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THE
CATALOGUE OF STARS
OP THE
BRITISH ASSOCIATION
FOR THE ADVANCEMENT OF SCIENCE.
THE
CATALOGUE OF STARS
OF THE
BKITISH ASSOCIATION
FOR THE ADVANCEMENT OF SCIENCE ;
CONTAINING THE
MEAN RIGHT ASCENSIONS AND NORTH POLAR DISTANCES OF
EIGHT THOUSAND THREE HUNDRED AND SEVENTY-SEVEN
FIXED STARS,
REDUCED TO JANUARY 1 , 1 850 :
TOOETBEB WITH THEIR
ANNUAL PRECESSIONS, SECULAR VARIATIONS AND PROPER MOTIONS,
AS WELL AS THE
LOGARITHMIC CONSTANTS FOR COMPUTING
PRECESSION, ABERRATION AND NUTATION.
WITH ^ —/- . '^•^ .
APREFACE
EXPLANATORY OF THEIR CONSTRUCTION AND APPLICATION.
By the late FRANCIS BAILY, Esq., D.C.L. Oxford and Dublin;
President of the Royal Astronomical Society ;
VICE-PRESIDENT OF THE ROYAL SOCIETY ; HONORARY MEMBER OF THE ROYAL IRISH ACADEMY;
FELLOW OF THE LINNEAN, GEOLOGICAL, AND ROYAL GEOGRAPHICAL SOCIETIES ;
CORRESPONDING MEMBER OF THE ROYAL INSTITUTE OF SCIENCES OF PARIS, OF THE ROYAL ACADEMIES
OF BERLIN AND NAPLES, OF THE ACADEMY OF SCIENCE AND LITERATURE AT PALERMO,
OF THE AMERICAN ACADEMY OF ARTS AND SCIENCES, ETC. ETC.
LONDON:
PUBLISHED BY RICHARD AND JOHN E. TAYLOR,
RED lion COURT, FLEET STREET.
1845.
-'. /
PRINTED BY RICHARD AKD JOHN E. TAYLOR, RED LION COURT, TLEET BTRBBT.
ADVERTISEMENT.
The author of this Catalogue did not live to witness its completion : Francis
Baily died on August 30, 1844, and the superintendence of the work was en-
trusted by the British Association to a Committee, consisting of the Rev. Dr.
Robinson, the Rev. Jambs Challis and myself. At this period, the whole of
the Preface, and the Catalogue to sheet (N), comprising 2340 stars, had been
printed off, and the copy of the remainder prepared for the Printer. The only
portion of the work left incomplete related to the Notes to about 650 Stars,
which Mr. Baily had evidently intended to fiimish, he having affixed asterisks
to the number of each of these Stars in the Catalogue. By the. admirable plan
adopted by Mr. Baily for the prosecution of his labours, together with the
able assistance of Mr. R. Farley, who had been intimately acquainted with all
the details from the commencement. Notes, however imperfect, have been sup-
plied with comparative facility, and are distinguished from those prepared by
Mr. Baily by the letter [S.] at the end of each.
The Calculations for the Catalogue have been bound up in 50 Volumes, and
are, together with some Copies of the Catalogues used in its construction, depo-
sited for security and reference in the Kew Observatory.
W. S. STRATFORD.
nautical almanac office,
June 4, 1845.
INDEX TO THE SECTIONS.
Section Page
I. Prelimiiiary and Historical Remarks i
11. Sir John Hebschel's opinion of the Astrononical Society's Catalogue . . 4
III. Selection of Stars for the present Catalogue 9
IV. List of Catalogues examined, or referred to 11
V. Mode of reducing the selected Stars to the epoch 1850 14
VI. Annual Precession 18
VII. Aherration 20
VIII. Nutation 23
IX. Construction of the Constants, a, b, c, d and a\V,c\d* 25
X. Construction of the Annual Quantities, A, B, C, D 27
XL Sidereal and mean Solar Time 34
XIL General use of the Constants and Annual Quantities 36
XIII. Secular Variation of the Annual Precession 38
XIV. Variation in the Constants 4a
XV. Diurnal Aberration 43
XVI. Minute Quantities omitted in the Formulae 44
XVII. Proper Motion of the Stars 47
XVIII. Revision of the Constellations 52
XIX. Bayer's mode of lettering the Stars 63
XX. Errors in Flahsteed's Catalogue* 72
XXI. Arrangement of the columns in the Catalogue 80
Table I. Correction of the fictitious year, from 1800 — 1900 84
II. Correction on account of difference of meridians 85
III. Mean longitude of the Moon's node on Jan. i in every year 86
IV. Logarithms of A and B for every tenth day of the fictitious year 87
V. For computing C and D' in any fictitious year 88
VI. For computing C and D" in any fictitious year 89
VII. Antilogarithms 90
Catalogue i to 375
Tables of Positions and Constants for Stars near the Pole 374 ^^ 377
Notes 379 to 444
ERRATA.
Page 75, Preface, line 17, for 31 i-mJ 37
76, Table at bottom, i'fi««r/ *i8 Arietk tifltr 80 Aquarii
2, Catalogue, column "No/' /tt 35 muf 35*, and in its proper place in the notes, iMtrt The position of this
star depends entirely on the observation of Lalande [Hut, C4U p. 192).
8, No. 147*, fw Ceti r^ad 14 Ccti
5, No. 159, column "Various," ifefe W 33
p, No. 160, column "Various," murt W 33
24, column " No." fitr 537 rea^37*
j2, No. 720*, " Annual Preces." fir 3,024 rtad -f 31O24
3^ column " No." fixr 721 rtad 721*
m
— 38, M 845 '•««' Hs*
^, __— ■ for 891 rwrf 891*
^^ No. 990*, " Annual Preces." fixr 5,146 rwrf +5*146
56, column " No." for 1237 rwrf 1237*
58, ■ — — — ^— ybr 1282 r«kf 1182*
^8^ __ _^^_ for 1300 rwrf 1300*
84,^ ybr 1853 rwjrf 1853*
88, ^ _— fiir 1980 rtad 1980*
92, — ' ■ finr 2060 rf«rf 2o6o*
92, — — for 2068 read 2068*
100, ■ ■ fw 2232 rtod 2232*
100, -^— — . — ^^-^^— .^ 2245 rwrf 2245*
102, ^^_^ ^|V »a^ r«ad 2294*
— ^- 104, • — ^^-^-^— ybr 2316 rtad 2316*
«
104, _^___ ^^ 2328 rtad 2328*
104, — ^^-^-^— ,/W 2332 rtarf 2332*
132, — .— No. 2956, " See. Var." fw 0,0013 ''•^ —0,0013
156, No. 3495*, fw UrssB M^joris rtad Ursae Minoris
- 160, — — — column "No." fw 3592 rtad 3592*
169, ■ No. 3750, Log. a. The sign — is wanting in some copies
212, — — column " No." ftr 4737 r«Mf 4737*
235, No. 5249, column " Various," f^ B. H, 867 rtad B. H. 687
- 270, -^— next to No. 6046, firr 647 rtad 6047
- 274, -^— — column " No." f^ 6137 rtad 6137*
276, fbr 6i67» rtad 6167
280, fw 6286 rtad 6286*
._ 320, ■ fiiT 7172 rtad 7172*
PREFACE.
I. Preliminary and Historical Remarks.
1. The Catalogue of stars, which is known by the name of the Jstronofnical So-
dety's Catalogue (from the circumstance of its having been suggested and con-
structed by that Society, and printed at their expence) has long been in the hands
of astronomers, and its utility has been frequently acknowledged and duly appre-
ciated. It was constructed upon a method somewhat diflferent from preceding
catalogues, and was moreover accompanied by new tables for facilitating the com-
putation of precession, aberration and nutation for every star inserted in the cata-
logue : an arrangement that has been found to be of great assistance and conve-
nience to the practical astronomer, and has led to a desire to see its principles
more fully developed and extended.
2. At the meeting of the British Association for the Advancement of Science ^ which
was held at Liverpool in the month of September 1837, this subject was taken into
consideration, and a sum of money was appropriated from the funds of that Insti-
tution, for the purpose of extending the catalogue above alluded to, not only by
the introduction of a greater number of stars than those originally contemplated
and adopted, but also by the insertion of the proper motion of such stars as were
so determinable, and, in all cases, by the addition . of the secular variation of the
annual precessions.
3 . As the formation and arrangement of this new catalogue has (Uke the former
one) fallen wholly under my superintendence and control, I shall at once proceed
to describe the method which I have caused to be pursued in carrying on the several
reductions and operations above mentioned, and to explain the principles on which
these concise and novel rules (now so universally adopted) for determining the pre-
cession, aberration and nutation are constructed. And, in this task, I shall have
little more to do than to transcribe and enlarge the Introduction^ which I prefixed
B. A. C. B
2 Preliminary and Historical Remarks.
to the Astronomical Society^s Catalogue^ with such alterations as may be requisite
in consequence of the extension and additions here introduced.
4. Ever since the important discoveries of the Aberration of light, and the Nu-
tation of the earth's axis, the attention of mathematicians has been directed to the
investigation of the best means of reducing the analytical expressions of those
quantities to the most simple and concise terms ; in order that the effect of those
phsenomena on the positions of the stars may be readily determined without much
trouble or loss of time. Several methods have been proposed, and many useful
tables have been formed^ from time to time, for that express purpose : the whole of
which, however, are either founded on formulae that do not include several minute
quantities, which, in the present state of astronomy, cannot be neglected ; or else
are confined to a very hmited number of stars.
5. Special tables, for computing the aberration and nutation of particular stars,
have for a long time been used by astronomers. The first distinct publication of
this kind was by M. Mbzgbr; who published at Manheim in 1778, his TabukeAber-
rationis etNutationis for 352 stars. There had, however, previously to that period,
appeared in the volumes of the Connaissance des terns from 1760 to 1774, several
tables of a similar kind, and containing many of the same stars ; which tables M.
Jbaurat subsequently collected together, and published in the Con. des terns for
1 78 1. They were afterwards revised by M. Delambre, and published (252 in
number) in the Con. des terns for 1789 — 1791 . An addition of 1 16 stars was made
in the Con. des terns for 1802 ; and a further addition of 142 stars, in the same
work for 1806 : thus making the total number 510. In the EpJiAnAides de Vienne
for the years 1784 and 1785, M. Pilqram published special tables for 5CX) stars :
but they are said to contain so many errors that it is unsafe to use them. In the
year 1 807, two other sets of special tables appeared, comprising nearly the same stars
as those already alluded to : one by M. Cagnoli, containing 501 stars ; the other by
Baron Zach, containing 494 stars. The former is entitled Catalogue de 501 4toiles,
suivi des tables relatives d' Aberration et de Nutation ; Modena, 1 807 : and the latter,
TabuUe Speciales Aberrationis et Nutationis^ &c. Gotha, j 807 ; 2 vols, octavo. In
this last-mentioned work, the second volume only is devoted to the tables of aber-
ration and nutation ; and each star occupies a whole page. The first volume con-
tains much useful information connected with the same subji^t, and many other
valuable tables.
6. Hitherto the attention of astronomers had been confined to about five hun-
dred of the principal stars : and in this state the subject remained till the year 181 2,
when some new tables, differently constructed and of a more general kind, were
published by Baron Zach. These are the most comprehensive as well as the most
Preliminary and Historical Remarks. j
convenient set of tables, which had prior thereto been formed for such computa-
tions. They are entitled Nouvelles tables d* Aberration et de Nutation pour 14401
Aoiles; and were published at Marseilles in 1 812, in one volume octavo. But, in
these tables, the solar nutation, as well as some other minute quantities, are wholly
omitted : and although that celebrated author has given a rule (in page 26) whereby
we may approximate to the value of the solar nutation, yet that rule is not strictly
correct, and ought not to be resorted to in the present state of the science.
7. I would likewise observe, that when we wish to compute the abentition and
nutation by the tables of Baron Zach, here alluded to, it is necessary to form di-
stinct arguments for the sines of the quantities employed ; the logarithms of which
quantities must be sought for, and taken out of a book of logarithms. Moreover,
for the purpose of forming the arguments, reference must be made to some ephe-
meris ; and certain -proportional parts must be computed before a correct solution
can be obtained. We have then to obtain the sums of four logarithms, and to find
the natural numbers corresponding thereto. After this, we have to compute the
precession and solar nutation for the given day, by a separate calculation of no little
trouble, before we can deduce the total correction required. Those only, who are
versed in such calculations, can fully appreciate the labour, the risk of error, and
the loss of time concerned in these several operations.
8. By the method, however, which I shall subsequently explain, nearly the whole
of this troublesome process may be saved. For, in most ordinary cases, it will not
be necessary to form any argument, nor in any case need it be requisite to refer to
any other work, except to an Ephemeris for the current year*. We have merely
to add four logarithms found in the present catalogue, to four logarithms found in
the Nautical Almanac, or in some other equivalent authority, and the natural
numbers, corresponding to the sums of those logarithms, will give the whole cor-
rection, either in right ascension or declination as may be required ; and with a
degree of accuracy not previously attained nor even attempted.
9. The mode, by which this great saving of time and labour is obtained, has
been, in some measure, already explained by me in the Philosophical Magazine for
October 1822; and the plan, which was first published by Professor Bessel in
No. 4 of the Astronomische Nachrichten^ has been partially acted on by Professor
Schumacher in his Astronomische Hiilfstafeln for the same year. The stars in the
tables of Schumacher, however, do not exceed five hundred in number. It was
therefore considered desirable by the Astronomical Society that a more extensive
* Even a reference to a table of logarithms may be obviated by the use of the two pages of logarithms
in Table VII : which have been here introduced for the convenience of computers, who may not have an
immediate or ready access to a book of logarithms.
B 2
4 Preliminary and Historical Remarks.
catalogue should be fonned on a similar model. That work, the prototype of the
present volume, was executed in the year 1827; and, although printed as an Ap-
pendix to the second volume of the Memoirs of the Society, was also published
separately under the title of New Tables for facilitating the computation of Preces-
sion^ Aberration andNutaiion of 2881 principal fixed StarSy together mth a Catalogue
of the same. The more immediate object and utility of that work will be best seen
and appreciated by reading the following extract from the Address of Sir John
Herschbl (then President of the Society) on delivering the Medals on this occa-
sion, on April nth, 1827.
II. Sir John Herschel*s opinion of the A. 8. Catalogue.
10. *' A catalogue of stars may be considered in two very distinct Ughts, — either
as a mere Ust of objects placed on record to fix on them the attention of astro-
nomers, and to afford them matter for observation, — or as a collection of well-
determined zero points, offering ready means of comparing their observations with
those of others, and of detecting and allowing for instrumental errors. In this
light only I shall now consider it as chiefly of importance to the practical astro-
nomer. It is for his uses that an amount of pains, labour, and expense, botb
national and individual, has been bestowed on the perfection of such catalogues,
which, on a superficial view, must appear in the last degree lavish, but which yet
has been no more than the necessity of the case demands. If we ask to what end
magnificent establishments are maintained by states and sovereigns, furnished with
master-pieces of art, and placed under the direction of men of first-rate talent and
high-minded enthusiasm, sought out for those qualities among the foremost in the
ranks of science : — ^if we demand cui bono ? for what good a Bradley has toiled,
or a Maskelyne or aPiAzzi worn out his venerable age in watching? the answer
is, — not to settle mere speculative points in the doctrine of the universe ; — not to
cater for the pride of man, by refined inquiries into the remoter mysteries of nature,
— not to trace the path of our system through infinite space, or its history through
past and future eternities. These indeed are noble ends, and which I am far from
any thought of depreciating ; the mind swells in their contemplation, and attains
in their pursuit, an expansion and a hardihood which fit it for the boldest enter-
prise : but the direct practical utility of such labours is fully worthy of their specu-
lative grandeur. The stars are the land-marks of the universe ; and, amidst the
endless and complicated fluctuations of our system, seem placed by its Creator as
guides and records, not merely to elevate our minds by the contemplation of what
is vast, but to teach us to direct our actions by reference to what is immutable in
Sir John Herschel^s opinion of the A. 8. Catalogue. 5
his works. It is indeed hardly possible to overappreciate their value in this point
of view. Every well-determined star, from the moment its place is registered,
becomes to the astronomer, the geographer, the navigator, the surveyor, — a point
of departure which can never deceive or fail him, — the same for ever and in all
places, — of a delicacy so extreme as to be a test for every instrument invented
by man, yet equally adapted for the most ordinary purposes; — as available for
regulating a town clock, as for conducting a navy to the Indies ; — as effective for
mapping down the intricacies of a petty barony, as for adjusting the boundaries of
transatlantic empires. When once its place has been thoroughly ascertained and
carefully recorded, the brazen circle, with which that useful work was done, may
moulder, the marble pillar totter on its base, and the astronomer himself survive
only in the gratitude of his posterity : but the record remains, and transfuses all
its 0¥m exactness into every determination which takes it for a groundwork, giving
to inferior instruments, nay even to temporary contrivances and to the observa-
tions of a few weeks or days, all the precision attained originally at the cost of so
much time, labour, and expense.
11. "To avail ourselves of these records, however, we must first have the means
of disentangling the observed places of the stars at any moment, from the regularly
progressive effect of precession, and from a variety of minuter periodical inequali-
ties arising from the nutation of the earth's axis, and from the aberration of light,
of which the genius of theoretical, no less than the industry of practical astrono-
mers has at length succeeded in developing the laws, and fixing the amount, so as
to leave little probability of any material change being induced by future re-
searches.
12. '' The calculations, however, required for this purpose, if instituted for each
particular star at the time it is wanted, are so numerous and troublesome as to
become a very serious evil ; the effects of which have been severely felt in astro-
nomy in the discouragement it has offered to the reduction of observations, owing
to which the labour of many an industrious observer's life has been in great measure
thrown away. Indeed a lamentable picture might be drawn of the waste of valu-
able labour traceable to this cause. The want of tables, therefore, to facilitate
the reduction of particular stars was early felt. I shall not, however, enter into
any historical detail of the attempts hitherto made from time to time to supply
this desideratum. A well-drawn up and concise account of them is given in
Mr. Baily's Preface to the Catalogue, which renders superfluous all I could say
on the subject. Indeed, useful as they have been, and considerable as has been
the pains bestowed on them, they are all so far surpassed by this work of Mr.
Baily, that it ought rather to be considered as belonging to a new class, than to
6 Sir John Herschel's opinion of the A. 8. Catalogue.
be compared in any way with the preceding ones, wliich must eventually all be
superseded by it*.
13. " It is time now to speak more particularly of the Catalogue itself. Its whole
plan and arrangement, the selection of the stars, the preparation and revision of
the formulae, the choice of the coefficients, and the discussion of the terms to be
retained or rejected, we owe to Mr. Baily, who has stated every particular relating
to it in a most elaborate Preface, which may indeed be regarded as a compendium
of all that is known on the subject of the corrections, and is remarkable at once
for its precision and perspicuity.
14. ** A great portion of the computation has been gratuitously performed by
Mr. Stratford, checked by a computer engaged for that pur^jose. Prom this very
severe labour, however, he was unfortunately compelled to desist, I regret to say,
by ill health, and his place supplied by a professional computer : but the hardly
less laborious task of comparing and checking the computations of his assistants,
and, what is as important in all such cases as accuracy of computation, the careful
superintendence of the press, and repeated revision of the whole work, has entirely
devolved on him ; and never, 1 must say, was task performed with more diligence
and exactness.
15. ** The selection of the stars has been made from the catalogues of Flam-
steed, Bradley, Lacaillb, Mayer, Piazzi, and Zach, so as to include all stars
down to the 5th magnitude, wheresoever situate in the heavens, — all of the 6th
magnitude, within 30° of the equator, — and all the stars to the 7th magnitude in-
clusive, within 10® of the ecliptic. Almost all of them, however, are to be found in
the catalogues of Bradley or Piazzi, from which they have been reduced to 1830
(the epoch adopted) by formulae given by Bessel. Their number is so considerable,
that, in whatever part of the heavens we may be observing, one or more are sure
to be within a moderate distance ; so that no one provided with this Catalogue can
possibly be at a loss for a zero-point to check his observations, and ascertain the
state of adjustment of his instrument. To its convenience and utility, in this
respect, I can speak from individual experience. It is indeed become my sheet
anchor, and has infused into a series of observations wholly dependent on such aid,
a degree of exactness which, without it, I should hardly have expected to attain.
i6, " The formulae employed for calculating the corrections are almost entirely
those of Bessel, who has laboured with such diligence and perseverance on this
department of astronomy, as to make the subject almost his own. In adopting
* From this sentence, however, must be excepted special tables for the daily reduction of a certain
number of select stars, whose use is no way superseded by the general Catalogue, being destined for con-
tinual, as the latter is only for occasional, reference.
Sir John Herschel^s opinion of the A. 8. Catalogue. 7
them^ however, Mr. Bailt has taken nothing for granted, even from such high
authority. He has gone over the whole subject anew ; and the slight inaccuracies
which he has detected and corrected in some of the results of this profound geo-
meter, although almost insensible in a numerical point of view, are valuable, as
proving at once the general accuracy of his investigations, and the minuteness of
the scrutiny they have undergone.
17. '' The most delicate part of the whole operation, however, was the choice of
the several coefficients, which, if erroneously assumed, would render the whole sub-
sequent work of no value. In making this assumption, Mr. Bailt has exercised a
degree of judgment which I feel convinced will unite the suffrages of astronomers.
Taking a comprehensive view of the results afforded by all former investigations,
he has uniformly adhered to the principle, to steer clear of extreme quantities, and
to adopt only such as not only rest on the greatest number of the best observar
tions, but agree in their values nearly with the average of all. Thus, in the case
of the aberration, the value adopted is the mean of the almost miraculously coin-
cident results of Brinklbt and Struve, and agrees within two-hundredths of a
second with that of the extreme values assigned by Bradley and Bessel. I have
much satisfaction in being enabled to state, that this value has been recently con-
firmed within a very minute fraction of a second, by the praiseworthy zeal and in-
dustry of Mr. Richardson of the Royal Observatory at Greenwich, who has com-
pared, for this purpose, upwards of 2000 observations, made with the two mural
circles of Jones and Troughton ; so that this datum may be regarded as one of
the best established in astronomy. In the same cautious manner has Mr. Baily
proceeded with tfak other coefficients. That of precession he has taken entirely
from Bessel's elaborate investigations compared with those of Laplace, in which
the only remaining source of uncertainty is that arising from our ignorance of the
massf of Venus ; the influence of which cannot possibly produce an error, however,
of a tenth of a second in the precession. The nutation he has t;jiken as it results
from Dr. Brinkley's observations, which (like his aberration) justify this partiality
by holding almost exactly an average value among all the different results of Brad-
let, Mayer, Maskelyne, Laplace, and Lindenau, and can hardly be considered
as more than a tenth of a second in error.
18. '' This judicious choice will secure the present tables from a possibility of
ever sharing the fate of preceding labours of this sort. They can never be super-
seded by others of greater accuracy, nor fall into disuse, or grow obsolete, till the
apparent places of the stars shall have become so much altered by the effect of
precession as to render the computations inexact, for which a very long series of
years will be required.
8 Sir John Herschel's opinion of the A. 8. Catalogue.
19. '' But the distinguishing characteristic of this work is the adoption through-
out of Professor Bessbl's capital improvement in the system of applying the cor-
rections, by arranging the formulae in such a manner that all that is peculiar to
each star, and permanent in magnitude, shall stand distinctly separated from all
that is ephemeral, or varying from day to day ; and that, in such a manner that a
short ephemeral table, capable of being compressed into a single page, shall serve,
not only for these stars, but for every star in the heavens. The convenience of
this method, the brevity it introduces into the computations, the distinctness it
gives to all the process of reduction, requiring neither thought nor memory on the
computer's part, give it an incalculable advantage over every other. To reduce any
observation, no other book need be opened. The work occupies four lines, and is
done in half that number of minutes. K we compare this with the tedious and
puzzling operation required by former processes, we shall fully agree with Mr.
Baily, that ' those only who are versed in such calculations can appreciate the
* labour, the risk of error, and the loss of time incurred in their several operations ;'
all which are saved by the present arrangement.
20. " These considerations will amply justify the award of your Council in your
eyes and those of the world. They will justify a great deal more. At no time was
the necessity of pressing on the attention of astronomers the utility, I may say, the
duty, of uniformity in their systems of reduction more urgent than at present *,
when hardly a nation in Europe is unprovided with a good observatory, and when
rival astronomers in all quarters of the globe are contending for the palm of accu-
racy and diligence. So long as they persist in continuing to reduce their observa-
tions by different systems, their merits can never be fairly conlt)ared. Each may
boast the perfection of his instruments, and vaunt himself in the security of his
pre-eminence. Each may promulgate his standard Catalogue, which will be ad-
hered to in his own nation, and rejected by all others ; thus dividing astronomers
into sects and parties, — a state of things which ought surely not to continue. The
only remedy is to agree to speak one language, to adopt one system. It matters
little in the present advanced state of science, whether that system be still open to
infinitesimal corrections. Let astronomers only consent to use it as, like all human
works, confessedly imperfect, and in process of time to be corrected : but not at
the caprice of each individual who may think one coefficient a tenth of a second
too small, or another as much too great ; but after full consideration, when the
necessity and amount of correction shall have become certainly known and gene-
rally agreed on.
* This applies with equal or greater force to the correction for refraction ; a common table for which
ought to be agreed on and adhered to by all.
Sir John Herschel[s opinion of the A. S. Catalogue. p
21. '* Meanwhile, a fair opportunity is offered to rival astronomers throughout
the world, to try their strength, in an arena of ample extent, and where every part
of the honourable contest will be brought distinctly into sight. In giving this Cata-
logue to the world, we invite their examination to its errors (for such it must con-
tain), and call on them to lend their aid to its perfection, by determining, with all
the exactness their resources afford, the mean places of the stars it comprises. For
this, its arrangement affords every facility, and those who observe, have no excuse
for neglecting to reduce. Let us hope then, that instead of lavishing their strength
in fruitless attempts to give superhuman precision to fifty or a hundred select ob-
jects, the formation of a standard Catalogue of nearly 30x^0 will be deemed of suf-
ficient importance to fix the attention of astronomers ; and that not only those to
whom the direction of great national observatories is confided, but even private in-
dividuals, if such there be who feel themselves in possession of the means required,
may take a share in this glorious, but at the same time arduous undertaking."
III. Selection of Stars for the present catalogue.
22. Such was Sir John Hbrschel's opinion of the utility and advantage of the
Astronomical Society's Catalogue : and the appeal which he has thus made to the
practical astronomer has been nobly responded to by several distinguished opera-
tors in this branch of science, who have applied themselves not only to the special
melioration and rectification of that catalogue, but also to its further improvement
and enlargement. As a proof indeed of the interest thus taken in the subject, I
need only refer to the various publications inserted in the next section, which con-
tains a list of the several catalogues that have been consulted in forming the present
work ; nearly the whole of which have been published since the appearance of the
Astronomical Society's catalogue, and chiefly for its improvement. The principal
points, in which the present catalogue differs from that to which allusion has just
been made, are in the great increase in the number of stars (being three times the
amount of those in the former catalogue) , and by the addition of the proper motion
of the stars, and the secular variation of the annual precessions. In no other
respect is there any material alteration either in the mode of arrangement, or in the
elements and formulae employed in the reductions.
23. The stars, which form the contents of the present catalogue, consist of the
following classes :
First. All the 3222 stars, without exception, that are in Bradley's catalogue,
in Bessel's Fundamenta Astronomic ; and all the 1942 stars, without exception,
that are in Lacaillb's catalogue, in his Cesium Australe Stelliferum.
B. A. C. c
lo Selection of Stars for the present catalogue.
Secondly. All the stars (with certain exceptions *") not included in either of these
two works, that are to be found in the catalogues of
Hevelius,
Flamstbed,
Mayer,
Pond,
Argelandbr,
RUMKER,
Johnson.
Thirdly. All the stars, not included in either of the above catalogues, not less than
the siasth magnitude wherever situate, nor less than the seventh magnitude if situate
within 10° of the ecliptic, that are to be found in the catalogues of
PlAZZI,
Zach,
woll aston,
Groombridoe,
Brisbane,
Airy,
Taylor,
Lacaille (new).
Fourthly. All other stars, not comprised in either of the above classifications,
wherever found, or of whatever magnitude, that present any pecuUar circumstances
of position, discordance, variation of magnitude, proper motion, or other remark-
able quality ; or that may be suspected to come under any such description.
24. And, as different astronomers sometimes differ in their estimation of the
magnitude of the same star (especially in the class of minor stars), I have in all
cases of doubtful selection adopted that magnitude which is recorded as the great-
est ; merely in order that no star of a doubtful magnitude should be omitted, but
without intending to express any decided opinion as to the apparent magnitude.
* These exceptions are the cases either where the stars are deficient in right ascension or declination,
and therefore not capable of being accurately identified ; or where from some other ambiguity, doubt, or
inaccuracy in the observation, computation, or records, the star is not now to be found or identified in
more modem catalogues. This latter class (the lost or unidentifiable stars) belongs only to the cata-
logues of HsYBLiirs, Flamstbed and Mater. Those of Hbvblius are noted in my edition of his cata-
logue, inserted in VoL XIII. of the Memoirs of the Roy. Astron. Soc, and those of Matbb, in my edition
of his catalogue, inserted in Vol. IV. of the same Memoirs, As the errors of Flamstbed however are of
more importance, since they have led to much confusion in modem catalogues, I have given in Section XX.
of this Prefieu^, a list not only of his stars that are not now to be found, but also of those that have been
erroneously admitted into his catalogue.
Selection of Stars for the present catalogue. 1 1
i
The estimated magnitudes of the stars, and their probable variation, are subjects
that would still afford ample employment to an industrious observer, notwithstand-
ing what has been hitherto done by preceding astronomers.
IV. Ldst of Catalogues examined, or referred to.
25. As it may assist the reader, in his inquiries on this subject, I shall here
subjoin the titles of the several catalogues that 1 have consulted in the selections,
and in the computations to which I am about to allude. They are here arranged
in alphabetical order, as follow :
AiRT A Catalogue of 726 stars, deduced from the observations made at
the Cambridge Observatory : reduced to 1830, and inserted in
Vol. XI. of the Memoirs of the Roy. Astron. Society. 1840. This
catalogue is referred to as Airy (c).
A Catalogue of 1439 stars (reduced to 1840), deduced from the ob-
servations made at the Royal Observatory at Greenwich, in the
years 1836 — 1841, and inserted in the Greenwich Observations for
1842. This catalogue is referred to as Airy (o).
Aroelander . DLJS' Stellarum fixarum Positiones media; ineunte anno 1830.
Quarto. Helsingforsiae. 1835.
. Uranometria Nova. Octavo. Berolini. 1843. Accompanied by a
celestial Atlas.
Bessbl Astronomiscke Beohachtungen far 18 18, page viii. Folio. Konigs-
berg. 1820. The list of stars, inserted in that volume, contains
the positions (reduced to 181 5) of 67 stars in Bradley's Catalogue,
which BfiSSEL could not find to have been observed by any modem
astronomer.
Bradley . . . Fundamenta Astronomic, pro anno 1755: by Bessel. Folio. Regio-
monti. 1 81 8.
Brisbane ... A Catalogue of 7385 Stars, chiefly in the Southern Hemisphere
(reduced to 1825). Quarto. London. 1835.
Challis . . . The list of computed positions of the observed stars, printed in the
several annual volumes of the Astronomical Observations made
at the Observatory at Cambridge, in the years 1836, &c. Quarto.
Cambridge. 1837, &c.
Fallows ... A Catalogue of nearly all the principal fixed stars between the ze-
nith of the Cape of Good Hope, and the south pole ; reduced to
1824. Phil. Trans. 1824,
c 2
12
last of Catalogues examined, or referred to.
Flamstbbd . . The British Catalogae inserted in my Account of the Rev. John
Fljmstebd. Quarto. London. 1835*". As this catalogue con-
tains many hundred stars (revised, corrected and re-arranged) that
are not inserted in Flamstbbd's original catalogue, I have adopted
the Astronomer Royal's mode of referring to its numbers, by pre-
fixing thereto the letters B. F.
Groombridob . A Catalogue of Circumpolar Stars. Reduced to 1810. Quarto.
London. 1838.
Henderson . On the Declinations of the principal fixed Stars (reduced to 1833). In-
serted in Vol. X. of the Memoirs of the Roy. Astron. Society. 1 837.
. The list of computed positions of the observed stars, printed in the
several annual volumes of the Astronomical Observations made
at the Royal Observatory at Edinburgh, in the years 1834, &c.
Quarto. Edinburgh. 1838, &c.
Hbvblius . . The Catalogue inserted by me in Vol. XIIL of the Memoirs of the
Roy. Astron. Society. 1842. The Catalogue, given by Flamstbbd
in the 3rd volume of his Historia Ccslestis Britannica^ is in many
points very inaccurate, and the numeration of the stars very dis-
cordant : therefore I have always referred to the numbers in my
edition, and in order to prevent any confusion as to which catalogue
is intended, I have prefixed to such numbers the letters B. H.
Johnson ... A Catalogue of 606 principal fixed Stars in the Southern Hemi-
sphere (reduced to 1830). Quarto. London. 1835.
. . . The list of computed positions of the observed stars, printed in the
volumes of the Astronomical Observations made at the Radclifie
Observatory, Oxford, in the years 1840 and 1841. Octavo. Ox-
ford. 1842 and 1843. ^^cse volumes contain the first series of
circumpolar observations, undertaken by this distinguished astro-
nomer, and intended as a revision of Groombridqb's Catalogue.
KoLLBR .... A Catalogue of 208 stars in the Ast. Soc. Catalogue ; inserted in
Vol. XII. of the Memoirs of the Roy. Astron. Society. 1842.
. A new Catalogue of 9766 southern stars, reduced to 1750. This
catalogue contains, besides the 1942 stars (revised and corrected)
already published in the Cesium Australe Stelliferumy the whole of
Lacaillb
'*' This work was published for distribution, at the expense of Gtovemment, and is not complete with-
out the Supplement, printed in 1837, containing the additional pages 675 — 751. Those who are in pos-
session of the first part of this work, and have not received the Supplement, may be furnished with a
copy of the same, by applying to me for that purpose.
Idst of Catalogues examined^ or referred to.
13
Lacaillb .
Lalandb . .
Maclear .
Mayer . .
MONTOJO .
PlAZZI . . .
Pond . . . .
RUMKBR . .
Santini . .
Taylor , . .
W0LLA8TON
the remaining stars deduced from the rhomboidal observations in-
serted in that work. The volume is now in the course of being
printed y in octavo : but references have been made to it from the
manuscript copy.
, A Catalogue of 398 principal Stars, for the year 1750 : inserted by
me in Vol. V. of the Memoirs of the Roy. Astron. Society. 1833.
This catalogue is a revised and corrected edition of that given by
Lac AiLLB in his Astronomue Fundamenta. Such of the stars, as are
in the southern hemisphere, are included in the preceding cata-
logue.
. A Catalogue of stars deduced from the observations recorded in the
Histoire Celeste Fran^aise^ reduced to 1 800. This catalogue is now
in the course of being printed, in octavo; and will contain the places
of about 40,cx^o stars observed at the Ecole Militaire at Paris.
. The list of computed positions of the observed stars, printed in the
volume of the astronomical observations made at the Royal Ob-
servatory at the Cape of Good Hope, in the year 1834. Vol. L
Quarto. Cape G. H. 1840.
. A Catalogue of 998 stars, reduced to 1 756 : inserted by me in
Vol. IV. of the Memoirs of the Roy. Astron. Society. 1831. This
catalogue is a revised and corrected edition of that published in the
Opera Inedita, by Lichtenberg.
. Mean Position of certain Stars in the Ast. Soc. Catalogue, inserted
in Vol. XII. of the Memoirs of the Roy. Astron. Society. 1842.
. Preecipuarum Stellarum Inerrantium Positiones Medue^ ineunte Seculo
XIX. Quarto. Panormi. 1814.
. A Catalogue of 11 12 Stars. Folio. London. 1833.
. Preliminary Catalogue of fixed stars in the Southern hemi-
sphere. Quarto. Hamburgh. 1832.
. A Catalogue of 1677 stars between o^ and 10° north declination ; in-
serted in Vol. XII. of the Memoir* of the Roy. Astron. Society. 1842.
. Result of Astronomical Observations made at Madras. 5 vols.
Quarto. Madras. 1832 — 1839. These volumes are (I believe)
only to be obtained of the East India Company, who nevertheless
distribute them very liberally and gratuitously to such scientific
persons as apply for them.
. Fasciculus Astronomicus, containing Observations of the Northern
circumpolar Region, Quarto. London. 1800.
14 List of Catalogues examined, or referred to.
Wrottbslby . A Catalogue of the right ascensions of 1 3 1 8 stars contained in the
A St. Soc. Catalogue ; inserted in Vol. X. of the Memoirs of the Roy.
Astron. Society. 1838.
. A SupplemeDtal Catalogue of the right ascensions of ^^ stars, con-
tained in the Ast. Soc. Catalogue, inserted in Vol. XII. of the Me^
mmrs of the Roy. Astron. Society. 1 842.
Zach Stellarum Zodiacalium Catalogue Novw, ad initium Anni 1800. This
catalogue is inserted in Vol. I. of his Tabula Spedales Aberrationis
et Nutationis. 2 vols. Octavo. Gothae. 1 806.
V. Mode of reducing the selected Stars to the epoch 1850.
26. The formulae for deducing the positions of the stars in the present catalogue
are somewhat different from those pursued in constructing the catalogue of the
Astronomical Society, inasmuch as the catalogues, there referred to, were princi-
pally those of Bradley and Piazzi : and the places of the stars (reduced to the
year 1830) rested chiefly on their joint authority. In the present case however we
are enabled, by the publication of several recent catalogues, to enlarge and im-
prove the utility of this method very considerably. For, in order to determine
more correctly the positions of the stars for the year 1850 (the epoch chosen for
the present catalogue), and with the view of deducing their proper motion, or other
inequality, we may now compare the united result of each star from several modem
catalogues, with the position obtained from some one or other of those of a more
distant epoch. The oldest catalogues, here made use of for this purpose, are those
of Bradley, Mayer and Lacaille (the catalogues of Hevelius and Flamstebd
being omitted in this view of the subject) : the modern ones are principally those of
Airy (2), Johnson (2),
Aroelander (2), Pond,
Bessel, Rumkbr,
Brisbane, Taylor (5),
Henderson (2), Wrottbsley (2).
But, as these do not contain all the stars intended to form the present general
catalogue, recourse has been occasionally had to the catalogues of
Groombridge,
Lalandb,
Piazzi,
Wollaston,
Zach,
Mode of reducing the selected Stars to the epoch 1850. 15
which are of an intermediate epoch : and these serve either for the old or the modem
authority, according to the circumstances of the case.
27. As the 5 catalogues of Taylor contain by far the greater portion of the stars
that are here required, the method of deducing the mean modern result has been
as follows. The volumes of Taylor have been interleaved ; and, opposite to each
selected star, has been inserted, in collateral columns, on the blank leaves, the
position of such star for 1835 (the mean epoch of Taylor*) deduced from as
many modem catalogues as may contain such star. K the several results of each
star, thus brought up by its annual variation, agree in right ascension within 0^,50,
and in north polar distance within 5",cx^, the mean result of the several authorities
thus combined is assumed as the correct basis (in 1835) for the subsequent com-
putations ; except in the case of the principal stars, where greater accordance is
always insisted upon, and, in fact, usually occurs f.
28. But, if in any instance the discordance exceeds these limits (which has seU
dom happened) a more minute examination of each of the several authorities is
* The several epochs of Taylor's catalogues are 1831, 1832, 1835, 1836, 1840.
t After the greater portion of these computatioiis were actually completed* and nearly the whole of
tiiem in a state of considerable progress, I received a copy of the fifth volume of Tatlob's Observations
at Madras, which contained the unexpected and provoking information that he had recently discovered
that the divisions of the mural circle, with which he had made his observations of declination, were affected
with a systematic error, coexistent with the time of its original construction ; and which he conceives had
been caused by the employment of a tangent screw in setting off the divisions intermediate between every
five degrees ; and from an improper allowance made for the difference between the length of the tangent
and the arc. However this may be, it appears that aU his declinations, hitherto made, are consequently
affected with a corresponding error, which he has, in the above mentioned fifth volume, endeavoured to
correct by means of a table, depending on the divisions of those parts of the circle that were employed on
the several stars observed. The greatest error, however, in this table is only 5^158, and there are but two
others that amount to so much as 5'^o ; the major part of the errors being fiEur below this quantity. Their
effect likewise, on the results in the present catalogue, are still farther reduced by the combination of
Tatlob's stars with the same stars observed by other astronomers. Nevertheless it was my wish to apply
the requisite corrections (however minute) to all Tatlob's observations ; but the present work was too
fax advanced to admit of such a remedy. For, independent of the ambiguity of the table, both in its
specification and in its application (for the stars, in some of Taylor's volumes are denoted by their
declination, and in others by their north polar distance), it was feared that more errors would be created
by such an immense mass of corrections doubtfully iipplied, than would be obviated by such a dangerous
and uncertain remedy. This, I believe, was likewise the opinion of Mr. Tatlob himself: for, on his
arrival in this country, we had several consultations on the subject ; and, in order that he himself might
&irly judge of the propriety of attempting any alterations in the already computed places, I put him in
communication with Mr. Fablkt, who had the superintendence of that portion of the work. But, it
i4)pears that no competent or safe plan could be devised for satisfactorily effecting the object ; and it was
thought best to let the matter rest in its present state, with a notification of the facts as here stated.
1 6 Mode of reducing the selected Stars to the epoch 1850.
undertaken ; and, if they cannot be reconciled, or if one is preferred to another —
on account of its more general agreement — or the authority of the observer — or
the number of observations — a note of the same is made and registered with the
star. In some cases, however, it will be found that there is only one old and one
modem authority to which a reference can be made, and the computations are con-
sequently carried on under the presumption that they are both correct: future
observations only can verify such results. In several instances indeed it has hap-
pened that the position of a star has been deduced from the observations of one
astronomer only, either old or modem : occurrences of this kind are sufficiently
indicated by the solitary reference in the list of synonyms ; and it is hoped that
this questionable class will engage the attention of future astronomers, with a view
to their being placed on a more sure foundation.
29. This being premised, I shall now proceed to show how the positions of the
several stars have been brought up to the epoch (1850) of the present cata-
logue, from the joint comparisons of any one of the old catalogues with the more
modem catalogues of various epochs. For such purposes, I have adopted a
method similar to that given by Bbssbl in page 136 of his Fund. Astron. where
he has shown how the positions of BaAnLEY's stars, for 1755, may be brought
up to any other epoch, by means of the annual precessions for 1755 and 1800
there given. In fact, it is precisely in this manner that I have reduced all the
stars in BaAnLSY's catalogue that have been subsequently observed by Taylor,
or any other astronomer whose observations have been reduced to the same
epoch.
30. Now, let B denote the position (either in right ascension or declination) of
BaAnLEY's star in 1755, and T the position of Taylor's same star in 1835 ; further,
let p denote the precession in 1800, and t the precession in 1755, as stated in Bes-
sel's catalogue; the position of the star in 1850, will then be expressed by the
following formula : viz.
T+(T-.B)X^+(i^-T)xf
and it is in this manner (since Bbssel has given the precession for the two epochs
of 1755 and 1800) that the positions of all Brauley's stars have been reduced to
the epoch (1850) of the present catalogue.
31. In the preceding case, the precessions for the two epochs are taken from
the same catalogue : but a similar method is pursued when the precessions are
taken from different catalogues. Thus, in order to deduce the positions of the
stars for 1850, from the positions in Lacaille's new catalogue compared with those
in the catalogue of Brisbane or Taylor, the annual precessions must be taken
Mode of reducing the selected Stars to the epoch 1850. 17
from their respective catalogues*. The formula will then he, if the star is com-
puted from Brisbane's catalogue,
B' + (B'-L)Xy+(p-T)xf
And, if Taylor's catalogue contains the star, the formula will he
T+(T-.L)X^+(i>-^)xf
In like manner, the positions of the stars for 1 850, deduced from the positions in
the catalogues of Piazzi and Taylor, are expressed hy the following formula: viz.
T+(T-P)xf +(/>-^)X^
32. In these three several cases, it must be borne in mind that B', L, T, P de-
note respectively the positions of the stars (in right ascension or declination) in
the catalogues of Brisbane, Lacaille, Taylor, and Piazzi ; and farther, that t
denotes the annual precession of the oldest catalogue, and p the annual precession
of the modem one f. It should he further noted that it is understood that the
assumed annual precessions in the several catalogues are computed from the same
elements; which is the case with all the catalogues here cited, except that of
Piazzi, where there is a slight difference. A correction however has been made,
in the reductions, for this discordance, hy increasing his annual precession in
right ascension hy -35th part of its value. I would here also remark that the
annual precessions in Taylor's five catalogues are not always computed for the
epoch of the catalogue in which they are inserted. The first two volumes are
accordant in this respect; but in the next two volumes (epochs 1835 and 1836)
the annual precessions are computed for 1840 ; and in the last volume (epoch 1840),
they are computed for the year 1845. This anomalous mode of arrangement may
mislead those who consult the volumes, without due attention to this circumstance.
33. When the position of a star has been required to be reduced (o the epoch
(1850) from the observations of one astronomer only, the position is first brought
up to the middle epoch by applying the annual precession in the catalogue in which
the star is found ; and with the annual precession obtained by means of these ele-
ments, the total amount of precession is computed for the interval between 1 850
* This is, in fact, merely a convenient mode of allowing for the secular variation of the precession ; as
I shall more fully explain in the sequel. See Section XIII. I would likewise here remark that, in all
these formulae, where Taylor's catalogues i, 2, 4, 5 are involved, it is presumed that the place of the
star in such catalogues is first reduced to 1835.
t It is perhaps scarcely necessary here to repeat that, in the comparisons of the stars of Bradlbt and
Taylor, above mentioned, p as well as ir is taken from Bradlby's catalogue*
B. A. C. D
1 8 Mode of reducing the selected Stare to the epoch 1850.
and the epoch of the selected catalogae. The principles, on which such compu-
tations are made, are so well known and understood, that it is not necessary to
enlai^ farther on the subject in this place. But I shall insert, for the information
of those who are interested in such investigations, the constants that in some of the
cases have been thus employed for computing the total precession, where the epoch
of the selected catalogue has been 1750, i8cx), 1 810 or 1825. In these formulae a
and i denote respectively the right ascension and declination of the star for the
middle epoch.
Prec. in M. =100 (46^04367 -f 2o'',05957 sin a . tan i)
Free, in Dec. = 100(20^05957 cos a)
1750. 1
Prec. in M. =s 50 (46^05I38 -f 20^057I4 sin a .tan ^)
1800.
fPrec. i
tPrcc. i
in Dec. =s 50 (2o'',o5 7 1 4 cos a)
Prec. in JR. = 40 (46^05 193 + 20^05666 sin a . tan ^)
1810.
fPrec. i
IPrec. i
in Dec. ss 40 (20^05666 cos a)
rPrec. in JR. = 25 (46^05524 + 20^05593 sin a . tan $)
1825. J
I^Prec. in Dec. = 25 (20^05593 cos a)
34. The mean positions of the stars, thus computed for 1850, have served as
elements for the calculation of certain constant quantities, the logarithms of which
are proposed to be used for determining the Precession, Aberration and Nutation,
in the manner I am about to describe. I should, however, previously observe, that
it is not my intention, neither indeed is it at all necessary, in this place to enter
into an investigation of the principles from which the general formulae, in such
cases, are deduced ; nor to examine the several methods which have been adopted
for determining the co-efficients by which they are affected. These subjects have
undergone successive improvements and refinements from the time of Bradley to
the present day ; and it would be useless and presumptuous for me to attempt to
add to the correctness or elegance of those formulae, which have been introduced
by some of the most eminent mathematicians, for determining the quantities here
alluded to. I shall therefore proceed at once to an explanation of the particular
formulae employed in deducing the logarithms of the constants above mentioned.
VI. Annual Precession.
35. The position of the equinoctial point is perpetually varying, on account of
the combined action of the sun, moon, and planets on the spheroidical figure of the
earth. The effect produced by this action is called the precession of the equinoxes.
The action of the sun and moon (which is the most considerable) tends to increase
Annual Precession. 19
the precession ; whilst that of the planets (which is very smaU) tends to retard it.
The effect of the former along the ecliptic is called the luni-solar precession in lon-
gitude ; and the difference between the two is caUed the general precession in lon-
gitude.
36. But, the annual precession of the equinoxes (independent of the nutation,
which I shaU consider in a subsequent section) is not invariably the same ; but
differs, from year to year, according to laws that are now pretty well ascertained.
It is therefore necessary to fix on some epoch, with which observations of this kind
should be compared : and astronomers have generally agreed to refer such compa-
risons to the year 1750. Laplace has given a formula {Mecanique Celeste j vol. iii.
page 158) which, being reduced, makes the annual precession in longitude, for any
year reckoned from that period, to be,
luni-solar = ^o'^zSySo — y X 0^,000243 5 890
general = 50^09915 + y x 0^0002442966
Bessel, however, in his Fund. Astron. page 297, and afterwards more correctly in
his Tab. Reg. pages v and vi, considers these values to be
luni-solar = 50^,37572 — y X ©",0002435890
general = 50^21 129 -^ y X 0^,0002442966
y being in each case the number of years from 1750 ; positive after, and negative
before that period. In the formula of Laplace, the mass of Venus is assumed
equal to J^ that of the sun ; whilst Bessel assumes it equal to ^;^^ only : but,
in the fifth edition of the SystAne du monde (1824), page 208, Laplace appears to
lean towards Burckhardt's determination of the mass of Venus, and considers it
as equal to A ; which nearly corresponds with that of Bessel.
37. But, whatever be the value of the annual precession in longitude, we may
in all cases determine the annual precession of a star in right ascension and decli-
nation, by means of the following general formula : viz.
Aa = m-fn.sina. tan ^
A ^ = n . COS a
m and n being quantities determinable from observations. Bessel has shown, in his
Fund. Astron. page 288, but more correctly in his Tab. Reg. page x, that (reckon-
ing from 1750) we may assume
m = 46^02824 -j-y X 0^,0003086450
II = 20^06442 — y X 0^,0000970204
and these are the elements adopted in my computations.
D 2
20 ^nual Precession.
38. If therefore we assume y = 100, we shall have, for the year 1850 (the epoch
for which the tables are computed), the following values for the annual precession
in right ascension and declination :
,_,^, ) (A)
p = 46^,059 10 -f 20^,05472 sin a . tan ^ "^
jp' =r 20\05472 COS a
which are the quantities assumed in the construction of the tables subsequently
mentioned.
39. The annual precession being thus found, we may readily determine its value
for any fractional part of the year by multiplying it by ^ ; d being the num-
ber of days from and after January ist. But, for the sake of convenience, we
shall make
^ = -j5^ = -00273785 xrf
40. The annual precessions, given in the catalogue, are such as belong to each
star in the year 1 850 ; so that if we wish to determine very correctly the place of
a star, at the end of any considerable number of years before or after that epoch,
it will be necessary to attend to the change of the annual precession in the given
period. For this piupose I have inserted, in a collateral column, the secular varia-
tion of the precession ; or, the change that takes place in the annual precession in
the course of a hundred years. But, in order that I may not interrupt the present
discussions, I shall revert to this subject separately in Section XIII.
VII. Aberration.
41 . This phsenomenon arises from the progressive motion of light, and the mo-
tion of the earth in its orbit. Light is supposed to be S'" 13^,3 in coming from the
sun to the earth ; but, in this interval of time, the earth has moved in its orbit
through a space equal to 20^,25 of a great circle : and this quantity is called the
constant of aberration. This, however, is founded- on the presumption that the
earth (supposed to be at its mean distance from the sun) moves in a circle^ and
with an uniform motion : both of which are incorrect. A slight alteration, there-
fore, must be made in the constant above mentioned, when we come to consider
the earth as moving in an elliptical orbit, and with a variable motion. For the
present, however, we shall disregard this hypothesis ; and refer the reader to Sec-
tion XVI. where the subject will be more specially alluded to.
42. Dr. Bradley, to whom the public are indebted for the discovery of this
phaenomenon, considered the constant of aberration to be 2o",oo : but the investi-
Aberration. 21
gatioDS of Dblambrb, relative to the velocity of light, as deduced from the eclipses
of Jupiter's satellites, led him to consider it to be equal to 2o",255. Most of the
present astronomers have still further increased this quantity. Bessel, in his Fund.
Astron. pages 112 — 123, makes it 2o",7o8 from a mean of 524 comparisons of
different stars ; at the same time however expressing some doubt as to its accu-
racy. LiNDBNAU, in Bodb's Jahrbuch for 1820, page 210, makes it 20" ,4486 from
a comparison of 810 observations of the right ascension of Polaris j as observed by
Bradlby, Maskeltnb, Pond, and Bessel. Struvb, however, in the Observationes
AstronomiciB made at Dorpat, vol. 3, page Ixiv, considers it only 20^,349, from a
series of 693 observations of certain circumpolar stars ; or, as 2o",36i if these obser-
vations be combined according to their weight, with those investigated by Bessel,
as above mentioned. Dr. Brinklet, in the Philosophical TVansactions for 1821,
page 350, from the mean of 2633 comparisons of various stars, has deduced 20^,37
as the constant of aberration* : but, in the Transactions of the Royal Irish Academy,
Vol. XIV. he has employed a greater number of observations : and Dr. Robinson,
by a reconsideration of the whole (amounting to 3341) has obtained the constant
equal to 2o",35o8. See the Memoirs of the Royal Astronomical Society, Vol. XI.
page 5. Mr. Richardson, in Vol. IV. of the Memoirs of the same Society, deduces
the value to be 2o",5030. Dr. Busch, from 1949 observations made by Bradley
at Kew and Wanstead, makes it only 2o",2ii6t. Dr. Peters, from the right
ascensions of 603 stars observed at Dorpat, has deduced 20^,4255 ; and Dr. Lun-
dahl, from the north pdlar distances of about 1200 stars, at the same place, makes
it equal to 2o",55o8{.
43. These several determinations vary from 2o",2ii6 to 20^,7080; and if we
give each result a weight corresponding to the number of observations employed,
the mean of the 13239 observations will be 20" ,41 92. I have therefore adopted
20" ,42 as the constant of aberration in the elements for the formation of the tables
to which I shall subsequently allude. This is somewhat greater than the value
* The following remark, by this distinguished astronomer and mathematician, is worthy of attention :
" The investigation of the constant of aberration by direct observations of zenith distance, has not (that
*' I am aware of) been attempted since those of Bradlbt, by the zenith sector. A century has nearly
" elapsed since his excellent observations were made. The results of M. Delambsb's investigations,
" relative to the velocity of light, as deduced from the eclipses of Jupiter's satellites, appeared to con-
" firm, in so strong a manner, the mean of Bbadley's results, that astronomers seem to have considered
" the point quite settled : but, if I mistake not, one cause for this was the paucity of instruments ade-
*' quate to so delicate an inquiry." Page 331.
t Reduction of the Observations made by Bradley, to determine the quantities of Aberration and Nuta^
tion. By Dr. Busch. Oxford. Quarto. 1838.
X Numerus Constans Nutationis. Auctore C. A. F. Pbtbbs, Phil. Doc. Petropoli. Quarto. 1842.
22 Aberration*
i
(2o",36) assumed in my Introduction to the Astronomical Society's Catalogue:
but, at the time of the publication of that work, the investigations of Robinson,
Richardson, Busch, Peters and Lundahl, which have thrown a new light on
the subject, had not made their appearance.
44. The general formulae, for determining the differences caused by the aberra-
tion of a star in right ascension (A a), and in declination (A^) , are well known to be
as follow : viz.
A a = — A (sin a . sin © -f cos cv . cos a . cos ©) sec J
A ^ SB — A (cos a . sin O — cos a; . sin a . cos ©) sin ^ — a sin a; . cos © . cos S
where a denotes the constant of aberration, a and i the right ascension and decli-
nation of the star, oi the obliquity of the ecliptic, and © the sun's true longitude at
the time required.
As the tables about to be alluded to are computed for the year 1 850, we must
assume oi equal to the mean obliquity of the ecliptic at that period : whence by
adopting Bbssel's determination, in his Fund. Astron. page 61, and his Tab. Reg.
page xxvii, we have
w = 23° 27' 31"
and, if we assume a = 2o",42 as above mentioned, the preceding formula will be
reduced to
} (B)
A a = — (2o'',420o sin © . sin a + 18^,7322 cos © . cos a) sec ^
A ^ = — (2o",420o sin © . cos a — 18^7322 cos © . sin a) sin S — 8^,1289 cos © . cos J
45. I have already observed that these formulae are founded on the supposition
that the earth moves in a circle and with an uniform motion. The errors, which
arise from this assumption, are insensible, and are disregarded by astronomers,
except in some very rare cases. These errors are of two distinct kinds : one being
a slight increase in the constant a, amounting to about o",oo3, which is too small
to be regarded in practice*: the other, a quantity depending on the place of the
sun's perigee, and which is therefore constant for each star in all places and for
many years together. This latter quantity being necessarily included in the mean
places, as determined by observation, ought not to be taken into account in any
reductions. The exact amount of these quantities I shall hereafter allude to ; as
well as to the omission of certain other small values, in which the second powers
of very minute quantities are involved : and shall, at the same time, aUude to that
part of aberration which depends on the diurnal motion of the earth. But, as these
* The analytical expression for this quantity is ^ e* a : where e denotes the eccentricity of the earth's
orbit.
Aberration. 23
quantities do not enter into the present investigation of the suhject (since they do
not form any part of the arrangement of the tahies), their consideration will he
better deferred to a separate section. See Section XVI.
VIII. Nutation.
46. Independent of the mean luni-solar precession, alluded to in the last section
but one, there is a periodical inequality produced by the various positions of the
sun and moon in their orbits, and of the moon's node. This inequality in the pre-
cession is called the nutation : and its effects are computed from the variations
produced on the obliquity of the ecliptic. For, this variation being once well ascer-
tained, the rest is merely the result of analytical investigation.
47. Bessbl has shown, in his Fund. Astron. page 1 28, that the formula, given
by Laplace in the M^canique Celeste^ for determining the nutation of the obliquity
of the ecliptic, may be expressed in a more general way as follows :
A » =s + [9^64800 COB ft — 0^,09423 COS 2 ft + o'',09390 cos 2 J ] x (i + z)
-f [o^49333 — 1^,24520 z] cos 2 ©
where D denotes the true longitude of the moon, ft the mean longitude of the moon's
node*, and z a correction (determinable from observations) to be applied to the
co-efficient of the principal term in the above equation, so that we may have that
co-efficient = 9",648 (i + z).
48. The co-efficient here alluded to is the principal quantity to be determined ;
and has been variously stated by different authors. Bradley deduced it from ob-
servations, and assumed its value equal to 9" ,00 : theory, however, gives it some-
what greater ; for Mayer, in such case, makes it 9",65 ; Maskelyne 9^55 ; whilst
Laplace made it, at first, as much as 1 0^,0556 ; but subsequent investigations in-
duced him to reduce the value, at various times ; and he lastly assumed it equal to
9^,40 f. Linden Au determined its value to be 8^,989 from an investigation of
observations extending over a period comprehending three revolutions of the
* Lest it should be imagined that the true longitude, and not the mean longitude of the moon's node,
ought to be adopted im the formula, it may be proper to state here that such a notion is incorrect.
The adoption of the mean longitude is the result of an analysis which cannot well be explained in this
place.
t See Traiti de M^canique Celeste, livre ziii. February, 1824, page 159: and Exposition du Syatime
du monde, 5th edition, page 285. Also the Con. dea terns for 1822, page 292, where Laplacb has taken
it as low as 9'', 30 if deduced from observations of the pole star : and as low as S^\6 if deduced from the
pendulum. Laplacb, in another place, has said that it is 21400 to i that the true value is not below
9'', 3 1 nor above 9''«94.
24 Nutation.
moon's nodes ; but he afterwards farther reduced this value to S",gyy. The Rev.
Dr. Brinkley has, in the Phil. TVans. for 1821, page 347, determined the value
of this co-efficient to be 9^,25 from a comparison of 161 8 observations of various
stars. Dr. Robinson has deduced its value to be 9">239i3 ; Dr. Busch equal
to 9",2320 ; Dr. Peters equal to 9",22305 ; and lastly, M. Lundahl equal to
9^,23635. Bessel has adopted the final value determined by Lindenau, as above
mentioned ; and in which he has been followed by many of the German astrono-
mers : but as Dr. Brinkley's co-efficient does not materially differ from the mean
result of the subsequent investigations^ I have thought it better to retain the value
(9",25) that was adopted in my Introduction to the Astronomical Society's Cata-
logue, than to make a slight alteration, which after all may not be much nearer
the truth.
49. This assumption will render the value of z = — 041252 ; and consequently
the nutation of the obliquity of the ecliptic will be,
A w = -f 9'',25oo cos ft — o*,0903 cob 2 ft + ©".opoo cos 2 J + 0^5447 cos 2 ©
But, the nutation in longitude ( A l) is deduced from the nutation of the obliquity
of the ecliptic, by multiplying the first term of this equation by 2 cot 2 cv, and the
three remaining terms by cot oi; then converting the cosines into sines, and changing
the signs of the several terms. Whence, by assuming « = 23° 2/ 31", as before,
we have for 1850*,
A L = — i7'',3oi7 sin ft + o'',2o8i sin 2 ft — 0^,2074 sin 2 J — I^*552 sin 2 ©
50. The value of Aa» and Al being thus determined, we may readily compute
the effects which these variations will produce in the right ascension and declina-'
tion of a star ; and which will be as foUowf :
A a = (cos ctf -f sin a; . sin a . tan Q A l ~ cos a . tan ^ . A cv
A ^ = sin ctf . cos a . A l -f sin a . A ctf
But, these quantities may be rendered more convenient for arithmetical computa-
tion by assuming, as before, of = 23° 2/ 31", and expanding the different terms of
the equations (except those depending on 2 > , which, on account of their small-
ness and inconvenience for tabular computation, are here omitted) ; whence we ob-
* The quantity depending on sin 2 ft has been inadvertently omitted in Bessbl's fonnnla for the nuta-
tion of longitude in his Fund. Astron, page 1 28 : but has been since supplied by him in Aat. Nach. No. 34.
Subsequent investigations, however, have shown that the co-efficient of sin 2 ft in the nutation of longi-
tude should be o'',2i720 instead of o'', 17297 as there stated.
t See Fund. Astron. page 287.
Nutation.
25
tain the differences caused by nutation in the right ascension and declination of a
star, as follow :
A a = — (15^872 + 6^888 sin a . tan }) sin ft — 9^250 cos a . tan } . cos ft
-f ( 0^191 + 0^083 sin a . tan ^) sin 2 ft -f o'^,090 cos a . tan ^ . cos 2 ft
— ( i^isi -f 0^500 sin a . tan ^) sin 2 © — 0^,545 cos a. tan ^. cos 2 Q
^9=4- 9^250 sin a . cos ft — 6\888 cos a . sin ft
— 0^,090 sin a . cos 2 ft -f o'',o83 cos a . sin 2 ft
-f o^545 sin a . cos 2 O — 0^,500 cos a . sin 2 O
(C)
IX. Construction of the Constants, a, 6, c, d.
51. Let us now unite the several equations (A), (B), (C), and we shall have the
following expressions for determining the differences in right ascension and decli-
nation, caused by Precession, Aberration, and Nutation. For, if we denote the
mean right ascension and declination of a star by a and i respectively, as before ;
and the apparent right ascension and declination of the same star by al and V
respectively, we shall have
(a' — a) = A a =s
— 2o'',420 sin O . sin a . sec i
— i8'',732 cos O . cos a . sec b
-f (46^,059 4- 20^,055 sin a . tan ^) /
— (I5^872■f 6^884sin a . tan ^) sin ft
-f ( 0^191 + o^o83 sin a . tan J) sin 2 ft
— ( I^I5I 4- o",50osina.tan J)sin2 O
— 9^250 cos a . tan ^ . cos ft
+ 0^,090 cos a . tan i . cos 2 ft
— 0^,545 cos a . tan S . cos 2 O
(^' -. ^) = A J =
— 2o'^,420 sin O , cos a . sin ^
— .i8*,732 cos O (tan w . cos ^ — sin a . sin ^)
4- 2o'',o55 cos a./
4- (9\250 cos ft — 0^090 cos 2 ft) sin a
— (6'',888 sin ft — o\o83 sin 2 ft) cos a
4- o''.S4S cos 2 O sin a — 0^500 sin 2 Q . cos a
B. A, a
B
26
Construction of the Constants^ a, b, c, d.
52. In order to render these formulae more convenient in the construction of
the following tahles, let us make
6-888
20*055
= '34344
•083
i- = -00413
20-055
'COO
—2 =r •02492
20*055 ^^
Whence we obtain
46-05910 X -34344
46-05910 X -00413
46-05910 X -02492
15*8186 = 15-8716 — '0530
0-1903 = 0*1909 — -0006
1-1476 = ri5i5 — 0039
And, by proper substitutions and reductions, we finally obtain
^ a s -h (^ — 0*343 sin ft + 0*004 sin 2 ft — 0*025 sin * O) X (46''.059 -f 20^,055 sin a . tan t)
— (9^250 cos ft — o",090 C08 2 ft -f o'',545 cos 2 ©) cos a . tan Z
~ 20^^,420 sin O . sin a . sec ^
— 1 8^732 cos O . cos a . sec ^
— ©",0530 sin ft -f ©",0006 sin 2 ft ^ ©",0039 sin 2 Q
A I = + (^ — 0*343 s^n ft + 0-004 sin 2 ft — 0*025 sin 2 ©) x 2o'',o55 cos a
+ (9**250 cos ft — 0^,090 cos 2 ft + 0^545 cos 2 O) sin a
— 2o'',42o sin O . cos a . sin ^
— 1 8'',732 cos O (tan co . cos ^ ~ sin a . sin J)
53. It is manifest that the three quantities in the last line in the expression for
A a, are too minute to affect the result in any sensible manner : they may there-
fore be wholly omitted. Whence, by making
A
B
C:
D:
a -
bz
c s
dz
a!
b'
c'
d'
— 18^732 cos©
— 20^,420 sin O
/ — 0-025 sin 2 O
— ©'',545 cos 2 0
0-343 sin ft + 0-004 sin 2 ft
9'',25o cos ft -f ©",090 cos 2 ft
-f cos a . sec $
-f sin a . sec ^
+ 46'',059 -f 2o",©55 sin a . tan i *
+ cos a. tan}
+ tan Off . cos ^ — sin a . sin ^
4* cos a . sin }
+ 20^055 cos a
: — sin a
(D)
* If the right ascenaiozui of the stars are (as in the present catalogue) expressed in time, and not in
arc, the value of c must be divided by I5» and it then becomes c=i -^ 3',07©6 -f i'*337© sin a . tan $.
Construction of the Constants^ a, 6, c, d. zj
we have the total correction for aberration, precession, and nutation, equal to
Correction in IBi aaA-f6B + cC-f<^D
}
(E)
Correction in N. P. D. = fl'A -f ^'B + (/C + rf'D ' ^
to which may be added the proportional part of the annual proper motion of the
star, from the beginning of the year to the day of observation, provided the proper
motion*is well ascertained, and of sufficient magnitude to warrant its application.
54. It is evident, on inspection, that the quantities denoted by a, 6, c, d, and by
a', b\ (/, (f , may, for all the purposes of our present inquiry, be considered as con-
stant for each star. Whence, tables of those values for each star, once computed,
will last for many years, without requiring any material correction ; particularly
in the case of those stars which are not very near the pole. The logarithms of
these values, for every star, are given in separate columns in the present catalogue ;
to the use and application of which I shall subsequently advert.
^S. Throughout the whole of the formulae in the preceding pages I have con-
stantly referred to the declination of the star ; and, in some of the subsequent
formulae also, the position of the star, in regard to the equator, has been the arc
considered. But, with respect to the stars in the present catalogue, I have had
regard only to their north polar distance^ as being, on the whole, the most conve-
nient and the best adapted for daily practice ; more especially, since the precessions
are sometimes combined with their secular variation, and with the proper motion
of the star, which, on any other method of arrangement might lead to some con-
fusion and ambiguity. And, in order to prevent any such confusion or ambiguity
in the mode of notation, I shall designate the north polar distance by A, in con-
tradistinction to i, which has always beeii used to denote the declination *.
X. Construction of the Annual QmntitieSy A, B, C, D.
56. I shall now proceed to explain the peculiar contrivance by which the values
of A and B may also be rendered equally constant for all the stars, and for any
given day in any given year, notwithstanding the variation in the sun's longitude
on such days : — and likewise to the method by which certain auxiliary tables may
be formed for computing the annual values of C and D, which depend not only on
the sun's true longitude, but also on the mean longitude of the moon. For both
* Piazzi confliders the north and the south declinations as positive, and changes the sign of the preces-
sion as the declination varies : other astronomers change the sign of the declination from north to south,
and continue the sign of the precession uniformly through the semicircle. By the use of the north polar
distance, this ambiguity is avoided.
E 2
28 Construction of the Annual Quantities^ A^ fi, C, D.
these purposes, a fictitious year is assumed, commencing from that moment of
time when the sun's mean longitude at Greenwich, at mean noon on January ist,
is exactly 281^: or (which is the same thing) when his mean right ascension at
that time is exactly 18** 44™ o".
^y. The sun's mean motion in longitude, in a mean solar day, is 59' 8^,33 :
whence, by continual addition, we may readily obtain his mean longitude at mean
noon on every day throughout the year. These values having been found in the
manner thus described, I have applied the equation of the centre on each day
(assuming the place of the perigee on January ist to be equal to 280° 20' 38"*),
and thus obtained the approximate true longitude of the sun for each day of the
fictitious year above mentioned ; which will be sufficiently near for all the purposes
here alluded to. But, since the mean longitude of the sun is not exactly the same
at the commencement of each civil year, a correction is required, for reducing the
values in the table to the true epoch, and which I shall now explain.
58. I have already observed that, in these tables, the year is supposed to com-
mence on January ist, at that moment of time when the sun's mean longitude at
mean noon at Greenwich is exactly 281^. This I shall call the tabular date : but
in order to adapt this date to the current date in any year, according to the usual
mode of computing astronomical time from noon to noon, regard must be had to
the actual mean longitude of the sun at mean noon at Greenwich, at the com-
mencement of each year. This may be readily determined by means of the solar
tables: and the values thus found, being deducted from 281^, and reduced to the
fractional part of a day, will show the excess of the tabular date above the civil
date, reckoned from noon. Thus, the sun's mean longitude at mean noon at
Greenwich on January i, i8cx>, was, according to the tables of Delambre as
edited by Vincb, equal to 280® 53' 2g",g : which, being deducted from 281°, leaves
6' 30",!. This value, divided by 59' 8",33 (or the sun's mean motion in a mean
solar day) gives 0*^.10994 for the excess of the tabular date above the civil date,
estimated in decimal parts of a day. This correction I shall denote by x : and its
value, being thus found for the year 1 800, will serve to determine the correction
for any other year (= 1 8cx> + y) by means of the following formula :
_ 6' 30^1 -f (y - 4/3) iV 47'.o8 - 27\48y
59' 8".33
= od- 10994 + i (y - 4 ^) - 0^0077446 y (F)
* This will be the correct place of the perigee for the beginning of the year 1850 ; and its daily varia-
tion (which is allowed for) amounts to only 62" at the end of the year : so that no perceptible error can
arise from this assumption for many years either before or after that epoch.
Construction of the Annual QmntiHes^ Ay fi, C, D. 29
where y denotes the number of years from 1 800, positive after and negative before
that epoch ; and |3 (which also changes its sign with the change in y) the num-
ber of bissextile days between the year i8cx> and the commencement of the year
(1800 + y)* It is in this manner that I have computed the values in Table I, the
application of which will be evident from what has been here stated*.
59. But, a further correction will be required when the tables are used with
reference to any other meridian than Greenwich ; the amount of which will of
course depend on the longitude of the place (west or east) from that observatory.
Let + m denote the difference of a meridian situate west from Greenwich, and ex-
pressed in hours\ : then will the correction (Z), on account of the longitude, be ex-
pressed by
' = ■5= (G)
60. If therefore the tabular date be denoted by r, and the date, according to the
usual mode of reckoning astronomical mean solar time, be denoted by T, we shall
have
r =T-|-4P — /
T= T— d?-|-/
If the longitude of the place be situate east from Greenwich, the sign of I will
become changed in each of these equations ; but in the construction of Table
n, this point has been noted, and must be carefully attended to in its appli-
cation.
61. These equations serve to show the corresponding values of the civil date
and of the tabular date on any given day at noon ; to which must be added
the hour of observation (A) at Greenwich, converted into the decimal part of a
day, in order to obtain correctly the total corresponding value of the table at that
hour}.
* When the value of jr extends beyond 24^, as in the years 1804, 1808, and 18 iz, the values of A,
B» C, D, refer to the afternoon of the subsequent day : and where x is negative, as in the year 1849. those
values refer to the forenoon of the preceding day : always bearing in mind that the day is supposed to
begin and end at noon, agreeably to the common mode of computing astronomical time.
f According as m is expressed in hours, minutes, or seconds, of time, we shall have / equal to the fol-
lowing values :
for hours / = m x '04 1666666
for minutes / = m x * 000694444
for seconds / = m x '000011574
i If we wish to express the time of culmination of any given star, we must make A = S — iR ; in-
careasing S by 24^ if necessary : where S denotes the sidereal time required, and JR the right ascension
of the sun at the preceding noon.
30 Construction of the Annual Quantities^ A, B^ C, D.
Let h' be the hour of observation (mean solar time) under any other meridian ;
then will h = h! ^ I: and the argument for entering the annual tables, that exhibit
the values of A, B, C, D, will be
r + (A' - X - /) = r -r (A - *)
But, (A' — a? — Z) or (h — x) will generally be the fractional part of a day : and
therefore, unless very great accuracy be required, we may use the tabular date
without any correction, particularly if the star be not situate very near the pole;
since the daily variation is generally but a very small quantity. In fact, even in
the pole star, the nearest hour^ or 0^*04, may in all cases be taken, without the
risk of causing an error of more than the hundredth part of a second in time, in
right ascension.
62. The mean longitude of the moon's node on January ist, 1800 (the assumed
mean longitude of the sun being 281^, was, by the recent tables of M. Damoi-
SEAu, equal to 33® 12' 38", or 33°'2I07. The mean motion of the longitude of the
node during a mean tropical revolution of the sun is — 19°' 341 78 : consequently
we obtain, by repeated addition, the mean longitude of the node for the first day
of January in any mean year required, either before or after the epoch above men-
tioned, at the time that the sun's assumed mean longitude is 281^. The motion
of the nodes, in a mean solar day, is — 0^*052956 : which is so small, that we may
in general take an interval of 100 days for determining the value of A, and com-
pute the intermediate quantities, depending on that argument, by simple propor-
tion, without the risk of any perceptible error. Assuming the mean longitude of
the node on January ist, 1800, to be 33^*2107, we shall have the mean longitude
on January ist in any other mean year (= 1800 + y), equal to
33°-2i07- i9°-34i78y
the year being considered, in all these cases, as commencing when the sun's
assumed mean longitude is 281°. It is in this manner that the values in Table III.
have been computed* : and by subtracting 5^.295604 (the motion in 100 mean
solar days) and its multiples, successively from the values on January ist so com-
puted, we obtain the mean longitude of the node on April nth, July 20th, &c., in
any common year ; or on April loth, July 19th, &c., in any bissextile year.
63. With respect to the construction of the tables, showing the logarithms of
the values of A, B, C, D, which are to be used in conjunction with the logarithms
* In this table the degree is divided into decimal parts, for the convenience of computation; a method
which I hope to see more generally adopted in astronomical tables.
Constfiiction of the Annual Q^antiti€Sy A, B, C^D. 31
of fli 6, c, dy in the catalogue, I would here observe that Table IV. exhibits a spe-
cimen of the results obtained for the values of the logarithms of A and B for every
tenth day of the year ; where
' A= — l8^732co8 0
B = s= 20'^, ^zo sin O
as already shown in page 26 ; and where O is deduced agreeably to the principles
laid down in page 28. The hour of the day at Greenwich to which this table cor-
responds, in any given year, is shown by a?, expressed in the fractional part of a
day, in the column in Table I ; or by (ar + I) under any other meridian : and, in
most ordinary cases, will be sufficiently near without interpolation. But, if the
value is required for any other hour, we must enter the table with the argument
stated in page 29 ; and take the proportional part accordingly. The civil day is
supposed to commence at mean noon, and to be continued, through the 24 hours,
till mean noon on the following day. The year is continued to the fictitious date
of December 37, for the convenience of computing the annual tables, to which I
am about to allude : for, although it will readily be seen that this table of A and
B will not vary much from one year to another, and that when once constructed,
it will last for many years, without the necessity of any very material alteration,
yet the case is somewhat different with respect to the values of C and D, which
must necessarily be computed for every year for which they are required.
64. The best mode of constructing the tables of C and D is to separate the quan-
tities, depending on O , from those which depend on ^. Thus, let us make
C = / — 0*025 ^^^ * o
D' = — o'',545 cos 2 O
and
C = — '343 sin Sh + '004 sin 2 A
D* = — 9^*250 cos A -f ©"•090 cos 2 ft
The results, exhibited in Table V, are the values of the first two quantities
C = f — 0*025 sin 2 O
D' = — ©'',545 cos 2 O
for every tenth day of the year ; which day is made the argument in the first
column for entering the table. In these formulae, O (which denotes the sun's true
longitude) is determined in the manner already explained above.
65. In order to afford the means of computing the quantities depending on ft,
reference must be made to Table III» which shows the mean longitude of the moon's
32
Constmction of the Annual Quantities ^ A^ B, C, D.
node on January ist in every year, agreeably to the principles already laid down
in page 30. And, by adding — 5°-2956 successively to the value set against any
given year, we obtain the mean longitude of the node at the end of every interval
of 100 days throughout that year. With these results, as arguments, we enter
Table VI, which contains the values of the last two quantities
Csr — -343 sin a + •oo48in 2 ft
D* = — 9^,250 cos A + 0^090 cos 2 ft
for every fifth degree of the circle ; and which will not only save much time and
labour to future computers, but likewise prevent that confusion and liability to
error which frequently occurs when calculating the value of quantities depending
on the single and double arcs. Having obtained the proper values of C" and D"
for every hundredth day, by means of this table, we must take one-tenth part of
the differences of those values ; which being properly applied, will serve to deter-
mine the value, sufficiently near, for every tenth day during the year, correspond-
ing with Jan. i, 11, 21, 31, &c.
66. The values being thus obtained by Table VI, and added to those set against
the corresponding days- in Table V, we have the following values for every tenth
day throughout the year :
C = C -h C"
D = D' + D"
For example : let it be required to find the values of C and D for every tenth
day of the year 1850.
The values of C and D' are already given by Table V, it therefore remains only
to find C and D". Now by Table III. the mean longitude of the moon's node on
Jan. I, 1850, is 1 46®' 1 22 : and, by deducting f*2()^b successively from that value,
we obtain the mean longitude of the node for every hundredth day in that year.
With these values, as arguments, we obtain, by Table VI, the values of C" and D"
as under :
1850.
Argument
c*
D'^
Jan. I
146' 122
—0-19522
4-7.70842
April II
140*826
—0-22099
+ 7,18520
July 20
»35'53l
-0-24477
-1-6,60030
Oct. 28
130-235
—0-26635
^-$^93^^^
Dec. 67
124-940
-0-28556
-1-5,26646
Construction of the Annual Qmntities^ Ay B^ C, D.
33
67. The values for the intermediate decades may be taken with sufficient accu-
racy by means of the differences of the above values : whence we obtain the values
of C and D, for every tenth day, as under :
1850.
C-
(C' + C)
Jan. I
— 0-18587
H- 8,21321
II
— 0*15362
+ 8,05800
21
— 0*12347
+ 7.85264
31
— 0*09609
+ 7,61659
Feb. 10
— 0-07179
-h 7.37302
20
— 0*05046
+ 7,14566
&c.
&c.
&c.
the logarithms of which, with their proper signs, will be the tabular values for the
year 1850, as follow: viz.
18M>.
logC
logD
Jan. 1
— 9*2692
-h 0*9145
II
— 9-1864
+ 0*9062
21
— 9*0916
-h 0*8950
3»
— 8-9827
4-0*8818
Feb. 10
- 8*8561
-h 0*8676
20
— 8*7029
4- 0-8540
&c.
&c.
&c.
And, in this manner we must proceed in order to determine the logarithms of C
and D for every tenth day in any other year.
68. I have been thus explicit in order that the reader may fully understand the
several steps of the process by which the great sacrifice of time, labour and atten-
tion, formerly unavoidable in the computation of precession, aberration and nuta*
tion, is now in a measure obviated, and reduced to a very simple arithmetical
operation. In the Introduction to the Astronomical Society's Catalogue, I have
given not only tables of the logarithms of the values of A and B for every day com-
mon to every year, but also the logarithms of the values of C and D for every i oth
day of the years 1826 — 1830 ; expressing at the same time a hope that the utility
and convenience of such tables for other epochs would attract the attention of the
superintendents of the several national ephemerides, and induce them to publish
similar tables annually. This great boon to science has, in this country at least,
JB. A. C. F
34 Construction of the AnntLol Q^antitie8f Ay B^ C, D.
been at length bestowed most freely in all the Nautical Almanacs published since
the reformation of that work in 1834: and we now have the logarithms of the
values of A, B, C, D, for every day in the year, computed (not for a variable hour
in each year, but) for mean midnight on all occasions, which is far more conve-
nient. So that the elementary tables and the details, now and formerly given, are
no farther necessary than as explanatory of the method originally pursued ; and
they are here retained for that express purpose only.
69. In the Berlin ephemeris, the logarithms of similar values are also now
annually given for every tenth day in the year : and, in the Tab. Reg. Bessel has
given similar logarithms for every tenth day, in all the years from the beginning
of the year 1750 to the beginning of the year 1850. So that this system is now
made available in all the observations of astronomers from the time of Lacaillb
to the present day. In order however to prevent the recurrence of any error or
mistake in the use of the tables inserted in the Berlin ephemeris and in the Tab.
Reg. when in connection with the logarithms inserted in the present Catalogue, I
would here remark that the values which I designate by A and B, Bessel desig-
nates by C and D ; and vice versd. Consequently the columns, which in the two
German works here mentioned, are headed A, B, and C, D, must be respectively
transposed, and be thus applied to the logarithms of this catalogue*. I should more-
over state that Bessel has assumed the fictitious year to commence when the mean
longitude of the sun, on January o, is 280^ ; and that he computes his days as side-
real, not as mean solar days : so that an attention to these particulars also is requi-
site in using Bsssel's A, B, C,D, in connection with the logarithms in this catalogue.
I should likewise here mention that he always refers to the declination^ and not to
the north polar distance of a star.
XL Sidereal and mean Solar time.
70. I have already remarked that the tables computed by Bessel in his Tab.
Reg. and since adopted by other German astronomers, are arranged and adapted
to sidereal time : and the argument for entering those tables is the sidereal time of
observation. This, undoubtedly, would be the most convenient arrangement, if
the tables were used solely for the purpose of reducing observations. But, since
* It may be proper here to state that, in the choice of characters to represent given quantities, I have
thought it desirable that we should, as much as possible, make them serve the purpose of an artificial
memory. It is on this account that I have made A, B, represent the quantity by which the ABerration
is determined ; C the quantity by which the preCession is determined ; and D the quantity by which the
Deviation, or (as it is now more generally called) the nutation, is determined.
Sidereal and mean Solar time. 35
they may be frequently used for determining the apparent places of stars, which
have been observed not only at the moment of culmination, but also at a distance
from the meridian, (which will, for the most part, be the case in comparing them
with a comet, or planet, in taking altitudes for the time, in the computation of
occultations, and in other branches of practical astronomy) I am induced to be-
lieve that the use of the tables is rendered more general and convenient, by adapt-
ing them to mean solar time. More especially as these tables may frequently be
Inserted to by persons travelling for the purposes of science, and by others who
have not the advantage of fixed instruments, apd to whom the arrangement of
mean solar time will be more familiar and useful than that of sidereal time. The
tables therefore that have been here adopted are computed for mean solar time^ on
the meridian of Qreenivich.
71. But, since it is not necessary to attend to the nearest minute of time, (and,
in most cases, not even to the nearest hour) we may readily convert the one spe-
cies of time into the other, when found necessary. For, if we denote the mean
solar time at Greenwich by A, the corresponding sidereal time by S, and the mean
right ascension of the sun at the preceding mean noon at Greenwich by iR, we shall
have, in all cases, sufficiently near for our present purpose*,
S = A -hiR
72. In the same tables also of Bessel, the fictitious year (alluded to in page 34)
is supposed to commence from that moment of time when the sun's mean longi-
tude at Paris^ at mean noon on January o, is exactly 280^ ; or when his mean
right ascension at that time is 18^ 40™ ; and the year is supposed to consist of 366^
sidereal days. The sun's mean motion in longitude in a sidereal day is 58' 58",64 ;
whence, by continual addition we obtain his mean longitude at 1 8^ 40™ sidereal
time on every day throughout the year : and, by applying the equation of the
centre (as already explained) we obtain his true longitude for the respective sidereal
days required.
73. By a similar method of proceeding, the mean longitude of the moon's node
has been determined by him for January o, 1 800, when the mean longitude of the
sun was exactly 280°. And by adding successively — 1 9^*342 (or the mean motion
♦ The true values areA=S — iR — a, and S = A + iR -h A : where a denotes the acceleration of
t&e fixed stars (expressed in mean solar time) for the time (S — iR) ; and A the acceleration (expressed
in sidereal time) for the time A. But a never exceeds 3°^ 55**909 : and A never exceeds 3°^ 56',555.
Consequently the argument for entering the table, for the moment of culmination at Greenmch, will be
r + (S — JR) — X : where S must be increased by 24*^ if necessary.
F 2
36 Sidereal and mean Solar time.
of the longitude of the node in a sidereal year), we obtain the mean longitude of
the node on January o, at i S^ 40°^ sidereal time, in every succeeding year. The
mean motion in 100 sidereal days is — 5^*281 : whence we obtain, as in page 30,
the mean longitude of the node at iS*" 40™ sidereal time on January o, April 10,
July 19, &c. in any year.
It is on these principles that Bessbl has computed his tables for the values of
A, B, C, D ; which are adapted to sidereal time : and which must be carefully
distinguished from the tables of those quantities, in the Nautical Almanac, which
are adapted to mean solar time. These observations, however, do not extend to
the Catalogue, containing the logarithms of the values of a, b, e, d, and a', b\ </, d' ;
since those values are independent of the time employed, and may be used with
either arrangement.
XII. General we of the Constants and Annual Quantities.
74. I shall now proceed to show the use and application of this method in deter-
mining the corrections of a star for precession, aberration and nutation. I have
already explained how Bessel deduced the values of A, B, C, D, from the assump-
tion of a fictitious year^ commencing when the mean longitude of the sun on
January o, was at 280^* ; a method which has been of great use to the practical
astronomer not only at the present day, but also in enabling us (by tables given in
his Tab. Reg.) to carry back our researches to the time of Lacaille. A slight alte-
ration however in this method has been introduced into the Nautical Almanac, by
taking the true longitude of the sun on each day, and computing the values of A,
B, C, D for midnight. By this arrangement^ Table I, at the end of this preface, is
no farther requisite than as explanatory of the original method proposed, and as
illustrating the examples that I am now about to adduce.
y^. The general rule, for finding the correction for precession, aberration and
nutation of a star, according to the method here explained, is by page 27 expressed
as follows :
Correction in M. =oA-|-*B + cC4-rfI>
Correction in N. P. D. = a'A + *'B + c'C + rf'D
So that we have only to take out from the Catalogue, and opposite the given star,
the logarithms of a, 6, c, d, and a!, b\ c', d\ with their proper signs ; and to write
down under these respectively, from the Nautical Almanac (or some other similarly
* The epoch, which I haye assumed in this preface, is January ist, when the mean longitude of the
sun was at 281^.
General use of the Constants and Annual Q^antit^es. 37
coDStnicted ephemeris), opposite the given day, the logarithms of A, B, C, D, with
their proper signs. The whole of the subsequent process then will be, merely to
add each pair together, and take out respectively the natural numbers correspond-
ing to the sum of each pair of logarithms. But it should be particularly observed
that the signs annexed to the logarithms affect only the natural numbers ; for, in
all cases, the logarithms are to be added together : and with respect to the signs,
it must be observed that the addition of two like signs produces a positive natural
number, and the addition of two unlike signs produces a negative natural number.
The sum of the four natural numbers thus produced (regard being had to their
signs) will be the total correction required in right ascension or north polar distance
on the given day, and for midnight at Greenwich. This correction, applied to the
mean place of the star at the beginning of the year^ will give the apparent place of
the star at midnight on the day required.
76. If the hour of observation at Greenwich differs much from midnight, and
if great accuracy is required, we must find the correct values of A and B in the
Nautical Almanac by interpolation, and take the proportionate value correspond-
ing thereto : but, in most ordinary cases, this will be unnecessary. The values of
C and D will not require such correction.
yj. In like manner, if the place of observation is far distant from Greenwich,
and the Nautical Almanac be used, we must correct the values of A and B, for the
difference of longitude, expressed in time, in Table II.
78. I shall now exhibit an example of the method of proceeding in the usual
cases. Thus, let it be required to determine the correction for annual precession,
aberration, and nutation, of y Tauri, both in right ascension and north polar
distance, on Feb. 10, 1850. By Table IV, we find the logarithms of A and B ; and
in the short table in page 33 we find the logarithms of C and D*: therefore the
operation will stand thus :
In Right Ascension.
abed
By Cat. y Tauri = -f 8*4993 + 87887 + 0*5309 + 7*9196
By Tables. Feb. 10. = — 1*1672 + 1*1024 — 8*8561 + 08676
Sum = — 9*6665 -f 9*8911 — 9*3870 -f 8*7872
Natural numbers by Tab. VII. = — o',464 + o",778 — o",244 H- o",o6i = + o*,i3i
* When the Nautical Almanac for 1850 appears, these logarithms will be found at one opening of the
book, for every day in each month : but the logarithms will probably slightly differ from those which are
here stated, inasmuch as the assumed time in the Nautical Almanac is midnight. The difference how-
ever will not be material.
38 Omeral use of the Constants and Anntuil Quantities.
In North Polar Distance.
a' b' e d'
By Cat. y Tomtx = — ^'2662 — 9*0801 — 0*9620 -h 9*9492
(as before) Feb. 10. = — vi6j2 + 1*1024 — 8*8561 + 0*8676
Sum = H- 0*4334 — 0*1825 -h 9-8181 + 0*8168
Natural numbers by Tab. VII. = -h 2\7i3 — 1^523 -h o\658 + 6^559 m + 8\407
Whence it appears that the total correction in right ascension is = -f o*,i3i» and,
in north polar distance, = + 8^,407. These quantities must be applied, with the
proper signs, in the usual manner, to the mean place of the star at the beginning
of the year, in order to obtain the apparent place on the given day : whence we
deduce, for the apparent place of y Tauri on Feb. 10, 1850,
iR= ^h nm i5»,74 + o".i3i = 4*» ii» i5V87i
N. P. D. = 74° 44' 2o",8 -h 8^407 = 74° 44' 29^,207
79. The above result is obtained by using the values of A, B, C, D, which have
here been deduced by the method of a fictitious year, as already explained in page
28 ; and therefore it is rigorously correct only if the star has been observed at
5*" 21™ mean solar time at Greenwich. But we might very readily find the true
values for any other hour, and for any other meridian by taking the proper propor-
tional parts, as already indicated in page 30. As this method of proceeding how-
ever must be evident to every practical astronomer, I shall not farther advert to it
in this place : and as the values of A, B, C, D, in the Nautical Almanac, are always
computed for midnight , the value of x (in Table I.) becomes constant, or equal to
1 2^ ; and we need only attend to the variation of A, and to the difierence of longi-
tude, where great accuracy is required.
XIII. Secular Variation of the Annual Precession.
80. The annual precession of a star is sufficiently correct for a few years only,
more especially if the star is one of those that are called circumpolar stars ; so that
it is always requisite, even in short periods, when great accuracy is desired, to
take into account the second power of the time that intervenes*. In the present
advanced state of astronomy it has therefore become desirable to know the exact
increase or decrease which the annual precession of each star undergoes from year
* This has been virtually accomplished in reducing the stars of the present catalogue to the given
epoch (1850), by pursuing the method already explained in page 17.
Secular Variation of the Annual Precession. 39
to year. But, as this annual change of the precession is generally small in
amount, and constant for a very long period, it is commonly known by the name
of the secular variation ; for, when inserted in tables (as in the present catalogue)
it is usually multiplied by 100, for the sake of a convenient arrangement of the
£gure8. The annual variation, or differential, of the precession is expressed by
the following formulae, where p and p' denote respectively the annual precession in
right ascension and declination, as in page 20 ; it being understood that p is here
divided by 15, in order to reduce it to time, agreeably to what is stated in page 26.
A/? =p . sin r.y. tan J H sin i'^. tan a . sec* i . (/?')*
A/?'s — 1$ n.sin i^sina.p
which, being multiplied by 100, will express the secular variations of the annual
precessions of the several stars in the present catalogue*.
81. Assuming therefore the annual precession of a star in the catalogue to be
denoted by p, the secular variation by «, and the annual proper motion by jMi, the
change of position in the star (either in right ascension or north polar distance
as the case may be) on January ist (1850 + y), will be expressed by
where y, which denotes the number of years from 1850, must be assumed + ofter,
and — before, that epoch. And in this manner the mean place of a star in this
catalogue should be brought up from the present epoch to the commencement of
any other required year, before we apply the annual correction for precession, aber-
ration and nutation. But, in most ordinary occasions, the proper motion may be
omitted ; and, for very short periods, the secular variation also. Whence it will
be requisite, in such cases, only to multiply the annual precession by the number
of years elapsed ; and the formula then becomes merely p X y»
82. When a star however is near the pole and the interval of time great, it is
sometimes requisite, more especially in computing the right ascension, to take into
account not only the second, but also the third and higher powers of the time ; the
formulae for which are more troublesome than those which I have just adduced,
and could not be conveniently expressed in a tabular form, in the present cata-
logue. But Bessbl has, in his Fund. Astron. page 300, and in his Tab. Reg. page
viii, pointed out a method whereby the right ascension and declination of such
stars, for any epoch different from that of the catalogue (exclusive of any proper
motion that may belong to the star), may be obtained without any very great
* See Dblambb^'s Astronomie, vol. i. page 452 ; Woodhouss's Treatise on Astronomy, vol. i. page 344.
40
Secular Variation of the Annual Precession.
trouble : and be bas frequently made use of these formulae. As Bessel's investi-
gation of tbis problem is too long to be bere inserted, I sball refer tbe reader to
his works above mentioned for an explanation of the method ; adopting the nota-
tion which he has employed, in order to prevent confusion. Thus, let a and i
denote the right ascension and decUnation of the star, as given in the catalogue,
and let a' and V denote the required right ascension and declination of tbe same
star for any other epoch ; the right ascension being expressed in arc. Now make
and assume
we shall then have
A = a -h (^ -h X)
|9 s sin S (tan ^ -}- tan ^ 0 . cob A)
A' = a'-(;p'-X')
tan (A' - A) =
_ /? . sin A
1 — /> . cos A
tan§(l'-^ =
and consequently
co8 4(A'H-A) ^ ,.
— ttrj xi X tan i J
cos ^ (A' — A) *
«' = (A' -^ A) + A + (;p' - X')
83. These are Bessel's formulae ; and, agreeably to the principles that he has laid
down, I have computed the numerical values of (a? + X) , («* — X') , and tf , for the
years 1750 and 1755, and for every tenth year from 1800 to 1900 both inclusive.
The values for any intermediate year may be readily deduced by proportion, the
differences being constant.
Tear.
(' + M
(^-
XO
e
1750
0
—0
1 u
38 H'7
0
—0
38
u
i9'7
0
—0
33 *5»9
1755
—0
36 29,7
—0
36
24.5
—0
31 45.6
1800
—0
19 H7
—0
•9
7.9
—0
16 42,9
1810
—0
IS 23,8
—0
»5
18,3
—0
>3 "»3
1820
—0
II 32.8
—0
II
28,7
—0
10 1,7
1830
—0
7 4i>9
—0
7
39*2
—0
6 41,1
1840
—0
3 5o>9
—0
3
49'6
—0
3 20,6
1850
0
0 0
0
0
0
0
0 0
i860
+0
3 48*9
+0
3
51.8
+0
3 20.5
1870
-ho
7 37.8
+0
7
43.6
+0
6 41,1
1880
+ 0
II t^n
+0
II
35.3
-ho
10 1,6
1890
+0
15 15.6
+0
>S
27,1
-ho
13 22,2
1900
+0
19 4>4
+0
>9
18,9
+0
16 42,7
Secular Variation of the Annual Precession.
41
84. By means of this table the position of any of the circumpoiar stars in this
catalogue may be determined with considerable accuracy for any epoch, before or
after the year 1850 ; and in soiae cases even if the interval be as much as a hun-
dred years. As an example, I shall take the case of Polaris ; and, from its position
in the present catalogue, deduce, by the aid of this formula, its right ascension at
the time of Bradley in 1755, a period of 95 years. Here we have
if h m 8
J 21,3 = I 5 1,42
a= 16 i{
5= 88 30 35,0
(^ + ^) = — o 36 29,7
(z* - X') = — o 36 24,$
« = — 031 45,6
and I shall here assume p =• sin ^.tani only ; because the omission of the quan-
tity tan ^ 6 . cos a (which may in general be neglected) will not make any material
difference in the present case*. The computation will then stand as follows .
a= 16 15 21,3
(« + A) 5s — 36 29,7
(j^^XQa -^36 24,5
A+(ir'-X')= 15 2 27,1
008 A = -h 9*9835986
P = - 9'S503J79
- •341945 = - 9*533956$
sin 8 = — 031 45,6 = — 7*9656004
tanJ=: 88 30 35,0= -h 1*5847575
P = - 9*5503579
sin A = + 9*4309144
— 8*9812723
I —/I. cos A = I •341945 = +o* 1*77347
tan (A' — A) =s - 4 4 57,0 = — 88535376
A + (2r'-X')=: 15 2 27,1
a*= 10 57 30,1 in 1755
The annual proper motion of this star in right ascension is, by the Nautical
Almanac, + i",35 which, in 95 years, will amount to 2' 8",3 ; and this being de-
ducted from a', we have 10° ^^' 2i",8 for the correct right ascension of the star in
1755. Bradley's right ascension of this star for the same epoch, in the Fund.
Astron. is 10^ ^^ 34"94 which would accord with the result here obtained by means
of the formula, if we might assume the annual proper motion to be + i",22 in-
stead of + i">35 SIS adopted in the Nautical Almanac. But, on this subject, see
the Tab. Reg. pages xiii and xliii.
85. As there are a few stars in the present catalogue, situate near the poles,
* It would increase the present resulting quantity, tan (A' — A), exactly one second of space.
B. A. C. o
42 Secular Variation of the Annual Precession.
whose positions in right ascension might not be considered to be determined with
sufficient accuracy, if computed solely by the method explained in page i6, I have
deduced the right ascension (for 1850) of such stars, by means of the formula here
given. And, that I might not omit any star that may be presumed to require this
degree of accuracy, I have extended the computation to all the stars whose annual
precession (in right ascension) amounts to as much as 10 seconds in time : this
being considered a sufficient limit for such an inquiry on the present occasion.
86. In order to give a graphical representation of this limit, I would remark
that on a map of the circumpolar stars in either hemisphere, there is usually
drawn a line through the poles of the equator and the ecliptic, called the solstitial
colure. From the pole of the equator, and towards the pole of the ecliptic, set off
on that line the distance of 3^ of declination : then with one leg of a pair of com-
passes in that point, describe with the other leg a circle through the pole of the
equator. From the pole of the equator, and on the line on the side opposite to
that just described, set off the distance of 5^° of declination : then with one leg of
a pair of compasses in that point, describe in like manner with the other leg a circle
through the pole of the equator. These four circles (the two at the north pole,
and the two at the south pole) will comprise all the stars whose annual precession
in right ascension amounts to as much as 10 seconds in time. In the present
catalogue there are about 30 stars that are so situate, and whose right ascensions
have consequently been subjected to the method of computation above alluded to :
but the north polar distances of all the stars are computed in the usual manner.
XIV. Variation in the Constants.
87. In the investigation of the equations which compose the formulae (D) in
page 26, I have considered the values of a, b, c, d, and a', b', (/, cF, as constant
for a number of years together. This however cannot be strictly true, since the
values of a and i are gradually changing, from the effects of precession and other
causes. These variations however, from year to year, are so very slight, that a long
period may elapse before any considerable difference will arise in the arithmetical
value of those quantities : and the tables may consequently be used, for several
years to come, without the risk of any material error.
In fact, since the quantities a, b, c, d, and a', &', (/, d', depend on arcs which are
expressed by the sine and cosine of the right ascension of the star, it consequently
happens that the variations in their logarithms, caused by a variation in the right
ascension, are the greatest when the arithmetical value of the corresponding num-
ber is the least : and vice versd. So that a variation, which, under other circum-
Variation in the Constants. 43
stances, might cause a sensible difference, is not, in this case, of so much import-
ance. The only material variation will be in the values of a, 6, c, d, which relate
to the right ascension ; and in the case chiefly of those stars that have considerable
declination ; since those values depend also on the tangent or secant of the decli-
nation. But, these cases are of rare occurrence, as far as the present catalogue is
concerned ; since the principal part of the stars, herein contained, are much nearer
to the equator than to the poles : and if greater accuracy is required for such stars,
at any distant period, an express computation must be made for that purpose. At
the end of the present catalogue, however, the values are given, for every ten years
to the end of the present century, for Polaris and a few other stars near the pole,
that are inserted in the list of 100 principal stars in the Nautical Almanac.
XV. Diurnal Aberration.
88. The diurnal motion of the earth on its axis produces an aberration, which it
may be proper here to notice, if it be only for the purpose of showing that it is
insensible, and may therefore be safely omitted in any reductions. The amount of
this aberration is determined from the annual aberration, by comparing the equa-
torial velocity of the earth on its axis, with the velocity of the earth in its orbit.
If we assume the sun's parallax to be 8",6 at its mean distance, we shall find
that the earth's orbital velocity will be to its rotatory velocity, as unity to ■~^, or
as I to '0152. And if we represent the annual aberration by 2o",42, the diurnal
aberration will consequently be 0^,3104. But, this quantity depends not only on
the geographical latitude (X) of the place, and on the declination (JS) of the star, but
also on the hour angle (7) of the star from the meridian : and the general expres-
sion for its value will be
A a = o'^,3 10 cos A . sec ^ . cos y
A ^ = o'^,3 10 cos X . sin ^ . sin y
Whence it appears that, when a star is on the meridian, its diurnal aberration in
right ascension is at its maximum : and that, at that moment, the diurnal aberra-
tion in declination vanishes. On the contrary, when the star is situate six hours
firom the meridian (or when 7 = 90^ the diurnal aberration in right ascension
vanishes, and in declination arrives at its maximum.
If we take the case of the pole-star at Greenwich in 1850, we shall find that its
diurnal aberration in right ascension, when on the meridian, is equal to 7"9423 :
and that its diurnal aberration in declination, when distant 90^ from the meridian,
is o",i93. On the equator these values would be ii",920 and o",3io.
89. As these quantities are constant for each particular star, at each observatory
G 2
44 Diurnal Aberration.
(according to the declination of the star and the latitude of the place) these formulas
are of use only in comparing the observations made at one observatory with those
made at another observatory. And as those observations are usually made on the
meridian I we shall have the following convenient formula for such comparisons :
viz. • w .X
A a = o ,310 sec 0(cob X — cob X')
where \' denotes the geographical latitude of the place nearest to the equator.
But, these are refinements which are not generally adopted in practice ; and may
be safely omitted in our present view of the subject.
XVI. Minute quantities omitted in the Formula.
90. I have already stated that the formulae (B) in page 22, for determining the
aberration of a star, are founded on the supposition that the earth moves in a circle,
and with an uniform motion. Let us now see what difference will arise from the
assumption that the earth moves in an ellipse, and with a variable motion.
It has been shown by Delambre in his Astronomie^ vol. iii, chap, xxx, by Biot
in his Traittf d^Astronomie Physique^ vol. iii, page 161, and by Bessel in the Zeit-
schrift fur Astronomiey vol. vi, page 222, that the formulae for determining the
aberration of a star in right ascension and declination, will, in such case (instead
of being exactly as they are stated in the above-mentioned formulae in page 22) be
more correctly expressed by the following formulae :
Aa = — a(i +ie*) X (sin a . sin Q + cos en . cos a . cos ©) sec $
— A e X (sin a . sin fir + cos w . cos a . cos v) sec (
Al=— a(i+J^c*). [(cos a . sin O — cos en . sin a . cos ©) sin } — sin cu . cos © . cos ^]
— A e . [(cos a . sin isr — cos ar • sin a . cos m) sin ^ — sin tn . cos isr . cos ^]
> (E)
where e denotes the ellipticity of the earth's orbit, and zr the longitude of the sun's
perigee. Now, since the former is *oi68, we shall have
a(i + |e«) = 20*42 X 1*00014= 2o^423
Atf = 20^42 X "0168 = 0^343
But, A (I + i e^) differs so little from a, that the first terms in the equation (E)
above given, may be (and are in general) considered the same as the formulae (B)
in page 22.
91. With respect to the second terms in this equation, it should be remembered
that the place of the sun's perigee varies only 62" from year to year ; consequently,
Minute quantities omitted in the Formula. 45
«r (here assumed as 280^ 20' 38") may, for all the purposes of the present inquiry,
be considered invariable. Whence, the value of this part of the equation (thus
depending on the longitude of the sun's perigee) may be considered as a constant
quantity, differing in amount only according to the position of such star in the
heavens. On this account, and as it is necessarily included in all observations, it
is very properly omitted in the process of reduction.
92. Since a e is equal to g^ nearly, and zr at the present time equal to about 280^,
we may readily determine the above constant for each star, by means of the ordi-
nary tables of aberration ; for, by assuming O = 280°, and taking ^th part of the
resulting value, we shall have the required constant sufficiently near. Or, we may
obtain it more correctly, and more readily, by means of the logarithms of a and 6,
a' and V in the present catalogue ; for, by assuming A and B, in the formula (D)
in page 26, equal to the following values, viz.
A = — -0168 X 18^732 cos 280® log. = — 87363
B = — -0168 X 2o\420 sin 280® log. = + 9*5274
we shall have the required constant
inM =Aa 4-B6
Id Dec = A a' + B 6'
As this is a subject, however, more of curiosity than of any real utility, I shall not
pursue the inquiry any further.
93. In deducing these formulae for the aberration, it should be observed that
regard has been had to the first powers only of a : but, if we extend the investi-
gation so as to include the second powers, we shall have the following additional
quantities :
.«
Aa= X [ain 2 a. cos 2 Q (1 + cofi^en) — 2 cosw . cos 2a . sin 2 ©] sec*^
4
A i = ^ X [cos 2 a . cos 2 O (1 + cos' ») -f 2 cos cu . sin 2 a . sin 2 Q -" •"!* w . cos 2 © ] tan ^
94. In like manner, in determining the nutation in page 25, regard has been
had to the first powers only of A l and A m : but, if the investigations be extended,
so as to include the second powers also, we shall have the following additional
quantities*:
* See the excellent paper of Bbssbl on this subject, in the Zeitschrift fiir Astronomie, vol. vi. page
216 ; from which these formulae are taken.
46 Minute qtuintities omitted in the Formula.
Aa= -hdsinia + cotctf.cosa.tan^-frinza. tan* i) \ (A l)* sin^ w
— ( cosia^cottti.Bina. tan ^ + cos 2 a . tan* ^ A w A l . sin cv
— (^Bin2a-f8in2a. tan* ^) i(A w)*
A ^ = — sin a (cot ny + sin a . tan ^) ^ (A l)* Bin* fty
+ COS a (cot w -f sin a . tan ^) A w . A l . ain w
— cos* a , tan J . j- ( A w)*
If we restrict A m and A l to the first (or principal) term in the equations •
page 25, and consequently assume
A tti = + 9^,250 cos A as + ir . cos A
A L . sin w = — 6 ,888 sin A = — y . sin A
we shall have, according to Bessel's reductions,
('* + y* . y* \
^ sin 2 a . tan ^ + ^— cot w . cos a 1 tan ^ . cos 2 ft
/*y fc 'y . \ «. . ^
H- I — ^ cos 2 a . tan 0 ^ cot fty . sm a I tan a . sm 2 ft
A ^ = — ^ [(** cos*a — y* sin* a) tan ^ — y* cot w . sin a] cos 2 A
— ^ (or y sin 2 a . tan ^ + 2 x y . cot cu . cos a) sin 2 ft
95. But, however formidable these quantities may appear, their value (except in
stars very near the pole) is quite insensible : and Sir John Hbrschel has shown,
in the Memoirs of the Astronomical Society (vol. I. page 430) that the error, arising
from the omission of the whole of them, can never amount to the thousandth part
of a second of time, in the right ascension of any star whose declination is less
than y^^ ; nor to the hundredth part of a second of space in the declination of any
star whose declination is less than 86° 2/. In the present catalogue there are
only about forty stars, whose declinations exceed 85° ; amongst which may be
reckoned Polaris : but as Bessel has computed special tables for determining the
apparent place of that star, we may consider the equations (A), (B), (C) as suffi-
ciently accurate in most ordinary cases for all the other stars in the present cata-
logue.
96. This remark will extend even to the omission of those quantities depending
on 2 D , already alluded to in page 24 : for, even in Polaris^ the total value of the
quantity, depending on this argument, never exceeds o",20 in right ascension, nor
o",o8 in declination.
97. Besides the quantities here omitted, I ought to mention that Bessel has, in
the formula which he has given for the reduction of Polaris, introduced an equa-
Minute quantities omitted in the FormuUe. 47
tion depending on the argument (O + ft); which, even in the case of this star,
amounts only to 0^,06 in right ascension ; and is quite insensible in declination.
In all the other stars, in the present catalogue, not so near the pole, this quantity
may be wholly rejected.
A complete exposition of all the quantities involved in this investigation, in-
cluding those omitted as well as those retained, will be found in the recent work
by Dr. Peters, entitled Numerus constans Nutationis, page 49 &c.
XVII. Proper motion of the Stars.
98. The annual precession, given in the present catalogue, is that which is de-
duced from the formula in page 20, without any reference to the proper motion of
the star, either in right ascension or declination. And after a star has, from a
number of observations, been reduced to its mean place at the beginning of any
year, by a correction of all the errors by which those observations are known to
be affected, and then compared with the mean place of the same star, similarly
reduced to an epoch distant from the former by a given number of years, the diffe-
rence between the two values ought to be equal to the amount of the precession of
the equinoxes, in the interval between the two epochs. It seldom happens, how-
ever, that this is exactly the case ; and, when any inequality of this kind arises, it
is usually attributed to a proper motion in the star itself*.
99. But the difficulty of distinguishing this motion from that which arises from
the precession of the equinoxes — the slight differences which may sometimes occur
from a small error in the assumed obliquity of the ecliptic — the errors of observa-
tion and computation, more especially in stars near the pole — and the differences
in the formulae employed in the reduction of the observations themselves — ^supply
too many sources of error to enable us to assert, with much confidence, that the
* PiAzzi, on comparing the observations of the right ascension of Polaris (See his Catalogue, page 8)
has deduced the following values of the supposed annual proper motion of this star :
from HflVBLius = + 6'^82
Flamstbbo = -f- 9 ,03
La Gaillb = + 3 ,96
Bbaolbt = + I »62
He very properly, however, subjoins the following remark : " Quamvis autem postrema ceeteris probabi-
" lior sit, nee ipsi tamen plurimum fidendum. Etenim prsecessio, ingens nimis, nee eadem constans,
" minime sinit, quominus annua ipsius variatio, et si geometrice investigata, a motu proprio nitide secer-
" natur." It was reserved for Bbssbl, to determine the law by which the annual variation of this star is
governed. See his Fund. Astron. page 306, and his Tab, Reg, page xL
48 Proper motion of the Stars.
slight differences which appear in the comparison of observations, made even at
distant periods, arise solely from a proper motion in the star.
100. Yet there are notoriously some stars whose motions cannot be reconciled
to the effects of precession alone ; and where the evidence of a proper motion is
too great to be doubted. A remarkable instance of this kind occurs in the double
star 61 Cygni^, whose annual proper motion appears to be + 5", 17 in right ascen-
sion, and + 3",24 in declination. In most cases, however, the supposed proper
motion is much less than this ; and frequently nothing more than what may be
attributed to the errors of observation or computation. Nevertheless, Bessel has
stated {^nd. Astron. page 308) that out of 2959 stars in Bradley's catalogue,
compared with the same stars in Piazzi*s catalogue, he found that 425 had ^n
annual proper motion, in the arc of a great circle, of more than o",2.
1 01. The annual proper motion (jci») of a star is found by comparing its mean
places (denoted by M and M') as they exist in two catalogues, reduced from obser-
vations made at a distance of y years from each other: for, in such case, we have
M'-M „
pt = n
y
where n denotes the annual precession of the star, for the year which is equi-
distant from the epochs of the two catalogues. In the comparison, therefore, of
the catalogues of Bradley and Taylor, the formula will be.
In comparing the catalogues of Lacaille and Brisbane, the formula will be
In comparing the catalogues of Lacaille and Taylor, the formula will be
' /4 = I^-n n=/i- 5278 (;>-»)
In comparing the catalogues of Piazzi and Taylor, the formula will be
T — P
/4 = — n n =p - 5625 (p - »)
And thus, in a similar manner, for other comparisons not included in these cases ;
the letters B, B', L, T, P, t, p, denoting the same quantities as in page 17.
* It is a singular circumstance that the greatest portion of those stars, which are supposed to have a
proper motion, consists of double stars. Bkssbl, in his Fund. Astron. pag^ 311, has given a list of several
of them.
Proper motion of the Stars. 49
102. It is evident, hereby, that the value of f6 will depend not only on the accu-
racy of the observations and computations, and on the elements employed in their
reduction, but also on the formula from which n is derived. This is more espe-
cially the case in stars near the pole, where the precession (particularly in right
ascension) involves not only the second power but also the third and sometimes
higher powers of the time elapsed : a circumstance which is too frequently over-
looked, but which must always be duly considered and taken into account, when
we are desirous of determining the proper motion of such star with great accu-
racy*. It is to these various sources of discordancy that we must principally
attribute not only the appearance of any proper motion at all, but likewise the dis-
cordance between different astronomers relative to this supposed motion. For, in
many cases, some of the greatest names have differed even as to the direction of
the motion of particular stars : one making it poaitivej whilst in the same star
another considers it as negative. But these are cases where the proper motion is
very small in amount, and where indeed its very existence may be doubted.
For instance, let us take the case of 24 Andromeda 6^ and compare its right
ascension as observed by Piazzi in 1800, with that deduced from the observations
of Bradley, as reduced by Bessel to the year 1755. Here we have
P-B »-fir I°4o'9^3- i°5' 3l^2 ^^
45 z . 45
But, if we compare it with Bradley's observations as reduced by Pilati f, we shall
have
= ' 409.3-' 5 '?.' _ ^6',37s = + o'.i6ot
45
103. Again, the proper motion of 86 Herculis (a in right ascension, if deduced
from the observations of Bradley as reduced by Pilati, will be — ©",29 : but if
deduced from the same observations as reduced by Bessel, it will amount to
— q'^5I. But, it is needless to multiply cases of this kind; for, a mere inspec-
tion of the column of proper motion in this catalogue, will lead to the suspicion
that the major part of the values, there inserted, have arisen principally from some
discordance in the observations or computations, and will not justify the con-
clusion that there is any actual proper motion in a star subject to such slight differ-
ences.
*• See the case of Polaris in page 41.
t The value given by Pilati (in Piazzi's catalogue, page 179) is i^ 6' I^4; because the reduction ia
made to the year 1756. I have, therefore, subtracted 46^3 in order to reduce it to 1755.
t This is the value given by Piazzi in his catalogue : but he has erroneously quoted Matbr instead
of Beadlst. Maysb did not record any observations of this star.
B. A. C. H
§o Proper motion of the Stars.
104. The cases above quoted are such as evidently arise from some error or
difference in the reductions : but they are by no means singular ; since they fre-
quently occur. Bessbl has, in his Fund. Astron. page 316, &c. given a list of some
of these differences which arise from a comparison of his own reductions of Brad-
ley's observations, with those made by Pilati : and also of the differences in the
reduction of Mayer's observations. These differences are in many cases very con-
siderable ; and much greater than ought to arise from the difference of the ele-
ments employed in the computation. £ven the proper motions of what have
been called the Greenwich stars (which have been so long, so repeatedly, and so
minutely observed) were for a long time by no means satisfactorily ascertained :
and the differences which were discovered, in various comparisons, may probably
have arisen from one or more of the causes here alluded to*.
105. Under these circumstances, therefore, and considering the various sources
of error with which this branch of astronomy is perplexed, I have thought it ad-
visable, in the present catalogue, to register in a separate column the apparent
proper motion of each star ; or in other words, the proper motion that has been
deduced, in the manner above specified, from a comparison of the same star at the
two epochs from which its position has been computed : leaving the value of such
apparent proper motion (or, in some cases, its very existence) to be more correctly
determined by subsequent observations, and the adoption (when considered to be
determined with sufficient accuracy) to be applied to the annual precession, as
occasion may require, when we wish to obtain the correct annual variation. No
error of any consequence is likely to arise from the adoption of this method : for,
the annual proper motion of a star will in most cases be so very small, that it can-
not materially affect the value of c and c' ; and by the arrangement here made, the
quantities can always be kept separate and used in the computations, or not, as
occasions may justify.
106. There are however notoriously several stars where proper motion evidently
does exist to a considerable amount, although the precise quantity of that motion
may still be a subject of some doubt and uncertainty. And, in order to place
before the reader some of the most remarkable of such cases, I have subjoined the
* Baron Zach compared Maskbltnk's observations of the right ascensions of these stars, as reduced
to 1 802, with those of Bradlbt reduced to 1 760. The result of this examination is given in his Tabuia
Speciales, page 67 : but, it differs in many respects from the deductions of Maskbltnb himself. To men-
tion only a few cases ; the proper motions (in right ascension) of y Pegasi, a Ceti, Rigel, Sirius, Spica,
y and j3 Aquila, a Cygni, a Aguarii, and a, Pegasi, are all positive according to Baron Zach : but Dr.
Maskbltke (whilst he differs as to the amount of the proper motions in each of these respective stars)
considers them as all negative. See also, passim, tlie Notes annexed to Piazzi's Catalogue of Stars.
Proper motion of the Stars,
51
following list, which contains all those stars in the present catalogue visible in
these latitudes* where the proper motion has been found to amount to about as
much as o",ioo in right ascension, or as i",oo in north polar distance.
No.
64
88
160
218
221
240
273
3H
360
53^
7*5
793
962
1044
1309
1879
1213
2320
2521
2522
3242
3495
3528
Star.
Proper motion in
M
Tucans (
Hydri fi
Ceti
24 Cassiopeae i|
Piscium
Unse MinoriB
Unse Minoris
30 Gassiopeae fb
I Unse Minoris ... a
^ 2 Ucti •... ••!*
Pereei
Ceti
Persci 1
Eridani
40 Eridani o-
Ursse Minoris
9 Canis Majoris ... a
Ursse Minoris
Camelopardi
10 Canis Minoris. . . a
25 Ursae Majoris ... 9
Ursae Minoris
Draconis
+ 0,246
+ »io3
-I- f^S
+ »039
-h ,116
- .171
-h ,388
4- ,090
- 1I17
+ ,126
+ .u8
+ .129
+ »H9
- »»44
+ ,289
- »034
- ^323
— »225
- »047
- ,120
- ,114
—0,106
N.P.D.
M
— 1,11
— 0,26
-ho, 10
+0,48
+ i,i8
+0,02
—0,02
+ ^55
—0,02
-0,87
~>»3>
0,00
-o»75
+ 3»45
+ 0,10
+ M4
—0,01
—0,06
+0,98
+0,60
+0,07
+0,07
No.
4010
4150
4165
4729
4831
4832
4923
5284
5439
5808
5813
5863
6123
6302
6735
6873
6922
7336
7337
7510
7656
8083
Star.
« • a
Proper motion in
JR
Ursae Majoris
Ursae Minoris
Une Minoris ....
61 Virginis
1 6 Bootis a
Centauri a^
Centauri a*
Librae
41 Serpentis 7
Apodis Y
36 Ophiuchi A
Ophiuchi
72 Herculis to
70 Ophiuchi
44 Draconis ^
61 Draconis 0-
Pavonis 8
Sagittarii
61 Cygni
Cygni
Cephei
Indi ....._. a
Cassiopeae
+o>344
+ .325
- »173
- ,069
- ,078
- »47o
- >470
+ ,068
- »»53
— >032
- 1036
+ lOU
-h »oi7
+ »ii7
+ ,094
+ ,189
+ >o44
+ >359
+ »352
+ >ii9
-I- >457
-f 0,201
N.P.D.
-l-5»7o
+0,08
—0,06
-1-1,03
+ 1,96
-0,83
-0,83
4-1,68
+ 1,24
-hi, 13
+ 1,14
-1-1,15
+ 1,00
+ 1,09
-l-o»35
+ 1,83
+ 1,07
+ 1,68
-3»30
-3»03
—0,10
+ 2,40
—0,28
When the proper motion is united with the annual precession, the joint effect is
called the annual variation, and in all cases, where the proper motion has been
well determined, should be thus included in the computation of the star's place
for a distant epoch, as already shewn in Section XIII, page 39. When the cur-
* Some few of the stars visible also in the southern hemisphere have been introduced, where there is
good reason to suspect a considerable proper motion. But, in general the positions of the southern stars
have not yet been decided with sufficient accuracy to determine such an important element ; so that no
great dependence can at present be placed on the proper motion of many of such stars, inserted in the
present catalogue.
* H 2
52 Proper motion of the Stars.
rent year is the subject of computation, we must take the proportional part of the
annual proper motion^ for the time elapsed (as explained in page 20) since the
commencement of the year.
XVIIL Revision of the Constellations*.
107. The advantage and importance of having the boundaries of the constella-
tions of the stars distinctly and properly defined on our maps and globes, must be
evident to every one that has occasion not only to refer to so useful and conve-
nient an auxiliary to the practical astronomer, but also to consult a catalogue of
stars. For unless due attention is paid to some clear and well-organized plan of
arrangement, and to some regular method of drawing the lines that constitute the
limits of the constellations, much confusion and intricacy soon enters into the
system ; and not only does the whole become an unintelligible mass of intersecting
and undefinable boundaries, but the nomenclature of the catalogues also becomes
sadly deranged. This is no ideal annoyance ; for the present state of all our
modem maps and globes bears evident proofs of the existence of the evil to which
I have here alluded ; and the catalogues likewise partake largely of this confusion.
But the time has arrived when this inconvenience, now become so troublesome
and perplexing, can be no longer tolerated. The extended state of the present
catalogue (in which there are a number of additional stars selected from various
works, difiering very essentially in the nomenclature of the stars which they con-
tain) requires that every star thus introduced should be located on maps in which
the boundaries of the constellations are constructed and drawn upon some definite
and systematic plan ; so that the name of the constellation to which the star may
be thus found to belong, should be correctly affixed thereto, and thus show at
once its true and accurate locality in the heavens. This however can only now be
eflfectually done by a general revision of the whole system.
108. Rolemy drew his figures on the globe in such a manner that the stars
should occupy the positions that he has designated in the descriptions of them in
his catalogue : and the boundary of each figure thus drawn was, in fact, the limit
of the constellation intended to be represented. For, when he observed any stars
that were beyond the outline of his figures, he denominated them afAog^e^rot^ iin-
formed ; and this method was long followed by his successors. But, in the time
of Tycho Brahb', this plan was in some measure departed from, and a more com-
prehensive extension of the original limits adopted, by including the unformed
* Tliis section forms the substance of a Paper that was read at a meeting of the Royal Astronomical
Society, on May 12, 1843. ^
Revvfion of the Constellations. 53
stars within the boundaries of one or other of the contiguous constellations : so
that all the constellations abutted against one another, and the whole of the heavens
was thus occupied by one portion or another of some known constellation, — the
figures remaining the same. Some confusion however soon crept into this arrange-
ment : for it appears that one of Ptolemy's unformed stars in Libra (543 of vtiY
catalogue of Ptolemy) was very justly placed by Tycho within the boundary of
the same constellation; in which arrangement he has been followed by Flam-
STEED, who designates it 20 Uhrcs. But, Bayer has unfortunately placed it in the
constellation Scorpio^ an arrangement which has been adopted by Hevelius, La-
CAiLLE and others. Thus some confusion in this part of the boundaries of these
two constellations has been introduced, and which continues to the present day.
I have adopted Tycho's arrangement, and made the discordant catalogues agree
therewith ; as it cannot be tolerated at the present day that this confusion should
be perpetuated, or even now exist. When Hevelius formed his catalogue, he
observed many stars, in the large spaces between Ptolemy's figures, that had not
been previously noticed ; and in these spaces he introduced new figures, or con-
stellations, many of which are still retained. But, the greatest innovator on this
system was Bode, who although no great observer himself has, in his catalogue
and in his maps, filled the heavens with a host of new figures and constellations
that were by no means requisite, and that tend only to annoy and confuse, without
presenting one single advantage.
109. In these remarks I have reference only to the constellations in the north-
em hemisphere ; or, at least, to those constellations only that are visible in the
northern latitudes, which, of course, include many of the southern stars. When
the southern ocean however was visited by European navigators in the sixteenth
century, a map of the portion of the heavens, there visible and not hitherto
described, became requisite and was soon formed: but it was not till the time
of Halley that any catalogue or map of the southern constellations could be de-
pended upon. The constellations that were adopted or introduced on this occa-
sion were in some measure altered and increased in the last century by Lacaille,
who has, at the same time, encroached on the boundaries of the former constella-
tions, which, although situate to the southward, had been tolerably well defined
and agreed upon by the northern astronomers ; whereby he has created much con-
fusion and ambiguity. For this reason, and in order to remove such confusion of
terms and identity, it has been considered requisite to revise also the constellations
and nomenclature introduced by Lacaille. I shall however again advert to this
subject when I have gone through the proposed revision of the northern constella*
tions.
/
54 Revision of the Constellations.
no. When Hbvelius formed his catalogue of stars, he at the same time con-
structed maps of the constellations, in which they were to be respectively placed.
By this method he in some measure preserved an uniformity in his classifications
and arrangements, and obviated any considerable distortion of the boundaries of
the constellations, — having himself defined the limits. But Flamsteed did not
possess this advantage, since his maps were not constructed till long after his
catalogue had been formed, and indeed not till many years after his decease : and
as Hbvelius's maps were not published till after Flamsteed had commenced his
observations with the mural quadrant, the Uranometria of Bayer was the only
authority to which he could refer even for an approximate classification of any new
stars that he might observe. This however appears to have been often done either
without due consideration and attention, or from ignorance of the true limits ; and
the name of a constellation was frequently written down, in the margin of the
observation-book, as that which, at the time of observation^ Flamsteed supposed
to be the true constellation under review ; but which afterwards, when the observa-
tions came to be reduced and arranged, have been found to be incorrect. An in-
spection of Flamsteed's manuscript books, at the Royal Observatory at Greenwich,
and indeed the second volume of his Historia Ccelestis^ will fully confirm this re-
mark. The consequence has been that several of the stars in his catalogue have
been inadvertently arranged and classed under erroneous constellations : and our
modem map-makers (instead of correcting these obvious errors in due time, and
in a proper manner, or of laying down any general principle, on which the boun-
daries might be constructed and drawn, in all cases of new discoveries) have suf-
fered the evil not only to continue, but to increase to such a degree by subsequent
innovations, that the celestial maps have at length become a system of derange-
ment and confusion. For, a practice seems to have been adopted that whenever a
modem astronomer has, in his catalogue, inadvertently introduced a star which
he has designated by an erroneous constellation, the map-maker, or globe-maker
(probably through ignorance), immediately extends the circuit of the constellation
so as to embrace the star within its limits; although in so doing he causes the
most inconvenient and absurd distortion of the boundary lines^ and, in some cases,
actually includes thereby stars that ought not to have been disturbed ; which con-
sequently renders the map, or the globe, a mass of confusion and intricacy, and
totally unfit for accurate reference. An inspection of most of the modem celestial
maps or globes will fully confirm this remark.
III. Before a catalogue of any considerable extent, containing new stars, is
finally arranged as to its nomenclature, a specimen map of the constellations, or
at least their general outlines or boundaries, ought to be laid down upon some
RemMn of the Constellations. S5
uniform and acknowledged system, for the guidance of the astronomer. The plan
which was pursued by Pfolemy, and which with some slight alterations has been
continued down to the present time, may serve as a basis for modern guidance and
improvements. Its antiquity, and the numerous references which have always
been, and still are, constantly made to it, render it now difficult (even if it were
desirable) to make any considerable deviation from a system which is associated
with so many scientific, historical, and mythological recollections. But whatever
plan be adopted, it ought to be preserved with some degree of uniformity and
regularity : so that if an author has inadvertently designated a star by a wrong
constellation, the name in the catalogue should be amended, rather than the boun-
dary of the constellation distorted. This however will occasionally admit of some
laxity ; for, if such star should happen to be near the confines of a constellation, a
slight variation in the curvature of the boundary may be justly allowed in the case
of a well-recognised star, more especially as the precise limits are in some measure
arbitrary. But where a star in any catalogue is designated by the name or title of
a constellation, to which it manifestly does not belong, and has been inadvertently
recorded and arranged as one of the stars in such constellation, the only proper
mode of correcting the error is to alter its name and character in the catalogue,
and thus restore it to its proper designation and position.
112. As an example of the confusion which is created by such misnomers, I
need only adduce the case of two stars in Flamstbed's catalogue ; one of these is
called 44 Lynds, but whose position is in the middle of Ursa Major , and was so
located by Ptolemt; and the other is called 19 Ursm MajoriSy which evidently
belongs to Lynx. Now the map-maker, in order to comprise these stars within
the limits of the constellations in which Flamsteed has thus inadvertently and
erroneouslv located them, has extended the boundaries of each of these constella-
tions in such a confused and intersecting manner that the Umits are scarcely intel-
ligible. The proper mode would have been to alter the nomenclature, at once, in
the catalogue ; and thus prevent the perpetuity of the error. Another example
(still more remarkable) occurs in the star 13 Argus in Flamstebd's catalogue; a
star that is in fact situate in the constellation Canis Minor y which lies to the north
of the intermediate constellation Monoceros : and the map-maker, in order to in-
clude this distant star within the limits of Argo, has in a similar manner traced a
double line directly through the body of Monoceros^ which thus appears like two
distinct constellations. Many other similar examples of distortion might be
adduced, but it is needless to multiply proofs of such evident absurdities, which
need only be seen to be duly estimated and repudiated.
113. Cases of another kind occur where the constellation is improperly and
56 Revision of the Constellations.
unnecessarily extended, although there may not be any intersection of the boun-
dary lines : such as that which may be seen in Flamsteed's catalogue of stars, in
the constellation Crater, where many of the stars there introduced do not fall
within the limits of the figure drawn by Bayer ; nor is Flamsteed's extension of
the boundaries warranted by Ptolemy's description of the position of the stars in
that constellation"*^.
114. Much confusion has also arisen from inattention to a regular classification
and arrangement of certain clusters of stars that lie near the adjoining confines of
two contiguous constellations ; such as the cluster of stars about the head of Ser^
pens, which are strangely intermixed with the stars that are considered to be in the
arm of Hercules : and many similar cases may be seen in Monoceros and Hydra,
Draco and Cepheus, Auriga and Camelopardus, Libra and Hydra^ Hercules and
Ophiuchus, Vulpecula and Cygnus, &c.
115. But the most striking proof of the inattention of map and globe-makers,
to accuracy of arrangement, occurs in the cases where the author of the catalogue
has placed the same star in two distinct constellations, and where unfortunately
(in constructing the map) the erroneous one has been selected for its location. A
singular case of this kind occurs with Flamsteed's 25 and 27 Aquarii, which are
the same stars as 6 and 1 1 Pegasi. The map-maker has correctly placed the stars
in the head of Aquarius, as drawn on the map : but then, as if doubtful of such a
step, or desirous of preserving the double interpretation, has extended the boun-
dary line of Pegasus so as to embrace it within the limits of that constellation.
116. Cases of such double insertions in a catalogue are not to be wondered at
in the early state of the science^ where minute accuracy was not always attainable,
nor the error always discoverable on account of the mode of classification ; and
we accordingly meet with a few of such cases in the catalogues of Ptolemy and
others. But in more modem times the error has arisen principally, if not solely,
from the method of arranging the stars, in a catalogue, under distinct and separate
constellations, whereby the similarity of position is not readily discovered ; and
this will account for the synonyms that occur in the catalogues of Flamsteed and
Hevelius : but when discovered they ought to be at once corrected, and not suf-
fered to remain a perpetual blot in the catalogue. The modem mode, however, of
arranging the whole of the stars in a catalogue, according to the order of their
right ascension, without any regard to the order of the constellations in which they
may be placed, prevents the occurrence of a similar inconvenience in future.
* An exceptioHp perhaps, might here be made to Flamstbbo's i i Crateris, and which Batbr has desig-
nated by the letter )3 : a star which Ptolbmt places in Hydra, at the same time however describing it as
l^na, 'n}V fido'n ToS xpar^pos, I have considered it as a boundary- star between the two constellations.
Revision of the Constellations. ^j
117. But a like source of error arises, and frequently causes doubt and difficulty
to the map-maker, and even to the astronomer, when the authors of two different
catalogues var}* in their decision as to the constellation in which a star should be
located. Numerous instances of this kind may be seen in comparing the cata-
logues of Hevelius and Flamsteed, or either of these with the catalogues of
PiAzzi or Taylor : which confusion has arisen from the want of a system of well-
defined and acknowledged boundaries to the respective constellations, whereby the
astronomer may know when he is correct in locating the observed stars. Let any
one examine the stars in Hevelius's first constellation {Andromeda)^ and he will
there find that Flamsteed has placed three of them inPegasuSy one in Perseus^ and
one in Lacerta ; whilst Piazzi places one of them in Cassiopea. Those only who
have to make frequent references to the class of smaller stars, and are desirous of
identifying them, and of comparing the results of different observers, can justly
appreciate the labour and inconvenience that occurs from such a confused state of
location. And with respect to the map-maker, it is a forlorn hope to expect from
him anything like regularity, uniformity, clearness or precision so long as he con-
tinues the present system of circumscribing every star with the boundary line of
the constellations to which the author of the catalogue, in which it is found, con-
siders it to belong, and rejects every attempt at improvement.
118. On the maps published by the executors of Flamsteed, there are not
any boundaries surrounding the figures that are there depicted : for, all the stars in
Flamsteed's catalogue are placed in their true positions (as to right ascension
and declination) as given in the British Catalogue, without any boundary lines ;
and those who consult the maps are at liberty to draw the boundaries in such
manner as they may think most proper. It is the catalogue which is in error,
and not the maps ; and it is very probable that the editors were aware of this cir-
cumstance, having found out the mistake when it was too late to mend it.
119. Bode appears to have been the first that drew boundary lines to the con-
stellations ; and in so doing, instead of correcting the catalogue and preserving an
uniform system of drawing his lines in a simple and regular manner between con-
tiguous constellations, whereby the contour was distorted as little as possible, he
introduced the practice (above mentioned, and which has been implicitly followed
by most of the English map and globe-makers) of hooking within such limits all
the stars that Flamsteed or any subsequent astronomer had inadvertently desig-
nated by a wrong constellation; thus disfiguring and distorting the boundaries
and rendering them very intricate, perplexing, and annoying. In his large set of
celestial maps, however, which he published about twenty years afterwards, he
became sensible of his error, and very prudently discontinued this absurd practice,
B. A. C. I
58 Revmon of the Ckmstellatuma.
and confined his boundaries to their proper restriction. But the English map and
globe-makers, instead of following this laudable example, have not only continued
the evil, but have carried the practice to such an enormous and ludicrous extent
that the modem celestial charts and globes at the present day exhibit a complete
mass of intersecting and conflicting Unes, utterly subversive of the object and de-
sign of such a divisional arrangement of the heavens. Harding, in his celestial
atlas, has avoided this confusion : and so Ukewise has Argelandbr in his recent
Uranometria. So that there is probably now some prospect of our being able to
obtain, in this country, celestial maps and globes freed from all the mischievous
confusion with which they are encumbered : and if the globes (and also the maps)
were confined to such stars only as are visible to the naked eye, their utiUty and
convenience for an ocular view of the heavens would be much improved.
120. In order that our catalogues and our maps (or globes) should speak the
same language, and that they should at the same time be clear and intelligible to
those who consult them for the purpose of identifying the stars in the heavens, it
is requisite that the nomenclature of the stars, or, in other words, the boundaries
of the constellations, should be placed on a more uniform, regular, and well-
defined plan : but, in making this necessary reform, regard must be had (especially
in the northern hemisphere) to long-established names and authorities, which by
their antiquity and constant use have acquired full possession of the public opinion
and favour. Now, it fortunately happens that very material improvements may
be made in the present mode of deUneating the boundaries of these constellations,
without encroaching at all on any of the ancient arrangements, and without much
alteration in those of more modern date. All that is required will be the correc-
tion of some of those manifest errors which have been caused principally by fol-
lowing too closely and impUcitly the arrangement and classification of the stars in
the constellations in Flamstbed's catalogue ; and which has opened the door to
further encroachments by his successors.
121. I have alluded here to the correction of Flamstbed's catalogue only, not
however as being the only one (or even the most discordant) that requires reform,
since similar anomalies, and equal in amount, are to be found in the catalogues of
Hevelius, Piazzi, Taylor, and perhaps some others; but because it is the only
one in these latter days (if we except Hevelius's which is not very frequently
referred to) in which the stars are quoted and known by the numerical order and
position in which they stand in the respective constellations ; those of other astro-
nomers being always designated by the order of their right ascension. And as all
our map and globe-makers fill up the boundaries of the constellations with Flam-
steed's numbers as they find them in his catalogue, whether properly located or
Revision of the Constellations. 59
not, it is requisite in the first instance to place those stars in their proper posi-
tions. The method \?hich I propose for carrying this object into execution, and
for reforming the boundary lines, is the following : viz.
i^. That Ptolemy's constellations be preserved, and form the basis of the con-
struction and arrangement of the constellations in the northern hemisphere.
2^. That nine of the constellations, adopted by Hevelius, be retained ; but that
no others be introduced in the northern hemisphere. These nine constellations
are Camelopardus^ Canes Venatici, Coma Berenices, Lacerta, Leo Minor, Lynx, Mono-
ceros. Sextans, and Vulpecula ; which, having been adopted also by Flamsteed, are
still referred to at the present day, and consequently should be retained. But the
rest, as well as all the other constellations introduced by Bartsch, Bode, Hell,
Kirch, Lalande, Lemonnier, and Poczubut, having fallen into general disuse,
need not be revived or continued. Even those which are retained as above men-
tioned might be diminished with much benefit to the practical branch of astro-
nomy : for, this modem propensity to multiply the number of constellations has
led to great confusion and annoyance (especially where they interlace with each
other) without being attended with a single advantage*.
3**. That Ptolemy's figures be attended to, so that the drawings (if any) should
embrace all the stars mentioned by him, and within their true outlines. lAbra per-
haps may be an exception to this rule, as this constellation has been introduced
instead of the claws of Scorpio adopted by Ptolemy. There are also four stars in
Ptolemy's catalogue that are conmion to two adjoining constellations: namely
Flamstebd's 52 Bootis, which is common to Hercules-, 112 Tauri, which is com-
mon to Auriga ; 79 Aquarii, which is common to Pisds Australis; and 21 Andro^
meda, which is common to Pegasus.
4^. That if Bayer or Flamsteed has introduced any star from another constel-
lation that would distort the correct drawing, it mifst be named, in the catalogue,
after the constellation to which it correctly belongs, and its pseudonym must be
discontinued. In other words, the catalogue must be corrected, but not the boun-
daries of the constellations distorted. Thus, Flamsteed has, after the example of
Ptolemy, correctly placed 51 and 54 Andromeda in the right foot of that figure :
but Bayer, inattentive to Ptolemy's description, erroneously makes these two stars
form part of the sword of Perseus ; and his mode of lettering those constellations is
consequently inaccurate. Again, Ptolemy's i 3 Arietis, which is distinctly described
by him as being ** in the extremity of the hind-foot," is erroneously placed by
* See an intercBting paper by Dr. Olbbbs, " On a reformation of the Constellations, and a revision
of the Nomendatore of the Stars ;" printed in the Mtmthly Notices of the Royal Astronomical Society,
March 12, 1841.
I 2
6o Revision of the Constellations.
Flamstebd in Cetus^ and is 87 Ceti in his catalogue ; although it appears that both
he and Halley, at one time, maintained the contrary * ; and that Halley indeed
inserted it in ArieSy in his catalogue (1712). The proper mode of correcting such
errors is to return to the original authority ; a method which I have here adopted.
5°. That the errors of Bayer or Flamsteed being thus rectified, and the figures
of the constellations introduced by Hevelius being properly drawn (if requisite)
within the intermediate spaces, the boundaries of the constellations, thus decided
on, be carefully drawn and laid down agreeably to some systematic plan, which
may thus serve as the perpetual limits of the constellations : and that no distor-
tion of the outlines or boundaries of any of these constellations, in the northern
hemisphere, be permitted in consequence of the mistakes of any subsequent astro-
nomers in arranging their stars under improper divisions of the heavens.
6^ That as all Flamsteed's stars are designated by the numerical order in which
they stand in the constellation, and as these numbers are in most cases well known
and recognised, it is desirable to preserve his stars within the boundaries of their
respective constellations, wherever it can be conveniently done. But, in the case
of synonjrmous stars (amounting to 22) this is evidently impossible ; and there are
also several other cases, which have been already alluded to (amounting to 66, of
which 19 belong to Crater), where it is impracticable, consistently with the rules
here proposed f. These anomalous stars must be corrected in the catalogue, and
there located in their proper constellations ; which will thus in future be a guide
to the map and globe-makers.
7°. That as all the stars in the catalogue of Piazzi are designated and always
quoted by their number in the hour of right ascension, and those of Taylor and
others, by their ordinal number, it is not so requisite to pay special attention to
inscribing such stars within the boundaries of the constellations to which they are
• See my Account of the Rev. John Flamstebd, page 287.
t The following is a statement of the 66 stars in Flamstbbd's catalogue, which I have assumed to be
incorrectly arranged ; viz. 13 Argus belongs to Canis Minor; 33, 34, 35 Camelopardi belong to Auriga;
50 Camelopardi belongs to Lynx ; 85, 87 Ceti belong to Aries; 1, 2, 3, 4. 5, 6, %, 9, 10, 17, 18, 19, 20, 22,
23, 25, 26, 28, 29 Crateris belong to Hydra; 3 Cygni belongs to Vulpecula; So Draconis belongs to Ce-
pheus ; 3 Herculis belongs to Serpens; 66 HercuJis belongs to Ophiuchus; i, 2, 3, 4, 5 Leonis Minoris
belong to Lynx; 6, 41, 49 Leonis Minoris belong to Leo; 25 Leonis Minoris belongs to Ursa Major;
37* 39, ^Lyncis belong to Ursa Major; 30, 31 Monocerotis belong to Hydra; 32, 33, 34 OphiucM
belong to Hercules ; 47 Ophiuchi belongs to Serpens ; 23 Piscium belongs to Pegasus ; i Sagitt4B belongs
to Vulpecula; 2 Sagittarii belongs to Ophiuchus; 24, 28, 29, 30, 31, 32, 33 Scorpii belong to Ophiu-
chus ; 48 Serpentis belongs to Hercules ; 10, 1 1 Sextantis belong to Leo ; 16 Trianguli belongs to Aries ;
10, 19 Ursa Majoris belong to Lynx; 46 Urs^K Majoris belongs to Leo Minor; 101 Virginis belongs to
Bootes.
Revision of the Constellations. 6i
assumed to belong; and which will frequently be found to be discordant: still,
that if any of these stars lie near to the boundaries so assumed, a slight detour be
allowed in the drawing.
122. Such is the plan which I have pursued in the present arrangement of the
stars in the northern constellations; and which I propose also to adopt in the
classification of the stars deduced from the observations recorded in the Histoire
Celeste. I shall now proceed to state the several alterations that have been pro-
posed by Sir John Hbrschel for amending the boundaries and nomenclature of
the southern constellations. But, as I cannot add to the clearness and precision
with which he has treated this subject, I shall here subjoin his statement in his
own words.
123. '' The idea, originally proposed of entirely re-modelling the southern con-
stellations*, has (after very mature consideration and much discussion, and after
consulting the opinions of some of the most eminent continental astronomers,
which have been found very adverse to the idea of so decided a change) been laid
aside ; at least in so far as regards the present undertaking. It is conceived how-
ever that if the nomenclature of the constellations, generally, be ever destined to
undergo a systematic change at all (and many reasons may be adduced for con-
sidering such a change desirable) the first and most important step towards it will
be found in the present work itself, and in the catalogues, now publishing simul-
taneously with it on the same system of nomenclature, which clear the ground of
all existing confusion f; and by assembling into one distinct view, and under names
and numbers at least definite and recognised, all the individuals of which the new
groups must be composed, render it easy at any future time to pass, by a single
table of synonyms and by one decided step, from one to the other system, when-
ever the convenience and consent of astronomers may dictate the propriety of a
change. Such views, if entertained, would render the nomenclature of the present
catalogues so far provisional that a more rational and convenient system of groups
(confined not to the southern hemisphere, but extending over both) may yet be
contemplated by astronomers. Nevertheless, so long as the ancient system is at
all retained, a general and scrupulous adherence to the nomenclature here adopted
is most earnestly recommended to the astronomical world, as the only mode of
* By Sir John Hbb£Chbl himself, as stated in his Paper inserted in Vol. XII. of the Memoirs of the
Roy. Astron. Society. — F. B.
t Sir John Hbbschbl here alludes to Lacaillb's new catalogue of 9766 southern stars, and to the
catalogue of upwards of 40,000 stars, deduced from the Histoire Cileste, hoth of which are now printing
at the expence of Government. — ^F. B.
62 Revision of the Constellations.
escape from a state of couiiision at present quite intolerable. As regards the south-
ern constellations, the following are the principles proposed : viz.
** 1°. That all the constellations adopted by Lacaillb be retained, and his
arrangement of the stars preserved ; subject however to certain alterations here-
after specified.
^' 2^. That all the stars, having a doubtful location, such as those which La-
caillb (after the manner of Ptolemy) has considered as afMgpofroi (unformed), be
included within the boundaries of either one or other of the contiguous constella-
tions, so as to preserve a regularity of outline and nomenclature.
** 3^. That all the rest of Lacaille's stars be placed within the boundaries laid
down by him, with the following exceptions : first, a few stars which are located
too far from the border of the constellations in which they are registered, to admit
of an uniform contour of the lines ; secondly, such stars as have been previously
observed by Ptolemy or Flamstbed, and by them located in other constellations,
or which interlace and are confusedly mixed with such previously observed stars * :
thirdly, the four stars that are placed by Lacaillb in the end of the spear of Indus^
but which are now assumed to form part of the constellation Pavo^ in order to
render the contour of these two constellations less circuitous.
*' 4^. That the letters, selected by Lacaillb, be adopted in preference to those
introduced by Bayer in Argo, CentauruSy Ara and Lupus. That the Greek letters
(with a few exceptions) be retained only as far as stars of the 5th magnitude in-
clusive. That no Roman letters be at present used, except in the subdivisions of
ArgOf subsequently mentioned.
'^ 5°. That Argo be divided into four separate constellations, as partly contem-
plated by Lacaillb ; retaining his designations of Carina, Puppis and Vela ; and
substituting the term Malus for Pixis Nautica^ since it contains four of Ptolemy's
stars that are placed by him in the mast of the ship.
'' 6^. That the original constellation Argo, on account of its great magnitude and
the subdivisions here proposed, be carefully revised in respect of lettering, in the
following manner : first, in order to preserve the present nomenclature of the prin-
cipal stars, all the stars in Argo (that is, in the general constellation, regarded
* " A single exception to this rule occurs in the case of the last star in the constellation Piscis Australis,
in Ptolbmt's catalogue, which Batbb has denoted hy the letter x, and which is presumed to be the
same as that which has been designated by Lacaillb as / Gruis. As there is some ambiguity however
in the position of this star in Batbb's map, it is here assumed (like some other stars already mentioned)
as common to both constellations, in order to adjust this discordance ; and, in the present catalogue^
Lacaillb's designation of 7 Grtna is retained, on account of its forming the prmcipal object in the head
of that constellation."
Revision of the Constellations. 63
as including the subdivisions above mentioned) indicated by Greek letters, by
Lacaille, to be retained, with their present lettering, under the general name
Argo : secondly, all the remaining stars, to be designated by that portion of the
ship in which they occur, such as Carina, Puppis, Vela, and Malus^ and to be indi-
cated by the Roman letters adopted by Lacaille, as far as the 5th magnitude in-
clusive. And no two stars, far distant from each other in the same subdivision, to
be indicated by the same letter ; but, in cases of conflict, the greater magnitude is
to be preferred ; and, when they are equal, the preceding star to be fixed upon.
•' 7°. That the constellations, which Lacaille has designated by two words, be
expressed by only one of such words. Thus, it is proposed that the several con-
stellations, indicated by Lacaille as Apparatus Sculptoris, Mons Mensa, Calum
Scalptorium, Equuleus Pictorius, Piscis Volans and Antlia Pneumatica, be called by
the respective titles of Sculptor, Mensa, Qelum, Pictor, Volans, and Antlia ; con-
tractions which have on some occasions been partially used by Lacaille himself,
and are very convenient in a registry of stars."
124. Such is the plan proposed by Sir John Herschbl for a better arrange-
ment of the stars in the southern hemisphere : and, agreeing fully in the principles
here laid down, I have not hesitated in adopting them in the construction of the
present catalogue, and in the classification of the stars inserted therein.
XIX. Bjyer's mode of lettering the Stars.
125. It is proper here to make some remarks respecting Bayer's letters, by
which the principal stars in our catalogues are now designated. It is well known
that such stars were, by the ancient astronomers, for the most part denoted and
identified by a very verbose description, corresponding with their position in some
fictitious or imaginary figure in the heavens : whilst some indeed were called by a
specific and definite name. This plan was pursued by Ptolemy, and has been
adopted and continued, even down to the time of FLAMSTEsn, by most of the inter-
mediate astronomers. But, such a verbal description of the places of the stars
(limited, even as they then were) was liable to great confusion, since the figure
itself was not always well defined or understood : it therefore occurred to Bayer,
that much of this inconvenience might be removed, if the stars in each constel-
lation, visible to the naked eye (which were all that were then known), were de-
noted by the letters of the alphabet, in the order of their magnitudes ; those which
were of the greatest magnitude being denoted by the first letters, and so on suc-
cessively to the end of the alphabet.
126. Bayer was a German lawyer and astronomer, who first published the work,
64 Bjyer^s mode of lettering the Stars.
here alluded to, under the title of Uranometriay in the year 1603. It contained
several charts or maps of the constellations, in which the stars were denoted by
the letters of the alphabet*. This was a great improvement on the former mode
of designation, as it at once indicated the class to which any particular star in a
given constellation might be assigned : and although there might be some uncer-
tainty as to the precise magnitude indicated by any particular letter, and although
the same letters would not always indicate the same magnitude, when used in dif-
ferent constellations, yet, with respect to any given constellation, it gave a tolerably
clear idea of the class to which any star belonged : and, by the help of maps, their
positions were pretty well authenticated. The great convenience and utiUty of the
method led to its immediate and permanent adoption.
127. Bayer began with the Greek alphabet; and, if the known stars in the
given constellation exceeded the number of letters in that alphabet, he then took
up the Roman alphabet as far as was required. These two alphabets fully answered
his purpose : for he did not meet with any constellation where it was necessary to
extend the notation beyond the second alphabet f. Flamsteed proposed to follow
Bayer, by affixing to the respective stars in each constellation, the corresponding
letters in Bayer's maps : at the same time however preserving also in many cases
the verbose descriptions and the proper names of the principal stars, agreeably to
the custom of his predecessors. On these latter points he was rather austere, as
may be seen by the anathema pronounced by him (in his Prolegomena^ page 161) on
all such as should deviate from that practice. In comparing the stars in Flam-
stked's catalogue, with those in Bayer's maps, I have met with several errors,
which I have here corrected. These errors have arisen sometimes from the printer
having mistaken Flamsteed's letters, which are frequently obscurely written : thus,
65 Piscium is i, not t ; 52 Andromeda is %, not X ; 67 Eridani is |3, not h ; 62 Gc-
minorum is f , not « ; 15 Scorpii is -^z, not x ; 45 Herculis is Z, not e. In other cases
FLAMSTEEn appears to have taken the wrong letters from Bayer's maps: thus,
49 Andromeda is not ^ ; 50 Andromeda is not v ; 43 Cassiopea is not c ; 56 Ceti is
^ot V ; s§ Cassiopea is not / ; 6 Persei is not h ; 58 Tauri is not h ; 27 Ononis is not
f ; ^y Cancri is not / ; 5 Ophiuchi is not g; 106 Aqimrii is not A. But, in whatever
manner it may have happened that the true designations were misplaced, I have
here restored them all to Bayer's original stars, as far as the same could be iden-
* DsLAMBas has justly remarked that no man ever acquired immortal fame at so little sacrifice, or
with so little trouble, as Batkb.
t Batbb never used any capital letters, except the letter A ; which he has invariably adopted, both in
his letter-press and on his maps, whenever he entered on the second alphabet. I see no good reason for
this practice, although I have here continued it.
Bayer's mode of lettering the Stars. 65
tified : conceiving this to be much better than that the error should be perpetuated.
Much confusion and inconvenience have abeady arisen in many of these discordant
cases : and if only a few corrections were made, others would necessarily arise, as
one error will generally be found to involve another. I therefore considered it
better to revise the whole, and to restore Bayer's letters in every case to their
proper stars — or to such stars as most nearly approach the positions intended to
be laid down by Bayer — and thus to set the example of a reformation.
128. But, besides these letters of Bayer, Flamsteed has frequently introduced
new ones (and in some cases, duplicates) of his own. This, however, I have reason
to believe was only done, as a temporary measure for convenient reference : and
had he lived to revise his catalogue himself, when it was finally published, I have
no doubt but that he would have reconsidered and amended the subject ; or pro-
bably have omitted such new letters altogether*. For, as it was Bayer's object
that the order of magnitudes should, as nearly as possible, follow the order of the
letters,''it is evident that the introduction of such new letters would, in most cases,
be at variance with this great and advantageous principle. Thus, for the sake of
an example, let us take the case of i, 6, and 12 Aquila^ which Flamsteed has
(without reference to Bayer) respectively designated by the letters m, Z, and 1 ;
and which, according to Bayer's system of notation, would be considered as only
of the 6th magnitude ; since h is the last letter which he uses in that constella-
tion. They are however all of the 5th magnitude ; and, if Bayer's principle were
followed, ought to have been inserted after the letter (a. Again, 70 Ophiuchi is
designated by the letter p^ in the British Catalogue ; and therefore (according to
Bayer's principle) might be supposed to be a* star of very small magnitude ; cer-
tainly not greater than the 6th : but it is a star of nearly the 4th magnitude ; and
* See the group of 6 stars, situate under the feet of Cassiopea, in Flamstbbd's maps, designated by
the letters c, d, e,f, g, hi also the group of 6 stars between Aquila and Ophiuchus, designated by the
letters t , k, I, m,n,o: also the two groups in Pegasus, one consisting of 3 stars, designated by the letters
e,/, g, and the other consisting of 4 stars, designated by the letters /, m, n,p: also the group of j stars
in Cygnus, designated by the letters h, i, k,l,m\ also the group of 5 stars in OphiuchuSt designated by
the letters n, 0, p, q, r; also the group of 4 stars, near Medusa's head, in Perseus, designated by the
letters p, q^r, s: also the group of 3 stars in Gemini, designated by the letters p, q,r: also the group
of 3 stars near the tail of Cetus, designated by the letters /, g, h : also the group of stars forming the
Pleiades, designated by the letters b, c, d, e,f, g, h, k, I, m, p, s. In all these, and some others of a like
idnd that might be adduced, I consider that Flamstbbp had inserted the letters in his MS. maps, for a
temporary purpose only, whilst he was in the course of verifying the positions of the stars (similar to
the plan adopted by Nbwtok in his Principia, for showing the path of the comet of 1680): and that
such letters have been inadvertently and improperly retained by his editors. I have therefore, for the
reasons stated in the text, in all cases rejected them, when they dq i^ot f^cord with Batbr.
B. A. C. K
66 Bayer's mode of lettering the Stars.
therefore ought to class with X and (a. As the introduction of such new letters,
therefore, vitiates the whole of Bayer's principle of notation, I have in all cases
rejected them ; and at present retain none but those adopted by Bayer himselfi
until the whole subject is revised and amended.
129. A more striking instance, however, of the perversion of Bayer's principle
of notation may be seen in the method which has been adopted by Flamstbed, in
the British Catalogue, in designating the stars in the constellation Coma Berenices.
This constellation is not inserted amongst Bayer's maps : and therefore the whole
of it was new ground to Flamsteed, who has paid no attention whatever to the
leading feature of Bayer's method. For, in the first place, he does not use any
Greek letters: and secondly, the letters which he does use, are not chosen or
adapted with any regard to the magnitude of the stars ; and are appUed only to a
small cluster, in the middle of the constellation. They seem introduced (as I have
before stated) for the sake of some temporary convenience : and as they are so
completely at variance with the principles laid down by Bayer, I have rejected
the whole of them ; being fully convinced that they never would have been sanc-
tioned by Flamsteed, had he lived to see the final correction and publication of
his catalogue.
130. Sometimes there is a doubt, as in the case of two near stars of equal (or
nearly equal) magnitude, to which star Bayer's letter should be applied. When
such instances occur, Flamsteed has annexed the letter to each of them, and
affixed the numerals i and 2, according to their order of right ascension. Thus,
in the case of k Tauriy the two stars are designated as «^ and «^ ; although there is
only one star denoted by that letter in Bayer's map. This may be justifiable,
since it cannot now be ascertained as to which of the two Bayer meant specially
to affix that letter : and probably their joint effisct might have produced the appear-
ance of one star to his eye. Other cases of this kind occasionally occur ; and as
no inconvenience or confusion can arise from this method, I have preserved
Flamsteed's mode of designation. But, where the two stars differ much from
each other in magnitude, and are clearly distinguishable, such a mode of nota-
tion may lead to some confusion, as it evidently vitiates the leading principle of
Bayer's method. Flamsteed, however, has too frequently broken through the
principle of Bayer's method, by adding numerals (in the order of right ascension)
to Bayer's letters, without any regard to the magnitude of the stars in question :
and sometimes even in defiance of Bayer's express notation. Thus, let us take
the case of 2, 4, and 6 Virginis: the former (which is of the 4^ magnitude) is
called by Bayer g; and the two latter (which are of the 6th magnitude), A^ and
A^. But Flamsteed, on account of the proximity of the first two stars, without
Bayer's mode of lettering the Stars. 67
any regard to their magnitttdeSf has called them l^ and ^ ; and denoted the latter
only by A. These errors I have corrected in the present catalogue. In some
instances an innovation appears to have been made without due consideration :
thus I Oeminorum is properly 3 1 Oeminorum in the British Catalogue, and is so
called by Flamstebd : but he has also designated 30 Oeminorum (a star of smaller
magnitude) by that letter, overlooking entirely 32 Oeminorum^ which is marked
(although erroneously) as of equal magnitude, and is much nearer Bayer's star.
All such discordances are also corrected in the present catalogue.
131. There are four clusters of stars in Bayer's maps, distinguished by a single
letter only, which appear to have been partly overlooked by Flamstebd ; these
are r Serpentis consisting of 8 stars ; r Eridani consisting of 9 stars : v Eridani
consisting of 7 stars ; and r Orionis consisting of 6 stars. In all these cases
Flamstebd has supposed that Bayer intended to denote only two stars in each of
those constellations * : which has probably arisen from his having only the maps of
Bayer, without the letter-press printed at the back ; as in such case, the mistake
might easily have occurred. Perhaps this circumstance may also have given rise
to other deviations from Bayer's methodf. In all these instances I have restored
Bayer's letter, annexing the numerals in the usual manner {: but it may be
proper to make a few additional remarks in the case of u Eridani, Only four of
* The group of 10 Btan, designated by Batbb as ^ Auriga, has been wholly overlooked by Flax*
8TBBD, as there is no star designated by that letter in the British Cataloguie : probably from the difficulty
of identifying the particular stars. In fact I have not been able to satisfy myself on this point, and I
must leave the case as it is. The stars in question are the group lying between 90^ — 100^ right ascen-
sion, and 38^ — 50° north declination. Some of them may be identified ; but unless the whole be satis-
factorily made out, it would only introduce confusion to apply Batbb's letters to a portion of them.
Fortunately the stars are of small magnitude ; and whether the letter be applied or not, is a matter of no
great moment. I would here also remark that some difference of opinion formerly existed as to the
identity of the 8 stars forming the cluster r Serpentis i some astronomers conceiving that 33 Serpentis
ought to be included, and 22 Serpentis omitted. But as the star, supposed to be 33 Serpentis, does not
exist, there can now be no doubt on the subject.
t The copy of Batbb's maps, which belonged to tiie late Mr. A. Shabp, who had the final arrange-
ment of Flamstbbd's maps, does not contain the letter-press at the back of the maps. There are many
copies of this imperfect edition in existence : they bear the same date (1603), and appear to be printed
from the same plates as the perfect edition.
{ The usual manner of annexing the numerals is according to the order of the right ascensions of the
stars : but, in a few cases it would seem that Bavbb intended a different arrangement. Thus the stars,
forming the two series denoted by v Eridani, and ^ Aurigce, appear to be reckoned in the order of their
north polar dLstances : whilst those denoted by u Eridani seem as if reckoned contrary to the order of
their right ascensions. These few doubtful instances, however, ought not to invalidate the general rule
adopted by astronomers.
K 2
68 Bayer's mode of lettering the Stars.
the 7 stars, so designated by Batbr, were observed by Flamsteed, on account of
their great southern declination ; and to only two of them has he annexed any letter,
which are called by him v^ and t^. But they are, in fact, v^ and tP of Bayer ; and
the other two stars are lA and t;^, and must be restored to their proper order :
otherwise, since we are now about to join the stars in the southern hemisphere with
.those in the northern hemisphere, in one general catalogue (as is here the case)
another source of discordance arises, which had better be obviated at once*. I am
aware that some confusion may be suspected to arise, at first, from these various
alterations ; but they have not been made without due reflection, nor without con-
sulting those who are well versed in the subject : and I trust, if any such con*
fusion is experienced, that it will soon wear away, and that the alterations here
adopted will eventually tend to the convenience of the practical astronomer/
132. It has been too much the practice, of late years, to increase the number
of letters by which the stars are denoted : '* a custom more honored in the breach
than the observance ;" since much confusion has thereby been introduced, which
otherwise would not have occurred. Bode was the first and greatest innovator
in this respect, and has carried his innovation to a most inconvenient and even
absurd length ; inasmuch as he has, in his great catalogue, exhausted two or three
alphabets on some of the constellations, without the prospect of its leading to any
advantage. Other astronomers have introduced a practice of designating stars,
contiguous to any of Bayer's known stars, by numerals, according to the order of
their right ascension ; without any regard to their similarity of magnitude, which
is the very essence of Bayer's notation. Thus we meet with a^ Libra, cfi Ceti,
|3^ Capricomi, and some others, which can have no pretensions to be classed with
the stars designated by those letters in Bayer's mapsf. Indeed it would have
been much better had Bayer himself limited his notation to a few of the first
* Some confusion of tliis kind has been already introduced by the inattention of Lacaillb to Batek's
letters and method. Thus 41 Eridani (which is the fourth of the series of stars designated by the letter
u in Batbb's map) is called 0 ; which letter is affixed by Batbb to a star situate in a very different part
of the constellation : again, 43 Eridani (which is the fifth of the above series) is called d : whilst the first,
second, and third of the above series, are respectively caUed A,/, and g. Numerous other cases may also
be met with, and must now be corrected, otherwise the confusion will be increased, and perhaps soon be
rendered perpetual and incorrigible.
t As it is certainly very convenient to adopt some sort of nomenclature by which the proximity and
order of right ascension of a small star, close to any one of Flamstbbd's stars, might be designated, we
might adopt Piazzi's method of notation, by annexing the letters pr or sq (according as the small star is
preceding or following) instead of figures ; which are too apt to mislead. Or the word comes might be
adopted for the small star, whether it preceded or followed the great star, — a method which has been
pursued by some modem astronomers.
Bjyer*s mode of lettering the Stars. 69
letters of the Greek alphabet, or at least to have excluded all stars below the 5th
magnitude, since the smaller stars were very likely, especially in his day, to be
mistaken one for the other ; even as we now find to be the case when we attempt
to identify not only some of his stars, but also those of modem astronomers who
have followed in the footsteps of Bons. As a much more convenient and certain
mode of designating the smaller stars, by means of a numerical arrangement in
the order of their right ascension, is now universally adopted, astronomers ought
to discountenance any further innovation on Bayer's method ; and perhaps if they
were to agree even to discard or disuse his notation altogether, in stars below the
5th magnitude, as above hinted at, it might tend to simplify and improve the sub-
ject. This however is a matter in which each practical astronomer will at present
use his own discretion, until some general reform is accomplished*.
133. It does not exactly appear, from Bayer's work, how he obtained the posi-
tions of the stars which he has inserted in his maps. Tycho was the only author-
ity in his day : and even the errors of Tycho would thus be perpetuated, if
Bayer did not survey the heavens himself, and lay down his maps from actual
observation. That some mistakes, arising from this source, have been committed,
is evident from an inspection of the position of the stars in the left leg f of Ophiu-
chu8 : where a cluster of stars is placed on the north of the ecliptic, which, in fact,
are situate to the south of that line. This error has arisen from Bayer having too
implicitly followed the printed copy of Tycho's catalogue of the stars in the con-
stellation OphiuchtJLS, all of which are therein stated to have north latitude, and are
accordingly so printed likewise by Flamstebd in his Historia Coslestis. But, I
suspect that all the stars in Ophiuchus, from the 26th to the 32nd, both inclusive,
in Tycho's catalogue, as edited by Flamsteed, have south latitude; otherwise
they will not agree with the actual state of the heavens ; nor indeed can they all
be identified even on this supposition ; and I have consequently been obliged to
leave most of them as T found them. Other discordances also, apparently arising
from the imperfection of the catalogues used by Bayer, are evident on a close ex-
amination ; more especially if we compare his maps with the state of the southern
hemisphere.
134. Part of the confusion in the application of Bayer's letters has arisen from
a want of attention in drawing the outlines of the constellations on the maps ;
whereby it has sometimes happened that the stars which are placed by Bayer in
* The late Sir Wm. Hbbschxl, in one of his papers inserted in the Phil. Trans. (1796, page 181)
says that he discarded the letters entirely, and used only nunUfers ; in order to prevent confusion in his
references.
f In the right foot, according to Flamsteed.
70 Baybr^s mode of lettering the Stars.
one constellation, are by Flamstbed retained in another. Thns, in Bayer's map
of Perseus^ he has delineated the sword so as to include two stars, which he desig*
nates as v and p. But these two stars are distinctly stated by Ptolemy to be in
the foot of Andromeda^ and are so placed by Flamsteed, being his 51 and 54 An^
dromedtB. Flamstbeo however has been misled by Bayer in annexing his letters
to these stars, and thus causing duplicates of such letters in the same constella-
tion. Other instances of a similar kind may be met with : thus, 6 Cancri^ which is
called X by Flamstbed, is Bayer's x Oeminorum \ 15 Cancri^ which is called '^ by
Flamsteed, is Bayer's %// Oeminorum ; and so likewise with some others. Some-
times the stars are so incorrectly placed on the map by Bayer, that it is difficult
to make out which stars are intended. Thus, the 3 stars designated as at Cancri
may refer either to Flamsteed's 46, ^j^ 61 Cancri^ or to his 51, 59, 64 Cancri x
I have adopted the former supposition.
135. All the constellations known to the ancients have been subjected to
Bayer's system of lettering ; but, the 9 new constellations adopted by Hevelius,
and still referred to at the present day (see page 59) , have not yet been submitted
to that mode of classification, if we except Flamsteed's imperfect attempt at Coma
Berenices already mentioned. As there is no good reason, however, why the prin-
cipal stars in these new constellations also should not be designated in a similar
manner, I shall here commence the attempt by affixing the Greek letters to such
of the stars in these new constellations as are not below the 4^ magnitude ; this
being the limit to which I shall at present confine the extension. It is needless
for me, in this place, to enter into the general question of the propriety or expe-
diency of now making a total revision and amendment of Bayer's method of
designating the principal stars, so as to include those of considerable magnitude
which he has omitted, and to exclude such as are of inferior magnitude, and
therefore liable to be confused one with another : or, in other words, whether it
would be desirable to make a complete and radical reform of this system. Such
a measure indeed seems to be called for at the present day ; and, if conducted
with judgment and skill, would be attended with convenience and advantage to
the practical astronomer. It requires only a bold and prudent hand to carry the
operation into effect, and to secure its general adoption. That Bayer's plan was
imperfectly executed at first, is too notorious ; and that it should have been so
much so is somewhat surprising at the present day, since several stars of the 4th
and 5th, and some even of the 3rd magnitudes, are wholly omitted in his maps,
whilst several even so low as the 6th magnitude are retained. Moreover, the
southern hemisphere was not sufficiently well known at that period to warrant a
special nomenclature ; and Bayer's attempt at that region of the heavens has
Bjybr's mode of lettering the Stars. yi
been a failure^ arising in great measure from the imperfect information which he
obtained from the early navigators in the southern ocean as to the true positions of
those stars. When Lacaillb visited the Cape of Good Hope he adopted a more
perfect arrangement ; but at the same time introduced inconveniences and ambi-
guities of another kind, by extending the system of lettering to stars of small
magnitude, which has been still further extended by Bodb to the stars in the
northern hemisphere, the very existence of some of which is yet doubtful.
136. Bayer's original plan of designating the principal stars, and their order of
magnitude, by means of the letters of the alphabet, was very convenient, and was
therefore immediately adopted by astronomers : but this extravagant and absurd
S3n3tem of extension, in modem times, has vitiated the grand object which Bayer
had in view, and in many cases introduced inexplicable confusion. I need only
appeal to the above-mentioned catalogues of Bode and Lacaille for the truth of
this assertion : and, as the notation of these two astronomers sometimes interferes
with each other, the identity of the required star, when it is of the 6th, or even of
a greater magnitude, is not always manifest. In order to show the confusion
caused by such a profusion of letters as that which is here alluded to, I would
remark that Lacaille has, in the constellation Argo alone, used (besides the
Greek alphabet) the whole of the English alphabet, both in small and in capital
letters, each of them more than three times : in fact, he has used nearly 180 letters
in that constellation alone ; and upwards of 80 in Centaurus. Thus we have in
Argo 3 stars marked a, and 7 marked A ; 6 marked d, and 5 marked D ; and so
on with several others : and these stars are not always such as follow each other
in regular sequence (which is, in some cases, pardonable) but are frequently situate
in distant parts of the heavens. It is high time that this state of confusion and
perplexity should be wholly abolished : and although I have myself freely adopted
it, when employed on the nomenclature of the stars in the Astronomical Society's
Catalogue, yet I have since had cause, in many cases, to regret the insertion of
letters where they would have been much better omitted. In no case would I
recommend the use of Greek letters, except for stars above the 5th magnitude ; and
if letters should be considered requisite to designate any of the smaller stars, the
Roman alphabet may be adopted for the sake of distinction : but, in general, the
catalogue number of any such star will be sufficient to express its identity. The
numbers of Flamsteed must, at present, by the general consent of all astrono-
mers, be retained ; and where they fail, the numbers in the catalogues of Piazzi,
Taylor and Lacaille may be adopted. As these catalogues contain almost the
whole of the principal stars in the heavens, no difficulty can arise in identifying
such stars as are common to both : and whenever any anonymous stars occur in
72 Bayer^s mode of lettering the Stars.
other catalogues (such as those of Beadley, Brisbane, Geoohbridge, and others)
we shall find also that a reference to their numbers is always the most ready and
convenient mode of designating them. Nevertheless a new classification and nume^
ration of the stars in the several constellations is still a desideratum.
137. I have thought it proper here to enter fully into this subject, because
the alterations in the lettering of the stars, which are here adopted, exhibit a
difference from the system pursued in the Astronomical Society's Catalogue.
This alteration however is warranted by the new light which has been thrown
on the subject by a minute examination of Lacaille's catalogue, and also of
FLAMSTEEn's mauuscripts, as detailed and more fully explained in the Introduction
and in the Notes to the British Catalogue, inserted in my Account of the Rev.
John Flamsteed ; from which work the substance of this section is principally
taken, and to which I must refer the reader for further information on such points
as may appear to require illustration,
XX. Errors in Flamsteed' s Catalogue.
138. The British Catalogue of FLAMSTEEn is one of the proudest productions of
the Royal Observatory at Greenwich, considering the age in which it appeared :
for, it should always be borne in mind that he commenced his labours under a
variety of new circumstances, and under great and manifold disadvantages. And,
if some errors and mistakes are discoverable in his works, they should not be
wholly imputed to his own negligence or to that of his computers, but greatly to
the various difficulties with which he had, all through life, to contend. He walked
in an almost untrodden path, being one of the first who made use of the telescope
in astronomical observations : and at the time when he commenced his astronomi-
cal career, the only catalogue of stars in general use was that of Tycho Brah^,
whose positions could not have been very accurate, since the observations were
made with the naked eye, and with instruments coarsely divided.
139. Considering therefore that a new and a wide field was thus opened to the
future astronomer by the introduction of the telescope, it becomes peculiarly
necessary that the first recorded results obtained by its means should be placed
upon a firm and trustworthy basis ; since those results may be appealed to, some
centuries hence, for various astronomical purposes, or for the elucidation of points
not hitherto dreamt of. And there can be no question about the propriety of in-
vestigating the accuracy of that new and splendid catalogue which Flamsteed has
left us, and of placing it on a firmer footing, so that it may be appealed to with
more confidence in after ages.
Errors in Fljmsteed^s Catalogue. 73
140. When we bear in mind the several circuitous and different modes which
Flamstbbd was obliged to adopt in order to obtain his results, and the length of
time during which the computations were carried on, which is in itself destructive
of any system of uniformity, it is not at all surprising that we should meet with
errors and anomalies, when the whole came to be collected and arranged in one
general catalogue. It is indeed too true that astronomers have long lamented that
the British Catalogue should contain such numerous discordances as have been
pointed out by various authors : but whether these have arisen from errors of
observation or mistakes of the pen, has been frequently a matter of doubt and dis-
cussion, and has only recently been cleared up. Many stars have been supposed
to be lost, because they cannot now be found in the places assigned by Flam-
steed ; some have been mistaken for other and different stars by the modem
astronomer*; whilst not a few have had a proper motion assigned to them which
they do not possess : and thus great confusion and uncertainty have been inad-
* Amongst the several mistakes of this kind that have been made, I shall enumerate the following ;
which will be quite sufficient to show the confusion and uncertainty that has hitherto existed. Baron
Zach states (Monath, Corres. vol. ix.) that the star observed at Manheim by M. Babrt, whose position
for 1800 is JR= 1^ 33™, and D as + 22^ 5' 44", as given in his catalogue of zodiacal stars, page cxiv,
is 108 Piscium; also that the star No. 846 in the same catalogue is 19 Virginia; moreover that the star
in PiAzzi*8 catalogue xiz. 347 is 62 Draconis i yet none of these stars exist, and the public are only mis-
led by Flamstbkd's numbers being annexed in such ambiguous cases. He has likewise supposed that
No. 960 in his catalogue is 91 Virginia, although it differs upwards of 18° in declination from Flam-
stxbd's star. He also considers that the introduction of loi Virginia into the British Catalogue has
arisen from an error in computing its right ascension ; for that if 30' be added thereto it will agree with
20 Bootia: but the right ascension is correct, and the error has arisen from a mistake of 1^ in the decli*
nation. The right ascension and declination of the star which he calls 3 Arietifi belong to two different
stars. He has also supposed that 23 Sagittarii is the same as Piazzi xviii. 81 : Flamstebd's star how-
ever is neither in Piazzi's nor in any other catalogue ; but Mr. Aibt, when at Cambridge, was good
enough to look out for it, at my request, and found that its position accords with that given in the present
catalogue. Sir Wm. Hbbscbbl has considered that 12 Sagittarii is the same as Piazzi xvii. 366 : but
this latter star is. 1 1 Sagittarii, and Piazzi did not observe 1 % Sagittarii, The following misnomers also
occur in Piazzi's catalogue, some of which have been transferred likewise into 3badlet's catalogue : viz.
38 Peraei is iii. 123, not 85 ; 18 Auriga is v. 27, not 26 ; 7 Lynda is vi. 115, not 123 ; 22 Crateria is xi.
115, not 117; 35 Draconia is xvii. 380, not 370; 18 Sagittarii is xviii. 52, not 33; z^Sagittarii is xviii.
105, not 99 ; 9 Lynda is vi. 123 ; 29 Sextantia is x. 86, which both Piazzi and Bbssbl have supposed to
be 28 Sextantia; 56 Draconia is xix. 38 ; and cornea 19 Cygni is xix. 304, which Piazzi has supposed to
be 19 Cygni itself. I would further remark that Lalandb applies 80 Aquarii to Piazzi xxii. 254; whilst
Piazzi considers it to be xxii. 279 : neither of them however agreeing with the position as given in the
present catalogue. These are not (neither have they ever been supposed to be) errors of the press, but
the deliberate result of the attempts of the respective authors to reconcile the discordant cases in the
British Catalogue : and are sufficient to show the inconvenience and impropriety of definitely annexing
Flamstebd's number to a star, whose identity is not weU ascertained.
JB. A. C. L
74 Brrors in Flamsteed'b Catalogue.
vertently introduced into a science, which in other respects may justly boast of its
extraordinary accuracy and precision. These discordances have too frequently,
but very unjustly, been attributed to errors of observation ; arising either from the
inexpertness of the observer, or the imperfection of his instruments. Whereas I
have found that nearly the whole of those errors are the result of arithmetical
mistakes in the calculations, which I have been enabled to rectify : and we have
thus the means of restoring not only the British Catalogue to its originally intended
accuracy, but also the character of Flamsteed to that high rank, to which he is,
by his extraordinary labors, so justly entitled. His observations, although not
equal in point of accuracy to those made in more modem times, possess an in-
terest and importance from their very antiquity, which will always render them
valuable to the practical and physical astronomer. The British Catalogue itself
(imperfect as Flamsteed left it) has been made the foundation, and has probably
been the cause ^ of all subsequent catalogues*; and its nomenclature is universally
adopted by astronomers of all nations. But, Flamsteed was harassed and annoyed
in the latter part of his life, and worn down by infirmities which had stuck to him
from his infancy ; and therefore had not the spirit, nor indeed had he the adequate
means, for revising his computations, or for reducing the whole of his observa-
tions ; since there are nearly 500 stars now known to have been observed by him,
that were not inserted in the British Catalogue. It is, however, rather a matter of
astonishment that he accomplished so much, considering his slender means, his
weak frame, and the vexations which he constantly experienced.
141. The number of stars in the British Catalogue, as published by Flamsteed,
is 2935 : but as 22 of those are duplicates (or synonymous) this number should be
reduced to 2913. Out of these, however, there are 61 that do not (nor ever did)
exist ; it being now ascertained that the positions were erroneously computed : to
which may be added 22 others, of which there are no records of their having ever
been observed, or if observed have been erroneously computed and belong to other
stars, and are no longer to be seen in the positions assigned to them. The inser-
tion of any duplicate stars in the British Catalogue was evidently an oversight of
* Bbadlbt'b labors at the Royal Observatory, in this department of the science, consist almost wholly
of a re-observation of the stars in Flajistbed's catalogue. He caused those stars to be reduced to the
year 1 744, and arranged in the order of right ascension, as a sort of working catalogue for his own use ;
which book still exists in the library of the Royal Observatory. Very few other stars have been observed
by Bbadlet, except such as occasionally entered the field of his telescope whilst he was watching for
those of Flamstbbd. We are thus indebted to Flamstebd for the subsequent labors of Bbadlet : for
had not Flamstbbd led the way, there is much doubt whether Bbadlet (seeing that he merely followed
Flamstbed's steps) would have pursued a similar independent course. Bbadlet's catalogue contains
3222 stars ; whereas Flamstbed's enlarged catalogue contains nearly 3300 stars.
Errors in Fljmstssd's Catalogue.
7S
the editors ; as Flamstbed endeavoured to guard against it as much as possible i
it was however difficult wholly to avoid it, in the manner the catalogue was
arranged. In some of the MS. catalogues (of which there are several, in various
stages of their progress, amongst Flamstbed's MSS. at the Royal Observatory) it
may occasionally be seen that a star has been struck out of a certain constellation,
with a note attached thereto that it belongs to some other. This star has some-
times been omitted to be inserted in such new place ; and at other times both
positions have been inadverteatly retained : thus, in the one case, increasing the
number of omitted stars, and in the other producing a synonym. The following is
a list of the stars here mentioned : viz.
Flamstbvd'b synonymoiu Stan.
25 Aquarii
27
38 Arietis
30 AurigaB
29 Comae Ber.
31
10 Draconis
I Eridani
24 Herculis
28
43
58 Hydro
10 Leonis
67 —
4 Libne
30 LynciB
38 Ophiuchi
24 PiflciB Au8t
69 Piscium
106
107
112 Tauri
6 Pegasi
II
88Ceti
32 Camdopardi
36 Virginia
13 CanumVen.
87 Ursse Maj.
90 Ceti
51 SeTpentb
II Ophiuchi
17
6 Libne
1 Sextantia
53 Leonia Min.
53 Hydra
58 Camelopardi
31 Scorpii
79 Aquarii
40 Andromedae
51 Ceti
2 Arietis
23 Aurigae
The left-hand column contains the
names of the constellations retained
in the present catalogue.
142. I have alluded above to certain stars, which have hitherto formed part of
the British Catalogue, but which I have since ascertained^ from Flamsteed's own
L 2
76
Errors in Fljmstbed^s Catalogue.
computations, never did exist ; the total number of such stars is 6i , as already
mentioned : and they have consequently been wholly excluded (as they evidently
should be) from the present catalogue. The following is a list of them, arranged
alphabetically :
Flamstbbd's Stan that never existed.
33 Aquilae
34
40
43
13 Camelopardi
26Cancri
S6
73
74
29 Cassiopese
41
24Ceti
74
19 ComsB
34
5 Cygni
38Cygni
56 Draconis
62
70
31 Eridani
17 Oeminorum
29
SO
72
73
71 HerculiB
80
81
8 HydiSB
36
1 librae
25 Leonia
28
38
12 Leonia Mm.
6 Ophiuchi
+6
+8
59
12 OrioniB
26
6s
19 Persei
50 Piacium
56
108 Piacium
8 Sagittarii
33 Serpentia
54
3Taim
8
>s —
34
82
124
138 —
1 8 Virginia
19
45
143. There is however another class of stars, which, although excluded from the
present catalogue, appear to have been accurately recorded, but cannot now be
found in the heavens : these amount to 1 1 in number, and are as follow : viz.
Flambtkkd'b Stan obserred, bat not existing.
80 Aquarii
65 Ophiuchi
^28 Arietia
*28 Sextantia
27 Camelopardi
100 Tauri
3 Caaaiopeae
7 Urase Majoria
*2i Geminorum
♦91 Virginia
55 Herciilia
The exiatence of t
he atara, to which an
aateriak ia annexed, i
nay be reconciled by
auppoaing an error in
L recording the minute
in the time of tranait
•
Errors in Fljmsteed^s Catalogue.
77
It cannot be supposed that so many stars have actually vanished from our system :
and the only probable explanation, that can be offered, is either that there has
been some error in the original observations, or some inaccuracy in recording
them (but, of which we shall now perhaps ever remain ignorant), or that they may
relate to some of the new planets, that accidentally entered the field of the tele-
scope in the course of observation : or again, that they may be stars varying from
time to time in magnitude, and perhaps occasionally disappearing. That stars, of
this latter class, exist, there can be no question ; and that some of the stars in the
British Catalogue may be of this kind, would appear probable from the circum-
stance that Sir W. Herschel states (in his fourth catalogue of the comparative
brightness of stars, inserted in the Phil. Trans, for 1799, page 143) that he could
not discover 9 Tauri ; and that M. Lalande could not find 14 Draconis : more-
over, PiAzzi says that he could not find 3 Arietis. Yet all these stars are known
to exist ; and in the places originally described.
144. But the most remarkable class of stars are those which, although inserted
by Flam STEED in the British Catalogue, neither exist, nor (as far as I can ascer-
tain) have been observed by him : and the difficulty is to account for their inser-
tion. These stars however are but few, amounting in this case also only to 1 1 in
number, and are as follow : viz.
Flamstkbd'b Sttn not obserred, nor existing.
17 Argus
12 Canis Minoxia
22 Canum Venat.
jS Orionifl
42 Serpends
22 Virginis
*3
24.^
42
52
II Vulpeculce
I have taken some pains to inquire into this singular circumstance; but I am
unable to throw much light on it. Some of them, I suspect, are introduced through
errors of computation ; as I have remarked in the notes appended to them in my
Account of the Rev. John Flamsteed* . But, as to the rest, I cannot discover the
least clue to the cause of their introduction ; nor any trace of the computations
amongst the MS. books at the Royal Observatory at Greenwich. Many of those,
which Miss Herschel considered as lost stars, are ascertained to have been intro-
* See also the Monthly Notice of the Roy. Astron. Society for June 9, 1837, where the erroneous
introduction of 42 Virginis is accounted for.
78 Errors in Flamstbbd's Catalogue.
duced into the British Catalogue, from such errors as those just mentioned : but
these anomalous ones still remain unexplained.
145. I shall not here enter into a special statement or account of the several
errors and discordances which I have discovered in the British Catalogue, nor
into the various alterations that I have introduced ; as those will best appear from
the various notes at the end of the catalogue, in my Account of the Rev. John
FLAMSTEEDy whcrc cach particular case is separately and distinctly considered.
But, I would here mention that I have in all cases preserved Flamsteed's num«-
bers, for the several stars which he has inserted in the British Catalogue: for
although that order is occasionally deranged by the correction of the errors which
I have since discovered (and is, in fact, completely deranged by the additional
stars observed by him and which ought to have formed part of his original cata-
logue), yet I tiave not thought it right or proper in the present arrangement to
disturb the nomenclature, so universally adopted. Thus, although the position of
the very first star in the British Catalogue (i Arietis) is erroneously deduced, and
ought to have been placed between 4 and 5 Arietis ; yet I have still continued to
designate it by its well-known number. Again, Polaris is now the second star in
Ursa Minor ^ instead of being the first : and again, the position of i Sagittarii is
also erroneously deduced, and should have been placed between 11 and 12 Sagit^
tarii : the rejection also of certain non-existing and duplicate stars would derange
the notation. But, to alter all these numbers at the present day, on this account
only, without a general reform, would lead to great confusion : and I have therer
fore retained the original number of each star in his catalogue. Other cases of a
like kind might be adduced, which would confirm the propriety of not making any
partial alteration at present in this respect: in fact, we find that Flamsteed's
notation is already and will continue to be further deranged, by the mere pre-
cession of the equinoxes.
146. But, considering that the numerous errors and omissions in Flamstbed's
original catalogue, together with the various misplacings of the stars (already
alluded to in the note in page 60), and the vast mass of additional stars, more
especially in the southern hemisphere, observed since his time, have rendered his
classification and arrangement imperfect, and by no means adequate to the wants,
the researches and the convenience of the practical astronomer of the present day
—-bearing in mind also that many subsequent astronomers have not agreed upon
or adopted an uniform system of nomenclature, but have sometimes placed the
same stars in difierent constellations, without due consideration of the incon-
venience thereby occasioned — ^keeping in view likewise that Lacaillb has adopted
a new system of notation in some of the constellations visible in these latitudes,
Errors in Flamstebd^s Catalogue. 79
and has moreover extended their boundaries so far to the north as to interlace
and interfere with the limits of some of the more ancient constellations, thereby
causing much confusion and great difficulty of identification — and seeing that
these anomalies are increased by every new star that may be added to our cata-
logues, from the impracticability of determining its legitimate and proper location,
for want of some recognized boundary to the constellations — considering all these
circumstances, there can be no doubt that a better classification and more enlarged
enumeration of the stars, than this^ of Flamsteed's, might be proposed ; and I
trust that many years will not be suffered to elapse before some plan of this kind
is projected and adopted. I allude here to a more complete classification and
numerical arrangement of all the known stars in the several constellations, to the
sixth magnitude inclusive (which includes every star visible to the naked eye) , so
that every such star should have its appropriate number in the constellation to
which it properly belongs. Now, as nearly every star, visible to the naked eye,
in both hemispheres, is probably to be found in one or other of the various cata-
logues that have appeared in modem times, and as they are all contained (as far
as I have been able to collect them) in the present catalogue, a favorable oppor-
tunity exists for the formation of such an arrangement and classification as that
which I have here suggested. By limiting the stars to those of the sixth magni-
tude (that is, to all such as are not below the sixth magnitude) we are enabled at
once to lay down such boundaries and to apply such systems of numbering and
lettering to the stars in the several constellations, as are not likely in future to be
disturbed or deranged by subsequent discoveries : the immense mass of smaller
stars being left to be located within the recognized boimdaries, but without any
numerical distinction. Aroelander appears to have contemplated, and even to
have commenced, some plan of this kind, in the catalogue of stars that accom-
panies his Uranometria Nova ; but it has not been executed on so general or ex-
tensive a scale as that which is here proposed ; and moreover it embraces only
those stars that are visible in these latitudes. Should this distinguished astro-
nomer resume the subject of classification, I trust that he will have regard to a
reformation also in Bayer's system of lettering the stars.
147. There will always be some doubt or uncertainty in the final arrangement
of a system of this kind, arising from the difficulty of determining with precision
the true magnitude of the stars which are to form the limit of selection ; since a
star may be designated by one observer as of the 6th magnitude, and therefore
admissible, whilst another observer may record the same star as of the 6^, or even
of the 7th magnitude, and therefore liable to be rejected. Moreover, many stars
are known to be variable^ and others (although not so well ascertained) may still
8o Errors in Flamstbed*s Catalogue.
be of this kind, consequently appearing sometimes proper to be admitted into the
list, and at other times wholly exclusive ; thus rendering the system of a migratory
character. This difficulty however is inherent in any arrangement of this kind, at
whatever time it may be adopted, or to whatever class of stars it may be restricted :
and perhaps there is no better opportunity than the present for the prosecution of
such a plan, since it is probable that we now know all the stars that are truly of
the 6th magnitude (or that have ever appeared to be such), and that the doubt
exists only as to such stars as may be supposed to be somewhat below it. In such
dubious and uncertain cases it will be best to err on the safe side, and to admit
rather than reject ; which is, in fact, the plan that I have adopted in forming the
present catalogue. For, when two observers differ in their determination of the
magnitude of a star (one making it of the 6th and the other of the b^ or 7th
magnitude) the presumption is that, at some one time or another, it has appeared
of the 6th magnitude, and that it therefore comes within the limits of the system
proposed ; the accidental diminution of the magnitude being caused either by a
variability in the state of the atmosphere, or in the star itself.
•
XXI. Arrangement of the columns in the Catalogue.
148. The present catalogue contains all the stars that have been selected agree-
ably to the method previously explained in page 9. They are arranged in the
order of their right ascension, and reduced to January ist, 1850. The left-hand
page is confined to the right ascensions, and the right-hand page to the north polar
distances and the synonyms.
On the left-hand page, the first column denotes the numbers in the present
catalogue, which are continued uninterruptedly from No. i to the end, for the
sake of a convenient reference : and where an asterisk is affixed to any number it
designates that there is a Note, relative to such star, at the end of the catalogue.
The second column contains the stars arranged in the order of their right ascen-
sion : the constellation, in which each star is placed, is always given ; and, if it is
one of Flamsteed's catalogued stars, the number in the constellation is annexed :
Bayer's letter also is subjoined to the northern stars, and Lacaille's to the south-
ern ones. The third column denotes the magnitude of the stars*, as taken from
* Some of the stars (ev^n amongst those beyond the limit of 10° from the ecliptic) are here recorded
as being helow the 6th magnitude, and thus appearing to be in contravention to the rule which I had pro-
posed for the selection. But, in most of such doubful cases it will be found that the star has been ob-
served as high as the 6th magnitude by some one or other of the astronomers referred to, although a
smaller magnitude may be recorded in this column, as the mean of the whole.
Arrangement of the columns in the Catalogue. 8 1
approved catalogues. The fourth shews the right ascensions in time, for January
I, 1850. The fifth, sixth and seventh columns contain respectively the annual
precession, secular variation of the annual precession, and the annual proper motion
of the star in right ascension, each being expressed in time. The four remaining
columns contain the logarithms of the quantities a, &, c, d ; each of which has
been previously divided by 15, in order to reduce them to time, agreeably to the
note in page 26.
On the right-hand page, the first column denotes the same numbers as the
first column on the left side ; and is here inserted for the sake of a ready com-
parison of the different stars. The second column denotes the north polar
distances of the stars on January i, 1850. The next three columns contain
respectively the annual precession, secular variation of the annual precession
and the annual proper motion: and the next four columns contain the loga-
rithms of the quantities a', b\ (/, cP. The last six columns denote the syno-
nyms, and are inserted for the purpose of identifying the stars in the present
catalogue with those in other catalogues. And in order to avoid any ambiguity
on this subject, I shall here enter a little more into an explanation of these six
columns.
149. The column headed ''Bradley" refers to the numbers in Bradley's
catalogue in the Astronomic Fundamenta ; and that which is headed '' Piazzi "
refers likewise to the numbers in Piazzi's catalogue, the hour (in which it is
to be looked for) being indicated by the right ascension of the star on the
opposite page. Taylor's five catalogues are distinguished by the numeral
letters prefixed to the ordinal numbers ; and, as Taylor has sometimes re-
corded the same star in two different catalogues, I would here remark that I
have, in such cases, always referred to the more recent volume, as being pre-
sumed to be the best authority, where there is any doubt. The column headed
'' Lacaille " refers to the numbers in the new catalogue of 9766 southern stars,
now in the press ; and that which is headed '' Brisbane " refers to his cata-
logue of 7385 stars chiefly in the southern hemisphere. The column headed
'' Various '' contains, for the most part, references which are not sufficiently
extensive to warrant a separate classification, and which relate to the records of
such stars as come within the following classes: viz. i^, those which, although
formerly observed by Hevelius, Flamsteed, Mayer, Zach and others, have
either from presumed errors or subsequent inattention, been in some measure
lost sight of, till recognized and re-observed in more modern times: 2^, those
which, although of the 6th magnitude, have been either for the first time recorded
B. A. C. M
82 Arrangement of the columns in the Catalogue.
by Lalandb*, Groombridge, Aroelander, Airy, Bessel, Johnson, Rumker
and others ; or now re-observed by them : 3**, those which, although in some
cases below that magnitude, have, for some special reasons, been minutely and
accurately observed by some one or more of those astronomers, and inserted in
the present catalogue. The references to Hevelius and Flamsteed are indi-
cated by the letters b.h. and b.f, as already mentioned in page 12 ; and the
references to Airy's two catalogues are denoted by Airy(c) and Airy(q), as like-
wise mentioned in page 1 1 ; the remainder of the above-mentioned astronomers
are sufficiently designated by the initials of their names. I have seldom considered
it necessary to annex any references in this column to the re-observations of Flam-
steed's well-known stars, as there is now but little doubt as to their identity, and
they can be readily found in the respective catalogues that are in the hands of
every practical astronomer : in most cases however I have retained the numbers
of Mayer's catalogue. When the position of a star depends wholly on Lagaille,
I have appended a note indicating the precise observation, with the rhomboidal
micrometer, from which the place of the star has been deduced, in order that it
may be more specially examined if required.
150. Before I close this Preface it may be proper to state (as an historical
record of the method pursued in the progress of the work) that, after I had made
the selection of the stars intended to form the present catalogue, I placed it in
the hands of Mr. Richard Farley, the principal assistant in the Nautical Alma-
nac Office (formerly engaged in completing the Astronomical Society's Catalogue),
who examined the various catalogues mentioned in page 1 1 for the corresponding
authorities and synonyms on the present occasion. As all the computations
were to be executed in duplicate, Mr. Farley associated with himself in this
undertaking Mr. Edward Russel and Mr. Robert Alger, two other assistants in
the same office ; but it is to the labour, care and attention of Mr. Farley in par-
ticular that the public are indebted for the accuracy of the present catalogue,
seeing that not only the whole of the computations, but also the comparisons
and revisions have been made and examined by him. The results of the two sets
of calculations for the position of each star, brought up to 1850 by the method
explained in page 1 6 (which were always made separately and independently of each
* I1ie figures, that are annexed to the letter L, denote the page of the Histoire C^ste, where the
observation will be found : the printing of the reduced observations in that work not being yet sufficiently
advanced, to enable me to quote the numbers in the catalogue.
Arrangement of the columns in the Catalogue. 83
other) ^.vjtvQ in the first place carefully compared, till the list had been completed.
The few or trifling errors that were thus discovered were then adjusted ; and the
computations for the annual precessions, the secular variations and the logarithms
of the constants were afterwards commenced, and carried on in like manner, sepa^
rately and independently of each other ^ till the work was completed. The whole of
these calculations were subsequently written out fairly for the press, and compared
with each computer's MS. copy ; and in this perfect and corrected state they were
delivered into my hands.
I had then to examine the whole, in order to see that no proposed star had
been omitted ; — to locate each selected star in its proper constellation, agreeably
to the plan already explained in pages 59 — 63 ; — ^to affix the correct synonyms,
or authorities from which the positions have been deduced ; — and finally to annex
the presumed magnitude of each star, which was frequently a work of no little
doubt and difficulty, considering the great discordances that I found to exist
between the different observers, especially in the smaller stars.
The MS. was then delivered to the printer ; and during the progress of the
work the present preface has been written and completed. Mr. Russel has
undertaken to correct the press, and to see that the catalogue is accurately
printed : so that I trust no great number of errors will be detected on the appear-
ance of the publication. But, in a work of so great an extent, involving such a
mass of computations, and subjected to so many examinations and revisions, it
can scarcely be expected to be faultless : yet, with all its probable imperfections,
it will still be by far the most useful and valuable collection of the kind, that has
ever yet been laid before the public.
FRANCIS BAILY.
April 30, 1844.
M 2
1
84
TABLE I.
Showing the correction to be applied to the dates in the proposed Tables, for each
fictitious year, from 1800— 1900. See page 28.
(Adapted to mean solar time.)
Year.
JT
Correspond-
ing hour.
Tear.
X
ing hour.
Tear.
X
Coirctpood-
ingbour.
C 1800
d
-|-o*iio
h m
-h 2 38
1834
d
-I-0-347
h
+ 8
m
20
B 1868
d
+0-583
h m
+ 14 0
1801
0*352
8 27
1835
•589
H
9
1869
- -174
- 4 II
1 80a
0-S94
13 16
B 1836
•831
»9
58
1870
+ -068
+ I 38
1803
0-837
20 5
1837
•074
1
46
1871
+ •310
+ 7 26
B 1804
1-079
25 54
1838
•316
7
35
B 1872
+ -55*
+ 13 15
1805
0-321
7 43
1839
•558
13
'4
1873
— -205
-4 56
1806
0-563
13 3*
B 1840
•800
19
12
1874
+ -037
4- 0 S3
1807
o-8o6
19 21
1 841
-043
I
2
1875
+ -279
+ 6 42
B 1808
1-048
25 10
1842
-284
6
49
B 1876
+ '521
+ 12 31
1809
0-290
6 59
1843
•527
12
39
1877
— -236
- 5 40
1810
0-533
12 48
B 1844
•769
18
28
1878
+ -006
+ 0 8
1811
077s
18 36
1845
•on
0
16
1879
+ -248
+ 5 57
B i8ia
1-017
24 24
1846
•254
6
S
B 1880
+ -490
+ 11 46
1813
0-259
6 13
1847
•496
II
54
1881
— -267
— 6 25
1814
•502
12 2
B 1848
+
738
+ 17
43
1882
— -025
— 0 36
181S
744
17 51
1849
—
•019
— 0
28
1883
+ ^217
+ 5 12
B 1816
-986
23 40
1850
+
•323
+ 5
21
B 1884
+ -459
+ 11 I
1817
-228
5 *9
1851
+
•465
+ 11
10
1885
— -298
- 7 «o
1818
•471
II 18
B 1852
-h
•707
+ 16
58
1886
— •056
— I 21
1819
7J3
17 7
1853
—
•050
— I
12
1887
+ -186
+ 4 28
B 1820
•955
22 56
1854
+
-192
+ 4
36
B 1888
+ -4*8
+ 10 17
1821
•197
4 45
1855
+
'434
+ 10
*5
1889
- -329
- 7 54
1822
.440
10 34
B 1856
-h
•676
+ 16
13
1890
— -087
- * 5
1823
-682
16 22
1857
—
•081
— I
57
1891
+ -155
+ 3 43
B 1824
•924
22 II
1858
-h
•161
+ 3
5»
B 1892
+ -397
+ 9 3«
1825
•166
3 59
1859
-h
•403
+ 9
40
1893
— -360
- 8 39
1826
•409
9 48
B i860
-h
-646
■I-15
30
1894
— -118
— 2 50
1827
•651
15 37
1861
—
-112
— 2
4*
1895
+ -124
+ 2 59
B 1828
•893
21 26
1862
-h
•130
+ 3
7
B 1896
+ -366
+ 8 48
1829
•13s
3 15
1863
+
•372
+ 8
56
1897
- •39*
- 9 23
1830
-378
9 4
B 1864
-h
-614
+ 14
44
1898
- -149
- 3 35
1831
•620
H 53
1865
—
•143
- 3
27
1899
+ -093
+ 2 14
B 1832
•862
20 42
1866
+
•099
+ 2
22
C 1900
+o'335
+ 8 3
1833
+0-104
+ 2 31
1867
+0-341
+ 8
u
85
TABLE 11.
Showing the correction for the date, on account of the difference of meridians, to
be applied only when Greenwich mean solar time is used. See page 29.
Observatories.
Abo
Altona
Berlin
Berne
Cadiz
Calcutta •.•••......
Cape of Good Hope . .
Coimbra
Copenhagen
Dantzic
Dorpat
Dublin
Geneva
Oenoa
Odttingen
Kdnigsberg
liflbon
Madras
Madrid
Manheim
Mexico
Milan. . .. •
Palermo
Paramatta
Paris
Petersburg
Philadelphia
Prague
Stockholm
Turin
Vienna
Wilna
/
.i.(
d
^062
—
•028
—
•037
—
•021
+
'CI 7
—
•246
—
•051
+
•023
—
•035
—
•052
—
•074
+
•018
—
•017
—
•025
—
•028
—
•057
+
•025
—
•223
+
•GIG
— •
•G24
+
•276
—
•G26
—
•G37
^■^
•419
•gg6
—
•G84
+
•209
—
•G40
—
•050
—
•021
—
•04s
— <
3*070
In time.
m
I
o
o
o
o
S
I
o
o
I
I
o
o
o
o
I
o
5
o
o
6
o
o
10
o
2
5
o
I
o
I
I
29
40
53
30
H
54
«3
33
50
>5
47
26
^4
36
40
22
36
21
H
35
37
37
S3
3
9
I
I
S8
12
30
5
4>
86
TABLE III.
Showing the mean longitude of the Moon's node, on January i in every year,
from i8cx) — 1900. See page 30.
(Adapted to mean solar time.)
Yean.
8>
Yean.
ft
Yean.
a
Yean.
ft
1800
33'2U
1826
0
250*324
1852
i07°438
1878
324^552
1801
13*869
1827
230-983
1853
88-096
1879
305*210
1802
3S4-S*7
1828
211*641
1854
68-754
1880
285*868
1803
335'»86
1829
192-299
1855
49-413
1881
266*527
1804
3 "5-844
1830
172*957
1856
30*071
1882
247-185
1805
296*502
1831
153-616
1857
10*729
1883
227-843
1806
277-160
1832
134-274
1858
351-387
1884
208*501
1807
257-818
1833
114-932
1859
332*045
1885
189*160
1808
238-477
1834
95-590
i860
312*704
1886
169*818
1809
219-135
1835
76*248
1861
293*362
1887
150*476
1810
199-793
1836
56*907
1862
274-021
1888
131-134
1811
1 80-45 '
1837
37-565
1863
254*679
1889
111*792
1812
161-109
1838
18*223
1864
235-337
1890
92*451
1813
141-768
1839
358-881
1865
215*995
1891
73*109
1814
1 22*426
1840
339-539
1866
196*653
1892
53*767
1815
103*084
1 841
320*198
1867
177*312
1893
34-4*5
1816
83-742
1842
300-856
1868
157*970
1894
15*084
1817
64*400
1843
281*514
1869
138*628
1895
355*742
1818
45-059
1844
262-172
1870
119*286
1896
336*400
1819
25-717
1845
24*-83i
1871
99-945
1897
317*058
1820
6-375
1846
223*489
1872
80*603
1898
297*716
1821
347-033
1847
204*147
1873
61*261
1899
278-375
1822
327-692
1848
184*805
1874
41*919
1900
259*033
1823
308*350
1849
165*463
1875
22*577
1824
289-008
1850
146*122
1876
3-236
1825
269-666
1851
126-780
1877
343-894
'87
TABLE IV.
Containing the Logarithms of A and B, for every tenth day in the fictitious year.
(Adapted to mean solar time.) See page 3 1 .
Argument.
log A.
logB.
Jan. I
-0-5541
+ 1-3020
II
0*8311
1*2796
21
0-9894
1*2413
3»
1-0943
I-1841
Feb. 10
1-1672
1-1024
20
1-2176
0-9849
Mar. 2*
1*2503
0*8042
12
1-2681
+0-4636
22
1-2724
-9*7951
April I
1*2636
0-6146
II
1-2414
0*8733
21
1-2046
1-0247
May I
1-1507
1-1265
II
1-0750
1*1982
21
0*9684
1-2486
31
0*8101
1*2826
June 10
0-5373
1-3026
20
-9-537S
1-3100
30
+0-4413
1-3053
July 10
0*7629
1-2882
20
0-9378
1-2578
30
1-0532
1*2118
Aug. 9
»-»345
1*1463
19
1-1927
1*0542
29
1-2332
0-9201
Sept. 8
1-2588
0*7041
18
1-2712
—0-2139
28
1-2708
+0-2679
Oct. 8
1-2574
0-7248
18
1-2299
0-9357
28
1-1862
1*0682
Nov. 7
1-1222
1-1594
»7
1-0306
1*2237
27
0-8958
1*2679
Dec. 7
o*6'/66
1*2956
«7
+0-1683
1-3087
27
—0-2679
1*3079
37
-0-7050
+ 1*2935
I
u
bo
I
00
g
o
o
-a
o
3
1
.9
PE4
00
I
M
■a
a
u
I
I
88
TABLE V.
For computing the values of C and jy in any fictitious year.
(Adapted to mean solar time.)
Aiigininent.
t — '025 tin s 0
- -545 cot » 0
Jan. I
+ 0-00935
+0-50479
II
•04418
•40190
21
•07691
•24887
3«
•10686
+ -06514
Feb. lo
•13374
— •12611
20
•15764
•301 15
Mar. 2*
•17903
-43870
12
•19867
•52262
22
•21751
•54368
April I
•23657
•50041
II
. '25683
•39895
21
•27909
•25196
May I
•30389
— -07696
11
•33150
+ -10593
21
•36184
•27619
31
•39456
•41512
Jtme 10
•42904
•50777
20
•46451
•5443*
30
•50007
•52107
July 10
•53483
-44064
20
.56799
•3 "74
30
•59947
+ -14831
Aug. 9
•62718
- -03197
»9
•65269
•20926
29
•67561
•36378
Sept. 8
•69642
•47778
18
•71582
•53769
28
•7347*
•53573
Oct. 8
•75410
•47109
18
•7749 >
•35035
28
•79797
•18704
Nov. 7
•82383
— ^00028
J7
•85273
+ -18736
*7
•8845 <
'35267
Dec. 7
•91866
•47478
17
•95435
•53799
27
0-99054
'53399
37
+ 1-02611
+0-46310
I
I
to
I
a
s.
8
.9
S
•S
a
1
.a
I
I
•s
I
t5
I
a
%
See page 31.
89
TABLE VI.
For computing the values of C and D" in any fictitious year. See page 32.
Argu-
ment
-•343 "in A
-f.-oo4 nn a ft
Iy'-
-9"•aSoco•a
+•090 coi a ft
Aigu-
ment
0
0
— o*ooooo +
— 9M6000—
360
s
•02923
9^12617
355
10
•05825
9*02490
350
>s
•08686
8-85687
345
20
•I i486
8*62321
340
*5
•14205
8-32549
335
30
•16822
7*96573
330
35
•19320
7-54637
3*5
40
•21680
7*07028
320
45
•23884
6-54074
3»5
50
•25915
5-96141
310
55
•27759
5.33636
305
60
•29400
4-67000
300
65
•30825
3.96707
29s
70
•32024
3-23263
290
75
•32984
2*47202
285
80
•33698
r69o8i
280
85
•34»59
o^89482
275
90
•34362
— 0^09000—
270
95
•34303
+o^7i756+
265
100
•33982
1*52167
260
10$
•33398
2*31613
*55
no
•32556
3-09474
250
"5
•31460
3-85137
*45
120
•301 17
4*58000
240
125
•28537
5*27480
235
130
•26730
5*93016
230
»35
•24712
6-54074
225
140
•22495
7*10154
220
H5
•20098
7-60794
215
150
•«7539
8*05573
210
•55
•14839
8*44120
205
160
•12019
876110
200
i6s
-09100
9*01276
195
170
•06108
9*19404
190
^75
•03067
9-30343
185
180
— o•ooooo +
+9-34000-1-
180
B. A. C.
N
9°
looo
1002
lOl,
1026
1047
1050
1072
1074
1096
1099
1122
112s
II4»
iHi
M7(
1178
1101
"•"•
• i)o
"IS
I2W
1262
1291
1,|S
1121
"149
1112
i3«o
1384
HIJ
14.6
IW
'449
'479
148,
i^H
H'7
1549
1552
H8!
.588
i6ii
i6z6
1660
'663
1698
'702
■73>l
'74'
1778
1782
1810
186:
lilt
1905
1910
i9;o
'954
■»S
2000^
TABLE Vn.
Proportional Parts.
»344
1399
HSS
2570
2630
2692
*7S4
2818 :
2884 7
2046 , 20$ I
1094 ; 1099
2143 1148
2193 2198
1244 . 2249
1:96 1 2301
2350 *3SS
2404 2410
2460 2466
2958
I 3017
• 3097
196s 29;
303+ 30'
310s 3"
184s
1016 1019
040 1042
1064 1 1067
089 1091
11141117
40,1143
1 167 : 1 169
194 '1 197
1279 ! 1181
1309
*SS3 ,,.
1612 2618
2673 2679
173s 274*
799 I So;
2871
2938
5006
3076
31+8
'U
91
TABLE VII. continued.
Proportional Parts.
t^i
•50
•5'
•52
•53
•54
•56
•57
•58
•S9
•60
•61
•62
"63
<
•66
•67
•68
•69
•71
•72
73
74
75
•76
77
78
79
•80
•81
•82
•83
•84
•85
•86
•87
•88
•89
•90
•91
•92
•93
•94
•96
.97
•98
.99
3162
3236
33"
3388
34^7
3548
3631
37»5
3802
3890
3981
4074
4169
4266
4365
4467
457«
4S77
4786
4898
5012
5129
5248
5370
5495
5623
5754
5888
6026
6166
3170
3243
331?
3396
3475
3556
3639
3724
3811
3899
3990
4083
4178
4276
4375
4477
4581
4688
4797
4909
5023
5140
5260
5383
5508
5636
5768
5902
6039
6180
631016324
64571 647 >
6607 6622
6761 ,'6776
6918 6934
7079
7244
7096
7261
7413 7430
758617603
7762
7943
8128
8318
8511
8710
8913
9120
9333
9550
977*
7780
7962
8147
8337
8531
8730
8933
9141
9354
9572
9795
3177
3251
3327
3404
3483
3565
3648
3733
3819
3908
3999
4093
4188
4285
4385
4f87
459*
4699
4808
4920
5035
5»5*
5272
5395
5S2I
5649
5781
5916
6053
6194
6339
6486
6637
6792
6950
7112
7278
7447
7621
7798
7980
8166
8356
8551
8750
8954
9162
9376
9594
9817
3»84
3*58
3334
3412
349 «
3656
3741
3828
39>7
4009
4102
4198
4*95
4395
4498
4603
4710
4819
4932
5047
5164
5284
5408
5534
5662
5794
59*9
6067
6209
6353
6501
6653
6808
6966
7129
7*95
7464
7638
7816
7998
8185
8375
8570
8770
8974
9183
9397
9616
9840
5
3«9*
3266
334*
3420
3499
3581
3664
3750
3837
3926
4018
41 II
4207
4305
4406
4508
4613
4721
4831
4943
5058
5176
5*97
5420
5546
5675
5808
5943
6081
6223
6368
6516
6668
6823
6982
7H5
7311
7482
7656
7834
8017
8203
8395
8590
8790
8995
9204
9419
9638
9863
3199
3*73
3350
34*8
3508
3589
3673
3758
3846
3936
4027
4121
4217
4315
4416
45>9
4624
473*
4842
4955
5070
5188
5309
5433
5559
5689
5821
5957
6095
6237
6383
6531
6683
6839
6998
7161
73*8
7499
7674
7852
8035
8222
8414
8610
8810
9016
9226
9441
9661
9886
3206
3281
3357
3436
35*6
3597
3681
3767
3855
3945
4036
4130
4227
43*5
44*6
45*9
4634
474*
4853
4966
5082
5200
5321
5445
557*
570*
5834
5970
6109
6252
6397
6546
6699
6855
7015
7178
7345
7516
7691
7870
8054
8241
8433
8630
8831
9036
9*47
9462
9683
9908
3214
3*89
3365
3443
35*4
3606
3690
3776
3864
3954
4046
4140
4236
4335
4436
4539
4645
4753
4864
4977
5093
5212
5333
5458
5585
57«5
5848
5984
6124
6266
6412
6561
6714
6871
7031
7»94
7362
7534
7709
7889
8072
8260
8453
8650
8851
9057
9268
9484
9705
9931
8
3221
3296
3373
345 >
353*
3614
3698
3784
3873
3963
4055
4150
4246
4345
4446
4550
4656
4764
4875
4989
5105
5**4
5346
5470
5598
57*8
5861
5998
6138
6281
6427
6577
6730
6887
7047
7211
7379
755"
77^7
7907
8091
8279
8472
8670
8872
9078
9290
9506
9727
9954
3228
3304
3381
3459
3540
3622
3707
3793
3882
397*
4064
4159
4256
4355
4457
4560
4667
4775
4887
5000
5"7
5236
5358
5483
5610
5741
5875
6012
6152
6296
6442
6592
6745
6902
7063
7228
7396
7568
7745
7925
8110
8299
8492
8690
8892
9099
9311
95*8
9750
9977
*|3
I
2
2
2
2
2
2
2
2
2
2
2
2
2
2
2
2
2
2
2
I 2
*!*
2 I 2
2 I 2
2 2
2 2
2:3
2
2
2
2
2
2
2
2
2
2
2
2
2
2
2
2
3
3
3
3
3
3
3
3
3
3
3
3
3
3
3
4
4
4
4
4
4
4
4
4
4
47
5:7
3
3
3
3
3
3
3
3
3
3
3
3
3
4
4
4
4
4
4
4
4
4
4
3
3
3
3
3
3
3
3
4
4
4
4
4
4
4
4
4
4
4
5
8 .9
6
6
6
5 6
5
5
5
5
5
6
6
6
6
6
6
6
7
7
7
7
7
7
7
8
8
8
8
8
9
9
9
9
4
4
4
4
4
4
4
4
4
5
6
6
6
6
6
6
6
7
7
7
7
7
7
8
8
8
8
8
8
9
9
9
9
10
10
10
10
10
II
II
II
II
6
6
6
6
6
6
6
7
7
7
7
7
7
8
8
8
8
8
8
9
9
9
9
9
10
o
o
o
I
I
I
I
2
2
2
3
3
3
4
5
5
5
6
6
6
6
6
6
6
7
7
7
7
7
7
7
8
8
8
8
8
9
9
9
9
9
o
o
o
o
I
I
I
I
2
2
2
2
3
3
3
4
4
4
4
5
5
6
6
6
6
6
6
7
7
7
7
7
7
8
8
8
8
8
8
9
9
9
9
o
o
o
o
o
1
I
I
2
2
2
2
3
3
3
4
4
4
4
5
5
5
6
6
7
7
7
8
8
7
7
7
7
7
7
■8
8
8
8
8
9
9
9
9
9
o
o
o
o
I
I
I
I
2
2
2
2
3
3
3
4
4
4
4
5
5
6
6
6
7
7
7
8
8
9
9
20
20
21
N 2
92
{Here follffws the Catalogue.)
CATALOGUE OF STARS
Reduced to Jan. i , 1 850.
For any other epoch (1850 +if) we have (see page 39)
And for the apparent place of the star (see page 27)
Correction in JR. =a A + bB + c C + rfD
Correction in N.P.D. = a! A + VB + dC + JD
exclusive of the proper motion = fi x t
B.A.C. (A)
No.
I
%
3
4
5
7
8
9*
lO
II
12
«4
IS*
i6
17
i8*
19
lo
21
22
»3
»4
25*
26
27*
28*
»9
30*
31
3»
33
34
35
36
37*
38
39*
40*
4«
4»*
43
44
45
ConsteUation.
4Ceti
Sculptoris
5Ccti
21 AndromedB. ... a
Ceti
Cephei
1 1 Cassiopeae . . . . j3
87 Pegasi
Phoenicifl
Sculptoris
Mag.
FhfEnicis ..
Ccti
AndromedB
34 Pisdum
Taouue.. ..
22 Andromedn
Ccti
Casaiopce
OctantiB y^
Octantis
6Ccti
Fhoenicif
Sculptoris
Sculptoris 9
Fhcenids
88 Pcgasi
Sculptoris . .
23 Andromedae
Octantis . .
Phoenids ..
Phoenids
89 Pegasi . .
7 Ccti ....
Phcenicis
Ccti ....
35 Pisdum .
Sculptoris.
Sculptoris.
Ccphd . . .
Octantis .
Sculptoris.
Pisdum
Sculptoris.
36 Pisdum .
Octantis .
7
6
7
I
7
74
^i
6
6
6
4
7
6
6
6
5
64
7
5
6
6
7
54
54
6
2
6
6
7
6
6
6
54
6
6
6
6
7
6
6
Right
Ascension,
Jan. I, 1850.
h
o
6
64
m ■
o 3,06
o 25.79
o 31,11
0 38.55
1 2,01
I 10,87
I 12,07
I 18,52
I 27.58
I 41,91
1 47»34
2 14,10
2 16,57
» 19.95
2 28,23
» 3*.59
2 38,16
» 43.73
3 6.19
3 14.8*
3 37.63
3 41.65
3 56,81
4 6,29
4 a3.»9
5 31.01
5 39.7*
5 4M4
6 5.3'
6 24,71
6 46,75
6 50.80
7 1,31
7 13.4^
7 14.83
7 15^41
7 a3.70
7 41.58
7 48,70
7 55.43
7 5640
8 15^41
8 33.51
8 51.84
8 51.96
Annual
Preocs.
,071
,069
,070
.073
,070
,106
,082
.073
.059
,065
,060
,070
.084
.073
,042
,086
,069
.097
,004
,064
,052
,058
.053
.047
.079
.04f
,099
.618
•oit
,012
,085
,056
,026
.063
,077
,040
,032
.155
2,436
,030
.074
039
,077
+2.851
SecVar.
~o,ooi8
' 0,0204
—0,0017
-|- 0,0 161
—0,0015
-1-0. 15 54
-1-0,0488
+0,0095
—0,0420
—0,0163
—0,0312
—0,0017
+0,0309
+0,0055
-0,0577
+0,0306
—0,0030
+0,0504
—0,2212
—0.0998
—0,0085
—0,0256
-0,0159
—0,0211
—0,0271
+0,0080
—0,0232
+0,0261
—0,2679
— o/>452
—0,0420
+0,0109
—0,0103
-0,0305
—0,0051
+0,0046
—0,0206
-0,0247
+0,1357
-0,2399
—0,0250
+0,0023
—0,0180
+0,0044
—0,1080
Proper
Motion.
+0,002
+0,003
—0,003
+0,013
+0,006
+0,057.
+0,067
+0,012
+0,004
+0,013
+0,029
—0,009
+0,004
+0,007
+0,007
—0,102
+0,019
—0,004
+0,001
+OfOi7
+0,005
+0,007
— o/x>8
+0,002
+0,006
+0,008
+0,005
+0,011
+0,007
+0,030
-0,004
—0,012
+0,015
0,000
-0,143
Logarithms of
b
+8.8247
8.9072
8.8246
8.8790
8.8245
9.5386
9.1036
8.8442
9.0636
8.8813
8.9867
8.8247
8.9787
8.8310
9.1690
8.9762
8.8263
9.1 100
9.7416
9.3850
8.8417
8.9475
8.8805
8.9157
8.9597
8.8375
8.9312
8.9408
9.9306
9.0976
9,0751
8.8490
8.8501
8.9888
8.8309
8.8279
8.9143
8.9454
9-4435
9.9625
8.9477
8.8244
8.8965
8.8272
+9-4633
+5.1730
6.1805
6.1795
6.3273
64.786
7.2508
6.8230
6.6009
6.8678
6.7513
6.8791
6.8139
6.9758
6.8386
7.2017
7.0214
6.8870
7.1858
7.8733
7.5363
7.0412
7.1549
7.x 166
7.1689
7.2417
7.2x92
7.3241
7.3397
8.3551
7.5445
7.5462
7.3*45
7.3365
74875
7.3310
7.3286
74*3*
74715
7.9763
8.5015
74876
7.3812
74690
74149
+8.05x8
+04872
04870
04872
04875
04872
04922
04888
04876
04855
04864
04857
04871
04891
04876
04832
04893
04870
04909
04657
04777
04864
04845
04854
04848
04838
04884
04835
04912
04179
04787
04789
04892
04851
04808
04861
04881
04828
04817
0.5125
0.3867
04814
04876
04827
04882
+04549
-7.5955
—8.6589
-7.5814
+8.5544
-7.55»5
+9-5304
+9.0336
+8.3194
—8.9761
-8.5645
—8.8478
-7,5972
+8.8323
+8.0837
-9.1194
+8.8275
-7.8515
+9.0423
-9-7385
—9.3680
— 8.2896
—8.7662
—8.56x1
—8.6847
-8.7935
+8.2317
-8.7268
+8.7508
-9.9293
—9.0252
-8.9932
+8.3698
-8.3792
—8.8520
—8.0875
+7.9708
—8.6807
—8.7617
+94306
-9.9614
—8.7671
+7.5998
—8.6241
+7-9376
-94516
No.
North Polar
.Distance,
Jan. 1, 1850.
Animal
Preces.
SecVar.
Proper
Motion.
•
32x3
....
32x4
32x5
• . • »
3217
3216
3218
■
Taylor.
•
Bris-
bane.
Vaxiow.
tf
V
if
<r
278
279
280
281
282
I
2
3
4
5
6
7
8
9
10
II
12
X3
14
15
i6
X7
i8
19
20
21
22
23
H
25
26
27
28
29
30
31
3*
33
34
35
36
37
3«
39
40
41
4a
43
44
45
0 i H
93 »2 574
124 21 56,9
93 16 53.5
61 44 144
93 3 24,6
II 7 13,2
31 40 384
72 37 15.8
144 50 22,3
118 49 17,2
X36 34 24,7
93 23 44*0
44 26 38,6
79 4x 25,9
153 8 J2,0
44 45 47, X
96 4 55.6
3x 9 42,1
X73 3 3».9
164 3 23,7
106 17 274
131 12 28,8
1x8 38 54
125 58 21,8
133 0 13,0
75 39 2,0
128 39 22,5
49 47 3X»7
X75 30 57»3
H7 50 16.6
145 54 12,7
70 37 39.S
X09 45 53.7
136 51 59.3
100 24 8,6
82 0 45,3
125 44 12,1
130 55 264
13 S3 3.6
175 SO 5.8
131 16 58,0
86 34 55.5
122 16 45,7
82 35 32.7
166 44 49,9
It
—20,06
20,06
20,06
20,06
20,06
20,06
20,06
20,06
20,06
20,06
20,06
20,05
20,05
20,05
20,05
20,05
20,05
20,05
20,05
20,05
20,05
20,05
20,05
20,05
20,05
20,05
20,05
20,05
20,05
20,05
20,05
20,05
20,05
20,05
20,05
20,05
20,04
20,04
20,04
20,04
20,04
20,04
20,04
20,04
—20,04
+0,000
0,001
0,001
0,001
0,002
0,002
0,002
0,003
0^003
0,003
0,004
0,004
0,005
0,005
0^005
0,005
0,005
0,005
0,006
0,006
0,007
0,007
0,008
0,008
0,009
0,011
0,011
0,011
0,010
0,012
0,013
0,013
0,014
0,014
0,014
0,014
0,014
0,015
0,016
0,012
0,015
0,016
0,017
0,017
+0,016
M
—0,08
+ 0,16
—0,06
+0,13
— 0,01
+0,08
+ 0,17
— 0,02
+ 0,20
— 0,10
+0,02
+ 0,09
+ 0.05
0,00
+ 0,02
+0.03
+0,16
-048
+0,22
-0,05
-0,15
+ 0,01
-0,09
+0,08
+ 0,24
+0,19
— 0,02
+0,08
— 0,21
+0,04
— 0,01
-0,59
+0,05
+0,74
-0,31
+0,02
— 0,02
+ 0,24
-9.6367
9-5555
9.6369
9.5808
9-6370
8.8954
9-349 X
9-6x54
94067
9.5841
9-4829
9-6373
9-4725
9.6286
9.3132
9-4738
9.6362
9-33x2
8.8182
9.1232
9.6242
9-5278
9.5902
9-5584
9.5192
9-6x74
9-5494
94986
8.7810
94060
9-4278
9.6015
9.6220
9-5047
9.6360
9.6288
9.5696
9-5439
8.8513
8.8195
9.5428
9-6346
9-5875
9.6287
-9-X374
1
+8.7709
+9.7516
+8.7577
-9.6753
+8.7270
-9.9918
-9.9299
^9-4752
+9.9125
+9.6831
+9.8611
+8.7725
-9.8536
—9.2528
+9.9504
—9.8512
+9.0251
-9.9323
+9-9968
+9.9829
+9-4479
+9.8187
+9.6805
+9-7689
+9-8337
-9'394«
+9-7955
—9.8098
+9.9985
+9-9*75
+9.9179
—9.5206
+9-5289
+9.8630
+9.2564
-9.1427
+9.7662
+9.8160
—9.9869
+9.9986
+9.8191
-8.7751
+9-7273
—9.1100
+9.9880
— 1.3022
1.3022
1.3022
1.3022
1.3022
1.3022
1.3022
1.3022
1.3022
1.3022
1.3022
1.3022
1.3022
1.3022
1.3022
1.3022
1.3022
1.3022
1.3022
1.3022
1.3022
1.3022
1.3022
1.3022
1.302 1
1.302 1
1.302 1
1. 3021
1.3021
1.3021
1.3020
1.3020
1.3020
1.3020
1.3020
1.3020
1.3020
1.3020
1.3020
1.3020
1.3020
1.3019
1.3019
1.3019
-1.3019
+6.3483
7.2733
7-3549
7.4483
7.654X
7.7121
7-7x94
7-7567
7.8042
7.8700
7.8924
7.9892
7-997 X
8.0076
8.0327
8.0452
8.0607
8.0758
8.1316
8.1512
8.1994
8.2074
8.2360
8.2531
8.2819
8.3815
8.3928
8.3988
84243
84468
84709
84752
84862
84985
84999
8.5005
8.5087
8.5259
8.5325
8.5387
8.5396
8.5565
8.5721
8.5874
+8.5882
ii2879
▼•3455
iL288o
iL288i
••
11. 1
9735
• • • •
7383
7384
M997
■
G4241
283
284
••
u.
• •
11.
V.
• •
IL
• •
11.
• •
U.
2
3
1
4
S
6
9740
974X
9742
I
2
3
• • • •
285
•
R f Ji
• • • •
286
A X, V I
M998
Gi
3219
287
• •
u.
7
9749
3220
• • 0 •
3221
288
I
u.
• ••
tu.
8
1
Bi
J 9. R»
• •
11.
10
9756
9755
9757
9758
9760
• • • •
• • • •
6
5
6
a a . •
7
8
9
II
12
<l Z, I* a
3222
5
• a
11.
II
R3
• • • •
• • • •
6
7
■ •
IL
▼.
V.
• •
11.
iv.
• ••
in.
12
3
4
X3
7
2
I
• 0 • •
2
9
II
12
R4
▼•
7
11
13
16
X4
XS
16
Rs
3
4
14
15
• 0
••
IL
X4
15
B.F3310
Mx
5
■ 0 • •
16
20
• •
V.
16
8
18
19
17
• • • •
R6
6
G29
23
20
18
• • • •
R7
B.F4
M3
1
• • • •
7
23
24
iv.
iL
X4
X7
22
19
30
20
u.-j
(A2)
No.
46
47
aX*
49*
50
S»
5»
S3
54
55
56
57*
58
59*
60
61
62
63
64
65
66
67
68*
69*
70
71*
7*
73
74
75
76
77
78
79
80
81
82
83*
84
85
86
87
88
89
90
ConsteUatioiu
Casnopeae
Piadiim
j7 Piadum
Sculptoris
Tncaiue
Andromedn
24, Andromeds S
38 Piadiim
Cassiopes
39 Piadnm
Octantis
PiBdum
15 Andromedae. . . . 0*
Sculptoris
26 Andromedae
Phcenicia
8 Ceti i
40 Pifldam
Tocaiue (
CassiopeaB
4Z Piadnm d
27 Andromedae . . . . f
CassiopeaB
Sculptoxis
Tucanae t
Octantis 0
Sculptoris I
42 Pisdum
Hydri
9 Ceti
Tucanae
Sculptoris
Andromedae
CassiopeaB
12 CassiopeaB
Ceti
43 Piacinm
Cassiopeae
Phcenids
Tucanae
Cephei
44 Piscium
Hydri /3
45 Pisdum
Phcenicis
Mag.
6
7i
7
6*
6
6
5
74
6
7*
Si
6*
5k
6
64
4
6
5
6
54
54
7
64
44
64
5
6
6
6
7
64
54
54
54
64
6
6
6
Neb.
6
6
3
6
Sight
Ascension,
Jan. 1, 1850.
h
o
m ■
8 56,23
8 58,03
9 2,03
9 9.07
9 14,20
9 i5»o8
9 »6,i7
9 41.13
9 47.06
10 3,51
o 5,06
o 5.37
o 30,41
o 47.50
o 48,82
1 13,46
I 47,18
2 11,47
» ".93
a 35.45
* 53.09
3 "4.03
3 *S.3i
3 »6,i3
3 4«.7»
3 47.83
3 58.54
4 40,39
4 59.83
5 10,41
5 *o,67
5 41.69
6 7.45
6 11,86
6 33.39
6 49.73
6 52,61
7 0,60
7 18.63
7 19.»»
7 38,71
7 4^.94
7 47.38
7 58.09
8 10,08
Annual
Preces.
+3.164
3,072
3,083
3.035
2,912
3.1*9
3.113
3.079
3.140
3.087
2,750
3,072
3.115
3,023
3.1*9
3.007
3.059
3,090
2,913
3.*03
3,080
3.1*9
3.*55
3.005
+*,846
—2,669
+3.o»4
3.090
2,650
3.050
2,903
3.014
3.160
3.188
3.*45
3.065
3.094
3.199
2,942
2,742
3.61 1
3.073
a.580
3.083
+*.949
SecVar.
+0,0569
+0,0010
+0,0075
—0,0188
—0,0781
+0,0338
+0,0243
+0,0048
+0,0385
+0,0089
—0,1281
+0,0010
+0,0228
—0,0214
+0,0294
—0,0271
-0,0044.
+0,0090
-0,0587
+0,0592
+0,0046
+0,0242
+0,0794
—0,0232
-0,0709
+5.8M1
-0,0157
+0,0076
—0,1032
—0,0060
—0,0488
—0,0170
+0,0307
+0,0407
+0,0608
—0,0006
+0,0082
+0,0426
—0,0337
—0,0752
+0,2124
+0,0016
—0,0951
+0,0046
—0,0305
Proper
Motion.
+0,019
—0,011
+0,005
-0,007
-0,044
—0,002
+0,005
+0,021
—0,027
-0,005
—0,001
+0,010
+0,005
+0,001
+0,001
0,000
+0,246
+0,005
+0,008
—0,018
—0,012
+0,001
+0,010
-0,041
+0,028
+0,001
-0,003
+0,005
-0,013
-f-0,002
+0,033
—0,038
+0,020
+0,002
+0.717
+0,003
Logarithms of
+9-1339
8.8237
8.8350
8.9026
9.3160
8.9907
8.9261
8.8278
9.0209
8.8396
9-5675
8.8235
8.9152
8.9231
8.9590
8.9670
8.8295
8.8392
9.2099
9.1383
8.8268
8.9216
9.2311
8.9394
9.2988
0.6765
8.8848
8.8337
9-5144
8.8343
9-1495
8.8938
8.9618
9.0257
9.1372
8.8234
8.8349
9-0355
9.0320
9-3547
9-5507
8.8227
9.5083
8.8257
+9.0059
+7.7251
7-4163
7-4309
7.5041
7.9215
7.5970
7-5333
7-4540
7.6515
7.4822
8.2113
7-4675
7.5768
7.5963
7.6331
7.6573
7-5411
7.565s
7.9364
7.8786
7-577*
7.6836
7.9993
^ 7.7079
8.0757
9-4567
7.6705
7.6406
8.3308
7.6558
7.9759
7.7301
7.8098
7.8757
7.9968
7.6900
7.7028
7.9068
7.91 10
8.2339
8^.380
7.7117-
8.3982
7.7209
+7.9060
+a5oo2
04874
04889
04822
04642
04954
0.4931
04884
04969
04895
0.4393
04874
04935
04804
04955
04782
04856
04900
04643
0.5056
04886
04954
0.51*5
04778
+04542
—04263
+04806
04899
0.4233
04843
04629
04791
04996
0.5035
0.5 1 12
04865
04906
0.5050
04687
0.4381
+9.0745
+7.0723
+8.1898
-8.64^7
—9.2922
+88556
+87140
+7.9735
+8.9089
+8.2664
-9.5604
+6.9971
+8.6840
— 8.7060
+8.79*4
—8.8093
—8.0542
+8.2639
—9.1698
+9.0803
+7.934*
+8.7025
+9.1951
-8.7481
-9.*730
—0.6765
— 8.5812
+8.1741
-9.5052
-8.1878
-9.0949
—8.6164
+8.7991
+8.9174
+9.0790
-7.5491
+8.2026
+8.9333
-8.9277
-9.3351
0.5576 +9.5430
04875 +7.1094
04 II 6 —94989
04890 +7.9030
+0.4696 —8.8840
North Polar
No. Distance,
Jan. I, 1850.
46
47
48
49
50
SI
5»
53
54
55
56
57
58
59
60
61
6%
63
64
65
66
67
68
69
70
71
7»
73
74
75
76
77
78
79
80
8t
8«
83
84
85
86
«7
88
89
90
//
19 18 1,4
88 59 3,0
76 55 0,6
123 31 IV4
161 13 40»2
4* 53 9»>
5» 9 5.»
81 57 37.3
39 *4 3.0
74 30 5»6
169 36 48,7
89 8 44,1
54 » 47.9
117 xo 36,5
47 * 3a.o
134 4 9»6
99 39 »»»7
74 34 57ii
15s 45 »6»9
18 57 ia,7
8* 38 33i»
52 51 42,8
23 o 31,8
130 4 17,5
x6o 27 31,9
179 " 43^
119 48 43,2
77 21 2»2
168 15 25,9
103 2 37,7
151 5* 7,5
121 52 3,9
46 34 0,2
38 48 43,2
»9 © 3»o
93 » 53»9
76 30 57»6
37 47 7.5
HI 5» 43.9
162 55 6,9
10 46 45,6
88 53 28,2
168 6 4,4
83 8 17,8
139 2 19,4
Amnial
Precei.
•20,04
20,04
20,04
20,04
20,04
20,04
20,04
20,04
20,04
20,04
20,04
20,04
20,03
20,03
20,03
20,03
»o,03
ao,03
20,03
20,03
20,02
20,02
20,02
20,02
20,02
20,02
20,02
20,01
20,01
20,01
20,01
20,01
20,01
20,01
20,00
20,00
20,00
20,00
20,00
20,00
20,00
20,00
20,00
i9»99
19.99
SecVar.
-|-o,oi8
0,018
0,018
0,018
0,017
0,018
0,018
0,019
0,020
0,020
0,018
0,020
0,021
0,021
0,022
0,022
0,023
0,024
0,023
0,026
0,025
0,026
0,028
0,026
+0,025
-0,023
+0,027
0,029
0,025
0,029
0,028
0,030
0,032
0,033
0,034
0,033
0,033
o»03S
0,032
0,030
0,041
0,035
0,029
0,035
+0,034
Proper
Motion.
+0,01
+0,08
+0,04
+0,03
-0,04
+0,01
—0,11
0,00
-f-0,06
+0,01
+0,04
+0,11
—0,02
+0,03
+0,05
+0,02
— i,ii
-0,05
+0,02
—0,02
-0,04
+0,14
+0.37
+0,10
-0,04
—0,14
—0,10
+0,01
0,00
—0,01
+0,10
—0,02
+0.03
—0,20
+0,52
+0,01
0,00
—0,26
+0.05
Logarithms of
.9.2514
9.6367
9.6168
9.5841
9.2499
94244
9.5023
9.6272
9.3847
9.609]
9.0846
9.6367
9.5111
9-57*4
9-4556
9-5390
9.6399
9.6066
9-3555
9.2098
9.6266
94929
9.0633
9.5680
9.3043
8.8215
9.6094
9.6122
9.1827
9.6412
94210
9.6071
94262
9-3365
9.1682
9.6408
9.6072
9.3166
9.5151
9.3004
7.7482
9.6359
9.2180
9.6248
.9.5369
—9.9402
—8.2484
-9-3545
+9.7418
+9-9759
—9.8646
-9-7875
-9-1453
—9.8876
— 94264
+9.9924
-8.1731
-9.7683
+9.7824
-9.8330
+9.8418
+9.2241
-94240
+9-9593
-9.9414
—9.1067
—9.7801
-9.9633
+9.8080
+9-9735
+9.9992
+9.6957
-9.3395
+9-9899
f 9.3526
+9-9444
+9.7216
—9.8362
—9.8906
-9.9407
+8.7246
-9.3665
—9.8966
+9.8945
+9.9792
—9.99x0
—8.2854
+9-9893
-9.0759
+9.8767
.3019
.3019
.3019
.3019
-3019
.3019
.3019
.30x8
.3018
.3018
.3018
.30x8
.3018
.3017
.30x7
.30x7
.3017
.3016
.3016
.3016
.30x5
.3015
.3015
.30x5
.30x4
.3014
.30x4
.30x3
.30x3
.30x3
.30x3
.3012
.3011
.3011
.30XX
.3011
.3010
.3010
.3010
.3010
.3009
.3009
.3009
.3009
.3009
+8.5909
8.5923
8.5956
8.6012
8.6052
8.6059
8.6068
8.6258
8.6302
8.6422
8.6433
8.6436
8.66x1
8.6728
8.6736
8.6898
8.71x0
8.7257
8.7259
8.7397
8.7497
8.7613
8.7674
8.7678
8.7761
8.7794
8.7849
8.8061
8.8155
8.8206
8.8254
8.8352
8.8469
8.8489
8.8584
8.8655
8.8667
8.8701
8.8777
8.8780
8.8860
8.8877
8.8886
8.8939
+8.8987
I
8
9
10
II
12
«3
I4I
»5
16
17
18
19
20
21
22
13
24^
15
26
»5
26
27
IV.. 15
iv. 16
ui.
T.
28
30
32
m. 6
33
35
37
40
4*
43
u. 19
|ui. 7
V. 10
m. 8
iv. 23
ii. 20
u. 22
ii. 21
45
46
50
53
55
57
58
60
61
64
65
Tftylw.
41
9
ii. x8
lu. 5
u. 23
im. 9
V. II
u. 24
iii. 10
u. 25
V. 12
m. II
ii. 26
ui. 12
V. 13
U. 28
ii. 27
iL 29
Bris-
,bane.
27
3*
33
34
38
40
50
53
54
64
63
65
75
80
74
21
22
23
^S
26
27
29
3*
31
VariouK.
G31
M4P A4
G33
G35
M5
J3
J4
G48
M6
B2
R9
J 5. R "
33 R 10
34
35
38
40
Rii
G57
G58
B.F17
G61
Airy (G)
M8
J 6, R 13
R14
No.
91*
9»
93
94-
95
96
97
98*
99
[CO*
[QI
[Ql
103
[O4
[O5*
[O6
to7
108
[09
10
II
12
13*
14*
15
16
17
18
>9
no*
[21
[22
f»3
!24
125*
[26
[27
[28
[29
130
i3«
!32
33*
34
'35
Constellation.
Pisdum
Cassiopea
Phoenids x
Phoenids a
10 Ceti
Ceti
Pisdum
Pisdum
4.6 Pisdum
Andromedse
47 Pisdum
48 Pisdum
Sculptoris
Sculptoris
Cassiopeae
Phoenids
Ceti
Sculptoris
28 AndtomedB
iiCeti
Ceti
12 Ceti
Pisdum
13 CassiopesB
Ceti
49 Pisdum
Sculptoris
Sculptoris
Phoenicis
AndromedsB
14 Casnopee • • • • X
Pisdum
Cassiopeae
Phoenicis X
Cassiopee
15 Cassiopeae x
Tucanae j3*
Tucanae j3'
51 Pisdum
52 Pisdum
16 Cassiopeae
Ceti
Pisdum
Tucanae
Sculptoris
Mag.
7
7
4
2
6
7
7i
7
6i
5i
6
6
5
6
6
7
5i
6
7*
6
6
7
6
6
7
5i
6
5i
6
5
7
7*
5
7
4
4
4
H
6
Si
8
8
5
Si
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
h m •
0 18 16,08
+3,108
18 28,31
3.aa9
18 49»»3
2,963
18 51,42
2,968
«« 55»9»
3,069
19 26,49
3.059
19 38.48
3.075
19 43.45
3,102
20 1044
3,110
20 10,85
3.182
20 14,10
3.107
20 25,59
3.104
20 29,10
2,991
21 2,37
2,965
21 22,58
3.577
21 26,97
*.9H
21 49,60
3,061
22 1,94
*.957
22 13,00
3.14a
22 14,03
3,066
" 15.77
3.034
22 23,10
3,060
22 25,90
3»o8o
22 50,87
3.365
»2 52,31
3.010
23 0,05
3.107
»3 7,55
2,950
*3 7.87
2,956
43 9.93
*.9X5
23 28,64
3.159
»3 3M5
3.a57
»3 48.53
3,108
23 57,90
3.*56
24 9,91
a.905
24 25.98
3.465
24 30,79
3.340
24 38.29
»,779
H 39.13
*.779
>4 39.64
3,086
*4 44."
3."*
»5 43.47
3,406
25 48,76
3.067
as 49.*9
3.1*4
as 51.93
2,764
0 26 15,51
-l-a.981
SecYar.
+0,0118
+0,0494
—0,0261
—0,0249
+0,0006
—0,0019
+0,0021
+0,0094
+0,0115
+0,0315
+0,0104
+0,0096
-0,0177
—0,0226
+0,1621
—0,0322
—0,0010
-0,0231
+0,0184
+0,0003
—0,0068
—0,0012
+0,0034
+0,0797
—0,0117
+0,0096
—0,0232
—0,0221
-0,0295
+0,0216
+0,0467
+0,0096
+ 0.0455
—0,0298
+0,1047
+0,0673
-0,0475
-0,0475
+0,0046
+0,0123
+0,0823
+0,0008
+0,0124
—0,0469
—0,0149
Proper
Motion.
+0,003
+0,031
+0,015
+0,008
+0,007
—0,011
+0,010
—0,001
+0,003
+0,01 1
+0,004
—0,002
+0,007
-0,004
+0,004
+0,007
+0,003
+0,0 »6
+0,018
+0,003
+0,037
-0,005
— 0,002
—0,001
+0,006
-0,004
+0,006
+0,002
+0,001
+0,004
-0,009
—0,006
+0,003
+0,012
+0,010
—0,008
—0,013
—0,005
Logarithms of
+8.8477
9.0728
8.9693
8.9592
8.8225
8.8246
8.8225
8.8378
8.8457
8.9621
8.8418
8.8385
8.9028
8.9426
9444*
9.0266
8.8232
8.9474
8.8797
8.8221
8.8384
8.8234
8.8229
9.2072
8.8631
8.8372
8.9491
8.9396
9.0051
8.8968
9.0492
8.8370
9.0419
9.0101
9.2906
9-1513
9.1763
9.1763
8.8239
8.8470
9.2105
8.8213
8.8471
9.1771
+8.8852
b
+7.7501
7.9801
7.8847
7.8754
7.7405
7.754*
7.7566
7.7737
7.7915
7.9080
7.7888
7.7897
7.8552
7.9067
84152
7.9991
7.8033
7.9316
7.8676
7.8103
7.8271
7.8145
7.8150
8.2073
7.8637
7.8402
7.954s
7.9451
8.0113
7.9088
8.0620
7.8551
8.0629
8.0348
8.3200
8.1822
8.2094
8.2097
7.8574
7.8818
8.2625
7.8748
7.9007
8.2315
+7.9462
+04925
0.5091
04717
o-47»4
04870
04856
04878
04916
04928
0.5028
04923
04919
04758
04720
0.5535
04645
04859
04709
0.4972
04866
04821
04857
04885
0.5270
04785
04923
04699
04707
04647
04995
0.5128
04925
0.5126
04632
0.5397
0.5238
04439
04439
04894
04944
0.5322
04867
04947
04415
+04744
+8.367*
+8.9904
— 8.8151
-8.7939
—7.0092
—7.8317
+7.3618
+8.2563
+8.3514
+8.8005
+8.3093
+8.2685
-8.6485
-8.7573
+9^315
-8.9193
—7.6981
-8.7686
+ 8.5643
-7.3526
— 8.2705
-7.7448
+7.6699
+9.1669
— 84828
+8.2560
—8.7726
—8.7508
—8.8832
+8.6300
+8.9555
+8.2554
+8.944*
—8.8921
+9.2640
+9.0976
—9.1291
-9.1292
+7.8522
+8.3698
+9.1710
— 7.2204
+8.3729
-9.1303
— 8.5892
-
No.
9«
9»
93
9*
95
9«
97
9»
99
lOO
toi
103
105
106
107
loS
109
no
til
tl2
"3
"4
»i5
ti6
117
118
119
110
HI
12«
"3
124
1*5
»6
117
laS
119
130
>3«
131
'33
»34
»35
North Polar
Distance,
Annual
Preces.
lan. I, 1150.
0 < M
70 4« 7.7
— I
34 " *3.8
I
134 30 5o»8
I
133 7 11.7
I
90 5* 5»»3
I
95 50 4*4
I
88 0 58,5
I
74 48 I4«8
i<
71 I* 56.1
i<
46 16 7^
II
72 56 tS,2
V
74 Ji3 5.6
i<
123 50 5,0
I
130 4f 39.»
i<
13 4« 3*.4
I
141 21 43,2
1
94 18 0,8
I
131 29 41,3
I
«« 4 31.7
I
91 56 39.1
I
105 41 33»7
z
94 47 i4.»
I
S5 5« 7»7
I
«4 »« 3^.5
1
114 37 8,8
I
74 47 33.4
I
131 46 9,0
I
130 20 37,1
I
'39 * 3»»3
I
57 «5 0.6
1
36 18 22,7
I
74 48 27^
I
37 0 4«»9
I
139 38 a»8
I
19 so 47,8
I
a7 53 47»9
I
»53 47 9.*
I
153 47 34.3
1
83 52 20,8
I
70 31 56,8
t
«4 4 38.9
I
91 26 10,6
I
70 23 38,1
1
153 51 36,8
I
120 23 7,9
— 1
tt
9»99
9.99
9.99
9.99
9.99
9.98
9,98
9,98
9»98
9.98
9.9«
9.98
9,98
9.97
9»97
9»97
9,96
9,96
9.9^
9»9^
9,96
9»9*
9,96
9»9^
9.96
9.95
9»95
9.95
9.95
9»95
9.95
9.95
9.95
9.94 !
9.94
9.94
9.94
9.94
9.94
9.94
9.93
9.93
9.93
9»93
9»9*
SecVar.
+0,036
0,038
0.035
0,036
0^037
0,038
0,038
0,039
0,040
0^041
0,040
0,040
0,039
0,040
0,049
0,040
0,043
0,041
0,044.
0.043
0,043
0,044
0,044.
0,049
0,044.
0,045
0,043
0,04.3
0,043
0,047
0,049
0,047
0,050
0,045
0,054
0,052
0,044.
0,044
0,048
0,049
0,056
0,050
0,051
0.045
+0,050
Proper
Motion.
M
+0,09
-0,04
+0,20
+0.30
0,00
+0,13
+0,06
— 0,09
— 0,01
+0,01
— 0,11
— 0,01
— 0,04
+ 0,04
+0,01
-0,15
+0.07
— 0,02
+0,03
+ 0,02
+0,01
+0,01
+0,01
+ 0,06
0,00
— 0,10
-0,30
+0.36
— 0,02
+0,05
0,00
— 0,02
— 0,02
+0,07
+ 0,05
-0,07
+ 0,03
— 0,03
+0,12
— 0,08
+0^3
+0,06
Logarithms of
■9-5834
9.2487
9-5647
9-5717
9.6387
9-6438
9.6342
9.5980
9.5831
9-4047
9.5900
9-5954
9.6130
9-5895
8.1206
9.5366
9.6433
95895
9.5224
9.6405
9.6474
9.6440
9.6294
8.9445
9-6395
9-5938
9.5920
9-5977
9-5S7a
9-4909
9.2416
9.5928
9.2502
9-5579
8.6739
9.0358
9-4594
9.4592
9.6233
9-57«9
8.8733
9.6401
95695
9-4658
9.6357
—9.5 18 1
—9.9162
+9-8443
f9-8333
+8.1853
+9.0056
-8.5377
-94169
-9.5040
—9.8366
—9.4658
—94283
+9.7440
+9.8129
-9.9854
+9.8908
+8.8730
+9.8192
—9.6825
+8.5285
+9.4301
+8.9194
—8.8449
-9-9575
+9.6175
—94166
+9.8214
+9.8089
+9.8758
-9.7309
— 9.9040
—94161
-9.8999
+9.8795
-9.9709
-9.9439
+9.9504
+9.9504
—9.0258
-9.5203
-9.9577
+8.3963
-9.5230
+9-9504
+9.7011-
.3008
.3008
.3008
.3008
.3007
.3007
.3006
.3006
.3005
.3005
.3005
.3005
.3005
.3004
.3003
.3003
.3003
.3002
.3002
.3002
.3002
.3002
.3001
.3001
.3001
.3000
.3000
.3000
.3000
.2999
.2999
.2999
.2998
.2998
.2998
.2997
.2997
.2997
.2997
.2997
.2995
.2995
.2995
.2995
.2994
+8.9010
8.9059
8.9140
8.9148
8.9165
8.9280
8.9325
8.9343
S.9441
8.9442
8.9454
8.9494
8.9507
8.9623
8.9691
8.9706
8.9782
8.9822
8.9858
S.9862
S.9867
8.9891
8.9900
8.9979
8.9984
9.0008
9.0032
9.0033
9.0039
9.0097
9.0105
9-0158
9.0186
9.0222
9.0270
9.0284
9.0306
9.0308
9.0310
9.0323
9-0493
9.0507
9.0509
9.0516
+9.0581
f
PQ
*7
28
»9
30
31
34
35
38
37
39
40
41
4*
43
45
47
66
68
69
70
72
73
Tqrlor.
lY. 38
iv. 40
iv. 41
75
74
32 76
331 77
79
81
111. 14
m. 13
H. 33
it 34
▼. 14
▼. 15
83
84
86
36 87
88
89
V. 17
[iv. 45
v. 19
ii 35
m. 17
ii. 36
ii 37
90
91
92
94
95
97
99
101
102
105
107
109
11.
11.
u.
30
3»
V-
m. 18
u. 38
liL 19
iv. 49
V. 21
Y. 22
n. 39
iv. 51
11. 40
u. 41
n- 441
ii. 45
iL 42
it 43
dii. 201
IT. 57
iL 46
T. 23
89
87
Bria-
bane.
94^
99
lOI
104
106
109
108
no
"5
119
120
123
125
43
Various.
45
46
49
5*
55
56
57
58
59
61
62
B.F20
Airy(G)
J7
J8
M9
Mio
L200
B.H45
Airy(G)
Mil
B.F30
B.F34
O80
J9,Ri5
681
J 10, R16
Jii,Ri7
M12
M13
B4
J 12, R 18
J
No.
136*
137
138
139
140
142
HS
144*
14s
146
147*
148
149*
150
i5«
>5»
153
154
155
156
1 57*
158
159
160
161
162
163
164
165
166
167
168
169
170
171
172
173
174
175
176*
177*
178
179
180
CoiutellatioiL
SculptoiU
Piscium . . *
Ccti
Casaopese
Tucane
Phoenids
Piscium
Phoenids
Sculptoris
13 Ceti
Cauiopese
Ccti
Casriopeae
Pisdnm
Phoenicis
PhcenidB
Andromedse
17 CassiopeaB (
Cephei
29 AndromedB. . . . ir
53 Piacium
iTucane
Andromedae
Tucanae
Ccti
PiBdum
Phoeiiicis
15 Ccti
30 Andromeds .... g
CaadopcaB
31 Andromcdas I
Pisduin
54 Pisdiun
18 Cassiopeas .... a
55 PiBdum
Phoenids
Tucane
32 Andromedae
Ccti
Cassiopcae
Tucanae
Pisdum
Andromedae
Sculptoris
19 Cassiopcae 0
Mag.
6
7
7
8
5i
6
H
5
6
6
5i
6i
6
6
5i
6
5i
4
6
4i
6
6
6
6
6
7
6
6i
4
6
3
7
3
6
6
6
6
6
6
5
7
5i
6
5i
Right
Ascension,
Jan. 1, 1850.
h m •
O. 26 22,78
26 24,63
26 50,35
26 51,41
26 56,30
27 2,33
27 9,07
27 19,48
27 20,44
27 31,66
27 49,05
27 50,82
»7 57»77
»8 9»57
a8 31,33
28 32,69
28 38,09
28 38,46
28 39,72
»8 52,91
28 58,83
29 9,06
29 20,27
29 34,29
29 37,99
»9 47.34
30 »9»o3
30 24,46
30 38.47
30 53.63
31 18,99
31 2340
3» 33.99
32 1,66
32 2,24
32 42,46
3» 48.97
33 X.03
33 4.02
33 9*87
33 **.^
33 *7.45
33 39»87
33 4»>6i
o 33 43.37
Annual
Preces.
+2,960
3.096
3,056
3.353
*.585
2,923
3,106
2,858
*.943
3.058
3,288
3,067
3.347
3,107
2,881
2,828
3.130
3,292
4,209
3.179
3."4
2.770
3,188
*.53o
2,988
3.078
a.817
3.067
3,167
3.*74
3,176
3.078
3.139
3.344
3.H1
a,876
2407
3.a»4
3.053
3.490
2,731
3,100
3.^57
2,898
+3.30*
SecVar.
—0,0183
-1-0,0065
—0,0013
+0,0649
—0,0613
—0,0237
-f-0,0083
—0,0326
—0,0204
—0,0007
+0,0470
+0,0009
+0,0609
+0,0083
—0,0281
-0,0349
+0,0328
+0,0468
+0,3536
+0,0221
+0,0094
—0,0405
+0,0236
—0,0586
—0,0118
+0,0029
—0,0339
+0,0010
+0,0188
+0,0396
+0,0200
+0,0030
+0,0133
+0,0529
+0,0134
—0,0246
—0,0566
+0,0278
—0,0008
+0,0837
—0,0384
+0,0064
+0,0156
—0,0212
+0,0419
Proper
Motion.
+0,010
+0,009
+0,004
+0,002
—0,060
—0,015
+0,003
+0.043
+0,004
+0,027
+0,006
+0,009
—0,013
—0,002
-0,003
+0,007
—0,049
+0,004
+0,003
+0,050
+0,009
+0,103
+0,015
+0,025
-0,004
—0,013
+0,011
+0,059
—0,032
+0,010
+0,004
—0,022
-0,003
+0,012
—0,013
+0,074
+0,033
+0,007
+0,004
Logarithms of
+8.9120
8.8270
8.8228
9-1359
9-3333
8.9586
8.8314
90434
8.9292
8.8221
9.0447
8.8208
9.1152
8.8309
9.0021
9.0690
8.96 1 1
9.0418
9.6592
8.8963
8.8343
9.1288
8.9047
9-3389
8.8651
8.8206
9.0639
8.8202
8.8761
8.9989
8.8825
8.8202
8.8480
9.0689
8.8484
8.9747
9.3779
8.9267
8.821 1
9.1987
9.1243
8.8241
8.8578
8.9438
+9.0083
+7.9750
7.8905
7-8934
8.2067
84055
8.0324
7.9070
8.1218
8.0079
7.9037
8.1310
7-9076
8.2038
7.9225
8.0993
8.1666
8.0601
8.1408
8.7586
7-999*
7-9385
8.2356
8.0144
84520
7.9792
7.9369
8.1880
7-9456
8.0048
8.1313
8.0208
7.9595
7.9898
8.2170
7.9967
8.1322
8.5368
8.0882
7.9834
8.3623
8.2904
7.9915
8.0280
8.1145
+8.1792
+04713
04908
04851
0.5254
04125
04658
04922
04561
04687
04855
a5i69
04867
0*5*47
P-49»3
04595
04514
0.5092
0.5175
0.6242
0.5023
0-4933
04425
0.5036
04030
0-4754
04882
04497
04866
0.5007
0.5151
0.5019
04883
04968
0.5242
04970
04588
0.3815
0.5084
04848
0.5429
04363
04913
04993
04621
+0.5187
—8.6792
+8.0436
-7.7945
+9.0778
— 9-3"8
-8.7945
+8.1683
—8.9469
-8.7265
-7.7089
+8.9490
—7.1867
+9.0505
+8.1614
-8.8787
—8.9858
+8.8002
+8.94^5
+9.6546
+8.6312
+8.2301
— 9^)687
+8.6587
—9.3180
—8.5006
+74262
—8.9784
—7.1856
+8.5547
+8.8736
+8.5820
+74229
+8.39U
+8.9860
+8.3950
—8.8289
-9.3607
+8.7221
-7.7764
+9.1571
—9.0631
+7.9957
+84638
—8.7638
+8.8906
No.
136
137
138
139
140
14.1
»4»
144
«4.5
146
147
148
149
150
152
153
154
MS
156
»S7
158
»59
160
161
161
163
164
i6s
166
167
168
169
170
171
171
173
»74
175
176
177
178
179
180
North Polar
Distance,
Jan. I, ig5o.
//
125 48 20,7
80 31 23^
95 " 33»3
28 57 45,8
162 6 9,7
133 15 36,8
77 a7 xi»3
143 12 5.6
128 49 29,6
94 25 10,3
36 39 29,6
91 19 49,8
30 30 2,0
77 36 34»6
138 49 24,8
145 38 5«»7
46 20 23,0
36 55 45^
8 20 10^
57 6 »5.3
75 35 37.9
150 33 21.9
55 »5 39»4
162 21 47,9
"5 35 40.3
87 41 x8,7
145 13 12,0
91 «9 44»5
61 30 9,8
41 28 13,6
59 57 4^.3
87 42 14^
69 33 34.6
34 «7 9'5
69 23 6,3
135 37 i3.»
163 57 21,1
5» »x 55.4
95 »o 3».fi
24 40 32,8
150 18 1,6
81 »7 48,9
66 II 36,8
131 21 14,1
40 18 43,6
Annual
Prece«.
$1
• 19.9*
19.92
19,92
19,92
19,92
19.9*
19.92
i9.9«
19.9 »
«9.9»
19.9"
19.91
«9.9»
19.90
19,90
19.90
19,90
19,90
19,90
19,90
19.90
19,89
19.89
19.89
19,89
19,89
19,88
19,88
19,88
»9.87
19,87
X9.87
19,87
19,86
19,86
19.85
«9.85
»9.85
19.85
19.85
19,84
19,84
19.84
19,84
19,84
SccVar.
M
+ 0,050
0,052
0,052
0,057
0,044
0,050
0.054
0,050
0,051
0,053
0,058
0,054
0,059
0,056
0,052
0,051
0.059
0,060
0.077
0,058
0.057
0.051
0,059
0.048
0.056
0,058
0,054
0,059
0,062
0,064
0.063
0,061
0,063
0,068
0,064
0,060
0,050
0,068
0,064
0,073
0,058
0,066
0,067
0,062
+ 0,071
Proper
Motion.
+0.26
+0,21
+0,11
—0,02
+ x.*9
+0.03
-0,03
-0.04
+0,07
+0,03
—0,04
+0.14
+0.18
+0,26
—0,01
—0,01
—0,08
—0.02
—0.02
+ 14^
+0,04
+0,10
+0,11
+0.07
+0.02
+0,21
+0,11
—0.22
+0.36
+0,03
+0,01
-0,34
-0,85
—0.02
—0.13
-0.35
—0,02
-0,46
+0.05
Logarithms of
-9.6223
9.6118
9.6464
9.0326
9.3892
95985
9.5998
9.5504
9.6156
9-6453
9.2095
9.6401
9.0622
9-5995
9.5788
9.5410
9-3579
— 9.2071
+8.7818
-9-4714
9.5898
9-5103
9-4547
9.4050
9.6504
9.6319
9-55"
9.6404
9.5022
9.2711
9-4879
9.6316
1^.5546
9.1 119
9.5528
9.6077
94099
9.3969
9.6486
8.7007
9.5328
9.6x02
9.5288
9.6258
-9.2279
+9.7643
-9.2137
+ 8.9687
-9.9390
+9-9755
+9.8329
-9-3339
+9.9004
+9.7941
+8.8837
—9.9011
+8.3627
-9.9321
-9.3283
+9.8732
+9.9134
-9-8357
-9.8994
— 9.9920
-9.7314
-9.3924
+9.9364
-9.7504
+9-9755
+9.6318
—8.6020
+9.9107
+8.3616
-9.6747
-9.8707
-9.6954
-8.59*87
-9.5390
-9.9129
-9.5424
+9-8497
+9.9783
-9.7909
+8.9507
-9.9539
+9.9342
—9.1669
—9.6013
+9.8153
•9-8775
.2993
.2993
.2992
.2992
.2992
2992
2992
2991
.2991
.2991
.2990
.2990
.2990
.2989
.2989
.2988
.2988
.2988
.2988
.2988
.2987
.2987
.2987
.2986
.2986
.2985
.2984
.2984
.2983
.2983
.2982
.2981
.2981
.2980
.2980
.2978
.2978
.2977
,2977
.2977
.2976
.2976
•*97S
•»975
.2975
+9.0601
9.0606
9.0676
9.0679
9.0692
9.0708
9.0726
9-07S3
9.0756
9.0785
9.0831
9.0835
9.0853
9.0884
9.0939
9.0942
9.0956
9.0957
9.0960
9.0993
Taylor.
BrU.
bane.
Variooa.
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
+9.
008
033
061
095
104
127
203
215
248
284
342
353
377
439
44»
530
544
571
577
590
6,5
628
654
660
662
III
no
"3
112
50
49
51
51
48
53
54|
55
56
57
• •
58
59
60
61
62
"5
H7
V.
u.
• •
u.
IV.
24 127;
47
48
59
• •
u.
V.
V.
• •
u.
26
49
27
28
50
118 iiL 23
139
>33
137
136
120
124
123
125
126
128
130
131
133
134
136
137
.38
139
141
H3
146
148
H7
u. 51
Y. 29
▼. 30
iiL 25
ii. 52
11. 53
iiL 26
iv. 65
u. 55
ii. 56
V. 31
ii. 57
iL 58
iL 59
IT. 68
iiL 28
ii. 60
iL 61
▼• 33
m. 30
ii. 62
m. 31
V- 34
lii. 32
143
144
146
H7
>5a
166
173
172
174
63
66
65
W27
W28
B.H 436
67
68
69
70
71
73
72
77
79
80
81
82
W29
G98
M14
G99
B.F40
B.H46
G 100, All
B.P44
W33
B.F47
M15
G113
B.F51
M 16, A 16
G 120
K19
B.F57
B.A.C.
(B)
No.
t8i*
[82*
183
84*
[86
187
:88
t89
[90
[91
191
193*
f94
195*
196
197*
[98
[99
200
201
202
203
204
205
206
207
208
209
210
211
212
213
214
216
217
218
219
220
221
222
223
224*
225
Constellation.
Andromeds
Cassiopee
Phoenicis fu
33 Andromeds
Ceti
Tncanae
Phoenicis
Phcenids 0
20 Cassiopeas ir
Ceti
Ceti
Sculptoris .... X*
TucansB
21 Cassiopea
TncansB o
16 Ceti )3
Cassiopee
22 CassiopeB 0
Phflenids 19
17 Ceti ^»
Cassiopeae
Sculptoris .... A^
Ceti
Ceti
Ceti
23 Cassiopee
Phcenids
18 Ceti
Phcenids
Phcenids
57 Pisdnm
Phoenicis
58 Pisdum
59 Pisdum
34 Andromeds. • • • (
60 Pisdnm
61 Pisdum
24 Cassiopee ij
25 Cassiopee y
62 Piscium
Piscium
63 Pisdum $
64 Piscium
Andromeds
Cephd
Mag.
7*
7
5
neb.
6
6
6
5
5
6
7
5
6
Si
5*
2i
H
5i
5
5
Si
5
6
7i
6
Si
6
6
6
6i
6i
6
6
4
6
4
5
6
6
S
Si
6
6
Right
Ascension,
Jan. I, 1850.
Annual
Pieces.
h m •
•
0 33 52,70
-1-3.235
33 5S.i6
3.385
34 13.89
2,858
34 33.69
3,242
34 39.8 s
3.026
34 42.07
2,61 X
34 47.85
2,876
34 S4.5I
1.754
35 "»4S
3.184
3S "»4S
2,992
35 2».9»
3.054
35 19.35
2.902
35 48.55
2,694
35 49.95
3,805
35 57.98
1.595
36 3.34
1.999
36 7»4S
3,296
36 23,14
3.301
36 35.64
1,717
36 37^5
3,028
36 46,76
3.369
36 57,03
2.895
37 18,99
1.979
37 17.63
3,068
37 46,13
3.050
37 50.61
3.838
37 51.13
2,862
37 56.62
3.017
38 5.39
2,760
38 20,69
2.808
38 42.29
3.119
38 4?.7i
2,818
39 ".14
3.116
39 »8,44
3.'48
39 *3.93
3.170
39 38.34
3.095
39 58."
3.156
40 3.23
M19
40 21,66
3.351
40 30,71
3.097
40 30.87
3.089
40 54.27
3.099
41 6,21
3.»40
41 7.49
3.«97
0 41 11,8$
+4.987
Sec. Var.
Proper
Motion.
Logarithms of
a
b
e
■
+0,0292
•
0,000
+8.9341
+8.1070
+0.5099
+0.0587
9.0941
8.2675
0.5296
-0,0253
+0,011
8.9845
8.1620
0^.561
+0,0299
8.9376
8.1193
0.5108
-0,0045
+0,001
8.8296
8.0126
0.4808
-0,0452
• a ... . .
9.2146
8.3981
0^.169
—0.0229
+ 0,003
8.9616
8.1463
0^.588
-0.0346
— 0,016
9.0866
8.2727
04400
+0,0370
+0,005
8.9786
8.1683
0.5164
—0.0087
+ 0.003
8.8487
8.0386
04.760
—0.0004
-0.003
8.8202
8.0122
0.4848
-0,0195
— 0,001
8.9299
8.1233
04627
-0.0383
9.1340
8.3313
04304
+0,1557
-0,009
9.3827
8.5803
0.5803
-0.0444
9.2145
8.4138
04141
—0,0076
+ 0,017
8.8424
8.0428
04770
+0.0383
— 0,003
8.9850
8.1863
0.5180
+0,0389
+ 0,002
8.9884
8.1928
0.5187
-0,0350
-0,014
9.0977
8.3046
04356
—0,0038
+ 0,003
8.8270
8.0343
04811
+0.0512
+ 0,018
9-0533
8.2624
0.5275
-0,0193
+ 0,024
8.9293
8.1405
04617
—0,0096
0,000
8.8536
8.0691
04741
-|-o,ooi8
+0,011
8.8181
8.0354
04869
-0,0007
+0,006
8.8200
8.0409
04843
+0,1564
0,000
9-3783
8.6001
0.5842
—0.0220
-0,004
8.9574
8.1793
0.4567
—0.0048
-0,003
8.8305
8.0534
04796
—0,0309
+ 0,014
9-0541
8.2790
04409
—0,0266
-0,025
9.0067
8.2343
04485
4-0,0101
0,000
8.8321
8.0638
04955
-0.0255
-0,015
8.9954
8.2272
04499
+0,0082
+ 0,004
8.8258
8.0632
0^935
4-0,0126
+ 0,007
8.8412
8.0798
04980
4-0,0158
— 0,001
8.8549
8.0945
0.5010
+0,0053
+ 0,002
8.8197
8.0620
04906
+0,0136
+ 0,013
8.8446
8.0905
04991
+0,0581
+ 0.135
9.0814
8.3283
0.5351
+0.0439
+ 0,008
9.0104
8.2607
0.5252
+0,0057
+ 0,007
8.8199
8.0718
04910
+0,0046
+ 0,039
8.8184
8.0704
04898
+0,0058
+ 0.008
8.8200
8.0762
04912
+0,0112
+ 0,001
8.8343
8.0927
04969
+0,0191
8.8706
8.1292
0.5047
+0,5318
+ 0,046
+9-7143
+8.9837
+0.6979
+8.7409
+9.0222
—8.8480
+8.7496
—8,1694
-9.1764
— 8.8oe9
—9.0118
+8.8370
-84033
-7.7319
-8.7315
—9.0761
+9.3659
—9.1762
-8.3508
+8.8494
+8.8558
-9.0274
—8.1240
+8.9634
-8.7305
-84424
— 6.8139
-7.7978
-1-9.3612
-8.7951
— 8.2047
—8.9652
-8.8887
+8.2352
—8.8690
+8.1125
+8.3485
+84547
+7.8331
+8.3808
+9.0050
+8.8956
+7.8725
+7:7 1 39
+7.8914
+8.2781
+8.5407
+9.7209 I
10
North Polar
No. Dittance,
Jin. I, 1850.
It
181
182
183
184
185
186
187
188
189
190
191
191
193
194
»95
196
197
198
199
200
10 1
aoz
203
204.
205
206
207
208
209
210
211
212
213
214
216
217
218
219
220
221
222
223
224
225
50 7 S^r*
32 4 12,8
13^ 54 ay.S
49 33 9»4
102 37 33,2
156 17 39,8
133 5* 55i9
147 19 33.9
43 47 47.9
111 o 58,9
94 4« 5^9
129 17 8^
«5» 4 6,5
15 50 1,6
156 18 18,8
108 48 39,8
4* 57 35.7
42 32 13,6
148 17 17,3
101 25 37,1
35 36 4»o
129 14 56,6
112 49 51,3
90 34 2,6
95 »7 ".4
15 58 *3»9
133 29 37.0
103 41 36,1
144 3* X5.6
139 39 32,8
75 *o 37,3
138 22 39,3
78 50 38»5
71 14 30,2
66 32 57,6
84 4 42,7
69 53 47.3
32 58 54,1
39 5» 7.9
83 31 8.6
85 29 30,7
83 »3 54*4
73 5a 8.5
62 5 56,8
7 6 32,6
Annual
Prcccsa
SecVar.
1/
9»84 I +0.070
9»84
9.83
9.83
9*83
9.83
9.82
9*82
9,82
9>82
9>82
9,82
9»8i
9.81
9>8i
9»8i
9.81
9,80
9.80
9.80
9.80
9»8o
9.79
9»79
9»78
9»78
9»78
9.78
9.78
9.78
9»77
9.77
9.76
9.76
9.76
9»76
9»75
9.75
9.75
9»74
9.74
9.74
9.73
9»73
9.73
0.073
0,062
0,071
0,067
0,057
0.063
0,061
0,073
0,067
0,069
0,065
0,061
0,086
0,059
0,069
0,076
0,076
0,063
0,070
0,079
0,068
0,070
0,073
0,073
0,092
0,069
0,073
0,067
0.068
0,077
0,069
0,077
0,078
0,079
0,078
0,080
0,087
0,086
0,079
0,079
0,080
0,082
0,083
+ 0,130
Proper
Motion.
H
— 0,01
— 0,20
— 0,06
+0,22
— 0,14
-1-0,01
4-o,oi
-Ho,i5
—0,07
-1-0,07
—0,05
-0,03
+0,51
-1-0,10
+0,08
—0,08
—0,08
+0,16
-1-0,07
+0,03
4-0,08
+0,19
+0,18
4-0,06
-1-0,04
+0,34
—0,06
-0,03
+0,07
0,00
-1-0,06
-1-0,48
4-0,07
—0,04
+ 1,18
4-0,01
-fo,i6
4-0,02
Logarithms of
-9.3779
9.0228
9.6077
9.3668
9.6594
9-4950
9.6206
95587
9.2785
9.6628
9.6485
9-6371
-9.5392
+84969
-9.5017
9.6640
9.2572
9.2477
9.5604
9.6598
9.0888
9.6412
9.6655
9.6390
—9.6509
4-8.5866
-9.6314
9.6633
9.5872
9.6105
9.5767
9.6169
9-5943
9-55x5
9.5185
9.6169
9-54x5
8.9557
9.1572
9.6142
9.6220
9.6128
9.5650
-94771
4-9.0924
I
—9.8021
-9.9233
+9.8586
—9.8071
4-9.3346
4-9.9567
4-9.8363
4-9.9201
-98533
+9-5495
-{-8.9065
4-9.7963
4-9.9368
-9.9779
4-9.9564
+9-503 X
—9.8590
—9.8619
4-9.9242
4-9.2914
-9.9045
+9-7955
+9-583X
+7.9900
+8.9719
-9.9770
4-9.8318
+9.3683
+9.9049
+9.8760
-9.3969
+9.8674
—9.2803
-9.5009
-9-5934
—9.0070
-9.5296
-9.9170
-9.8784
-9.0458
-8.8886
—9.0644
-94368
—9.6632
—9.9896
•a975
.2975
.2974
*973
2972
.2972
.2972
.2972
.2971
.2971
.2970
.2970
.2969
.2969
.2969
.2968
.2968
.2967
.2967
.2967
.2966
.2966
.2964
.2964
.2963
.2963
.2963
.2962
.2962
.2961
.2960
.2960
.2958
.2958
.2958
-*957
.2956
.2956
-»955
.2954
•»954
.2953
.2952
.2952
.2952
I
+9.1682
9. 1 68V
9.1726
9.1768
9.1780
9.1785
9.1797
9.1811
9.1845
9.1848
9.1869
9.1882
9.1920
9.1923
9.1939
9.1950
9.1958
9.1989
9.2014
9.2017
9.2036
9.2056
9.2098
9.2115
9.2150
9.2158
9.2160
9.2170
9.2186
9-»»x5
9.2255
9.2256
9.2310
9.2322
9.2332
9.2358
9.2393
9.2402
9-H35
9.2451
9.2452
9-*493
9.2514
9.2516
+9.2524
64
63
T^jlor.
67
66
70
68
69
7x
72
73
75
76
77
78
80
81
79
83
84
85
86
X5»
X53
X54
X55
X57
158
156
X59
u. 63
u. 64
V.
Bru-
bane.
177
35 178
180
u.
IL
65
66
m. 33
iiL 34
^ 35
ii. 67
160 iii. 36
ii. 69
il 68
163
162 iii 37
164 |iiL 38
166
167
171
165
X73
172
178
179
180
182
183
186
185
187
190
189
192
193
u. 70
IV. 77
ii. 71
iiL 39
▼• 37
ii 72
V. 38
▼. 39
". 73
T. 40
ii 74
ii 75
ii 76
ii 77
lu. 41
ii 78
iii 42
ii 80
U. 79
ii 81
ii 82
74
183
186
188
190
192
193
200
201
202
207
84
86
87
89
92
93
96
97
99
100
Vuioui.
6 124
B5
H21, J13
B.F58
W38
R22
R23
W39
M17
J 14
L305
J16, R24
Jx5
G134
W40
M18
W41
M19
(B2)
M21
B.F75
M22
B.P81
Aii7(G)
II
No.
ia6
227
228*
229
230
231
232
233
»34
235
236
*37*
238
239*
240*
241
242
243
244*
HS
246*
247
248
249
250
251*
252
»53
a 54
^SS
256*
257
258
259*
260
261
262
263*
264
265
266
267
268
269
270
12
Constellation.
Cassiopee
35 AndromedflB v
Cassiopese
65 Pisciam i
Ccti
Mag.
Phoenicis .
Cassiopes.
19 Ceti
PhcBnicis .
Cassiopeae.
<P'
Hydri
Piscium . . . .
Phoenicis . . . .
Cassiopese
Ursae Minoris
Tucanae . . .
20 Ceti
Piscium
26 Cassiopeae
Cassiopeae.
P
Tucanae
66 Piscium
21 Ceti
Sculptoris..
36 AndromedflB
Tucans X*
Piscium
27 Cassiopeae .,.. y
28 Cassiopeae .... u^
Cassiopeae
67 Piscium k
Ceti
Piscium
37 Andromedae . . . . /x
22 Ceti p'
Cassiopeae
2 Ursae Minoris . . . .
Piscium
38 Andromedae . . . . ij
Phoenicis
Tucanae ••A'^
68 Pisciam A
Tucanae
Piscium
Piaicum
6
4
•
6
6
6
54
6
64
54
74
54
54
6
6
5
8
54
5
54
6
64
64
6
6
7
3
54
6
6
6
7
4
6
5
6
5
6
54
6
64
64
7
Right
Ascension,
Jan. X, 1850.
Annual
Preces.
h m ■
■
0 41 14,12
+3.327
41 33.68
3.275
41 40,28
3.554
41 50,27
3.194
41 53.75
3,008
41 59,20
2,805
4a *3.95
3.371
42 36,89
3.021
43 1.69
2,828
•
43 a. 19
3.376
43 »9»oo
2,082
43 35.43
3,082
43 5«.*5
2.747
44 9.45
3.519
44 3MX
11,361
45 13.70
2,265
45 ao,7i
3,062
45 3644
3.086
46 7.53
3.501
46 35,01
3.369
46 38,88
2,315
46 39.13
3,160
46 43.61
3.025
46 5 ".40
2,893
46 56,66
3.«85
47 ai.83
2.516
47 33.IO
3.X00
47 4M9
3.547
47 46,10
3.520
47 47,04
3.541
47 55.05
3.208
48 7,80
3.031
48 17,16
3.136
48 26,80
3.287
48 30.23
3,011
49 3.98
3.695
49 7.9"
6,644
49 »045
3.21 X
49 ".50
3.^89
49 »3.84
2.678
49 ".78
2,271
49 43.7a
3.225
49 48,83
1,986
50 243
3.^37
0 50 32.99
+3.X02
SecVar.
Proper
Motion.
Logarit
a
b
■
•
+0,0390
+8.9826
+8.2424
+0,0305
+0,004
8.9341
8.1974
+0,0796
9.1661
8.4306
+0,0184
+0,005
8.8663
8.1326
-0,0049
+0,017
8.8304
8.0973
—0,0242
+0,003
8.9871
8.2549
+0,0452
+0,018
9.0147
8.2868
-0,0033
-0,013
8.8251
8.0995
— 0,0217
+0,003
8.9609
8.2396
+0,0455
+0,007
9.0150
8.2938
-0,0387
—0,024
9-4246
8.7063
+0,0037
0,000
8.8165
8.1010
—0,0270
+0,005
9.0247
8.3119
+0,0689
-0,007
9.1208
8.4110
+6,0216
+0,116
0.3225
9.6166
—0,0403
-0,095
9.3250
8.6259
+0,0015
.+0,002
8.8156
8.1177
-1-0,0042
— 0,009
8.8160
8.1206
+0,0628
— o,oix
9.0928
8.4025
+0,04x2
8.9882
8.3023
—0,0389
-0,075
9.2874
8.6021
+0,0129
+0,00 X
8.8376
8.1523
—0,0021
+0,005
8.8209
8.1364
-0,0143
—0,007
8.8919
8.2086
+0,0158
+0,011
8.8501
8.1677
-0,0351
— o,oi8
9.1680
8.4895
+0,0058
-0,003
8.8169
8.1402
+ 0,0686
+0,001
9.1142
8.4388
+0,0640
—0,006
9.0947
8.4200
+0,0675
9.1096
8.4350 .
+0,0184
+0,007
8.8622
8.1889
—0,0014
+0,009
8.8187
8.1474
+0,0098
-0,005
8.8257
8.1559
+0,0284
+0,014
8.9157
8.2474
-0,0033
0,000
8.8238
8.1560
+0,0929
9.1968
8.5341
+ 1,2222
+0,072
9-9 H3
9.2523
+0,0184
8.8609
8.1992
+0,0158
+0,001
8.8485
8.1872
—0,0272
—0,010
9.0446
8.3834
-0,0364
-0,040
9.2868
8.6270
+0,0199
0,000
8.8684
8.2117
-0,0294
-0,109
9.4040
8.7481
+0,0097
-0,005
8.8245
8.1707
+0,0059
-0,003
+8.8157
+8.1663
+0.5220
0.5152
0.5507
0.5043
04783
04479
0.5278
04801
0.45 « 5
0.5284
0.3185
04888
04389
0.5465
1.0554
0.3550
04860
04894
0.5442
0.5275
0.3646
04997
04807
04614
0.5031
04007
04913
0.5499
0.5465
0.5492
0.5063
04815
04964
0.5168
0.4786
0.5676
0.8224
0.5066
0.5037
0.4279
0.3561
0.5085
0.2979
04965
+0.4916
+8.8464
+8.7446
+9.1176
+8.5218
— 8.2254
-8.8548
+8.9033
— 8.1230
-8.8043
+8.9040
— 94110
+74683
—8.9201
+9.0596
+0.3223
-9.3031
-7.3496
+7.5723
+9.0220
+ 8.8584
—9.2613
+8.3362
— 8.0410
— 8.6297
+8.4387
—9.1205
+7.8390
+9.0513
+9.0249
+9.0451
+8.5101
-7.9707
+8.1823
+8.7020
—8.1446
+9.1560
+9.9130
+ 8.5056
+84334
— 8.9526
— 9.2607
+ 8.5426
— 9.3892
+ 8.1728
+7.8373
North Polar
No. Distance,
Jan. I, 1850.
o /, «
aa6 43 3 x3»o
227 49 44 »«.3
228 26 34 13,6
229 63 6 24,6
230 104 22 33,2
231 »37 3« 5»3
232 39 »8 39,2
233 101 27 10,3
234 134 12 49»o
235 39 H 46,3
236 165 44 23,3
237 87 25 44,2
238 141 48 17.5
239 29 42 3,3
240 I 47 1.8
241 161 58 48,9
242 9^ 57 34.S
243 86 43 42,7
244 31 50 26,0
245 42 8 7,8
246 160 18 55,0
247 71 37 Zhi
248 99 33 19,7
249 123 8 50,1
250 67 II 3^
251 153 41 29.7
252 83 57 35,2
253 30 5 48»2
254 31 37 48»4
255 30 27 2,3
256 63 36 12,3
257 98 9 29,8
258 76 51 42,2
259 52 18 53,9
260 102 4 47,9
261 24 27 36^
262 4 33 3w^
263 63 48 42,9
264 67 23 32,1
265 144 o 14,0
266 160 20 18,8
267 61 49 10,2
268 165 7 12,0
269 77 6 57,8
270 83 $8 2,1
Annual
Preces*
9.73
9.73
9.72
9.72
9.72
9»72
9.71
9'7X
9»70
9'70.
9.70
9,69
9,69
9»68
9.68
9»67
9,66
9.66
9.65
9.64
9.64
9,64
9.64
9.64
9,64
9.63
9.63
9,62
9.62
9,62
9,62
9.61
9,61
9.61
9,61
9,60
9,60
9,60
9.S9
9»59
9.59
9.59
9.58
9.58
9.57
SccVar.
11
+0,087
0,086
0,094
0,085
0,080
6,075
0,090
0,081
0,077
0,092
0,057
0,085
0,076
0,098
0,320
0,065
0,088
0,089
0,102
0,099
0,068
0,093
0,089
0,086
0,095
0,075
0,093
0,107
0,106
0,107
0,097
0,092
0,096
0,101
0,092
0,115
0,206
0,100
0,099
0,083
0,071
0,101
0,062
0.099
+ 0,099
Proper
Motion.
II
+0,01
+0,03
-0,03
+0,10
+0,30
-f-0,08
+0,22
4-0,02
+0,06
—0,01
+0,07
—0,22
—0,05
+0,02
+ 1.40
—0,01
+0,09
+0,09
-0,04
—0,04
+0,12
-0,43
-|-0,02
+0,49
+0,05
— 0,02
0,00
— 0,08
— 0,02
+0,04
-0,07
0,00
+ 0,01
— 0,01
+0.15
0,00
+0,01
+0,04
+0,05
+0,12
Logarithms of
-9.2188
9.3316
8.5106
9^.842
9.6679
9.6309
9.1225
9.6646
9.6446
9.1139
9.4609
9.6284
9.6210
-8.6875
+9.2541
-9.5061
9.6439
9.6253
8.7716
9.1505
9.5270
9-5417
9.6642
9.6761
9.5066
9-5754
9.6126
8.5900
8.71 10
8.6 18 1
9-4719
9.6620
9-5742
9.3326
-9.6706
+8.1367
+9.2497
-9.4704
9.5034
9.6310
9.5407
9-4484
9-5049
9-5737
-9.6113
V
e
-9.8567
- 1.2952
—9.8032
1.2950
-9-94*3
1.2950
—9.6482
1.2949
+9.3876
1.2949
+9.8604
1.2949
-9.88 II
1.2948
+9.2903
1.2947
+9-8357
1.2945
— 9.8813
1.2945
+9.9786
1.2944
— 8.644JO
1.2943
+9.8874
1.2942
-9.9307
1.2941
-9.9915
1.2940
+9-9697
1.2937
+ 8.5254
1.2937
-8.7477
1.2936
-9.9203
1.2934
— 9.86 1 1
1.2932
+9.9648
1.2932
—9.4896
1.2932
+9.21 10
1.293 1
+9.7287
1.293 1
-9.5794
1.2930
+9-9432
1.2929
—9.0127
1.2928
—9.9276
1.2928
-9.9207
1.2927
—9.9260
1.2927
-9.6384
1.2927
+9.1424
1.2926
-9.3469
1.2925
-9.7765
1.2924
+9.3109
1.2924
-9.9491
1.2922
— 9.9886
1.2922
-9-6347
1.2922
-9-5747
1.292 1
+9.8979
1.292 1
+9.9638
1.292 1
— 9.6639
1.2919
+9-9749
1.2919
-9.3378
1.2918
—9.0109
— 1.2916
+9.2527
9.2561
9-2573
9.2590
9.2596
9.2605
9.2647
9.2669
9.2710
9.2711
9.2739
9.2766
9.2792
9.2821
9.2858
9.2924
9.2935
9.2960
9.3008
9.3051
9-3057
9.3057
9.3064
9.3076
9.3084
9.3122
9.3139
9.3I5I
9.3158
9.3160
9.3172
9.3190
9.3204
9.3218
9-3224
9.3273
9.3279
9.3282
9.3285
9.3287
9.3300
9.3330
9.3338
9.3357
+9.3400
87 194
82
88
89
9»
u.
»95
198 iv.
Tftylor.
^
u. 83
199
201
205
84|
89
226
▼. 42
ill. 44
ii. 85
V. 43 231
Bru.
bene.
106
Various.
G 151
Airy(G)
107
203 ilL 46
90
65
207
209
177
m. 47
V. 44
ill. 49
iii 45
»35
233
93 213 ii. 86
.. 216 iv. 98
94 217 iii. 52
244
221
96
98' 222
97
99
100
223
227
225
ii. 87
iii. 53
V. 45
iL 88
108
109
112
250
m. 54
iL 89
226 iii. 55
lOI
103
9»
104
105
228
230
231
232
*35
220
238
241
243
246
114,
245; "7
253 118 R 30
.\f 26
G154
R25
G155
R26
B.F84
R27
B.H 439
B.F46
R28
M24
M25
G 171
R29
11. 90
ii. 92
ii 93
ii. 941
ii. 95
u. 91
ii. 96
V. 46
u. 97
ii. 98
m. 57
259
262
267
121
122
123
G 184
W54
M27
G 192
B.H 486
B.F92
R32
R33
M28
M29
n
No.
Constellatioa.
171
272
273
274*
275
276
277
278
279
280
281*
282
283
284
285
286
287*
288
289
290*
291
292
294
29s
296*
297
298*
299*
300*
301
302
303
304*
305
306
307
308
309
310
311
312*
3n
3H*
3»5
23 Ceti ^4
Sculptoris a
Uns Minoris ....
Piscium
Tncuiae
Tucanie
Sculptoris.
Pbflenicis .
Phcenicis .
Cassiopeae
70 Pisciam
Casstopes
39 Andromedae
Phcenicis
69 Piscium ff^
Piscium
TncaniB
71 Piscium B
Sculptoris 0*
Cassiopen
25 Ceti
Phcenicis u
Piscium
Phoenids
26 Ceti
Sculptoris . .
Andromedas
Cassiopeae..
Piscium
Cassiopeae..
Tucanae
Cassiopeae.
73 Piscium <
Tucanae
72 Piscium
Sculptoris
74 Piscium, pr.. . . .\^i
Piscium
PhGcnicis
76 Piscium 0^
77 Piscium, pr.
Piscium ..
27 Ceti
30 Cassiopeae..
28 Ceti
Mag.
6
5
6
6i
6
7
•
6
7h
6
6
6
5*
7
6
4
6
6
5i
8
6
6*
6|
6
7\
6
6
6
6
6*
6
6
7
5i
6
6
H
7
8
6
5i
6
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
h m ■
•
0 51 13,17
+3.007
51 22,59
2,898
51 45.37
7.756
S» 3»4i
3.101
5» 3.93
a.348
52 8,28
a.515
52 16,93
».855
5» 4i.5»
a.7i3
53 57.87
4.577
54 8.79
4.13*
54 »9.H
3.110
54 a4.8a
3.621
54 *9»57
3.340
54 34.43
a.815
54 36.59
3,260
54 41,64
3.115
55 7.7»
a.480
55 9.99
3.110
55 16,63
2,868
55 »7.43
3.50a
55 17.45
3.039
55 40.87
1,560
56 0,37
3.104
56 2,20
2,721
56 6,05
3.074
56 7.5a
2,881
56 10,83
3.335
56 15.5*
3.773
56 15,61
3.250
56 37.75
4.786
56 56,64
2,323
56 57.13
3.688
57 6.55
3.099
57 9.15
1.478
57 10,68
3.154
57 26,80
1,844
57 39.19
3.196
57 39.70
3.196
57 40,64
2,691
57 57.08
3.*75
58 3.97
3.095
58 6,09
3.095
58 6,13
3.007
58 19.48
3.537
0 58 33,68
+ 3.007
SecVar.
-0,0033
—0,0122
+ 1,8480
-1-0,0058
-0,0341
-0,0313
— 0,0IJ0
—0,0228
—0,0282
+0,1694
+0,0067
+0,0720
+0,0322
—0,0167
+0,0226
+0,0071
—0,0301
+0,0067
—0,0130
+0,0530
+0,0003
—0,0277
+0,0062
—0,0211
+0,0034
—0,0118
+0,0307
+0,0943
+0,0209
+0,3246
—0,0307
+0,0792
+0,0056
—0,0288
+0,0108
—0,0137
+0,0150
+0,0149
—0,0217
+0,0231
+0,0053
+0,0053
—0,0021
+0.0553
—0,0020
Proper
Motion.
■
—0,001
+0,001
—0,171
+0,003
+0,007
+0,045
—0,008
-0,024
+0,002
0,000
-0,003
—0,002
+0,007
—0,010
+0,004
+0,019
—0,012
-0,007
—0,010
-0,003
—0,006
+0,010
-0,045
+0,005
+0,001
+0,006
+0,004
+0,007
+0,010
+0,007
+0,007
+0,004
+0,004
0,000
+0.388
+0,003
Logarithms of
+8.8229
8.8761
0.0082
8.8147
9.2275
9-1341
8.9016
8.9933
9.0844
9.3600
8.8150
9.1161
8.9307
8.9211
8.8784
8.8157
9.1351
8.8145
8.8845
9.0357
8.8132
9.0845
8.8132
8.9787
8.8108
8.8747
8.9214
9.1874
8.8683
9.5381
9.2056
9.1382
8.8118
9.1231
8.8236
8.8933
8.8389
8.8389
8.9909
8.8786
8.8109
8.8109
8.8175
9.0424
+8.8171
b
+8.1795
8.2341
9.3694
8.1786
8.5914
8.4986
8.2674
8.3626
8.4644
8.7416
8.1980
8-W99
8.3152
8.3062
8.2638
8.2018
8.5248
8.2045
8.2754
8.4280
8.1056
84786
8.2100
8.3758
8.2084
8.1715
8.3196
8.5863
8.2672
8.9399
8.6099
8.5426
8,2175
8.5291
8.2298
8.3016
8.2489
8.2489
8.4010
8.2908
8.2241
8.2244
8.2310
8.4576
+8.2342
+0.4781
0.4621
0.8897
04^14
0.3707
04005
04557
04351
04110
0.6161
04928
0.5589
0.5137
04495
0.5133
04935
0.3944
04928
04576
0.5443
04827
04082
04920
04347
04877
04595
0.5231
0.5767
0.5118
0.6800
0.3660
0.5668
04912
0.3941
04988
04539
0.5046
0.5046
04299
0.5152
04906
04906
04781
0.5486
+04782
-8.1475
-8.5773
+0.0073
+7.8097
-9.1927
—9.0780
—8.6651
—8.8694
—9.0115
+9.3419
+7.9090
+9.0548
+8.7436
—8.7202
+8.5902
+7.9600
—9.0798
+7.9054
— 8.6130
+8.9403
—7.8056
—9.0120
+7.8194
-8.84^3
+6.8017
-8.5779
+8.7220
+91453
+8.5519
+9-5304
—9.1672
+9.0839
+7.7390
-9,0645
+8.2115
-8.6447
+8.3866
+8.3865
— 8.8669
+8.5951
+7.6661
+7.6662
—8.0896
+8.9513
—8.0836
H
No.
271
272
273
274
275
176
277
278
279
280
281
282
283
284
285
286
287
288
289
290
29 1
292
293
*94
•95
296
X97
298
*99
300
301
302
303
304
305
306
307
308
309
310
3"
312
313
3«4
315
North Polar
Annnil
Preoes.
SccVtr.
Proper
Motion.
Logarithms of
Jm. 1, 1850.
ft
V
e
0 « N
«
u
/*
102 II 25,6
-19,56
+0,097
+0,01
-9.6730
+9-3137
-1.2913
120 10 9r4
»9.55
0,094
+0,03
-9.6874
+9.6902
1.2912
3 39 »i.5
«9.55
o.a53
—0,02
-|>9.29i8
—9.9880
1.291 1
84 19 39.3
»9.54
0,102
+0,04
—9.6123
-8.9836
1.2909
»57 »a 34.3
«9.54
0.077
+0,60
9-5738
+9-9539
1.2909
»5> 30 43.5
»9.54
0,083
+0,44
9.6077
+9.9326
1.2909
125 27 17,5
«9.54
0.094
+0,39
9.6855
+9.7521
1.2908
»38 45 i9»7
>9»53
0,091
9.6604
+9.8646
1.2906
147 44 ".3
>9.50
0,088
-0,44
-9.6324
+9.9150
1.290 X
16 26 7,7
19,50
0,141
+9.0073
—9.9696
X.2900
82 52 3.0
»9»5o
0.107
—0,17
—9.6036
—9.0817
1.2899
»9 43 59»i
"9.49
0.124
8.0414
-9.9263
1.2899
49 »7 45r4
«9»49
0,115
0,00
9,2472
—9.8005
1.2898
129 I 9.5
"9.49
0,097
+0,11
9.6864
+9.7866
1.2898
59 0 6,3
'9.49
0,112
0,00
9.3986
-9.6994
1.2898
81 59 12,1
»949
0,107
+0,09
9.5985
-9.1318
X.2897
151 40 56,7
»9rf8
0,086
-hi.»9
9.6187
+9.9320
1.2895
82 55 7.0
19.48
0,108
—0,02
9.6035
—9.0782
1.2895
122 21 39,5
19.47
0,100
+0,03
9.6942
+9-7158
1.2895
36 35 58.3
1947
0,122
8.8215
—9.8918
1.2894
95 38 a3.5
»9.47
o,to6
+0,10
9.6585
+ 8.9796
1.2894
147 4« 35.8
19.47
0,090
—0.19
9.6383
+9.9146
1.2893
84 2 29,6
19.46
0,110
+0,08
9.6091
—9.0031
1.289 X
137 12 i8^.
"9.46
0,096
+0,10
9-6743
+98515
1.2891
89 26 20,3
19,46
0,109
+0.07
9.6350
-7.9778
1.2891
120 19 45.5
19.46
0,102
-0.53
9.6964
+9.6901
X.289X
50 48 52,8
19.46
0,118
—9.2627
-9-7874
1.2890
*4 50 5.5
>9.45
0.134
+8.5821
-9.9446
1.2890
61 8 27,3
1945
0,115
-94196
-9.6704
1.2890
10 47 29,7
19.45
0,171
4-0,08
+9.2014
-9.9789
1.2888
156 15 57,0
19.4*
0,083
+0,34
-9.6018
+9.9481
1.2887
28 2 32,9
19.4*
0,132
+8.1173
-9.9322
1.2887
85 8 S9.I
19.4*
0,111
-1-0,02
-9.6144
-8.9135
1.2886
150 53 9.7
1943
0,089
9.6301
+9.9277
1.2886
75 51 4*^4
»943
0,114
-0,05
95569
-9-374*
1.2886
124 20 23,9
19.43
0,103
+0,24
9.6974
+9.7376
1.2884
69 19 51,9
19.4a
0,116
-1-0,02
9.5026
-9.5338
1.2883
69 20 20,2
19.4a
0,116
+0,03
9.5028
-9-5337
1.2883
138 44 40,9
>9.4a
0,098
9.6752
+9.8622
1.2883
58 37 19.7
19.4a
0,120
—0,01
9.3806
-9.7025
1.2882
85 53 30.5
1942
0,113
4-0,11
9.6178
—8.841 1
1.288 1
85 53 26,4
1941
0,113
+0,13
9.6178
—8.8412
1.288 1
100 46 58,2
19.41
0,110
-fo,oi
9.6750
+9-»579
1.288 X
35 49 4-1
1941
0,130
+ 1.55
8.6981
-9-8947
1.2880
100 38 40,0
-19,40
■f 0,111
—0,02
-9.6750
+9.2522
— 1.2879
9-3469
9.3501
9.3526
9.3526
9-353*
9-3544
9-3577
9.3679
9.3693
9.3707
9-3714
9.3721
9-37*7
9.3730
9-3736
9-3770
9-3773
9.3781
9-3795
9-3795
9-381*
9-3837
9.3840
9-3844
9.3846
9.3851
9-3856
9-3857
9-3884
9.3908
9.3909
9.3920
9.3923
9.3925
9-3945
9-3961
9.3961
9.3962
9.3982
9-3991
9-3993
9-3994
94010
+9-40*7
1
106
• • •
95
107
ixo
108
III
113
112
115
1x6
114
109
120
119
121
122
123
124
1*5
126
1x8
X28
-a
a
249
250
*34
252
u. 99
ii. 100
111. 58
ii. 101
260
... t
111. 6x
259
261
262
iiL 62
V. 48
iii- 63
ii. 102
264
265
266
269
270
*73
274
275
276
278
280
281
284
277
286
Tftylor.
V. 47
u. 103
V. 49
11. X04
V. 50
iv. X17
u. 105
V. 51
ii. 106
u. 107
ii. 108
IV. 120
iiL 68
m. 69
iv. 121
iii. 70
iiL 67
iiL 73
Bris.
bane.
266
272
271
269
279
280
1*5
128
127
130
132
285 134
2821 133
288
X36
289 137
287 138
298
297
296
141
Variow.
R 34, J 18
G195
M30
R35
R36
R37
R38
G215
G219
W61
R39
M3X
B7
R40
M 32
G 232
B8
B.F 103
G230
R4X
G234
M33
R42
R43
M34
'S
No.
316
317
3.18
319
320*
321
322
323
3*4
3*5
326
327
328
3*9
330
33'
33a
333
334
335*
336*
337
338
339
340
341
342
343
344
345
346
347
348
349
350
351
35a
353
354
355
356
357*
358*
359*
360
l6~
Constellation.
75 Piscium
Phoenicis /3
41 Andromeds
Sculptoris
Cassiopeae
78 Piscium . .*.
79 Piscium 4'*
30 Ceti
29 Ceti
Piscium
Sculptoris
3 1 Cassiopeae
80 Piscium e
Pbcenicis
42 Andromedae. . ,. f
Phcenicis v
31 Ceti ij
Tucanae i
43 Andromedae • . • . ^
Cassiopeae
81 Piscium .... 4^'
44 Andromede
32 Cassiopeae
33 Cassiopeae (
Pbcenicis (
Piscium
32 Ceti
45 Andromedae
33 Ceti
82 Piscium ff
Pisdimi
Phcenicis
84 Piscium V
83 Piscium r
Cassiopeae
Piscium
Andromedae
Phoenicia
Phoenicis
Sculptoris
34 Ceti ..,
Piscium
Piscium
35 Ceti
I Ursae Minoris . . a
Mag.
6i
3*
5
6
6
6
6
6
6*
7i
7
6
5
6i
5
5i
3*
5
2
6i
6
6
5i
4i
5
6
6
6
6
5i
7i
6
5
6
6i
7
6
6
6
7
H
9
7
2
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
h m ■
■
0 58 40,51
+3,144
59 *3»»o
a,697
59 »5.3o
3,39a
59 ^5.35
2.817
59 3o»39
4.816
59 44,35
3,a79
0 59 54»93
3,196
» 0 '3.57
3,006
0 15,78
3.078
0 31,65
3,127
0 34.33
a,838
0 34.38
3.934
0 38,81
3,100
0 39,11
2,750
0 48,94
3.439
0 56,06
a,75«
1 2,67
3,002
I »9.95
2,389
I 20,94
3,317
I 46,68
3,782
1 48,69
3,192
> 49.'5
3.383
» 53.44
3,809
' 59,76
3.569
* 4,35
a.539
2 14,87
3,166
a 40,39
3,009
a 41.74
3.34a
2 50,68
3.081
a 51,39
3.285
3 3,08
3, "7
3 7,ai
2,502
3 24,08
3.ao5
3 a4.85
3.276
3 a7.a9
4.970
3 3745
3,132
3 54.73
3433
4 0,07
2470
4 5.81
2,488
4 5,84
2,831
4 6,c6
3,051
4 33,69
3,296
4 44.59
3,280
4 49.35
3.082
I 5 ».4a
+ 17456
Sec. Var.
Proper
Motion.
Logarithms of
a
b
e
d
■
■
-h 0,0097
-fo,oo4
+8.8194
+8.2373
+04974
+8.1426
— 0,0206
-0,005
8.9797
84030
0.4308
-8.8475
-f- 0,0360
+0,018
8.9460
8.3697
0.5304
+8.7810
— 0,0146
+0,038
8.9038
8.3274
04498
—8.6778
-H 0,3167
+0,034
9.5236
8.9479
0.6827
+9-5'53
-h 0,0231
+0,019
8.8769
8.3030
0.5158
+8.5914
-}- 0,0146
•f 0,008
8.8358
8.2632
0.5046
+8.3685
— 0,0019
-fo,oii
8.8162
8.2460
04780
—8.0805
+ 0,0039
-f-o,oio
8.8088
8.2389
04883
+7.1327
+ 0,0081
-0,005
8.8141
8.2461
04951
+8.0134
— 0,0130
8.8880
8.3204
0.4531
—8.6313
+ 0,1146
-l- 0,008
9.2346
8.6670
0.5948
+9.2017
■f 0,0058
-0,017
8.8101
8.2430
04914
+7.7376
- 0,0177
+0,008
8.9412
8.374a
04393
-8.7713
-}- 0,0408
— 0,C02
8.9702
84044
0.5365
+8.8303
- 0,0175
—0,008
8.9393
8.3744
04395
-8.7673
— 0,0021
+0,017
8.8163
8.2523
04775
-8.0961
— 0,0276
-0,032
9.1449
8.5829
0.3783
-9.0931
•f- 0,0265
+ 0,019
8.8939
8.3320
0.5207
+8.6506
+ 0,0874
-0,004
9.1569
8.5983
0.5777
+9.1084
+ 0,0139
+0,009
8.8319
8.2735
0.5041
+8.3414
+ 0,0337
— 0,007
8.9320
8.3737
0.5294
+8.7514
-f- 0,0916
-0,050
9.1695
8.6117
0.5808
+9.1239
-f 0,0565
+0,024
9.0423
84852
0.5525
+8.9522
— 0,0246
+0,016
9.0608
8.5043
04047
-8.9796
+ 0,0115
+ 0,018
8.8225
8.2673
0.5005
+8.2319
— 0,0013
— 0,002
8.8137
8.2616
04784
—8.0405
+ 0,0288
-0,039
8.9047
8.3528
0.5240
+8.6834
-f- 0,0042
+ 0,002
8.8076
8.2567
04887
+7.2659
-f 0,0228
+0,004
8.8726
8.3219
0.5165
+8.5797
-f- 0,0080
+0,007
8.8124
8.2630
04951
+7.9948
- 0,0249
+0,002
9.0758
8.5269
0.3983
— 9.C013
-f 0,0150
+ 0,005
8.8348
8.2880
0.5059
+8.3737
-f- 0,0217
+0,008
8.8665
8.3198
0.5153
+8.5560
+ 0,3374
—0,014
9.5308
8.9843
0.6964
+9.5229
-|- 0,0084
—0,009
8.8130
8.2678
04958
+8.0302
+ 0,0384
+0,020
8.9538
84107
0.5356
+8.7998
— 0,0250
+0,001
9.0885
8.5460
0.3926
-9.0193
— 0,0246
— 0,030
9.0784
8.5366
0.3958
—9.0052
— 0,0123
8.8834
8.3416
0.4519
—8.6200
-f 0,0020
— 0,001
8.8073
8.2655
04844
-7.5330
-h 0,0235
8.8747
8.3361
0.5180
+ 8.5900
+ 0,0218
+0,007
8.8657
8.3285
0.5158
+8.5549
-f- 0,0043
— 0,010
8.8065
8.2698
0.4888
+7.a73«
+ 114276
+0,090
+ 0.391 1
+9.8559
+ 1.2420
+0.3909
.
321
322
323
324
3*5
326
327
328
329
330
331
332
333
334
335
336
337
338
339
340
341
342
343
344
345
346
347
348
349
35©
35>
352
353
354
355
356
357
358
359
360
North Polar
Distance,
Annual
Preces.
-
SecVar.
Proper
Motion.
Jan. I, 185c.
4/
0 / //
«
it
77 50 53.6
-1940
-f-o,ii6
— 0,08
-9.5693
137 31 21.3
»9»39
0,101
-f0,02
9.6831
46 5» 3o.»
19.39
0.127
4-0,04
9.1501
126 27 50,8
19.39
0,105
+0,10
— 9.7002
" 7 37.7
19.38
0.180
+0,03
•f 9.2256
58 47 20,1
19.38
0.123
+0,01
-9.3760
70 3 37^
X9.37
0.121
-1-0,10
9.5049
100 35 21,1
19.37
0.114
— 0,02
9.6761
88 47 32,5
X9.37
0,117
+0,46
9.6319
80 53 41.5
19.36
0.119
+0,07
9.5879
123 37 o^.
19,36
0.108
-9.7042
22 I 16,9
"9.36
0.150
+0,01
+8.9004
85 8 42,7
'9.36
0,118
+0,19
-9.6131
132 32 47,0
19,36
0,105
+0,09
9.6960
43 33 3**8
«9.35
0,132
—0,02
9.0374
132 17 29,2
«9.35
0,105
+0.16
9.6971
100 58 42,5
19.35
0,115
+0,12
9.6777
i5» 34 36,9
19.34
0,092
-0.15
9.6381
55 10 33.'
19.34
0,128
-1-0,07
— 9,3122
a6 35 48,7
«9.33
0.147
+8.6415
71 8 35,2
>9.33
0,124
0,00
-9.5114
48 43 1,8
19.33
0,132
+0,04
-9.1770
25 46 50.5
19.33
0,148
+0,01
+8.7118
35 38 58,0
'9.33
0,139
0,00
-8.5539
146 3 i»5
19.3*
0,099
+0,38
9.6668
75 7 38,8
«9.3»
0,124
+0,17
9-5447
99 42 22,9
'9.31
0,119
+0,10
9.6751
53 4 »8.2
»9.3i
0,132
—0,06
9.2662
88 2x 13^
19.31
0,122
— 0,01
9.6294
59 22 30,6
'9.3 »
0,130
+0,03
9-37'8
81 14 4^5
'9.30
0,124
—0,17
9.5884
147 23 38,0
19,30
0.099
-0,25
9.6655
h 45 51.6
19,29
0,128
-ho,oi
9-495'
60 42 30,6
19,29
0,131
+0,03
—9.3888
10 53 a3»7
19.29
0,198
-0,03
+9.2705
80 30 28,5
19,29
0,125
-fo,ii
-9.5830
45 17 45.6
i9.»8
0.138
+0,05
9.0652
148 29 22,7
19,28
0,099
-ho, 19
9.6645
H7 39 3^8
19.28
0,100
-0,14
9.6678
123 2 58,7
i9.»8
0,114
9.7112
93 » 5i»8
19,28
0,123
-0,03
9.6514
58 43 »3»a
19,27
0,134
9-3553
60 43 59.7
19.26
0.133
+0,12
9.3844
88 19 18,8
19,26
0,125
4-0,14
— 9.6290
I 29 25,0
- '9.a5
+0,713
—0,02
+9.4289
Logarithms of
—9.3089
+9.8530
— 9.8202
+9-7593
-9.9770
—9.6996
-9.5178
+9.2491
—8.3086
—9.1840
+9.7279
-9.9518
—8.9121
+9.8147
-9.8447
+9.8124
+9.2642
+9-93*5
-9-7409
-9-9355
-9.4935
—9.8034
-9.9384
—9.8938
+9.9027
-9.3932
+9.2104
—9.7623
—8.4418
—9.6905
—9.1658
+9.9088
—9.5221
—9.6727
-9-9753
— 9.2003
—9.8288
+9.9136
+9.9096
+9-7'95
+8.7085
-9.6979
—9.6716
— 84490
—9.9821
.2878
.2875
.2875
.2875
.2874
.2873
.2872
.2871
.2870
.2869
.2869
.2869
.2868
.2868
.2868
.2867
.2866
.2865
.2865
.2863
.2862
.2862
.2862
.2861
.2861
.2860
.2858
.2858
.2857
.2857
.2856
.2855
.2854
.2854
.2854
.2853
.2851
.2851
.2850
.2850
.2850
.2848
.2847
.2846
.2845
+9-4035
94086
94089
9.4089
9-4095
94112
94124
94146
94149
94167
94170
9.4170
9-4175
94176
9.4187
94196
94203
94223
94224
94254
94256
9-4*57
94262
94269
94274
94286
9-43 '5
94316
94326
94327
94340
9-4345
9.4364
9-4365
94367
9-4379
9-4398
94404
94410
9.4410
94410
9.4440
94452
9-4*57
+9.4470
Tfcylw.
27
»9
'7
3'
3*
35
33
287
290
283
291
292
296
295
297
U. Ill
ii, 112
jiii 75
V. 53
ui. 74]
m, 76
ii. 113
ii. 114
m. 78
iv. 125
30' 293
36 199
34
298
303
41 300
40
38
301
44^308
43; 306
391 305
4»; 307
47
45
48
46
3"
2
313
3
111. 79
iL 116
V. 54
ii. 117
▼. 55
ii. 118
u. 119
50
49
37
5»
6
5
309
8
9
u. 120
m. 81
iii. 80
iL 121
iL 123
iL 122
ii. 124
m. 83
ii. 125
I ilL 84
IV. 130
V. 56
iL 127
ii. 126
m. 85
10
I
53
54
02
11
'3
263
iL 128
iiL 86
▼• 57
V. 58
111. 87
IV. 132
ii. 130
ii. 115
308
305
Bria.
bane.
3"
312
316
318
321
3*3
3»5
'45
144
149
'53
155
152
156
158
162
163
Variona.
R44. J19
B.H 472
M35
R45
M36
R46
J 20
R47
P32
B.F 1 19
J2X, R48
B.F 129
M37
R49
G261
M38
G264
R51
R50
B.F 136
G235
JS»A»C*
(C)
»7
No.
361
363*
364
365
366
367
368
369*
370
371*
372
373*
374
375*
376*
377
378*
379*
380
381
382*
383
384
385*
386
387
388
389
390
391
39»
393*
394
395
396
397
398
399
400
401
40a
403*
4^4
405
IF"
Constellation.
36Ceti
Scniptoris
Cassiopee
Tucanas
85 Piscium f
SculptoriB
Phoenicia
86 Piscium (
Pisciom *
87 Piscium
Ccti
37Ceti
88 Piscium
38Ceti
Ceti
CassiopesB...
AndromedsB
CassiopesB
Cassiopese
Phoenicis y
TucansB
Cassiopeae
Phoenicis
39 Ceti
Sculptoris
40 Ceti
Cassiopeae
89 Piscium /
41 Ceti
Cassiopeae
34 Cassiopeae ^
Tucanae x
Cassiopeae
35 Cassiopeae
90 Piscium V
Tucanae
Piscium
Tucanae
Phoenicis
42 Ceti
91 Piscium /
Tucanae
Cassiopeae
46 Andromedae • • • • £
Ceti
Mag.
7
6
6i
6
6
6
5i
6
7
7
5i
H
6
8
7
6
7
7
44
7
7
7
6
6
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
Sec. Var.
Proper
Motion.
7
6
7
7i
5i
5
6
H
Si
6
7*
5
6
6
6
6
7i
4i
7
m ■
5 »5.09
5 1842
5 3o»56
5 3S.OI
5 36»7i
5 48,89
5 50,87
5 54,05
5 55,44
6 9,95
6 23,19
6 50,71
6 54,49
7 9,74
7 48,94
7 40,63
7 5a»93
7 59,70
8 6,65
■
+ 3,041
2,839
4,162
1,776
3,»37
».795
2,768
3,11^
3.1x6
3,175
3,014
3,012
3,112
3,059
»»955
4,»74
3,4»4
4,734
3,994
8 45,15
4,659
8 30,32
1,881
8 37,31
3,837
8 50,37
4475
8 59.54
3,048
9 9,44
4,793
9 18,34
3,049
9 57,04
4,619
10 3,97
3,091
10 10,51
3,011
10 28,09
3,704
10 40,70
3,706
10 41,92
1,975
10 45,65
4,974
II 10,05
3,903
II 13,79
3,474
11 20,16
2,046
" 38,57
3,089
" 50,37
2,090
" 5,65
2,669
12 8.33
3,061
12 50,37
3,494
" 53,35
2,041
14 54,50
4,364
13 31,85
3,488
1 H 53,53
+3,078
—0,0002
—0,0115
+0,1454
—0,0118
+0,0175
—0,0135
—0,0148
+0,0071
+0,0071
+0,0119
—0,0006
—0,0006
4-0,0067
+0,0027
—0,0043
+0,1613
+0,0354
+0,2567
+0,1115
—0,0182
—0,0158
+0,0867
—0,0226
+0,0021
—0,0126
+0,0022
+0,2240
+0,0051
—0,0003
+0,0666
+0,0668
—0,0182
+0,3017
+0,0932
+0,0198
—0,0199
+0,0050
—0,0206
—0,0165
+0,0032
+0,0210
—0,0191
+0,1651
+0,0396
+0,0045
+0,005
+0,020
+0,009
—0,038
+0,001
+0,017
+0,013
+0,013
+0,012
—0,001
+0,007
—0,001
—0,003
+0,066
—0,098
—0,005
—0,003
+0,017
—0,001
+0,005
+0,005
—0,001
+0,114
+0,015
+0,038
+0,002
—0,013
0,000
+0,027
+0,019
+0,004
+0,004
+0,072
+0,005
—0,009
Logarithms of
+8.8099
8.8757
9.2921
9-359»
8.8444
8.8978
8.9131
8.8088
8.8087
8.8213
8.8101
8.8102
8.8077
8.8052
8.8233
9.3167
8.9345
9-4451
9.2130
8.9651
9.3070
9.1436
9.0613
8.8047
8.8902
8.8044
9-4033
8.8038
8.8080
9.0719
9.0720
9.2622
9^^28
9.1588.
8.8507
9.4334
8.8027
9.2138
8.9460
8.8021
8.8555
9.2262
9.3130
8.9497
+ 8.8004
+8.2762
8.3445
8.7603
8.8278
8.3133
8.3681
8.3837
8.2797
8.2798
8.2941
8.2844
8.2877
8.2856
8.2848
8.3051
8.7999
8^.190
8.9304
8.6991
8.4533
8.7957
8.6331
8.5523
8.2967
8.3833
8.2985
8.9017
8.3030
8.3078
8.5737
8.5754
8.7655
8.9865
8.6651
8.3575
8.7406
8.3122
8.7445
8.4584
8.3148
8.3727
8.7436
8.8306
84713
+ 8.3305
+04^01
04534
0.6193
0.2493
0.5101
0.4464
04421
04936
04936
0.5017
04794
04788
0.4931
04855
04705
0.6309
0.5345
0.6752
0.6014
04447
0.2744
0.5840
0.3935
04840
04461
04842
0.6645
04900
04787
0.5686
0.5689
0.4955
0.6965
0,5914
0.5151
0.3108
04898
0.3202
04264
04859
0.5175
0.3098
0.6397
0.5426
+ 04882
-7.9301
-8.5950
+9.2677
-9-3414
+84501
—8.6671
—8.7087
+7.8809
+7.8811
+8.2437
-7.9756
-7.9914
+7.8412
—7.2970
-8.2795
+9.2952
+8.7612
+9-4334
+9.1771
—8.8245
—9.2844
+9.0925
—8.9820
-7-5635
—8.6481
-7-5346
+9.3892
+74963
-7.9752
+ 8.9975
+8.9978
-9.2342
+9-473 »
+9.1119
+84999
—9.2010
+7-4444
-9.1784
-8.7888
-7.1574
+8.5264
-9.1930
+9.2913
+8.7972
+ 7.0161
No.
361
36a
363
364
366
367
368
3^
370
37«
37a
373
374
375
376
377
378
379
380
381
382
383
3«4
3«5
386
387
388
389
390
391
39*
393
394
395
396
397
398
399
401
40X
404
405
North Polir
Diitanoe,
Jan. I, 1850.
9 10
97 34 45.4
III 35 47,6
19 3 6,7
»63 45 >3.»
66 11 40,0
ia6 o 10,9
"8 39 9,7
83 13 9/>
83 11 56,0
74 39 44.6
98 14 58.5
98 43 45»6
83 47 564
91 46 41,1
106 36 41,1
17 54 48.1
47 5« «o»9
13 13 »9,3
" 58 33»8
136 19 59.4
161 41 7,3
27 14 16^.
146 15 37.9
93 17 »3.9
124 56 31^
93 3 57»»
H 3* 59.3
87 10 36,0
98 »7 5.3
31 34 56,8
3a 33 30.»
159 40 29,8
la 3 44-9
26 7 49,8
63 31 29,9
158 13 26,9
87 30 o»5
157 II 31,3
134 7 224
91 17 52,3
62 2 48,1
»57 54 6,1
17 56 24,3
45 15 34.4
89 3 »9»6
Annnil
Preces.
It
9.*5
9.»5
9»*4
9.*4
9»»4
9.a3
9»*3
9.*3
9»»3
9.a3
9,22
9,21
9.21
9,20
9»»9
9.>9
9.«8
9.»8
9,18
9.»7
9»»7
9,16
9,16
9.15
9»i5
9.15
9.13
9»»3
9,12
9,11
9,11
9,11
9,11
9,10
9,09
9»09
9,08
9,08
9»07
9.07
9»o5
9.05
9.05
9»03
8.99
Sec. Var.
//
+0,124
0,116
0,171
0,073
0,133
0,116
0,114
0,129
0,129
0,132
0,126
0,126
0,131
0,129
0,125
0,181
0,146
0,202
0,171
0,114
0,081
0,165
0,107
0,132
0,121
0,132
0,202
0,136
0,132
0,164
0,164
0,087
0,220
0,174
0,146
0,091
o.»39
0,094
0,121
0,138
0,150
0,093
0,199
0,160
+0,144
Proper
Motion.
ti
—0,04
+0,02
—0,02
—0,36
—0,03
+0,07
+0,01
+0,06
+0,02
+0,03
•0,33
0,00
-0,21
—0,02
—0,11
—0,36
+ i,*7
+0,01
—0,04
+0,09
+0,05
+0,01
—0,09
+0,03
—0,02
+0,01
+0,02
—0,05
—0,12
+0,13
+0,24
—0,11
—0,02
+0,05
—0,13
+0,02
+0,03
+0,11
Logarithms of
•^9.6696
-9-7134
+9.0962
-9.5937
94521
9.7140
9.7126
9.5992
9.5992
9-535^
9.6731
9.6744
9.6024
9.6462
-9.6980
+9.1566
—9.1000
+9.2679
+9.0009
—9.7096
—9.6191
+8.8041
—9.6871
-9-^534
-9.7209
-9.6524
+9.2598
—9.6218
-9.6754
+8.3284
+8.3483
—9.6389
+9.3149
+8.9201
—94018
9.6488
9.6235
9-^555
9.7217
9-6443
9-3744
—9.6561
+9.2146
-8.9355
y
+9.1024
+9*7014
-9-9575
+9.9643
-9.5877
I-9-75"
+9-7774
-9.0539
-9.0542
—94041
+9.1470
+9.1624
-9.0147
+84728
+9-4371
-9.9592
—9.8074
—9.9689
-9.9446
+9-8397
+9-9577
—9.9292
+9.9009
+8.7389
+9-7379
+8.7081
-9.9653
—8.6718
+9.1465
—9.9048
—9.9048
+9.9511
-9.9693
-9.9319
—9.6278
+9.9465
— 8.6181
+9.9429
+9.8209
+8.3332
—9.6486
+9-9445
-9.9560
—9.8248
—9.6321 —8.1922
1.2844
1.2843
1.2842
1.2842
1.2842
1.2841
1.2840
1.2840
1.2840
1.2839
1.2837
1.2835
1.2834
1.2833
1.2831
1.2830
1.2829
1.2828
1.2828
1.2826
1.2825
1.2825
1.2823
1.2822
1.2821
1.282 1
1.28 17
1.2816
1.2815
1.2814
1.2812
1.2812
1.2812
1.2809
1.2809
1.2808
1.2807
1.2805
1.2804
1.2803
1.2799
1.2799
1.2799
1.2795
1.2786
+9-4485
9-4489
945?>2
9-4507
9-4509
94512
94524
94527
94529
9-4544
9-4558
94587
9-459«
94607
94627
9-4639
94651
94659
94666
94685
94691
9.4698
94711
94720
9-4730
94740
9-4779
9-4785
94792
94809
94822
94823
94827
94851
9-4855
9.4861
94879
94891
9-4905
94908
94949
94951
9-4953
94988
+9.5065
156
>5»
157
158
»59
161
164
162
165
160
155
167
168
163
171
171
• • •
169
166
170
173
175
176
X74|
177
I ' • * •
14
II
liL 89
V. 59
liii. 88
15
18
10
16
17
19
u. 131
V. 60
V. 61
ii. 132
iv. 134
iL 133
24
13
a5
lu. 91
u. 135
u. 136
3a
33
36
38
35
37
40
41
44
47
51
57
Taylor.
332
3*7
328
▼. 62
u. 137
V, 63
iL 138
11. 139
iiL 96
iy. 140
iii. 97
iii 98
ii. 140
m. 99
V. 65
ii. 141
ii 142
u. 143
ii. 144
326
Brii.
bane.
Various.
337
349
341?
339
356
359
361
358
366
(C2)
166
169
167
168
172
173
174
178
179
180
181
182
G 271
R52
M39
B.F 143
B.F 145
M41?
B.F 149
B9
G 279
G276
B.F 141
R53
B.H 438 }
R54
G283
M41
G187
»55
G186
M43
R56
M
B 10
M45
19
No.
Constellation.
406
407
408
409
410
I
1 4"
I 41*
I 413
414
4«5
416
417
418
4»9
410
4»»
4%%
4*1
4»4
4*«
4*6
4*7
4»f
419
4 JO*
41 »*
41*
413*
434
43$
41^
437
41«
439
44^
W
44»
443*
444*
44'r
44^
447
Wf
4^'
43 Ceti
Phoenicis . .
Piscium
47 Andromedse
Piscium
6i
7
6
7
Sculptoris 6
36 Cassiopee 4^ 4I
92 PiBdum
Phoenicis
Sculptoris
74
6
6
37 Cassiopes d 1 3
Tucanie \ 6
Sculptoris 6
44 Ceti 6
45 Ceti S 3
Sculptoris..
Tucanie.. ..
Phcenicis ..
Sculptoris..
iindromedn
Phcenicis
93 Piscium
Phoenicis
46 Ceti . . . .
Piscium
94 PIsdum . .
48 Andromeda
Ceti
Tucanc. ..
47 Ceti
Tucanie . .
95 Pisdum
38 Cassiopec,
Pisdum
Ptsdum <
48r>tl
..(tf
49 Andromedn .... A
96 Pisdum
CiuMiopee
(^asslofieiB
M/fMlptoris
y
6
5
6
6
6
5
5
6
5
7
S
5
6i
6
6
6
7
5
7
7
5
6i
7
6
7
64
3
4i
6
6
Right
Ascension,
Jan. I, 1850.
b m ■
4 54.70
4 56,16
4 57.63
5 6,80
5 6,89
5 »o,o9
5 »4.a4
5 47^7 i
5 47.59 i
5 53.»7 •
6 a,74
6 24,90
6 15.99
6 29,82
6 31,70
6 32,25
6 47.59
7 0.33
7 13.59
7 30.38
8 2,32
8 10,60
8 10,67
8 14,70
8 16,97
8 36,06
8 42,31
8 46,91
9 a5.8»
9 *747
9 51.78
9 5a.85
20 9,01
20 20,58
ao 31,17
»i 7.73
21 13,69
21 36,71
II 45i6i
21 47.50
21 51,16
22 19.80
IX »4.34
I »» 33.77
Annual
Preces.
+ 3,061
2,627
3,100
3.394
3,121
a.735
4,106
3.204
2,646
a.739
3,809
2,316
2.865
3.003
3.002
2,800
2,026
2,677
2,788
3,480
2,665
3.ai9
2,618
2,948
3,227
3,221
3.515
3,061
2,256
».959
2,085
3.»07
4.295
3.»o5
3.129
3.554
3."4
4.199
4.203
2,794
3,219
2,618
3."5
2,877
+ 3.988
Sec. Var.
I
+0,0034
—0,0168
-f 0,0060
+0,0297
+0,0073
—0,0132
+0,1173
+0,0134
—0,0160
—0,0129
+0,0748
—0,0207
—0,0075
—0,0002
—0,0002
—0,0103
—0,0174
—0,0146
—0,0107
+0,0369
—0,0147
+0,0144
—0,0160
—0,0030
+0,0149
+0,0144
+0,0399
+0,0035
-0,0195
—0,0023
—0,0175
+0,0065
+0,1390
+0,0132
+0.0079
+0,0426
+0,0076
+0,1372
+0,1224
—0,0093
+0,0140
—0,0149
-1-0,0070
—0,0058
+0,0913
Proper
Motion.
+0,002
—0,016
—0,009
-|-o,oio
+0,001
+0,011
+0,013
+0,003
+0,022
+0,016
+0,044
—0,041
—0,003
+0,009
—0,002
+0,003
+0,015
—0,042
+0,017
+0,004
+0,001
—0,003
—0,002
+0,004
+0,009
+0,004
+0,035
+0,004
+0,003
—0,051
—0,001
+0,029
+0,008
0,000
+0,002
+0,001
+0,025
+0,032
+0,005
+0,016
+0,022
+0,005
Logarithms of
+8.8004
8.9579
8.8013
8.8974
8.8031
8.9025
9-»'43
8.8192
8.9457
8.8995
9.0935
9.0991
8.8425
8.8044
8.8046
8.8695
9.2103
8.9261
8.8732
8.9322
8.9290
8.8209
8.9510
8.8139
8.8232
8.8208
8.9455
8.7978
9.1099
8.8101
9-»735
8.7984
9.2523
8.8145
8.8000
8.9562
8.7989
9.2464
9.2154
8.8612
8.8164
8.9393
8.7972
8.8293
+9-n54
+8.3306
84883
8.3318
8^^89
8.3346
84354
8.7476
8.3549
8.4814
84358
8.6307
8.6386
8.3822
8.3444
8.3448
84098
8.7521
84692
84177
84784
84784
8.3711
8.5012
8.3646
8.3740
8.3736
84989
8.3517
8.6676
8.3679
8.7338
8.3587
8.8142
8.3776
8.3641
8.5239
8.3671
8.8164
8.7859
8.4325
8.3880
8.5112
8.3718
8.4044
+8.7114
+04859
04195
04914
0.5307
0.4942
04370
0.6134
0.5056
0^^25
04375
0.5808
0.3647
04572
04776
0.4773
04471
0.3067
04277
04453
0.5415
04257
0.5078
04180
04695
0.5089
0.5080
0.5459
04859
0.3533
047 1 1
0.3191
04924
0.6330
0.5058
04954
0.5508
04947
0.6334
0.6236
04462
0.5077
04179
04934
04589
+0.6008
-7.1340
—8.8143
+7.6397
+8.6762
+7.8651
—8.6903
+9.1794
+8.2860
-8.7905
-8.6828
+9.0286
—9.0362
-84707
-7.9884
-7.9969
-8.5904
-9.1749
-8.7494
—8.6045
+8.7634
-8.7569
+8.3199
—8.8029
-8.2376
+8.3422
+8.3214
+8.7922
—7.1112
—9.05 1 1
-8.1888
-9.I3I3
+7.7004
+9.2238
+8.2627
+7.8970
+8.8148
+7.8540
+9.2172
+9.1815
—8.5689
+8.2965
-8.7818
+7.7682
—84104
+9.0846
tf}
4o6
407
408
409
410
411
412
413
414
415
4x6
4»7
418
419
420
421
422
4*3
4^
425
426
4*7
428
429
430
43 «
43*
433
434
435
436
437
438
439
440
441
44*
443
445
446
447
44«
449
450
North Polar
Distance,
Jan. X, 1850.
Annual
Preces.
it
Sec. Var.
Proper
Motion.
0 1 II
II
II
91 14 6,9
-18,99
+0.143
—0,01
135 55 a9.6
18,99
0.123
-0,78
86 2 51,1
18,99
0.145
+0,04
53 4 8,8
X8.99
0,159
—0,02
83 " 354
18,99
0,147
—0,17
127 50 8,8
18,98
0,129
—0,12
22 39 i8,s
18.98
0,194
—0,03
72 57 51,0
18,97
0,X52
0,00
134 23 264
18,97
0,125
4-0,02
127 22 46,5
x8,97
0,130
—0,32
30 32 47,2
x8,96
o,i8x
+0,04
X49 54 »3»»
18,95
0,111
-0,59
X15 8 20,9
18.95
0,137
+0,10
98 47 X4.7
18,95
0,144
-0,05
98 57 30,1
18,95
0,144
-|-O,20
121 43 43,0
18,95
0.134
+0,23
157 10 19,1
18,94
0,097
+042
131 44 14.2
18,93
0,129
+0,18
122 .35 29.7
18.93
0,134
—0,08
47 19 »8,i
18,92
0,168
+0,04
132 16 26,8
18,90
0,130
—0,04
71 36 34.5
18,90
0.157
—0,06
135 18 39,1
18,90
0,128
—0,01
105 22 50,6
18.90
0,144
—0,01
70 42 33,6
x8,9o
0,158
4-0,01
71 32 16,7
18,89
0,158
4-0,01
45 22 11,0
x8,88
0,173
4-0,10
91 'o 45.3
18,88
0,151
• •■•••
150 51 50,6
x8,86
0,112
103 50 15,3
18,86
0,147
—0,01
155 9 0,0
18,85
0,104
—0,06
85 25 21,6
18,85
0,155
4-0.17
20 30 36,0
18,84
0,215
4-0,08
73 41 51.8
18,84
0,161
4-0,02
82 49 1,3
18.83
0,157
—0,03
43 46 5.5
18,81
0,180
4-0,03
83 28 52,8
i8,8x
0,158
4-0,04
20 45 20,7
x8,8o
0,218
4-0,02
22 21 51,2
x8,8o
0,214
4-0,08
120 40 42,0
18.79
0,142
72 25 12,7
18.79
0,164
—0,06
134 5 14.8
18,79
0,134
4-0,15
84 37 55.0
18,78
0,160
4-0,18
1x2 24 21,8
18,77
0,148
—0,01
27 xo 52,5
-18.77
+0,205
»
Logarithms of
a'
-9.6442
9.7264
9.6136
9.1861
9-5955
-9.7330
4-9.1173
-9.5049
—9.7302
-9-7344
+8.7774
-9.6997
9.7259
9.6803
9.6810
9.7336
9.6735
9.7350
9-7354
8.9736
9.7370
94862
97348
9.7052
94755
94844
8.8591
9.6442
9.7059
9.7013
9.692 1
—9.6078
4-9.2276
-9.5053
9.5884
8.6981
-9-5931
+9-4353
4-9.1967
-9-7415
94888
9.7442
9.6012
—9.7286
4-9.0622
+8.3100
+9-8347
—8.8 147
-9.7550
—9.0382
+9-7638
-9.9412
— 94426
4-9.8206
+9-7590
—9.9108
4-9.9x25
-^9.6036
+91594
4-9.1677
4-9.6962
+9-9397
+9-7983
4-9.7062
—9.8058
4-9.8021
-94732
4-9.8*61
+9-3978
-9.4932
-94746
—9.8205
4-8.2872
+9*9146
4-9.3541
+9-9309
—8.8751
-9-9444
—94210
—9.0697
—9.8308
—9.0272
—9.9428
-9.9379
+9-6795
-94518
-f 9.8 142
—8.9424
+9-5544
-9.9204
1.2786
+9-
1.2786
9-
1.2786
9-
1.2785
9-
1.2785
9-
1.2783
9-
1.2783
9-
1.2780
9-
1.2780
9-
1.2780
9-
1.2779
9-
1.2776
9-
1.2776
9-
1.2776
9-
1.2775
9-
1.2775
9.
1.2774
9-
1.2772
9-
1.2771
9-
1.2769
9.
1.2765
9-
1.2765
9-
1.2765
9-
1.2764
9-
1.2764
9-
1.2762
9-
1.2761
9-
1.2760
9-
1.2756
9-
1.2756
9-
1.2753
9-
1.2753
9-
1.2751
9-
1.2750
9-
1.2749
9-
1.2744
9-
1.2744
9-
1.2741
9-
1-4741
9-
1.2740
9.
1.2740
9-
1.2739
9-
1.2736
9-
1-4735
9-
1.2734
+9-.
,5066
.5067
.5^69
•5077
.5077
.5090
■5094
15
1
15
20
29
49
50
54
55
56
70
81
93
5209
■5437
•5*44
•5445
.5248
.5250
.5267
•5473
.5277
.5311
.5312
■5333
•5334
•5348
5358
.5368
•5399
.5404
•5419
•5444
•5431
'5433
•5436
.5460
.5464
.5472
181
179
178
182
180
183
184
185
. • •
190
187
189
186
191
192
194
188
196
197
193
198
I • • •
199
200
58
59
55
60
Taylor.
u. 145
53
63
65
62
68
66
67
69
76
74
78
75
73
77
74
82
83
80
84
85
89
91
86
88
94
94
95
96
ui. X02
iii. 103
iii. 105
Y. 66
ii. 146
iii. 106
V. 67
V. 68
ii. 147
Bris.
baae.
371
m. 107
iL 148
ii. 149
V. 69
373
378
376
389
381
▼. 70
V. 71
iiL 108
iii. 109
ii. 150
V. 72
ii. 154
iii. 110
ii. 153
iii. Ill
ii. 1541
u. 155
ii. 156
liL 114
ii. 157
ii. 158
iii. 115
ii. 159
iv. 156
IIL 116
ii. 160
ii. 161
ii. 162
ii. 163
384I
391
388
386
394
395
409
419
4*3
Various.
186
188
190
193
187
196
195
192
199
201
203
205
209
R58
M46
M47
J 22
R59
G 309
J 23
M48
R60
J 24
M49
W93
R61
M50
W97
G 323
B.H442
R63
J 25, R 64
M51
G 329
21
No.
451'
45*
453
454
455*
456*
457*
458*
459*
460
461
462
463
464
465
466
467
468*
469
470
471
47a*
473*
474*
475
476
477
478
479
480
481
482*
4«3
484
485
486
487
488
489
490*
491
492
493
494*
495
Conitdlition.
Scolptoris
Sculptoris
99 PiMiiun HI
Pisdum
Pisdom
39 Cassiopee "" X
Caasiopeae
Sculptoris
PUcium
SculptoriB
Phoenids S
Phoenids
Phoenids
Pisdum
AndromedflB
Sculptoris
Phoenids
40 Cassiopee
PiKiom
100 Pisdum
Pisdum
Ceti
Cassiopeae
Andromedae
49 Ceti
loi PSsdom
Piacnmi
PhcBnicia
Scolptoria
50 AndromedsB
Piadnm
Caasiopee
Eridani
Eridani
50 Ceti
Hydri
51 Andromede
X02 Pisdum ir
Sculptoris
Pisdum
Ceti
52 Andromeds . . ^
Phoenids
Ursae Minoris
103 Pisdum
Mas.
6
6
4
7
8
5*
7
6
4
6
6
7
6
5i
5i
5i
6
7*
7i
7
6
5*
6
6
6
6
5
6
6
6
6
6
3i
5
6
7i
6
6
6
6
7i
Right
Aaoension,
Jan. 1, 1850.
h m ■
] 22 37ii2
»3 18,85
»3 ^7,95
23 47,31
13 57.87
24 10,23
24 30,76
24 32,26
24 36,07
24 47,20
25 0,11
a5 7»03
25 16,98
25 26,50
25 38,05
26 13,31
26 27,32
16 37,53
26 42,82
26 53,86
27 0,87
17 5.01
27 8,10
27 18,29
27 18,37
27 45,61
27 48,31
27 59,82
28 0,15
28 0,79
28 12,20
28 22
28 2747
*8 33.34
28 40,07
28 47,63
28 48,67
29 9,21
29 12,29
29 42,55
30 8,01
30 22,64
30 39,48
. 30 42,89
I 31 10,79
Annual
Precea.
+M37
2,829
3.194
3.156
3,210
3.853
6,001
2,784
3.165
2,780
2,496
2478
2,561
3.134
3.431
2,692
*r473
4.614
3,228
3.»74
3.136
3,072
5.155
3,622
2,924
3.«94
3,220
».544
2,750
3.501
3.i3»
3.85*
2,236
2,272
2,924
2,069
3,629
3.173
2,770
3.173
».979
3.560
2,466
10,801
+3,2x8
Sec Yar.
—0,0075
—0,0077
4-0,0121
+0,0096
+0*0132
+0,0729
+0,4970
—0,0091
+0,0101
—0,0092
—0,0x62
—0,0165
—0,0151
+0,0082
+0,0298
—0,0117
—0,0161
+0,1785
+0,0142
+0,0107
+0,0083
+0,0046
+0,3002
+0,0462
—0,0029
+o,cii9
+0,0136
—0,0146
—0,0095
+0,0349
+0,0080
+0,0692
—0,0164
—0,0164
—0,0027
—0,0145
+0,0462
+0,0104
—0,0086
+0,0105
—0,0001
-1-0,0393
—0,0150
+»4979
+0,0132
Proper
Motion.
—0,006
+0,018
+0,006
—0,001
+0,002
0,000
—0,004
-1-0,013
+0,009
—0,008
+0,006
+0,008
—0,019
—0,008
+0,017
0,000
—0,008
+0,007
—0,005
+0,009
+o,ooa
+0,011
+0,030
—0,006
—0,012
+0,001
—0,662
—0,046
+0,003
-0,148
+0,010
—0,00a
—0,001
+0,016
+0,026
+0,002
-0,043
+0,068
+0,001
Logarithms of
+8.8429
8.84f6
8.8087
8.8010
8.81x7
9.0754
9-5835
8.8595
8.8018
8.8607
8.9840
8.9913
8.954X
8.7967
8.8875
8.8938
8.9887
9.3086
8.8131
8.80x2
8.7956
8.79x8
9-4*64
8.9657
8.8097
8.8042
8.8099
8.9530
8.8658
8.91x0
8.7941
9.0570
9.0777
9.0636
8.8081
9-1370
8.9638
8.7988
8.8556
8.7983
8.7963
8.9295
8.977 X
9.9660
+8.8055
b
+8^.192
8.4249
8.3898
8.3840
8.3956
8.6605
9-1705
8-4*67
8.3894
84493
8.5738
8.5818
8-5455
8.3889
84^09
84904
8.5866
8.9074
84125
84015
8.3966
8.3932
9.0481
8.5683
84124
84093
84152
8.5594
84722
8.5x75
84016
8.6654
8.6866
8.6731
84.181
8.7477
8.5746
841 1 5
84686
84139
8414A
8.5488
8.5978
9.5869
+84290
+04528
04516
0.5044
04991
0.5065
0.5858
a7782
04446
0.5004
04440
0.3972
0.394*
04084
04961
0.5355
04301
0.3933
0.6641
0.5090
0.5016
04964
04875
0.7206
0.5589
04660
0.5044
0.5079
04054
04393
0.5442
04957
0.5856
0.3495
0.3563
04660
a3i58
0.5598
a5oi4
04424
a5oi4
04740
o.55»5
a3920
'•0335
+0.5076
d
—84908
—8.50x4
+8.2093
+8.0455
+8.2569
+9.0059
-1-9-5777
-8.5683
+8.0867
-8.5732
—8.8673
—8.8798
—8.8136
+7.9088
+8.6615
—8.6796
—8.8761
+9.2874
+8.2959
+8.XI15
+7-9 "5
+6.3008
+9-4355
+8.8365
—8.2617
+8.1846
+8.2674
—8.8133
-8.5979
+8.7249
+7.8723
+8.9816
—9.0103
-8.9909
—8.2529
—9.0878
+8.8340
+8.0937
-8.5634
+8.0909
-8.0434
+8.7683
-8.8586
+9.9650
+8.2422
22
No.
451
45a
453
454
455
456
457
45«
459
460
461
462
463
464
465
466
467
468
469
470
471
47»
473
474
475
476
477
478
479
480
481
482
4«3
4«4
4«5
486
487
488
489
490
49'
49a
493
494
495
North Polar
Distance,
Jan. I, 1850.
It
116 23 42,6
116 59 j,9
75 »5 45»o
79 53 15.*
73 4« 53.0
31 32 24,1
9 20 18,9
"o 45 37»6
78 53 »4.5
121 3 20,7
139 51 15.6
140 40 29,5
136 20 55,7
82 33 42,0
53 31 59.6
127 38 12,8
140 29 45,1
»7 43 35»9
72 18 24,0
78 12 37,1
82 29 43,2
89 48 53.8
12 47 46,1
42 2 45,2
106 26 47,1
76 6 24,9
73 *o 5»9
136 27 45.8
122 39 34.9
49 20 48,2
83 7 *5.i
32 48
148 54 22,3
147 46 1,9
106 10 8,2
153 14 i5»9
4a 8 1,9
78 37 35»7
120 40 38,8
78 41 i5»3
100 ID 30,8
46 22 45.3
139 34 12,7
3 48 53.a
74 8 13,4
Annual
Precea.
u
8.77
8.74
8.74
8,73
8.7»
8.7*
8,71
8,71
8,70
8,70
8,69
8,69
8,68
8.68
8.67
8,65
8.65
8,64
8,64
8.63
8,63
8,62
8,62
8,62
8,62
8,60
8,60
8,60
8,59
8,59
8,59
8,58
8,58
8,58
8,57
8,57
8,57
8.56
8,5«
8,54
8,52
8,5a
8,51
8,51
849
SecVar.
+0,146
0.147
0,166
0,165
0,168
0,202
0,316
0,146
0,167
0,147
0,132
0,131
0.136
0,167
0,183
o,i4f
0,133
0,248
0,174
0,171
0,170
0,166
0,284
0,196
0,159
0.174
0,176
0,139
0,150
0,191
0,171
0,211
0,123
0,125
0,161
0,114
0,200
0,176
0,153
0,177
0,167
0,200
0,139
6,607
+0,182
Proper
Motion.
+0,02
—0,01
—0,02
+0,12
+0,03
—0,08
—0,14
+0,04
—0,05
+0,14
—0,14
—0,02
+0,12
—0,04
+0,09
—0,03
+0,05
—0,02
—0,02
—0,07
—040
+0,03
+0.37
—0,03
+0,08
-0,97
—0,03
-i,x3
+0,12
—0,08
—0,01
0,00
+0,03
0,00
—0,22
+0,04
—0,01
Logarithmaof
-9.7368
9.7388
9.5190
9.5616
-9.5009
+8.8976
+9-4553
-9.7461
9.5518
9.7469
9.7458
9-7448
9-7503
95833
9.1206
9-7544-
-9.7484
+9.3412
-9-4787
9-5431
9.5818
—9.6363
+9^^246
—8.1614
9-7173
9.5206
9-4893
9-7563
9.7540
8.9299
—9.5864
+8.9085
-9.7376
9.7406
9.7176
9.7265
8.0374
9-5448
9.7534
9-54*9
9.6944
8.6911
-9-7594
+9-55"
-9-4935
y
+9.6191
+9.6275
-9-37"
—9.2148
-94154
—9.9006
•—9.9640
+9.6786
—9.2546
+9.6821
+9.8528
+9.8578
+9.8287
—9.0812
-9.7430
+9-7543
+9-8557
-9.9471
-94509
-9.2783
—9.0839
-7.4769
-9.9569
-9.8385
4.94197
-9.3478
-94249
+9.8275
+9.6993
—9.7811
-9.0452
-9.8915
+9.8995
+9.8941
+94114
+9.9'73
-9.8367
—9.2612
+9.6740
-9.2585
+9.2127
—9.8041
+9.8466
—9.9641
—94014
.2734
.2729
.2728
.2725
.2724
.2723
.2720
.2720
.2719
.2718
.2716
.2716
.2714
.2713
.2712
.2707
.2706
.2704
.2704
.2702
.2701
.2701
.2700
.2699
.2699
.2696
.2695
.2694
.2694
.2694
.2692
.2691
.2690
.2690
.2689
.2688
.2688
.2685
.2685
.2681
.2677
.2675
.2673
.2673
.2669
+9-5475
9.5509
9-5517
9-5533
9.554a
9.555a
9.5569
,9-5570
9.5573
9.5582
9-559*
9.5598
9.5606
9.5614
9.5623
9.5651
9.5663
9.5671
9.567s
9.5684
9.5689
9.5693
9.569s
9.5703
9-5703
9.5715
9.5727
9.5736
9-5736
9.5736
9-5745
9.5753
9-5757
9.5762
9.5767
9.5773
9.5774
9.5790
9.5792
9.5815
9.5835
9.5846
9.5858
9.5861
+9.5882
f
201
I • • •
203
• m • •
204
202
»95
206
> • • •
208
205
207
210
211
209
213
212
214
I « • •
217
' • • •
218
219
99
98
101
100
107
104
109
106
110
III
"4
105
113
117
118
120
119
123
125
124
126
127
128
131
129
«35
Tsylor.
11. 1
V.
ii. 166
iii. 118
64425
744*7
m. 119
▼ 75
V. 76
ii 167
V. 77
V. 78
ii. 168
iv. 158
▼. 79
V. 80
iii. 123
iL 169
ii. 170
iy. 160
440
■ a • I
442
m. 125
iii. 126
ii. 171
ii. 172
ii 173
V. 83
▼. 82
ii. 174
ii. 175
y. 85 468
y. 84464
ii. 177 • • . .
Brb.
bane.
447
450
460
457
ii 176
ii. 178
y. 86
iy. 163
ii. 179
liL 130
y. 87
iv. 165
467
462
473
210
214
216
217
219
220
221
225
224
229
226
228
Variooa.
Bll
M52
M53
L 192
B 12
R65
B.F 182
J 26. R 66
M54
A40
R67
W104
M55
B.F 185
G343
W107
P4f
W108
A
227
233
R68
M56
M57
Who
G339»P45
23
No.
496
497
498
499
Constellation.
104 Pisdum
Eridani
43 Casaiopes 00
42 Cassiopeae
500 105 Piscium
01
02
03
04
OS
06
07
08
09
10*
II
12*
«4*
IS*
16*
17
18
19
20
21
22
as
24*
25*
26*
27
28
19
30
31
32
33
34*
3S*
36
37
38*
39
40
Aiidromeds .
53 Andromedse .
Sculptoris —
Sculptoris...
PhoenidB . . •
Phoenicis
Eridani a
Cassiopeae
Cassiopeae
Andromeds
Piscium .
Hydri ...
Phcenids .
TrianguU .
44Ca88iopee.
Andromede
Piscium
106 Piscium f
1 Trianguli
Hydri
Eridani ....
54 AndromedflB
107 Piscium
Piscium
Cassiopeae . .
Phcenids .
Sculptoris .
Sculptoris •
Phcenicis ■
Eridani . . ■
Hydri
Eridani q^
109 Piscium
Phoenicis
Cassiopeae
52 Ceti r
no Piscium 0
3 Arietis
Ceti
Andromedae
Mag.
6i
6
6
6
6
6
5
Si
6
6
6
I
7
7
Si
7
Si
6
6
Si
8
S
7
Si
Si
4
Si
8
7
Si
6
6
Si
6
Si
Si
6i
6
3i
S
6i
6
6
Right
Ascension,
Jan. 1, 185c.
Annual
Pieces.
h m s
■
I 31 13,58
+3.>9S
31 ^Sf^S
2,207
31 18,51
4,310
31 13.99
4486
3' 3S.69
3,216
31 40,73
3.S48
31 44-87
3.S0S
31 4743
2,674
31 47.8s
2,819
31 47.99
a.S^S
32 6,92
2,571
32 7,23
a,a34
32 23,29
3,906
32 31,79
3.973
3» 40.47
3.S42
32 41,05
3.HS
32 50,16
0,291
3a S9.4a
a.339
33 ".7S
3.367
33 «3.S9
3.979
33 »4.n
3.435
33 31.7a
3.148
33 37.80
3."S
33 39.13
3.362
33 SS.96
1.853
34 6.82
2,250
34 i7.»9
3,706
34 ai.83
3.261
34 aa.4a
3,214
34 a 5.^7
3.888
34 Sa,ao
2,637
3S a2,73
2,719
3S a5,7i
2,654
3S 4a,i4
2406
36 31.58
2,241
36 39.S5
2,060
36 42,68
2,303
36 44.65
3,263
36 47.03
2,381
36 Sa,9S
4.iSa
37 6,09
2,905
37 a8,72
3.15a
38 27.17
3.a37
38 27,81
3.007
I 38 37,06
+ 3.638
SecVar.
Proper
Motion.
+0,0118
—0,0154
+0,1234
+0, 1488
-f-0,0131
+0,0378
+0,0341
—0,0108
—0,0064
—0,0140
—0,0130
—0,0153
+0,0722
+0,0795
+0,0369
+0,0087
+ 0,1221
—0,0152
+0,0231
+ 0,0797
+0,0281
+ 0,0089
+0,0071
+0,0227
—0,0082
—0,0148
+0,0508
+0,0157
+0,0128
+0,0688
—0,0110
—0,0089
—0,0105
—0,0141
—0,0142
—0,0123
—0,0142
+0,0157
—0,0140
+0,0963
—0,0024
+0,0091
+0,008
+0,010
+0,006
+0,022
+0,006
+0,011
—0,004
+0,017
+0,040
—0,019
+0,004
—0,014
+0,028
+0,080
—0,003
—0,023
+ 0,006
+0,027
—0,005
+0,002
+0,005
+0,015
+0,025
+0,010
—0,018
+0,005
+0,028
—0,011
+0,009
+0,033
+0,012
—0,003
+0,007
—0,117
+0,010
+0,0140 I +0,002
+0,0020
+0,0427
+0,009
+0,012
+ 8.8008
9.0772
9.2017
9.2515
8.8047
8.9208
8.9027
8.8874
8.8337
8.9531
8.9287
9.0636
9.0618
9.0858
8.9154
8.7916
9-5173
9.0200
8.8464
9.0853
8.8707
8.7913
8.7881
8.8437
9.1834
9.0496
8.9774
8.8 1 18
8.8011
9.0473
8.8944
8.8620
8.8862
8.9841
9.0437
9. 106 1
9.0200
8.8092
8.9902
9.1285
8.8025
8.7881
8.8012
8.7853
+8.9366
Logarithms of
+8^j^.5
8.701 1
8.8259
8.8762
8.4304
8.5470
8.5292
8.5141
8^.605
8.5799
8.5571
8.6921
8.6917
8.7164
8.5468
8^^131
9.1495
8.6531
8.4805
8.7195
8.5059
84271
84245
84802
8.8214
8.6885
8.6172
84519
84413
8.6878
8.5372
8.5074
8.5318
8.6312
8.6950
8.7581
8.6722
84616
8.6428
8.7816
84567
84442
84621
84464
+ 8.5984
+0.5045
0.3437
0.6344
0.6519
0.5074
0.5500
0.5447
04271
04501
04005
04101
0.3490
0.5917
0.5991
0.5492
04976
94632
0.3690
0.5273
0.5998
0.5359
04980
04934
0.5266
0.2678
0.3522
0.5689
0.5133
0.5071
0.5897
04211
04343
04240
0.3813
0.3504
0.3140
0.3623
0.5136
0.3767
a6i83
04632
04986
0.5102
04782
+0.5608
+8.1697
—9.0104
+9.1666
+9.2241
+8.2354
+8.7508
+8.7091
—8.6697
—84722
— 8.8161
—8.7680
—8.9921
+8.9896
+9.0224
+8.7397
+7.935 «
-9.5096
—8.9291
+8.5359
+9.0219
+8.6237
+7.9513
+7.7040
+8.5258
-9H54
-8.9730
+8.8612
+8.3361
+8.2147
+8.9698
—8.6923
-8.5991
—8.6715
-8.8734
-8.9655
-9.0503
-8.9307
+8.3291
—8.8840
+9.0788
—8.2617
+7.9527
+8.2586
-7.8382
+8.7897
Ka
496
497
498
♦99
500
^1
02
03
04
05
06
07
08
09
10
II
12
»3
14
»5
16
17
18
»9
20
21
22
23
24
*5
26
»7
28
29
30
31
3»
33
34
35
36
37
3«
39
40
North PoUr
Distance,
Jtn. 1, 1850.
tt
76 28 3S4
149 2 17,3
22 43 2,8
20 8 19,1
74 21 2$^
47 »7 46.9
50 II 8,1
127 17 13^
115 47 13,0
136 SO 49r4
133 41 29,8
148 o 0,5
32 7 58,7
30 12 45,1
48 8 26,2
82 o 6,5
169 16 6^.
144 12 i^.
60 42 33,9
30 12 28,3
55 30 48.1
81 41 18,0
85 16 25,1
61 IS I5r4
156 22 16,7
146 57 22,1
40 4 10,6
70 27 45,6
74 58 46,2
33 13 i3»8
"8 53 41.5
"3 5 3.1
127 35 26,8
140 47 46,3
h6 37 »9»3
151 33 6,0
144 29 45,1
70 40 4,1
141 32 26,8
26 53 22,0
106 43 43,5
81 35 5^»3
73 20 26,7
96 29 5,9
44 31 13.8
Annnil
Preces.
M
849
849
8,48
8^
8,47
847
8,47
8,47
847
8,47
8,46
8,46
845
844
844
844
843
843
8,4*
8,42
841
841
8,40
840
8.39
8»39
8,38
8,38
8.38
8.38
8.36
8.34
8.34
8.33
8,30
8,30
8,30
8.30
8,29
8,29
8,28
8,27
8,23
8,23
SecVar.
+0,181
0,125
o.a44
o.a54
0,183
0,202
0,199
0,152
0,160
0,143
0.147
0,127
0,224
0,228
0,203
0,180
0,017
0.135
0,194
0,230
0,199
0,182
0,180
0,195
0,108
0,131
0,216
0,190
0,188
0,227
0,155
0,160
0,157
0,142
0.134
0,123
0,138
0.195
0,142
0,248
0,174
0,190
0,197
0,183
8,23 +0,221
Proper
Motion.
tt
—0,01
4-0,23
—0,04
+0,02
0,00
-1-0,09
+0,12
+0,06
-045
+0,25
-fo,oi
-1-0,02
+0,06
-1-0,04
+0,53
+0,18
—0,14
+0,03
-fo,o6
+0,02
+0,05
+043
—0,23
+0,03
+0,66
+0,08
—0,01
—0,02
-1-0,12
—0,24
+0,73
+041
+0,08
-f-o,i4
-0,87
—0,04
—0,01
0,00
-1-0,12
Logarithms of
of
—9.5202
-9.7449
-1-9.2794
+9.3328
-94955
8.7521
8.9232
9.7646
9.7484
9.7644
9.7664
-9.7496
+9.0060
+9.0831
—8.7832
9-5739
9.6703
9.7588
—9.2672
+9.0920
-9.1248
9-5705
9.6018
9.2774
9.7316
-9.7568
+84249
-94397
-94989
+8.9877
-9.7712
9.7666
9.7713
9.7698
9-7^35
9-7533
9.7675
94376
-9.7714
+9.2294
-9.7275
9.5670
94717
9.6796
-7.8389
y
-9.3336
+9.8979
-9.9295
-9.9371
-9.3951
-9-7943
—9.7706
+9.7465
+9.6027
+9.8272
+9.8033
+9.8924
-9.8915
—9.9002
-9.7878
—9.1069
+9-9557
+9.8723
—9.6526
-9.8997
-97159
—9.1228
-8.8786
—9.6448
+9.9244
+9-8857
—9.8460
—94864
-9.3757
—9.8845
+9.7596
+9.6983
+9.7466
+9.8502
+9.8820
+9.9043
+9.8708
—94800
+9-8539
-9:9103
+94190
—9.1241
—94160
+9.0115
—9.8116
.2669
.2668
.2668
.2667
.2666
.2665
.2665
.2664
.2664
.2664
.2662
.2662
.2659
.2658
.2657
.2657
.2656
.2655
.2653
.2653
.2651
.2650
.2649
.2649
.2647
.2645
.2644
.2643
.2643
.2643
.2639
.2635
.2634
.2632
.2625
.2624
.2624
.2623
.2623
.2622
.2620
.2617
.2609
.2608
.2607
+9-5884
9.5885
9.5888
9.5892
9.5901
9-5904
9.5908
9.5909
9.5910
9.5910
9.5924
9.5924
9.5936
9-594*
9.5949
9-5949
9.5956
9-5963
9.5972
9-5973
9.5981
9.5986
9.5991
9.5992
9.6004
9.6012
9.6020
9.6023
9.6023
9.6026
9.6045
9.6067
9.6069
9.6080
9.6116
9.6121
9.6123
9.6125
9.6126
9.6131
9.6140
9.6156
9.6196
9.6197
+9.6203
220
216
»i5
223
221
222
225
224
228
227
229
226
231
233
13*
*34
• • • •
136
133
132
138
iL 180
T. 89
iii. 132
iii 133
ii. 181
137
141
14D
Tiylor.
m. 134
V. 90
lit 135
y. 91
y. 92
iL 182
139
142
»44
iy. 166
iiL 137
iL 183
y. 93
143 iiL 138
149
150
iy. 169
iL 184
148 iiL 139
151
154
156
157
158
162
»59
163
164
167
166
V. 95
iL 185
iL 186
y. 96
y. 97
y. 98
y. 99
y. 100
iL 187
in. 144
ii. 188
iL 189
u. 190
iiL 145
479
476
475
478
481
484I
505
481
499
495
496
500
501
502
507
506
Brill,
baae.
»35
237
236
238
239
242
240
144
243
245
246
247
248
250
249
Vaiions.
G360
J 27, B 69
A(G) .
G362
B.H20
M58
B.H31?
B.H 1396
M59
M60
B.H31?
A46
Z2
B13
JB^A^Cm
(D)
R70
R7I
R72
B.F203
J 28
M6I
A 48
W114
G382
25
Ko.
541
54a
543
544.
545*
546
547*
54«
;49*
ISO
15 «
15*
i53
i54
i55
156
157
158
159
;6o
{61
;6a*
;63
[64
■fis
;66*
;67
;68
;69
170*
171
17*
173*
174
\7S*
176
177
178
179*
|8o
;8i
;8z
;83*
;84*
—
ConsteUation.
Scalptoru f
Pisdum
Hydri
AndromecUe
Cassiopese
4 Arietis
Andromede
PhceniciB
ArietU
Eridani ^
Piidnm
Phcenicis
Phoenicii
Hydri ..
Pend ..
1 Arietis
Octantit
I Pend
53Ceti X
2 Pend §
54Ccti
Pend
Phoenids •.
45 Casdopee •
55 Ceti C
55 AndromedfB
Phoenicifl ..
46 Casmopete..
% Triangnli . .
PhaBnida ..
Phoenids
SArietU y*
SArictis 7*
III Pisdum ^
ADdromediB
Andromedn
6 Arietis /3
Phoenids
Andromedae
56 AndromedB
7 Arietis
Phoenids
Casnopec
Octantis
Phoenids f
Mag.
5
7i
6
6
7
6i
6
5i
8
5
64
6
6
5i
6
6
6
Si
5
6
6
64
6
3
3
54
6
6
34
6
6
44
44
54
7
6
3
6
6
54
6
5
6
6
5
Right
Ascension,
Jan. 1, 1850.
Annual
Preces.
h m •
■
I 38 37,35
+2,801
39 »*,o*
3,170
39 3x,H
2,023
39 48,74
3,499
39 58,76
5,609
40 3,20
3,a35
40 9
3,681
40 12,82
a,357
¥> 13,94
3»>36
40 23,30
2,282
40 40,09
3,100
40 55,46
a, 548
41 »S»03
H-a,625
41 21,14
—0,142
41 22,61
+3,782
41 5»,9i
+3ta97
4a 5,30
-2,177
42 10,07
+3.876
42 13,23
a,954
4a 38,71
3,762
4» 54.75
3,176
43 «6,74
3,783
43 ao^'
a,596
43 39'33
4,ai4
44 3,54
2,956
44 18,52
3*564
44 18,82
a^os
44*5*44
4-5a3
44 3».58
3.395
45 **V
a,564
45 545
a,34»
45 i8,4fr
3,270
45 1846
3,a7o
45 47,67
3,096
45 5*,95
3.570
46 6,71
3.5"
46 21,82
3,289
46 55*98
a,578
47 3,«3
3,517
47 «5»70
3,517
47 *9»6i
3,3aS
47 37,9a
2,421
47 57,67
+5.738
48 0,91
-4,331
I 48 8,43
+a,499
SecVar.
Proper
Motion.
liOgarithma of
a
b
e
d
•
-0,0059
•
+0,0 z 8
+8.8280
+84898
+04473
-84668
+0,0101
+0,001
8.7887
8.45H
0.50 11
+8.0322
—0,0110
+0,032
9.1068
8.7731
0.3059
-9.0518
+0,0312
+0,010
8.8802
8.5479
0.5439
+8.6617
+0,3276
+0,047
9-4443
9.1 128
0.7489
+94338
+0,0137
+0,006
8.7988
84677
0.5099
+8.a445
+0*0457
8.9485
8.6179
0.5659
+8.8137
-0,0133
-0,024
8.9875
8.6572
0.3724
—8.8814
+0,0137
+0,001
8.7987
84686
0.5100
+8.2462
-0,0133
+0,005
9.0145
8.6851
0.3583
—8.9240
+0,0064
+0,003
8.7812
84531
04913
+74904
—0,0113
-0,005
8.9128
8.5860
04062
—8.7426
—0,0099
+0,007
8.8830
8.5578
+04192
-8.6715
+0,1705
+0,015
9.5360
9.2114
-9.1511
-9-5a93
+0,0541
+0,010
8.9829
8.6583
+0.5777
+8.8746
+0,0172
+0,009
8.8109
8wf888
+0.5182
+8.3756
+0,5985
+0,004
9-7414
94203
-0.3378
-9.7388
+0,0624
+0,004
9.0143
8.6936
+0.5884
+8.9244
+0,0001
—0,008
8.7879
84675
04704
—8.0850
+0,0517
+0,006
8.9712
8.6528
0.5754
+ 8.8557
+0,0104
—0,005
8.7856
84686
0.5019
+8.0379
+0,0532
—0,006
8.9769
8.6616
0.5778
+8.8657
—0,0100
—0,001
8.8887
8.5737
04143
—8.6891
+0,0968
+0,007
9.1198
8.go63
0.6247
+9.0694
+0,0002
+0,004
8.7857
84742
04707
—8.0693
+0,0348
—0,001
8.8929
8.5826
0.5519
+8.7009
—0,0121
—0,007
8.9566
8.6463
0.3811
—8.8314
+0.1339
+0,001
9.2026
8.8928
0.6554
+9.1696
+0,0230
+0,004
8.8346
8.5254
a53o8
+8.5181
—0,0102
—0,002
8J961
8.5892
04089
-8.7093
—0,0122
+0,005
8.9772
8.6706
0.3694
-8.8674
+0,0153
+0,007
8.7995
84940
0.5145
+8.3023
+0,0153
+0,009
8.7995
84940
0.5145
+8.3023
+0,0064
+0,003
8.7763
84731
04908
+74063
+0,0348
8.8913
8.5885
a5527
+8.6991
+0*0305
+0,002
8.8698
8.5681
0.5454
+8.6431
+0,0164
+0,008
8.8026
8.5020
0.5171
+8.3381
—0,0096
+0,030
8.8864
8.5885
04112
-8.6884
+0,0307
+0,004
8.8697
8.5725
0.5461
+8.6445
+0,0307
+0,016
8.8694
8.5731
a5462
+8.6439
+0,0183
0,000
8.8097
8.5145
0.5218
+8.3988
—0,0112
-0,009
8.9407
8.6461
0^3840
—8.8051
+o.3a53
94278
9.1348
+a7588
+94169
+ i.a446
9.8613
9.5686
—0.6366
-9.8599
—0,0104
—0,008
+ 8.91 12
+ 8.6190
+0.3978
-8.7469
No.
541
54a
543
544
545
546
547
548
549
550
55»
55*
553
554
555
556
557
558
559
560
561
$6%
563
564
565
566
567
568
569
570
571
57*
573
574
575
576
577
57«
579
5S0
5S1
5«»
5«3
5«4
585
North Polar
Distance,
Jan. I, ig5o.
u
115 48 12,6
79 54 3i.a
M» 46 33.5
5* 47 45.1
1% 32 48.5
73 47 3»»»
42 51
141 33 58.8
73 43 4*.3
144 16 37.6
87 3 55»3
132 30 42,8
127 54 31,8
169 54 0.7
38 48 30.7
68 28 12,4
173 44 5.8
35 35 53.6
10 1 25 49,0
39 57 7.a
79 4» 7A-
39 16 11,2
129 9 41,0
*7 4 17.4
101 4 42,9
50 o 50,7
138 33 48,2
22 3 17,9
62 9 13.8
130 34 46,6
14D 56 55,2
71 26 37,5
71 26 28,7
87 33 184
50 2 6,7
53 36 39»*
«9 55 39»6
129 20 10,8
53 *7 36,7
53 *9 w»3
67 9 35,0
137 2 17,7
12 48 56,1
175 18 40,8
133 »4 «»8
Annual
Precea.
//
8,23
8,21
9
8
8
7
7
7
7
5
4
3
3
8.
8,
8,
8,
8.
8,
8,
8.
8,
8.
8.
8,
8,
8.
8.
8.
8,09
8,08
8,07
8,0s
8,05
8,04
8,02
8pOi
8,01
8,01
8,01
7»99
7.98
7.98
7.97
7.96
7»95
7.94
7.93
7»9»
7.91
7.90
7.89
7.88
7.87
7.87
7.86
SecVar.
it
+0,170
0,194
0,124
0,215
0,346
0,200
0,227
0,146
0,200
0,141
0,192
0,158
+0,164
—0,009
+0,236
+0,207
-0,137
+0,244
0,186
0,238
0,201
0,240
0,165
0,269
0,189
0,229
0,154
0,290
0,218
0,165
0,151
0,212
0,212
0,201
0,232
0,229
0,215
0,169
0,231
0,231
0,219
0,160
+0,380
-0,287
+0,166
Proper
Motion.
—0,01
+0,06
+0.57
—0,01
+0,01
-0,04
-0,04
—0,09
+0,19
+0,01
—0,09
—0,11
-0,59
+0,07
—0,09
—0,40
+0,05
+0,09
+0,07
+0.07
—0,26
0,00
+0,12
+0,05
+0,14
+0,02
+0,21
+0,05
—0,17
+0,09
+0,09
+0,05
+0,03
+0,05
+0,11
—0,06
—0,01
-0,04
-0,03
+0,09
+0,03
—0,04
Logarithms of
-9.7576
9.5488
9.7604
-8.9567
+9.5026
-94752
+8.1818
-9.7792
9.4741
9.7766
9.6145
9.7839
9.7818
—9.6967
+8.7896
-9.3908
-9.6773
+8.9912
-9-7083
+8.7267
-9-5433
+8.7959
-9.7865
+9.2824
-9.7077
—8.6990
-9.7901
+9.3888
-9-2243
9.7906
9.7904
94319
9-4317
9.6176
8.6656
8.9258
94048
9.7929
8.9063
8.9053
9.3510
-9.7972
+9-5393
—9.6883
-9.7977
+9-5973
—9.2016
+9.9027
-9.7390
—9.9468
-94030
—9.8223
+9.8510
-94045
+9.8664
—8.6659
+9.7862
+9.744.6
+9-9493
-9.8477
-9.5203
+9.9528
-9.8655
+9.2523
-9.8395
—9.2070
-9.8432
+9-7547
—9.9036
+9-2373
-9.7613
+9.8283
-9-9*03
—9.6366
+9.7659
+9.8428
-9-455*
-9-455*
—8.5820
-9.7597
-9.7249
—94870
+9-75*9
-9.7256
-9.7251
-9-5394
+9.8146
-9.9390
+9.9484
+9-7854
2607
2602
2599
*597
*595
*595
*594
*593
2593
2592
2589
2587
2584
2583
2583
2578
2576
2576
*575
2571
2569
2565
2565
2562
2558
2556
2556
*555
*554
*549
.2549
.*547
-*547
.2542
.2541
.2539
.2537
.2531
.2530
.2528
.2526
.2525
.2521
.2521
.2520
+9.6203
9.6227
9.6240
9.6252
9.6259
9.6262
9.6266
9.6268
9.6269
9.6275
9.6287
9.6297
9.6310
9.6314
9.6315
9-^335
9.6343
9.6347
9.6349
9.6365
9.6376
9.6390
9.6393
9.6405
9.6421
9.6430
9.6431
9-^435
9.644^)
9.6459
9.6461
9.6469
9.6469
9.6488
9.649 X
9.6500
9.6509
9.6531
9-6535
9-6543
9.6552
9-6557
9.6569
9-6571
+9.6576
^
230
*35
236
*37
242
238
243
240
I • • •
239
»47
241
245
248
249
251
250
> . • •
252
> . . •
253
*55
257
246
168
169
170
i6s
172
iiL 147
ill. 146
ii. X92
174
175
178
V. 102
|iv. 177
V. 103
iiL 148
T. 104
▼. 105
176
179
177
183
181
185
iiL 151
iL 194
liL 152
ii. 195
188
184
192
190
186
193
198
197
196
201
200
202
206
203
204
205
212
Taylor.
11. 191
iv. 175
iiL 149
iL 193
V. 107
iL 196
iL 197
m. 156
V. 108
iii. 155
iL 198
iii. 157
▼. 110
iL 199
iv. 183
iL 200
iiL 160
iL 201
iiL 162
iii. t6i
iiL 163
ii. 202
▼. 113
vu 204
5"
Bria.
bane.
516 252
520
5*3
5*4
526
551
576
536
542
543
547
555
559
634
565
*53
254
*55
257
259
262
260
263
265
266
270
272
274
Varioua.
J *9. P 53
M62
A49
G383
A
R73
R74
R75
O 384, A 50
W116
J 30
M63
1^310
J 31
R76
R77
M65
M64,P58
G401
M66
A 55
(D2)
G404
J 3*. B 73
27
No.
586
587
588*
589
590
59»
592
593
594
595
596
597
598*
599*
600
601
6oi*
603
604*
605
606
607
608
609*
610
611
612
613*
614*
61s
616
617
618
619
620*
621
622
623
624
625
626*
627
628
629
630
IT
ConsteUation.
Piscium
Andromedae
Cusiopese
Hydri ^\
3 Persei
Hydri
8 Arietis t
9 Arietii X
s6Ceti
48 Cassiopen
Eridani ^
47 CasaiopeK
58Ceti
Hydri
50 CaMiopeaB
Eridani
Hydri
Hydri ij«
Phceiiids
Casaiopee
Eridani
Arietis
49 CaariopeK
Arietis
52 Cassiopese
53 CassiopeaB
Piscium
Phoenicis
4 Persei
1 12 Piscium
51 CassiopeK
57Ccti
59 Ceti V
Phoenicis
Cassiopese
Phoenicis
Hydri
Hydri a
3 Trianguli «
113 Piscium a
Ursae Minoris ....
Fornacis
57 Andromede . . . .y
Arietis
10 Arietii
Mag.
7
6
5
6i
5*
6
5i
6
5
4
6i
7
6
4
7
6
4i
5i
6
6
6
Si
7
6
6
7
6
5i
6
7*
6
4i
6
7
6
6
3
6
3i
7
6
3
7
6i
Right
Ascension,
Jan. I, 1850.
h
I
m
8',67
4«
48 37.11
48 37JI
48 45,68
49 3»«8
49 8.36
49 9*98
49 34.8a
49 38*69
49 43.63
o 6,71
o 16,35
o 22,17
o 25,50
o 43,81
o 47,23
0 5547
1 7i99
I 13.48
1 16,21
1 16.57
1 16,77
I 20,42
1 24,36
1 45.31
» 5744
2 7,24
2 11,71
2 20,61
2 2141
2 28,46
2 42,85
2 56,22
3 "46
3 26,26
3 *748
3 44-59
54 ».62
54 1345
54 17.50
54 11,33
54 33,03
54 4^.63
54 58,02
I 55 9."
Aumal
Preces.
+3,082
3,711
4,3»6
'.505
+3,762
—0,762
+3.»59
3,330
2,806
4,779
2,269
5.659
3.040
1.95 1
4.948
2,265
1,920
1498
»,375
6,828
2,257
3,302
5465
3,198
4*365
4*338
3,129
2,507
3,9*9
3.097
5,248
2,82]
2,818
1,5"
4,395
31483
0,014
1.855
3479
3.093
8,17a
2,690
3,640
3.»87
+3.374
SecVar.
+0,0058
+0,0448
+0,1035
+0,0066
+0,0487
+0,2536
+0,0145
+0,0184
—0,0041
+0,1606
—0,0111
+0,3028
+0,0040
—0,0076
+0,1830
—0,0110
—0,0069
+0,0070
—0,0108
+0,5536
—0,0108
+0,0166
+0,2647
+0,0112
+0,1059
+0,1026
+0,0079
—0,0096
+0,0615
+0,0065
+0,2254
—0,0033
—0,0034
—0,0093
+0,1075
—0,0095
+0,1303
—0,0050
-f 0,0267
+0,0064
+0,9089
—0,0062
+0,0374
+0,0106
+0,0202
Proper
Motion.
Logaritfamaof
+0,005
+0,003
-0,047
+0,003
-0,154
+0,007
—0,005
+0,005
-0,001
+0,056
+0,027
+0,005
—0,008
—0,012
+0,027
+0,021
+0,017
—0,009
—0,001
—0,001
+0,004
+0,009
—0,007
+0,004
+0,023
—0,016
+0,002
+0,009
+0,012
—0,013
—0,163
+0,034
+0,009
-f-0,009
—0,001
+0,004
-f 0,006
+0,013
+8.7737 +84»«« +04889 +7.05«4
8.9H3
9.1296
9.2125
8.9512
9-5743
8.7923
8.8078
8.8090
9.2417
8.9859
94051
8.7720
9.0863
9.2740
8.9852
9.0935
9.2045
8.9461
9-5563
8.9862
8.7985
9.3687
8.7794
9.I3IO
9.1228
8.7716
8.8979
8.9978
8.7699
9-3*53
8.8co6
8.80 IX
8.8939
9.1325
8.9025
9.4587
9.IC05
8.8418
8.7678
9.6725
8.8329
8.8934
8.7739
+8.810]
b
8-6443
8.8397
8.9232
8.6633 +0.5754 +8.8255
9.2868
8.5049
8.5223
8.5238
8.9570
8.7029
9.1229
8^.902
8.8047
8.9939
8.7054
8.8143
8.9262
8.6682
9.2786
8.7086
8.5209
9.0913
8.5023
8.8555
8.8483
84978
8.6245
8.7250
84972
9.0532
8.5295
8.5311
8.6250
8.8647
8.6348
9.1923
' 8.8354
8.5776
8.5039
94088
8.5702
8.6313
8.5130
+8.5500
0-5694 +8.793»
0.6350 4-9.0829
0.1775 —9.1817
—9.8821
+0.5131
0.5224
04481
0.6794
0.3559
0.7528
04829
0.2904
0.6944
0.3550
0.2834
0.1754
0.3757
0.8343
0.3536
0.5187
0.7376
0.5049
0.6400
0.6373
04954
0.3991
0.5943
04909
0.7200
04504
04499
0.3998
0.6430
0.3950
S.1430
0.2683
0.5414
04904
0.9123
04297
0.5612
0.5034
+0.5281
—9.5688
+8.2603
+8.3972
-8.4055
+9.2152
—8.8845
+9-3931
-74598
—9.0283
+9-*5i5
—8.8839
-9.0378
—9.1728
—8.8180
+9.5504
-8.8858
+8.3393
+9-3544
+8.0814
+9.0853
+9.0752
+7.7375
—8.7226
+8.9044
+7.3877
+9.3079
-8.3657
-8.3711
-8.7147
+9.0875
-8.7343
-94494
-9.0476
+8.5728
+7.3^87
+9.6691
-8.5413
+8.7155
+8.0259
+84394
No.
5«7
58S
589
590
59«
592
593
594
595
596
597
598
599
600
60Z
60s
603
604
605
606
607
608
609
610
61Z
6ia
613
614
6,5
616
61T
618
619
6ao
6zi
6^3
624
6x5
626
6a 7
6a8
629
630
North Pdar
DisteDoe,
Jan. 1, 1850.
Annnil
Preces.
M $3 47»3
43 38 »o>7
s6 6 40,8
158 40 58,3
41 31 55.1
»70 54 5*.»
7» 54 58,6
67 8 i5»i
"3 »S 37,5
19 49 28,5
142 21 25,7
13 26 35,7
9* 47 3^»4
151 1 57,8
18 18 29,5
142 21 394
151 35 29.0
158 23 12,9
138 7 4-S
9 »5 38*6
14a 30 3«,7
69 40 23^
H 36 37.7
78 26 4,3
»5 49 34.»
26 20 15^
84 41 43»o
I3> 54 3,»
36 14 24,6
87 37 »Of8
16 8 28,2
III 33 i6»9
III 48 22,7
131 27 8,3
»5 37 i5»^
132 45 20^.
168 14 5»o
152 18 4,7
57 46 47,9
87 57 4^7
7 8 56.1
120 43 28,9
4« »3 34,9
79 4a 3».8
64 47 27,6
7,«4
7*84
7.84
7.83
7»8»
7.82
7.81
7,80
7,80
7,78
7.78
7,77
7,77
7i76
7,76
7,75
7,74
7,74
7,74
7,74
7,74
7,74
7,73
7,7*
7,7 «
7,70
7,70
7»h
7,69
7,68
7.67
7,66
7,65
7,65
7,64
7,6a
7,6a
7,61
7,61
7,60
7,60
7.58
7,58
SecVar.
It
+0,204
0.247
0,287
0,100
+0,251
—0,051
4-0,218
0,224
0,188
0,321
0,153
0,382
0,205
0,132
0*335
0,154
0,130
0,102
0,162
0,465
0,154
0,225
0^372
0,218
0,298
0,297
0,214
0,172
0,270
0,213
0,361
0,194
0,194
0,174
0,305
0,172
0,001
0,129
0,243
0,216
0,570
o,x88
o,a55
o,a24
+ 0,237
Proper
Motion.
liOgurithms of
M
—0,12
—0,04
—0,12
0,00
-0,29
—0,01
0,00
+0,01
+0,01
—0,31
+0,02
—0,08
—0,02
—0,01
—0,19
—0,16
+0,11
—0,02
+0,07
+0,02
—0,02
+0,10
—0,03
—0,01
+0,25
+0,04
—0,04
—0,02
—0,60
+0,09
+0,09
+ 1,21
0,00
0,00
—0,01
—0,02
+0,08
+0,04
+0,19
+0,03
—9.6285
+ 84886
+9.3401
—9.7660
+ 8.7419
-9.7170
— 9-4*73
—9-3446
-9.7638
+9-4567
—9.8000
+9-5431
-9.6590
-9.7893
+9-4840
—9.8015
-9-7894
-9.7732
—9.8041
+9-5903
—9.8024
—9.3888
+9-5344-
-9.5205
+9.3666
+9-3581
-9.5896
—9.8041
+9.0906
—9.6171
+9-5*13
-9.7613
—9.7624
—9.8056
+9.3813
•9.8069
-9.7441
-9-7954
-9.0354
-9.6198
+9.6241
-9.7909
-7-7709
-9.5329
-9-4730
-8.a344
—9.8088
-9.9025
+9.9184
—9.8231
+9-9433
-94.168
-9.5378
+9.5448
-9.9217
+9.8465
-9.9356
+8.6354
+9.8895
-9.9247
+9.8458
+9.8913
+9.9151
+9.8186
—9.9408
+9.8462
-9-4875
-9.9323
—9.2486
—9.9005
—9.8984
—8.9117
+9.7704
—9.8522
-8.5634
—9.9280
+9.5103
+9.5149
+9.7656
-9.8995
+9.7762
+9-9349
+9.8910
-9.6746
-84945
—9.9401
+9.6517
-9-7654
-9.1949
-9.5720
.4520
.2515
.2515
.2514
.2511
.2510
.2510
.2506
.2505
.2504
.2500
.2499
.2498
.2497
•4494
.4494
.2492
.2490
.2489
.2489
.2489
.2489
.2488
.2488
.2484
.2482
.2480
.2480
.2478
.2478
.2477
.2474
.2472
.2470
.2467
.2467
.2464
.2461
-4459
.2458
.2458
.2456
.2454
.2451
.2449
+9.6576
9-6593
9-6593
9-6599
9.6609
9.6613
9.6614
9.6629
9.663 1
9.6634
9.6648
9.6654
9.6658
9.6660
9.6671
9.6673
9.6678
9.6685
9.6688
9.6690
9.6690
9.6690
9.6693
9.6695
9.6707
9.6715
9.6720
9.6723
9.6728
9.6729
9.6733
9.6742
9.6749
9.6758
9.6767
9.6768
9-6778
9.6788
9.6795
9.6797
9-6799
9.6806
9.68 1 1
9.6820
+9.6827
I
261
262
263
267
458
454
268
260
459
I • • •
265
266
269
271
264
272
273
270
475
477
256
< • • •
276
I • « •
278
209
207
211
lu. 164
214
216
218
210
208
u. 205
ii. 207
iii. 168
iii. 166
▼. 115
iU. 167
415
222
217
223
219
221
225
229
224
226
220
231
232
435
233
a38
241
236
240
242*
Taylor.
U. 203
iv. 185
BrU-
baae.
iiL 169
u. 413
y. 116
V. 117
ii. 211
iii. 170
iL 212
iii. 171
iii. 172
ii. 214
ui. 175
iii. 174
ii. 215
iii 173
ii. 216
iii. 176
V. 118
lu. 177
11. 219
iii. 178
iii. 179
iii. 180
iL 220
ii, 221
UI. 181
577
606
568
575
584
590
594
585
588
59»
597
599
621
605
602
276
279
275
278
283
281
282
284
285
286
289
287
288
Varioiu.
W119
G416
B.F 222
B.H44
J 33
B15
R79
J34
G424
B.F239
B.F240
W123
B.H 1147?
J 35
G440
J 36, R 80
M70
B16
M69
W126
29
No.
631
632
633
634
63s
636*
637*
638
639
640
641
642*
644.
645*
646
647*
648
649
650
651*
6s%*
653*
654*
655
656
657
65$
65^
660
661
662*
663
664
665
666
667
668*
669
670
671
672
673
674
675
30
ConstdlatioB.
Pitctmn
Arietia
6oCeti
Hjdri
Ceti
Aiietii
Hydri
6iCcti
54Cassiopee
Ceti
Eiidani
Fomacii
i2Arietu X
Arietis
Penei
1 1 Arietit
13 Arietii a
58 Andromeds
Azietis
Cattiopea
Hydri
Penei
Hydri
OcUntii
4Tri«g«K fi
14 Arietit
sPcnei A
62 Ceti
59 Andmiiedje
Andnmieds
Ceti
15 Arietift
16 Arietis
5Trie]igii]i
55 Cmiopeg
Arietis
Pboeiiids
Hydri
64 Ceti
6Penei
Phonicis
6 Trianguli
Hig.
7
6
6
5
5
6
7*
Si
H
7
6
5*
6
6
5*
H
2
5i
7
6
6
H
6
6
4
5i
6
6
H
6
7
6
6
7
7
6
8
6
6
5i
6
Si
Right
Aiceniion,
Jan. 1, 1850.
1
Annual
Preoea.
SecVar.
h m «
M
■
« 55 »3»5>
+ 3,100
+0,0067
55 »9.63
3.175
+0,0148
55 3o»37
3.064
+0/»52
55 41."
»^^H
-0,0097
55 43.87
1,562
+0.0045
55 45
2,885
—0,0011
55 51.87
+3.375
+0,0202
56 6.55
-0,293
+0,1667
56 7,80
4-3.059
+0,0050
56 17.41
4.94"
+0,1722
56 56,72
3.151
+0,0089
57 4.63
*.»74
—0.0093
57 45.93
2,691
—0,0058
58 10,95
3.336
+0,0179
5« 13.05
3.380
+0,0202
58 14,70
4. "4
+0,0746
5« »9.^
3.378
+0,0201
5« 43.5«
3.348
+0,0185
4
59 »7.40
3.575
+0,0316
59 3».33
3.»78
+0,0148
59 38.^3
5.a96
+0,2171
« 59 S^M
1,116
+0,0263
2 0 5,62
3.963
+0,0601
0 20,71
+ 0,539
+0,0690
0 20,98
— 1,840
+0,4217
0 38,05
+ 3.5*8
+0,0285
0 53.^
3.388
+0,0203
« 4.67
4,106
+0,0720
I 17.10
».o77
—0,0078
I 34.16
3.035
-1-0,0043
1 47.80
3.606
+0,0331
1 48,83
3.606
+0,0331
« 5».46
3,112
-I- 0,0073
> 59.46
a.4*7
—0,0083
2 19,16
3.30a
+0,0158
2 38,13
3.39*
+0,0204
* 39.85
3.477
+0,0250
* 46.77
4.59*
+0,1195
2 58,63
3.3*8
+0,0170
3 9.49
*404
—0,0084
3 «4.i9
1.484
+0,0077
3 *6,37
3.>65
+0,0095
3 39.»3
3.900
+0,0534
3 39.35
2,461
—0,0080
* 3 4^.89
+3^461
+0,0240
Proper
Motion.
+0,007
+0,008
—0,012
+0,008
+0,003
—0,063
+0,007
+0,067
+0,010
0,000
+0,005
+0,002
—0,001
—0,002
+0,016
+0,016
—0,001
+0,005
-0,055
-0,104
+0,017
+0,006
—0,008
+0,009
—0,001
—0,001
+0,001
+0,007
—0,011
+0,008
-0,024
+0,006
+0,003
+0,020
—0,021
—0,003
—0,009
+0,035
+0,005
—0,002
Logarithms of
+8.7670
8.7869
8.7663
8.9199
9.1706
8.7833
8.8093
9.4883
8.7657
9-»494
8.7680
8.9945
8.8264
8.7960
8.8065
9.0356
8.8059
8.7980
8.8605
8.7821
9.3039
9.2521
8.9832
9-35*9
9.6300
8.8436
8.8040
9.0234
9^)102
8.7603
8.8649
8.8649
8.7602
8.8923
8.7827
8.8021
8.8246
9.1460
8.7870
8.9027
9.1600
8.7617
8.9526
8.8834
+8.8181
+8.5073
8.5284
8.5078
8.6623
8.9131
8.5259
8.55*4
9.2326
8.5100
8.9944
8.5160
8.7430
8.5780
8.5495
8.5601
8.7893
8.5600
8.5539
8.6196
8.5415
9.0638
9.0129
8.7451
9,1159
9.3929
8.6078
8.5693
8.7895
8.7773
8.5286
8.6342
8.6342
8.5297
8.6624
8.5542
8.5749
8.5976
8.9195
8.5614
8.6778
8.9355
8.5381
8.6607
d
+04914
0.5152
0*4863
0.3828
ai936
04.601
+0.5283
-9-4675
+04855
0.6938
04985
0.3372
04299
0.5232
0.5289
0.6143
0.5287
0.5248
0.5533
0.5156
0.7239
0.047s
0.5980
+9.7317
— a2648
+0.5476
0.5299
0.6134
0.3175
04821
0.5571
0^5571
04931
a3886
0.5188
0.5304
0.5413
0.6619
a5222
0.3810
0.1713
0.5004
8.7299 0.5911
0.3912
+8.S95S +0.5392
+74281
+8.2658
-6.7847
—8-77*7
-9.1339
—8.2249
+84384
-94804
-7.0335
+9.2246
+7.8548
—8.9020
—8.5256
+8.3683
+8434*
+8.9626
+84316
+8.3854
+8.6414
+8.*S57
+9.2852
—9.2281
+8.8863
-9.3382
—9.6259
+8.5942
+84336
+8.9467
—8.9278
-74852
+8.6574
+8.6575
+7.5483
-^ 8.7228
+8.2907
+843 «7
+8.534»
+9.1061
+8.3347 I
—8.7462
—9.1229
+7.8979
+8-8392
-8.7054
+8.5117
No.
631
634
636
637
638
639
640
643
645
646
647
648
649
650
651
653
654
«S5
656
658
659
660
661
66s
663
664
665
060
667
668
009
670
671
«7»
*73
«7*
«7S
North Polar
Diitanoe,
Jan. I, 1850.
Annual
Precet.
0 t M
u
87 ai X4^
-«7.57
7* »« 7.8
17.56
90 35 5a,a
17.56
13s ** >«.5
«7.55
'56 47 55.7
«7.55
to6 3
"7.55
64 48 16.7
"7.55
'«9 5 5»4
"7.54
9* 3 4»»»
"7.54
19 9 »i,9
"7.53
8a 59 6^
17.50
"43 54 47^4-
"7.49
lao I 10,3
"7.47
«8 4 3.7
"7.45
64 53 19,1
"7^45
3a 17 36,5
"7.44
65 0 51,0
"7^4
«7 H 56.4
"74*
5a 51 16,0
"7,39
7a 41 13,8
"7.39
16 40 5a,6
"7.38
16 1 8 a8,o
"7.37
36 5a 7,6
17,36
165 10 ia,9
"7.35
17a 13 38.8
"7.35
55 43 a9.a
"7.H
64 46 a4,7
"7.33
33 3 55.8
"7.3*
145 48 a,6
"7.3"
93 * 33.0
"7.30
5« 40 «5.9
"7.^9
5« 39 59.0
"7.*9
86 a8 49,0
"7.»9
»3» 35 4f»6
J7.»8
71 la 33,a
"7.»7
64 46 a5,8
"7,*5
59 " 59.*
"7.»5
*4 «o 57.3
"7.*5
69 19 56,a
"7.a4
«34 «3 34.7
J7.»3
M^ 39 4*.!
"7.*3
8a 8 4,6
i7.»»
39 3« 3.0
"7.*"
131 34 38,8
"7.»"
60 a4 9.3
-I7,ai
SecYar.
+o,ai8
o.*3"
o,ai6
0,170
o,xio
o,ao4
+o,a38
— o,oai
+o,ai7
0,350
o,aa5
o."55
0,193
0,340
O.H3
0,396
0.143
o.a4a
o,a6o
0,338
0.385
0,081
0,389
+0,039
-0,135
+0,359
0,349
0,303
o."53
0,334
0,367
0,367
0,330
0,181
0,145
0.35a
0,359
0,343
0,348
0,180
o,tii
0,337
0,393
0,184
+0,359
Proper
Motion.
-0,04
+0,03
-o»34
+0,54
+0,17
+0,36
-|-o/>6
+0,34
—0,05
+0,09
-0,04
0,00
+0,04
+0,13
+0,03
+o/>6
—0,0a
+0,03
+0/)3
+044
+0,01
+0.03
+0,08
-0,07
+0,3I
—0,03
+0,01
+0,04
+0,17
0,00
+0,03
0,00
— 0,01
+0,04
+0,07
+049
-fo,io
+0,16
+0,16
+0,05
Logarithms of
-9.6143
9^A86
9.6434
9.8133
9-7894
9.74"o
9.3707
9-747"
-9.6463
+9.5005
.9.5694
9-8 "34
9.7936
9-3393
.9.3639
+9.3676
—9.3669
9-3 "95
8.6551
-9.4249
+9-5479
-9-7875
+9.1458
-9.7750
9.744.6
8.879 X
-9.3507
+9.3686
—9.8305
9.6630
8^.166
8^.150
9.6043
9.8315
9.39*5
9.3438
—9.0469
+9-459*
-9-3533
9.8348
9.8077
-9-5559
+9.0753
—9.8333
-9.0917
—8.6037
-9*4313
+7.9608
+9.7949
+9-9055
+9-3837
-9.57x1
+9-9338
+8.3095
—9.9168
—9.0376
+9.8483
+9.6393
— 9.5118
-9.567a
—9.8665
-9.5651
-9.5363
-9.7190
-9-4""7
-9.9x93
+9.9x37
—9.8405
+9.9334
+9-933"
-9.6875
- 9.5663
—9.8596
+9-8537
+8.6607
—9.7381
—9.7381
—8.7336
+9.7658
-9-4430
-9.5643
—9.6441
—9.8946
-9^5x9
+9.7776
+9.8969
—9.0699
—9.8300
+9-7554
-9.6371
.3449
.3446
.344.6
-1443
.344.3
.2441
.3439
•4439
.3437
.3430
.3439
.3433
.3417
.3417
.3417
.3416
.3411
.3403
.3403
.3401
.3399
-*397
•*394
.3394
.3391
.3388
.3386
.3383
.3380
.3378
.3378
-*377
.3376
.3373
.3368
.3368
.3367
.3364
.3363
.3363
•*359
-*357
.»357
-»357
fll
+9.6839
9.6838
9.6839
9.6845
9.6847
9.6847
9.6851
9.6859
9.6860
9.6866
9.6888
9.6893
9.6916
9.6930
9.6931
9.6933
9.6934
9.6948
9.6973
9-6975
9.6978
9.6985
9.6993
9.7001
9.700 X
9.70 XX
9.7019
9.7035
9.7033
9.7041
9.7048
9-7049
9-7050
9-7054
9.7065
9.7075
9.7076
9.7080
9.7086
9.7093
9.7094
9.7101
9.7108
9.7108
+9.7108
380
379
381
374
385
384
383
386
387
388
383
390
391
389
395
393
»941
396
398
397
393
303
399
I • • •
301
Tiykr.
H3
*44
348
H5
IT. 191
347
339
349
lu. 183
iii 183
Ui. 184
351
350
iii. 185
iL 335
ii. 336
353
353
*54
357
iii 186
ii. 337
m. 187
iii 188
356
360
363
459,
365
363
366
370
367
369
368
364
I
7
6
3
10
5
U. 333
ii. 333
iL 334
UL 189
iL 338
iL 339
liL 190
▼. 133
iy. 196
iiL 191
iii. 193
iiL 193
iL 331
iii. 196
iiL 195
iiL 194
iv. 197
iiL 198
iL 333
m. 199
iii. 303
iiL aoo
Bria.
b«ne.
6x0
616
637
619
618
643
653
679
640
641
647
664
653
390
391
393
VuicNia.
393
*94
*95
*97
300
304
301
303
307
309
308
B.F349
Wx37
J 37
M71
Airy(G)
M73
M73
G454
O463
WX31
M74
Airy (6)
M75
3»
No.
676
677
678
679
680
68 1*
68z
683
684
685*
686*
687
688
689
690
691
692
693
694*
69s
696
697
698
699
706*
701*
70a*
703
704
705
706
707
708
709*
710
711
712
713
714
715
716
717
718*
719*
720*
32
ConBteUation.
60 Andromeds .... ft
63Ceti
Phoenids
Arietis
Eriduii
Eriduii
17 Arietis 1}
19 Arietis
65Ccti g»
66 Ceti
Arietis
Ceti
Fornads f/u
Persd
Pend
7 Trimogttli
20 Arietis
21 Arietis
Cassiopeac
8 Persd
7 Persd X
8Triangali i
9 TriaDgiuli Y
Phoenids
Persd
Persd
Cassiopeac
Hydri
67 Ceti
Andromeda
62 Andromedae . . . . c
22 Arietis B
Ceti
Hydri
10 Trianguli
Hydri
23 Arietis
Fornads
Andromedie
63 Andromedie
Hydri «•*
Eridani f
Persd
Persei
68 Ceti 0
Mag.
5*
6
6
6
6
6
7
5
7\
7
5
7*
7
6
H
7
7i
6
6i
5i
5i
6
H
7
7*
6
6
6
6
6
6
6
6i
5i
7
6
6
6
Sh
4
7
neb.
var.
Right
Ascension,
Jan. I, 1850.
Annual
PreoeSa
h m «
2 3 50,29
s
+3.714
3 59.14
3.040
4 5.17
1.393
4 9»35
3.370
4 »7.«o
1.173
4 a».>3
2,201
4 14.65
3.319
4 51.84
3.151
5 3.35
3.170
5 «.*7
3.033
5 31.9"
3.309
5 38.45
3."3
6 17.93
2,643
6 20,34
4,122
6 *5.33
4."3
7 4.75
3.511
7 ".36
3400
7 ".64
3.389
7 17.50
4.499
7 15.67
4.166
7 34.18
4.151
7 55.00
3.540
8 24.87
3.535
8 27.66
1.434
8 35."
4.H3
8 44.13
4.146
8 45.04
4.508
9 »o,03
".399
9 30,26
2,981
9 37."
3.874
9 37.57
3.831
9 47.58
3.311
>o 13.75
3.084
10 14,74
0,346
10 16,55
+3.451
10 25,96
-0,135
10 48,84
+ 3.319
10 58,99
1.531
II 0,67
3,836
" 3.77
3.9^7
1 1 6,96
1,229
" 9.34
1.137
II 21,88
4.168
II 38
4.165
1 II 46,53
3,024
Sec. Var.
+0,0404'
+0,0047
^0,0083
401O190
—0,0080
—0,0082
+0,0170
-f-0,0132
+0,0097
+0,0044.
+0,0159
+0,0078
-0,0054
+0,0701
+0,0702
+0,0269
+0,0203
+0,0197
+0,1050
+0,0733
+0,0719
+0,0277
+0,0273
-0,0074
+0,0706
+0,0707
+0,1046
+0,0111
+0,0029
+0,0489
+0,0459
+0,0161
+0,0064
+0,0797
+0,0226
+0,1276
+0,0160
—0,0062
+0,0457
+0,0514
+0,0186
—0,0067
+0,0710
+0,0706
+0,0044.
Proper
Motion.
+0,001
+0,005
—0,011
+0,009
+0,023
+0,153
+0,012
+0,007
—0,001
+0,036
+0,003
—0,012
—0,001
+0,01 1
+0,013
+0,001
+0,014
—0,005
—0,001
+0,008
+0,005
+0,096
+0,009
—0,009
+0,014
+0,009
+0,001
—0,018
+0,007
—0,006
—0,002
+0,004
+0,017
—0,029
+0,007
+0,001
0,000
+0,036
+0,007
+0,003
—0,018
+0,019
—0,001
—0,003
Logarithms of
+8.8968
8-7574
8.9038
8.7943
8.9716
8.9629
8.7849
8.7702
8.7602
8.7563
8.7793
8.7563
8.8232
9.0104
9.0106
8.8282
8.7963
8.7937
9.1071
9.019a
9.0146
8.8315
8.8290
8.8798
9.0091
9.0093
9.1041
9.1566
8.7539
8.9271
8.9141
8.7751
8.7497
9-3415
8.8035
94084
8.7733
8.8446
8.9118
8.9358
9.1853
8.9612
9.0070
9.0053
+8.7487
+8.6749
8.5361
8.6830
8.5737
8.7517
8.7433
8.5655
8.5527
8-5435
8.5399
8.5647
8.5421
8.6118
8.7992
8.7997
8.6201
8.5887
8.5862
8.8999
8.8126
8.8086
8.6269
8.6265
8.6775
8.8073
8.8082
8.9030
8.9573
8.5560
8.7297
8.7167
8.5784
8.5549
9.»477
8.6088
9.2144
8.5809
8.6529
8.7203
8.7444
8.9942
8.7702
8.8169
8.8163
+8.5603
+0.5710
04829
0.3789
0.5276
0.3371
0.3426
o-5*»3
0.5120
0.5011
04819
0.5197
04946
04221
0.6151
0.6153
0.5468
0.5315
0.5301
0.6531
0.6197
0.6181
0.5490
0.5484
0.3863
a6i73
0.6176
0.6540
0.1459
04744
0.5881
0.5833
0.5212
04891
9.539^
+0.5381
-9.1294
+0.521 1
04034
0.5839
0.5929
0.0896
0.3298
0.6200
a6i97
+04806
d
+8.7348
-74027
-8.7497
+8.3943
—8.8708
-8.8568
+8.3*93
+8.1709
+7.91 12
-74889
+8.2899
+7.6321
-8.5405
+8.9307
+8.9310
+8.5603
+84236
+84088
+9-0598
+8.9438
+8.9373
+8.5738
+8.5669
—8.7042
+8.9299
+8.9303
+9.0564
—9.1202
—7.8469
+8.7999
+8.7760
+8.2922
+7.0112
-9.3279
+84743
-9.3977
+8.2859
—8.6209
+8.7733
+8.8165
-9. 1 541
— 8.8590
+8.9284
+8.9261
-7.5539
North Polar
No. Distance,
Jan. 1, 1850.
676 46 %$ 31,2
677 92 31 57.8
678 134 31 34.3
679 66 31 20,1
680 142 26 35,6
681 141 33 Mt«
682 69 29 48,9
683 75 *5 33.1
684 81 51 34,0
685 93 5 4«.8
686 7« 5 »5.*
687 85 41 28,6
688 121 25 48,4
689 33 40 i9»4
690 33 38 41*8
691 57 *o *7»6
692 64 55 2,4
693 65 39 16,8
694 26 16 24,0
695 3» 47 59.0
696 33 10 55»5
697 5^ »7 54*o
698 5^ 50 57.*
699 131 51 57.8
700 33 33 38.5
701 33 3« 34-4
702 26 21 32,4
703 156 51 464
704 97 6 56,7
705 4« 44 35.7
706 43 «8 54,3
707 70 47 41.7
708 88 57 14,1
709 165 12 20,9
710 62 3 9,7
711 167 19 53.7
712 71 o 3.9
713 126 40 54,5
7«4 43 " 5*.7
715 40 32 25,0
716 158 3» 3M
717 142 12 26,7
718 33 a6 52.5
719 33 34
7*0 93 39 4X.8
Annual
Preces.
7.»o
7.19
7.19
7.18
7,18
7.17
7.17
7.15
7.14
7.14
7,12
7,12
7.09
7.08
7.08
7.05
7.05
7.04
7.04
7.03
7.03
7,01
6.99
6,99
6,98
6.97
6.97
6.9s
6,94
6.93
6.93
6,92
6,90
6,90
6,90
6,89
6,88
6,87
6,87
6,86
6,86
6,86
6.85
6,84
6,83
SecVar.
u
+0,279
0,228
0,180
o.»53
0,164
0,166
0,251
0,246
0,240
0,230
0,251
0,237
0,202
0.315
0.315
0,270
0,261
0,261
0,346
0,321
0,320
0,273
0.274
o.i8j^
0,322
0,322
0,350
0,109
0,233
0,303
0,299
0,260
0.242
0,027
+0,271
—0,011
+0,262
0,200
0.303
0,309
0,097
0,169
0,330
0.330
+0,240
Proper
Motion.
Logarithms of
//
+0,04
+0,04
+0.06
—0,02
—0,08
-1,84
0.00
+0,02
+0,02
+0,04
— o,ox
+0,15
+0,08
+0,01
—0,11
+o,ox
+0,12
+0,07
+0,02
—0,02
+0,23
+0,02
—0,13
—0,02
—0,07
+0,69
+0,12
—0,08
+0,02
—0,03
-0,36
+0,15
0,00
+0,41
+0,09
+0,21
—0,02
+0,05
-0,17
-0,05
+0.23
+8.5977
-9.6593
9.8266
9.2851
9.8285
9.8289
9-3533
94618
9.5516
9.6641
9-3833
9.5949
—9.8084
+9.2907
+9.2920
— 8.910X
—9.2294
-9.2509
+9-448»
-I-9-3I93
+9.3 III
-8.8395
* 8.861 5
—9.8312
+9.3086
+9.3103
+9-454*
—9.8207
—9.6963
+9.0453
+8.9647
-9.3679
9.6275
9.8002
9.1176
9-793 >
9.3700
-9.8268
+8.9782
+9-""3
—9.8213
-9.8413
+9.3290
+9.3280
—9.6701
9-7713
+8.5784
+9-7788
-9-5319
+9.8319
+9.8265
-9.4770
-9.3328
—9.0829
+8.6644
-9-4419
—8.8070
+9.6476
—9.8506
-9.8507
—9.6616
-9-5567
-9-5445
—9.8819
-9-8537
—9.8516
—9.6708
—9.6658
■f 9-75*3
—9.8485
—9.8485
-9-8799
+9-8906
+9.0196
-9-7993
-9.7884
-9-4434
-8.1872
+9.9111
—9.5966
+9.9148
-9-4377
+9.701 1
— 9.7862
-9.8055
+9.8935
+9.8224
-9.8457
— 9.8448
+8.7291
'*355
-a353
2352
.2351
.2350
-*349
.2348
-*343
.2341
.2340
-»335
•»334
.2326
.2326
.2325
.2317
.2316
.23x6
.23x5
.2313
.2312
.2307
.2302
.2301
.2300
.2298
.2298
.2293
.2289
.2287
.2287
.2285
.2280
.2280
.2279
.2277
.2273
.2271
.2270
.2270
.2269
.2269
.2266
.2263
.2261
+9-7 "3
9.7118
9.7121
9-7"3
9.7128
9.7130
9.7131
9.7146
9.7152
9-7x54
9.7167
9.7170
9.7190
9.719X
9.7194
9.7214
9.7217
9.7218
9.7221
9.7225
9.7229
9.7240
9-7*55
9.7256
9.7260
9.7264
9.7265
9-7*77
9-7*87
9.7291
9.7291
9.7296
9.7309
9.7310
9.7310
9-73x5
9.7326
9-7331
9.7332
9-7334
300
304
303
305
306
308
309
312
3»4
315
307
310
311
317
318
I • . •
316
3»3
321
319
320
322
3*7
3*5
3*4
9-7335
9.7336
9-7343
9-7350
+9-7355] 3»9| 56
3*3
4
9
X4
8
Tqrlor.
II
15
16
18
20
*3
28
21
22
30
3*
33
m. 201
ii. 234
lit 204
iii, 203
▼. 124
V. 125
ii, 235
11. 236
ii. 237
iii. 206
iii. 207
iii 208
iii. 209
iv. 201
iy. A03
iii. 210
lu. 2x1
iii. 212
27
29
34
37
4*
35
36
47
41
43
49
5*
5x
54
53
111. 2x3
iii. 214
iiL 2x5
iii. 2x6
m. 2x8
iv. 207
iii. 217
ii. 238
iii. 2x9
iiL 220
ii. 239
iL 240
m. 222
ui. 223
V. 132
m. 224
u. 241
u. 243
659
662
66x
Bria-
baae.
666
682
691
704
709
688
701
693
310
312
3x1
VariooB.
3x5
318
321
326
3*8
3*5
330
3*7
M76
M78
M77
O475
G476
Bx8
B.P279
Airy(G)
G494
M79
W138
G499
J 38, R 81
Airy(G)
A
J 39
(E)
33
No.
711
71a
7»3*
7*4
7x5*
716
7*7*
7aS*
7*9
730
731
73*
733
734
735
736
737
738*
739
740*
74«
74*
743
74f*
745
746
747
74«
749*
750
75*
751
753
754
755*
75^
757
75«
759
760
761
76i*
763
764*
765
34
ComtelUtion.
Mag.
9 Pen«i i
Ccti
Pornacis
Hydri
Penei
Pboenidi ..
Androraedie
Arietis ....
69 Ceti
Hydri ....
64 Andromedie .
70 Ccti
10 Penei
Ilorologii . . .
65 AndromedB .
Horologii
Fonuuns x
Arietis
Pboenicii
Casaiopeae
Arietis . . .
Fornacis .
Fornads .
Cassiopeae.
X4 Arietis . . .
?
Fornads ..
71 Ccti
Eridani . . . >
66 AndromedB
Arietis ....
Fornads
II Trianguli
Horologii
71 Ccti ....
Arietis ..
Hydri ..
II Trianguli
»5 Arietis . .
13 Trianguli
73 Ceti ....
f
Persd
Horologii X
Eridani x
Arietis
Fornads
5
7
6
5i
8
6
6
H
6
5i
6
6
61
6
5i
6
5i
8
5i
6
6*
6
6
4
5i
6
6
5i
6*
7
6
H
6
5
6
4
6
7
4
6
5*
4i
7
6
Right
Ascension,
Jan. X, 1850.
b m •
X 56^
2 8,13
* >5.45
2 20,17
2 36,65
3 26,03
3 3»»48
4 ".05
4 15.76
4 »*.90
4 »8.55
4 34."
4 4*»*9
5 3.58
5 38,87
5 39.37
5 40.87
6 8,18
6 1844
6 25.39
6 29,83
6 41,05
6 41.93
6 46.55
6 46,97
6 56,01
7 »3.83
7 38.17
7 49.45
8 8,07
8 31.43
8 34.65
8 41,78
8 4*4*
[8 43,24
9 5.79
9 *3.i7
9 *5.i4
20 1,34
20 11,41
20 39,45
20 43,30
21 28,98
21 35,08
2 21 40,82
Annual
Preces.
+4.116
3,006
2,704
1,223
4.184
2,396
3,704
3,203
+3,067
—0,148
+3.93*
3,050
4.167
1,942
3.947
1,901
2,731
3.>97
*.350
7.790
3.190
2,627
2,677
4.817
3,202
*.478
3.0*5
2,111
3.969
3.*04
*.398
3.530
».877
2,895
3.*o3
1,048
3.494
3.»99
3,500
3.176
3.682
1,682
2,200
3.»9*
+*,538
Sec Var.
+0,0664
+0,0038
—0,0037
+0,0x88
+0,0715
—0,0069
+0.0363
+0,0108
+0,0059
+0,1246
+0,0511
+0,0053
+0,0689
—0,0039
+0,0517
—0,0032
—0,0027
+0,0106
—0,0066
+0,6400
+0,0103
—0,004^
—0,0036
+0,1288
+0,0x07
—0,0059
+0,0046
—0,0057
+0,0524
+0,0x08
—0,0062
+0,0253
—0,0025
+0,00 XX
+0,0108
+0,0267
+0,0235
+0,0x06
+0,0236
+0,0097
+0,0333
+0,0019
—0,0057
+0,0x03
—0,0048
Proper
Motion.
—0,002
—0,007
—0,0x0
—0,008
+0,126
—0,007
+0,003
+0,003
—0,125
+0,003
0,000
—0,007
—0,006
+0,006
+0,032
+0,025
—0,008
— o,oox
— 0/X52
+o,oox
—0,048
—0,007
—0,005
+0,003
+0,021
+0,005
—0,0x0
+0,003
+0,007
+0,0x5
—0,007
—0,026
+0,002
+0,004
— o,ox X
+o,oox
—0,0x6
—0,002
+0,006
+0,056
—0,0x4
+0,00 X
Logaxitliins of
+8.9907
8.7490
8.7960
9.1820
9.0071
8.8784
8.8660
8.7516
8.7447
9.3942
8.9303
8.74*5
8.9957
9.0033
8.93x2
9.0x23
8.7839
8.7484
8.8843
9-5464
8.7473
8.8065
8.7944
9.1447
8.7480
8.8463
8.74x5
8.9489
8.93 IX
8.7463
8.8649
8.8067
9.0087
8.7502
8.7455
9.1910
8.7963
8.7441
8.7965
8.74x0
8.8426
9.0506
8.9x30
8.7404
+8.8190
+8.8029
8.562 X
8.6096
8.9959
8.8222
8.6968
8.6848
8.5732
8.5666
9.2x66
8.7531
8.5676
8.8194
8.8285
8.7588
8.8399
8.6II6
8.5780
8.7146
9-3771
8.5783
8.6383
8.6262
8.9769
8.5802
8.6791
8.5762
8.7846
8.7675
8.5840
8.7042
8.6461
8.8487
8.5902
8.5855
9.0326
8.6390
8.5870
8.6418
8.5870
8.6905
8.8987
8.7642
8.5920
+8.6710
+0.6145
0.4780
0.4321
0.0874
0.6216
0.3795
0.5686
0.5056
+o^^67
-9.1694
+0.5946
0-4843
0.6198
0.2883
0.5963
0.2790
0.4363
0.5047
0.37 1 1
0.8915
0.5038
04195
04276
0.6828
0.5054
0.3940
04807
0.3245
0.5987
0.5057
0.3798
0.5477
0.2734
046x7
0.5056
0.0204
0.5433
0.5050
0.5441
0.5018
+8.9049
—7.6928
-84479
-9.1505
+8.9292
—8.7084
+8.6804
+7-9977
-64535
-9.3831
+8.8102
—7.1821
+8.9x39
—8.9251
+8.8129
—8.9382
—84016
+7-9701
—8.7252
+9.5410
+7-943*
—8.5126
—84613
+9.1078
+7.9846
-8.6381
—7.52a*
—8.8441
+8.8147
+7.9846
-8.6864
+8.5201
-8.9347
— 8.1013
+7.9*0*
—9.1621
+84818
+7.9630
+84855
+7-87*8
0.5661 +8.6365
0.2257 -8.9924 I
0.3423 —8.7867
0.5040
+04045
+7-9*97
-8.5720
No.
721
722
7*3
724
7215
726
7»7
728
729
730
731
732
733
734
735
736
737
738
739
740
74>
I 74*
743
744
745
746
747
74«
749
750
751
752
753
754
755
756
757
75«
759
760
North Polar
Distance,
Jan. I, 1850.
//
34 50 39*4
95 » *4»8
1 16 39 27,9
158 26 43,3
33 18 5.»
132 32 27,8
49 17 >3.7
79 50 S^S
90 17 35»4
167 3 15,2
40 40 39,3
91 34 10,6
34 4 ^7.7
146 38 i^
4© 24 15,9
147 28 3,8
114 30 1,9
80 24 34^
133 53 15.3
9 » 33.8
80 58 2,8
120 32 45,5
117 40 28,2
23 16 34,1
80 4 18,7
128 15 27,3
93 27 38,0
141 46 39.3
40 6 16,1
80 t 58,0
131 31 32,4
58 52 29,7
147 29 36,5
102 58 9,6
80 6 50,1
159 20 36,3
61 o ii»7
80 28 13,5
60 44 46,9
82 12 53,7
761
51 32 6,1
7r62
150 59 22,6
763
138 22 48,1
764
81 6 19,0
765
124 29 14,0
Annual
Prcces.
//
6,82
6,81
6,81
6,80
6,79
6,75
6,75
6,71
6,71
6,71
6,70
6,70
6,69
6,67
6.64
6,64
6,64
6,62
6,61
6,61
6,60
6,59
6,59
6,59
6,59
6,58
6,56
6,55
6,54
6.5*
6,50
6,50
6,49
6,49
6,49
6,47
6,46
6,46
6,43
6,42
6,40
6,39
6,35
6,35
6,34
SecVar.
//
+0,327
0,239
0,215
0,097
0.334
0,192
0,297
0,258
+ 0,247
— 0,012
+ 0,318
0,247
0,337
0.157
0,321
0,155
0,222
0,261
0,192
0,637
0,261
0,215
0,219
0.395
0,263
0,203
0,249
0.174
0,328
0,265
0,199
0,293
0,156
0,240
0,266
0,087
0.291
0,267
0,293
0,266
0,309
0,141
0,186
0,270
+0,115
Proper
Motion.
It
0,00
+0,21
-0,37
+0,38
+0,04
+0,09
+0.07
—0,01
+0,05
+0,03
—0,02
—0,23
+0.06
—0,91
+0,08
+0,03
—0,07
+0,09
—0,65
-0,56
0,00
4-0,05
—0,09
—0,06
—0,25
4-0,10
+0,35
—0.15
+0,02
—0,71
4-0,02
+0.13
4-0,03
+0,08
4-0,21
—0,05
0,00
+0,77
+0,36
+0,17
Logarithms of
fc"
+9.2986
—9.6814
—9.8011
—9.8242
+9.3401
-9-8398
+84771
-9.5183
—9.6403
—9.8038
4-9.1367
-9-65»3
+9-3349
—9.8469
4-9.1569
-9.8475
—9.7968
-9.5247
—9.8458
4-9.6864
-9.5321
—9.8190
—9.8097
+9.5376
-9.5193
-9.8383
—9.6696
-9.8527
+9.1850
-9.5176
9.8461
8.8899
9.8531
9.7408
9.5183
9.8368
9.0112
9.5230
8.9926
-9.5468
4-8.2672
-9.8539
-9.8579
-9.5305
-9.8363
b'
-9.8379
+8.8672
+9-575*
+9.8917
—9.8449
+9-7518
-9.7361
—9.1670
4-7.6296
+9.9095
—9.8004
+8.3580
—9.8384
+9.8416
—9.8007
+9-844-9
4-9.5367
—9.1401
+9-759"
—9.9126
—9.1138
+9.6238
+9.5846
—9.8807
-9-1541
4-9.7092
+8.6975
+9-8117
-9.7998
-9-1541
+9.7368
—9.6287
+9.8411
4-9.2662
—9.1498
+9-8857
-9.5997
-91331
—9.6024
-9.044.9
—9.7063
+9.8542
4-9.7850
—9.1005
4-9.6641
—1.2259
1.2256
1.2255
1.2254
1.2251
1.2240
1.2239
1.2231
1.2230
X.2229
1.2227
1.2226
1.2224
1.2220
1.2212
1.2212
1.2212
1.2206
1.2204
1.2203
1.2202
X.2199
X.2199
1.2198
X.2198
1.2196
X.2190
1.2187
1.2184
X.2180
1.2175
i."75
1.2173
1.2173
1.2173
X.2168
1.2 164
1.2164
1.2156
1.2153
1.2147
1.2 146
1.2136
1.2135
—1.2133
d'
+9-7359
9.7365
9-7369
9-7371
9-7379
9-7403
9-7405
9-74*5
9.7426
9-7430
9-7433
9-7435
9-7439
9-744-9
9.7466
9.7466
9-7467
9.7480
9.7484
9.7488
9.7490
9-7495
9-7495
9-7497
9.7498
9.7502
9-7515
9.7521
9.7526
9-7535
9.7546
9-7547
9-7550
9-7551
9-7551
9.7561
9.7569
9.7570
9-7587
9-7591
9.7604
9.7605
9.7626
9.7629
4-9.7631
326
328
333
331
335
330
334
336
332
338
339
337
340
343
341
342
345
346
347
55
58
59
Taylor.
61
V. 135
lii. 227
69
64
70
65
71
73
lit 228
ii. 245
ill. 229
V. 138
lii. 231
y. 140
lii. 232
77
60
75
72
76
80
79
83
90
84
87
85
88
91
93
94
99
u. 242
lii 225
V. 133
u. 244
m. 233
iii. 230
ii. 248
▼• 143
y. 142
iL 247
iL 249
V. 144
ii. 250
V. 145
uL 234
iv. 225
m. 236
iii. 235
y. 148
ii. 252
ii. 251
U. 254
ii. 253
iii. 237
iii. 239
iL 255
y. 150
y. 151
iiL 241
695
706
Bris
bane.
703
734
717
722
712
721
720
718
723
729
731
739
747
752
753
749
331
332
Varioua.
334
338
337
340
341
344
343
345
346
349
351
35*
353
354
O 501
M80
Airy(G)
B.H44
B.F 298
L 41
B.H 473
W 142
B.H 413
M81
G514
J 40
B.F304
J 41, R 82
(Ea)
M82
O518
J 42, R 83
B.F 310
35
No.
766
767
768
769
770
771
77a
773
774
775
776*
777*
778
779
780
781
78a
783
784*
78s
786*
787
788
789
790
791
792*
793
794
795
796*
797
798
799
800
801
80a
803
804*
805
806
807
808
809*
810
"36"
Constellation.
Arietii
Hydri X
Fornads
a6 Arietis
Hydri
a7 Arietis
14 Trianguli
Fornacis
Fornacis
Fornads
Ceti
Cassiopeae
75 Ceti
Horologii
a9 Arietis
76 Ceti c
Arietis
Fornads
Cassiopeas
Persci
isTriangoIi
Eridani
Fornacis
Ceti
Fornads
77 Ceti
79 Ceti
Ceti
78 Ceti y
Casdopes
30 Arietis
Arietis
31 Arietis
80 Ceti
Ceti
Horologii
Cassiopeae
Fornads
Horologii
Horologii
Perad
81 Ceti
3a Arietis y
Fornads
Arietis
Mag.
6i
6
6
6i
6
6
5*
6
6
6
6
5i
5i
6
6i
5
6
6
6i
6
6
6
6*
6
6
7
6|
4i
7
6
5i
6
H
6
7
6
6
6
6
Si
5i
6
7
Right
Ascension,
Jan. 1, 1850.
Annual
Preces.
h m •
•
a ai 55,30
+3.425
»» *i77
0.303
aa 7,9a
2,589
aa I4,a3
3.341
aa a 1,30
i,aaa
aa 35,69
3.309
aa 57,31
3.627
a3 4,66
M33
23 ^9»^h
2,691
13 4**4*
2.734
»3 44.56
3.093
*3 53.49
5.510
»4 31.79
3.047
a4 31,88
1.382
44 41.70
3.273
44 58,93
2.845
»5 13.9*
3.331
a6 4,66
2.469
a6 31,39
7.999
a6 31,93
4.067
a6 41,46
3,610
a6 41,9a
a,aa8
a6 51,49
4.504
47 7,94
3,166
a7 16,48
a,6a8
a7 18,80
4.951
a7 49,01
3.01a
»7 51.35
3.158
a8 0,38
3.140
18 4,19
5.4^5
a8 19,41
3429
a8 aa,i8
3.430
48 a7,47
3.239
»8 37,23
4.950
28 38,7a
3.171
28 47.79
2,045
29 34^96
5.023
29 41.05
2.588
29 48.50
1.565
29 52,52
1.457
29 57.22
4.118
30 8,58
3.013
30 18,56
3.389
30 44.65
2.494
a 30 59,91
+3.415
SecYar.
-1-0,0198
+0,0757
—0,004a
-}-o,oi6i
+0,0179
+0,0147
+o,oa97
— o,ooao
— o,ooa7
—0,0019
+0,0069
-fo,aoo5
+0,0055
+0,0114
+o,oi3a
+0,0003
+0.0155
—0,0048
•
+o.6a94
+0.0555
+o,oa8i
•—0,0051
—0,0044
+o,oo9a
—0,003a
+0,0030
+0,0046
+0,0090
+0,0084
+0,1805
+0,0193
+0,0193
+0,0117
+0,0030
+0,0094
—0,0038
+0,1358
-0,0034
+0,0054
+0,0087
+0,0576
+0,0047
+0,0174
—0,0041
+0,0109
Proper
Motion.
+0,013
— o,oa8
0,000
+0,006
+0,016
+0,005
0,000
+0,014
+0,006
+o,ooa
—0,001
+0,004
—0,064
0,000
—0,001
+0,009
+0,040
+o,oa4
+0,016
+0,006
+0,009
—0,013
+o,ooa
—0,005
+0,007
—0,007
+0,118
—0,005
—0,010
+0,016
+0,015
+o,oao
0,000
+0,003
— o,oaa
+0,051
—0,005
—0,061
+0.007
+0,006
+0,003
—0,011
+o,oa7
Logarithms of
+8.7759
9-3049
8.8050
8.7591
9-1453
8.7533
8.8aa5
8.7703
8,7784
8.7689
8.7344
9H57
8.7313
9.1047
8.7447
8.7475
8.7545
8.8a7a
9.5348
8.9343
8.8097
8.8906
8.816a
8.7306
8.7850
8.7321
8.7477
8.7a90
8.7479
9.aia9
8.7650
8.7650
8.7349
8.730a
8.7a87
8.9334
9.1396
8.7894
9.Q468
9.070a
8.9356
8.7443
8.7537
8.8101
+8.7a86
+8.6a89
9.1564
8.6588
8.6133
9.0000
8.6089
8.6796
8.6378
8.6376
8.6390
8.5936
9.1066
8.5947
8.9681
8.6087
8.6ia6
8.6187
8.6967
9.3961
8.8036
8.6817
8.7636
8.6888
8.6043
8.6593
8.6065
8.6041
8.6055
8.6050
9.0903
8.6434
8.6435
8.6138
8.6097
8.6083
8.8136
9.0339
8.6733
8.9310
8.9547
8.8304
8.6098
8.6399
8.6980
+8.6175
+0.5347
9-4814
0^.133
0.5439
0.0871
0.5198
0.5596
0.4367
0.4399
0^.368
0.4903
a74ia
o^^39
0.1405
0.5149
0^.541
0.5336
0.3945
0.9030
0.6093
0.5575
0.3479
0.3987
0.5006
0.4198
0.4699
0^.788
04993
o^^69
0.7338
0.535a
0.5354
0.5104
0.4698
a5oi3
0.3107
0.7009
0^.130
0.1945
0.1636
0.6147
d
+8.3948
—9.3864
—8.5164
+8.3758
—9.1099
+8.33oa
+8.5861
—8.3684
—8.4180
—8.3646
+7.1786
+9.3343
-7.3035
—9.0619
+8.1394
-8.1853
+8.2475
—8.6076
+9.5193
+8.8347
+8.5576 '
-8.7514
—8.578a
+7.8050
—84.691
-7.9036
-7.5936
+7.7601
+7.6635
+9.1885
+8.3744
+8.3742
+8.0454
-7.8993
+7.8193
—8.8384
+9.1050
-8.4975
-8.9911
—9.0310
+8.8330
04790 -7.5729
0.5300 +8.3141
0.3968 —8.5710
+0.5071 +7.9677
No.
766
767
768
769
770
771
77»
773
774
775
776
777
778
779
780
781
781
7«3
784
785
786
787
788
789
790
791
79*
793
794
795
796
797
798
799
800
801
802
803
804
805
806
807
808
809
810
North Polar
Diftance,
Jan. I, 1850.
//
«5 »5 5^7
164 19 31,9
III 46 36,6
70 48 47,8
157 10 20,9
7* 57 4i»i
54 3J »9»8
113 sz 8,2
115 51 24,6
113 12 42,9
88 23 55,7
«7 50 34.*
91 41 58»5
154 58 22yO
75 37 57.8
105 54 19,4
71 47 2,6
127 5 32,5
9 " 39.1
38 41 48,9
55 58 i*.6
136 32 3,0
125 18 45,9
83 II 2,0
"8 53 35,4
98 30 56,6
94 " 5.5
83 50 0,2
85 3 5»»i
19 I 34,6
66 o 29^4.
66 o 29,2
78 12 18,6
98 29 10,0
82 55 30,0
141 45 6,6
a* 35 *»7
120 42 8,5
151 37 46,6
153 H 39.7
37 SO 45»5
94 » 5«>r3
68 41 26,6
125 13 8,2
80 o 48«i
Annual
Preces.
6,33
6,32
6,32
6,32
6,31
6,30
6,28
6,27
6,»5
6,24
6,24
6,23
6,20
6,20
6,19
6,17
6,16
6,12
6,09
6,09
6,09
6,09
6,08
6,06
6,05
6,05
6,03
6,02
6/32
6,01
6,00
6,00
5>99
5.98
5.98
5.98
5»93
5.93
5.9*
5.9*
5.91
5»90
5.89
5*87
5.86
SecVar.
Proper
Motion.
It
+0,290
0,026
0,220
0,283
0,104
0,281
0,309
0,233
0,230
o»»34
0,265
0,472
0,262
0,119
0,282
0,245
0,288
0,214
0,696
Oi354
0.3 H
0.194
0,218
0,277
0,230
0,258
0,264
0,277
0,276
Or475
0,302
0,302
0^285
0,260
0,279
0,180
0445
0,229
0,139
0,129
0,366
0,268
0,301
0,222
+0,287
It
+0,06
—0,01
+0,43
+0,01
+0,39
+0,04
+0,02
—0,09
—0,06
+0,01
—0,01
+0,03
+0,20
—0,03
+0,07
—0,04
4-0,14
—0,08
+0,04
—0,09
+0,05
+0.12
0,00
+0,02
+0,42
+0.03
+0,07
—0,03
—0,02
+0,05
+0,04
—0,02
—0,05
+0,01
+0,17
-0.35
—0,02
—0,01
+0.03
+0,14
+0,21
Logarithms of
-9'i858
9.8303
9.8293
9.3401
9.8481
9.3876
8.1584
9.7994
9.8103
9.7994
—9.6206
+9.6295
-9.6545
—9.8561
-9-4376
—9.7630
-9.3562
-9.8483
+9.7 1 5^
+9.2887
—84048
9.8645
9.8449
9.5561
9.8258
9-7 H3
9.6783
9.^646
-9.5805
+9-^3"
-9.1798
-9.1798
-9.4793
-9.7146
-9.5518
-9.8713
+9-5955
-9.8347
—9.8700
—9.8684
+9.3310
—9.6775
—9.2617
-9.8495
—9.5068
-9.5296
+9.8942
+9.6320
-94271
+9-8748
-9.3768
-9.6731
+9.5073
+9-54-83
+9.5040
-8.3546
—9.8867
+8.3794
+9.8644
-9.3017
+9-3444
—94012
+9.6855
—9.8988
—9.7968
—9.6521
+9.7650
+9.6659
—8.9780
+9-5875
+9-0738
+8.7675
-8.9336
—8.8370
-9.8779
-9.5 1 II
—9.5110
—9.2122
+9.0705
—8.9919
+9.7963
—9.8654
+9.6080
+9.8442
+9.8505
-9.7970
+8.7479
-94594
+9.6593
-9.1371
-1.2130
1.2128
1.2127
1.2 126
1.2124
1.2121
1.2116
1.21 14
1.2109
1.2 106
1.2105
1.2103
1.2095
1.2094
1.2092
1.2088
1.2085
1.2073
1.2067
1.2067
1.2064
1.2064
1.2062
1.2058
1.2056
1.2056
1.2048
1.2048
1.2046
1.2045
1.2041
1.2040
1.2039
1.2037
1.2036
1.2034
1.2023
1.2021
1,2020
1.20 1 9
1.2018
1.2015
1.2012
1.2006
+9.7638
9.7641
9.7643
9.7646
9.7649
9-7655
9.7665
9.7668
9.7679
9.7685
9.7686
9.7689
9.7706
9.7706
9.7710
9-7718
9.7724
9.7746
9-7757
9-7758
9.7762
9.7762
9.7766
9-7773
9.7776
9.7777
9.7790
9.7791
9-7795
9.7796
9.7803
9.7804
9.7806
9.7810
9.78 1 1
9.7815
9-7834
9.7837
9.7840
9.7841
9-7843
9.7848
9.7852
9.7863
— 1.2002 +9.7869
Tkylor.
349
351
350
348
354I
35*
356
355
>io9
"3
112
344
357
359
363
• • • •
362
353
360
361
364
365
358
368
367
96
98
lOI
102
104
106
107
u. 259
lii. 242
ixu 244
■** ^
UL 246
ii. 260
97
110
"5
116
• • • •
120
118
122
u. 257
V. 153
ii. 258
111. 245
iL 261
iL 262
iii. 249
iL 264
V. 155
m. 250
iiL 251
V. 156
liL 252
ii. 265
ii. 267
121 iL 266
124 iiL. 253
123 ii. 268
125 iL 269
126
128
129
131
130
m
132
138
136
141
140
u. 270
iL 271
iL 272
ii. 274
iL 273
▼. 158
m. 255
▼. 160
iii. 254
U. 275
ii. 276
ui. 258
iii. 259,
Bris.
bane.
7741
751
769
757
761
763
779
776
785
781
783
799
798
810
812
358
356
805
357
360
363
364
Vuiofua.
W147
M83
B.H524
B.H 433
J 43
367
366
368
G527
G531
W153
W156
M84
G532
370
372
373
374
W160
G535
G536
M85
B.F 328
37
No.
Ck>nsteIlation.
8x1
812
813
814
815
816
817
818
819
820
821*
822*
823
824*
825
826*
827
828
829
830*
831
832
833
834*
835
836*
837
838
839*
840
841
842
843
844
845
846
847
848*
849
850
851
852
853
854
855*
82Ceti i
Forxiads
33 Arietis
Cassiopese
83 Ceti 8
Mag.
X I Persei . .
Ceti ....
Fornads
Persei . .
Horologii
12 Penei
Persei
84 Ceti ..
Hydri
34 Arietis
Arietis
13 Persei 6
Eridani
14 Persei
Arietis
35 Arietis
Eridani.
Hydri
Arietis
Hydri
I
Cassiopeas
86 Ceti y
36 Arietis
Horologii (
Fornads
Horologii
37 Arietis . .
Eridani . .
38 Arietis . .
Arietis . •
Hydri
89 Ceti .
Hydri
Hydri
Hydri
Horologii
Ceti
Eridani..
Fornads
Fornads
4
6
6
6
4i
7
6
6
Si
5i
neb.
6
6
6
7
4
5
6
6
4
4
6
6*
6
8
3
7
5*
6
6
H
6
5*
4
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
4
6
5
6
6
6i
6
6
6
h m I
2 3X 48.X3
31 50^7
31 55.83
3X S9,o8
3* 18,69
32 20,75
32 21,29
32 22,75
32 26,80
32 28,07
3» 47.85
3» 54
33 33.0a
33 47.33
33 55."
33 56.51
33 58.80
34 4.65
34 20, XX
34 a4.7a
34 39.69
34 45.10
34 5i»"
35 8,77
35 a6f3i
35 *9.5i
35 31.07
35 57.35
35 59.79
36 8,08
36 x6,6i
36 17,50
36 4M^
36 47,67
36 50,33
36 57.38
36 59,13
36 59.84
37 »7.66
37 *4.37
37 »7.5o
37 ^9A^
37 30.49
37 34^
» 38 af99
+3,066
2,580
3.479
5.oa7
2,888
4,225
3.150
2,4x1
4,161
1,968
3.754
3.8x7
3.051
0,003
3.363
3,216
4,0x4
2,279
3,866
3,219
3.497
+a.357
-».559
+3.46X
1,000
5.156
3,109
3.330
1,860
2.388
1,269
3.191
2,x6o
3.147
3,212
1,0x8
2,852
1,102
0,874
0.563
2,007
3.131
2.329
2,654
+1,515
Sec. Var.
+0,0062
—0,0032
-f 0,02 1 1
+0,1334
+0,0017
4-0,0640
+0,0087
—0,0044
+0,0594
—0,0025
+0,0343
+0,0378
+0,0058
+0,0924
+0,0161
+0,0108
+0,0491
—0,0044
+0,04361
+0,0x09
+0,02x6
—0,0043
+0,2663
+0,0x99
+0,0264
+0,1530
+0,0075
+0,0x48
—0,0007
—0,0041
+0,0x49
+0,0x33
—0,0038
+0,0117
+0,0x05
+0,0253
+0,0012
+0,0216
+0,0322
+0,0496
—0,0025
+0,0081
—0,0040
—0,00x9
Proper
Motion.
+0,008
+0,004
+0,009
—0,004
+0,01 1
+0,007
+0,008
+0,032
+0,024
0,000
+0,005
—0,057
+0,005
+0,003
+0,037
—0,003
0,000
—0,001
+0,002
+0,021
—0,064
—0,019
+0,002
—0,007
+0,007
—0,002
—0,005
—0,064
+0,003
+0,002
+0,012
+0,020
+0,006
—0,001
—0,013
+0,042
+0,025
+0,014
—0,009
—0,015
Logarithms of
—0,0032 —0,001
+8.7207
8.7869
8.7684
9.1319
8.7304
8,9556
8.7219
8.8272
8.9391
8.9422
8.8322
8.8484
8.7183
9.3001
8.7429
8.7241
8.8970
8.8571
8.8575
8.7236
8.7668
8.8353
9.4664
8.7584
9.1407
9.1608
8.7156
8.7342
8.9579
8.8239
9.0869
8.7284
8.8808
8.7225
8.7191
9.1320
8.7269
9.1166
9.1564
9.2067
8.9175
8.7132
8.8354
8.7588
+ 8.7884
+8.6128
8.6791
8.6610
9.0246
8.6244
8.8497
8.6161
8.7215
8.8337
8.8369
8.7281
8.7447
8.6171
9.1999
8.6432
8.6244
8.7975
8.7580
8.7594
8.6258
8.6700
8.7388
9-3703
8.6635
9.0469
9.0672
8.6221
8.6424
8.8663
8.7328
8.9963
8.6379
8.7921
8.6339
8.6307
9.0441
8.6391
9.0288
9.0697
9*1105
8.8315
8,6274
8.7496
8.6733
+ 8.7047
+04866
04115
0.54 J 5
0.7013
04605
0.6259
04982
0.3822
0.6192
0.2940
0.5744
0.5817
04845
7.5315
0.5267
0.5073
0.6036
0.3578
0.5873
0.5078
0.5438
+0.3723
—0.1929
+0.5391
9.9999
0.7207
04926
0.5224
0.2696
0.3781
0.1036
0.5174
0.3344
0.5115
0.5067
0.0079
04551
0.0421
9.9413
9.7507
0.3024
04957
0.3672
04239
-64704
—84968
+84167
+9.0965
—8.0662
+8.8661
+7.7005
—8.6226
+8.8408
-8.8457
+8.6362
+8.6743
—7.0860
-9.2847
+8.2636
+7.9594
+8.7721
—8.6952
+8.6966
+7.9675
+84249
—8.6478
-9-4594
+8.3843
-9,1077
+9-1310
+7.3724
+8.2033
—8.8723
—8.6230
-9.0439
+8.1320
—8.7461
+8.0336
+7.9357
-9,0979
-8.1255
—9.0798
—9.1262
—9.1832
—8.8108
+7.5651
—8.6538
—84029
+ 04005 1 •■.-8.5264
38
No.
8ii
812
813
814
816
817
818
819
820
821
822
823
824
825
826
827
828
829
830
831
832
833
«34
«35
836
«37
838
839
840
841
842
843
844
84s
846
847
848
849
850
851
852
8$3
854
85s
North Polar
Distance,
Jan. I, 1850.
Annual
Preces.
u
90 19 18,5
120 50 35^
63 35 6,8
22 49 3,6
102 30 41,0
35 3» »9.5
84 32 14,1
128 38 13,0
37 7 ».8
143 IX 35,8
50 26 36,7
47 57
91 20 11,2
164 50 6,3
70 37 48,5
80 6 3jI
41 a4 35»a
133 32 15,1
46 20 40,7
79 54 6»5
62 56 2,1
130 29 56,2
169 45 45,1
65 o 10,2
157 56 51.9
21 o 7,0
87 23 56,4
72 52 20,0
145 II 41,0
129 I 30,4
»54 55 4«.i
75 19 40,6
«37 9 4a.9
78 II 17,5
80 31 19,7
157 36 12,6
104 29 49,1
156 44. 58,5
»58 54 4^.9
161 19 8,0
141 26 55,7
85 55 »3t4
131 10 6,3
116 8 24,5
123 9 38,5
it
5.81
5.81
5»8i
5.80
5.79
5.79
5.78
5.78
5.78
5.78
5.76
5.76
5.7»
5.71
5.70
5.70
5»7<^
5*^9
5.68
5.67
5»66
5»65
5.65
5.63
5,62
5,6 1
5,61
5.59
5.59
5»58
5.57
5»57
5>55
5.54
5.54
5.53
5.53
5.53
5.51
5.51
5»5i
5.50
5»5o
5.50
5»47
Sec Var.
//
+0,275
0,231
0,312
0*451
0,260
0,380
0,283
0*217
0.375
0,177
0,339
0.344
0,276
0,000
0,305
0,292
0,364
0,207
0,352
0,293
0,319
+0,215
-0,142
+0,316
0,092
0,481
0,285
0,306
0,171
0,219
0,117
0,303
0,199
0,299
0,296
0,094
0,263
0,102
0,08 X
0,052
o»i86
0,290
0,216
0,246
+0,233
Proper
Motion.
Logarithms of
+0,03
+0,17
—0,01
+0,04
+0,23
+0,03
+0,04
—0,03
—0,06
+0,16
+0,12
+0,01
+0,23
+0,10
+0,04
+0,03
+0,06
—0,02
—0,01
0,00
—0,13
0,00
+o,x6
—0,05
+0,31
—0,09
+0,03
+0,07
+0,24
+0,07
+0,05
+0^3
+0,02
+0,22
-0.85
-0,34
+0,05
+0,04
+0,94
+0,08
—9.6410
-9.8376
—9.0603
+9.6011
-9.7461
+9.3976
-9.5721
-9.8599
+9.3623
-9.8775
+8.7723
+8.9647
—9.6516
-9-8535
-9.3075
-9.5058
+9.2548
-9.8713
+9.0663
—9.5022
—9.0090
—9.8668
—9.8405
—9.1092
—9.8718
+9.6339
-9,6075
9.3606
9.8833
9.8655
9.8778
9-4153
9.8799
94704
9.5104
9.8751
9.7623
9.8766
9-8735
9.8691
9.8845
9.5886
9.8718
9.8256
—9.8521
y
+7.6465
+9.6066
-9-5449
—9.8612
+9.2318
—9.8065
—8.8746
+9.6914
-9.7976
+9-7993
-9.6994
—9.7211
+8.2620
+9-8785
-9-4144
—9.1289
—9.7686
+9-7315
-9.7321
—9.1368
-9.5506
+9.7049
+9-8853
-9.5177
+9-8584
—9.8614
—8.5481
-9.3597
+9.8049
+9.6894
+9.8471
-9.2937
+9.7546
—9.2004
—9.1058
+9.8550
+9.2875
+9.8522
+9.8584
+9.8648
+9-7815
—8.7401
+9.7066
+9.5321
+9.6253
— I
1
1
I
1
I
I
I
1
1990
1990
1989
1988
1983
1982
1982
1982
1981
1981
1976
1974
1964
1961
»959
1959
1958
»957
»953
1951
1948
1946
»945
1940
1936
1935
«934
1928
1927
1925
1923
1923
1916
1915
1914
1913
191a
1912
1907
1906
1905
1904
1904
1903
1896
+9
9
9
9
9
9
9
9
9
7889
7890
7892
7893
7901
7902
7902
7903
7904
7905
7913
7915
7931
7937
7940
7940
7941
7943
7950
7951
7957
7959
7962
7969
7976
7977
7978
7988
7989
9,7992
9-7995
9.7996
9.8006
9.8007
9.8008
9.801 1
9.8012
9.8012
9.8019
9.8021
+9
9.8023
9.8023 .
9.8024 .
9.8025
1.8036 .
372
370
366
375
369
37»
378
377
379
3741
I « • «
376
381
380
373
383
384
385
386
387
388
144
147
H3
149
142
148
Taylor.
IL 278
iii. 260
ii. 277
146
152
153
155
150
158
154
156
157
159
161
162
168
164
166
167
170
171
173
176
ii. 280
iii 261
ii. 279
V. 162
V. 163
iii 262
ii. 281
ii 283
ii. 284
ii. 282
ii. 285
m. 263
iL 286
ii. 287
ii. 288
iL 289
ii. 290
V. 168
iii. 264
11. 291
V. 170
iL 292
iL 293
u. 294
iL 296
V. 172
lY. 241
iii. 265
V. 173
iii. 266
811
815
821
856
827
831
883
854
847
841
863
848
867
866
871
877
859
852
850
855
Bm.
bane.
376
377
378
385
383
384
390
386
388
387
39»
392
396
398
400
397
395
394
399
Varions.
M86
G537
J 45
W163
G540
G542
A
M87
B.F 338
J 46
B.F340
J47.R84
R85
B.F 339
Airy(G)
M88
B.F 347
J 48
J 49
B.F 353
39
No.
856
857*
858*
859*
860
861
862
863
864
865
866
867
868
869
870
871
871
873
874
875
876
877
878
879
886*
881
882
883
884
885
886
887
888
889
890
891
892
S93
894
895
896*
897
898
899
900
ConsteUation.
I Eridani r*
Penei
Penei
Cassiopee
Hydri
39 Ari<;tiB . .
Horologii
15 Penei ..
Eridani..
Eridani..
Arietis
40 Arietis
Horologii
Hydri
42 Arietis v
16 Penei .
41 Arietis .
Fornacis
Hydri .
Peneua.
Horologii y
17 Persei
Fomacia t;
Fornacis |6
Fornacis y
43 Arietis 0*
Hydri 5
Fornacis
Eridani
18 Persei r
Mag.
Fomads
2 Eridani r^
20 Persei
Hydri
Fomads
Ceti
Arietis . . .
Eridani . . .
Fomads .
Horologii
Cassiopea;.
Persei . . .
44 Arietis . . .
Horologii .
Eridani . . .
4i
7
6i
7
6
4
6
4
6
6
6*
6
6
5i
5
4i
3
6
6
6
5i
5i
Si
5
Si
6
S
6
6i
5
Si
4i
61
6
Si
8
7
6
6
7
6
6
7i
6
6
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
h m «
2 38 6,34
38 12,63
38 28,61
38 4042
38 42,40
38 59»»3
39 »*»38
39 47.13
39 S4.I7.
39 S4.»8
40 3,24
40 8,03
40 11,63
40 49,58
40 SS.79
41 7.91
41 9,89
41 28,54
41 29,97
42 15,09
42 16,20
4* i7,»S
42 38,50
42 48,68
43 ".3a
43 13.09
43 14.78
43 »4.3i
43 3».a4
43 39. » 3
44 11.49
44 14.1S
44 IS.48
44- 3».49
44 36,85
44 44,»6
44" S0.99
44 S9.33
45 3S.3I
45 4a.7o
46 1443
46 26,62
46 3>.37
46 57,82
2 47 2,16
+a.774
4»3S»
4.356
5,211
0,741
3.S37
1.9*5
4.309
2,256
2,152
3.463
3.344-
1.341
1,002
3.33a
3.739
3.504
a.437
0,717
4.199
1,260
3,667
»,389
2,504
2,660
3.196
0,881
*.S95
a.»33
4.197
2,422
2,723
3.750
0,384
2424
3.161
3.3*1
2,3x6
*.53o
1.302
7.561
4,008
3.344
1.657
+2,269
Sec Var.
■
0,0000
+0,0699
+0,0701
+o,i4H
+0,0389
+0,0227
—0,0014
+0,0660
—0,0037
—0,0035
+0,0195
+0,0150
+0,0122
+0,0254
+0,0145
+0,0316
+0,0210
—0,0034
+0,0394
+0,0574
+0,0149
+0,0280
—0,0034
—0,0029
—0,0013
+0,0132
+0,0306
—0,0021
—0,0030
+0,0568
—0,0031
—0,0004
+0,0316
+o,c579
—0,0031
+0,0089
+0,0139
—0,0033
—0,0024
+0,0132
+0,4497
+0,0444
+0,0146
+0,0037
—0,0031
Proper
Motion.
+0,026
+0,002
+0,024
+0,012
+0,005
+0,003
—0,032
+0,027
+0,008
+0,005
-0,074
+0,026
+0,003
+0,020
+0,006
• —0,009
+0,004
+0,052
+0,006
—0,005
+0,005
—0,001
+0,003
—0,007
+0,001
+0,002
+0,016
—0,003
+0,006
—0,025
+0,013
+0,008
+0,008
—0,010
+0,009
—0,001
+0,006
—0,026
—0,046
Logarithms of
+8.7360
8.9680
8.9682
9.1416
9.1736
8.7664
8.9318
8.9528
8.8475
8.8739
8.7493
8.7289
9.0592
9.1213
8.7257
8.8080
8.7550
8.7988
9.1675
8.9189
9.0681
8.7882
8.8076
8.7802
8.7463
8.7x70
9.1340
8.7590
8.8685
8.9x43
8.7960
8.7330
8.8031
9.2079
8.7944
8.7027
8.7»7a
8.8194
8.7680
9.0483
9.4x00
8.8602
8.7172
8.9702
+8.8256
+8.6525
8.8849
8.8861
9.0603
9.0924
8.6863
8.8532
8.8758
8.77x0
8.7973
8.6733
8.6532
8.9838
9.0483
8.6531
8.7362
8.6833
8.7283
9.0971
8.85x4
9.0006
8.7208
8.74x5
8.7149
8.6825
8.6531
9.0703
8.6959
8.8058
8.8522
8.7359
8.6731
8.7432
9.1491
8.7359
8.644.7
8.6596
8.7623
8.7132
8.9940
9-3584
8.8087
8.6660
8.9207
+8.7764
+0.4431
0.6387
0.6391
0.7169
9.8699
0.5487
0.2845
0.6344
0.3534
0.3328
0.5395
0.5243
0.1274
0.0010
0.5227
o.S7»7
0.5446
0.3869
9-8555
0.6231
0.1005
0.5643
0.3783
0.3986
04249
0.5180
9-9447
04141
0.3290
0.6230
0.3841
04350
0.5740
9.5844
0.3846
04998
0.5213
0.3648
04031
0.XX45
0.8786
0.6029
0.5243
0.2192
+0.3558
d
-8.2533
+8.8886
+8.8890
+9.1096
—9.1462
+84467
-8.8353
+8.8676
—8.6851
-8.7375
+8.3680
+8.2108
—9.0x12
—9.0864
+8.1876
+8.5944
+84067
—8.5699
-9.x 399
+8.8176
—9.0230
+8.5406
—8.5972
—8.5x68
-8.3752
+8.1x44
—9.1020
—84386
-8.7324
+8.8x17
—8.5701
— 8.2995
+8.5897
-9.1857
-8.5666
+7.7x15
+8.1540
—8.6324
-84853
—8.9998
+94017
+8.72x2
+8.X862
-8.8977
—8.65x2
40
North Polar
No. Distance,
Jan. I, 1850.
856 109 12 37,0
857 33 35 49»9
858 33 3» 45»5
859 ai 44 17,3
860 159 5z 31,6
86z 61 22 44,8
862 143 12 21,0
8^3 34 43 53»*
864 133 28 5,9
865 136 55 14,3
866 65 26 29^4.
867 72 20 32,5
868 153 33 26^
869 157 20 59.5
870 73 9 44.7
871 52 18 9,3
872 63 21 38,1
873 126 10 42^
874 159 47 50i4
875 37 37 *4,2
876 154 20 40,3
877 55 33 43»5
878 128 I 47,6
879 1*3 » '7»8
880 115 10 37,2
881 75 32 21,6
882 158 14 54,0
883 118 33 55,0
884 136 58 24,2
885 37 51 19.3
886 126 28 2,9
887 III 37 28,9
888 52 16 38,5
889 161 52 19,9
890 126 17 43,2
891 84 8 37,6
89a 74 7 53»9
893 130 33 13,9
894 121 26 17,2
895 153 25 48,3
896 II 10 55,6
897 43 26 53,6
898 72 52 36,8
899 147 48 30^
900 132 o 31,0
B.A.C.
Annual
Preces.
//
47
46
.45
i44
i44-
»4*
^o
>38
37
37
.36
,36
»35
.3*
.3»
»3o
30
,28
.i8
,24
.13
,ai
,20
,18
.18
,18
»17
.16
,16
»ia
,12
,i»
>ii
,10
,09
,09
,08
,04
,04
5,00
4.99
4.99
4.96
4,96
Sec. Var.
//
+0,258
0,404
0405
0,485
0,069
0,330
0,180
0,404
0,211
0,202
o,3»5
0,314
0,126
0,094
o,3H
0,353
0,331
0,230
0,068
0,398
0,120
o,3+8
0,227
0,238
0,254
0,314
0,084
0,248
0,204
0401
0,232
0,261
0,359
0,037
0,133
0,304
0,319
0,223
0,244
0,126
0,732
0,388
0,324
0,161
-{-0,220
Proper
Motion.
—0,03
0,00
+0,26
+0,11
+0,13
0,00
—0,08
0,00
+0,01
—0,07
+0,81
+0,53
—0,04
-f-0,08
+0,10
+0,07
+0,03
+ 1,31
+o,n
—0,09
—0,21
—0,06
+0,03
+0,05
-0,17
-f-0,01
—0,02
+0.01
4-0,07
-1-1,04
+0,09
4-0,07
—0,02
—0,06
—0,02
—0,06
-o^4
+0,36
Logarithms of
-9.7918
4.94.629
+94649
+9-^357
-9.8744
—8.8727
—9.8882
+9-4479
—9.8791
9.8841
9.1055
9-3393
9.8861
9.8825
-9-3585
+8.7160
—8.9912
—9.8649
—9.8796
+9.3983
—9.8888
+7.9956
—9.8711
9-8570
9.8265
9-4099
9.8853
9.8413
—9.8891
+9-3993
—9.8688
—9.8099
+8.7679
—9.8809
9.8688
9.5617
9-375X
9.8799
9.8544
-9.8954
+9-7537
+9.2641
—9.3406
—9.9002
—9.8854
1/
+94045
-9.8077
-9.8075
-9.8543
+9.8589
—9.5662
+9.7888
-9.7994
+9.7220
+9-7480
—9.5029
—9,3660
+9-8360
+9.8481
-9-344-7
—9.6688
-9.5340
+9.6530
+9.8543
-9.7794
+9-8355
—9.6330
+9.6696
+9.6163
+9-5079
-9.2765
+9.8469
+9-5583
+9.7425
-9.7757
-1-9.6515
+9-4^39
—9.6640
+98548
+9.6491
-8.8853
-9-3 1 3*
+9.6892
+9-59*5
+9.8265
-9.8655
-9.7346
-9.34*6
+9.8003
+9.6983
1895
1893
1889
1886
1885
188 1
1875
1868
1866
1866
1864
1863
1862
1852
1850
1847
1846
1841
1841
1829
1828
1828
1822
1820
1813
1813
1812
1810
1808
1806
1797
1796
1796
1791
1790
1788
1786
1784
1774
1772
1760
1759
1758
1751
1749
+9.8038
9.8040
9.8046
9.8051
9.8051
9.8058
9.8067
9.8076
9.8079
9.8079
9.8082
9.8084
9.8085
9.8099
9.8102
9.8106
9.8107
9.8114
9.8114
9«8i3i
9.8131
9.8132
9.8140
9.8143
9.8152
9.8152
9.8153
9.8156
9.8159
9.8162
9.8174
9.8175
9.8175
9.8181
9.8183
9.8186
9.8188
9.8191
9.8204
9.8207
9.8221
9.8222
9.8224
9.8233
+9.8235
I
390
382
389
391
393
397
394
395
398
400
399
404
401
403
392
405
175
178
179
181
182
185
183
186
189
188
194
195
198
192
200
190
204
202
199
205
203
207
208
191
210
Taylor.
11. 297
iL 298
V. 174
iL 299
V. 177
V. 178
ii. 300
ii. 301
iL 302
ii. 303
iL 304^
iii. 267
iii. 268
ill. 269
iL 306
ii. 309
ii. 307
iL 310
iii. 270
T. 180
iL 308
iiL 274
iL 311
iii. 272
m. 275
u. 312
iii. 276
iii. 278
111. 277
iii. 280
V. 183
y. 182
880
874
875
876
885
893
879
898
896
887
888
890
907
892
897
916
899
902
903
919
912
Bm-
bane.
401
403
406
405
407
408
409
4"
414
413
415
417
» * ■ •
420
418
421
426
4*3
4H
4*7
Various.
4*9
428
B.F 341
B.F343
Airy(O)
B.F 351
M 90
O568
J 50
M91
J 51, R 86
J 52
B 19
W174
R87
B.H 489
G585
(F)
41
No.
901
90a
903
904.
905
906
907
908
909
910
911
912
913
914
916
917
918*
919
910*
921
922
924
925*
926
927
928
929
930
931*
931*
933*
934
935*
936*
937
938
939
94©
941
942*
943
944*
945*
42
Conitellatioii.
45 Arietis ........ f^
FomaciB
46 Arietia ^^
21 Pend •
Ceti
Hoiologii
Hydri
Cassiopee
Hydri
3 Eridani ij
Horologii
22 Pend V
47 Arietis
Penei
24 Penei
Penei
Fomadfl
Penei
Horologii
Arietis
48 Arietis e
4 Eridani
Fomacis
Fornacis
Horologii
6 Eridani
Horologii
Hydri y
91 Ceti X
Fomads
Horologii
Persd
50 Arietis
5 Eridani
Horologii
Fend
Eridani 6
Eridani
Fomacis • •
Fomads
49 Arietis
Horologii
7 Eridani
Fomads
51 Arietis
Mag.
6
6
6
5i
6
5i
7
6
3
6
5
6
5i
5i
6
6
6
6
7
5
5i
6
6
6
5*
6
54
54
6
5
74
7
6
6
7
34
54
6
6
6
6
7
6
Right
Ascension,
Jan. 1, 1850.
Annual
Preces.
h m ■
■
2 47 23,25
+3.356
47 4v74
a.346
47 58.57
3.35»
48 ".77
3.616
48 12,79
3.193
48 29,28
1,219
4« 44.03
0,833
48 48,18
+8,666
48 55."
—0,161
49 6.07
4-2,920
49 9.0*
1,265
49 ".15
3.801
49 30.64
3.400
49 40,31
4,025
49 46,91
3.693
49 59.»3
3.840
50 0,56
2.332
50 12,80
4,218
50 16,84
1,033
50 17.76
3,418
50 38,63
3.414
50 43.66
2,658
50 46,77
2,412
50 5».i7
*.537
51 16,28
».o75
51 *5.49
2,662
51 28,00
+ 1,116
51 30,39
-0,499
51 41,03
+ 3.»04
51 41.7*
».339
51 43.49
1,226
51 53.73
3.7»«
52 6,69
3.357
5» 6,98
3,022
52 18,15
1.157
52 20,12
3.637
5* 34*47
2,278
5» 35.03
4,178
5* 43.58
».553
5» 59.65
2,626
53 4*49
3.515
53 »6,23
1,730
53 17.57
3.015
53 »6,9i
».47»
* 53 33.06
+3.519
Sec. Var.
+0,0149
—0,0031
+0,0147
+0,0248
+0,0097
+0,0158
+0,0316
+0,6464
+0,0943
+0,0032
+0,0142
+0,0329
+0,0162
+0.0443
+0,0278
+0,0347
—0,0029
+0,0552
+0/3227
+0,0168
+0,0166
—0,0008
—0^0026
— Oy0020
+0^0209
—0,0007
+0,0193
+0,1202
+0,0099
— 0,0027
+0,0154
+0,0287
+0,0146
+0,0053
+0,0178
+0,0250
"-0,0026
—0,0026
—0,0016
—0,0010
+0,0201
+0,0024
+0,0052
—0,0022
+0,0201
Proper
Motion.
+0,002
—0,001
+0,023
+0,004
+0,008
-o/)34
-0,015
—0,042
—0,039
+0,008
+0,114
+0,005
+0,019
—0,001
—0,006
+0,012
— 0,012
+0,007
+0.004
+0,008
— 0,006
-0,003
+0,006
-0,075
—0,023
+0,009
0,000
+0,010
+0,007
+0,001
— 0,009
—0,010
+0,001
+0,004
0,000
+0,007
+ 0,002
—0,001
+0,025
Logarithms of
a
+8.7171
8.8053
8.7154
8.7631
8.6986
9.0548
9.1228
9-4936
9.2654
8.6991
9-0437
8.8028
8.7196
8.8552
8.7763
8.8101
8.8026
8.8994
9.0829
8.7209
8.7195
8.7311
8.7821
8.7545
9-07»9
8.7290
9.0637
9.2963
8.6932
8.7968
9.0424
8.7776
8.7082
8.6885
9.0534
8.7582
8.8086
8.8086
8.7471
8.7322
8.7320
8.9340
8.6865
8.7624
+ 8.7317
+8.6692
8.7586
8.6698
8.7183
8.6539
9.0111
9.0800
9-45"
9.2233
8.6577
9.0026
8.7618
8.6798
8.8160
8.7375
8.7721
8.7647
8.8623
9.0460
8.6841
8.6840
8.6960
8.7472
8.7199
9.0388
8.6965
9.0314
9.2640
8.6616
8.7653
9.0 1 10
8.7469
8.6783
8.6586
9«024A
8.7291
8.7805
8.7805
8.7195
8.7056
8.7057
8.9084
8.66II
8.7376
+ 8.7073
+0.5258
0.3703
0.5252
0.5582
0.5042
0.0860
9.9207
+0.9378
—9.2058
^-04654
0.1021
0.5799
0.5314
0.6048
0.5673
0.5844
0.3678
0.6251
0.0139
0.5338
0.5332
04246
0.3824
04043
0.0313
0.4252
+0.0477
—9.6978
+ a5056
a3690
0.0885
0.5707
0.5*59
04803
0.0633
0.5608
0.3576
0.3576
04070
04193
0.5459
0.2381
04793
0.3931
+0.5464
d
+8.2006
—8.6047
+8.1917
+84790
+7.8299
—9.0090
-9.0903
+94881
-9.2492
—7.9166
-8.9956
+8.6022
+8.2549
+8.7166
+8.5303
+8.6220
—8.6039
+8.794$
-9.0439
+8.2756
+8.2686
-8.3483
-8.5512
-84595
—9.0310
—8.3420
—9.0212
—9.2826
+7.8530
-8.5938
-8.9951
+8.5418
+8.1841
-74165
—9.0089
+84801
—8.6248
-8.6248
-84395
—8.3721
+8.3717
—8.8506
-74692
-84997
+8.3739
North Polar
No. Distance,
Jan. I, 1850.
901
90ft
903
905
906
908
909
910
911
912
913
914
9»5
916
917
918
919
920
9»i
92a
9*3
924
9*5
916
927
928
929
930
931
932
933
934
935
936
937
938
939
940
94«
94a
943
944
945
Annual
Prcccs.
SecVar.
0 / //
u
72 x6 44.7
-'4.94
129 3 8,1
»4.9»
72 34 40,6
M.9'
58 40 20,5
14*89
82 13 27,7
»4.89
154 9 33»4
14*88
158 8 »5»7
14,86
9 7 8.0
14.86
164 27 3M
»4»85
99 *9 53»o
»4.84
»53 30 5«.9
14.84
50 56 29,0
14,83
69 56 14,9
i4*8a
43 ^3 4»o
14*81
55 15 ".9
i4t8o
49 34 6*5
14*79
i»9 15 39»5
14*79
38 14 55,2
14*77
156 4 2,8
14.77
68 59 6,1
14*77
69 15 46,6
14.75
114 28 3,5
14.74
125 59 8,1
»4*74
120 27 45,5
»4*73
155 31 ".3
14*71
114 12 45,6
14,70
155 a 35»6
»4*70
165 42 5^
14*70
«i 41 35»3
14*^
128 47 43,9
14*^
153 43 »8,3
i4*«8
54 a8 56.9
14*67
7» 35 34»9
14*66
93 3 5»»3
14,66
154 29 31,0
14*65
58 II 3»i
14*65
130 54 30*5
14*63
130 54 a7.»
14.63
119 30 21 J
14,62
115 52 40,7
14*61
^ 8 5.3
14,60
145 37 4.7
14*59
93 »8 32,3
14*59
123 6 24.1
14*58
63 58 42,0
-14*57
It
+0.3*7
0,229
0,327
0,353
0,312
0,119
0,082
+0,849
—0,016
+0,287
0,124
0.373
0,334
0,396
0,363
0,378
0,230
0,416
0,102
0,337
0,337
0,263
0,239
0,251
0,107
0,264
+0,111
— o/>5o
+0,318
0,232
0,122
0,370
0.334
0,301
0,115
0,362
0,227
0,227
o,»55
0,262
0,351
0,173
0,302
0,248
+0,353
Proper
Motion.
—0,01
—0,11
+0.17
—0,02
+0.04
+047
—0,12
—0,02
-0,43
+0,22
—1,30
+0,03
+0,05
+0,07
+0,34
-0,05
-}-o,o8
0,00
+0,07
+0,13
+0,13
—0,04
—0,13
+0,56
—0,01
—0,06
+0,09
—0,04
—0,01
0,00
—0,04
+0,14
—0,07
+0,01
+0,13
—0,09
+0,03
+0,12
Logarithms of
-9.3228
9.8797
9.3300
8.3522
9.5307
9.8992
-9-8948
+9-774*
—9.8830
-9.7316
—9.9008
+8.9395
-9.2465
+9.2835
+8.4099
+9.0326
—9.8829
+94190
—9.9000
9.2109
9.2x99
9.8298
9.8748
9.8561
9.9022
9.8292
9.9030
9.8845
9.5198
9.8836
—9.9046
+8.6314
—9.3222
9-6719
9.9049
7-9395
9.8898
9.8898
9.8541
9-8385
8.9614
9.9092
9.6765
9.8684
•8.9474
-9-3555
+9.6710
-9.3474
-9.5867
—9.0020
+9.8245
+9-8374
—9.8642
+9-8533
+9.0867
+9.8210
—9.6685
-94038
—9.7296
—9.6220
—9.6796
+9.6689
—9.7623
+9.8281
— 94218
-94156
+94836
+9-6353
+9-5711
+9-8*45
+94781
+9.8225
+9-8513
-9.0245
+9.6616
+9.8173
—9.6285
-9.3398
+8.59x9
+9.8191
-9-5855
+9.6793
+9.6792
+9-5553
+9.5023
—9.5020
+9-7785
+8.6445
+9.5989
-9.5036
— 1
1
1
1
1
I
1
1
1
X
I
1
1
— X
1743
1738
1733
1730
1729
17*5
X720
17x9
1717
1714
1713
1713
1707
1704
X702
1699
1698
1695
1694
1693
X687
x686
1685
1683
X676
1674
1673
X672
X669
1669
x668
X665
1662
x66x
1658
1658
1653
1653
X65X
X646
,644
164X
X641
X638
X636
+9.8242
9.8249
9.8255
9.8259
9.8260
9.8265
9.827X
9.8272
9.8274
9.8278
9.8279
9.8280
9.8287
9.8290
9.8292
9-8*97
9.8297
9.830X
9.8303
9.8303
9.83x0
9.83x2
9.83x3
9.83x5
9.8323
9.8326
9.8327
9.8328
9-8331
9.8332
9.8332
9.8336
9.8340
9,8340
9.8344
9-8345
9.8350
9.8350
9-8353
9-8358
9.8360
9-8364
9.8364
9.8367
+9.8369
406
> • • »
408
407
Taykv.
2X2
2x6
2x3
2x4
4x0 2x5
396
413
411
4x2
414]
415
418
4*1
419
4x6
420
4*3
4*4
m. 28x
iiL 282
ii. 3x4
iii. 283
iL 315
Bra-
bane.
915
219
217
218
ilL 284
ii, 3x7
22 X
m. 285
220
y. X85
iiL 286
224
225
226
ii. 3x8
iL 3x9
ii. 320
V. X87
iii. 287
229
228
232
227
230
23X
238
239
24X
233
426
4*5
iL 3x6
11. 321
u. 322
liii. 288
lY. 254
iiL 289
iL 323
240
*43
*35
u. 325
iv. 255
V. 19 X
iL 327
iL 326
V. X93
iiL 290
iv. 256
iL 328
430
934
943
95*
937
931
948
933
936
935
954
940
957
97*
945
956
96 X
950
946
947
960
953
43*
433
Variotti.
M92
M93
B.F 369
435
434
436
439
438
447
443
446
44*
450
45*
451
6580
J 53
G590
G592
B.P 367
B.F 373
M94
M95
B.F 377
J 54, R 88
(F2)
43
No.
946
947
948*
949
950
951
95a*
953
954*
955*
956
957
958
959
960*
961
962*
963*
964
965*
966
967
968
969
970
971
97a
973
974
975
976*
977*
978
979*
980*
981
982
983
984
985*
986
987
988*
989
990*
ConsteUation.
SEridani
23 Persei .
Persei
92 Ceti ..
93 Ceti . . .
Y
Fomadfl
9 Eridaxd ^^
25 Persei ^
1 1 Eridani r^
Cassiopee
Horologii
52 Arietis
Horologii
ID Eiidani ^'
Urss Minoris
Mag.
Eridani
Persei 1
26 Persei j3
Eridani
Ursae Minoria . . . .
53 Arietis
27 Persei x
Horologii
Eridani
Horologii
54 Arietis ..
Horologii
Horologii
55 Arietis . .
Ceti ....
Arietis . . .
Arietis ...
Fomacis .
Cassiopeas.
AiietiB .. .
28 Persei at
Hydri 0
Persd
Fomacis
CasaiopeaB
57 Arietis ^
Arietis
Camdopardi.
56 Arietis
Camelopardi.
5i
3i
5
6i
6
5
4
4
Si
5
6i
6
5
6
6
4
6
8
6
5
6
6
6
6i
5*
6
7
7
7
6
5i
H
5
5
6
6
8
4
6
7*
Right
Ascension,
Jan. I, 1850.
h m s
» S3 47,83
3 57,87
54 18,16
4 26,58
4 31.52
5 9»4x
5 20.58
5 34.81
5 46,82
5 46,94
5 55,87
6 39,47
6 49,05
6 54,63
7 39.97
7 46,86
8 15,76
8 25.55
8 32,52
8 58,03
8 59,34
9 23.93
9 33.75
9 5»,oi
9 5 1.22
» 59 51,45
3 o 4,03
o 27,28
o 36,01
o 37,15
0 4^49
1 3,27
I 26,50
I 27,67
» 33,3»
I 3741
1 58,36
2 15.94
2 46,37
3 2,05
3 3,59
3 8,05
3 9*23
3 18,70
3 4 27,02
Annual
Preces.
+2,937
4,288
4443
3,127
3.131
2.565
2,936
3,802
2.653
6,268
1,109
3498
1,140
2,936
12,554
2,047
4,151
3.869
2,148
10,706
3.364
3.990
1.341
2,016
1,865
3,382
1,411
1,331
3,585
3,202
3,419
3,394
2,556
7.250
3.541
3.843
0,048
3.924
2,375
6,567
3403
3.283
5.205
3.553
5.146
Sec. Yar.
+0,0036
+0,0579
+0,0675
+0,0078
+0,0079
-0,0014
+0,0036
+0,0315
—0,0006
+0,2348
+0,0191
+0,0191
+0,0179
+0,0037
+ 1.5579
—0,0012
+0,0482
+0,0340
—0,0018
+1,0342
+0,0143
+0,0395
+0,0114
—0,0009
+0,0007
+0,0149
+0,0095
+0,0116
+0,0218
+0,0096
+0,0160
+0,0152
—0,0010
+0,3495
+0,0201
+0,0321
+0,0708
+0,0356
—0,0018
+0,2557
+0,0153
+0,0117
+0,1173
+0,0202
+0,1113
Proper
Motion.
+0,010
+0,008
—0,003
+0,002
—0,009
+0,017
+0,001
+0,013
—0,010
—0,027
+0,002
+0,007
—0,018
+0,129
+0,002
—0,004
—0,002
+0,019
+0,056
—0,021
+0,003
—0,082
+0,005
+0,006
+0,005
+0,007
+0,013
-0,025
+0,004
+0,002
-0,056
-0,007
+0,015
+0,001
+0,003
+0,001
Logarithms of
a
+8.6894
8.9042
8.9376
8.6845
8.6845
8.7392
8.6866
8.7866
8.7213
9.2361
9.0497
8.7212
9.0410
8.6836
9.6858
8.8484
8.8600
8.7945
8.8228
9.5878
8.6954
8.8197
8.9940
8.8494
8.8835
8.6960
8.9786
8.9929
8.7284
8.6764
8.6995
8.6952
8.7264
9.3243
8.7180
8.7800
9.1913
8.7967
8.7601
9.2456
8.6923
8.6778
9.0549
8.7160
+9.0404
b
+8.6659
8.8813
8.9160
8.6634
8.6637
8.7208
8.6689
8.7698
8.7053
9.2201
9-0343
8.7085
9.0289
8.6719
9.6768
8.8400
8.8534
8.7885
8.8173
9.5839
8.6916
8.8174
8.9923
8.8489
8.8829
8.6955
8.9788
8.9946
8.7306
8.6787
8.7023
8.6992
8.7318
9.3299
8.7239
8.7862
9.1988
8.8053
8.7707
9.2571
8.7039
8.6896
9.0669
8.7285
+9.0573
+04679
0.6323
0.6477
04951
04957
0.4090
04678
0.5800
04238
0.7971
0.0450
0.5439
0.0571
04678
1.0988
0.3110
0.6182
0.5876
0.3320
1.0296
0.5268
0.6010
0.1274
0.3044
0.2708
0.5291
0.1496
0.1242
0.5545
0.5054
0.5339
0.5307
04076
0.8604
0.5492
0.5846
8.6822
0.5938
0.3757
0.8174
0.5319
0.5162
0.7164
0.5506
+0.7115
—7.8466
+8.8061
+8.8568
+74699
+7.5010
-.84202
-7.84^9
+8.5784
-8.3342
+9.2185
—9.0058
+8.3417
-8.9955
-7.8374
+9.6837
-8.7165
+8.7381
+ 8.6059
— 8.6684
+9.5846
+8.
+8.
-8.
1686
.6637
•9374
.72 1 5
8.7794
-8.
+8.1910
-8.9175
-8.9365
+84071
+7.8139
+8.2373
+8.2035
-84037
+9-3134
+8.3647
+8-5793
-9.1707
+8.6205
-8.5294
+9.2299
+8.2083
+8.0123
+9.0150
+8.3683
+8.9980
44
No.
946
947
948
949
950
95'
95a
953
954
955
956
957
958
959
960
961
96a
963
964
965
966
967
968
969
970
971
97a
973
974
975
976
977
978
979
980
981
98a
9«3
984
985
986
9«7
988
989
990
North Pokr
Distance,
Jan. 1, 1850.
u
98 15 a4,3
37 5 7.6
33 53 17,8
86 30 6,a
86 14 31,5
X18 40 0,6
98 16 4a»o
51 44 40,5
114 la 56,1
16 10 59,3
154 40 7,a
65 19 57.7
154 13 ao,9
98 II a6,6
5 38 3.9
137 33 57.7
40 57 504
49 37 34.6
134 49 J4.I
7 1 36.4
7a 4a 8,9
45 4* 53.6
»5i »3 »5.4
138 9 *.*
i4» 54 3».9
7» 47 4.0
150 19 17,5
»5« *5 39.4
61 a9 54,9
8a 6 40,7
69 49 4,1
71 II 44,a
118 a4 a7,9
la 49 a7,9
63 40 49,6
50 57 44.3
1 6a a9 a7,7
48 II 41^.
ia6 o 1 1,1
15 >9 '3.5
70 50 40,0
77 31 a6^
a4 II a,3
63 18 41,7
44 54 19.3
Annual
Preces.
//
4.56
4.55
4.53
4.5*
4»5»
4*48
4*47
4*45
4.43
4.39
4.38
4.37
4.33
4»3»
4.*9
4,a8
4.^7
4.45
4.»4
4.42
4,ai
4.19
4.19
4.»9
4>i8
4.15
4.14
4.14
4.H
4,1a
4,09
4,09
4,09
4.08
4,06
4,04
4.01
3.99
3.99
3.99
3.99
3.98
3.9<^
SecVar.
u
•fo,a95
0^30
o*H7
0.315
0.315
0,459
o,a97
0,384
o,a69
0,634
o,iia
0,356
0,116
o,a99
i,a8i
o,ao9
0445
0,396
o,aao
1,099
0,345
o^.io
0,138
o,ao8
0,19a
0,349
0,146
0,138
0,371
0,33 »
0,354
0,354
o,a65
0,754
0,368
0,399
0,005
0409
o,a48
0,686
0,356
0,343
0,544
0,374
+0,541
Proper
Motion.
u
+0,07
0,00
—0,08
4-0,10
0,00
4-o,a8
—0,01
+0,08
4-0,08
4-0,07
4-0,03
0,00
4-0, la
4-o,ao
0,00
— o,oa
4-0,08
—0,01
0,00
+0,13
+0,55
-o,a7
4-o,oa
+0,04
— o,oa
4-0,04
4-o,a5
4-0,04
—0,13
+0,04
—0,0a
+0,57
—0,08
-0,05
—0,01
—0,03
4-0,06
—0,01
4-0,07
Logarithms of
uf
— 9.7aa9
4-94583
+9.5188
-9-5943
—9.5886
-9.8530
-9-7435
+8.9469
— 9.83a8
+9-7369
-9.9103
-9.0154
— 9.9iao
-9-7434
+9.8154
—9.9083
+9.3899
+9.0945
—9.9041
+9.8099
—9-3118
+9-4594
-9.9177
—9.91 16
-9.9159
— 9.a8i7
—9.9188
—9.9189
-8.6345
-9-5419
— 9.aiii
-9.a596
-9-8575
+9.7764
-8.8657
+9.0469
—9.9089
+9.1833
-9-8875
+9.7607
—9,24^5
— 94a96
+9.6777
—8.8169
+9-6749
V
+9.0181
-9.76a5
-9-7794
—8.645a
—8.6761
+9-5395
4-9*0164
-9.6495
+9-4703
-9-8398
+9-8134
—94.76a
+9-8099
+9.0090
—9.8518
+9-7417
-9.7308
—9.6639
+9.6978
—9.848a
— 9.3a46
—9.6946
+9-7937
+9-7419
+9-7458
-9-3447
+9-7883
+9-7944
-9-5470
—8.9858
-9-3859
-9-3558
+9-5441
-9-8357
-9-4933
—9.6456
+9.8a5i
— 9.6690
4-9.6134
— 9.8a8o
-9.3597
—9.1780
-9.8035
-9-4955
-9.7985
163a
i6a9
i6aa
i6ao
1618
1607
1604
1599
1596
1596
1593
1580
1577
1575
156a
1559
1550
1547
1545
1537
1,1536
I5a8
1545
i5ao
1540
i5ao
1516
1508
1506
1505
1503
1497
1490
1489
1487
i486
1479
1474
1464
1459
1458
H57
»457
»453
143 1
d'
+9-8374
9-8377
9-8384
9.8387
9.8389
9.8401
9-8405
9.8410
9.8413
9.8413
9.8416
9.8431
9.8434
9.8436
9.8450
9.845a
9.846a
9.8465
9.8467
9-8475
9.8476
9-8483
9.8487
9.849a
9.849a
9.849a
9.8496
9.8503
9.8506
9.8507
9.8509
9.8515
9.85aa
9.852a
9.8534
9-8545
9-8534
9-8537
9.8547
9-8554
9.855a
9-8553
9-8554
9-8557
+9-8578
I
447
4aa
> • • •
4a8
430
434
449
434
417
433
435
40a
436
> • • •
409
439
438
440
441
431
4441
443
437
446
• • ■ •
444
447
445
a4a
434
336
444
445
348
447
346
449
437
n. 330
ii. 339
iL 331
ii. 334
liL 291
ii. 333
ii- 335
ii. 334
ii. 336
liL 293
350
454
453
454
358
u. 340
ii. 341
lii a94
457
356
459
a6o
a6a
a6i
a64
a67
455
• • • •
a65
a
4
Taylor.
ii- 338
u- 339
u. 344
ii- 343
V. ao3
y. ao4
ii- 344
V. ao6
V. ao8
iiL 396
iiL 297
ii- 345
iiL 398
ii- 347
iiL a95
ii. 346
iii. a99
ii- 349
y. an
ii. 348
ii. 350
m. 300
iy. a6x
963
968
974
976
985
98a
989
984
1001
993
Bris.
bane.
453
457
460
46a
465
466
469
474
471
473
476
477
479
48a
481
Varioua.
B.H I I 54
M96
J 55
J 56
B.H 434
J 57
G595
B.H 1131
M97
Bao
B.F4oa
B.F405?
B.H 490
J 58
6 6ax
Bai
M 100
W190
6622
45
No.
991
992
993
994
995
996
997
998
999
1000
lOOI*
lOOZ
1003
1004
1005
1006
1007
1008
1009
lOIO*
10 11^
I0I2
IOI3
1014^
IOI5
IOI6
IOZ7
1018*
IOI9
1020
X02I
Z02Z
ZO23
1024
1025
1026
1027
1028
1029
1030
103 z
1032
1033
1034
103s
Constellation.
Ccti
Horologii
Penei
94 Ceti
Penei
Horologii
12 Eridani A
Cassiopes
58 Arietis C
Hydri
Cassiopes
Horologii
Fornadfl
Eridani
Eridani
30 Penei
29 Penei
Penei
Fornacia
Eridani
31 Penei
Eridani
13 Eridani Z
Horologii
Fomads
14 Eridani
Penei
Casriopen
Eridani
Eridani
Fornads
95 Ceti
59 Arietis
Penei
Arietis
32 Penei /
Horologii
96 Ceti x»
60 Arietis
Camelopardi
Z5 Eridani
Arietis
Horologii
61 Arietis T^
Penei
Mag.
6*
6
6
5i
6
6
3i
6
5
6
5
6
6
6
6
6
6
6
6
7i
5i
6
4
6
6
6
5i
8
6
6
6
Si
H
6
Si
6
6
S
7
6
Si
H
6
S
6
Bight
Ascension,
Jan. 1, 1850.
h m ■
3 4 »9»*»
4 54»6i
5 0.58
S 7,33
S 304^
5 34.59
S 4»,»S
5 45.99
6 17,32
6 41,04
6 50,17
6 53.99
7 8,65
7 9.>3
7 »a,37
7 43.08
7 58.35
8 3,21
8 10,57
8 14,51
8 28,53
8 3»,93
8 33,02
8 45.49
8 46,31
9 »o.o5
9 22,0 z
9 49,76
10 0,60
10 1,95
10 39.95
10 42,15
10 58,93
" 15.53
11 16,77
II 24,65
11 28,03
11 29,91
" 31.57
" 4».39
" 44,33
12 14,58
12 33.33
" 34.43
3 " 37,37
Annnal
Preoes.
■
+3*174
1,276
3.938
3.041
4,240
1,945
2,521
5.618
3,433
0,422
5.167
1,490
».349
2,097
».499
3,997
4,222
3.855
2,268
2,910
4,219
*.579
2,909
1.508
».3SS
2,902
3,726
6,227
2^.69
2,042
4,346
3,045
3,565
4,191
3,609
3,988
1,349
3."9
3.536
5,109
2,648
3.43*
1.953
3445
+4.403
SecVar.
+0,0089
+0,0129
+0,0355
+0,0059
+0,0503
+0,0001
—0,0010
+0,1504
+0,0160
+0,0469
+0,1108
+0,0075
—0,0016
—0,0009
—0,0010
+0,0375
+0,0485
+0,0312
—0,0015
+0,0035
+0,0481
—0,0005
+0,0035
+0,0070
—0,0015
+0,0034
+0,0258
+0,2042
—0,0010
—0,0005
—0,0014
+0,0060
+0,0197
+0,0457
+0,0212
+0,0361
+0,0107
+0,0075
+0,0187
+0,1022
+0,0003
+0,0154
+0,0004
+0,0158
+0,0458
Proper
Motion.
Logarithms of
■
+0,002
+0,011
+0,017
—0,039
+0,029
+0,001
+0,009
—0,015
—0,060
—0,007
—0,038
—0,003
+0,007
+0,008
+0,005
+0,004
—0,013
+0,001
—0,025
+0,005
+0,015
+0,010
+0,003
—0,019
—0,005
+0,020
+0,001
+0,021
+0,023
—0,004
—0,046
+0,020
—0,008
+0,007
+0,003
+0,008
—0,014
+0,004
+0,017
+8.6672
8.9884
8.7922
8.6637
8.8581
8.8483
8,7230
9.1113
8.6895
9.1229
9.0357
8.9403
8.7543
8.8098
8.7231
8.7975
8.8467
8.7654
8.7691
8.6630
8.8446
8.7054
8.6624
8.9305
8.7488
8.66x2
8.7347
9.1798
8.7223
8.8136
8.7456
8.6523
8.6999
8.8300
8,7070
8.7850
8.9524
8.6510
8.6936
9.0089
8.6862
8.6758
8.8253
8.6769
+8.8283
b
+8.6842
9.0070
8.8 1 12
8.6831
8.8789
8.8694
8.7446
9.1332
8.7134
9.1483
9.0616
8.9665
8.7814
8.8369
8.7510
8.8268
8.8769
8.7960
8.8001
8.6943
8.8767
8.7378
8.6949
8.9638
8.7821
8.6967
8.7702
9.2 17 1
8.7603
8.8516
8.7861
8.6929
8.7416
8.8727
8.7499
8.8283
8.9960
8.6946
8.7373
9.0533
8.7307
8.7223
8.8730
8.7247
+8.8763
+0.5015
0.1058
0.5953
0.4830
0.6273
0.2889
04015
0.7496
0.5357
9.6251
a7X32
ai73i
a37io
a32i5
0.3978
0.6017
0.6255
0.5860
0.3556
04639
0.6253
04114
04637
ai784
a3720
04628
0.5712
0.7943
0.3926
0.3100
0.3703
04836
0.5520
a6224
0.5573
0.6008
a 1299
04941
0.5485
0.7084
04229
0.5355
0.2907
0.5372
+0.6236
+7.6931
-8.933a
+8.6172
-7.15"
+8.7447
—8.7280
—84164
+9.0820
+8.»335
-9-0955
+8.9933
—8.8705
—8.5288
—8.6592
—84268
+8.6351
+8.7288
+8.5617
-8.5714
—7.8728
+8.7259
-8.3573
-7.8746
—8.8584
-8.5193
—7.8885
+84785
+9-IS97
—84389
—8.6722
-8.5174
-7.0645
+8.3498
+8.7046
+8.3857
+8.6170
—8.8903
+7.34a3
+8.3*14
+8.9627
—8.279a
+8.2091
—8.6985
+8.2233
+8.7039
46
No.
991
991
993
994
995
996
997
998
999
1000
100 1
1002
1003
10Q4
1005
1006
1007
1008
1009
xoxo
lOII
XOIS
IOI3
10x4
IOI5
IOI6
IOI7
loiS
IOI9
lOZO
lOlI
loss
10*3
1024
loaS
1026
X027
1028
X029
1030
103 1
1032
1033
1034
1035
North Polar
Distance,
Jan. 1, 1850.
//
83 54 22,3
151 43 28,6
48 3 38»8
91 45 38»7
39 37 a5»3
139 »8 7,2
"9 34 5».9
20 49 28,8
69 30 53,8
»59 50 16.5
M 54 10.5
148 22 38,7
X26 30 28,0
134 59 9.4
X20 22 6,6
46 3x 50,0
40 X9 58,2
5x x6 20,6
129 22 9,0
99 »9 45»»
40 27 30,x
X16 39 3x,7
99 22 49,8
H7 53 M
126 7 4,5
99 4* 5i»5
56 X9 50.5
17 '9 59»8
X2X 23 3^.
136 13 43»i
126 14 45^.
9X 28 48,5
63 28 25,7
4X 28 22,7
6x 29 57,2
47 »3 i»3
X50 3 59,2
87 IX 3,0
64 5* 57.4
a5 57 a6.4
"3 3 4M
70 2 13,1
X38 18 15,2
69 23 52,0
41 19 43»7
Annual
Preces.
u
3»9o
3.87
3»«7
3.86
3.84
3.83
3.82
3,82
3.79
3.76
3.75
3.75
3.73
3.73
3.7a
3.70
3.68
3.67
3.67
3.66
3.65
3.64
3.64
3.63
3.63
3.59
3.59
3.56
3.55
3.55
3.5»
3.50
3.49
347
3.47
3.46
3.45
3.45
345
344
344
340
3.38
3.38
3.38
SccVar.
M
+0,334
0.134
0,415
0,32X
0448
0,205
0,266
0,594
0,364
0,045
0,549
o,x58
0,250
0,223
0,266
0426
04.50
041 1
0,242
0,3 IX
0451
0,276
0,3x1
o,x6x
0,252
0,3x1
0400
0,669
0,266
0,220
0,153
0,328
0,385
0453
0,390
043 »
0,146
0,337
0,383
0,553
0,287
0,372
0,212
0,374
+0457
Proper
Motion.
u
—0,03
—0,02
+0,08
+0,07
—0,64
+0,06
+0,04
+0,04
+0,04
—0,03
4-0,24
+0,08
+0,04
+0,06
4-0,09
+0,04
-0,05
—0,02
— o,x6
—0,05
+o,xo
4-0,07
4-0,09
4-0, X4
0,00
4-0,05
4-0,09
4-0,02
4-0,13
4-0,06
4-0,01
-0,85
4-0,02
+0,13
4-0,09
0,00
4-0,10
4-0,20
+0,05
4-0,06
Logarithms of
-9.5502
-9.9251
4-9.2041
—9.6590
4-94484
—9.9201
—9.8664
4-9-7185
—9.1827
-9.9204
4-9.6790
— 9.928 X
-9.8934
-9.9x49
—9.87 XX
-H9-a735
4-944x7
4-9.0759
—9.9029
-9.7379
+94409
-9.8553
-9.7385
-9.9304
-9.8938
-9.7418
4-8.6675
+9.7589
-9.8777
-9.9205
—9.8960
—9.6560
—8.7612
4-94278
•^ 84440
4-9.2674
-9.9341
—9.5988
—8.8921
4-9.6790
—9.8389
—9.1872
—9.9268
-9.1587
+94358
V
—8.8668
+9.7848
—9.6648
+8.3271
-9.7254
+9.7184
+9.5318
—9.8089
-9.38x3
+9.8090
-9-7938
+9.7662
+9.6x00
+9.6849
+9.5388
—9.67x9
—9.7x60
—9.6300
+9.6357
+9.043 X
-9.7x41
+94846
+9.0448
+9.7601
+9,6027
+9.0583
-9.5748
—9.8099
+9.5463
+9.6882
+9.600X
+8.2404
-94776
-9.70x7
-9.5057
—9.6588
+9.7645
-8.5x79
-94544
—9.7800
+94x91
-9.3583
+9.6975
-9.3707
—9.6998
H30
1422
1420
14x8
14x0
X409
X406
1405
»395
X387
1384
1382
X377
X377
«373
X366
136X
1359
X356
'355
X350
«349
1349
1345
J 344
1333
X332
13*3
13x9
13x8
1305
1305
"99
1293
X292
X290
1289
1288
X287
X284
X283
1272
1266
1265
X264
+9.8578
9.8586
9.8588
9.8590
9.8597
9.8598
9.8600
9.860 X
9.86x1
9.86x8
9.862 X
9.8622
9.8626
9.8626
9.8630
9.8636
9.864X
9.8642
9.8644
9.8646
9.8650
9.865 X
9.8651
9.8655
9.8655
9.8665
9.8665
9.8673
9.8677
9.8677
9.8688
9.8689
9.8693
9.8698
9.8698
9.870 X
9.8702
9.8702
9.8703
9.8706
9.8706
9.87x5
9.8720
9.872 X
+9.872X
I
n
450
454
451
448
453
452
456
455
457
449
461
460
458
463
462
I • • •
466
465
5
8
m. 30X
T. 2X8
lii 302
iL 352
13
IX
17
19
x8
15
TSjior.
Y. 220
". 353
IL 354
m. 303
V.
224 X023
20
x6
*4
22
»5
26
»3
35
3'
29
28
32
30
36
34
27
39
38
40
37
m. 305
iiL 306
Y. 225
ill. 307
iii. 309
Y. 229
iiL 3x1
iiL 310
iii. 3x2
Ji. 355
Y. 230
iii* 313
iL 356
iiL 3x4
Y.
V. 235
iiL 3x5
ii- 357
ii.358
iiL 3x6
ii. 359
iii. 3x7
Y. 238
iL 360
liL 319
iiL 318
ii. 361
iii. 320
Y. 240
iL 362
iiL 321
1006
xooo
Brift.
bane.
491
495
493
X035 504
XOX4
10x6
10x5
X021
X040
1020
234 X034
X042
X045
X057
105 X
X058
503
500
501
502
508
509
5»i
5x0
515
5x6
5x8
52X
520
5*3
Vaxioiis.
G630
G63X
J 59
G628
M xox
B.H 274
G639
A 86
J60
WX92
B.HXX55
G64X
A 87
G646
B.F416
A 88
G645
M X03
G649
47
No.
ConBtellatioii.
[036
ro37
[038*
1039
[040
[04.1
[042
ro43
[044"
[04.5
[04.6
104.7
[048
[049
[050*
[051
[052
1053
1054
ross"
1056
t057
[058*
1059*
[060
ro6i*
[o6a*
[063
[064
[o6s*
to66
[067*
[068
[069
[070
[071
[072
[073
to74
[075
1076
[077
[078
to79
[080*
48"
Reticnli
i6Bridani r*
Mensae
Eridani
62 Arietis
97Ccti x«
Fornacia
33 Peraei a
Eridani
63 Arietis r^
Eridani
Eridani
Reticuli {;i
Eridani
Casttopeas
Reticuti («
64 Arietia
65 Arietia
Eridani
Arietia
Hydri
1 Tauri 0
Camelopardi
Peraei
Eridani
Uraae Minoria ....
Camelopardi
Peraei
Taari
Camelopardi
34 Peraei
Caasiopeae
2 Tauri ^
66 Arietia
Hydri I
35 Peraei c
Peraei
Eridani
Fomacia ^<
Horologii
Tanri
Eridani
Peraei
Taori
Caaaiopeas
Mag.
6
3i
5
6
6
6
6
a*
4i
6
6
6
5i
6
8
5i
5i
6
6
7i
5
4i
4
6
4
6
7
5
5i
6
4
H
5
5
6
6
6
6
7
6
6
7
7
Right
Aaoensioni
Jan. I, 1850.
h m ■
3 12 48,52
2 50,77
» 5*»^
3 a.84
3 12,21
3 16,25
3 H»o3
3 38»34
3 SS.05
4 7.91
4 1947
4 *>»»7
4 29*14
4 50.50
4 5»»84
4 55.»5
5 27,55
5 47i54
5 49.69
5 5».»3
6 18,90
6 44,83
6 57,81
7 H»68
7 43.36
7 49.69
7 58.38
8 8,69
8 29,81
8 35.65
8 39.81
8 52,60
9 2.79
9 41.03
9 44,02
ao 1,32
20 2,77
20 3,12
20 8,33
20 8,93
20 24,51
20 50,06
20 59,65
»> 14,53
3 21 29,38
Annual
Precea.
■
+0.933
-f-2,662
-2.334
-f-a,6i2
3.581
3."5
2.357
4.234
2,116
3439
2,563
2,556
1,089
2,620
6,045
1,092
3,523
3,443
2,576
3,468
0.635
3.22*
4,784
4,219
2405
18,209
4,720
4»254
3406
4,522
SecVar.
4-0,0232
+0,0004
+0,2783
0,0000
+0,0199
+0,0076
—0,0011
+0,0470
—0,0007
+0,0154
—0,0002
—0,0003
+0,0178
+0,0002
+0,1777
+0,0176
+0,0178
+0,0154
—0,0001
+0,0161
+0,0341
+0,0097
+0,0762
+0,0449
—0,0008
+3.1470
+0,0717
+0,0463
+0,0142
+0,0599
4,242 +0,0456
6.372 +0,2032
3,236
+3490
-1,716
+4,187
4,192
2.530
2,314
1.778
3,268
2.140
4,186
3.370
+6,977
+0,0099
+0,0165
+0,1967
+0,0425
+0,0428
—0,0001
—0,0008
+0,0026
+0,0105
—0,0005
+0,0421
+0,0130
+0,2624
Proper
Motion.
Loganthma of
a
b
e
■
-0,014
+9.0218
+9.0704
+9.9698
+0,003
8.6814
8,7302
+04251
9.3889
9-4378
—0.3681
+0,009
8.6888
8.7383
+04170
+0,004
8.6972
8.7474
0.5540
+0,005
8.6474
8.6978
04949
—0,011
8.7360
8.7870
0.3723
+0,007
8.8318
8.8837
0.6268
+0,249
8.7859
8.8387
0.3255
—0,001
8.6725
8.7262
0.5365
+0,005
8.6940
8.7484
04088
+0,010
8.6951
8.7497
04076
+0,127
8.9893
9.0444
0.0369
—0,010
8.6832
8.7396
04182
9.1381
9.1946
0.7814
+0,123
8.9873
9.0441
0.0380
+o,db2
8.6819
8.7407
0.5469
+0,001
8.6691
8.7291
0.5369
—0,001
8.6880
8.7482
04110
+0,011
8.6725
8.7328
0.5401
+0,038
9.0569
9.1189
9.8026
0,000
8.6440
8.7077
0.5081
+0,005
8.9321
8.9967
0.6798
+0,007
8.8168
8.8830
0.6252
-0,007
8.7147
8.7821
0.3811
9.8110
9.8789
1.2603
+0,005
8.9166
8.9850
0.6739
+0,019
8.8220
8.89 1 1
0.6288
+0,003
8.6577
8.7281
0.5322
+0,001
8.8757
8.9465
0.6553
+0,005
8.8179
8.8890
0.6276
9.1644
9.2363
0.8043
+0,007
8.6398
8.7123
0.5100
+0,004
8.6664
8.7414
+0.5428
-0,078
9.3123
9-3875
-0.2344
+0,007
8.8020
8.8783
+0.6219
+0,009
8.8029
8.8792
0.6224
+0,006
8.6853
8.7617
04030
+0,009
8.7262
8.8029
0.3643
-0,023
8.8384
8.9151
0.2499
—0,01 1
8.6389
8.7167
0.5142
+0,005
8.7601
8.8395
0.3305
+0,005
8.7988
8.8788
0.6218
-0,005
8.6469
8.7278
0,5277
+9.2222
+9.3041
+0.8437
-8.9790
-8.2(
-9.
+8.
1607
.3817
,3093
.3553
+7.3849
— 8.5005
+8.7117
—8.6248
+8.2107
-8.3486
-8.3544
—8.9398
-8.2955
+9. 1 146
-8.9375
+8.2945
+8.2086
-8.3319
+8.2367
—9.0224
+7.8136
+8.8671
+8.6915
-84536
+9.8100
+8.8467
+8.7019
+8.1530
+8.7887
+8.6956
+9.1446
+7.8438
+8.2453
—9.30*6
+8.6695
+8.67 IX
-8.3547
—8.5000
-8.73x5
+7.9M-3
—8.5870
+8.6653
+8.0936
+9.2076
No.
1036
1037
1038
1039
1040
1041
1042
1043
1044
1045
1046
1047
1048
1049
1050
I 105 1
1105a
1053
i 1054
J'OSS
1056
1057
1058
-1059
I 1060
' 106 1
I
1062
' 1063
1064
1065
1066
1067
1068
1069
1070
107 1
107a
1073
1074
1075
1076
1077
yo78
1079
1080
North PoUlt
Distance,
Jan. I, ig5o.
o / //
154 59 5»»4
iia 18 a3,9
169 3a 55,a
114 40 8,5
6a 56 4,4
86 5a 5,5
125 33 a,i
40 40 38,5
>33 38 4816
69 47 54-4-
116 50 i4,a
"7 8 57,9
153 9 3»4
114 10 37^.
18 39 59,0
153 4 49»7
65 48 41,6
69 44 0,0
116 7 37,7
68 a9 37,0
157 a8 a9,7
81 30 8,0
30 35 i7»»
41 *7 58.1
ia3 14 26,7
3 50 **»»
31 38 49.3
40 40 40,8
71 46 19.3
35 4 »5.o
41 o 56,4
17 10 10,3
80 47 37.6
67 4a 57,1
167 55 57»7
4a
4a
117
ia6
141
79
132
4a
73
14
3» 39»o
a5 a,o
50 41.7
26 51,7
35 33.0
7 57. »
9 5*>*
39 »9.8
45 a6.9
46 6,7
Annual
Prcces.
3.37
3.36
3.36
3.35
3.34
3.34
3.33
3.3»
3.29
3.28
3.*7
3.*7
3.26
3.»3
3.»3
3.^3
3.19
3.17
3.17
3.17
3.14
3."
3.09
3,06
3.04
3.04
3.03
3.0a
».99
2,99
2.98
»,97
2,96
2,91
2,91
2,89
2,89
2,89
a,88
2.88
2,86
2,84
2,82
2,81
2.79
SecVar.
II
+0,101
+0,289
-0.254
+0,284
0,390
0,340
0.257
0462
0,231
0,376
0,280
0,280
0,119
0,287
0,662
0,120
0,387
0.379
0,283
0,382
0,070
0,356
0,529
0^.67
0,266
2,018
0,523
0.472
0,378
0,503
0,472
0,709
0,360
+0,389
—0,192
+0,468
0,468
0,283
0,259
0,199
0,366
0,240
0,469
o,37|8
+0,784
Proper
Motion.
//
+0^.5
—0,05
-0,15
0,00
+0,05
+0,03
+0,04
-0,75
+0,02
-0,19
-0,53
—0,72
+0,15
+0,02
-0,77
+0,06
+0,02
—0,07
+0,48
+0,06
—0,04
+0,06
—0,20
—0,03
+0,09
—0,02
+0,12
+0,06
+0,08
+0,04
+0,09
-0,24
—0,01
+0,05
—0,66
-0,14
-0,13
+0,12
—0,19
+0,05
+ 0,02
+0,04
Logarithms of
■9-9340 +9-7811
■9-8354 1+9-4030
• 9.9096 1+9.8164
-9.8487 1+94438
• 8.6693 —94810
-9.5938
— 9.8963
+9-4538
-9-9195
-9.1717
-9.8608
—9.8623
-9-9373
-9-8473
+9-7582
-9.9379
—8.9410
—9.1641
-9.8584
-9.1045
—9.9366
— 9.5016
+9.6348
+9.4490
-9.8918
+9.8628
+9.6228
+94685
-9.2403
+9.5732
+94630
+9.7787
— 94862
-9.0473
— 9.9238
+9-4335
+9-4360
—9.8702
-9.9055
-9-9396
-9-4496
-9.9230
+ 9-4336
-9.3041
+9.8022
-8.5603
+9.5870
-9.7019
+9.6604
-9.3592
+94752
+9.4798
+9-7707
+94318
-9.7959
+9-7695
—94306
-9-3570
+946 1 1
-9.3814
+9.7818
—8.9849
— 9-7498
—9.6885
+9-55*1
—9.8120
-9.7427
—9.6921
—9.3067
—9.7242
—9.6888
— 9.7908
-9.0143
-9-3877
+9.7990
-9-6755
—9.6762
+9-4773
+9.5816
+9.7018
— 9.0825
+ 9.6331
-9.6724
— 9.2520
-9.7901
260
259
*59
155
252
250
248
243
237
232
228
227
224
217
216
215
203
196
195
195
185
175
171
161
154
152
148
144.
137
134
»33
128
124
no
109
102
102
102
100
100
094
084
080
075
069
1
+9-8725
9.8725
9.8726
9.8729
9.8731
9-8732
9-8735
9-8739
9-8743
9-8747
9-8750
9.8751
9-8753
9-8759
9-8759
9.8760
9.8769
9-8774
9-8775
9-8776
9-8783
9.8790
9-8794
9.8801
9.8806
9.8808
9.8810
9.8813
9.8819
9.8820
9.8821
9.8825
9.8827
9.8838
9.8838
9.8843
9.8843
9.8843
9.8845
9.8845
9.8849
9.8856
9.8858
9.8862
+9.8866
469
467
468
I
464
470
459
472
474
475
477
476
478
471
481
482
479
480
473
Taylor.
43
42
44
41
47
45
49
50
55
51
53
54
56
60
57
59
63
65
64
ii. 363
V. 243
ii. 364
iL 366
V. 244
ii. 365
ii. 368
ii. 367
V. 246
V. 247
1069
• • • •
1 105
1055
1059
1060
y. 248
1063
1064
Bra.
bane.
529
522
526
528
530
VariooB.
53«
532
ii. 369
ii. 370
y. 249
u. 372
ii. 371
iv. 268
V. 253
1074 536
1067 534
1077
107 1
537
538
1092 540
1081
u. 373
lii. 323
ii. 374
lii. 324
iii. 325
u- 375
iL 376
11. 377
^ V. 257
69 iii. 327
... V. 259
67 liii. 328
1131
1096
1101
543
554
548
549
73
66
70
m. 330
iii. 329
iii- 331
1106I 551
1 1071 552
I
J 61
M 102
J 62
M 104
G651
M 105
L36
M106
B.H 273
G668
6642
B.H 27a
G674
W199
B.H 271
G669
M 107
G687
M108
G691
M 109
G684
B»A.,Gm
(G)
49
[o8i*
[082
[083
[084
to85
[086
[087
[088*
[089
[090
1091
[092
t093
[094
109s
[096
1097*
1098
ro99
100
toi*
toi
103
104.
105
[06
107
[08
t09
10*
;xi
12
H
«5
16*
17
18
[20
[21
[22
t23
[24
[25
ConsteUation.
Penei
Fornads
36 Penei
4 Tauri 'f
Fornacis X^
\ro. I A ^^^* Animal
Mag.] Ascension, | p^
i Jan. I, 1850. 1 '^™'^*
Sec. Var.
Eridani
5 Tauri /
Eridani jp
Penei
17 Eridani
Hydri
6 Tauri t
Eridani
Hydri
7 Tauri
Tauri
Penei
Hoiologii
37 Penei ^
18 Eridani f
Penei
Tauri
Reticnli
19 Eridani r*
Penei
Horologii
9 Tauri . .
Hydri . .
Eridani..
Tauri ..
Camelopardi.
10 Tauri .
ReticuU .. .
Tauri
20 Eridani
MensK
Camelopardi.
Horologii . . .
Tauri
Eridani
Eridani . .
Eridani. i
Penei ..
21 Eridani . .
Eridani..
6
6
6
6
6
6
5*
5i
6
6
6
5i
6
6
H
7
6
5
3i
6i
8
6
4
6
6
6
6
6
Si
4i
5i
7
6
Si
6
6
7
6
6
6
6
6
5
h m •
B
3 21 33,78
+4.»95
»1 44.78
2,316
M 3.78
4,122
22 12,98
3»a68
22 24,29
2,310
22 33,60
a»059
" 3S.94
3,298
22 38,21
2,076
22 44,94
4»»97
23 10,75
2,969
23 26,80
0,198
24 »9»3*
3.a33
»4 S3.4I
2,136
»4 54»99
0,228
as 34»05
3.53S
as 35.S7
3»397
*S 4i»03
3.7"
25 48,68
1,914
25 51,20
4,220
as Sa»»S
2.887
26 18,16
3.704
26 43,74
3.4*0
26 47,24
0,969
a7 9»79
a.643
27 52,27
4,022
28 7,21
J.774
28 9,23
+3.S"
28 16,44
-1.593
28 32,82
+2,401
29 5,80
3,072
29 10,66
5,122
a9 »3»43
3.069
29 19,37
0.578
29 23,12
3.353
a9 *7»3S
+2,7*7
29 41,71
—2,816
30 23,28
+4.87*
30 43»65
2,036
30 57.0s
3.377
30 59»7>
a. 345
31 i»39
2,448
3> »3.59
2,274
31 a3»85
3,876
31 36,85
2,956
3 3' 4a,77
+2,151
+0,0424
—0,0007
+0,0390
+0,0105
—0,0007
+0,0001
+0,0112
0,0000
+0,0421
+0,0046
+0,0518
+0,0096
—0,0003
+0,0497
+0,0171
+0,0134
+0,0225
+0,0013
+0,0421
+0,0034
+0,022 X
+0,0139
+0,0200
+0,0009
+0,0333
+0,0028
+0,0162
+0,1717
—0,0003
+0,0063
+0,0891
+0,0063
+0,0331
+0,CI20
+0,0016
+0,2930
+0,0731
+0,0005
+0,0125
—0,0002
0,0000
—0,0002
+0,0270
+0,0044
0,0000
Proper
Motion.
+0,001
+0,010
—0,003
+0,004
+0,001
—0,007
+0,006
+0,021
+0,004
+0,025
+0,005
+0,007
0,000
+0,003
—0,021
+0,005
+0,012
+0,008
—0,061
—0,006
+0,013
+0,077
0,000
+0,018
0,000
— o,xo6
+0,001
+0,009
—0,005
—0,011
—0,036
+0,002
+0,001
—0,006
—0,008
+0,009
+0,046
—0,027
+0,016
+0,025
—0,004
—0,004
Logarithms of
a
+8.7988
8.7212
8.7819
8.6347
8.7206
8.7720
8.6363
8.7681
8.795s
8.6268
9.0932
8.6269
8.7488
9.0837
8.6582
8.6392
8.6881
8.7921
8.7903
8.6250
8.6851
8.6391
8.9662
8.6485
8.7431
8.8131
8.6479
9.269 1
8.6853
8.6x06
8.9493
8.6103
9.0181
8.6248
8.63x4
9.J607
8.9017
8.75x2
8.6233
8.6888
8.6697
8.70x3
8.7031
8.6068
+8.7248
b
+8.8810
8.8041
8.8661
8.7194
8.8061
8.8581
8.7225
8.8545
8.S823
8.7152
9.1827
8.7204
8.8439
9.1789
8.7559
8.7370
8.7863
8.8907
8.8891
8.7239
8.7857
8.7413
9.0687
8.7525
8.8498
8.9207
8.7557
9-3774
8.7946
8.7221
9.0611
8.7223
9- '305
8.7374
8.7443
9^^746
9.0182
8.8691
8.7420
8.8077
8.7888
8.82 ig
8.8236
8.7282
+8.8466
+0.6227
0.3648
0.6151
0.5143
0.3635
0.3137
0.5183
0.3173
0.6229
04.726
9.2962
0.5096
0.3296
9-3579
0.5484
0.5311
0.5695
0.2819
0.6253
04.604
0.5687
0.5340
9.9863
04221
0.6044
0.2490
+0.5455
—0.2023
+0.3804
04875
0.7095
04870
9.7617
0.5254
+ 04357
— 04496
+ 0.6877
0.3088
0.5285
0.3702
0.3888
0.3567
0.5884
04708
+0.3326
+8.6665
-84925
+8.6355
+7.9081
-84937
—8.6167
+7.9689
—8.6090
+8.6627
-7.6157
—9.0666 I
+7.8146
-8.5733
-90563
+8.2668
+8.1134
+ 84x^63
—8.6624
+8.6592 i
-7.8634
+8.3991
+ 8.1383
-8.9179
—8.2247
+ 8.5693
—8.7029
+ 8.2346
-9.2583
—84X41
+ 5.8251
+ 8.8981
-5.7446
—8.9821
+ 8.0359
—8.1206
-93538
+ 8.8369
-8-5947
+8.0648
-8.4395
-8.3729
-84787
+84835
-7.6339 ,
-8.5197 I
50
North Polar
No. DiBtance,
Jan. 1, 1850.
108 1
1081
1083
1084
1085
1086
X087
1088
1089
1090
1091
1092
1093
X094.
1095
1096
1097
1098
1099
IXOO
XXOI
xioa
X103
1 104
XX05
1x06
X107
XX08
X109
mo
IIIX
xxia
1113
1114
1115
IX16
1117
1118
11x9
ll-ZO
IX2I
11*3
1x24
1125
42 29 32,8
126 12 X7,o
44 17 i3»4
79 xo 56,6
126 22 30,6
134 22 49,3
77 H Shi
"33 5» 48*7
4» 33 45'7
95 35 36,6
x6o 9 6^4
8x 8 X3,3
131 5» 4^,3
159 51 4M
66 2 32,8
7* 39 45.9
58 29 x6,9
137 53 »S»o
42 18 40,7
99 58 11,6
58 49 29,2
71 35 58*9
»53 »8 xo,7
XX2 8 20,3
47 54 S^A
X40 S3 21,5
67 17 20,8
X67 15 32^
X22 22 47,1
89 54 22, X
27 16 33^
90 4 40,9
^56 59 49.8
75 4 3.6
107 58 1,6
169 47 43.x
30 31 15.6
«34 »» 57.9
73 57 18.7
X24 17 0,8
120 19 2X,9
126 47 20,6
5« 54 »7»3
96 6 37,8
130 46 10,0
Aniraal
Prcces.
u
»»79
»,77
a»75
».74
a.73
2,72
2,72
2,71
2,71
2,68
2,66
».59
2,56
2,56
a»5i
2,5X
2.5 »
a»50
a»49
249
2^6
».43
443
2,41
2,36
»»34
».34
».33
2,3 X
2,27
2»27
2,26
2,26
2,25
2,25
2.»3
2,x8
2,16
»»i4
2,X4
2,14
2,XI
2,11
2,10
SccVar.
u
+0471
0,260
0^64
0.368
0,260
0,232
0,372
o»»34
0.474
0,336
0,022
0,367
0,243
0,026
0,403
0,387
0,423
0,2x8
0,48 X
0,329
0,423
0,391
o,xii
0,303
0462
0,204
4.0,404
—0,183
4-0,277
0,354
0,591
0,354
0,067
0,387
+0,315
—0,326
+0,565
0,236
0,392
0,272
0,284
0,264
0,45 X
0,344
2,09 ' +0,250
Proper
Motion.
— o,ox
—0,08
+0,08
+0,04
—0,02
—0,02
0,00
0,00
4-0,03
—0,01
4.0,05
4-0,24
— o,ix
+0,03
+0.38
— o,ox
+0.3*
4-0,04
-f-o,o6
—0,03
—0,07
+0,03
— o,x6
+0,04
-0,33
+0,25
+0,20
—0,08
+0,52
—0,10
+0,X2
+0,01
+o,n
+0,04
4-0,06
+ i,aa
-0,75
4-0,22
-0,07
+0,21
-f-o,ox
Logarithms of
^
+9-4393
—9.9061
+9.3927
-9.44.92
-9.9073
-9.9299
— 9.4x08
—9.9289
+9-4415
-9.7054
-9.9429
-9.4898
-9.9261
■9.9452
-8.8993
—9.2586
+8.5866
— 9.940 X
+94568
-9.7504
+8.5340
— 9.2151
-9.9523
-9.8439
+9-3135
-9.9472
-8.9818
.9.9370
.9.8972
-9.6362
+9.7027
-9.6386
-9-9534
-9.3330
—9.8x76
-9.9329
+9.6664
-9-9373
-9.2947
—9.9069
—9.8901
—9.9x64
+9.1287
-9-7130
-9.9293
—9.6722
+9-5754
— 9.6569
-9.0764
+9-5757
+9.6470
-9.1347
+9.6429
—9.6690
+8.7897
+9-7736
-8.9855
+9.62x3
+9.7693
—9-4038
—9.2693
-9-5131
+9.6649
-9.6634
+9-o3»8
-9-5075
—9.29x6
+9-7440
+9-3675
-9.6x59
+9.6789
-9-3757
+9-7779
+9.5x68
— 7.0012
-9-7353
+6.9206
+9,7501
-9.1970
+9.2750
+9-7783
-9.7x87
+9.6261
—9.2236
+9-53*7
+9-4851
+9-5583
-9.56x4
+8.8076
+9-5951
>xo67
1063
1056
X052
.1048
.1044
.1044
.1043
.1040
.1030
.1024
.1000
.0990
.0989
.0974
.0973
•0971
.0968
.0967
.0967
.0957
.0946
.0945
.0936
.0919
-0913
.0912
.0909
.0902
.0889
.0887
.0886
.0883
.0882
.0880
.0874
•0857
.0849
.0843
.0842
.0841
.0832
.0832
.0827
.0824
+9.8867
9.8870
9.8875
9.8877
9.8880
9.8883
9.8883
9.8884
9.8886
9.8892
9.8897
9-8913
9.89x9
9.89x9
9.8929
9.8929
9.893 X
9.8933
9-8933
9-8934
9.8940
9.8946
9.8947
9-8953
9.8963
9.8967
9.8968
9.8969
9-8973
9.8982
9.8983
9.8983
9.8985
9.8986
9.8987
9.8990
9.9000
9.9005
9.9008
9.9009
9.90x0
9.9015
9.9015
9.9018
+9-9019
483
• • • •
484
485
486
487
489
491
490
488
493
492
495
494
496
497
498
502
68
76
71
75
79
81
77
Tkylor.
74
80
83
88
86
87
85
84
89
90
95
98
94
xoo
99
XOI
97
108
103
X04
X09
113
m. 333
iu. 335
iii- 334
iL 378
iii. 336
iu. 337
ii- 379
Bris-
buie.
VarioiM.
G694
IV. 27 X
ii. 380
ii. 381
ii. 382
a. 383
iii- 339
iii. 340
v. 264
U. 384
u. 385
IV. 273
ii. 386
V. 265
iL 387
V. 267
ui. 343
iii. 342
il 388
iiL 34^
ii. 389
ui. 345
iii. 346
ii. 390
V. 268
V. 269
V. 270
iii. 347
ii- 391
iii. 350
1 108
555
M xxo
XXIX
IXX7
556
557
1116
X132
559
M XXI
G702
J 63
M 112
1x25
1139
561
564
1x30
565
1143
566
1144
567
1x85
1138
571
569
1x64
572
12 TO
1154
"53
1 152
1155
573
574
575
576
xi6x
578
M 113
J 64
L312
Z 126
J 65
G713
Z 127
B.F44^
O716
J 66
M X14
G719
W206
J 67
(G2)
51
\
No.
26
27
28
29
30^
3«
32*
33*
34
35
36
37*
38*
39
40
41
4»
43'
44*
45
46
47
48*
49*
50
5^
5»
53
54
55
56
57
58
59
60
61
62
63
64*
65
66
67
68
69
70
52
Constellation.
1 1 Tauri
Camelopardi
12 Tauri
39 Persei i
Eridani
Reticuli
40 Persei 0
Camelopardi
22 Eridani
13 Tauri
Eridani
Camelopardi. . ..y
38 Persei 0
41 Persei v
14 Tauri
Reticuli
Persei
Tauri
Camelopardi
Eridani
16 Tauri
17 Tauri
23 Eridani ^
18 Tauri
Eridani
19 Tauri
Eridani
24 Eridani
20 Tauri
Tauri
21 Tauri
22 Tauri
25 Eridani
Eridani u'
Horologii
23 Tauri
29 Tauri «i
Tauri
24 Tauri
Tauri
25 Tauri 1^
Eridani
26 Eridani v
Eridani
Tauri
Mag.
6
6
6
3
5*
5*
6
5
5i
6i
6
4i
4
4
7
6
6
7
5
6
5*
4i
3*
7
5
5
6
6i
5
7
7
7
6i
5
6
5
6
7
7
7
3
6
5
6
Right
Ascension,
Jan. I, 1850.
h m «
3 31 49»»9
31 52.93
32 2,67
32 15,98
32 33.29
32 44,36
32 52,67
3» 57.97
33 13.05
33 40.13
34 23.63
34 34.89
34 55."
35 i.H
35 7,31
35 10.66
35 30^9
35 44.86
35 50,07
35 50,71
35 53.77
35 58,56
36 4.05
36 13,21
36 17.03
36 17,35
36 24,15
36 53.39
36 54.53
36 58,22
36 59,17
37 7.19
37 16,02
37 17,05
37 21,13
37 25,87
37 42.59
38 4.15
38 26,26
38 34.31
38 34.57
38 48,02
39 3.23
39 «9.54
3 39 28,37
Annual
Preces.
Sec. Var.
Proper
Motion.
+3.565
5.552
3.119
4,229
2,491
0,637
3.779
5fi6i
2,964
3445
2,140
6,174
3.739
4.04s
3.44-6
1,182
4.158
3.474
5.395
2,122
3.548
3.544
2,875
3.561
2,383
3.553
2,861
3,040
3.551
3.524
3.556
3.555
3,056
2,229
1,928
3.543
3.177
3.557
3.548
3.552
3.548
2,118
2,827
2,176
+3.534
+0,0173
+0,1156
+0,0072
+0,0404
+0,0002
+0,0301
+0,0235
+0,0886
+0,0046
+0,0140
+0,0002
+0,1602
+0,0219
+0,0323
+0,0138
+0,0x33
+0,0365
+0,0144
+0,1011
+0,0003
+0,0164
+0,0x63
+0,0034
+0,0166
+o,ooox
+0,0164
+0,0032
+0,0057
+0,0163
+0,0x56
+0,0164
+0,0164
+0,0060
+ 0,000 X
+0,0015
+0,0x60
+0,0080
+0,0x64
+0,0160
+0,0x61
+0,0x60
+0,0004
+0,0029
+0,0002
+0,0156
+0,003
+0,033
—0,002
+0,006
—0,004
+0,024
+0,002
0,000
+0,003
+0,001
—0,007
-0,035
—0,006
+0,001
+0,0x2
—0,025
—0,002
—0,003
—0,001
+0,006
+0,004
—0,004
+o,oox
—0,005
+0,004
+0,003
— o,oox
+0,004
+0,0x7
+0,009
+0,002
0,000
+0,0x9
—0,008
+0,006
+0,005
+0,025
0,000
+0,004
+0,004
+0,006
+0,003
—0,003
+0,001
Logarithms of
a
b 1
+8.6460
+8.7682
9.0069
9.1293
8.6037
8.7268
8.77x4
8.8953
8.6578
8.7829
8.9966
9.x 224
8.6800
8.8063
8.9419
9.0686
8.6024
8.730X
8.6240
8.7535
8.7185
8.8508
9.0812
9.2x43
8.6666
8.80XX
8.7253
8.860 X
8.6202
8.7555
8.8999
9.0353
8.7465
8.8833
8.6221
8.7598
8.9685
9.X066
8.7x74
8.8555
8.6320
8.7704
8.6313
8.7699
8.6000
8.7390
8.6331
8.7727
8.6660
8.8059
8.6316
8.77x5
8.6001
8.7404
8.5910
8.7333
8.6297
8.7720
8.6255
8.768 X
8.6301
8.7728
8.6297
8.7729
8.5899
8.7337
8.6920
8.8359
8.7513
8.8954
8.6269
8.77x4
8.5907
8.7363
8.6271
8.7741
8.6248
8.7733
8.6250
8.7740
8.6244
8.7734
8.7088
8.8587
8.5956
8.7466
8.6956
8.8477
+8.6198
+8.7724
e
d
+0.5520
+8.2693
0.7445
+ 8.970 X
0.4940
+7.2546
0.6262
+8.6377
0.3964
-8.3356
9.804 X
—8.9582
0.5774
+ 842x6
0.7x27
+8.89x2
0.47x8
-7.5994
0.5372
+8.1414
0.3305
-8.5340
0.7906
+9,0565
0.5728
+8.3885
0.6069
+8.5516
0.5373
+8.1370
0.0725
-8.8386
0.6x89
+ 8.5975
0.5408
+8.X654
0.7320
+8.9260
0.3268
0.5500
0.5495
04586
0.55x6
0.3771
0.5505
04565
04828
0.5504
0.5470
0.5509
0.5509
0485 X
0.3480
0.2852
0.5493
0.5020
0.55x0
0.5500
0.5505
0.5500
0.3259
04513
0.3377
+0.5482
—8.5366
+8.2382
+8.2343
-7.8513
+8.2485
-8.3953
+8.2408
-7.8793
-7.0476
+8.2371
+8.2115
+8.2408
+8.2399
—6.7198
-84793
—8.6114
+8.2274
+7.5781
+8.2373
+8.2x8 1
+8.2313
+8.2175
—8.5169
-7.9335
—84971
+8.1108
I
No.
ia6
127
118
129
130
131
132
»33
U4
'35
136
137
138
139
140
141
142
H3
144
H5
146
H7
148
149
150
»5'
15*
153
154
«S5
North Polar
Distance,
Jan. I, 185c.
//
161
162
163
164
165
166
167
168
169
170
65 9 39»3
23 16 29^
87 16 3.9
42 41 49^
118 26 6,2
156 15 28,9
56 31 13,9
a? 8 7»9
95 41 57.2
70 47 2,2
130 50 25,1
19 8 14,5
58 II 27,3
47 53 59»3
70 48 46,7
150 16 3,0
44 47 38* »
69 33 a.3
24 56 42,6
13' '5 5.7
66 II 1 1,1
66 21 44^2
100 16 29,6
65 38 11,3
122 25 13,5
66 o 25,6
100 57 52,0
91 38 23^.
66 6 18^
67 19 32,5
'56 65 55 5.'
157
65 56 36,7
158
90 46 22»2
159
127 47 19,6
160
136 26 17,1
66 31 22,1
84 25 26,0
65 56 57,8
66 21 8,0
66 10 45,3
66 21 45,8
'3' 7 44»7
102 34 32,2
129 17 34,1
67 2 38^
Annual
Preces.
//
2,08
2,08
2,07
a,o5
2,03
2,02
2,01
2,00
,98
.95
,90
f^
,86
,86
.85
.85
,82
,81
,80
.80
,80
»79
.78
.77
»77
.77
.76
»73
.7*
»7»
.7*
.7'
.70
.70
.69
,69
.67
.64
,62
.61
.61
.59
.57
.55
.54
Sec. Van
Proper
Motion.
+0.4 '5
0,646
0,363
0.493
0,291
0.074
0,44.1
0,603
0,347
0403
0,251
0,725
0440
0476
0406
o.'39
0490
0410
0,636
0,250
0419
0418
0.339
0420
0,281
0420
0,338
0,360
0420
0417
0421
0421
0,362
0,264
0,229
0420
0.377
0422
0422
0423
0422
0,252
0,337
0,259
+0422
//
4-0,05
—0,01
—0,01
-1-0,03
—0,08
—0,80
0,00
+0,07
-|-0,02
+0,01
—0,04
+0,03
—0,03
0,00
-|-0,02
—0,15
+ 0,12
+0,01
—0,01
+0,05
+0,03
-0,73
+0,11
+0,04
+0,02
+0,05
-1-0,01
+0,04
-fo,ii
+0,03
0,00
4-0,04
—0,03
+0,07
4-0,03
4-0,04
4-0,06
4-0,12
4-0,05
4-0,05
—0,26
—0,04
—0,08
4-0,05
Logarithms of
—8.7672
4-9-7497
-9.5996
4-94671
—9.8823
-9.9579
-h 8.9020
4-9-7"9
—9.7088
—9.1629
-9.9318
4-9-79H
4-8.7497
4-9-3399
—9.1608
—9.9619
4-94*7*
—9.0941
4-9-7405
-9-9343
8.8476
8.8645
9.7569
8.7875
9.9033
8.8274
9-7635
9.6599
8.8338
8.9425
8.8136
8.8156
9.6483
9.9247
9.9484
8.8704
9-5477
8.8089
8.8482
8.8300
8.8488
9.9364
9.7791
9-93 '3
—8.9063
y
—94032
—9.7429
-8.4303
-9.6451
4-94558
4-9-739*
-9.5189
—9.7264
4-8.7734
—9.2926
+9-5889
—9.7482
-9.4939
-9.5981
—9.2882
+9.7101
—9.6215
-9.3132
-9.7271
+9.5888
-9.3756
-9.3724
+9.0204
-9.3841
+94978
—9-3777
+9.0474
+ 8.2235
-9-3744
-9.3527
-9-3773
—9.3766
+7.8958
+9-553'
+9.6258
-9.3658
—8.7522
-9-3739
—9.3661
-9-3687
-9-3655
+9-5799
+9.0991
+9.5620
-9.3511
.0821
.0820
.0816
.0810
.0803
.0798
•0795
.0792
.0786
•0775
-0756
'075'
.0742
.0740
-0737
.0736
.0727
.0721
.0719
.0718
.0717
.0715
.0713
.0709
.0707
.0707
•0704
.0691
.0691
.0689
.0689
.0685
.0681
.0681
.0679
.0677
.0669
.0660
.0650
-0647
.0646
.0640
.0634
.0626
.0622
+9.9021
9.9022
9.9024
9.9027
9.9031
9.9034
9.9036
9-9037
9.9041
9.9047
9-9057
9.9060
9.9065
9.9066
9.9067
9.9068
9.9073
9.9076
9-9077
9-9077
9.9078
9.9079
9.9081
9.9083
9.9084
9.9084
9.9085
9.9092
9.9092
9.9093
9-9093
9.9095
9.9097
9-9097
9.9098
9.9099
9.9103
9.9108
9.9113
9.9115
9.9115
9.9118
9.9121
9.9125
+9.9127
500
I • • •
503
499
501
• « •
505
504
TvjUtt.
107
102
no
106
114
506
507
112
105
116
118
126
III
123
122
125
iii 349
iii, 348
ii- 395
ii- 393
ii. 396
1181
m. 352
iU. 351
ii- 397
ii 398
ui. 354
iii. 353
ii. 400
ii. 399
ii. 401
V. 2751197
1163
1188
128 iii. 356
121 jiii. 355
140 iiL 357
508J 129
509J '30
5'5| '34
510 131
I
' 142
511 132
. . . . I 138
S'7' '43
512 136
11. 402
ii. 403
ii. 406
ii. 404
iii. 358
iL 405
ii. 407
iiL 361
ii. 409
1 190
'39 ^ 359
513, 137
5 '4; '4'
518
516
5'9
• • • •
520
521
526
522
'45
'49
144
146
'47
150
'5'
152
'54
iii. 360
iiL 362
iiL 363
ii. 411
V. 277
ii. 410
ii. 412
iii. 364
iii. 365
ii. 413
ii. 414
V. 278
ii. 415
V. 279
ii. 416
1191
1 198
1208
12 14
1217
BrU-
bane.
Varioua.
579
582
583
586
587
589
59'
592
594
595
G721
B.F4f9
B.H 277
B.H 284
B.H 1 144.
G731
B.H 275
M 115
M116
J 68
M 117
J 69
M118
W214
M 119
M 120
M 121
J 70
M 122
M 123
W216
M 124
J 71
53
No.
171*
172
173^
174
175
176
177
178
179
180
181
182*
183
184
18s
186
187*
188
189
190
191
192
193*
194*
195
!i96
197
198
199
[200*
[201
[202
1203"
[204*
1205^
t206
[207
t208*
[2C9*
[210*
[2x1''
[212
1213
1214
[215*
Constellation.
Tauri
Penci
26 Tauri
30 Tauri e
42 Penei n
Mag.
27 Tauri
28 Tauri
Tauri
Eridani
Tauri
27 Eridani r*
Tauri
Reticuli
Horologii
DoraduB
Tauri
Tauri
Tauri
Tauri
Hydri
28 Eridani r^
Tauri
Eridani
Eridani
Tauri
Eridani .
Reticuli
Mensae .
Eridani.
Mensse .
Eridani v^
31 Tauri ii«
Camelopardi
Camelopardi
Eridani
Tauri
44 Penei Z
Horologii
29 Eridani
Penei
Cauiopes
30 Eridani
Eridani
43 Penei A
Hydri
7
6
7
5
6
5
5i
7
6
7
4i
7i
6
Sk
6
7k
7
7
7
6
5
7
6
7
4
6
5
6
4
6
5
5i
7
7
3i
6
7
Si
5i
6
6
Si
S
Right
Aflcension,
Jan. i» 1850.
h m •
3 39 34.54
39 38,77
40 2,52
40 2,99
40 4.57
40 15,03
40 16,30
40 »8,54
40 20,67
40 21,73
40 23,78
40 »S.95
40 28,67
40 36,69
40 44^71
40 50,02
41 0,93
4> 3.85
41 6,38
41 10,99
41 12,65
41 18,61
41 42.x 1
41 52,23
41 S7,4S
42 10,93
42 19,71
• 4» «9»79
43 3,90
43 22,80
43 So»30
44 O.S4
44 12,88
44 aa.47
44 3».»7
44 35.65
44. 42,84
44 44.71
45 5.»»
45 »o,93
45 ".57
45 17.35
45 20,62
45 a8.6»
3 46 10,10
Annual
Preces.
+3.555
4,146
3.545
3.^77
3.77»
3.549
3.55»
3.546
4^43
3.h8
2,589
3.557
».S07
'.859
X.518
3.542
3.557
3.546
+3.5x0
—2,511
+a.573
3,586
3.034
2,419
3.550
*.a53
+0,675
—2,506
+2,205
-a.945
+2.246
3.189
5.ai3
5.045
3.040
3408
3.750
2,028
2,963
4,281
9,560
».957
».J55
+4.409
-0,445
Sec Var.
-|-o,oi6i
+0,0348
-1-0,0x58
+0,0097
+0,0221
+0,0159
+0,0160
+0,0157
+0,0003
+0,0092
+0,0010
+0,0161
+0,0066
+0,0021
+0,0064
+0,0156
+0,0160
+0,0157
+0,0149
+0,2336
+0,0009
+0,0167
+0,0055
+0,0003
+0,0157
+0,0002
+0,0266
+0,2306
+0,0004
+0,2720
+0,0003
+0,0079
+0,0832
+0.0738
+0,0055
+0,0122
+0,0207
+0,0010
+0,0046
+0,0382
+0,5112
+0,0045
+0,0005
+0.0433
+0,0729
Proper
Motion.
+0,004
+0,001
+0,002
+0,002
+0,003
+0,004
+0,014
+0,002
+0,015
—0,007
+0,005
+0,006
—0,011
+0,011
+0,005
+0,005
+0,003
+0,004
+0,015
—0,007
—0,001
-0,004
+0,028
—0,058
+0.015
—0,013
0,000
—0,016
—0,007
+0,008
+0,005
—0,032
—0,001
0,000
+0,005
+0,003
+0,007
+0,013
Logarithms of
b
+8.6225
8.7303
8.6197
8.5900
8.6569
8.6197
8.6199
8.6190
8.6432
8.5871
8.6197
8.6203
8.8221
8.7539
8.8192
8.6170
8.6186
8.6169
8.6117
9.2932
8.6197
8.6221
8.5781
8.6426
8.6148
8.6718
8.9548
9.2882
8.6780
9.3158
8.6676
8.5739
8.9083
8.8803
8.5701
8.5889
8.6384
8.7066
8.5704
8.7378
9-3404
8.5701
8.6799
8.7615
+9.0848
+8.7756
8.8836
8.7746
8.74W
8.8120
8.775s
8.7758
8.7750
8.7994
8.7434
8.7761
8.7768
8.9788
8.9111
8.9770
8.7752
8.7775
8.7759
8.7709
94528
8.7793
8.7822
8.7398
8.8050
8.7775
8.8354
9.1190
94524
8.8452
94843
8.8380
8.7450
9.0802
9.0528
8.7433
8.7624
8.8123
8.8806
8.7459
8.9137
9.5163
8.7464
8.8564
8.9386
+9.2647
+0.5508
0.6176
0.5496
0.5x55
0.5766
0.5501
0.5504
0.5497
0.3878
0.5116
04132
0.5511
0.1780
0.2694
0.1811
0.5493
0.5511
0.5497
+0.5453
—0.3998
+04105
0.5546
04820
0.3836
0.5502
0.3527
+9.8292
—0.3989
+0.3433
—04691
+0.35x4
0.5036
0.7171
0.7029
04828
0.5324
0.5740
0,3071
04718
0.6316
0.9805
04709
0.3335
+0.6444
—9.6488
+8.2298
+8.5760
+8.2185
+7.8578
+8.3886
+8.2220
+8.2237
+8.2184
-8.3396
+7.7900
—8.2238
+8.2282
-8.7353
—8.6238
—8.7312
+8.2134
+8.2260
+8.2156
+8.1812
—9.2850
—8.2348
+8.2500
—7.1019
-8.3496
+8.2156
—84469
—8.9130
-9.2799
—84682
—9.3086
-84436
+7.5989
+8.8567
+8.8207
—7.017a
+8.05 iS
+8.35S7
—8.5418
-7.5527
+8.6050
+9-334»
-7-S7S«
-8482S
+8.6474
-9.0639
54
No.
171
172
173
«74
»7S
176
177
178
179
iSo
181
1S2
183
184
185
186
187
188
189
190
191
192
193
194
195
196
197
198
199
[200
[20I
taoa
txo3
laos
1106 ^
1207
txo8
[209
taio
laii
[ail
[»i3
1*14
(SIS
North Polar
Distance,
Jan. I, 1850.
o /
66 7
6,0
45 29 42,6
66 36 17,1
79 19 21,1
57 22 22,6
66 24 33,2
66 19 31,3
66 34 31,2
119 48 28,6
80 49 14,5
113 41 43.0
66 4 54.5
M4 57 a 1.9
137 49 44.6
144 4^ 55.3
66 4^ 54r+
66 6 50,1
66 36 36,2
68 12 57,8
168 51 33,9
114 20 34,7
64 5» 45.8
91 54 51,6
120 37 14,0
66 29 43,6
126 34 17,3
155 16 46,5
168 48 40,0
128 4 51,8
169 34 42,0
126 39 26,5
83 55 7.7
27 22 26,0
29 20 13,1
91 36 15,2
73 7 ^9
58 33 57.6
133 " 4.7
95 30 31.3
42 34 27,1
9 43 34.0
95 48 46.7
129 26 16,5
39 4^ 4a.8
162 23 54,8
Annual
SccVar.
sees.
It
M
M3
+ 0,424
«.S3
0,495
».5o
0,424
'.50
0,392
1,50
0,451
M9
o,4»4
m8
0,42s
M8
o,4»4
iw4^
0,292
1.48
0,388
1,48
0,310
J.47
0426
M7
0,180
m6
0,223
M5
0,182
".44
o,4»4
'.43
0^426
1.43
04*5
142
+0,421
142
—0,301
».4»
+0,309
MI
0,430
1,38
0,364
1.37
0,291
1,36
0,427
M5
0,271
1.34
-f-0,081
1.34
-0,301
1,28
+0,266
1,26
-0,355
>.a3
+0,271
1,21
0,386
1,20
0,631
».«9
0,611
1,18
0,368
i.«7
0.413
1,16
0.454
1,16
0,246
i.H
0,359
».I3
0,519
13
,12
,12
,11
,06
1,160
0,359
0,262
+0,535
—0,054
Proper.
Motion.
+0,02
—0,01
+0,05
+0,01
+0,05
+0,04
+0,04
+0,02
+0,09
+0,51
+0,09
+0,15
—0,05
—0,05
+0,29
—0,06
+0,04
—0,03
+0,25
—0,02
+0,09
—0,03
+0,14
—0,13
+0,99
—0,12
—0,17
+0,08
—0,02
—0,05
—0,06
+0,10
+0,06
+0,02
0,00
+0,07
0,00
—0,05
+0,02
—0,13
+0,16
Logarithms of
—8.8169
+94218
—8.8633
-94387
+8.8825
—8.8426
8.8338
8.8585
9.8944.
94736
9.8615
8.8069
9.9642
9.9540
9.9643
8.8722
8.8069
8.8573
8.9912
99496
9.8659
8.6415
9.6639
9.8993
8.8414
9.9242
9.9689
9.9511
9.9302
9,9506
9-9a57
-9.5362
+9.7301
+9.7083
-9.6599
—9.2411
+8.7993
—9-9469
-9.7091
+9.5038
+9.8732
-9.7127
-9.9365
+9.5596
—9.9668
b*
—9.3670
-9.6053
-9-3574
—9.0263
-9^.901
— 9.3602
—9.3616
-9.3571
+94541
—8.9604
+9.3616
-9.3653
+9.6704
+9.6268
+9.6686
-9.3527
—9.3632
-9-3545
-9.3251
+9.7471
+9-3704
—9-38*9
+8,2778
+94605
-9.3540
+9-5178
+9.7105
+9-7439
+9-5403
+9,7421
+9.5240
—8.7726
-9.6954
—9.6869
+8,1931
—9.2088
-9^.628
+9.5807
+8,7267
— 9.61 13
-9.7379
+8.7495
+9.5467
—9.6293
+9.7206
— 1.0620
1.061^
1.0607
1.0607
1.0606
1.060 1
1.0601
1.0600
1.0599
1.0598
1.0597
1.0596
1.0595
1.0592
1.0588
1.0586
1.0581
1.0579
1.0578
1.0576
1.0575
1.0572
1.0562
1.0557
1.055s
1.0549
1,0544
1.0544
1.0524
1.0515
1.0502
1.0498
1.0492
1.0487
1.0483
1.0481
1.0478
1.0477
1.0467
1x3464
1.0464
1.0461
1.0460
1.0456
—1. 0436
d'
+9.9128
9.9129
9.9134
9.9134
9-9*35
9.9137
9-9 "37
9.9138
9.9138
9.9138
9.9139
9.9139
9.9140
9.9142
9.9144
9-9"45
9-9H7
9.9148
9.9148
9.9149
9.9150
9.9151
9.9156
9.9158
9-9 "59
9,9162
9.9164
9,9164
9.9174
9.9178
9.9184
9,9186
9,9189
9.9191
9.9193
9.9193
9-9"95
9.9195
9.9200
9,9201
9.9201
9.9202
9,9203
9.9205
+9.9213
5»3
5*5
529
524
5*7
528
530
53a
53"
535
536
534
537
538
533
"53
156
"59
"55
"57
"58
161
169
162
168
163
164
165
166
"73
170
Taylor.
iiL 366
iiL 368
u. 417
iil 367
ii 418
u, 419
iii. 369
ii. 420
lii. 370
iii. 371
V. 183
y. 284
V. 285
iv. 286
iiL 372
iii. 373
ii. 422
u. 424
ii. 423
176 iii. 377
iii. 376
172
180
182
189
184
177
178
187
185
iii. 378
ii. 425
IT. 291
ii. 428
u. 427
iiL 380
* ** A
lu. 381
190
186
160
191
"93
188
m. 382
ii. 430
▼. 288
iii. 384
iii. 383
iy. 292
iL 431
iii. 386
iiL 385
Bru-
Ibane.
VarioQ*.
1224
1220
1232
1237
1226
1234I
X238
1253
1296
1244
1307
1248
1255
1256
1298
598
597
605
601
602
611
603
608
609
■ • • •
614
610
617
612
6"5
616
I
G743
M 128
M 125
M 126
J 72
M 127
B.F 476
W220
J 73
B.H 1389
B22
J 74
J 7$
J 76
B.H 278
B.H 279
L 250
M 129
B.F 479
B.H491
55
No.
1216
1217
12x8
1219
1220
122 X
1222
1223"
1224
1225
1226
1227*
1228
1229
1230
1231
1232
"33
"34
1235*
1236
1237
1238
1239
1240
1241
1242*
1243
1244
1245
1246
1247*
1248*
1249
1250
1251
1252
1253
1254
"55
1256
"57
1258
"59
1260
Constellation.
32 Eiidani
33 Eridani t®
Hydri
45 Penei e
Eridani v^
Mag.
32 Tauri
Eridani . .
33 Tauri
Eridani..
Horologii
Tanri
Eridani
46 Penei ^
Eridani
Hydri y
Eridani
Horologii
Horologii . . . .
34 Eridani
Urss Minorif
Eridani . . . . .
Camelopaidi .
Tauri
Tauri
Tauri
35 Tauri A
Tauri
36 Eridani T»
Tauri
35 Eridani
DoraduB
Unse Minoris . . . .
Reticuli
Horologii
Eridani
38 Tauri y
Persei
36 Tauri
47 Persei A
ReticuU
40 Tauri
37 Tauri A»
Reticuli
Reticuli $
A9
39 Tauri
5
5
6
3*
5
6
6
6
64
6
7
6
5
7
3
6
6
6
2i
6
6
5i
7
7
6i
4
7
5
7
5
6
6
6
6
6
5
6i
64
4i
6
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
Sec Var.
Proper
Motion.
5
6
h m •
3 46 45,82
■
+3.004
47 »o.*4
+2,547
47 45.05
—0,067
47 48*04
+ 3.997
47 55*89
2,280
48 0,77
3.5*5
48 5.86
2.471
48 10,63
3.541
48 15,02
2,072
48 54.75
1,851
49 3.aS
3.181
49 8,13
2,100
49 "4.57
3,869
49 »8,59
+ 2,789
49 37i76
— 1.047
49 5a.35
+ 2,151
49 574*
1,868
50 37.84
^.565
51 1,92
2,790
51 3,66
16,399
5» 7.77
2,142
51 58,81
4*938
52 2,72
3.547
5* 3.»9
3.415
S^ 10,44
3.434
52 22,49
3.313
52 23,02
3.479
53 31.9*
».553
53 35.51
3,263
53 56,19
3.031
53 57,31
1,7x0
54 '.38
12,96 X
54 7,62
0,742
54 16,48
54 41.59
55 »o,90
55 «5.73
55 13.72
55 *5.6i
55 30,84
55 47*91
55 50,05
56 18,50
56 23,41
3 56 27,84
1,955
2,387
3,182
4*177
3*573
4»43i
1,272
3,171
3.516
1,311
0,929
+3.515
-1-0,0050
+0,0010
+0,0535
+0,0275
4-0,0004
+0,0145
-|-o,ooo6
+0,0x48
+0,0009
+0,0023
+0,007*6
+0,0008
+0,0233
+0,0026
+0,1047
+0,0006
+0,0022
+0,0055
+0,0026
+ 1,8219
+0,0007
+0,0636
+0,0146
+0,01x7
+0,012 X
+0,0097
+0,0130
+o,ooxi
+0,0088
+0,0053
+0,0036
+1,0x25
+0,0222
+0,0016
+ 0,0006
+0,0074
+0,0349
+0,0148
+0,0404
+0,0100
+0,0072
+0,0x37
+0,0091
+0,0x70
+0,0x36
+0,007
+0,009
+o,ox X
0,000
—0,003
+0,006
— o,oox
+0,007
—0,045
0,000
+0,009
—0,002
0,000
+0,003
+0,009
—0,005
+0,005
—0,005
+0,006
+0,057
+0,0x9
—0,007
+0,001
+0,009
+0,007
+0,002
+0,002
+0,002
+0,009
+0,003
—0,024
+0,072
+0,0x3
+0,003
+0,003
+0,005
+0,002
0,000
— 0,006
+0,002
+0,008
—0,025
+0,025
Logarithms of
a
+8.5644
8.6049
9.0339
8.6736
8.6478
8.5929
8.6143
8.5946
8.6860
8.7263
8.5590
8.6776
8.6449
8.5689
91338
8.6652
8.7193
8.7741
8.5640
9.6237
8.6627
8.8330
8.5832
8.5671
8.5688
8.5567
8.5734
8.5842
8.5493
8.5425
8.7344
9.4830
8.8984
8.6862
8.6064
8.5404
8.7004
8.5759
8.7289
8.8074
8.5381
8.5681
8.797*5
8.8604
+0.0x6 1+8.5659
+8.7467
8.7896
9.2204
8.8603
8.8350
8.7805
8.8022
8.7829
8.8745
8.9176
8.7509
8.8698
8.8376
8.7625
9.3280
8.8605
8.9150
8.9725
8.7642
9.824X
8.8633
9.0371
8.7876
8.7715
8.7738
8.7625
8.7791
8.7949
8.7603
8.7549
8.9469
9.6959
9.1 X 16
8.9008
8.8220
8.7581
8.9184
8.7945
8.9477
9.0265
8.7584
8.7886
9.0200
9.0833
+ 8.7891
+0.4777
+0406 X
—8.8228
+0.60x7
0.3580
0.5471
0.3929
0.5491
0.3x64
0.2674
0.5026
0.3221
0.5876
+0.4455
—0.0x97
+0.3327
0.27x3
O.X944.
0.4456
1.2 148
0.3307
0.6935
0.5498
0.5333
0.5358
0.5203
0.5414
0407 X
0.5136
Ouf8x6
0.233
X.XX27
9.8704
0.2912
0.3778
0.5027
0.63x1
0.5530
0.6465
0.1045
0.5012
0.5472
0.1x77
9.9679
+ 0.5472
-7.3377
-8.2318
—9.0079
+8.4778
—8.4083
+8.1673
—8.2876
+8.18x8
—8.5087
—8.5928
+7.5486
-84^28
+84073
-7.9536
— 9.118X
—84660
-8.5824
—8.677a
-7.9458
+9.6221
-84653
+8.7648
+8.1711
+8.0298
+8.0533
+7.8768
+ 8.X027
—8.2010
+7.7702
—7.0796
X —8.6x90
+94801
-8.85x7
-8.5307
-8.3172
+7.5174
+8.56x0
+8.1799
+8.6128
-8.7336
+7.4797
+8.1354
—8.7206
—8.8057
+8.1319
S6
No.
I North Polar
Distance,
Jan. I, 1850.
1216
1217
1x18
1219
1220
I22X
1222
1223
1224
1225
1226
1227
1228
1229
1230
1231
1232
1233
1234
123s
1236
1237
1238
1239
1240
I24I
1242
1243
X244
1245
1246
1247
1248
1249
1250
X251
1252
1253
1254
«»55
1256
1257
1258
1259
1260
Annual
Prec6S>
H
93 24 6,8
115 3 40,4
160 20 39,9
SO 25 43.2
125 10 44^
67 57 28,0
118 7 2,3
67 15 5o»9
131 40 17,1
137 20 12,1
84 23 50,9
130 48 6,5
54 38 43»9
104 2 11,9
164 41 53,0
129 II 58,9
136 51 26,8
143 7 4^.5
103 56 18,7
4 51 *'5
"9 »3 59»3
31 16 4,2
67 13 3o»2
73 7 47.3
7* 13 58»9
77 56 i3»8
70 13 32,5
114 26 42,0
80 25 40,9
91 58 27,3
140 2 30,0
6 34 3*.3
153 54 33.1
134 20 38,4
120 54 58,8
84 25 51,0
43 »9 »3.>
66 18 38,9
¥> 3 4^,5
147 3» 39»o
84 59 3.5
68 19 56,2
146 53 53.1
15X 49 34.7
68 23 58,3
—11,01
10,97
10,94
10,94
10,93
10,92
10,92
10,91
10,90
10,86
10,85
10,84
10,83
10,81
10,80
10,79
10,78
io,73
10,70
10,69
10,69
10,63
10,62
10,62
10,62
10,60
10,60
10,51
10,51
10,48
10,48
10,48
10,47
10^.5
10,43
10,39
10,38
io»37
10,37
10,37
«o»34
10,34
10,31
10,30
10,29
SccVar.
Proper
Motion.
Logarithms of
//
+0,366
+0,311
—0,008
+0,489
0,279
0,431
0,302
0,433
0,254
0,227
0,390
0,258
0^.75
+0,343
—0,129
+0,265
0,230
0,193
0,344
2,023
0,264
0,6x1
0,439
0,422
04*5
o^.xo
0,431
0,317
0405
0,377
0,213
1,612
0,092
0,443
0,297
0,397
0.534
0,446
0,553
0,159
0,396
0,441
0,164
0,116
+0441
0,00
+0,09
+0,04
+0,03
+0,05
+0,14
+0,35
+0,01
—0,06
+0,03
+0,14
—0,01
+0*04
—0,03
—0,07
—0,01
—0,08
+0,08
+0,10
—0,05
+0,07
+0,01
0,00
—0,07
+0,03
—0,01
+0,07
—0,01
+0,10
+0,05
—0,08
—0,02
—0,08
+0,06
+0,01
—0,02
— o,ox
+0,06
—0,27
+0,09
-|-o,o6
—0,14
+0,31
+0,10
—9.6838
-9.8737
—9.9709
+9.2999
-9.9231
-8.9415
-9.8910
-8.8802
-9.9456
-9.9602
-9-5438
-9.9436
+9.1242
-9.7961
-9.9671
-9.9391
—9.9600
-9.9714
-9.7958
•f 9.9064
-9.9407
+9.6986
—8.8561
—9.2284
—9.1887
-9.3927
-9.0835
-9.8736
—94568
-9.6657
-9.9695
+9.90x7
—9.9809
-9-9577
—9.9091
-9.5427
-I- 9. 5080
—8.7292
+9-5748
—9.9801
-9-5531
—8.9390
—9.9803
—9.9829
—8.9425
+8.5130
+9.3650
+9.7108
-9.5409
+94968
-9.3104
+94091
—9.3227
+9.5581
+9-5999
—8.7226
+9.5480
-94949
+9.1 166
+9.7156
+9-53>3
+9-5935
+9.6314
+9.1089
-9.7254
+9.5294
—9.6561
-9.3119
—9.1868
—9.2082
-9.043*
-9.2524
+9-3363
—8.9402
+8.1555
+9.6027
-9.7151
+9.6710
+9.56x2
+9.4267
—8.70x4
-9-5748
-9.3177
-9-5975
+9.6395
—8.6541
-9.2797
+9.6340
+9.6558
-9.2764
,0419
,0403
0391
.0389
.0385
.0383
.0380
.0378
.0376
-0357
.0352
.0350
.0347
.0340
-0335
.0328
.0326
.0306
.0294
.0291
.0291
.0265
.0263
.0263
.0259
.0253
.0253
.0218
.02x6
.0205
.0204
.0202
.0x99
.0189
.0182
.0166
.0x64
.0160
.0x59
.0156
.0147
.0x46
.0x31
.0x28
.0x26
+9.922 X
9.9228
9-9*33
9-9*34
9-9*35
9.9236
9-9*37
9.9*38
9.9239
9.9247
9-9*49
9-9*50
9.9251
9.9254
9.9256
9-9*59
9.9260
9.9268
9-9*73
9.9274
9-9*74
9.9284
9.9285
9.9285
9.9286
9.9289
9.9289
9.9302
9.9303
9.9307
9.9307
9.9308
9.9309
9-9313
9.9316
9-93*1
9.9322
9-93*4
9-93*4
9.93*5
9-93*8
9-93*9
9-9334
9-9335
+9-9336
540 195
543
539
541
54*
544
546
545
548
547
551
I • » •
550
553
> • • •
55*
549
555
554
556
Taylor.
X98
196
202
X97
X99
103
206
20 X
205
209
2x0
". 433
ii. 437
"•435
T. 290
iL 436
Y. 291
V. 292
iiL 388
iii. 389
ii. 438
liL 390
iL 439
iiL 391
V. 293
Y. 294
iL 4fo
216
208
213
214
215
218
217
221
220
222
230
229
228
223
227
224
*35
232
236
IL 432
iL 434] 1270
m. 392
iii. 393
iiL 394
iiL 395
iL 441
u. 443
ii. 442
iL 4H
iii. 396
ii. 445
Y. 296
IV. 30 X
V. 297
iL 446
iii. 399
iiL 401
iiL 400
Y. 301
iiL 402
ii. 448
Y. 303
Y. 304
ii. 4^
1301
1275
1*73
1282
1287
1286
1322
1*93
1*97
*
13041
Bris.
bane.
1*99
131*
1318
13*7
1320
13x6
6x8
623
620
621
622
624
625
629
626
627
628
630
632
633
634
635
1330
1335
1338
639
641
642
Variooa.
J 77
J 78
M 130
B.F 492
J 79, R 89
J 80
G750,
P 142
{
B.H 280
W227
M 131
A 99
J 81
J 82
{
G766,
P 146
G776
M 132
J 83
M 133
S»A,(J»
(H)
57
No.
1261
1262
1263
1264
1265
1266
1267*
1268
1269
1270
1271
1272
1273
1274
X275
1276
1277
1278
1279
1280
1281
1282
1283*
1284
1285
1286*
1287
1288
1289*
1290
1291
1292
"93*
1294
1295*
1296
1297
1298
1299
X300
1302
1303
1304
1305
Constellation.
Cuoelopardi
41 Tauri
Unae Minoris ....
Penci
42Taiiri ^
48 Persei c
Horologii
49 Penei
50 Persei
ReticuU y
Reticuli 1
Tauri
Eridani
43 Tauri uf^
Tauri
Camelopardi
Reticuli
Hydri
44 Tauri p
Camelopardi
Tauri
Penei
Doradfii
37 Eridani
45 Tauri
Camelopardi
51 Persei [A
Horolog;ii
Tauri
38 Eridani 0>
52 Persei /
Camelopardi
Camelopardi
Eridani
Tauri
46 Tauri
Reticuli
47 Tauri
Horologii ^
Camelopardi
Persei b^
48 Tauri
39 Eridani A
49 Tauri jUi
Persei
Mag.
6
6
6
7i
5i
5
neb.
5i
5
5
6
6
6
6i
6
6
6
6
6
7
6
5i
5i
6
6
4i
6
7
4i
S
6
6
6
7i
6
6
Si
5
6
S
6
5
5
6
Right
Ascension,
Jan. I, 1850.
h m ■
3 56 46,81
57 «4.9»
57 30.91
57 35.31
Annual
Preces.
4-5,020
3.662
12,389
3.959
SecVar.
57 44.78
3,698
57 47.46
4.319
58 4,69
1.9*3
58 ai.35
3.950
58 37,58
3.961
58 44.36
0,846
58 54.05
0.944
59 a4.34
3423
3 59 »6,53
M54
4 0 26,02
3.474
0 39.45
3.338
X X2,II
9»976
I 24.04
+1,109
* 35.81
—0,422
1 42,42
+3.640
> 46,33
7,642
2 30,39
3410
2 37,09
4*397
a 37.54
1,680
3 3.76
2,921
3 ai.39
3.»75
3 41.53
5,220
3 54.0a
4.370
3 55.71
1,849
3 57.97
3.544
4 3*.77
2,922
44149
4.057
444.76
4,908
5 1.86
4.639
5 11.34
2,229
5 a3.»7
3.h6
5 a8,72
3,222
5 45.ao
0,59a
5 47.34
3.a54
5 47.66
1.999
6 36,21
5.567
6 58,98
4470
7 15.55
3.387
7 15.73
2,849
7 »3.5i
3.a47
4 7 45.65
+4,124
+0,0646
+0,0165
+0,8763
+0,0242
+0,0174
+0,0355
+0,0019
-f-0,0238
+0,0240
+0,0187
+0,0164
+0,0113
+0,0008
+0,0x22
+0,0096
+0,4890
+0,0x25
+0,062 X
+0,0155
+0,1359
+0,0107
+0,0365
+0,0039
+0,0038
+0,0069
+0,0696
+0,0352
+0,0024
+0,0132
+0,0039
+0.0254
+0,0551
+0,0443
+0,0008
+0,0079
+0,0075
+0,0240
+0,0080
+0,0015
+0,0844
+0,0376
+o«oioo
+0,0031
+0,0077
+0,0265
Proper
Motion.
+0,006
+0,017
+0,001
+0,007
—0,005
+0,019
-0,015
+0,042
+0,005
+0,015
+0,010
+0,011
Logarithms of
—0,037
+0,003
+0,007
—0,019
+0,003
+0,012
—0,018
+0,002
—0,005
+0,002
0,000
+0,002
—0,009
—0,010
+0,007
+0,001
+0,047
+0,003
+0,028
-0,013
+0,011
+0,010
+0,002
+0,003
+8.8278
8.5821
94426
8.6323
8.5867
8.6988
8.6788
8.6278
8.6287
8.8637
8.8478
8.5441
8.5790
8.5463
8.5320
9.2992
8.8111
9.0182
8.5639
9.1251
8.5323
8.6947
8.7064
8.5162
8.5134
8.8314
8.6845
8.6700
8.5425
8.5111
8.6235
8.7765
8.7288
8.5956
8.5095
8.5080
8.8718
8.5086
8.6349
8.8707
8.6903
8.5133
8.5057
8.5025
+8.6237
+9.0524
8.8094
9.6704
8.8603
8.8154
8.9277
8.9090
8.8592
8.8613
9.0968
9.0816
8.7800
8.8152
8.7868
8.7734
9.5430
9.0558
9.2638
8.8100
9-3715
8.7819
8.9447
8.9565
8.7683
8.7668
9.0863
8.9403
8.9260
8.7986
8.7698
8.8828
9.0361
8.9897
8.8572
8.7720
8.7708
9.1360
8.7728
8.8992
9.1387
8.9600
8.7842
8.7766
8.7740
+8.8969
+0.7007
0.5637
1.0930
0.5976
0.5680
0.6353
0.2840
0.5966
0.5978
9.9274
9.9749
0.5344
0.3899
0.5409
0.5235
0.9989
+0.0448
—9.6256
+0.5611
0.8832
0.5328
0.6432
0.2253
04655
a5oi8
0.7177
0.6405
0.2669
0.5494
04657
0.6082
0.6909
0.6665
0.3481
0.5114
0.5081
9.7723
0.5124
0.3008
0.7456
0.6503
0.5298
04548
0.5115
+0.6154
+8.7631
+8.2420
+9-4394
+84184
+8.2666
+8.5651
-8.5274
+84105
+84146
—8.8120
-8.7917
+8.0084
—8.2516
+8.0635
+7.8840
+9.2931
-8.7458
-8.9954
+8.2071
+9.1115
+7.9792
+8.5705
—8.5908
—7.6214
+74645
+8.775a
+8.5557
-8.5289
+8.1165
—7.6111
+84324
+8.7024
+8.6324
-8.3613
+7.6794
+7.6x37
-8.8279
+7.6971
—84636
+8.8272
+8.5741
+7.9268
-7.7717
+7.6728
+84473
No.
1261
1262
1163
1264
1265
1266
1267
1268
1269
1270
1271
1272
1273
1274
1275
1276
1277
1278
1279
1280
1281
1282
1*83
1284
1285
1286
1287
1288
1289
X290
129 1
1292
1293
1294
1295
1296
1297
X29S
1299
1300
130X
1302
1303
1304
1305
North Pokr
Distance,
Jan. 1, 1850.
Annual
Preces.
SecVar.
0 / //
u
30 29 58,2
—10,27
62 48 29,2
10,22
7 2 20,2
10,22
52 19 33.0
10,21
61 24 31,5
10,20
42 41 36,7
10,19
134 5» 58^
10,17
52 40 15.9
10,15
52 21 29^.
10,13
15* 34 4**5
10,12
151 30 3.7
10,11
73 3 54.9
10,07
118 3 54,0
10,07
70 47 30,7
lO^OO
77 0 11,0
9,98
9 3* 50.9
9»94
149 *» 53.9
9.9*
161 35 28,8
9,91
63 54 51.3
9t90
14 16 25,3
9,89
73 44 5».o
9,84
41 17 48,7
9»83
140 1 55,3
9.83
97 19 10,5
9,80
84 52 23,6
9»77
28 32 1,3
9.75
41 58 40,0
9,73
136 15 48,4
9»73
67 58 32^.
9,73
97 13 58*0
9,68
49 54 8.8
9,67
32 31 13,2
9,67
36 46 16,6
9,64
125 39 52,6
9,63
81 29 4^7
9,62
82 40 15,8
9,61
«54 38 58.9
9'59
81 7 i5»5
9,59
«3a a3 i4.5
9.59
25 14 1,6
9.5a
40 4 47.0
9,49
74 58 48,1
9,47
100 37 57,8
9,47
81 29 14,2
9,46
48 13 59»5
- 9,43
//
+0,629
0*459
',555
0,497
0,464
0,54a
0,242
0,497
0,499
0,107
0,119
0,432
0,310
0,439
0422
1,264
+0,141
-0,054
+0,462
0,970
04.33
0,559
0,214
0,372
0404
0,665
0,557
0,236
0452
0,373
0,518
0,627
0.593
0,285
04 J 5
0412
0,076
0417 i
0,256
0,715
0,574
0435
0,366
04.18
Proper
Motion.
//
+0,02
+0,25
—0,02
+0,05
+0,14
+0,20
—0,12
+0,16
+0,01
—0,14
+0,06
+0,04
+1,10
0,00
—0,06
—0,02
+0,03
+0.05
+0,01
+0,06
+0,03
—0,05
—0,06
+0,07
+0,06
0,00
+0,05
—0,01
+0,13
+0,08
—0,06
+0,03
+0,05
+0,05
+0.18
+0,02
Logarithms of
uf
V
+9.7159
+7.8573
+9.9036
+9-a6i3
+84928
+9.5298
—9.9617
+9.2502
+9.2636
-9.9851
•9.9850
•9.2127
-9.8975
■9.0955
■9-3574
+9.8947
—9.9863
-9.9832
—7.8692
+9.8669
-9.2373
+9.5664
-9.9763
-9.7337
-9-5493
+9.7486
+9-5561
-9.9693
—8.8710
-9.7330
+9.3661
+9.7037
+9.6460
-9.9365
-94763
-9-5030
—9.9910
—94672
—9.9603
+9.7861
+9.5962
—9.2804
-9.7702
-9475»
+942x8
-.9.6447
—9.3672
-9.7037
-94930
—9.3862
-9.5724
+9-5538
-94871
-94893
+9.6513
+9.6465
—9.1652
+9-3733
-9.2147
—9.0488
—9.6889
+9.6291
+9.6709
-9.3365
-9.6795
-9.1376
—9.5661
+9.5747
+8.7940
—8.6389
-9.6304
-9-557»
+9-3447
-9.2597
+8.7837
-94922
—9.6089
-9-5857
+94472
—8.8507
—8.7862
+9.6356
—8.8679
+9.5081
—9.6330
-9.5590
—9.0878
+8.9403
—8.8441
—94960
.0116
.0096
.0092
.0090
.0085
.0084
.0074
.0065
0057
.0053
.0048
.0031
.0030
0.9998
0.9990
0.9972
0.9966
0.9959
0.9955
0.9953
0.9929
0.9925
0.9925
0.9910
0.9900
a9888
0.9881
0.9880
0.9879
0.9859
0.9854
0.9852
0.9843
0.9837
0.9830
0.9827
0.9817
0.9816
0.9816
0.9788
0.9774
0.9765
0.9765
0.9760
■0.9747
+9.9340
9.9347
9.9348
9.9349
9.9350
9.9351
9-9354
9-9357
9.9360
9.9361
9.9363
9.9369
9.9369
9.9380
9.9383
9.9388
9-939 «
9-9393
9-9394
9-9395
9.9402
9.9404
9.94^
9.9408
9-94"
9-9415
9.9417
9.9417
9.9418
9.9424
9.9425
9.9426
9.9429
9-9431
9-9433
9-9434
9.9436
9-9437
9-9437
9-9445
9-9449
9.9452
9.9452
9.9453
+9-9457
1
558
a43
559
557
560
561
562
563
567
566
• • •
564
568
565
569
570
57»
572
574
573
242
H5
240
Taylor.
Bra.
bane.
IL 451
247
248
249
251
252
a54
256
261
3
4
260
1
6
II
8
n
H
17
20
10
18
21
26
a3
IV. 307
ii-453
iL 452
m. 405
iii. 406
ii-455
V. 313
ii. 454
u. 456
ii- 457
ii. 458
V. 317
u. 459
m. 411
▼. 319
liL 412
u. 461
iii. 413
ii. 462
V. 322
ii. 463
ii. 464
iii 414
m. 415
V. 324
iii. 417
iL 465
ii. 466
iii. 419
iii. 418
ii. 467
iL 468
iL 470
ii. 469
1339
«357
1355
134*
653
654
649
1380
658
660
1371
661
1376
663
1377
666
1392
1382
669
668
Varioas.
G778
G774
A 101
M134
J 84
W232
W233
M135
W235
G779
M136
G784
B.F 508
B.H 282
W238
J 85
G795
B.H 270
B.F518
(H2)
B.H 276
B.H 1137
J 86
G8q4
59
No.
[306
[307*
1308
1309*
[310
[311
312
[313*
[3141
[315
;3i6
[317
318*
[319"
:3ZO
[321
[322
313*
[3H
3*5
[326
[327
1318
[329*
133Q
[331
[332
^333*
^334*
t33S
336
337
338
339
340
1 341
134a
^343
1344
^345*
346
347*
348
349
350
60"
ConBtellation.
Horologii
Persei
Eridani
40 Eridani o*^
Horolog^ii
50 Taori w
Eridani
Camelopardi
Persei 4«
Horologii a
51 Tauri
Horologii . . .
Camelopardi.
Menss
Persei
53 Tauri
54 Persei
53 Persei d
56 Tauri
ReticuU
52 Tauri ^
Eridani
54Tauri y
55 Tauri
57 Tauri h
DoradiU y
58 Tauri
41 Eridani v*
Eridani
Tauri
ReticuU a
Tauri
Tauri
Persei
Eridani
59 Tauri .
Tauri .
60 Tauri .
Beticuli
Reticuli
X
61 Tauri ^1
Tauri
Horologii
55 Persei
63 Tauri
Mag.
6
64
6
44
64
54
6
6
64
S
7
6
6
6
6
64
6
54
64
6
5
6
34
7
54
4
6
34
6
64
34
7
7
64
6
54
7
64
5
6
4
8
5
6
6
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
h
4
m t
7 45.71
7 58,36
8 5»97
8 22,16
8 27,38
8 28,71
8 31,98
8 47,05
8 50.59
9 »,*3
9 30.97
9 33.58
9 41,08
9 43."
9 53.»4
o 35.91
o 40,85
o 43,01
o 44,34
0 47.15
1 8,15
I i4»o5
I 15.74
I 20,02
1 31,22
2 6,08
2 6,23
2 13,29
2 14,17
2 26,83
» 30.33
2 41,13
2 45,20
3 10,06
3 »6,53
3 27,66
3 33.73
3 36,65
3 54."
4 6,21
4 17.35
4 26,96
4 3».37
4 45.69
4 48,95
+ 1,901
4*461
a.375
2,907
2,053
3,506
2,167
5.150
4,508
1,980
3.530
1,822
+4.837
-3.046
+4."7
3.5»i
3.878
4.307
3.536
I.X39
3.676
2,099
3.395
3.415
3.360
1.553
3.384
2,262
a.557
3.357
0,745
3.5*1
3.5*5
4.H9
».503
3.635
3.517
3,362
1,026
0,883
3441
3,605
j,888
3,872
+3.4*4
SecVar.
+0,0021
+0,0369
+0,0009
+0,0037
+0,0014
+0,0120
+0,0010
+0,0630
+0,0381
+0,0016
+0,0124
+0,0026
+0,0496
+0,2181
+0,0258
+0,0121
+0,0196
+0,0310
+0,0123
+0,0110
+0,0150
+0,0012
+0,0098
+0,0101
+0,0092
+0,0051
+0,0095
+0,0009
+0,0013
+0,0090
+0,0188
+0,0118
+0,0119
+0,0259
+0,0012
+0,0139
+0,0116
+0,0091
+0,0128
+0.0155
+0,0103
+0,0132
+0,0022
+0,0187
+0,0099
Proper
Motion.
LogarithmA of
a
b
c
+0,013
+8.6450
+8.9183
+0.2789
8.6847
8.9589
0.6495
—0,042
8.5598
8.8346
0.3757
-0,144
84983
8.7743
04634
-0,003
8.6144
8.8908
0.3123
+0,001
8.5214
8.7979
0.5448
8.5936
8.8704
0.3358
+0,029
8.7987
9.0766
0.7118
8.6895
8.9676
0.6540
+0,012
8.6253
8.9044
0.2967
+0,012
8.5205
8.8018
0.5478
+0,016
8.6522
8.9337
0.2605
8.7435
9.0255
+0.6846
9.2101
94923
-04837
—0,002
8.6139
8.8969
+0.6146
+0,004
8.5153
8.8016
0.5467
+o,oo»
8.5683
8.8550
0.5886
+0,002
8.6450
8.931^
0.6341
+0,005
8.5167
8.8036
0.5486
+0,007
8.7661
9.0533
0.0566
-0,003
8.5342
8.8230
0.5654
—0,001
8.5949
8.8841
0.3220
+0,012
84993
8.7887
0.5309
+ 0,011
8.5009
8.7907
0.5334
+0,011
84952
8.7858
0.5263
+0,003
8.6900
8.9833
0.1911
+0,010
84951
8.7884
0.5294
+0,002
8.5624
8.8563
0.3544
8.5171
8.8111
04077
+0,013
84915
8.7864
0.5259
0,000
8.8198
9.1150
9.8711
+0,020
8.5073
8.8034
0.5467
+0,013
8.5075
8.8039
0.5471
+0,002
8.6060
8.9043
0.6179
+0,008
8.5197
8.8193
0.3985
+0.005
8.5192
8.8189
0.5605
+0,007
8.5034
8.8036
0.5461
+0.010
84875
8.7879
0.5267
—0,018
8.7705
9.0723
0.0113
+0,007
8.7919
9.0946
9.9459
+0,009
8.4922
8.7958
0.5367
+0,010
8.5112
8.8156
0.5569
+0.019
8.6191
8.9239
0.2760
+0,003
8.5508
8.8567
0.5880
+0.010
+84884
+8.7946
+0.5345 ,
-84927
+8.5669
—8.2652
-7.6359
—84291
+8.0597
-8.3772
+8.7378
+8.5772
—84564
+8.0790
—8.5128
+8.6628
—9.2021
+84346
+8.0652
+8.3181
+8.5029
+8.0790
—8.6965
+8.19II
—8.3961
+7.9196
+7.9454
+7.8687
-8.5857
+7.9004
—8.3119
—8.1149
+7.8597
— 8.7691
+8.0553
+8.0584
+843x1
— 8.I5I9
+8.1495
+8.0469
+7.86x5
—8.7065
-8.7350
+7.96x7
+8.1x14
-84658
+8.X959
_
No.
North Polar
Dutance,
Jan. I, 1850.
Annual
Preccs.
306
307
308
309
310
3"
312
313
314
315
316
317
318
3»9
320
321
322
323
324
3*5
326
327
328
3^9
330
331
332
333
334
335
336
337
338
339
340
341
34a
343
344
345
346
347
348
349
350
134 45 16,2
40 19 20,8
120 29 29,2
97 53 a3.5
130 44 22,2
69 47 44.3
127 24 394
19 37 ¥>f^
39 »7 o»i
X3» 39 57.a
68 47 29,2
136 30 28.3
33 51 38»5
169 2 4,0
4« 33 33*4
69 13 29,2
55 4« 4»3
43 51 54,5
68 35 32,2
148 24 7,2
63 o 44,3
129 15 17,0
74 44 20,8
73 50 34»6
76 19 5>»3
141 52 o^
75 »6 9,7
124 10 3,6
113 19 55,6
76 29 54,2
152 51 4,2
69 19 16,9
69 10 25,1
47 55 43»»
IIS »3 "»4
H 43 47»i
69 3» *3»4
76 16 53,3
"49 39 53*9
151 19 7.6
72 48 49,7
65 56 56,1
134 37 48»9
56 13 19,8
73 34 35.6
It
•9»43
9»4a
9.41
9»39
9.38
9»38
9.37
9»36
9»35
9»34
9»30
9.»9
9.29
9,28
9»»7
9,21
9>2i
9,21
9,20
9,20
9»«7
9,16
9,16
9,16
9»H
9,10
9,IQ
9,09
9,09
9.07
9»07
9>o5
9.05
9,01
8,99
8»99
8,98
8.98
8,96
8,94
8»93
8,91
8,91
8.89
•8,88
Sec. Var.
//
4-0,245
0.575
0,306
o»375
0,265
0,45*
0,279
0,664
0,582
0,256
0,456
o»*35
+0,625
-0,394
4-0,533
0,456
0,502
0,558
0,458
0,148
0^77
0,272
0441
0443
0,436
0,202
0^40
0,294
o,33»
0,437
0,097
0,458
Oy459
0,541
0,326
0,474
0,459
0,439
0.134
0,115
0449
0,471
0,247
0,506
+0448
Proper
Motion.
4-o,io
—0,84
43,45
-0.43
40,06
40,07
40,15
0,00
40,12
-1-0,51
—0,04
40,02
40,04
40,05
40,01
—0,04
40,04
—0,02
40,02
40,03
40,01
-0,24
4-0,05
40,02
40,02
40,03
40,08
—0,07
—0,03
40,01
40,04
40,15
40,01
40,38
40.1 1
40,02
40,09
40,05
— O,01
Logarithms of
—9.9683
49-5936
-9.9149
-9.7413
-9.9569
—9.0086
-9.9454
49-7438
49.6100
-9.9633
—8.9248
-9.9739
+9.6939
-9.9790
494^76
-8.9571
49-H74
49-53"
—8.9015
-9.9931
+8.2279
-9-9537
9.2662
9.2284
9.3251
9.9863
9.2858
9-9344
9.8760
9.3300
9.9964
8.9586
—8.9460
49-4*17
—9.8894
8-0334
8.9736
9.3212
9.9963
9.9972
9.1761
84942
-9.9723
49-1389
— 9.2117
h*
49-5»oi
-9-5539
+9.3766
48.8079
49-4846
—9.2082
494533
—9.6080
-9.5563
494989
—9.2246
49.5266
-9-5849
49-6574
—94856
—9.2 12 1
-941 17
-9-5197
—9.2240
49-5918
-9.3171
49461 1
— 9.0801
—9.1040
—9.0323
49-5514
—9.0620
494057
492539
—9.0236
49-6045
—9.2024
—9.205 1
—94788
+9.2839
—9.2819
-9.1947
—9.0260
+9.5860
+9.5923
—9.1 190
—9.2580
494941
-9.3917
—9.0978
-0.9747
0.9739
0.9735
0.9725
0.9722
0.9721
0.9719
0.9710
0.9708
0.9701
0.9684
0.9682
0.9678
0.9677
0.9670
0.9644
0.9641
0.9640
0.9639
0.9638
0.9625
0.9621
0.9620
0.9617
0.9611
0.9589
0.9589
0.9584
0.9584
0.9576
0-9574
0.9567
0.9565
0.9549
0.9539
0.9538
0.9534
0.9532
0.9521
0.9514
0.9507
0.9500
0.9497
0.9488
■0.9486
if
49-9457
9-9459
9.9460
^.9463
9.9464
9.9464
9.9465
9-9467
9.9468
9.9470
9-9475
9-9475
9.9476
9-9477
9.9478
9.9485
9.9486
9.9486
9.9487
9-9487
9.9490
9.9491
9.9492
9.9492
9.9494
9.9500
9.9500
9.9501
9.9501
9-9503
9.9504
9-9505
9.9506
9.9510
9-9513
9-95 n
9.9514
9.9514
9-95»7
9.9519
9.9521
9.9522
9.9523
9-95»5
49.9526
1
578
575
576
580
579
577
581
582
583
584
585
586
590
587
588
I fl • •
589
594
59»
• fl •
59"
596
I
Taylor.
30 111. 422
29
V. 326
ii. 472
V. 327
1390
1388
Bm-
baae.
Varioiu.
»394
27 I u. 471
. ..; V. 3281
I...
22 ui. 423
34 ^ 474
3»
u- 473
V. 329
31 IIL 424
36
u. 475
38
35 iii. 426
33 i"- 425
37 ii- 476
V. 330
"•477
V. 331
ii. 478
iii. 427
ii. 479
V- 333
ii 480
ii. 482
39
40
4"
43
50
45
ii. 481
iL 485
47 iii. 428
48 m. 429
46 iii. 431
56 111. 432
51 ii. 484
53 ' ii- 486
54 ii- 487
ii. 489
V- 334
57 ii. 488
65
58
62
lY. 322
iii- 434
ii. 490
1398
1402
14H
141 3
1408
1417
1411
1409
1415
1428
H30
1424
671
670
672
673
674
675
679
677
678
682
681
1423 683
684
685
686
687
B.F 517
J 87
M 137
B.H 281
B.F 521
J 88
B.F 522
G 814
M138
M 139
M 140
J 90
M 141
J 89
M 142
J 91
G824
M 143
W247
M 144
J 92
M 145
Airv(G)
M146
61
No.
1351*
135a
U53
1354
1355
1356
1357*
1358
1359
1360
1361*
136a
1363
1364
1365
1366
1367
Z368
1369
1370
1371
137Z
1373
1374
»375
1376
1377
1378
»379
1380*
1 38 1*
138a
1383
1384
1385
1386
1387
1388
1389
1390
1391*
139*
1393
1394*
1395
"62"
ConsteUation.
Tauri .
56 Persd .
62 Tauri .
DoradiU
Eridani.
64Tauri S^
66 Tauri r
Reticuli 6
Reticuli
42 Eridani ^
Tauri
65 Tauri X*
67 Tauri x'
Tauri
68 Tauri
70 Tauri .
69 Tauri .
Eridani
71 Tauri .
73 Tauri .
«»
72Tauri «
43 Eridani v»
Tauri
Eridani
CasU
74 Tauri e
75 Tauri
76 Tauri
Camelopardi
77 Tauri fl»
78Tauri 9«
I Camelopardi
Reticuli i|
79 Tauri b
Horologii
44. Eridani.
Dorad^
Tauri .
CsU ...
80 Tauri .
Tauri
81 Tauri
83 Tauri
Tauri
84 Tauri
Mag.
6i
64
7
6
6
4i
54
5
6
6
6
54
64
64
5
7
5
54
54
5
6
4
7
6
6
34
6
7
84
44
44
6
5
6
6
54
6
7
6
6
54
54
6
7
7
Right
Ascension,
Jan. I, 1850.
h m t
4 14 5».74
4 54.61
4 57,46
4 58*30
5 17,77
5 a7,»o
5 41.59
6 0,90
6 5»67
6 12,91
6 13,"
6 25,87
6 29,25
6 33»83
6 49.03
7 3.91
7 20,2 z
7 37.5»
7 48,34
8 8,11
t8 19,63
8 24.35
9 6,99
9 26,34
9 50.15
9 51.74
9 5»."5
9 53.89
9 59,18
20 0,48
20 6,19
20 10,31
20 16,91
20 26,26
20 36,63
20 47,19
21 17,28
21 30,36
»i 34.31
»i 35.65
ai 58,79
»» 5.94
22 10,95
22 12,23
4 22 36,69
Annual
Preces.
+3.4*1
3.867
3,603
1,466
2,483
3.440
3.263
0,648
0,232
2,985
3.477
3.555
3.553
3.796
345*
3.407
3.569
2,198
3.4«>
3,380
3.575
a.H5
3.54a
2,220
1,772
3484
3.418
3.38a
10,111
3.410
3.4^8
4.713
0,613
3.344-
1.878
3.093
1,170
3.501
2,019
3.403
3.416
3.405
3.360
3,416
+3.39*
SecVar.
+0,0099
+0,0185
+0,0131
+0,0060
+0,0012
+0,0101
+0,0075
-1-0,0203
+0,0314
+0,0042
+0,0107
+0,0120
+0,0119
-1-0,0167
-|-0,0I02
+0,0095
+0,0121
+0,0010
+0,0093
+0,0090
+0,0121
+0,0010
+0,0115
+0,0011
+0,0029
+0,0105
+0,0094
+0,0089
+0,4145
+0,0093
+ 0,0093
+0,0403
+0,0203
+0,0083
+0,0022
+0,0052
+0,0096
+0,0105
+0,0015
+0,0091
+0,0092
+0,0091
+0,0084
+0,0092
+0,0088
Proper
Motion.
Logarithms of
a
8
+0,007 8
+0,004 8
—0,003
+0,001 8.5 151 8.8236 0.3950
+0,011
+0,003
+0,035
0,000
+0,004
+0,010
+0,008
+0,012
+0,009
+0,010
+0,002
+0,010
0,000
+0,004
+0,009
+0,013
+0,065
+0,009
+0,010
+0,003
+0,012
—0,022
+0,003
+0,012
+0,006
+0,006
+0,011
+0,005
+0,006
—0,001
+0,005
—0,009
+0,008
+0,011
+0,013
+0,010
+0,008
+0,005
+84878 +8.7943 +0.5341
0.5874
0.5567
0.1662
5494
.5089
.6926
84875
84725
8.8180
8.8744
84660
84884
84967
84962
8.5309
84833
84779
84948
8.5509
84743
84712
84915
8.5396
84841
8.5393
8.6167
84743
84676
84641
9.2204
84662
84656
8.6756
8.8029
84589
8.5942
84467
8.7134
84694
8.5648
84590
84586
84570
84529
84576
+84537
8.8560
1.8157
9994
8
8.7967
8.7828
9.1299
9.1866
8.7789
8.8013
8.8106
8.8x04
8.8455
8.7991
8.7948
8.813X
8.8705
8.7948
8.7933
8.8146
8.8631
8.8111
8.8679
8.947a
8.8050
8.7983
8.7950
9-55«7
8.7976
8.7974
9.0078
9.1356
8.7924
8.9285
8.7820
9-05"
8.8082
8.9039
8.7983
8.7998
8.7988
8.7951
8.7999
+8.7981
+7
+8
0.5365
0.5136
9.8114
9.3662
04749
0.5413
0.5509
0.5506
0.5794
0.^81
0.5323
0.5526
0.3420
0.5315
0.5289
0.5532
0.35"
0.5492
0.3464
0.2485
0.5421
0.5338
0.5291
1.0Q48
0.5327
0.5324
0.6733
9-7873
0.5243
0.2737
04903
0.0681
0.544*
0.3051
0.5319
0.5336
0.5321
0.5264
0.5335
+0.5305
+8
9354
.2925
."73
8.5962
8.1583
+7.9557
+7.6719
—8.7702
-8.8386
-7.3199
+7.9943
+8.0693
+8.0671
+8.2440
+7.9634
+7.9073
+8.0771
—8.3150
+7.8949
+7.8659
+8.0771
—8.2913
+8.0440
—8.2990
—84807
+7.9835
+7.9085
+7.8599
+9.2141
+7.8965
+7.8934
+8.5812
-8.7556
+7.8013
-84399
+6.7075
—8.6390
+7.9931
—8.3806
+7.8805
+7.8953
+7.8801
+7.8177
+7.8932
+7.8603
No.
North Polar
Distance,
Jan. I, 1850.
Annual
Preces.
SccVar.
Proper
Motion.
Logarithms of
Bradley.
Piaui.
Taylor.
•
Bm.
bane.
Varioua.
€t
V
e
<f
'35'
'35*
'353
'354
'355
1356
'357
1358
'359
1360
1361
1362
1363
1364
1365
1366
1367
1368
1369
1370
1371
1372
'373
'374
'375
1376
'377
1378
'379
1380
1381
1382
1383
1384
1385
1386
1387
1388
1389
1390
1391
139a
'393
'394
'395
0 / M
73 43 *9.'
56 23 28,5
66 3 10,3
'43 '3 39.'
116 5 7,8
72 54 26,8
80 53 35,*
'53 37 '04
'57 » 54.5
94 5 45,9
71 18 25,4
68 3 13,9
68 8 49,3
58 54 '6,7
72 25 9,1
74 24 24,8
67 3' 5'»*
125 53 50,8
74 43 39,7
75 37 48,5
67 20 45,8
124 22 7,1
68 43 4,2
125 6 0,8
136 59 26,8
71 9 25,0
73 58 47,5
75 35 53,*
9 45 56,8
74 22 30,8
74 *7 59.*
36 *5 '8,9
'53 44 344
77 '7 *','
134 30 26,8
88 57 19,8
'47 *4 5*»9
70 29 29,2
130 52 8,9
74 41 42,9
74 8 11,8
74 38 *i,6
76 36 a 1,9
74 'o 38,1
75 '3 *7.6
u
-8,88
8,88
8,87
8,87
8,85
8.83
8,8a
8,79
8.78
8,77
8,77
8.76
8,75
8,75
8,73
8,7'
8.69
8,66
8,65
8,6a
8,61
8,60
8,55
8,5*
849
849
849
848
848
848
847
846
845
844
843
841
8,37
8.36
8,35
8.35
8,3a
8,31
8,30
8,30
-8,27
+0447
0,506
047'
0.192
0,3*5
0450
0428
0,085
0,031
0,391
0456
0466
0466
0498
0453
0448
04^9
0,289
0447
0445
0471
0,296
0467
0,293
o,»34
0460
045*
0447
1,336
0451
045X
o,6a3
0,081
044a
0,249
0409
o,'55
0464
o,a68
045'
0453
045a
0,446
0454
+045'
+0.08
+0,01
+o,»4
+0,14
0,00
+0,05
-0,24
+0,04
+0.05
+0,02
+0,12
—0,01
+0,02
+0,03
+0,01
+0,04
+0,03
—0,01
+0,01
-0,04
+0.19
+0,12
+0,02
—0,04
+0,06
+0,09
+0,01
+0,01
+0,01
-0,34
+0,01
-0,03
— o,ox
+0,5 '
+0,07
-0,14
+0,03
+0,01
+0,03
+o,oa
—0,1a
+0,09
— 9.ai83
+9. '300
-8.513a
9.9904
9-8945
9.1787
94568
9.9991
9.9987
9.6964
9.0896
8.8215
—8.8319
+8.9694
-9.1514
9-*453
8.7521
9-9446
9-*577
9.2929
8.7210
9.9386
8.8808
9-94*3
9.9816
9.0723
9.2227
—9.2898
+9-9136
—9.2401
—9.2438
+9-6738
—0.0223
9-3497
9-9757
9.6206
9-9997
9.0228
9.9653
9.2519
9.2271
9.2490
9-3*49
9.2287
-9.2723
-9.0937
-9.3892
-9.2543
+9-5495
+9.2877
—9. 1 122
—8.8425
+9.5940
+9.6057
+84949
—9.1468
-9.2127
—9.2108
-9-35*7
—9.1 187
—9.0671
—9.2189
+9-4036
-9.0554
—9.0282
—9.2183
+9.3841
-9.1894
+9-3879
+94907
-9-'357
-9.0674
—9.0221
-9.6197
—9.0562
-9-0534
-9-5309
+9-5775
—8.9666
+94692
-7-8835
+9-5463
-9-1435
+9-4353
-9.0409
-9-0545
—9.0404
—8.9818
-9-05*5
—9.0218
-0.9484
0.9483
0.9481
0.9480
0.9468
0.9462
0.9453
0.9440
0.9437
0.9432
0.9432
0.9424
0.9422
0.9419
0*9409
0.9399
0.9388
0.9377
0.9370
0.9357
0.9349
0.9346
0.9317
0.9304
0.9288
0.9287
0.9287
0.9286
0.9282
0.9281
0.9278
0.9275
0.9270
0.9264
0.9257
0.9250
0.9229
a922o
0.9217
0.9216
0.9200
0.9195
0.9192
0.9 19 1
—0.9174
+9.9526
9-95*7
9.9527
9-95*7
9.9530
9.9532
9-9534
9-9537
9-9538
9-9539
9-9539
9-954'
9-954'
9-954*
9-9544
9.9546
9-9549
9-955*
9-9553
9.9556
9-9558
9-9559
9.9565
9.9568
9-957'
9.9572
9-957*
9-957*
9-9573
9-9573
9-9574
9-9574
9-9575
9-9577
9-9578
9.9580
9.9584
9.9586
9-9587
9-9587
9.9590
9.9591
9.9592
9.9592
+9.9596
M153?
M147
J 93
B.F 548
B.H I 160
M148
M 149
M 150
Mi5a
M151
J94
MiS4
M155
M156
M157
J 95
M158
M159
B.F 570
M161
B.F 573
593
595
60
63
ill, 436
ii. 49X
V. 338
ii- 493
ii. 492
ii. 494
iL 500
'4*9
1422
691
690
ft • • •
597
598
68
64
66
'443
695
696
602
7*
ii- 495
599
600
• • • •
601
603
604
• • • •
605
608
606
....
....
....
70
7'
69
73
74
75
81
78
79
80
85
82
92
iL 496
ii 498
ii- 497
ii- 499
ii. 501
ii. 502
iii- 439
ii. 503
iL 504
ii. 505
iL 506
iv. 325
• ••
m. 441
V. 342
iL 507
ii. 508
iL 509
iv. 324
iL 5x0
*
iL 511
••t
m. 442
ii-5'4
iL 512
iii- 443
ii-5'3
V. 346
iii- 444
▼- 347
iL 515
iii. 445
ii.5'7
ii. 5x8
iii. 447
iL 519
1438
697
'44'
'447
'454
699
701
704
609
610
611
• • • •
612
613
607
87
88
89
59
90
9'
84
'473
1458
1475
707
706
713
6.4
....
■ • • •
V • « •
93
98
94
• • • •
95
1464
712
617
619
620
621
• • ■ >
62a
97
99
100
103
102
105
63
No.
1396
397*
398
399
t4xx>
[401
[402
[403
[4X>4
[405
1406*
[407
1408
[409
[410
[411
[41a*
[413
1414
[415"
[416
141 7
[418
[419
[420
142 1
[422^
[423*
[424
1425
[426
1427*
1428
1429
[430
[431
i43»
'433
1434^
1435
[436
'437
'438
'439
14*0
Constellation.
CaeU
Penei
57 Penei m
Camelopardi
Reticuli
CaeU
85 Tauri ,
45 Eridani
Eridani
CaeU
Tauri
Eridani
Tauri
86 Tauri p
Tauri
Ca;U
Reticuli
CaeU I
58 Penei e
Camelopardi
46 Eridani
Tauri
Eridani
47 Eridani
87 Tauri a
88 Tauri d
50 Eridani V^
Eridani
2 Camelopardi
3 Camelopardi
Menss t
Eridani
Camelopardi
48 Eridani v
Reticuli
49 Eridani
89 Tauri
52 Eridani u^
90 Tauri c*
51 Eridani.. c e
91 Tauri 0-*
92 Tauri 0^
DoradiU a
Eridani
Eridani
Mag.
6
6i
6
8
6
6
6
6
6
6
7
6
7
5
7
6
6
5
Si
8
7
6
5
I
5
4i
6
Si
6
7
6
4
6
6
7.
3*
5
5i
Si
Si
3
6
6
Right
Ascension,
Jan. I, 1850.
h m a
4 " 4I1S3
22 52,38
22 5245
" S5»5S
13 ''63
23 14,64
23 17,91
H ia.35
24 30,85
H 54.4S
»s 3.38
25 ".3^
»S iS»34
25 ao,6i
25 22,27
»S S4.54
26 0,22
26 14,77
26 18,54
26 36,13
26 36,35
26 55,25
»6 56,38
26 5845
27 19,11
27 24,85
*7 37»S6
28 2,92
a8 5.93
28 6,35
28 10,
28
28
28 49,
29
75
3^.41
44*83
1,69
.S7
29 30,13
»9 34,71
29 43,40
*9 46,75
30 3^4-1
30 35,68
30 42,03
30 45,81
3» 1,71
4 31 15,19
Annual
Preces.
Sec. Var.
+ i,7S»
4,196
4*197
10,241
0,818
1,961
3409
3,063
*,343
1,766
3422
2,182
3.739
3,388
3.35*
1,986
0,679
1,832
4,135
4,9«3
2,919
3,507
2,916
2,886
3,4*8
3,284
»,358
».395
4,7 H
+4,691
-4,334
+2,986
7,891
2,99*
0,927
3,086
3,418
1,333
3,338
3,011
3,414
3,416
1,281
2,326
+*,334
+0,0030
+0,0245
+0,0245
+04142
+0,0155
+0,0018
+0,0090
+0,0047
+0,0010
+0,0029
+0,0090
+0,0011
+0,0142
+0,0085
+0,0080
+0,0017
+0,0177
+0,0024
+0,0222
+0,0438
+0,0034
+0,0101
+0,0034
+0,0031
+0,0089
+0,0070
+0,0011
+0,0011
+0,0369
+0,0362
+0,2723
+0,0039
+0,1920
+0,0040
+0,0125
+0,0047
+0,0086
+0,0011
+0,0075
+0,0041
+0,0084
+0,0084
+0,0073
+0,0011
+0,00 II
Proper
Motion.
Logarithms of
—0,001
+0,040
+0,004
—0,030
+0,007
-0,025
+0,007
0,000
+0,021
+0,023
+0,002
—0,008
+0,011
+0,014
+0,035
+0,004
+0,009
+0,002
+0,005
—0,006
+0,002
+0,002
+0,008
+0,001
-0,007
—0,009
+0,007
-0,005
—0,062
—0,009
+0,051
+0,002
—0,009
+0,003
+0,012
0,000
+0,012
+0,009
+0,006
+0,010
+0,008
—0,004
+0,002
+8.6072
8.5718
8.5720
9.2135
8.7598
8.5674
84523
84324
84969
8.5943
84459
8.5200
84845
84416
84385
8.5505
8.7655
8.5762
8.5452
8.6781
84253
84464
84239
84252
84364
84248
84803
84728
8.6376
8.6336
9.2001
84144
9.0185
84130
8.7133
84091
84252
84744
84177
84070
84201
84199
8.6485
84691
+84667
+8.9520
8.9175
8.9177
9-5595
9.1063
8.9150
8.8002
8.7848
8.8510
8.9504
8.8027
8.8776
8.8424
8.7999
8.7970
8.91 18
9.1272
8.9391
8.9085
9.0430
8.7901
8.8129
8.7905
8.7920
8.8050
8.7939
8.8504
8.8452
9.0103
9.0063
9.5732
8.7894
9.3946
8.7895
9.0909
8.7892
8.8058
8.8557
8.7993
8.7901
8.8061
8.8064
9-0354
8.8574
+8.8562
+0.2434
0.6228
0.6229
1.0103
9.9128
0.2925
0.5327
04861
0.3697
0.2469
0.5342
0.3388
0.5728
0.5299
0.5253
0.2980
9-8316
0.2629
a6i65
0.6914
04652
0.5450
04649
04603
0.5350
0.5164
0.3726
0.3793
0.6734
+0.6713
—0.6369
+04751
0.8971
04759
9.9673
04893
0.5338
0.3678
0.5*35
04787
0.5332
0.5336
0.1074
0.3667
-84733
+84032
+84037
+9.2074
—8.7040
-8.3954
+7.8799
-6.2441
—8.2059
-84573
+7.8863
—8.2890
+8.1652
+7.8409
+7.7883
-8.3718
—8.7148
-84277
+8.3617
+8.5984
-7.5H7
+7.9713
-7.5192
-7-5974
+7.8821
+7.6580
—8.1802
-8.1551
+8.5409
+8.5346
-9.194a
-7.2496
+9.0047
—7.2184
—8.651a
+64899
+7.8583
—8.1846
+7.7428
-7.0923
+7.8470
+7.8499
—8.5638
— 8.i8ix
+0.3682 —8.175a
64
No.
1396
1397
1398
1399
1400
140 1
1403
1404
1405
1406
1407
1408
1409
1410
141 1
1412
1413
1414
1415
1416
1417
141 8
1419
1420
142 1
1422
1423
1424
1425
1426
1427
1428
1429
1430
1431
1432
1433
»434
1435
1436
1437
ii438
! 1439
»440
North Polar 1
Distance, |
Jan. I, 1850.
Annual
Preces.
Scc.Var.
//
137 16 28,6
47 17 317.8
47 15 43.5
9 38 49.9
»S» 34 41.7
132 17 40,7
74 28 32,9
90 22 16,8
120 46 23,7
136 50 43.5
73 59 49.3
125 58 52,6
61 21 28,2
75 a8 32,5
77 4 8,0
131 29 54,8
152 51 37.6
13s 16 41,7
49 2 56,0
33 40 X7.4
97 3 »8,5
70 25 59,3
97 9 ^4.6
98 32 56,6
73 47 47,0
80 9 4,7
120 4 20,5
"8 45 47,2
36 49 44,0
37 13 34.0
170 33 34.8
93 55 *3.o
14 20 32,9
93 39 46,8
150 5 7.8
89 18 34,8
74 "6 19,1
120 52 22,9
77 47 39»8
92 46 36,7
74 30 3.4
74 »3 3.3
145 21 25^
121 I 26,7
120 44 13,8
u
-8.26
8.25
8.25
8,24
8,24
8,22
8,21
8,14
8,12
8,08
8,07
8,06
8,06
8,05
8.05
8,00
8,00
7.98
7.97
7.95
7.95
7.9*
7,9*
7.93t
7.89
7,88
7.87
7.83
7.83
7.83
7,82
7,79
7.78
7.77
7.75
7.7a
7.7'
7,70
7.69
7.67
7.63
7,62
7.61
7.59
II
+o.*33
0.558
0.558
1,362
0,109
0,261
0,454
0,408
0,312
0,236
0,457
0,291
0,499
0.453
0,448
0,266
0,091
0,245
0,553
0,658
0,391
0,470
0,391
0.387
0,460
0440
0,316
0,322
0,633
+0,630
—0,582
-1-0,401
1,061
0,402
0,125
0,4x5
0,460
0,314
0,450
0,406
0,460
0,461
0,173
0,314
Proper
Motion.
«
-7.57 +0,315
+0,66
+0,04
0,00
+0,12
—0,08
+0,21
+0,06
+0,07
+0.05
—0,16
+0,03
0,00
+0,09
+0,03
+0,10
+0,04
—0,10
+0,01
+0,04
+0,04
+0,06
0,00
+0,15
+0,05
+0,23
-|-o,oi
+0,09
+0,03
0,08
+ 0,10
0,00
—0,22
+0,02
0,00
+0,03
-|-o,oi
+0,04
+0,08
+0,01
0,00
+0,08
+0,10
—9.9840
-1-9.4763
+94770
+9.9170
—0.0036
-9.9708
-9.2403
-9.6434
-9.9247
-9.9843
—9.2170
-9.9490
+8.7642
-9.2797
-9.3385
Logarithms of
4-9.4809
-9-4455
-9-4457
-9.6077
+9-5577
+9-4405
-9.0399
+7.4201
+9-3x6"
+94685
—9.0452
+9-373»
—9.2846
—9.0029
-8.9533
-9.9697+94224
—0.0061 1+9.5500
—9.9811
+9-4371
+9-7189
-9.7352
-9.0052
-9.7364
-9.7526
-9.2047
-94319
-9.9224
-9.9156
+9-6783
+9.6727
—9.9910
-9.6954
+9-8951
— 9.6920
0.0068
9.6261
9.2240
9.9275
9-3597
9.6797
9.2330
9.2276
+945"
-9.4159
-9.5183
+8.6875
— 9.1216
-i- 8.69 1 9
4-8.7686
—9.0406
—8.8276
+9.2935
+9.2740
-94948
-94925
+9.5852
4-84246
-9.5748
4-8.3936
+9-5151
—7.6660
—9.0178
+9.2943
—8.9090
+8.2679
—9.0070
-9.0097
0.0034,4-9.4946
9.9289 4-9>2902
■9.9275 4-9-1856
•0.9171
0.9163
0.9163
0.9161
0.9157
0.9147
0.9145
0.9107
0.9093
0.9077
0.9070
0.9064
0.9062
0.9058
0.9057
0.9033
0.9029
0.9018
0.9016
0.9003
0.9003
0.8989
0.8988
0.8987
0.8971
0.8967
0.8958
0.8939
0.8937
0.8936
0.8933
0.8917
0.8908
0.8904
0.8894
0.8873
0.8870
0.8863
0.8861
0.8848
0.8823
0.8818
0.8816
0.8803
-0.8793
+9.9596
9.9598
9.9598
9-9598
9.9599
9.9601
9.9601
9.9609
9.9612
9.9615
9.9616
9.9617
9.9618
9.9619
9.9619
9.9623
9.9624
9.9626
9.9627
9.9629
9.9629
9.9632
9.9632
9.9632
9.9635
9.9636
9.9637
9.9641
9.9641
9.9641
9.9642
9.9645
9.9646
9.9647
9.9649
9.9652
9.9653
9.9654
9.9654
9.9657
9.9661
9.9662
9.9662
9.9664
+9.9666
1
a 1 Taylor.
616
618
101
104
77
623
624
625
627
626
631
' • • •
633
634
630
632
636
628
629
635
> • • ■
637
640
638
645
639
642
641
643
108
no
"5
"3
118
III
114
116
124
111. 452
m. 454 1495 723
ii. 522
129
117
11. 523
lit 453
iii. 456 1508; 726
X513
iii. 457|i5xi 717
iii- 455
121
120
• ■ • •
126
125
128
130
131
122
123
112
133
137
135
144
138
140
H3
145
X5X
153
V- 349
iii. 448
iii. 449
iv. 327
V. 351
BrU.
bane.
H79
1496
y. 352 1484
ii. 520
u. 521
iii. 451
7x4
Variom.
718
717
1488 720
V. 354x498
722
11. 524
iii. 458
ii. 526
ii- 517
11. 528' . . . .
730
u. 529
iii- 462|i5X3| 73*
iii. 463 1516 735
iii. 460
iii. 461
X579 743
m. 459
iL 530
V. 358 1535 739
11. 532
ii. 531
ii- 534
ii- 533
ii- 535
ii. 536
ii- 537
V. 359
1529
'539
»▼- 335x533
iii. 4681 1534
740
74*1
742
G839
B.H 469
M163
W264
M164
J 96
G847
M166
J 97
M 167
G848
J 98
M168
J 99
M169
M 170
J 100
B.A.C.
(I)
65
No.
1441
144a
1443*
1444
1445^
1446
»447
1448
1449
1450
145 1
1452
1453
1454
1455
1456
1457
1458
»459*
1460
146 1
1462
1463*
1464
1465
1466
1467
1468
1469
1470
147 1
1472
1473
H74*
1475
1476
1477
1478*
H79
1480
1481
1482*
1483
1484
148s*
"66"
ConsteUation.
53 Eridani
93 Tauri c*
Eridani
Tauri
59 Penei
Eridani
CubU
Camelopardi
94 Tauri r
Eridani
54 Eridani .
Anrigae <
95 Tauri .
Mensae .
Pictoris .
4 Camelopardi.
Camelopardi.
CeU
Camelopardi.
Tauri
55 Eridani
Tauri
Tauri
CseU ..
56 Eridani
/3
Reticuli
Cajli
Tauri
57 Eridani jUb
Camelopardi
Eridani
Cajli
Pictoris A
9 Camelopardi. . . • a
Aurigae
I Auriga: .
Persei .
Tauri ,
Pictoris.
CaeU ...
Mensae
Eridani
Caeli ..
58 Eridani
96 Tauri
Mag.
4
5
64
6
6
6
6
5
6
4
64
7
54
6
5
6
44
64
6
6
7
74
5
6
6
54
6
5
54
6
54
5
4
64
6
6
74
6
6
6
6
54
6
6
Right
Ascension,
Jan. I, 1850.
h m ■
4 31 »M7
3^ 4a»57
3> 54.^9
3^ 56,75
32 i6^.i
3» »5»87
32 26,13
32 29,28
33 »4»83
33 5».59
33 53.01
34 6,96
34 9.*4
34 x6,99
35 20,88
35 3».5"
35 4*»5i
35 43»95
35 49.77
36 7,»9
36 23,55
36 26,83
36 39.39
36 45.55
36 53.33
37 9.85
37 »M3
37 31.41
38 0,43
38 4,10
38 13,36
38 48,49
38 55.97
39 >o.5»
39 37.17
39 49.16
39 53^47
39 55.41
40 8,16
40 16,91
40 23,18
40 26,57
40 51.58
40 52,33
4 41 9»4a
Annual
Preces.
+2,748
3.332
2,798
3,739
4,230
2,746
1,947
10,841
3.589
2,497
2,619
3,866
+ 3.619
-5,695
+ 1477
4.954
6,142
1,941
4.875
3.310
2,871
3.746
3,610
2,114
2,877
0,651
2.318
3,488
2,993
5.555
2,409
1,967
1.535
5.899
3.865
4,025
4,489
3.490
M30
+2,214
-7.495
+2,392
/ 2,029
2,681
+3.423
Sec. Var.
+0,0023
+0,0073
+0,0025
+0,0131
+0,0228
+0,0022
+0,0018
+0,4268
+0,0106
+0,0013
+0,0016
+0,0150
+0,0110
+0,3662
+0,0049
+0,0405
+0,0837
+0,0018
+0,0381
+0,0067
+0,0028
+0,0126
+0,0105
+0,0012
+0,0029
+0,0161
+0,0010
+0,0088
+0,0037
+0,0585
+0,0011
+0,0017
+0,0043
+0,0703
+0,0141
+0,0168
+0,0264
+0,0085
+0,0051
+0,0011
+0,5068
+o,oon
+0,0015
+0,00x8
+0,0076
Proper
Motion.
—0,002
+0,004
+0,010
+0,007
+0,007
+0,009
—0,003
+0,003
—0,002
+0,004
+0,005
+0,004
—0,203
—0,054
+0,006
—0,011
+0,013
+0,005
+0,013
+0,002
+0,008
+0,003
+0,009
+0,001
+0,003
+0,008
—0,001
—0,010
+0,001
—0,005
+0,007
+0,008
—0,002
+0,003
+0,013
—0,003
+0,009
—0,228
+0,003
—0,001
+0,014
+0,003
Logarithms of
+84150
84083
84082
84531
8.5326
8.4098
8.5256
9-1975
84265
84305
84.155
84618
84258
9.2387
8.5918
8.6385
8.8041
8.5095
8.6241
8.3855
8.3818
8.4316
84121
84747
8.3790
8.7105
84386
8.3936
8.3690
8.7145
84206
84886
8.5624
8.7543
84330
84578
8.5371
8.3813
8.5732
84394
9.2837
8.41 12
8.4669
8.3733
+8.3683
+8.8048
8.8003
8.8013
8.8464
8.9277
8.8058
8.9216
9-5937
8.8269
8.8345
8.8194
8.8670
8.8313
9.6449
9.0039
9.0516
9.2183
8.9238
9.0389
8.8020
8.7998
8.8500
8.8316
8.8948
8.7998
9.1330
8.8622
8.8181
8.7963
9. 142 1
8.8492
8.9206
8.9951
9.1884
8.8697
8.8957
8.9754
8.8198
9.0130
8.8800
9.7247
8.8527
8.9109
8.8174
+8.8141
+04390
0.5227
04468
0.5727
0.6264
04387
0.2893
1.03 5 1
0.5550
0.3973
04181
0.5872
+0.5586
-0.7555
+0.1692
0.6949
0.7883
0.2881
0.6879
0.5199
04580
0.5735
0.5575
0.3250
04590
9.8134
0.3650
0.5426
04762
0.7447
0.3818
0.2938
0.1860
0.7708
0.5872
0.6047
0.6522
0.5428
0.1554
+0.3451
1.8748
+0.3787
0.3072
04283
+0.5344
—7.8165
+7.7226
-7.7409
+8.1292
+8.3670
—7.8129
— 8.3526
+9.1920
+8.0123
—8.0529
-7.9488
+8.1929
+8.0317
-9.2344
—84881
+8.5595
+8.7710
-8.3363
+8.5392
+7.6607
-7.5798
+8.1086
+8.0101
-8.2585
-7.5630
—8.6591
—8.1511
+7.8941
-7.1588
+8.6653
—8.0902
—8.3086
-84515
+8.7153
+8.1611
+8.2395
+84114
+7.8818
-84730
—8.1901
—9.2806
—8.0879
—8.2716
-7.8445
+7.7989
No.
1441
1442
1443
1445
1446
1447
,448
1449
1450
145 1
"45*
H53
«454
1455
1456
1457
1458
HS9
1460
146 1
1462
1463
X464
1465
1466
1467
1468
1469
1470
1471
1471
1473
1474
H75
1476
H77
1478
H79
1480
148 1
1482
1483
1484
1485
North Polar
Distance,
Jan. I, 1850.
u
104 36 3,0
78 6 1,2
102 25 24^
61 40 50,6
46 55 35.4
104 39 16,1
"3» 10 43,5
9 4 «M
67 20 7,6
114 46 48,4
109 57 48.3
57 *5 17.9
66 12 04
171 55 8.9
141 58 6,0
33 30 56^
22 6 17,3
132 9 9,0
34 40 17,3
79 8 15.7
99 4 4».i
61 37 11,2
66 39 10,3
127 26 25.3
98 47 12,8
152 40 11,0
12 X 2 49,8
71 32 29,2
93 3* 0,3
*^ 45 304
117 51 *o,6
131 20 48,5
»4o 45 55»i
»3 55 13.8
57 40 49»7
52 46 54,0
41 31 26,1
71 3» 4»»"
"4* 3* 35."
124 16 51,3
173 "» 5i»o
118 21 41,9
"9 37 49»3
107 12 45,7
74 ai 47.a
Annual
Preccs.
H
•7.57
7,54
7.5a
7,5a
7*49
7,48
7^8
747
741
7.36
7»36
7.34
7.34
7.33
7.14
7.^3
7»ai
7.1"
7,20
7.18
7,16
7,15
7»i3
7.13
7,12
7.09
7.08
7,06
SecVar.
+0*371
0,450
0,378
0,506
0,572
0,372
0,263
1,467
0,486
0,339
0.355
o,5»5
+ 0,491
- 0,773
4- 0,201
0,674
0,836
0,264
0,664
0,45"
0,391
0,510
0,492
0,288
0,392
0,089
0,316
0,476
Proper
Motion.
/»
7,02
7,02
0,409
0.759
7,01
0,329
6,96
0,269
6,95
0,210
6,93
0,807
6,89
0,529
6,87
0,551
6,87
0,615
6,87
0,478
6,85
0,196
6,84
+ 0,304
6.83
— 1,028
6,82
+ 0,328
6,79
0,278
6,79
0,368
6,76
+0^470
+0,16
—0,03
—0,01
+0,04
4-0,07
+0,15
4-0,0 1
0,00
+0,11
+0,11
0,00
0,00
4-0,61
—0,01
4-0,14
+0,05
+0,07
0,00
—0,04
4-0,07
—0,19
—0,03
-0,39
4-0,01
4-0,10
—0,01
+0,07
—0,60
+0,02
—0,11
—0,02
0,00
—0,06
0,00
4-040
-0,30
4-0,05
4-0,09
0,00
+0,13
-0,19
4-0,08
Logarithms of
—9.8x51
-9.3683
-9.7946
4-8.7619
4-9.5004
-9.8159
-9-9753
-1-9.9284
—8.6274
—9.8943
—9.8606
4-9.1316
-8.3324
-9.9924
—0.0009
+9-7309
4-9.8458
—9.9768
4-9.7166
-9.3983
—9.7604
+8.7945
—8.4472
—9.9604
-9.7572
—0.0x29
-9.9317
—9.06x8
— 9.6909
-{-9.8069
—9.9146
-9.9756
—0.0005
+9-8337
4-9. 13 16
+9-3475
4-9.6188
-9.0577
-0.0043
-9.9485
-9-9934
-9.9183
-9.9705
—9.8407
-9.2154
V
+8.9783
—8.8892
+8.9067
— 9.2500
-94067
+8.9747
+9-3985
-9.5658
-9-"535
4-9.1870
+9-0979
-9.2947
—9.1692
+9-5584
+9-4539
-9.5226
+9-3814
-94703
— 8.8289
+8.7505
— 9.2291
-9.1491
+9-3344
+8.7339
+9-497"
4-9.2600
-9.0473
+8.334"
-94948
4-9.2128
-|- 9. 3602
4-9.4286
-9-4993
—9.2641
— 9.3166
—94089
-9.0349
4-94331
4-9.2833
+9.5291
4-9.1085
+9-3343
-|- 9.0007
—8.9586
-0.8790
0.8772
0.8762
0.8761
0.8745
0.8738
0.8738
0.8735
0.8699
0.8669
0.8669
0.8657
0.8656
0.8649
0.8598
0.8589
0.8580
0.8579
0.8574
0.8560
0.8546
0.8543
0.8533
0.8528
0.8521
0.8508
0.8498
0.8490
0.8465
0.8462
0.8454
0.8424
0.8418
0.8405
0.8383
0.8372
0.8368
0.8367
0.8356
0.8348
0.8344
0.8340
a83x8
0.8317
> 0.8302
4-9.9666
9.9669
9.9671
9.9671
9.9674
9-9675
9.9675
9.9675
9.968 1
9.9686
9.9686
9.9688
9.9688
9.9689
9.9697
9.9698
9.9699
9.9700
9.9700
9.9702
9.9704
9.9705
9.9706
9.9707
9.9708
9.9710
9.9711
9-97 "3
9.9716
9.9716
9.9717
9.9722
9.9722
9.9724
9.9727
9.9729
9.9729
9.9729
9-973"
9.9732
9.9732
9-9733
9-9736
9.9736
+9-9738
647
646
644
650
648
' • « •
653
• • «
652
649
651
I • • »
655
I ■ • a
654
) « fl •
656
657
658
150
'49
"54
148
"47
"57
160
"59
167
166
161
162
164
"75
169
172
168
181
178
182
"79
"83
170
192
176
"85
"87
184
190
196
"97
202
6641 198
660| 195
Taylor.
"• 539
XL 540
»▼- 337
iiL 469
iii. 470
li 542
ui. 472
u. 543
ii. 546
>"- 545
iii. 473
ii, 5441
V. 364
in. 475
ii. 548
ii- 547
iii. 478
iii. 477
n. 549
liL 479
iii. 481
iL 550
ii. 551
iii. 480
▼. 368
UI. 482
V. 369
iL 552
iii. 484
iii. 486
iii. 485
iii. 487
V. 372
iiL 488
u- 553
iii. 489
ii- 5541
ii- 555
"543
"544
"639
"558
Bm.
bane.
X582
1564
1569
"578
1585
"599
1587
1707
1586
"594
749
751
764
756
"556 757
"559 76a
765
763
769
770
77a
777
775
795
776
779
Varioua.
J 101
B.H935
W269
B.F602
G856
M 171
J 102
G870
J 103
B23
B.H 1390
L 196
J 104
M 172
J 105
6878
B.H 283
G882
M173
W275
(I 2)
67
No.
[486
[487
[488
14-89
t490^
1491"
[492
f493
[494
'495
r496
'497
[498
'499
500
)03
;o4
J05
;o6
f07
;o8
;o9
;io
III
12
13
15
16
17
;i8*
19
;2o^
;2i^
;22*
;»3
;*4^
;26*
1*7''
;28
;a9
130
68"
Ckinstellation.
I Ononis r'
59 Eridani
CaeU
DoradCU x
Aurigae
2 Ononis v^
2 Aurigae
97 Tauri i
5 Camelopardi
3 Ononis v^
Camelopardi
Tauri
60 Eridani
Caeli
4 Orionis 0'
6 Camelopardi.
Mense
Dorad&s ...
7 Camelopardi.
Tauri
Casli
61 Eridani vo
5 Orionis
Camelopardi
Camelopardi
Cieli
Tauri
CjeU
8 Orionis ^
6 Orionis g
7 Orionis
Tauri
Tauri
Orionis
3 AurigK
Pictoris
Camelopardi
Pictoris
8 Camelopardi
9 Orionis 0'^
Tauri
99 Tauri
98 Tauri k
62 Eridani b
4 Aurigse
Mag.
4
6
6
5i
7
5
54
54
6
4
6
7
6
6
5
6
6
6
5
74
54
5
6
6
6
6
7
6
44
6
54
7
6
6
4
54
64
6
6*
5
6
64
6
6
5
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
h m 8
a
4 41 4a»J5
+ 3.119
41 47,68
1.695
41 58.56
1.334
42 444
0,887
42 18,20
4,000
42 26,61
3,262
4a 35.87
4,002
42 36,19
3.495
42 48,26
4.873
43 13*30
3,189
43 a«.'3
7.481
43 ^5.33
3.731
43 16,15
2,697
43 56,85
1,839
44- 3.05
3.386
44 a7»8o
+4.917
44 34.66
—0,649
44- 46.31
4-0,930
45 16,57
4.783
45 a3.»6
3.453
45 13.47
1.947
45 31.69
1.944
45 33.58
3.111
45 34.79
7.357
45 47.95
7.443
46 2,96
2,177
46 17.97
3.438
46 23,18
2,199
46 26,51
3.119
46 28,05
3.311
46 38.49
3,292
46 41.13
3.444
47 7.71
3.645
47 8,15
3.075
47 «3.9i
3.893
47 34.51
1.339
47 40.35
6,008
47 49.33
1.445
47 50.15
4.753
47 56.56
3.371
48 41.71
3.458
48 41.93
3.630
48 58.85
3.659
49 1.^7
2,950
4 49 4.77
+4,053
Sec. Var.
Proper
Motion.
+0,0054
4-0,0019
4- 0,00 » I
4-0,0114
+0,0158
4-0,0058
+0,0158
4-0,0083
+0,0347
4-0,0051
4-0,1366
4-0,0113
4-0,0019
4-0,0021
4-0,0069
+0,0351
4-0,0443
4-0,0104
+0,0313
4-0,0075
4-0,0016
4-0,0031
4-0,0043
4-0,1261
4-0,1300
4-0,0011
+0,0073
4-0,0011
4-0,0043
4-0,0060
4-0,0058
4-0,0073
4-0,0097
+o,co39
+0,0132
+0,0055
4-0,0662
4-0,0045
4-0,0294
4-0,0064
4-0,0072
4-0,0092
4-0,0096
4-0,0030
+0,0153
4-0,039
4-0,003
4-0,003
—0,020
4-0,016
4-0,010
OyOOO
+0,007
0,000
4-0,005
—0,025
4-0,015
4-0,006
—0,005
4-0,002
—0,003
—0,027
4-0,031
4-0,002
4-0,007
—0,021
4-0,002
4-0,004
—0,003
—0,027
+0,045
—0,003
+0,007
4-0,003
4-0,004
4-0,006
—0,001
—0,009
4-0,002
—0,002
4-0,017
—0,024
—0,003
—0,001
4-0,004
-f 0,004
4-0,004
4-0,004
+0,005
Logarithms of
-f 8.3520
8.3670
8.4113
8.6482
84400
8.3500
8.4387
8.3674
8.5845
8.3417
8.9005
8.3924
8.3579
8.4817
8.3494
8.5817
8.8255
8.6256
8.5551
8.3477
84549
8.3302
8.3282
8.8752
8.8818
8.4126
8.3411
84^)72
8.3232
8.3311
8.3283
8.3394
8.3594
8.3189
8.3944.
8.5441
8.7169
8.5254
8.5346
8.3260
8.3289
8.3480
8.3502
8.3098
4-8^4.090
I
4-8.8010
8.8166
8.8620
9.0995
8.8926
8.8035
8.8932
8.8219
9.0402
8.8010
9-3595
8.8518
8.8174
8.94H
8.8127
9.0476
9.292 1
9.0934
9.0261
8.8194
8.9266
8.8027
8.8009
9.3480
9.3561
8.8884
8.8185
8.8851
8.8015
8.8095
8.8078
8.8193
8.8420
8.8016
8.8777
9.0297
9.2030
9.0125
9.0217
8.8138
8.8218
8.8409
8.844^
8.8047
4- 8.9042
4-0.5077
04306
0.3682
9-9477
0.6020
0.5135
0.6023
0.5434
0.6878
0.5036
0.8740
0.5720
04309
0.2647
0.5297
4-0.6917
—9.8123
-f 9.9686
0.6797
0.5381
0.2893
04689
04942
0.8667
0.8718
0.3379
0.5363
0.3422
04940
0.5213
0.5175
0.5370
0.5617
0.4879
0.5903
0.1269
0.7787
0.1598
0.6769
0.5277
0.5388
0.5599
0.5634
04698
-f 0.6078
+74186
—7.8229
—8.1141
-8.5857
4-8.2132
4-7.5266
4-8.2125
+7.8707
4-84979
+7.3118
4-8.8834
4-8.0588 i
—7.8107 ;
—8.3254 I
+7.7319 !
4-84981
—8.8017
—8.5605
4-84603
4-7.8081
—8.2769
-7.3279
4-6.9234
4-8.8570
+8.8643
—8.1730
+7.7851
—8.1602
+6.9056
+7.6185
+7.5639
+7.7895
+7.9745
+ 5.8999
4-8.1296
—8.4506
4-8.6797
—84218
4-8.4364
4-7.6870
+7.7917
+7.9513
+7.9731
—7.2846
-f 8. 1950
I
No.
i486
1487
1488
1489
1490
1491
1492
H93
1494
H9S
1496
'497
1498
1499
1500
1501
1502
1503
1504
1506
1507
1508
1509
1510
1511
1512
'5»3
1514
1516
1517
1518
1519
1520
1521
1522
"5*3
1524
'5*5
1526
1527
1528
1529
1530
North Polar
Distance,
Jan. I, 1850.
M
83 18 18,7
106 35 55,8
120 17 39,5
150 o 35,4
53 36 56,4
81 21 41,7
53 33 »9."
71 25 13.7
34 59 50*8
84 39 22,8
15 58 17.3
62 21 31,0
106 28 53,3
134 14 43,5
76 o 13,4
34 25 26,1
x6i 12 50,9
149 24 9,8
36 29 41,4
73 »3 *?»7
131 34 55.'
95 42 28,7
87 44 37»3
x6 28 10,2
x6 9 53.7
125 9 41,5
73 5» 41.5
124 29 37,0
87 48 32,4
78 49 22,4
80 5 35»*
73 37 *6,2
65 39 15,1
89 46 54,2
57 4 36,5
143 43 9»8
23 23 46,1
141 58 39.9
37 4 55.8
76 43 37,1
73 5 9.7
66 17 25,7
65 " 13.5
95 *4 5i.»
52 20 30,8
Annual
Preces.
SecVar.
//
n
—6,72
+044*
6,71
o»370
6,70
0,321
6.69
0,122
6.67
0,550
6,66
0449
6.65
0.551
6.65
0,481
6.63
0,671
6,59
0.439
6.58
1,031
6,58
0,514
6,58
0,372
6.53
0,254
6.53
0,467
6,49
+0,678
6^
—0,090
6^7
+0,128
6,42
0,661
6^1
0,477
641
0,269
6^0
0,407
6,40
0,431
6,40
1,017
6.38
1,029
6,36
0,301
6,34
0^+76
6,33
0,304
6.33
0,43*
6.33
0,460
6,31
0456
6,31
0477
6,27
0.505
6,27
0,426
6,26
0,539
6.»3
0,186
6,23
0,833
6,21
0,200
6,21
0,659
6,20
0,468
6,14
0,480
6,14
0,504
6,12
0,508
6,11
0,410
—6,11
+0,563
Proper
Motion.
Logarithms of
of
y
11
+0,01
—0,06
+0,03
+0,01
—0,11
+0,03
—0,01
+0,04
+0,09
+0,03
+0,02
+0,06
—0,08
+0,05
+0,06
+0,02
+ 1,15
—0,05
0,00
—0,01
—0,09
—0,01
+0,03
0,00
0,00
+0,11
+0,01
+0,02
0,00
—0,04
+0,18
—0,05
+0,07
+0,01
+0,06
+0,52
—0,23
+0,06
+0,04
+0,01
+0,03
+0,09
+0,08
+0,09
-9.5068
-9.8358
-9.9295
-0.0143
+9*3*"
-94583
+9.3251
—9.0442
+9.7195
-9.5367
+9.8969
+8.7316
-9.8351
—9.9870
—9.2842
+9.7285
—0,0152
—0.0152
+9.7020
-9.1523
-9.9793
—9.7211
—9.5980
+9.8954
+9-8975
-9-9547
-9-'853
-9.9519
-9.5991
-9.3833
—94219
—9.1726
-7.5798
-9.6339
+9.1818
—0.0099
+9.8452
—0.0070
+9.6963
—9.3098
-9.1405
—8.1614
+7.7634
-9.7176
+9-3771
-8.5917
+8.9805
+9.2264
+94607
-9.2951
—8.6978
-9.2941
-9.0235
—9.4326
—84860
-94991
—9.1823
+8.9686
+9.3566
—8.8959
—94265
+94857
+9-4433
—94108
-8.9653
+9.3269
+8.5018
—8.0991
-94857
-94851
+9.2615
—8.9438
+9.2523
—8.0814
—8.7863
-8.7335
—8.9476
—9. 1 102
—7.0760
—9.2296
+9.3989
-94546
+9.3874
—9.3928
-8.8513
—8.9496
—9.0901
—9.1071
+84588
— 9.2696
if
I
Taylor.
—0.8273 +9.9742
0.8268
0.8259
0.8253
0.8241
0.8233
0.8225
0.8225
0.8214
0.8191
0.8184
0.8180
0.8180
0.8152
0.8 146
0.8123
0.8117
0.8 ic6
0.8078
0.8072
0.807 1
0.8064
0.8062
0.8061
0.8048
0.8034
0.8020
0.8015
0.8012
0.8010
0.8001
0.7997
0.7973
0.7972
0.7967
0.7947
0.7941
0.7932
0.7932
0.7925
0.7880
0.7880
0.7864
0.7862
-0.7859
9.9742
9-9743
9.9744.
9.9746
9.9746
9.9748
9.9748
9.9749
9.9752
9-9753
9-9753
9-9753
9.9756
9-9757
9.9760
9.9761
9.9762
9-9765
9.9766
9.9766
9.9767
9.9767
9.9767
9.9768
9.9770
9.9772
9.9772
9.9772
9-9773
9-9774
9-9774
9-9777
9-9777
9.9777
9-9779
9.9780
9.9781
9.9781
9-9782
9.9786
9.9786
9.9788
9.9788
BrU-
bane.
Varioiu.
663I 201
668* 206
210
661 200 iii. 490
667
662
666
659
670
673
• ■ ■
672
665
u. 556I
ii- 557
iii. 491,1601
1614
209 ii. 558
783
784
203
208
199
213
191
211
215
221
216
m. 494
U. 559
iii. 493
ii. 560
iii. 492
ii. 561
ii. 562
iii. 497; 1616
u. 563....
P190
M 174
G886
W279
669
676
675
680
678
679
• • • •
677
671
212 iii 496
791
1654 801
M 175
!v. 377 1632
217 Iii. 564
222 I iii. 500
230 m. 502
227 ii. 566
226 ii. 565I
204 iii. 498
207 iii. 499
237 iii. 504,
1626
797
799
228 iii. 503
V. 380
232 ii. 568
229 ii. 567
234
231
239
*35
+9-9789 1 683
674 233
682 240
686 246
684
685
689* 250
243
247
245
ii. 569
iii. 505
ui. 507
ii. 570
V. 381
V. 384
iii. 508
ii. 571
ii. 573
ii. 572
"• 575
u. 576
"• 5741
1628 802
1630
M 176
J to6
G 890
G 891
M 177
806
M 178
B.F 625
1650
810
A 114
1651
8151
M 180
M 179
69
No.
Constellation.
Leporis
Mensie
C»U ..
5 Aurigsc
6 Aurigae
lo Camelopardi. . • • |3
Orionia
lo Ononis v^
loi Tauri
7 Aurigs f
8 Aurigae (
Ononis
Dorados
63 Eridani
64 Eridani
11 Camelopardi.
12 Camelopardi.
DoradQs . . .
Camelopardi.
Camelopardi.
1531'
153a
1533*
1534
1535
1536
1537
1538
»539
1540
1541
1542
1543
1544-
>545
1546
J 547
1548
1549*
1550
>55i
155*
1553
1554
1555
1556
1557
1558
1559
1560
1561*
156a
1563
1564*
1565*
1566
1567*
1568 104 Tauri m
1569*
1570
1571
1572*
«573
«574
I '575
70
102 Tauri 1
65 Eridani ^
Leporis
9 Aurigie
Tauri
Mensae
1 1 Orionia
10 Aurigae
Leporis
I Leporis
CaeU
Tauri
Tauri
CaeU
Camelopardi.
Camelopardi.
Camelopardi.
Pictoris iji
106 Tauri /
105 Tauri
103 Tauri
Caeli yi
CaeU y«
2 Leporis ...f
Mag.
6
5
6
6
64
44
64
54
7
4
4
7
6
5
6
5
6
6
6
64
44
5
54
5
7
6
5
4
5
6
6
7
64
6
5
6
74
54
54
54
6
6
5
54
4
Right
Ascension,
Jan. 1, 1850.
h m a
4 49 aa.n
49 *5.o9
49 53»5»
50 o»37
50 3.39
50 5.7*
50 28,62
50 46,78
51 8»oi
51 12,87
52 0,17
52 3,60
52 26,35
5* 44.67
5* 57.79
53 7.'8
53 io.'6
53 15.40
53 »9.69
53 30.33
54 8,10
54 '0.09
54 55.4'
54 564a'
55 a5.39
55 35.56
56 0,05
56 0,21
56 3.90
56 *5.a7
56 34.81
56 36*56
56 4',90
56 4».55
57 55.03
58 2,50
58 2,64
58 35^+7
58 53.58
58 56,01
58 57.53
58 58.49
59 0,80
59 4.78
4 59 6.82
Annual
Preces.
SecVar.
+4,450
—2,267
4-2|Oo6
4,109
4,119
5.199
3.396
3.'04
34*9
4,287
4,176
3.393
0.959
a.834
1,781
5,«8i
5.186
0,065
7,464
8,315
3.57a
2,904
».597
4.678
+3.565
— 1,041
+3410
4,189
2,430
«.5H
1.994
3,704
3.5*9
2,267
9.7*5
4.7*5
4,812
3.501
1,568
3.546
3.579
3.647
*.'44
2,136
+*.534
+0,0011
+0,0977
-f 0,0014
+0,0160
+0,0161
+0,0421
+0,0064
+0,0039
+0,0068
+0,0187
+0,0167
+0,0063
+0,0090
+0,0022
+0,0020
+0,0372
+0,0372
+0,0229
+0,1167
+0,1580
+0,0080
+0,0026
+0,0014
+0,0250
+0,0077
+0,0480
+0,0062
+0,0159
+0,0011
+0,0011
+0,0014
+0,0090
+0,0071
+0,0009
+0,2235
+0,0247
+0,0264
+0,0067
+0,0031
+0,0071
+0,0074
+0,0082
+0,0011
+0,0010
+0,0012
Proper
Motion.
■
0,000
-0,055
— 0/X)I
+0,004
+0,003
+0,004
—0,006
+0,007
+0,010
+0,004
+0,005
+0,010
+0,031
+0,006
+0,006
+0,003
+0,004
—0,076
—0,018
—0,045
+0,009
+0,002
+0,011
0,000
—0,003
—0,033
+0,004
+0,006
+0,008
+0,009
+0,003
—0,003
0,000
—0,002
-0,054
+0,045
—0,023
+0,001
+0,003
+0,004
+0,009
-0,005
+0,004
Logarithms of
a
b
e
d
+8.3521
+8.849*
+0.3892
-7.9935
8.9397
9437*
-0.3555
-8.9277
84176
8.9182
+0.3023
-8.2245
84125
8.9138
0.6138
+8.2129
84138
8.9155
0.6148
+8.2166
8.6053
9.1073
0.7242
+8.5438
8.3129
8.8173
0.5310
+7.7058
8.2975
8.8039
04919
+6.7096
8.3117
8.8205
0.5352
+7.7436
84348
8.9442
0.6321
+8.2734
84111
8.9257
0.6208
+8.2267
8.3029
8.8179
0.5306
+7.6911
8.5726
9.0903
9.9818
-8.5047
8.2925
8.8123
04524
-7.55*6
8.2947
8.8159
0444*
-7.6389
8.5679
9.0903
0.7144
+84999
8.5682
9.0909
0.7148
+8.5004
8.6886
9.2119
8.8156
—8.6524
8.8334
9.3583
0.8730
+8.8157
8.9051
94300
0.9198
+8.8925
8.3073
8.8367
0.5530
+7.8689
8.2798
8.8094
04630
-7.3896
8.2991
8.8339
04144
—7.8388
84760
9.0110
0.6701
+8.3689
8.2981
8.8365
+0.5521
+7.8536
8.7924
9.3320
—0.0175
—8.7722
8.2797
8.8222
+0.5340
+7.6980
8.3866
8.9292
0.6221
+8.2038
8.3120
8.8550
0.3856
-7.9614
8.2975
8.8430
04022
-7.8896
8.3758
8.9224
0.2997
—8.1833
8.3074
8.8542
0.5687
+7.9526
8.2855
8.8330
0.5476
+7.8110
8.3311
8.8787
0.3555
-8.0552
8.9725
9.5289
0.9879
+8.9645
84621
9.0194
0.6744
+8.3592
8476*
9.0336
0.6824
+8.3814
8.2696
8.8310
0.5441
+7.7697
84310
8.9946
0.1952
— 8.3111
8.2720
8.8359
0.5497
+7.8105
8.2755
8.8397
0.5537
+7.8397
8.2836
8.8478
0.5619
+7.8940
8.3342
8.8987
o.33»*
—8.1002
8.3350
8.9000
0.3296
-8.1033
+8.»778
+8.8430
+04038
—7.8620
' North Polar
No. I Distance,
I Jan. I, 1850.
a
>S3« "5 58 »7»i
153a I 166 34 29,9
IS33 I "9 S» «7.3
1534
1535
1536
1537
1538
1539
1540
1541
154a
»S43
1 544
»545
1546
1547
1548
1549
1550
155*
155a
*S53
1554
1556
>557
1558
1559
1560
1561
1562
1563
1564
1565
1566
1567
1568
1569
1570
1571
1572
«573
1574
1575
50 50 I9»4
50 34 43.6
29 47 6,1
75 41 27.2
88 31 12,1
74 18 51,6
46 24 16^
49 8 55,9
75 SO 5*.5
148 47 21,6
IOC 29 12,7
102 45 41,1
31 14 39.5
31 II 40,6
156 55 4.5
16 15 27.9
13 43 4^2
68 37 4*»9
97 13 5».8
no 16 28,3
38 36 27,7
68 56 12,6
162 39 2,5
74 48 36,0
48 58 26,1
1x6 29 26,7
113 o 44,9
129 56 18,3
63 46 47»9
70 24 19,7
121 59 33,8
10 57 24,2
37 54 ".9
36 29 30.0
71 33 40.5
139 22 6,7
69 47 6,0
68 29 51,9
65 56 14,3
125 41 29,3
"5 55 5.9
112 34 32,6
Annual
Preces.
Sec.Var.
Proper
Motion.
fl'
u
M
M
-6,08
-I-0.341
+0,58
—9.9071
6,08
-0,315
+ 0,19
—0.0 1 19
6,04
+0,279
—0,06
-9.9752
6,03
o.57»
0,00
+9^.246
6,03
0,573
+ 0,03
+9-43"
6,02
0,737
+ 0,02
+9-7869
5.99
Oy473
+ 0,03
—9.2662
5»97
Oy43*
—0,01
— 9.6118
5»94
0,478
+0,02
—9.2030
5.93
0.597
0,00
+9-5371
5.86
0,582
0,00
+9-473 1
5.86
0,473
—0,01
—9.2718
5»83
0,134
—0,25
—0.0184
5»8o
0,396
+0,12
-9.7788
5.78
0,388
+0,03
—9.8026
5.77
0,724
+0,01
+9.7736
5»77
o,7H
+0,03
+9.7742
5.76
0,009
+0.29
—0.0217
5.74
i»043
+0.03
+9.9022
5»74
1,162
—0.04
+9.9179
5*69
0,500
+0,04
-8.7372
5.68
o^jo6
—0,01
-9-7434
SM
0.364
+0.04
—9.8691
5,62
0.655
+0,15
+9.6807
5.58
+0,499
+0,04
-8.7767
5.56
—0,146
—0,72
—0.0197
5>53
+0,479
+0,04
—9.2225
5.53
0,587
+0,05
+9-4823
5.5*
0,341
+0/58
-9.9123
5^9
0.354
—0,06
—9.8895
5*48
0,280
—0,03
-9.9778
548
0,520
-0,04
+8.55*7
5^47
0,495
+0,08
-8.9350
5.47
0,318
+0,06
-9.9434
5»37
1.367
—0,05
+9.9363
5.36
0,664
+9.6936
5»36
0,676
+9-7 13a
5»3»
o,49»
—0,03
—9.0282
5»»8
0,221
+0,37
—0.0063
5,28
0499
+0,05
-8.8686
5.*8
0,504
—0,04
—8.7007
5,28
0,5 » 3
—0,05
-74624
5»a7
0,302
+0,07
— 9.9616
5.»7
0,301
+0,10
— 9.9626
-5»»7
+0,357
+0,05
-9.8871
1
Logarithms of
y
+9.1234 1— 0.7841
+94.696 1 0.7839
+9.2857; 0.7810
I
-9.2785
—9.2806
—94.160
—8.8682
0.7803
0.7800
0.7798
0.7775
•7.8855 0.7757
■8.9032 1 0.7735
9.3093 0.7730
—9.2816
-8.8538
+9-3953
+8.7214
+8.8041
-9.3909
—9.3908
+942x8
—94388
-9-4439
—9.0 141
+8.5621
+8.987 X
— 9.3402
-8.9997
+94228
—8.8587
-9-*575
+9.0893
+9.0297
+9.244x5
—9.0815
—8.9612
+9.1598
-94195
-9.3237
-9.3318
—8.9229
+9.3009
—8.9590
—8.9844
—9.0306
+9.1859
+9.1878
+9.0034
0.7681
0.7678
0.7654
0.7635
0.7621
0.7612
0.7608
0.7603
0.7588
0.7587
0.7547
0.7545
0.7496
0.7495
0.7464
0.7452
0.7426
0.7425
0.7421
0.7398
0.7387
0.7385
0.7379
0.7379
0.7297
0.7288
0.7288
0.7251
0.7230
0.7227
0.7225
0.7224
0.7221
0.72x7
-0.7214
+9.9790
9.9791
9.9794
9.9794
9-9795
9-9795
9-9797
9-9799
9.9801
9.980 X
9.9806
9.9806
9.9809
9.9810
9.9812
9.98x2
9.98x3
9.9813
9.9815
9.9815
9.9818
9.9818
9.9823
9.9823
9.9825
9.9826
9.9828
9.9828
9.9829
9.9831
9.9832
9.9832
9.9832
9.9832
9-9839
9-9839
9.9839
9.9842
9-9844
9.9844
9-9844
9.9844
9.9844
9.9845
+9.9845
687
688
68 X
695
694
690
693
697
699
260
251
252
144
257
259
261
256
262
266
Taylor.
V.
271
272
691 263
692
264
lU.
• • •
m.
• • •
ui.
• •
u.
• «
u.
• •
u.
• •
u.
u.
• •
u.
lU.
V.
• •
IL
11.
m.
111.
698
701
> « « •
696
254
253
274
280
285
273
282
702
700
I • ■ ■
704
111.
m.
u.
■ •
11.
iv.
• ••
111.
• •
IL
286
283
289
290
291
287
288
269
705 293
708
707
706
296
297
295
308
309
11.
• •
U.
• •
u.
• •
u.
J* t
m.
ui.
• • ■
m.
V.
• ••
Ul.
86
12
10
XI
77
78
79
81
80
82
»3
9^
83
84
17
18
x6
85
86
66
2X
87
89
88
90
9»
28
26
27
99
^5
11. 592
V. 402
u- 593
1648
1702
1658
Bri».
bane.
X679
X701
1721
1686
169X
1700
1695
X717
713 303
n. 595
ii. 594
ii. 5981x712
iii. 531 1713
u. 597
817
828
825
Vuioua.
833
837
851
846
849
848
861
858
860
M 181
M 182
J 107
B.H 266
G908
M 183
J 108
B.F653
M184
M 185
M186
B.H 265
G929
B.F 649
M187
Mx88
B.F 655
J no
J 109
71
No.
Constellation.
CaeU . .
Tauri .
Leporis
66 Eridani
Pictoris
1 3 Ononis
Aurigae
14 Camelopardi .
14 Ononis . . . .
Camelopardi.
107 Tauri
Mens«
67 Eridani fi
Pictoris Tj'
16 Ononis h
576
577
578
579
580
581
58a
583*
584
585
586
587
588
589
590
59^
59a*
593
594
595
596
597
598
599
600
601
602
603*
604
605
606
607
608
609*
610*
611
612
613
614
615*
616*
$17
618*
619
620 1 108 Tauri
7^
Mag.
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
Sec Var.
6
7
6
6
neb.
6i
6
6
6
6
7
4i
' 3
5i
6
15 Orionis ' 5
Eridani 7
68 Eridani 6
Orionis 7
Pictoris 6
I
Tauri 7
69 Eridani A 4
Camelopardi 6
Columbae 6
Doradus ( 5
Orionis i 64
XI Aurigse ft ' 5
Columbae
Leporis . .
Pictoris . .
MenssB /3
Pictoris
3 Leporis I
12 Aurigae
Camelopardi
17 Orionis f
Doradus ft
13 Aurigse a
14 Aurigae
Columbae
5 Leporis ft
4 Leporis x
Orionis
Camelopardi
7
6
5i
4i
6
6
5
5
I
5
6
5
5
7
6
7
h m •
•
4 59 6,98
+ 1,9"
59 io»4a
3.759
59 »o»95
a.431
59 »o.77
2,961
59 22,12
1.549
59 »5.35
3.282
59 33.17
4444
59 34.55
5.550
59 43»"
3.»59
59 45.43
7,316
4 59 59.63
+3,53*
5 0 o.»5
— 1,806
0 28,73
-l-a.951
I 2,67
1.541
I 4,67
3,290
I 7,04
3.427
» 9.56
2,869
I 17,70
2,965
I 43,46
3.378
> 5^.54
1,249
I 53,66
3.551
I 58,26
2,867
2 37,07
9,298
2 54,48
2,132
» 56.53
1,023
3 5.05
3.439
3 10.09
4,094
3 41.54
1,927
4 13."
1.794
4 34.07
+ 1,204
4 48,66
—0,816
5 10,09
+ 1,793
5 18,17
a.793
5 *i.i5
44^7
5 ai.58
9,262
5 a7.i6
3.131
5 35.19
0,626
5 36.95
4.409
5 38,36
3.899
5 4^.9*
2,308
6 11,63
2,688
6 18,39
2,767
6 20,75
2,880
6 24,74
9.099
5 6 26,93
+ 3.599
+0,0016
+0,0093
+0,0010
+0,0027
+0,0032
+0,0048
-f- 0,0 190
+0,0423
+0,0045
+0,0993
+0,0069
+0,0668
+0,0026
+0,0032
+0,0047
+0,0057
+0,0022
+0,0026
+0,0053
+0,0051
+0,0068
+0,0021
+0,1829
+0,0010
+0,0070
+0,0056
+0,0127
+0,0015
+0,0018
+0,0053
+0.0356
+0,0018
+0,0017
+0,0168
+0,1720
+0,0033
+0,0x08
+0,0165
+0,0099
+0,0009
+0,0014
+0,0016
+0,0020
+0,1609
+ 0,0067
Proper
Logarit
Motion.
a
b
■
+0,012
+8.37x8
+8.9371
+0,011
8.2971
8.8628
+0,007
8.2903
8.8561
+0,002
8.2431
8.8 lox
-0,045
84306
8.9978
+0,003
8.2467
8.8143
+0,010
84044
8.9730
—0,004
8.5755
9.144.2
+0,007
8.2435
8.8133
8.7748
9.3449
+0,005
8.2630
8.8349
+0,273
8.8287
94006
-0,003
8.2354
8.8110
—0,030
84195
8.9994
+0,007
8.2354
8.8156
+0,003
8.2448
8.8253
+0,007
8.2339
8.8147
+0,001
8.2291
8.8 1 10
-0,009
8.2364
8.82x6
— 0,010
84607
9.0470
+0,013
8.2513
8.8379
+0,005
8.2280
8.8152
8.9091
9.5013
+0,003
8.3074
8.9019
—0,022
84875
9.0822
+0,011
8.2313
8.8272
0,000
8.3191
8.9157
—0,016
8.3349
8.9357
4-0,004
8.2 143
8.8207
—0,011
84467
9-0545
+0,063
8,7005
9.3103
-0,003
8.3456
8.9584
+0,005
8.2072
8.82 1 1
+0,010
8.3573
8.9716
+0,017
8.8846
94989
+0,004
8.1969
8.8120
—0,112
8.5238
9.1400
+0,013
8.3521
8.9685
0,000
8.2690
8.8856
-0,032
8.2586
8.8759
0,000
8.2086
8.8298
+0.003
8.2012
8.8234
+0,004
8.1940
8.8165
+0,008
8.8648
94879
+0,003
+8.2217
+8.8451
+0.2812
0.5750
0.3858
04714
0.1899
0.5161
0.6477
0.7443
0.5131
0.8643
+0.5480
—0.2567
+0.4700
0.1879
0.5172
0.5349
04577
04721
0.5286
0.0964
0.5504
04574
0.9684
0.3288
0.0097
0.5364
0.6122
0.2848
04462
+0.0806
—9.9116
+0.2535
04461
0.6461
0.9667
04957
9.7968
0.6443
0.5909
0.3632
04295
04421
04594
0.9590
+0.5562
—8.1970
+7.9697
-7.9377
—7.1712
—8.3130
+74544
+8.2669
+8.5234
+74028
+8.7556
+7.7899
-8.8139
-7.1996
— 8.3023
+7.4588
+ 7.6690
-74*15
—7.1386
+7.6000
— 8.3720
+7.7932
— 7.4200
+8.8999
-8.0757
-84144
+7.6678
+8.XI14
-8.1555
-7.5336
— 8.3610
-8.6775
— 8.1915
-7.5270
+8.2x60
+8.8752
+6.8664
-84697
+ 8.2079
+7.9993
-7.9629
-7.6590
-7.5573
-7.3549
+8.8549
+7.7973
No.
1576
1577
1578
1579
1580
1581
1582
1583
1584
1585
1586
1587
1588
1589
1590
1591
1592
1593
1594
1595
1596
"597
1598
'599
x6oo
x6oi
1602
1603
1604
1605
1606
1607
1608
1609
16x0
1611
1612
1613
16 14
1615
1616
1617
1618
1619
x6zo
North Polar
Distance,
Jan. I, ig5o.
131 57 45»9
61 55 42,6
116 21 31,5
94 5« 4».i
139 42 23,3
80 42 58.9
43 »3 44.0
27 30 7^.
81 42 5,9
16 54 52,3
70 20 26^
165 10 3,1
95 17 4.7
139 47 6,7
50 22 14^
74 35 56,8
98 51 4i»7
94 39 »3.5
76 38 4»'7
144 36 47»i
69 37 26,2
98 57 i»7
" 45 4.3
"5 54 53.3
147 40 45.2
74 8 43.5
51 41 55,8
131 25 12^
X02 2 21,6
145 II 13,1
161 31 34,3
134 31 49.9
102 3 12,7
43 45 40.9
II 51 2,2
87 19 18,7
152 o 9,7
44- 9 34»5
57 29 29,2
120 24 30,8
106 23 11,6
103 7 21,3
98 19 43,2
12 10 29,0
67 53 a7»4
Annual
Prcccs.
II
-5.»7
5,26
5,26
5»a5
SM
5.14
5»»3
5.13
5»»i
5.»i
5.19
5.19
5.15
5,10
5,10
5,10
5.09
5,08
5»o5
5.03
5.03
5,02
4.97
4.94
4.94
4.93
4,92
4.88
4,82
4.80
4.78
4.75
4.74
4.74
4.74
4.73
4.72
4.71
4.71
4.71
4.67
4.66
4.65
4.65
.4,64
SecVar.
Proper
Motion.
//
+0,269
0,529
0,342
0,417
0,218
0^4.62
0,626
0,782
0.459
1,030
+0,498
-0,254
+0^4.16
0,217
0464
0.483
0405
0,418
0^+77
0,176
0,501
0405
1.314
0,301
0,145
0^4.86
0.579
0,273
0,396
+0,171
—0,116
+0,254
0,396
0,627
1.313
0,444
0,089
0,625
0,553
0,327
0,381
0,393
0,409
1,291
+0,511
u
-0,14
—0,06
+0,12
+0,04
+0,29
+040
+0,10
0,00
+0,06
+0,01
+0,28
+0,08
+0,25
+0,11
—0,02
+0,03
+0,07
+0,22
+0,03
+0,02
+0,01
—0,16
+0,10
+0,06
-0,38
-0,09
+0,01
+0,89
—0,09
+0,02
+0,03
—0,06
+0,01
+0,68
+041
—0,02
-0,68
+0,01
+0,02
+0,04
+0,02
—0,03
Logarithms of
—9.9858
+8.8525
-9.9124
-9.71 1 1
—0.0072
-9-4355
-f-9.6087
+9.8168
—9^.624
+9.9018
—8.9227
0.0190
9.7169
0.0080
94250
9.2082
9.7618
9.7084
9.2980
0.0172
8.8432
—9.7629
+9.9346
—9.9638
—0.0216
—9.1838
+9-4153
-9.9855
-9.7972
—0.0190
—0.0247
-9.9959
-9-7975
+9.6038
+9-9355
—9.5889
—0.0261
+9-5966
+9.1942
-9.9377
-9.8393
—9.8085
-9.7561
+9.9342
-8.5563
y
+9.2444
—9.0914
+9.0661
+8.3457
+9.2998
-0.7214
0.7210
0.7210
0.7198
0.7197
—8.6248
0.7193
—9.2786
0.7184
-9.3639
0.7182
-8.5743
0.7172
-9-3955
0.7169
-8.9399
0.7153
+9.3983
0.7152
+8-3739
0.7118
+9.2884
0.7078
-8.6287
0.7075
-8.8292
0.7072
+8.5924
0.7069
+8.3x32
0.7060
—8.7642
0.7028
+9.3108
0.7017
—8.9412
0.7016
+8.5908
0.7010
-9.3849
0.6963
+9.1602
0.6941
+9.3185
0.6939
—8.8271
0.6928
—9.1822
0.6922
+9.2066
0.6882
+8.7000
0.6830
+9.2937
0.6816
+9-3545
0.6797
+9.2206
0.6769
+8.6934
0.6759
-9.2319
0.6755
^9.3639
0.6754
—8.0420
0.6747
+9-3174
0.6737
—9.2270
0.6734
—9.1014
0.6733
+9-0747
0.6726
+8.8171
0.6689
+8.7219
0.6680
+8.5264
0.6677
-9.3550
0.6671
-8.9403
—0.6669
+9.9845
9.9845
9.9845
9.9846
9.9846
9.9847
9.9847
9.9847
9.9848
9.9848
9-9849
9.9849
9.9852
9.9855
9-9855
9.9855
9.9855
9.9856
9.9858
9.9859
9.9859
9.9859
9.9862
9.9864
9.9864
9.9865
9.9865
9.9868
9.9871
9.9872
9.9873
9.9875
9-9875
9.9875
9,9875
9.9876
9.9876
9.9877
9.9877
9.9877
9.9879
9.9880
9.9880
9.9880
+9.9880
• • • •
712
709
I • • •
703
711
710
715
716
714
718
717
• « • •
720
719
724
727
721
• • •
7»5
722
723
732
730
729
• • • •
310
298
307
302
300
294
292
304
305
312
3H
313
316
318
319
323
I
3^4
H
II
5
311
10
6
9
x6
17
»5
317
726 13
Taylor.
m. 533
ii. 596
iL 600
iL 599
V. 405
ill. 532
iii. 530
ill. 529
ii. 601
iL 602
ii. 603
iL 6q5
ii. 604
iL 606
iiL 536
T. 408
iiL 537
iL 607
V. 409
iL 610
iL 609
iL 608
V. 410
iiL 542
T. 411
ilL 546
ii. 613
liL 543
iv. 372
iii- 545
ii. 611
liL 544
V. 413
ii. 616
iL 618
>▼• 375
iv. 373
iL 615
Bm-
bane.
1715
1710
1720
862
1752
1728
1732
173*
17441
1737
1751
1778
1749
1766
1747
859
865
872
870
874
876
878
881
885
889
887
891
883
882
Varioiu.
W294
G93*
G928
J III
M189
J 112
G93I
B.F 672
J 113
G937
M 190
J114P218
J 115
P219
M 191
B.A.C.
(K)
73
No.
1621
1 6X2
1623
1624*
1625
1626*
1627
1628
1629
1630
I63I
1632*
1633
1634
1635*
1636
1637
1638
1639
1640
164 1
1642*
1643*
1644
1645
1646
1647
1648
1649
1650
1651
1652
1653
1654
1655
1656*
1657
1658
1659
1660
1661*
1662*
1663
1664*
1665*
Constellation.
DoradiU
15 Camdopardi
19 OiioniB j3
18 Oiionis
Tauri
Aurigse
16 Amigfle
Menss
17 Aurigae
Columbs
15 Aurigae X
Aurigae
Columbie
Colnmbs
18 Aurigae
19 Aurigae
109 Tauri ft
20 Orionis 9*
Tauri
Pictoris
Columbae
16 Camelopardi
Leporis
Columbae
20 Aurigae g
21 OrionU
Tauri
Tauri
Aurigae
Columbae 0
Tauri
Pictoris
6 Leporis X
7 Leporis y
Columbae
Orionis
Orionis
22 Aurigae
Doradus 0
22 Orionis o
Orionis
Ursae Minoris . . . .
21 Aurigae <r
Pictoris
23 Orionis m
Mag.
6
I
6
7
7*
6
6
6*
6
5
6i
6
6
8
6
5*
4
7
6
6
6
6
6
6
6
7
5
6i
6
4i
5h
6
6
6
7
S
5i
8
6
5*
6
5
Right
Ascension,
Jan. I, 1850.
h
5
m 8
6 27,12
6 3i»59
7 19*90
7 44-»a8
7 58*37
8 12,31
8 20,01
8 22,06
8 26,88
8 27,23
8 35»53
9 7.67
9 10.67
9 »34a
9 30. >7
o 7,88
p 16,11
o 19,58
o 22^4.6
o 24,17
o 24,19
o 37»40
o 46,88
0 53.95
1 11,71
I 21,83
I 27,71
» 34.46
1 40,42
» 4.55
a 5.13
2 11,60
2 40,03
3 1.69
3 15.17
3 33
3 51.84
3 53.01
3 53.59
4 6,57
4 ",38
4 26,81
4 17.81
4 40,06
4 57.15
Annual
Preces.
4-0,452
5.148
1,879
3.318
3.501
4,176
+3,924
-3.335
+3.937
2,124
4,163
3.937
2,118
1403
3.945
3.944-
3.596
2,910
3.545
1,387
1.153
5,112
1.753
2,199
4.133
3,126
3.531
3,760
3,808
1.153
3.538
1.375
2,760
1,781
1,388
3,261
3.058
+3.791
—0,070
+3.058
3.149
18.363
4,067
1,224
+3.148
Sec. Var.
4-0,0128
+0,0289
+0,0020
+0,0044
+0,0057
+0,0126
+0,0096
+0,1068
+0,0098
+0,0010
+0,0124
+0,0096
+0,0010
+0,0009
+0,0096
+0,0095
+0,0062
+0,0021
+0,0058
+0,0036
+0,0009
+0,0259
+0,0015
+0,0009
+0,0125
+0,0030
+0,0055
+0,0074
+0.0079
+0,0009
+0,0056
+0,0035
+0,0015
+0,0015
+0,0009
+0,0035
+0,0025
+0,0073
+0,0175
+0,0024
+0,0029
+0,7563
+0,0099
+0,0042
+0,0029
Proper
Motion.
Logarithms of
a
+0,079
—0,008
+0,005
+0,004
+0,015
0,000
+0,003
—0,014
+0,008
+0,003
+0,047
—0,002
+0,005
+0,002
—0,002
+0,004
+0,006
+0,006
+0,002
—0,024
+0,004
—0,005
+0,006
+0,007
+0,001
+0,003
+0,001
+0,002
+0,009
+0,004
—0,012
+0,004
+0,005
+0,015
+0,006
+0,004
—0,005
+0,006
—0,065
+0,005
—0,007
+0,004
+8.5403
,84631
8.1861
8.1864
8.1987
8.2920
8.2507
8.8733
8.2517
8.2643
8.2866
8.2460
8.2591
8.2150
8.2440
8.2385
8.1896
8.1597
8.1830
8.3684
8.2429
84224
8.1650
8.2314
8.2754
8.1478
8.1720
8.1988
8.2046
8.2280
8.1671
8.3541
8.1477
8.1429
8.1811
8.1323
8.1247
8.1820
8.5391
8.1226
8.1226
9.1879
8.2183
8.3547
+8.1154
+9.1638
9.0871
8.8170
8.8208
8.8351
8.9304
8.8902
9.5131
8.8922
8.9049
8.9284
8.8924
8.9060
8.8638
8.8938
8.8939
8.8462
8.8169
8.8406
9.0263
8.9008
9.0822
8.8263
8.8938
8.9405
8.8145
8.8395
8.8674
8.8741
8.9012
8.8404
9.0285
8.8265
8.8251
8.8671
8.8195
8.8151
8.8724
9.2296
8.8152
8.8159
9.8839
8.9143
9.0528
+ 8.8162
+9-6549
0.7116
04592
0.5221
0.5441
0.6207
+0.5937
—0.5231
+0.5951
0.3271
0.6194
0.5951
0.3259
0.3807
0.5960
0.5960
0.5559
04639
0.5496
0.1421
0.3330
a7o86
04398
0.3423
0.6266
04950
0.5480
0.5752
0.5807
0.3331
0.5487
0.1384
04410
04442
0.3781
0.5134
04854
+0.5787
—8.8420
+04855
04982
1.2640
0.6093
0.0877
+04981
—84925
+8.3913
-7.3496
+74736
+7.6949
+8.1027
+7.9891
—8.8645
+7-9947
-8.0335
+8.0943
+7.9888
— 8.0299
-7.8738
+7.9895
+7.9838
+7.7620
—7.2463
+7.7164
—8.2662
—8.0026
+8.3479
-7.5389
-7.9757
+8.0980
+6.7763
+7.6937
+7.8676
+7.8958
-7.9871
+7.6939
—8.2527
—7.5106
-74773
-7.8459
+7.2909
—6.1229
+7.8646
-8.5042
—6.0930
+6.8982
+9.1863
+8.0001
—8.2661
+6.8879
74
No.
i6ai
i6a2
1623
1624
1625
1626
1627
1628
1629
1630
1631
1632
1633
1634
1635
1636
1637
1638
1639
1640
1641
1642
1643
1644
1645
1646
1647
1648
1649
1650
1651
1652
1653
1654
1655
1656
1657
1658
1659
1660
1661
1662
1663
1664
1665
North Polar
Distance,
Jan. I, 1850.
o t u
"53 35 »o.7
3a 3 8»a
98 22 45,0
78 49 54.5
71 43 55»o
49 4* 13."
56 47 25.8
268 29 58,3
56 a3 59»7
126 o 1,6
50 2 25,5
56 as 4.1
126 9 6,1
117 6 55,7
56 10 44,2
56 12 17,1
68 3 47.5
97 o 39»»
70 I 4^9
142 12 1 1,0
125 5 56,2
32 36 31,0
103 40 56,4
123 42 19.7
48 21 3,6
87 33 49.3
70 34 53.6
62 12 1,6
60 35 20,6
125 2 46,1
70 20 36,9
142 20 56^
103 20 8,2
102 28 22,1
117 31 30,6
81 43
90 34 13,6
61 12 42,2
157 21 15,8
90 32 7^
86 34 47^
4 53 55.1
5* 45 37.9
144 37 5a.o
86 36 15,6
Annual
Preces.
u
-4.64
4.64
4.57
4,53
4.5*
4^9
4^
4^
4^7
4^7
4**6
4**a
4.4'
4.39
4.38
4*33
4.3a
4.31
4.31
4.31
4.31
4.»9
4.*7
4,26
4.a4
4,22
4,22
4,21
4,20
4,16
4,16
4.15
4."
4,08
4.05
4.04
4,01
4,01
4,01
3»99
3.98
3*96
3.96
3.94
-3.9a
SecVar.
+0,064
0.731
0409
0.473
0.497
0,594
0,558
0^474
0.560
0,302
0,592
0,560
0,301
0.34a
0,561
0,562
0,512
0,415
0,505
0,198
0,307
0,728
0,392
0,313
0,603
0,44.6
0,504
0,536
0,543
0,307
0,505
0,196
0,394
0.397
0,341
0,466
0.437
+0,542
—0,010
+0,437
0,450
2,626
0,581
0.175
+0,450
Proper
Motion.
—0,14
+0,03
+0,01
—0,02
—0,09
+0,15
—0,23
-0,05
+0,05
+0,66
+0,06
-0,05
+0,09
+0,02
+0,01
-0,05
+0,03
+0,11
—0,09
+0,08
+0,05
—0,02
+0,08
+0,03
+0,05
+0,11
+0,06
+0,12
+0.50
+0,07
-0,30
+0,02
—0,04
-0.05
+0,03
+0,02
—0,06
+0,02
—0,01
0,00
—0,11
+0,01
—0.0271
+9.7740
-9.7568
-9.3748
—9.0282
+9.4761
+9.2322
—0.0177
+9.2504
-9.9657
+9.4678
+9.2507 —9.0856
—9.9666 +9.1 131
-9.9196 +8.9993
+9.2615 -9.0851
Logarithms of
+9.3167
—9.2922
+8.5211
—8.6413
—8.8485
— 9.1611
—9.0879
+9.3403
—9.0914
+9.1 176
-9.1549
+9.2613
-8.5763
-9.7403
—8.8710
—0.0161
—9.9622
+9.7701
-9.8147
-9.9558
+9.5123
-9-5933
—8.9258
+8.8579
+9.0095
—9.9624
-8.9009
■0.0169
-9.8116
-9.8029
-9.9229
-9.4598
-9.6471
+8.9619
—0.0300
—9.6465
-9-5737
+9.9729
+9-3939
—0.0215
-9.5742
-9.0795
—8.9054
+84.191
-8.8656
+9.2296
+9.0915
-9-*555
+8.7025
+9.0718
-9.1475
-7.9520
—8.8444.
—8.9904
—9.0119
+9.0763
— 8.844A
+9.2147
+8.6749
+8.6430
+8.9698
— 8.4624
+7.2989
—8.9834
+9.2658
+7.2691
—8.0736
—9.2938
—9.0772
+9.2048
—8.0632
-0.6668
0.6662
0.6597
0.6565
0.6545
0.6526
0.6516
0.6513
0.6506
0.6506
0.6494
0.6450
0.644.5
0.6427
0.6418
0.6364
0.6353
0.6348
0.6343
0.6341
0.6341
0.6322
0.6308
0.6298
0.6272
0.6257
0.6249
0.6239
0.6230
0.6194
0.6193
0.6184
0.6 141
0.6108
0.6072
0.6061
0.6030
0.6030
0.6029
0.6009
0.6001
0.5977
0.5975
0.5956
-0.5929
tf
+9.9880
9.9881
9.9884
9.9886
9.9887
9.9888
9.9889
9.9889
9.9889
9.9889
9.9890
9.9892
9.9892
9.9893
9.9894
9.9896
9-9897
9.9897
9.9897
9.9898
9.9898
9.9898
9.9899
9.9900
9.9901
9.9902
9.9902
9.9902
9-9903
9.9904
9.9904
9.9905
9.9907
9.9908
9.9910
9.9910
9.9912
9.9912
9.9912
9.9912
9.9913
9.9914
9.9914
9.9915
+9.9916
I
736
734
' • • •
728
733
731
737
738
739
74X
74»
735
743
• • •
740
744
748
749
750
746
751
747
753
T^jlor.
8
18
»9
20
21
»3
30
22
26
36
35
17
3a
34
40
37
44
28
• * •
47
39
45
43
41
4*
51
48
• • •
5*
54
59
58
55
60
61
56
65
^ 547
ii. 619
ii. 620
iv. 376
iii. 548
iiL 549
iv. 379
ii. 621
lii. 550
iu. 551
iL 622
iy. 381
iii. 552
ii. 623
iL 625
ii. 624
V. 417
iii. 554
iiL 553
iL 626
iiL 556
uL 555
ii. 628
iL 627
lii. 557
ii. 629
ii. 630
iiL 558
V. 423
iL 631
ii. 632
ii. 633
m. 559
iL 634
u. 635
iii. 560
iii. 561
V. 427
ii. 639
1772
Bris.
bane.
1829
1767
1773
1771
1791
1783
1786
1793
1802
1796
1828
1817
894
893
905
899
900
906
904
907
924
916
919
922
9*5
Viriocis.
G950
M 192
B.F 681
B.F 682
W304
M 193
J 117
M 194
G958
W306
M195
M 197
W309
M196
J 118
A.
B.F 698
M198
G944
(K2)
75
No.
[666
[667
[668
[669
[670*
[671
[672
[673
[674
[675
[676
[677*
[678*
[679
[680
[681
[682
[683*
[684
[685
[686
[687
[688*
[689
[690
[691
[69a
[693
[694
[695
[696*
[697
[698*
1699*
[700
[701
[70a
[703*
[704
705
[706
[707
[708
[709
[710
76~
Constellation.
Mag.
Columbae
1 10 Tauri
Aurigae
Aurigae
Leporis
111 Tauri
Pictoris K
Columbe
Pictoris
Mense
17 Camelopardi
Pictoris
Orionis
8 Leporis
29 Orionis e
1 12 Taori /3
27 Orionis p
Aurigae
28 Orionis Kj
25 Orionis ^^
Pictoris
24 Orionis y
Ck>lumb8B
113 Tauri
24 Aurigae f
Pictoris
1x5 Tauri
Ck>lnmbfle
Columbae
114 Tauri 0
Orionis
Dormdiis
Pictoris
Tauri
30 Orionis ^'^
116 Tauri
1 17 Tauri
Tauri
Pictoris X
18 Camelopardi
Camelopardi
1 18 Tauri
Leporis
Aurigae
Pictoris
6
7
7
7
6
6
5
6
6
6
6
6
6^
6
5i
2
5i
6
4i
5i
6
2
6
6
5
6
5i
6
6
5
7i
6
6
8
5
6
6
7
5
6
5
7
6
6
Right
Ascension,
Jan. I, 1850.
m •
4 57^1
4 58,11
4 58.^3
4 58.77
5 3^»6o
5 40^41
5 41.4a
5 51.05
5 51.38
5 53.64
6 0,69
6 4,00
6 12,89
6 38,37
16 43.67
6 48,79
6 51,56
« 53.04
6 56,22
6 57.93
7 3.59
7 5.33
7 10,68
7 a5.9»
7 4^.51
7 50,77
8 25,21
8 28,01
8 28,86
8 37.74
8 3941
8 41,60
8 49,85
[8 52,70
[8 58,87
9 8.65
9 19.39
9 30,61
9 36,51
9 43.30
19 45.79
20 2,62
10 6,08
20 8,99
5 20 27,79
Annual
Preces.
+1.I57
3.460
3.861
3.859
2,461
Sec. Var.
•^0,0008
+0,0047
+0,0078
+0,0078
+0,0009
3.478
+0,0047
1,464
+0,0028
2,169
+0,0008
+1.653
+0,0020
-7."3
+0,2526
+5.639
+0,0323
1,817
+0.0014
3.047
+0,0023
2,742
+0,0013
4,887
+0,0017
3.783
+0,0068
3.047
+0,0023
3.965
+0,0084
3.01a
+0,0022
3,110
+0,0026
1.779
3.114
2406
3r46i
3.969
1,405
3.494
1.974
2,062
3.597
3.135
0.705
1,232
3446
3.139
3.44a
3476
3456
1,098
5.106
7,961
3.685
2,790
3,802
+ 1.783
+0,0015
+0,0030
+0,0008
+0,0044
+0,0082
+0,0029
+0,0046
+0,0010
+0,0009
+0,0052
+0,0026
+0,0075
+0,0038
+0,0044
+0,0026
+0,0041
+0,0043
+0,0041
+0,0045
+0,0210
+0,0833
+0,0056
+0,0013
+0,0065
+0,0014
Proper
Motion.
+0,019
0,000
+0,005
+0,001
-0,005
+0,020
—0,007
+0,002
+0,022
—0,298
+o,oox
—0,007
—0,010
0,000
+0,008
+0,008
+0,005
+0,007
+0,002
+0,003
+0,011
+0,006
—0,002
+0,007
+0,005
—0,028
+0,001
+0,019
+0,001
+0,005
—0,010
—0,034
-0,013
+0,003
+0,004
+0,005
+0,007
+0,001
+0,004
+0,020
+0,041
+0,005
+0,035
+0,002
+0,011
Logarithms of
+8.2004
8.1328
8.1816
8.1813
8.1508
8.1276
8.3065
8.1900
8.2736
8.9994
84464
8.2446
8.1025
8.1115
8.1015
8.1525
8.0961
8.1785
8.0957
8.0952
8.24x0
8.0963
8.1424
8.1087
8.1707
8.2941
8.1016
8.1944
8.1800
8.1103
8.0783
8.3908
8.3112
8.0924
8.0750
8.0893
8.0905
8.0867
8.3134
8.3317
8.65x2
8.1059
8.0721
8.1204
+8.2043
+8.9013
8.8339
8.8828
8.8824
8.8582
8.8357
9.0147
8.8998
8.9837
9.7097
9.1578
8.9567
8.8160'
8.8293
8.8203
8.8722
8.8162
8.8989
8.8166
8.8164
8.9632
8.8188
8.8658
8.8348
8.8997
9.0245
8.8381
8.9314
8.9172
8.8490
8.8173
9.1302
9.0521
8.8338
8.8175
8.8336
8.8367
8.8349
9.0727
9.0823
94023
8.8601
8.8269
8.8758
+8.9631
+0.3339
0.5391
0.5867
0.5864
0.3911
0.5413
0.1654
0.3362
+0.2184
-7-9574
+7.5875
+7.8945
+7.8931
-7.7755
+7.5995
— 8.1956
-7.9430
-8.1391
—0.8526 —8.9958
+0.7512
0.2594
04839
04.380
04605
0.5778
04838
0.5982
04789
04927
0.2501
0.5070
0.3812
0.5393
0.5986
0.1476
0.5433
0.2954
0.3144.
0.5559
04962
9.8481
0.0905
0.5373
04968
0.5368
0.54x0
0.5386
0.0408
0.7081
0.9010
0.5665
04456
0.5801
+0.2511
+8.3960
— 8.0839
—6.3489
-7-4973
—7.2423
+7.8308
-6.3550
+7.9289
—6.7422
+6.5687
—8.0868
+7.1304
-7.7972
+7.5636
+7.9221
—8.1890
+7.5876
-8.0008
-7.964a
+ 7.680*
+6.7673
-8.3323
— 8.22x4
+ 7.5303
+6.7882
+7.5228
+7.5591
+7.535»
-8.2434
+8.2558
+8.6360
+7.73xa
-7.3911
+7.8068
—8.0489
No.
1666
1667
1668
1669
1670
1671
1672
1673
1674
1675
1676
1677
1678
1679
1680
168 1
1682
1683
1684
North Polar
Distance,
Jan. I, 1850.
u
114 51 12,1
73 26 46,4
58 55 17,0
59 o 5.7
"4 55 »7r4
7» 45 35»9
140 46 8,3
124 29 48,3
137 12 2,3
17a 39 50.3
27 3 59,6
133 41 7.7
91 o 38,1
104 4 18,0
97 56 57.1
61 31 27,4
91 2 24,2
55 44 47»a
92 32 22,6
Annual
Preces.
1685 88 17 42,5
1686
1687
1688
1689
1690
1691
1692
1693
1694
1695
1696
1697
1698
1699
1700
1701
1702
1703
1704
1705
1706
1707
1708
1709
1710
134 31 15,0
83 47 a5»7
116 50 58,4
73 26 16,1
55 39 »7»9
141 43 24,3
72 10 18,1
129 49 i8,s
127 28 41,8
68 II 44,3
87 II 57,2
150 55 35.4
144 *5 9.7
74 5 33.9
87 2 18,8
74 15 27,8
72 S3 24^.
73 41 i9»6
146 26 50,9
3a 53 3o»4
J5 4 a.5
64 58 39.3
102 I 52,8
60 56 19,7
134 ai 37.3
■3.9»
3.9a
3.9 >
3.91
3.86
3.86
3.85
3.84
3.84
3.84
3.83
3.82
3,81
3.77
3.76
3.76
3.75
3.75
3.75
3.74
3.74
3.73
3.73
3.70
3.68
3.67
3.62
3.62
3,61
3,60
3.60
3,60
3.58
3.58
3.57
3.56
3.54
3.53
3.5a
3.51
3.50
3.48
3.47
3.47
■3.44-
SecVar.
+0,309
0.495
0.55a
0.552
0.35a
0,498
0,209
0,310
+0,237
— 1,020
+0,807
0,260
0,436
0.393
0,424
0,542
P.437
0,568
0,432
0,446
0,255
0461
0,345
0,496
0,569
0,201
0,501
0,283
0,296
0,516
0,450
0,101
0,177
0,494
0,450
0.494
Or499
0,496
0,158
0,733
^143
0,529
0,401
0,546
+0,256
Proper
Motion.
II
+0,10
—0,04
+0,02
-0,04
+0,22
—0,04
—0,26
+0,12
—0,06
+0,33
+0,01
—0,21
—0,03
0,00
+0,19
—0,10
—0,02
+0,02
0,00
—0,22
+0,01
-0,41
—0,01
+0,05
+0,08
0,00
+0,03
+0,04
—0,03
—0,40
+0,33
0,00
+0,01
+0,02
+0,05
+040
+0,28
0,00
+0,07
+0,06
+0.05
—0,06
Logarithms of
—9.9622
-9-1355
+9. 129 1
+9.1242
—9.9069
—9.0920
—0.0148
—9.9608
—0.0065
—0.0124
+9.8303
-9.9965
-9.6544
—9.8194
-9-75a5
+8.9385
-9.6549
+9.2883
-9.6785
—9.6070
-9.9993
—9.5120
-9.9196
-9.1329
+9.2929
-0.0173
9.0492
9.9837
9-9745
8.5740
9.5858
0.0297
0.0223
9. 169 1
9.5827
9.1781
9.0976
9. 146 1
—0.0252
+9.7717
+9.9232
+8.3692
-9.7991
+8.9961
-9.9996
+9.0477
-8.7453
-9.0033
—9.0023
+8.9091
-8.7556
+9.1727
+9-035 J
+9.1474
+9.2781
—9.2301
+9. 1 192
+7.5H9
+8.6602
+84142
—8.9509
+ 7.5310
—9.0223
+7.9179
-7.744.6
+9.1160
-8.3039
+8.9238
—8.7213
—9.0150
+9-1571
-8.7423
+9-0623
+9-0399
—8.8240
-7.9429
+9.1950
+9.1623
—8.6894
-7.9637
—8.6822
-8.7155
—8.6934
+9.1639
—9.1668
—9.2270
—8.8655
+8.5576
—8.9245
+9.0792
-0.5929
0.5928
0.5927
0.5927
0.5866
0.5860
0.5858
0.5843
0.5841
0.5839
0.5827
0.5822
0.5807
0.5765
0.5757
0.5748
0.5744.
0.5741
0.5736
0.5733
0.5724
0.5721
0.5712
0.5686
0.5658
0.5644
0.5585
0.5581
0-5579
0.5564
0.5561
0.5557
0.5543
0.5538
0.5527
0.5510
0.5491
0.5471
0.5461
0.5449
0.5444
0.5414
0.5408
0.5403
-0.5369
+9.9916
9.9916
9.9916
9.9916
9.9918
9.9918
9.9918
9.9919
9.9919
9.9919
9.9920
9.9920
9.9920
9.9922
9.9922
9.9922
9.9923
9.9923
9.9923
9.9923
9.9923
9.9923
9-99H
9.9925
9.9926
9.9926
9.9928
9.9928
9.9928
9.9929
9.9929
9.9929
9-9930
9.9930
9.9930
9-993 »
9.9931
9.9932
9.9932
9.9933
9-9933
9-9934
9.9934
9-9934
+9-9935
Taylor.
752
754
745
757
766
764
756
762
755
765
763
761
760
758
767
768
772
769
773
771
I • • *
7741
759
775
69
64
62
63
70
66
74
57
77
75
72
76
71
81
78
80
79
86
95
94
88
89
91
90
92
85
98
102
99
108
liL 562
il. 638
ii. 636
ii. 637
it 641
ii. 640
V. 429
iii. 564
V. 430
1809
Bris-
bane.
iiL 563
V. 431
ii. 643
ii. 644
ii 642
ii. 645
iii. 565
iL 647
ii. 646
▼- 433
iL 648
▼. 434
iL 649
ii. 650
▼. 436
ii. 651
iii. 569
iii. 568
ii. 652
▼. 440
V. 441
iv. 393
ii. 653
iii. 570
iL 655
ii. 656
1810
1825
1813
1821
1921
1820
m. 571
iL 657
ii. 658
iiL 573
iii. 575
1830
1823
1836
1834
1833
1851
1843
1853
1850
924
930
929
931
955
933
932
937
935
Various.
942
943
949
948
956
958
W312
W313
W316
M 199
J 119
M200
M201
M202
W321
G966,P23o
W323
77
No.
17XX
171a
17x3*
1714
1715
17 16*
1717
1718
X719
1720
1711*
1722
1723
1724
X725
1726
1727*
1728*
1729
1730
1731
1732
1733
1734
1735*
1736
1737
1738
1739
X740
1 741
X742
1743
1744*^
1745
1746
1747*
1748
1749
1750
X751*
X752*
"753
1754
"755
Conitellatioii.
Tauri
PictoiiB 8
ColumbsB
Tauri
9 Leporis /3
Mag.
Orionia ..
31 Ononis ..
ColumlMB
Columbs
Pictoria..
19 Camelopardi
32 Orionifl A
25 Aurigae ^
ColumlMB
33 Ononis «>
119 Tauri
Aurigae
Tauri
DoradCLs A
34 Orionis S
36 Orionis u
10 Leporis
Tauri
X20 Tauri
20 Camelopardi
Aurigae
35 Orionis
Rctoris
Columbae s
Pictoris
X I Lepoiis a
121 Tauri
38 Orionis n*
22 Camelopardi
Pictoris
Tauri
21 Camelopardi
37 Orionis ^1
39 Orionis A
Pictoris
Camelopardi.
Orionis
Columbs . . .
Tauri
DoradCU ...
7
5i
6
7
4
7i
5
6
6
6
6
5
5
6
6
5i
7i
5*
5
5i
6
7
6
6
4
5*
3i
6
6
6
6
4i
4
6
5i
7
6
7
6
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
h m •
5 21 20,23
2X 23,29
21 23.55
21 40,23
2X 49,22
22 3,15
22 7,09
22 16,19
22 16,87
22 42,78
aa 4M-5
" 45»59
22 58,09
»3 5.75
23 22,47
»3 »5»a^
*3 a9.35
»3 3a.8^
14 9>aa
24 20,67
24 40,70
a4 4a»59
24 43,80
2444^
24 46,27
24 56,4x
25 23,05
25 43.20
a5 53»3i
26 2,83
26 6,98
26 17,65
26 23,3 X
26 25,29
26 29,64
26 30,81
26 34,29
26 35,26
26 52,73
27 20,5 X
27 24,77
27 42,23
27 45,96
27 47,03
5 ^7 47»»8
H-3»56a
1.356
2,407
3,612
1,5^8
3.049
3.043
2,229
1,921
1.75*
5.78a
3,205
3,898
2,063
3.144
3.5"
3.901
3.473
0,869
3,06 X
2,899
2,564
3.56X
3.5"
5.058
4,5x8
3.405
1.643
a, 1*5
1.643
2,643
3.658
3.155
5.051
1,862
3.761
5.543
3.a89
3.300
x,698
5.989
2,929
a.135
+3.740
-0,332
SecVar.
+0,0047
•1-0,0029
-|-o,ooo7
+0,0049
+0,0008
+0,0020
+0,0020
+0,0007
+0,00x0
+0,00x4
+0,0295
+0,0026
+0,0067
+0,0008
+0,0023
+0,0041
+0,0066
+0,0038
+0,0054
+0,0020
+0,00x4
+0,0008
+0,0042
+0,0039
+0,0177
+o,oxx6
+0,0034
+0,0015
+0,0007
+0,00x6
+0,0009
+0,0046
+0,0022
+0,0168
+0,00x0
+0,0052
+0,0230
+0,0027
+0,0027
+0,00x4
+0,0289
+0,0014
+0,0006
+0,0049
+0,0149
Proper
Motion.
+0,00 X
+0,008
+0,015
+0,005
+0,004
— o,oox
+0,003
0,000
+0,007
—0,026
—0,007
+0,003
+0,007
+0,01 X
+0,004
+0,004
+0,007
+0,029
+0,005
+0,006
+0,003
-0,003
+0,007
— o,oox
+0,006
+0,024
+0,006
+0,037
+0,005
+0,005
+0,003
—0,005
—0,028
—0,001
—0,019
+0,002
+0,002
—0,008
—0,008
+0,022
+0,01 X
—0,032
Logarithms of
+8.0772
8.2635
8.0974
8.079 X
8.073 X
8.0410
8.0403
8.XX26
8.x6xo
8.1838
8.3920
8.03 5 X
8.1024
8.X286
8.0263
8.048 X
8.0967
8.0429
8.3051
8.0 X4X
8.0x37
8.0395
8.0374
8.0321
8.2657
8.X78X
8.0148
8.1649
8.0848
8.1608
8.0x38
8.0289
7.9895
8.2437
8.XX9X
8.0394
8.3x26
7.99x9
7.9887
8.x 348
8.3593
7.9739
8.0586
8.0x98
+8.4x09
+8.8459
9.0328
8.8667
8.8517
8.8474
8.8x80
8.8 x8x
8.8922
8.9407
8.9686
9.1771
8.8204
8.8902
8.9x80
8.8x90
8.8413
8.8908
8.8377
9.X072
8.8x86
8.8224
8.8485
8.8468
8.8416
9.0755
8.9900
8.83H
8.9868
8.9089
8.9869
8.8408
8.8582
8.8201
9.0747
8.9510
8.87x6
9.1456
8.8251
8.8258
8.9780
9.2035
8.822 X
8.9076
8.869 X
+ 9.260 X
d
+0.55x6
0.X322
0.3815
0.5578
0^095
o^£42
04832
0.348X
0.2835
O.H34
0.7620
0.5059
0.5908
0.3145
04975
0.5455
0.59x2
0.5407
9.9391
04859
04622
04089
0.55x6
0.5454
0.7040
0.6550
0.532X
0.2x57
0.3273
0.2x57
04220
0.5632
04990
0.7034
0.2700
0.5171
0.5x85
0.2300
0.7774
04667
0.3294
+0.5729
—9.5206
+7.6200
— 8.X627
-7.7501
+7.6591
— 7.625 X
—6.2487
—6.3667
-7.8434
-7.9787
-8.0333
+8.345S
+7.04x8
+7.8275
-7.9x17
+6.7695
+7.5491
+7.8231
+7.5074
-8.2383
-5.8740
—7.1246
-7.5934
+7.5790
+7.5320
+8.1862
+8.0465
+74<>44
—8.0304
—7.8496
—8.0262
-7.5022
+7.6371
+6.7946
+8.X636
-7.9481
0.5753 +7.7046
0.7438 +8.2579
+7.2042
+7.22x0
—7.9920
+8.3187
-7.0007
—7.8x98
+7.6743
—8.3803
78
711
[712
[713
714
715
716
717
718
1719
[720
721
722
[723
[724
1725
[726
[727
1728
[729
[730
[731
732
733
734
735
[736
737
738
739
740
[741
742
743
744
745
[746
747
748
749
750
751
75*
753
754
755
North PoUr
Distance,
Jan. 1, 1850.
69 34 22,7
142 27 3,0
116 42 51,8
67 39 *9»4
no 52 56,3
90 55 27,6
91 la 53t8
122 32 38,1
13 > 4 34.3
134 59 33»9
*5 57 4.0
84 10 14,5
57 55 »6»i
127 21 31,5
86 49 35.3
71 31 19^
57 49 »7.3
73 3 33.5
149 2 23,5
90 24 52^
97 14 58.8
xxo 58 42,]
69 38 i8,s
71 34 16,1
33 36 59»9
42 23 25,6
75 48 18,3
137 II 32,3
"5 35 »4
137 II 19,8
107 56 0,9
66 3 54.7
86 20 24,9
33 43 57.7
132 H 55.8
62 26 25,0
28 8 51,1
80 37 0,9
80 10 18,4
136 2 14,3
24 23 38,8
96 6 21,5
125 14 49.9
63 10 25,6
158 44 19,0
Annual
Proces*
.37
.36
.36
.34
.33
.31
.30
.»9
.19
.15
.»5
.H
.13
,22
.19
.>9
.18
.18
,12
,11
,08
,08
.07
.07
.07
,06
,02
a.99
a.97
2,96
a.95
a.94
a.93
a.93
2,92
2,92
2,92
2,91
2,89
2.85
2,84
2,82
2,81
2,81
-2,81
SecVar.
+0,512
0.195
0,346
0,520
0,369
0439
0,438
0,321
0,276
0,252
0,832
0,461
0,561
0,297
0453
0,506
0,562
0,500
0,125
0441
0,418
0,370
0.513
0,506
0,729
0,651
0,491
0,237
0,306
0,237
0,381
0,528
0^55
0,729
0,269
0,543
0,800
0,475
0476
0,245
0,865
0,423
0,308
+0,540
—0,048
Proper
Motion.
+0,08
+0,20
+0,34
—0,08
+0,08
+0,06
+0,04
+0,28
-0,04
+0,29
+0,04
+0,02
—0,04
—0,05
+0,01
—0,01
+0,05
—0,06
+0,04
+0,01
+0,03
+0,10
—0,06
+0,02
+0,03
—0,09
+0,12
+0,38
— 0,01
+0,02
+0,03
+0,12
0,00
+0,06
—0,03
+0,02
+0,04
—0,08
+0,17
-0,05
—0,18
Logarithms of
-87966
-0.0196
-9.9195
-84249
-9.8791
-9.6530
-9.6578
-9.9526
-9.9891
-0.0020
+9-8435
-9.5205
+9.1942
-9.9749
-9.5782
-8.9943
+9.2000
—9.1052
—0.0295
—9.6446
-9.7465
-9.8802
-8.7993
—8.9970
+9.7654
+9.6409
—9.2512
—0.0087
-9.9677
—0.0088
-9.8558
+7.6721
—9.5681
+9.7647
-9.9946
+8.8633
+9.8246
— 94264
—94128
—0.0060
+9.8588
—9.7298
—9.9665
+87745
-0.0335
y
-8.7679
+9.1237
+8.8772
—8.8013
+8.7716
+74248
+7.5417
+8.9453
+9.0320
+9.0589
—9.1630
-8.2157
—8.9316
+8.9881
-7.9450
—8.7022
—8.9267
—8.6642
+9.1257
+7.0501
+8.2970
+8.7397
—8.7270
—8.6852
-9.1055
-9.0513
—8.5670
+9.0387
+8.9360
+9.0346
+8.6566
-8.7742
—7.9698
—9.0843
+8.9924
—8.8284
-9.1077
-8.3745
—8.3906
+9.0095
— 9.1108
+8.1744
+8.9080
—8.8009
+9.1158
-0.5273
0.5267
0.5267
0.5235
0.5219
0.5192
0.5185
0.5168
0.5166
0.5117
0.5 1 14
0.51 1 1
0.5087
0.5072
0.5040
0.5034
0.5026
0.5019
04947
04924
04884
04880
04877
04876
04872
04852
04797
04755
04733
04713
04704
04682
04670
04666
04656
04654
04646
04644
04606
0.4546
04536
04498
04489
04487
—04486
+9-9938
9-9938
9.9938
9-9939
9.9940
9.9940
9.9940
9.9941
9.9941
9.9942
9.9942
9.9942
9-9943
9.9944
9-9944
9.9944
9-9945
9-9945
9-9947
9-9947
9.9948
9.9948
99948
9-9948
9.9949
9-9949
9.9950
9.9951
9.9952
9.9952
9.9952
9-9953
9-9953
9-9953
9-9953
9.9954
9.9954
9-9954
9-9955
9-9956
9.9956
9-9957
9-9957
9-9957
+9-9957
781
778
779
770
780
776
' • • •
784
783
787
789
791
> ■ • •
786
777
788
796
790
793
785
782
792
794
801
106
Taylor.
107
113
III
112
122
103
116
"4
124
123
119
118
126
130
133
125
127
120
132
140
139
135
137
129
136
128
138
141
157
158
145
ilL 576
V. 444
liL 577
ii 659
iy. 401
iii 579
T. 446
ilL 580
V. 447
iii. 578
iL 662
iL 661
▼. 448
iiL 584
iii. 582
m. 581
ii 665
iL 668
ii 669
ii. 666
ii. 667
iii. 585
Bris.
bane.
1863
1849
1855
1862
1872
1868
1885
ii. 670
V. 449
iL 672
▼. 451
u. 673
iL 671
iL 675
iiL 587
▼• 453
ii. 674
iiL 588
iL 676
ii. 677
▼• 4541
iiL 591
iL 678
1886
1883
1888
1889
1896
1890
1920
962
959
Varioiu.
963
965
966
969
968
972
970
973
976
978
979
983
M204
Jl2I,P234
M203
B.F 727
M206
J 123
M 205
G987
M207
Ji24,P239
M208
G989
W330
6988
WoL V. 12
W332
79
No.
1756*
1757
1758
1759
1760
1761*
176a
1763
1764
1765
1766*
1767
1768*
1769*
1770
1 77 1*
1772*
1773*
1774*
1775*
1776*
1777
1778
1779
1780
1781
1782
1783
1784*
1785*
1786*
1787
1788
1789
1790
1791
1792
1793
1794
»795
1796*
1797*
1798
X799
1800*
~8o"
ConBtellation.
ColnmbsB
Columbe
41 Ononis 8'
42 Ononis e
43 Ononis 6^
Columbs
44 Ononis . .
45 Ononis . .
122 Tauri . .
46 Ononis . .
s
40 Ononis ^^
123 Tauri (
26 Aorigae
Aurigse
DoradC^
Mag.
Colombe
Aurigse . .
Columbe
Tauri . .
ColumbflB
24 Camelopardi
23 Camelopardi
125 Tauri
Pictoris
48 Orionis tr
Columbs
47 Orionis w
Columbs
25 Camelopardi
49 Orionis d
Columbs
Columbs
Pictoris..
Orionis . .
Doradils
DondOs j3
126 Tauri
Tauri . . 1
50 Orionis (
Doredds
Tauri
26 Camelopardi.
Columbs . . .
127 Tauri
28 Camelopardi.
5
6
6
5
6
6
3i
■
6
4^
3i
5
6
Si
6
6
6
6i
6
6
6
6
6
4
6
6
6
6*
5
6
6
6
6
6
4
S\
7
2
6
8
5i
6
7i
6i
Right
Ascension,
Jan. X, 1850.
h m ■
5 »7 47.53
27 51,67
»7 54.47
27 59.34
28 0,93
»8 5.59
28 S.91
28 15,71
2g 21,68
28 36,22
28 39.99
28 40,99
19 o»'5
29 10,74
29 20,82
29 44,27
29 46,19
29 57.46
30 8,36
30 18,23
30 >8.53
30 20,55
30 26,62
30 46,41
31 13,08
31 iS.»4
31 16,21
31 21,23
3> 34.64
31 37.75
31 47,61
31 53,27
31 58,96
32 2,89
32 8,29
3a »9.75
32 37.69
32 59,92
33 ".57
33 19.50
33 39.46
33 51.78
33 54.74
34 4.77
5 34 7.06
Annual
Preces.
■
+a.oi3
2,164
».943
2,956
a.943
2,308
2.931
2,956
3.474
3,041
3.285
3.580
3,848
4,856
0,350
2,204
3,809
2,198
3,640
2,342
5.073
5.502
3,712
1,176
3.008
2,136
3.164
2,366
4.950
2,901
2,344
2,34a
1,627
2,986
0,310
0,511
3.463
3,623
3,024
0,648
3,526
5.043
1,924
3,526
+ 5.105
SecYar.
-|>o,ooo8
-|-o,ooo6
-|-o,ooi4
-{-0,0015
•1-0,0014
-|-o,ooo6
-{-0,0014
-{-0,0015
+0,0033
-f-0,0017
+0,0025
-{-0,0038
+0,0053
+0,0134
-|-o,oo8i
-f-o,ooo6
-f-0,0049
-{-0,0006
-{-0,0040
-(-0,0006
+0,0151
-(-0,0200
+0,0042
-f-0,0029
-f 0,00 14
-f 0,0006
-{-0,00x9
-{-0,0006
-{-0,0132
-{-0,0012
-{-0,0006
-fo,ooo6
+0,0013
-{-0,0014
+0,0075
-f 0,0061
-(-0,0029
+0,0035
4-0,0014
-f- 0,0052
4-0,0030
-{r0,0I30
-{-0,0008
-f 0,0029
+0,0135
Proper
Motion.
+0,013
+0,004
4-0,002
4-0,002
4-0,005
+0,004
-f 0,008
+0,003
-(-0,008
4-0,005
—0,002
4-0,007
—0,018
—0,009
—0,008
+0,003
0,000
4-0,003
—0,008
4-0,006
4-0,007
4-0,002
—0,024
-{-0,006
4-0,011
4-0,005
4-0,001
—0,003
4-0,005
4-0,005
—0,032
—0,005
4-0,005
—0,009
4-0,006
4-0,007
4-0,001
4-0,003
4-0,007
+0,007
Logarithms of
+8.0775
8.0529
7.9707
7.9692
7.9693
8.0285
7.9685
7.9655
7.9818
7.9594
7.9640
7.9881
8.0180
8.1761
8.3076
8.0207
8.0016
8.0185
7.9743
7.9926
8.1932
8.2545
7.9788
8.1698
7.9222
8.0086
7.9220
7.9736
8.1554
7.9190
7.9700
7.9688
8.0796
7.9100
8.2709
8.2416
7.9182
7.9287
7.89x3
8.2070
7.9075
8.1330
8.000 X
7.9005
-^8.1380
4-8.9268
8.9032
8.8216
8.8213
8.8217
8.8820
8.8221
8.8214
8.8390
8.8199
8.8255
8.8498
8.8841
9.044.8
9.1787
8.8974
8.8788
8.8984
8.8569
8.8776
9.0783
9. 140 1
8.8659
9.0618
8.8210
8.9080
8.8216
8.8744
9.0597
8.8241
8.8776
8.8779
8.9902
8.8216
9.1839
9.1576
8.8390
8.8555
8.8212
9.1391
8.8451
9.0740
8.9420
8.8452
4-9.0833
4-0.3038
0.3352
0.4688
04707
04688
0.3632
04670
04707
0.5408
04830
0.5166
0.5539
0.5852
0.6863
9-5435
0.3432
0.5808
0.3419
0.5611
0.3695
0.7053
0.7405
0.5696
0.0706
04783
0.3297
0.5003
0.3741
0.6946
04625
0.3699
0.3695
0.2 1 14
04751
9.4915
9.7086
0.5394
0.5590
04805
9.8x17
0.5472
0.7027
0.2843
0.5472
4-0.7080
—7.8728
— 7.8050
-6.9517
-6.9045
-6.9524
—7.7269
— 6.9887
—6.9023
4-74464
-6.3159
4-7.1680
+7.5434
-{-7.7221
4-8.0808
—8.26x4
-7.7589
4-7.6889
-7.7589
4-7.5703
-7.6755
+8.1x43
4-8.1980
4-7.6x77
—8.0832
-6.5938
-7.7689
-{-6.7690
-7.6446
-f-8.o676
—7.0231
— 7.65x6
-7.6514
-7.9466
—6.7x41
—8.2258
—8.1899
+7.3703
+7.5131
—64398
— 8.1499
+74181
-f 8.05x8
-7.8x53
4.74110
-^8.0609
No.
1756
»757
1758
1759
1760
1761
1762
1763
1764
1765
1766
1767
1768
1769
1770
177 1
1772
»773
»774
>77S
1776
1777
1778
1779
1780
1781
1782
1783
1784
1785
1786
1787
J788
1789
1790
1791
1792
1793
1794
«795
1796
1797
1798
1799
1800
North Polar
Dittance,
Jan. I, 1850.
Annual
Preces.
//
128 37 21,5
124 24 43,2 j
95 a9 35»3
94 56 30»a
95 31 ".X
119 57 18,2
96 o 45,2
94 57 33.9
73 3 »4.o
91 18 6,5
80 47 43.9
68 57 i3»3
59 36 9.*
36 34 50,2
154 2 12,2
123 10 58,9
60 52 35,4
123 22 20,7
66 46 SA
1x8 48 19.5
33 30 16,0
28 36 20,6
64 II 31,9
H5 o 15,7
92 41 28,2
125 9 30,8
85 58 6,7
117 57 4»»a
35 " 52,6
97 18 3.4
118 42 57.9
118 46 59,4
»37 *4 3i»*
93 39 7.0
154 19 »7.3
152 35 20,0
73 3* 5»»9
67 25 10,7
9» I 35.4
151 16 6,9
71 5 30.7
33 57 13.1
130 47 40.5
71 5 5o»6
33 8 UfS
it
—2,81
2»8o
2,80
a»79
».79
»,78
2,78
i»77
2,76
a.74
a.73
a.73
2,70
2,69
2,67
2,64
2164
2,62
2,61
*»59
a»59
».59
2,58
»»55
a.51
2,51
a.5>
2,50
2,48
«^
1.46
».45
*r45
a»44
1.43
2,42
»»39
2,36
»»34
».33
2,30
2,28
2,28
2,26
—2,26
Sec. Var.
//
+0,291
0.313
o,4»5
0,427
0,425
0.333
o.4»3
0,427
0,502
0,439
0,475
0,517
0,556
0,702
0,051
0,319
0.55 X
0,318
0,526
0.339
0.734
0,796
0,537
0,170
0,435
0,309
0,458
0,34a
0,716
0,420
0.339
0,339
0,236
0,432
0,045
0,074
0,501
0,5*5
0^38
0,094
0,511
0.73 «
0,279
0,511
+0,740
Proper
Motion.
Logarithms of
//
+0,08
—0,02
+0,01
+0,01
+0,01
+0,04
0,00
+0,01
+0,31
+0,02
+0,01
0,00
-0,55
—0,15
—0,30
+0,03
+0,02
0,00
-0,03
+0,01
+0,01
+0,01
—0,06
—0,01
+0,03
—0,01
+0,06
—0,05
+0,16
—0,02
—0,29
—0,03
—0,02
0,00
+0,01
+0,17
+0,03
+0,04
+0,02
+0,03
-9.9809
—9.9627
-9.7217
—9.7140
—9.7221
-9.9398
—9.7286
-9.7143
— 9.1018
-9.6594
-94312
—8.6920
+9.X042
+9.7301
—0.0338
-9.9570
+9-0145
—9.9580
—7.8865
-9-9335
+9.7689
+9.8214
+8.6128
—0.0259
—9.6813
—9.9667
—9.5600
-9.9287
+9.7486
-9-7455
-9.9332
-9.9336
—0.0105
-9.6957
-0.0345
—0,0339
-9-1303
—8.2878
—9.6710
—0.0332
-8.9474
+9.7647
—9.9902
-8.9479
+9-774*
b'
+8
+8
+8
+8
+8
,9417
.8976
.1258
.0789
.1265
+8.8407
+8.1624
+8.0768
—8.6032
+74919
-8.3385
—8.6895
—8.8340
—9.0321
+9.0788
+8.8577
—8.8063
+8.8567
-8.7097
+8.7942
—9.0323
—9.0542
—8.7481
+9.0178
+7.7695
+8.8576
-7-9440
+8.7668
—9.0046
+8.1957
+8.7707
+8.7702
+8.9532
+7.8893
+9.0386
+9.0291
—8.5282
-8.6545
+7.6156
+9.0079
+8.5701
-8.9749
+ 8.8705
—8.5630
—8.9748
-04486
04476
04470
04459
04456
04445
04444
04422
04409
04376
0.4367
04365
04320
04296
04272
04217
04212
04185
04159
04135
04135
04x30
041 1 5
04066
04000
0.3995
0.3992
0.3980
0.3946
0.3938
0.3913
0.3898
0.3884
0.3874
0.3860
0.3830
0.3783
0.3724
0.3693
0.3672
0.3617
0.3584
0.3575
0.3548
d"
+9-9957
9-9957
9-9957
9.9958
9-9958
9.9958
9.9958
9.9958
9-9959
9.9959
9-9959
9.9959
9.9960
9.9961
9.9961
9.9962
9.9962
9.9963
9.9963
9.9963
9.9964
9.9964
9.9964
9.9965
9.9966
9.9966
9.9966
9.9966
9.9967
9.9967
9.9967
9.9967
9.9968
9.9968
9.9968
9.9968
9.9969
9.9970
9.9970
9.9971
9.9971
9.9972
9.9972
9.9972
-0.3541 ,+9-9971
802
803
804
806
807
798
809
805
800
799
797
795
810
814
813
• • • •
808
816
• • • •
817
' • • •
819
818
811
• • • •
820
812
»59
H7
149
150
151
154
148
160
156
152
155
146
164
169
161
^53
165
172
171
X77
166
176
181
183
178
180
184
188
189
179
195
191
182
Taylor.
lU. 592
ii. 679
ii. 680
ii. 681
ii. 682
lij- 593
ii. 683
ii 686
u. 685
ii. 684
u. 687
iv. 407
▼• 457
V. 458
liL 599
V. 459
iii. 598
iii 597
ii. 688
y. 461
iL 690
y. 462
iii. 602
iii. 603
iii. 601
ii. 693
V. 463
ii. 695
V. 464
ii. 694
iL 697
ii. 696
iii. 604
ii. 698
y. 466
iv. 416
iii 606
m. 611
iii 609
iii. 607
1895
1892
1922
1902
Biu-
bane.
Vamui.
1904
1905
1923
1914
191X
1915
1930
^949
1948
980
988
986
987
990
994
995
996
997
998
999
1002
1003
• . . 1006
1941
1007
J 126
B.F 759
J 127
M 210
A 127
M 209
G995
B.F 747
W336
G 1003
M 211
M 212
G 1005
J 130
B.F 769
W339
J 131
M 213
G 1013
B.A.C.
(L)
G lois
87
No.
1801
1801*
1803
•1804
1805*
1806
1807
1808*
1809
18 10
1811
1811
1813*
1814
1815
1816
1817*
i8i8*
1819
1820
i8ai
182a*
1823
1824*
1825*
1826*
1827
1828
1829
1830
1832
1832
1833
1834
1835*
1836
1837
1838*
1839
1840
1841
1842
1843
1844.
1845
IT
Constellation.
Mag.
Tauri
Columbse a
ColumbsB
27 Anrige 0
Tauri
51 Ononis b
12 Iieporis
Tauri
Columbse
128 Tauri
Tauri
Columbe . .
Camelopardi .
Columbe . .
DoradiU . .
Orionis
Colnmbe
29 Camelopardi
Menss y
Tauri
129 Tauri
Leporis . .
13 Leporis..
28 Aurigae . .
Columbie
Orionis
131 Tauri
130 Tauri
Tauri
29 Aurige r
Orionis
Aurige
30 Camelopardi.
133 Tauri
Tauri
Pictoris
132 Tauri
DoradtU
52 Orionis
14 Leporis (
Columbie fi,
Columbae
53 Orionis X
31 Aurigse V
32 Aurigte y
7
2
6
5i
7
6
6
7i
6
6
7
6
6
6
6
7
6
5i
7
6
7
4
6i
6
6
6
6
7
5
6
6
6
6
6
S
neb.
6
4i
5*
6
3
Si
5
Right
Ascension,
Jan. I, 1850.
h m ■
5 34 i3»09
34 i3»*i
34 J7»a6
34 17.83
34 »7.37
Annual
Preces.
34 43.36
35 55.33
35 57.04
35 58,26
36 14,79
36 23,20
36 28,79
36 48,40
36 52,91
36 53.53
37 7.00
37 46.17
37 46.19
37 4943
38 2,05
38 8.11
38 ii,5»
38 ",71
38 26,07
38 33.37
38 37
38 40,61
38 4M»
38 43.37
38 46,97
38 5»."
39 0.6 »
39 4.03
39 ".61
39 »5.39
39 *6,i4
39 48.80
39 5».8i
39 56,86
40 9,70
40 25.57
40 27,61
40 38,64
40 48,72
5 41 5.72
+3.638
2,169
2,217
4,640
3»404
3,103
2,521
3.427
2,191
3*452
3.5>9
2,284
6,433
+2,148
—0,010
+3.162
2,190
+5»'09
-2,450
+3.561
3.446
2,520
2.519
4,167
1.974
3.293
3.413
3.495
3.681
4.153
3,096
4.742
5.279
3.399
3.577
1,696
+3.678
-0,427
+3.220
2,717
2,226
1.977
2,842
4,084
+4.153
Sec. Var.
Proper
Motion.
+0,0034
+0,0005
+0,0004
+0,0095
+0,0024
+0,0015
+0,0005
+0,0024
+0,0004
+0,0024
+0,0027
+0,0005
+0,0257
+0,0004
+0,0083
+0,0015
+0,0004
+0,0116
+0,0323
+0,0026
+0,0022
+0,0004
+0,0004
+0,0051
+0,0005
+0,0017
+0,0021
+0,0023
+0,0030
+0,0050
+0,0013
+0,0084
+0,0222
+o,coi9
+0,0025
+0,0009
+0,0028
+0,0100
+0,0014
+0,0006
+0,0003
+0,0005
+0,0007
+0,0042
+0,0045
+0,002
+0,008
+0,004
+0,010
0,000
+0,001
0,000
+0,011
+0,022
+0,003
—0,001
+0,003
+0,015
—0,087
+0,007
+0,015
—0,009
—0,016
—0,003
+0,005
—0,007
—0,019
+0,003
+0,009
+0,004
+0,001
—0,001
0,000
+0,005
+0,003
+0,006
—0,005
+0,014
+0,005
+0,387
+0,007
+0,003
+0,005
—0,001
+0,004
+0,006
+0*003
Logarithms of
+7.9105
7.9563
7.9480
8.0625
7.8834
7.8657
7.8788
7.8591
7.9225
7.8559
7.8595
7.8996
8.2627
7.9122
8.2286
7.8236
7.8889
8.0723
84391
7.8324
7.8195
7.8360
7.8357
7.9093
7.9068
7.7991
7.8059
7.8126
7.8324
7.9000
7.7885
7.9906
8.0710
7.7938
7.8058
7.9338
7.8093
8.2159
7.7681
7.7755
7.8282
7.8660
7.7563
7.8454
+7.8499
+8.8575
8.9034
8.8962
9.0109
8.8345
8.8214
8.8557
8.8366
8.9003
8.8388
8.8450
8.8868
9.2560
8.9070
9.2236
8.8228
8.9008
9.0842
94.520
8.8495
8.8386
8.8562
8.8563
8.934f
8.9345
8.8280
8.8360
8.8430
8.8635
8.9323
8.8221
9.0276
9.1092
8.8349
8.8515
8.9797
8.8632
9.2709
8.8250
8.8371
8.8957
8.9342
8.8287
8.9215
+ 8.9325
+0.5609
0.3363
0.3458
0.6665
a5320
04918
04016
0.5349
0.3407
0.5381
0.5464
0.3586
0.8084
+0.3320
—8.0000
+0.5000
0.3404
+0.7083
—0.3891
+0.5515
0.5373
0.4014
04013
0.6198
0.2954
0.5175
0.5332
0.5434
0.5660
0.6184
04909
0.6760
0.7225
0.5313
0.5535
0.2295
+0.5656
—9.6301
+0.5079
04340
0.3476
0.2961
04537
0.6111
+0.6184
+7.5047
-7.7056
—7.6807
+7.9452
+7.2701
+6.2531
-74607
+7.2719
—7.6641
+7.2967
+7.3640
—7.6065
+8.2311
—7.6681
—8.1915
+6.6606
—7.6307
+7.995*
—84268
+7.3710
+7.2534
-74183
-74185
+7.7126
—7.7101
+7.0152
+7.2023
+7.2948
+74-5a3
+7.7001
+6.0765
+7.8839
+8.0037
+7,1726
+7.3564
-7.7900
+74272
—8.1864
+6.8150
-7.1852
-7.5568
—7.6683
—6.9841
+7.6274
+7.6497
North Polar
No. Distance,
Jan. I, 1850.
O I It
[801 66 52 28,5
[802 124 9 27,9
[803 122 42 38,0
[804. 40 14 49,9
f«oS 75 53 55.9
t8o6 88 36 7,4
[807 112 27 0,9
[808 75 o 28,3
[809 123 28 38,2
[810 73 58 56,2
t8ii 71 21 55,2
[812 120 36 39,9
1813 »i 35 5.3
[824 124 44 42,9
1815 156 38 44,4
[816 86 3 35,0
t8i7 123 29 47,3
1818 33 8 17,7
[819 166 26 47,2
E820 69 46 58,8
1821 74 14 26^4
[822 112 28 26,4
[823 112 30 0,7
(824 50 31 21,0
[825 129 28 35.3
[826 80 32
1827 75 34 22,3
[828 72 19 55,9
[829 65 22 20,4
[830 50 52 35,8
[831 88 53 16,2
1832 38 32 16,7
t833 31 5 "rf
1834 76 9 35.9
[835 69 II 17.9
836 «35 54 *i.x
1837 65 29 17,2
[838 159 9 7,9
1839 83 36 10,5
[840 104 52 55,7
[841 122 21 59,8
[842 129 22 34,8
'«43 99 43 38.6
^844 5* 44. 37.3
'*45 50 54 6.0
Annual
Preces.
SecVar.
//
u
-1.15
+0,527
a.a5
0.3 H
2,25
0,321
2,24
0,673
2,23
0.493
2,21
0,450
2,10
0,366
2,10
0,497
2,10
0,318
2,08
0,501
2,06
0,511
2,06
0,331
2,03
0.933
2,02
+0,312
2,02
—0,002
2,00
+0,459
1.94
0,318
1.94
+o,74a
1.94
-0.356
1,92
+0,517
1.9 1
0,500
1,91
0,366
1,90
0,366
1,88
0,605
1,87
0,287
1,87
0,478
1,86
0,496
1,86
0,508
1,86
0,535
1.85
0,603
1,85
0,450
1,83
0,689
1,83
0.767
1,82
0494
1,80
0,520
1,80
0,246
1,76
+0,534
1.76
—0,062
1.75
+0,468
1.73
0.395
1.7 1
o,3H
1.71
0,287
1,69
0,413
i.^
0,594
-1.65
+0,604
Proper
Motion.
u
0,00
0,00
—0,04
4-0,08
+0,01
—0,01
+0,05
—0,04
—0,08
+0,03
—0,04
+0,03
+0,10
+0,04
0,00
0,00
+0,04
+0,11
—0,02
+0,35
—0,07
+0,02
+0,09
0,00
—0,28
-|-o,o6
+0,09
—0,05
+0,01
+0,11
+0,28
+0,01
-3.31
-fo,o6
+0,01
+0,04
+0,03
+0,03
+0,03
—0,03
Logarithms of
-7.941-5
—9.9624
-9-9553
+9.6795
—9.2524
-9.6123
-9.8926
-9.2093
-9.9593
-9.1541
—8.9704
-9-9445
+9.8840
-9.9655
—0.0356
-9.5617
-9.9596
+9-7754
—0.0291
—8.8007
—9.1682
—9.8929
—9.8932
+9'474»
-9.9859
-9.4219
—9.2360
—9.0465
+8.3096
+9-4M
—9.6176
+9.7063
+9-7984
—9.2629
-8.7135
—0.0075
+8.2672
—0.0356
-9.5056
-9.8295
^9.9542
-9.9857
-9-7753
+9'4"5
+9.4649
—8.6444.
+8.7995
+8.7818
—8.9316
— 8^.329
-74290
+8.6026
—84329
+8.7614
-84556
—8.5167
+8.7174
—8.9729
+8.7589
+8.9657
-7.8357
+8.7279
—8.9090
+8.9727
-8.5194
—84128
+8.5601
+8.5602
—8.7762
+8.7738
—8.1854
-8.3645
-84499
-8.5870
-8.7659
-7.2525
-818545
—8.8927
-8.3359
—8.5032
+8.8086
—8.5623
+8.9138
—7.9884
+8.3464
+8.6596
+8.73*6
+8.1539
-8.7044
-8.7157
-0.3524
0.3524
0.3513
0.3511
0.3484
0.3439
0.3229
0.3223
0.3220
0.3170
0.3144
0.3127
0.3067
0.3053
0.305 1
0.3008
0.2883
0.2883
0.2872
0.2831
0.28 1 1
» 0.2800
0.2796
0.2752
0.2727
0.2715
0.2703
0.2700
0.2693
0.268 1
0.2667
0.2634
0.2623
0.2593
0.2548
0.2546
0.2465
0.2455
0.2437
0.2390
0.2332
0.2324
0.2283
0.2246
-0.2 18 1
+9-9973
9.9973
9.9973
9.9973
9.9973
9.9974
9.9976
9.9976
9.9976
9.9977
9.9977
9-9977
9.9978
9.9978
9.9978
9.9978
9.9980
9.9980
9.9980
9.9980
9.9980
9.9980
9.9980
9.9981
9.9981
9.9981
9.9981
9.998 1
9.9981
9.9981
9.9982
9.9982
9.9982
9.9982
9.9983
9.9983
9,9983
9.9983
9.9983
9,9984
9.9984
9.9984
9.9985
9.9985
+9.9985
• • * •
■ • • •
815
823
822
828
824
• 0 • •
826
821
830
836
837
827
833
832
* • • •
829
• • • •
825
834
835
841
843
84f
839
840
192
196
197
186
194
204
205
201
202
207
211
206
217
203
210
212
219
209
224
216
ai5
an
213
220
208
221
222
231
223
227
230
238
234
228
229
Taylor.
ill. 610
iL 699
111. 612
iii. 608
ii. 701
ii. 700
ii. 702
iii. 614
ii 703
iii 615
iii. 616
ill. 618
m. 617
iii. 621
m. 619
iii. 620
u. 704
u. 705
iii 622
iii. 626
n. 707
ii. 706
iii 625
iii 623
iii 627
iii 624
ii. 708
iii. 628
V. 474
ii. 709
u. 710
ii. 711
111. 631
▼. 478
ii. 713
iii. 630
ii. 714
1938
1936
"955
1962
1964
1985
Bm-
bane.
1010
lOII
1015
1017
1019
1023
1968 1022
2027
1032
1973 1026
1981
2007
1982
1986
1029
1027
1038
1035
1036
Vuioos.
B.F 765
B.F 776
B.F 775
A 128
M 214
Wol. iv. 9
B.F 788
G 1020
M 215
A 129
M 220
G 1023
M 217
M2i6,Ai3i
G 1024
B.F 782
M 219
J 135
Ji36,P258
M 222
(La)
83
No.
M
«49
S50
«5«
852
«53
«54*
«55
856
8S7
858
859*
860
861
86a
863
864*
865
866
867*
868
869
870*
871
872*
873
874
«7S
876
877*
878
879*
880
881
88a
883
884
885*
886
887*
888*
889
890
84"
Constenatioik
Mjig. Ascension,
• Jan. I, 1850.
i^lum 54 , 5 41 7.59
CouioiIme ••.....
Tanri
31 Catnelopardi i 5
Aorigs 6^
6
7
Ononis
135 Tanri
Tanri
30 Anrigae ^
Pictoris
Tanri ..
Anrigie ..
ColumlNe
Colnmlne
Leporis..
Pictoris fi
137 Tanri
i36Taari
55 Orionis
Columbc
Anrigae
Orionis
DoradAs S
56 Orionis
Mensae 1
15 Leporis ^
Anrigae
Pictoris
Camelopardi
Anrigae
54 Orionis ^'
Anrigae
Colnmbae /3
Ursae Minoris ....
57 Orionis 5^*
Camelopardi
Aurigae
58 Orionis a
Pictoris Y
33 Aurigas 9
Pictoris..
Aurigae ..
Anrigae ..
Colnmbae
Pictoris..
6
6
7
5
5
7
6
6
6
6
4i
6
4i
6
6
6
7*
4i
5i
5i
5
7
6
6
H
5
8
3
6
6
6
64
I
4i
3i
6
6
6
6
5
41 27,68
41 31.H
41 3>»95
41 39*58
41 47.02
41 5^*98
4* «^.34
4» x6,53
42 19,03
42 20,29
4» 4M4
42 46,77
4a 50,99
43 37.82
43 43.82
43 Sh^Z
43 54.09
44 7.63
44 ".17
44 i9»»5
44 a4.3i
44 30.50
44 39*4^
44 50.13
44 5».»o
45 6.59
45 ".35
45 >4."o
45 «4.8x
45 30.11
45 35.69
45 40,39
45 56.60
46 4.05
46 4^99
47 a.07
47 3.16
47 6.37
47 ^0,63
47 13.05
47 >5>*5
47 a5.«8
47 16,87
5 47 a9»53
Annnal I
Sec Var.
Proper
Motion.
+3.368
2,092
3.777
5.365
3.906
3,301
3409
3.413
5,022
1.658
3403
3.966
1.885
2,189
2,504
1.4x7
3406
3.767
a.894
2,280
4.764
3.5i3
0,103
H-3."3
—3,722
+2,561
5.021
1.740
6,212
3.894
3.563
5,040
2,107
26,626
3.549
6,197
3,808
3.»43
1,076
4,926
1,312
4.999
4.944
2,040
+ M53
• I ■
-1-0,0017 ! -+-0,004
4-0,0004 I —0,007
+0,0029 1 +0,005
+0,0113 I 0,000
+0,0033 +0,025
+0.0015
+0,0018
+0,0018
+0,0086
+0,0008
+0.0017
+0,0033
+0,0005
+0,0003
+0,0004
+0,0011
+0,0016
+0,0025
+0,0006
+0,0003
+0,0063
+0.0019
+0,0050
+0,0010
+0,0353
+0,0004
+0,0072
+0,0006
-^0,0147
+0,0027
+0,0017
+0,0071
+0,0003
+0,5266
+0,0017
+0,0131
+0,0022
+0,0009
+0,0015
+0,0058
+0.0011
+0,0061
+0,0058
+0,0003
+0,0010
+0,007
+0,004
+0,009
—0.003
+0,009
+0,005
+0,003
+0,005
—0,016
+0,007
—0,001
+0,004
+0,004
+0,003
-0,037
+0,008
—0,026
+0,007
+0,017
+0,007
-0,035
—0,031
—0,002
—0,01 1
+0,002
+0,289
+0,00
—0,02
—0,00
+0,006
—0,00
+0,01
Logarithms of
7.8250 .
7.7837
8.0287
7-7986
7.7302
7.7333
7.7258
7.9606
7.8743
7.7»34
7.7811
7.8259
7.7763
7.7x35
7.8770
7.6848
7.7225
7.6678
7.7*78
7.8672
7.6841
8.0407
7.6495
8.3593
7.6728
7.8846
7.7835
8.0406
7.7024
7.65H
7.8731
7.7107
8.8571
7.6337
7.9917
7.6341
7.5793
7.8286
7.8050
7.7887
7.8136
7.7995
7.6637
+7.7728
6
e
+8.8330
+0.5174
8.9161
0.3206
8.8762
0.5771
9.1215
0.7295
8.8945
0.5917
8.8290
0.5187
8.8362
0.53*7
8.8365
0.5331
9.0713
0.7009
8.9860
0.2197
8.8357
0.5319
8.9035
0.5983
8.9492
0.2753
8.9015
0.3403
8.8588
0.3986
9.0251
0.1512
8.8362
0.5323
8.8752
0.5760
8.8267
0.4614
8.8883
0.3579
9.0313
0.6780
8.8506
0.5518
9.2101
9.0145
8.8232
+0.4932
9.5381
—0.5708
8.8525
+0.4085
9.0712
0.7008
8.9729
0.2406
9.2310
0.7933
8.8931
0.5904
8.8507
0.5518
9.0742
0.7024
8.9142
0.3237
0.0706
»4*53
8.8493
0.5501
9.2292
0.7922
8.88x0
0.5807
8.8268
0.5x10
9.0780
0.0319
9.0568
0.6925
9.0418
0.1 178
9.0679
0.6989
9.0596
0.6941
8.9248
0.3097
+9-0353
+0.1313
+7.0884
-7.5972
+74541
+7.9656
+7.5*37
+6.9619
+7.1247
+7.1213
+7.8774
-7.7359
+7.1071
+7.5272
-7.6484
-7.5*79
-7.3057
-7.7683
+7.0723
+7.3880
-6.7871
-7-4354
+7.7624
+ 7.2235
— 8.0007
+6.1500
-8.3511
—7.2251
+7.8012
-7.6324
+8.0046
+74226
+7.X915
+7.7911
-74781
+8.8564
+7.1618
+7.9553
+7.3185
+6.6877
-7.7482
+7.7x45
-7.6899
+7.7*85
+7.7103
-74498
— 7.6702
[846
i«47
[848
1849
[850
1851
1852
t«53
r854
1855
[856
t857
(858
[859
i860
[861
[862
[863
[864
[865
[866
r867
[868
[869
[870
[871
[872
[873
[874
[87s
[876
:877
[878
[879
[880
[881
1882
1883
[884
[885
[886
[887
t888
[889
[890
North Polar
Distance,
Annual
Preces.
SecVar.
Proper
Motion.
Logarithmii of
Jan. I, 1850.
a'
V
e
<f
0 / //
u
u
'/
77 H 1.3
-i.6s
+0^90
—0,02
--9.3x41
-8.2539
—0.2174
4-9.9985
126 17 24vf
1,62
0,304
+0,02
-9.9730
+8.6797
0.2097
9.9986
62 5 0,1
1,62
o»549
+0,05
+8.9201
-8.5765
0.2083
9.9986
30 9 14^
1,61
0,780
+0,04
+9-8o88
—8.8426
0.2080
9.9986
57 55 a3.9
1,60
0,568
-0,04
4-9.2087
—8.6279
a205o
9.9986
80 10 54,6
1.59
o^^o
+0,19
—9^.110
—8.1316
0.2021
9.9986
75 44 36,7
1,58
0496
+0,04
-9H33
—8.2873
0.1981
9.9987
75 36 20,1
1.55
0,496
+0,09
-9.2365
—8.2835
0.1903
9.9987
34 20 9,1
1.55
0,730
+0,03
-1-9.7623
—8.8048
0.1902
9-9987
13^ 39 »7»7
i»55
0,241
+0,08
—0.0099
-1-8.7486
0.1891
9.9987
76 0 3^
i»54
0.49S
0,00
-9.2550
—8.2701
0.1887
9.9987
56 7 4^3
MI
0,577
+0,04
4-9<29i2
—8.6225
0.1786
9.9988
131 38 38,2
1.51
0.174
+0,07
-9.9943
+8.6979
0.1777
9.9988
123 28 16,9
1,50
0.318
-0,72
—9.9600
4-8.6152
0.1759
9.9988
X13 I 11,2
M3
0,364
-0,14
-9.8974
+84457
0.1557
9-9989
141 7 a»»3
1,4a
0,206
—0,12
—0.0207
4-8.7421
0.1531
9.9989
75 5» 17,7
1.41
0496
-f0,02
-9.2487
-8.2351
0.1497
9.9989
62 25 4^0
1.41
0,548
-fo,o6
-1-8.8865
-8.5117
0.1485
9.9989
97 33 43.1
1.39
0,421
—0,01
-9.7494
+7.9594
0.1424
9.9990
120 39 56,9
1,38
0,332
—0,65
-9-9455
4-8.5461
0.1407
9.9990
38 13 50,7
1.37
0,693
4-9.7120
—8.7300
0.1371
9.9990
69 44 31,1
1,36
0,518
-|-o,o6
-8.7903
—8.3718
0.1347
9.9990
»55 47 35»3
1,36
0,015
+0,29
—0.0366
4-8.7896
0.1318
9.9990
88 IX 8,6
1.34
+0,453
—0,01
-9.6043
-7.3259
0.1276
9.9990
x68 53 20^
1.33
0,542
-0.75
—0.0264
4-8.8121
0.1225
9.9991
"o 53 43.3
1,32
+0,373
■fo,66
—9.8816
+8.3716
0.1216
9.9991
34 »» 34.1
1,30
0,731
+0,12
4-9.76*4
—8.7291
0.1146
9.9991
134 55 *5»4
1,29
0,253
+0,18
—0.0052
4-8.6585
0.1118
9.9991
23 0 32,0
1,29
0,904
—0,05
4-9.8744
-8.7727
0.1110
9.9991
58 19 33.2
X,29
0,567
4-0,09
4-9.1895
—8.5286
0.1106
9.9991
69 45 24,7
i»a7
0.5 J9
+0,10
-8.7917
-8.3399
0.1031
9.9991
34 7 8.0
1,26
0,734
+9-7655
—8.7160
0.1003
9.9991
"5 49 43.8
«»»5
0,307
—0,28
-9.9713
+8.5631
0.0979
9.9992
3 14 33.a
i»»3
3.876
+0,10
4-9.9877
—8.7850
0.0880
9.9992
70 17 5.1
X,22
0,517
—0,01
—8.8561
-8.3117
0.0858
9.9992
»3 7 «>»7
x,i6
0.902
+0.04
+9-8737
-8.7254
0.0640
9.9993
61 5 15,0
1.13
0,555
+0,01
+9.0120
-84.368
0.0546
9.9993
82 37 33.1
M3
0,472
0,00
-9-4803
—7.8601
0.0540
9.9993
146 12 2X,3
».i3
0,157
+0,07
—0.0298
-1-8.6696
0.0522
9.9993
35 44 1.9
1,12
o,7«7
+•0,11
+9-7459
—8.6570
0.0498
9.9993
142 48 10,2
X,I2
0,191
-1.5 1
—0.0244
+8.6474
0.0484
9-9993
34 41 53.8
X,I2
0,728
-fo,o6
4-9.7588
—8.6599
0.0472
9-9993
35 28 28^
1,10
0,720
•fo,o8
+9-7493
—8.6501
0.0415
9-9994
1*7 39 57»o
1,10
0,297
—0,06
-9-9794 +8.5244
0.0405
9-9994
142 8 4x,i
-1,09
+0,197
■f-o,oi
—0,0231 4-8.6342
-0.0390
+9-9994
1
842! 235
Taylor.
Bm.
bmne.
ii. 716
831
845
846
838
236
226
u. 717
ii. 715
237 iii, 632
847
849
848
853
850
855
858
856
239
240
242
233
244
243
250
252
249
247
254
ill- 634
ii. 719
ii. 720
ii. 718
V. 480
ii. 721
iii. 635
V. 484
▼. 482
ii. 7241
V. 487
ii. 723
ii 722
iii. 637
V. 489
251
257
261
248
857
860
852
246
256
259
267
265
iii. 638
ii. 730
ii. 726
ii. 728
iii. 640
V. 493
iii 639
ii 727
ii. 729
u. 732
u. 731
253 jj"- 641
266 iii. 643
268 ii 734
V. 4962053
262 ii 733
851 264
854....
274
V. 497
iii. 642
Vaiiotts.
1992 1040
2003 1043
2005
1998
2002
2021
2011
X048
I044J
• . • .
1051
1053
2045, X060
2097
2034
1068
1061
2029 1063
2051
iii 6442041
y. 4982052
1064
1071
1072
1069
1074
W349
A 133
A 134
W354
W355
G 1034
M 223
J 139
Ji38,P264
B.F790
G 1032
Wj56
M 224
B.F 792
B.F815
G 1004
M 225
G 1038
M226
B.F 797
B.F 799
8S
No. I
1
ConttdlatioB.
Mag. I Afeeotkni,
, Jan. I, 185a
«94*
ColiimlMe
ColamlMe
5
6
I
Coliimbc ' 6
7 I
$95* 34Aiirig9e
^:
596 i39Taiiri 54
597 ssAorigs r' 5
S9S* Mens* I si
S99* Anrigae | 6|
900 . 37 Anrigae $ 4
901 I 16 Leporis.
90X
903
904
905
906
907*
908
909*
910
911
91%
913
9«4
915
916*
917
918
919
920
921*
922
923
924*
9*5
926
927
928*
929
930*
931*
931*
933*
934*
935
86~
36 Aurige
PIctorit
ColtimlMe
DoradCLB a
ColamlMe
Oriontt
59 Ononis
Doradib
ColamlMe 0*
Menue ..
Pictorif..
60 Ononis . .
Aurigae..
ColnmbflB
140 Tturi ....
Pictoris....
Taari
1 Monocerotis
2 Monooerotii
AttrigSB . .
ColumbflB
38 AurigSB . .
Aurigae..
141 Tauri . .
Dondfis
DoradiU
61 Orionis.
Poppis .
Orionis .
39 Aurigae
Aurigae
Puppis
64 Orionis v'
Aurigs
4
6
5i
6
5
5i
6
6
6
6
6
6
6
6
6
8
6
7
H
5i
6*
4
6
6
6
5i
6
5
6
6
7i
5
5
6*
b m •
5 47 39»73
47 4^r47
48 «3»54
48 26,37
48 3».$4
48 4i»35
48 48,11
49 »»79
49 *o»90
49 »9.63
49 34.56
49 35»75
49 49.39
o 0.13
o 2,41
o 20,37
o 32,05
o 37.05
0 38,27
o 42,63
0 5249
5b 56,06
1 7.01
I 8,93
I 13.68
I 22,88
1 32,27
I 34.98
» 53.»x
1 57,i8
» »,85
2 13,20
2 29,22
2 35,18
2 38,26
a 57.98
3 33.*7
4 7.97
4 J0.95
4 ".54
4 x6,ii
4 19.05
4 33.31
4 34.74
4 45."
Aimaal
Preccs.
Sec. Var.
+2',i76
■
+0«0002
2/)06
4-0,0003 '
3»»94
+0,0010
a.3i5
+0,0003
44^3
+o/»34
3.7«>
+o/x>i7
+4*4-50
+0,0035
-4.976
+0,0370
Proper
Motion.
+4.387
4.084
*.733
4.548
0,999
+ 1.950
—0,067
+1,059
3.374
3."3
0,324
+».a55
—1,230
+ 1,498
3.083
4.657
2,236
3.635
1.319
3,768
2,849
2,845
4.333
2,124
4.313
4.755
3,621
o,43»
0,268
3.198
1,778
3.496
4.3x6
4.137
1,832
3.549
+4»"4
+0,0032
+0,0023
+0,0003
+0,0035
+0,0013
+0,0003
+0,0038
+0,0003
+0,0009
+0,0005
+0,0025
+0,0002
+0,0074
+0,0005
+0,0005
+0,0033
+0,0002
+0,0012
+0,0007
+0,0013
+0,0003
+0,0003
+0,0023
+0,0002
+0,0021
+0,0030
+0,0010
+0,0017
+0,0018
+0,0004
+0,0002
+0,0007
+0,0016
+0,0013
+0,0002
+0,0007
+0,0012
—0,009
+0,001
+0,001
+0,005
+0,002
—0,003
+0,008
+0,002
+0,001
—0,014
+0,007
-0,053
+0,003
+0,003
+0,007
+0,005
—0,019
+0,005
—0,005
+0,014
+0,010
—0,003
+0,005
+0,003
+0,008
+0,007
+0,003
+0,015
+0,003
+0,002
+0,041
+0,024
+0,004
+0,009
+0,002
+0,001
+0,010
—0,003
Logarithms of
+7-6353 ■ +8.9039
7.6576 8.9301
7.5405 8.8293
7.5854 8.8823
7.6732 8.9733
7.5631
7.6703
8^890
7.6383
7.5838
7.495 >
7.6543
7.737*
7.5792
7.8689
7.5471
7.4507
74361
7.7941
7.5004
7.9516
7.6098
7^.122
7.6016
74-783
74347
7.6084
744"
7.3787
7.3753
7.5026
744*9
74747
7.540*
7.3647
7.6558
7.6391
7.2383
7.3719
7.2474
7.3577
7.3251
7.3343
7.2243
+7.2869
8.8695
8.9810
9.6093
8.9708
8.9222
8^369
8.9970
9.0895
8.9392
9.2305
8.9220
8.8 H5
8.8238
9.1827
8.8924
9-35>3
9.0124
8.8236
9.0146
8,8952
8.8592
9.0409
8.8759
8.8295
8.8297
8.9622
8.9119
8.9589
9.0302
8.8577
9.1687
9.1899
8.8300
8.9672
8.8447
8.9596
8.9307
8.9584
8.8500
+8.9270
+0.3376
0.3024
0.5177
0.3664
0.6437
0.5705
+0.6483
—0.6968
+0.6421
0.6111
04.366
0.6578
9-9997
+0.2901
—8.8248
+0.3136
0.5281
04932
9.5x07
+0.3532
—0.0900
+0.1755
04890
0.6681
0,3494
0,5605
0.1201
0^5761
04548
04541
0.6368
0.3272
0.6348
0.6771
0.5588
9.6359
94277
0.5182
0.2499
0.5436
0.6351
0.6167
0.2629
0.5501
+0.6142
-7.38"
-745*3
+6.7573
-7.2735
+7.5221
+7.2039
+7.5266
—8.2831
+74845
+7.3653
—6.8848
+7.5246
—7.6617
-7.3871
-7.8327
—7.3280
+6.7958
+5-9373
-7.7480
-7.2174
-7.9316
-74919
+ 5.3815
+74853
—7.2025
+7.0246
—7.5088
+7.1064
-6.5917
-6,5963
+7.3394
—7.2047
+7.3078
+7434*
+6.9456
—7.6062
-7.5946
+64623
—7.2140
+6.7294
+7.1914
+7.1200
—7.1666
+6.7518
+7-0759
No.
1891
1892
1893
1894
1895
North PoUur
Distance,
Jan. I, 1850.
1897
1898
1899
1900
1901
X902
1903
1904
1905
1906
1907
1908
1909
1910
19x1
191a
1913
1914.
1915
1916
1917
19x8
19x9
X920
2921
1922
1923
1924
1925
1926
1927
1928
1929
1930
Z931
1932
'933
»934
»935
123 50 11,8
"8 33 35»6
80 31 3,1
119 10 47,5
45 4 »*.»
1896 1 64 4 12,1
44 4 59.6
170 34 34.3
45 »5 3o»4
52 48 12^
104 II 56,2
42 6 S2f8
147 II 4,2
129 59 13,5
156 56 16,1
127 8 49,6
77 12 40,6
88 10 58,9
154 3 42,6
X2I 24 23,9
162 44 38,6
139 39 >5»o
89 27 58,2
40 6 6,0
122 o 2,8
67 6 53,7
142 40 14,0
62 26 23«8
99 »3 57.9
99 34 »4.>
46 37 45.3
125 18 12,9
47 5 »3»»
38 25 47^
67 36 28,6
153 8 9^
154 30 »7.o
80 21 28,0
134 2 57,2
72 20 19,9
47 o 46,3
51 25 30.5
132 49 32,2
70 18 46,1
52 2 12^
Annual
Preces.
SecYar.
Proper
Motion.
1,08
1,07
1,03
1,01
X,0O
o»99
0,98
0,96
o»93
0,92
0,91
0,91
0,89
0,88
0,87
0,85
0,83
0,82
0,82
0,81
0,80
0,79
0,78
o»77
o»77
0,75
0.74
0,74
0,71
0,70
0,70
0,68
0,66
0,65
0,64
0,62
0,56
0,51
0,51
0,51
0,50
0,50
0,48
Or47
-0,46
u
H-o,3>7
0,292
0^480
o»339
0,641
0,542
+0.648
-0,725
+0,639
o»595
0,398
0,663
0,146
+0,284
—0,010
+0,300
o,49»
0,454
0,047
+0,329
-0,179
+0,218
0,449
0,679
0,326
0,530
0,192
0,549
Or415
Or4I5
0,632
0,310
0,629
0,693
0,528
0,063
0,039
0^481
0,259
0,510
0,629
0,603
0,267
0,517
+0,600
u
—0,09
—0,11
+0,16
+0,03
0,00
+0,02
—0,91
+0,04
+o,xi
—0,15
+0,05
—0,13
+0,02
—0,21
+0.18
+0,04
-0,83
+0,03
+0,25
0,00
+0,04
—0,10
+0,49
+0,03
—0,17
—0,05
+0,01
+0,07
+0,07
+0,15
+0,04
0,00
-0,74
—0,12
+0,01
+0,15
+0,07
—0,02
+0,04
+0,08
Logarithms of
—9.9621
—9.9830
—9.4208
-9.9374
+9-5999
+8.6665
+9.6187
—0,0239
+9-5933
+9^.120
-9.8233
+9.6532
—0.03x3
—9.9888
—0.0371
-9-9774
-9.3054
—9.6042
—0.0368
•^9-9499
— ao346
— 0.0181
—9.6280
+9.6857
-9.9530
—8.0492
—0.0244
+8.8904
-9.7718
-9.7739
+9.5691
-9.9693
+9.5596
+9.7104
—8.3096
—0.0366
—0.0371
-94156
—0.0030
-9.0422
+9.5613
+9-4533
-9.9991
—8.8561
+84766
+8.52x6
-7.9274
+8.3906
-8.5483
-8.3339
-8.5451
+8.6733
-8.5133
—84426
+8.0474
— 8.5272
+8.5718
+84475
+8.6018
+84056
—7.9609
— 7-"3*
+8.5650
+8.3246
+8.5800
+84791
-6.5576
-84703
+8.3070
— 8.1650
+8.4677
—8.2301
+7.7620
+7.7663
-8.3770
+8.2926
— 8.3486
-84037
— 8.0876
+8-4373
+84045
—7.6322
+8.2467
-7.8845
— 8.2317
-8.1892
+8.2081
-7.9017
+94360,-8.1487
•0.033 X
0.0291
0.0128
0.0048
0.0016
9.9954
9.9910
9.9814
9.9693
9,9634
9.9599
9.959 X
9.9495
9.9418
9.9402
9.9269
9.9I8I
9.914a
99133
9.9099
9.9022
9.8993
9.8905
9.8889
9.8850
9-8774
9.8694
9.8671
9.8512
9.8476
9.8424
9.8329
9.8178
9.8120
9,8090
9.7891
9.7512
9.7104
9.7068
9.7048
9.7002
9.6965
9.6780
9.6764
-9.6620
+9.9994
9.9994
9-9994
9.9995
9-9995
9-9995
9-9995
9-9995
9.9995
9-9995
9.9996
9.9996
9.9996
9.9996
9.9996
9.9996
9.9996
9.9996
9.9996
9.9996
9.9997
9.9997
9.9997
9-9997
9.9997
9-9997
9.9997
9-9997
9.9997
9-9997
9.9997
9.9998
9.9998
9.9998
9,9998
9.9998
9,9998
9.9999
9.9999
9-9999
9.9999
9-9999
9.9999
9.9999
+9-9999
I
n
859
862
863
866
861
869
870
867
T«jlor.
276 iii 645
278
iii 646
269
a73
271
u. 735
iii 648
ii 736
277
281
275
286
290
283
292
289
280
872
874
865
> • • •
868
864
871
877
• ■ • •
873
878
285
287
294
295
297
293
291
296
302
313
3»5
304
301
ii. 738
"• 739
ill. 649
V. 506
iii 650
ii. 741
ilL 652
u. 740
iii 654
2044
2046
W? Variou..
2047
2138
2080
2067
2093
2069
V. 508
iL 742
iii 653
V. 509
iiL 655
V. 510
it 743
iii 656
ii. 744
2091
2070
2111
2082
ii. 746
iii 657
iii. 658
ii- 745
2075
2087
2084
u, 747
iii. 662
298 iii. 660
2106
21x3
1073
1075
1076
1096
1088
1085
1091
1089
1094
X090
1098
1093
1092
1095
1097
2098
iiL 664,2099
ii. 748
iii. 66 X
1 102
1104
1 105
1 107
B.F 820
B,F8i3
M 227
B.F 808
J 141
61056
J 142
B.F817
G 1060
M228
W359
6 1065
Ji43,P274
B.F 814
M229
P275
M 231
B.F 828
J 144
M 230
B.F 830
87
Xo.
CoMtdlctioii.
Mag.
Ajeeofkm,
Jan. I, 1850.
1937
193!
»939
1940
3 Moooeerotif si
GcmiiiomiD 7
1
I GmnnofnBi 5
d^Orionit X* 5
• 6
1941
I h m ■
5 54 47»07
54 5M5
0,27
0.77
3o»8o
Annual
Prvcca. I
SecVar.
Proper
Motioo.
ColumlMe 6
«94a* 4oAaripc 6
F
1943^ 37 Camdopardi 5
1944 63 Ononis H
1945 66 Ononis ■ 6
1946
»947
1948
»949
1950*
1951
1951*
«953*
1954
»955
1956
»957
1958
»959
1960*
1961*
1962*
1963*
1964
1965
1966
1967
1968
1969*
1970
1971*
1972*
1973
1974*
1975
1976
1977
1978
1979*
1980
Leporis 5I
Anrigae 6^
Pictoris 6
38 Camdopardi
39 Camdopardi 6^
2 Geminonmi .
36 Camelopardi.
Ononis . . . . .
Pictoris
17 Leporis
Monooerotis
Geminorum
67 Ononis v
18 Leporis 8
Mensse
Monooerotis
Geminorum
41 Aurigte ....
Pnppis ....
Leporis ....
Pictoris
Columbs . .
Puppis ....
MensK ...
Geminorum
3 Geminorum
Pictoris.. ...
19 Leporis ....
4 Monooerotis.
4 Geminorum
Columbe
Puppis
Columbs w^
40 Camelopardi
Camelopardi
50^
14^5
44.67
58,21
2,87
13,27
13.55
i8^^
36^5
39.65
6i 57 40,00
5i 57 44.97
7 58 5.«3
6 58 16,09
5i 5« 17.77
H 5« a 1.95
7 58 41.73
4i 59 0.53
4i 59 22,12
6 C9 22,16
7 59 50.67
n«^- 5 59 57
6 60 7,27
5i o 10,05
6 o 16,60
6 o 17,15
6 o 19,04
6 o 21,81
6 o 25,36
6i o 29,68
6 o 37,51
6 o 53,92
6 I 10,16
6 1 23,76
7 I *3.97
6 1 39.77
6 I 56,77
5i a 3.68
5 a ".65
5 62 18,37
■ ■
+2,820 ' +0,0002
3,707 I +o/xx>8
3,645 I +0,0006
3,561 i +0,0006
1406 I +0,0004
2,172
4.134
5.19 »
3,198
3.168
2,410
4."9
1407
5.3"
5.431
3.656
6,037
3.443
0,922
2,675
2,829
3,630
34*3
+a.7i4
-1 1,73 >
+a,8o7
3.673
4.594
1,732
2,500
0,746
2,307
+ 1,730
—4,060
+ 3.617
3,642
1,562
2,606
2,808
3.639
a. 1 59
1,696
1.855
5.389
+6,620
0,0000
+0,0009
+0,0019
+0,0002
+0,0002
+o,ocoi
+0,0007
+0,0002
+0,0014
+0,0014
+0,0004
+0,0021
+0,0002
+0,0003
0,0000
+0,0001
+0,0002
+0,0001
0,0000
+0,0079
0,0000
0,0000
0,0000
0,0000
0,0000
~o,oooi
0,0000
0,0000
—0,0011
o,cooo
0,0000
0,0000
— o,cooi
—0,0001
—0,0002
O,0COO
— o,ocoi
— o,cooi
—0,0014
—0,0028
■
—0,001
+0,014
+o/x)3
+0,004
—0,002
+0,014
+o,coi
+0,007
—0,005
+0,001
+0.014
+o,co4
—0,001
—0,003
+0,C02
—0,011
+o,co6
—0,025
+0,007
—0,003
—0,009
+0,005
+0,004
+0,006
+0,012
+0,007
-0,005
+0,007
—0,010
+0,008
—0,007
+0,006
—0,003
+0,003
+0,004
+0,009
+0,013
+0,022
+0,004
+0,003
Logarithms of
+7.1885 ' +8.8313
7.2126
7.1991
7.1889
7.3189
7.1638
7.1452
7-*638
6.9471
6.9350
6.9550
7.0109
7.0971
7.1330
7.1400
6.8698
7.2022
6.7620
6.9794
6.7132
6.6841
6.6142
64745
6.2787
7.3098
5.6639
+5.2028
-5-7»77
5-8393
5.9420
6.2217
6.0272
6.1752
6.8238
6.1913
6.2964
6.5957
6.5562
6.6167
6.6459
6.7677
6.9097
6.9087
7.1065
—7.2796
8.8681
8.8607
8.8512
9.0271
8.9048
8.9303
9.1 114
8.8258
8.8250
8.8713
8.9279
9.0271
9- "44
9.1312
8.8620
9.2102
8.8401
9.1010
8.8421
8.8309
8.8590
8.8385
8.8388
9.8699
8.8322
8.8640
9.0047
8.9747
8.8602
9.1262
8.8853
8.9750
9-5584
8.8574
8.8603
9.0022
8.8486
8.8321
8.8599
8.9069
8.9806
8.9548
9.1254
+9.2768
+04503
0.5690
0.5617
0.5515
0.1480
0.3368
0.6163
0.7235
0.5048
a 5008
0.3821
0.6147
0.1481
0.7253
0.7349
0.5630
0.7808
0.5369
9.9649
04273
04517
0.5600
0.5345
+04336
— 1,0693
+04482
0.5650
0.6622
0.2385
0.3980
9.8728
0.3630
+0.2380
—0.6086
+0.5583
0.5613
0.1937
04160
04483
0.5609
0.3342
0.2294
a2683
0.7315
+0.8209
-64534
+6.8457
+6.7957
+6.7258
—7.2109
—6.9104
+6.9392
+7.1967
+5.9226
+5-7959
—6.6013
+6.80 II
—6.9889
+7.0669
+7.0796
+64730
+7.1620
+6.1904
—6.9083
— 6.i66o
-5-9338
+6.20 1 1
+5.8812
—5.6896
—7.3080
—4.9507
+4.8164
-5.6037
+5.6891
+ 5-5356
+6.1596
+ 5.72x8
+6.0253
+6.8163
-5.7688
—5.8906
+64698
+6.0722
+ 5-90*3
—6.2381
+6.5185
+6.7651
+6.7366
-7.044a
-7.2508
No.
1936
>937
1938
«939
1940
1941
194s
»943
1944
«945
1946
»947
1948
«949
1950
1951
1952
«953
»954
»9$5
1956
>957
1958
»959
i960
1961
1962
1963
1964
1965
1966
1967
1968
1969
1970
1971
197a
»973
1974
«975
1976
1977
1978
1979
1980
North Polar
Distance,
Jan. 1, 1850.
u
100 36 15,6
64 33 »4,o
66 44 2^
69 5» 49i9
141 13 58^
"3 54 55.8
5» 30 33.9
31 3 12,1
84 34 38.2
85 50 15.3
116 X7 18,5
51 54 32^
141 13 20,9
30 4« 55.3
»9 31 45.»
66 21 13,7
24 15 41,1
74 26 42,1
148 6 16,0
106 28 41,7
100 14 15^
67 i6 47.3
75 13 7.8
104 55 34**
174 50 18,8
101 9 38,9
65 45
41 15 55.»
135 2 23,8
"3 5 47.J
150 5 3^.4
119 44 4».i
135 4 50,3
169 22 49,7
67 47 ^4.3
66 52 1,7
138 26 51,2
109 9 7.1
loi 7 40,3
66 58 47^
124 17 48,1
135 47 58,0
132 16 58,9
29 58 2,7
20 38 13,2
Annual
Preces.
SecVar.
u
—046
0.44-
0.44
0.44-
0.39
0,36
0.33
0,28
0,27
0,26
0.24
0,24
0,24
0,21
0,21
0,20
0,20
0,17
0,15
O.M
0.14
0,11
0,09
0,06
0,06
—0^1
0,00
+0,01
0y02
0,02
0,03
0,03
0,03
0,04
0,04
0,05
0,08
0,10
0,X2
0,12
0,15
0,17
o,x8
0,19
+0,20
+0,411
0,540
0,532
0.5x9
0,205
0,317
0,603
0,772
0,466
0,462
o.35»
0,60 X
0,205
0,775
0,792
0.533
0,880
0,502
0.135
0,390
0.413
0.530
Or499
4-0,396
— 1.7»«
+0,409
0,536
0,670
o.»53
0.3^5
0,109
0,336
+0,252
-0,592
+0,527
0.53'
0,228
0,380
0,4x0
0.53 »
0.3 « 5
0,247
0,271
0,786
+0,966
Proper
Motion.
n
0,00
+0,12
+0,11
+0,04
+0,01
—0,03
—0,01
+0,08
+0,03
+0,03
+0,06
—0,26
+0,02
+0,01
+0,05
+0,09
+0,10
—0,30
+0,02
+0,04
—0,05
+0.03
+0,01
—0,60
—0,01
+0,12
—0,08
—0,02
— o,ox
—0,06
—0,28
-0,34
—0,01
+0,02
+o.»»
--0,08
0,00
0,00
+0.04
+0,41
+0,03
+0,03
+0,09
Logarithma of
-9.7858
+8.5752
-7.5798
—8.8007
—0.0217
—9.9628
+9.4512
+9.8012
-9.5283
-9-5565
—9.9201
+9.4400
—0.0217
+9-8038
+9.8170
+7.5563
+9.8653
—9.1761
0.0327
9.8449
9.78x6
8.1492
9.2162
9.8305
0.0149
—9.7920
+8.1761
+9.6679
—0.0061
9-8985
0.0347
9.9410
0.0063
0.0265
8.3766
7.79*4
0.0154
9.8687
9.7916
7.9243
9.9647
0.0083
-9-9973
+9.8126
+9-8937
V
+7.6220
-7.9775
-7.9350
-7.8745
+8.1836
+8
-8
.0055
.0089
—8.0853
—7.0967
—6.9708
+7.7300
-7.8732
+7.96x8
-7-95*5
-7.9484
—7.61x0
-7.95x8
-7.3503
+7-8073
+7.3239
+7.X029
-7-34*1
-7.0427
+6.8508
+7^.382
+6.1x85
-5-95*3
+6.5990
-6.7143
-6.6754
-7.0335
-6.8375
—7.0502
-7.2579
+6.91 14
+7.0303
-7^.676
—7.2236
—7.0701
+7.3782
-7.61x7
-7.7846
—7.78x8
+ 7.9188
+7.9740
-9.6593
9.6466
9.6406
9.6398
9-5939
9.56x1
9.5x71
9-4547
9.4*35
9^.X22
9.3859
9.3852
9-37*1
9.3208
9.3 xxo
9.3x00
9.2942
9.224X
9.x 806
9-1733
9-1554
9-0575
8.9382
8.742 X
8.742 X
8.1339
—7.64x0
+8.0252
8.X668
8.3840
8.3977
84442
8.5023
8.5676
8.6362
8.7383
8.8957
9.0098
9.0868
9.0882
9.1630
9.2313
9.2561
9.2834
+9.3050
df
■+■9-9999
9-9999
9.9999
9.9999
9.9999
9.9999
9.9999
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
+0.0000
883
• . . .
880
88 X
Taylor.
882
876
' • • •
885
879
884
875
890
889
...
887
892
894
886
891
898
897
895
3XX u. 751
306
307
308
320
310
3*1
322
3*7
318
3x6
iii. 668
iv. 437
ii. 752
U. 753
iv. 438
y. 522
iii. 670
3*3
3H
328
331
330
3*9
33*
336
339
334
346
34*
1 106
iii. 663
ii. 749..
ii. 750 .
y. 519 2x14' 11X2
Brii.
bane.
Vaiiooa.
iii 6672x08 XX 13
u. 754
iii. 669
"• 755
ii 756
tii 672
iii. 673
ii 757
ii 758
iii 675
348
iii 674
iii 677
iii 676
▼. 534
y. 532
▼. 533
338
340
349
• . * •
344-
35*
6
888 341
335
ii 759
ii 760
y. 538
ii. 763
ii 765
ii. 762
iii. 680
▼. 543
21x5
2x23
2133
2296
2137
2x28
2x55
2x30
2x41
22x0
2x45
11x7
11x8
XX16
1x24
1x65
XX31
"34
X130
1x32
XX50
M232
M233
O 1075
6 Z074
B.F 829
6 X079
G X076
W363
M234
J 145
A
G X094
M235
X127 M236
"37
"39
2x42
2x5611x43
iii. 683 2154 XX44
ii 764
ii. 761
Airy(C)
M237
B.H 286
S»ji»C%
(M)
89
No.
198 1
1982
1983
1984
1985
1986
1987
1988
Z989
1990
1991
Z992
1993
1994*
1995
1996
»997
1998
1999
2000
200I
2002
2003
2004*
2005
2006
2007
2008
2009
2010
201 1
2012
20x3
2014
2015*
2016
2017
2018*
2019*
2020^
2021
2022^
2023
2024^
2025*
90
Constellation.
5 Geminomm
ColnmlMe t
Puppis
Puppis
Camelopardi
68 Ononis .........
6 Geminornm
Columbae V*
69 Ononis /^
70 Ononis 0
Poppis
X Lynds
Puppis
Monocerotis
Canis Majoris ....
ColamlMB
Canis M^Joris . . . •
ColombB
AarigsB
Pictoris
AorigsB x
7 Geminomm . . . . i^
DoradiU ijt
71 Ononis
Ononis
Puppis
2 Lynds
42 AurigSB
72 Ononis /*
43 Anrigse
8 Geminoram ....
73 Ononis k^
Pictoris
AnrigsB
5 Monocerotis
9 Geminomm
74 Ononis Jfi
Pictoris
3 Lynds
4 Lynds
AurigK
75 Ononis I
Aurigs
45 Attrigs
Dorado v
Mag.
6
5
6
6
6
6
5i
6
5
6
5
5i
5
6
6
6
6
7i
51
4
4
6
5i
7
6
4i
6
6
6
7
6
5i
H
4i
7
5i
6
6 .
6
6
7
6
5i
Right
Ascension,
Jan. 1, 1850.
Annual
Preces.
h m ■
•
6 2 20,32
+ 3.678
2 23,37
a.055
2 40,99
1,730
a 49.50
1.677
* 57»«7
6,668
3 8.47
3.55a
3 »3.3i
3.636
3 »3.7i
1,861
3 *4»33
3.458
3 H.69
3.410
3 H.75
1.747
4 4*54
5.538
4 9.8 »
1.765
4 3».98
2,918
4 36.68
*,386
5 J049
2,142
5 ".83
2,406
5 19.69
1.936
5 3*.6o
4,048
5 41.57
0,543
5 49.»5
3,828
5 49.»9
3,626
5 59.85
0,066
6 i,3»
3.536
6 4.59
3.456
6 22,19
1,722
6 23,28
5.300
6 23,69
4.477
6 46,30
3.459
7 5.37
4.475
7 9.o»
3,666
7 19.45
3.369
7 a3.i6
1,167
7 29,50
4.013
7 3*.45
*.9a5
7 49.63
3,660
8 1,33
3,362
8 5.74
1,158
8 13.91
5.565
8 44.49
5.33a
8 50.77
4.015
8 50.83
3.306
8 56,67
3,759
9 34.60
+4.877
6 9 44.81
-0,375
SecVar.
-0,0004
0,0000
-0,0001
-0,0001
-0,0036
-0,0004
-0,0004
> 0,000 1
-0,0003
-0,0003
-0,0001
-0,0028
>0,0002
-0,0002
-0,0001
-0,000 1
'0,000I
-0,0001
-0,00x2
-0,00x3
-0,0009
-0,0008
-0,0021
-0,0007
-0,0007
-0,0002
-0,0038
-0,0021
-0,0007
•0,0022
■0,00x0
-0,0006
-0,0008
-0,0015
-0,0003
-0,00x0
-0,0007
-0,0008
-0,0057
-0,0052
-0,00x9
-0,0007
-0,0013
-0,0042
-0,0046
Proper
Motion.
+0,004
+0,014
+0,006
—0,007
-|-o,oo8
+0,002
+0,012
+0,003
+0,005
+0,005
0,000
0,000
+0,009
+0,001
+0,0x0
—0,0x3
-0,003
0,000
—0,002
—0,003
—0,002
-0,003
+0,027
+0,0x0
—0,004
+0,007
+0,002
—0,003
+0,005
— o,oox
—0,013
+0,003
+0,002
+0,01 X
—0,006
+0,003
—0,007
+0,008
+0,002
—0,003
Logarithms of
-6.8735
6.94XX
7.0435
7-0745
7.3920
6.9873
7.0076
7.1026
7.0x34
7.0x02
7.1451
7.3960
7.2287
7.1445
7.1781
7,263 X
7.2289
7.308 X
7.3005
7.5493
7.2892
7.2632
7.6327
7.2683
7.2647
74203
7.5579
74^314
7.3x20
7.4758
7.3573
7.3390
7.5718
7.4*59
7.3437
7.3958
7.3780
7.6x39
7.7050
7.6988
74984
7.417 X
7.4663
7.6706
-7.8944
b
+8.8647
8.9229
8.9750
8.9836
9.28x8
8.8504
8.8596
8.9537
8.8414
8.8374
8.9722
9.1460
8.9694
8.8266
8.8744
8.9093
8.8718
8.94x7
8.9169
9.1540
8.8843
8.8583
9.2148
8.8486
8.84XX
8.9762
9.x X26
8.9857
8.8413
8.9852
8.8630
8.8343
9.0644
8.9x14
8.8263
8.8622
8.8337
9.0657
91495
9.1172
8.91x6
8.8302
8.8747
9.0493
+9.2655
+0.5657
0.3127
0.2381
0.2246
0.8240
0.5505
0.5607
0.2698
0.5388
0.5327
0.2423
0.74H
0.2466
0465X
0.3776
0.3308
0.3812
0.2869
0.6073
9.7350
0.5830
0.5594
8.8x76
0.5485
0.5385
0.2361
0.7243
0.65x0
0.5389
0.6508
0.5642
0.5*75
0.0669
0.6035
0.4661
0.5634
0.5266
0.0639
0.7454
0.7269
0.6037
0.5193
0.5751
+0.688 X
-9-5744
-6.4904
+6.7229
+6.8935
+6.9328
-7.3639
-6.5175
-6.5984
+6.9292
—6.4580
—64010
+6.9924
-7.3401
+7.0730
+6.1797
+6.8370
+7.0x94
+6.8778
+7.X191
-7.0717
+74957
—6.982*
— 6.8469
+7.5935
-6.7854
—6.7070
+7.27x7
—74912
-7.29x7
-6.7572
-7.3357
—6.9668
-6.6775
+74858
— 7.X866
+6.3794
-7.0014
-6.7068
+7.5276
— 7.6502
-7.6338
-7.2598
—6.6563
-7.1273
-7.5758
+7.8640
No.
North Polar
Distance,
Jan. 1, 1850.
Annual
Preoes.
SccVar.
Proper
Motion.
Logarithm! of
•
•
350
9
11
Ttylor.
^
Brii-
bane.
Variooia
a'
V
^
d'
1981
1982
1983
1984
1985
1986
1987
1988
1989
1990
'99'
'99*
'993
'994
'995
1996
'997
1998
'999
2000
2001
2002
2003
2004
2005
2006
2007
2008
2009
2010
20II
2012
2013
2014
2015
2016
2017
2018
20X9
2020
2021
2022
2023
2024
2025
0 / /'
65 33 9»4
127 14 5,9
'35 4 35.'
136 XI 94
20 23 20,0
70 xo 57,8
67 3 48,0
132 8 0,2
73 50 *4.'
75 45 44.8
134 42 40,5
28 26 39,1
'34 '9 58.6
96 31 12,5
117 7 27,9
124 47 25,1
1x6 27 12,3
X30 19 49,7
53 48 484
152 7 4X,8
60 27 8,7
67 27 17,0
156 X x6,3
70 47 54,1
73 55 3'.5
'35 '5 '3.8
30 56 34.7
43 3' 57.'
73 48 53.4
43 35 '3.5
65 59 XI,2
77 14 *3.7
'44 56 18,7
54 48 21,0
96 '4 0,9
66 X2 47,7
77 41 274
'45 3 *o.4
28 10 46,1
30 34 '9.5
54 44 *4.9
80 0 35,0
62 44 12,5
36 29 13,6
158 48 42,1
n
+0,21
0,2 X
0,24
o.*5
0,26
0,28
0,28
0,28
0,30
0,30
0,30
0,36
0,36
040
040
045
046
047
0.49
0,50
0,51
0,5 '
0.53
0.53
0.53
0,56
0,56
0,56
0.59
0,62
0,63
0,64
0,65
0,66
0,66
0,69
0,70
0,7 X
0,72
0,77
0,77
0,77
0,78
0,84
+0.85
+0,536
0,300
0,252
0,245
0,97*
0,518
0.530
0,271
0.504
0.497
o,*55
0,808
o,*57
0426
0,348
0,312
0.35 '
0,282
0,590
0,079
0.558
0,529
0,010
0,516
0.504
0,251
0,773
0,653
0,504
0,652
0.534
049'
0,170
0,585
0426
0,533
0490
0,169
0,8 XX
0,777
0.585
0482
0,548
+0,711
-0,055
u
+0,08
0,00
+0,05
+0,08
+0,06
+0,02
-0,05
—0,02
+0,04
+0,X2
+o,ox
— o,ox
+0,04
+0,28
+0,20
+o,X4
+0,06
+0,29
+0,01
+0,23
+0,26
—0,14
+0,35
0,00
+0,03
-0,05
+o,xx
+o,ox
0,00
+0,34
—0,02
+0,13
—0,02
—0,19
+0,12
+0,02
+0,09
+o,x6
+0,07
+0,10
0,00
+8,2742
-9.9780
—0.0063
—0.0094
+9.8955
—8.8407
—8.0000
-9.9968
-9.1415
9.2423
—0.0051
+9.8276
—0.0039
—9.7362
-9.9253
—9.9670
-9.9211
-9.9903
+9.3800
—0.0361
+9.0626
—8.2430
-0.0374
—8.9085
—9.1468
—0.0067
+9.8022
+9.6292
-9.1405
+9.6282
+8.0x70
-9.3x30
—0.0283
+9-3454
-9.7323
+7.7782
-9.3241
—0.0285
+9.8300
+9.8060
+9-3473
-94048
+8.8567
+9-7366
—0,0368
+7.6257
—7.8000
-7.9x85
-7.9492
+8.0820
+7.667X
+7.7387
-7.9755
+7.6x65
+7.5635
— 8.020 X
+8.X941
— 8.X036
-7.3530
-7.9625
-r8.XX0O
—8.0058
-8.1774
+8.1547
-r8.34i6
+8.0978
+7-9885
—8.3786
+7-9366
+7-8657
-8.2953
+8.3784
+8.3059
+7.9157
+8.3503
+8.1036
+7.8430
—84212
+8.2750
-7.5529
+8.1390
+7.87*8
—84616
+8.5005
+8.5163
+8.3479
+7.8258
+8.2522
+8.5262
—8.5981
+9-3 "o
9.3204
9-3707
9-395'
94123
9-439'
9.4502
9-45"
94742
9-4749
9-475'
9.5522
9-5615
9.6000
9.6058
9-6559
9.6592
9.6685
9.6858
9.6974
9.7070
9.7070
9.7200
9-7*17
9-7*57
9-7461
9-7473
9.7478
9-77*7
9.7926
9.7963
9.8067
9.8104
9.8166
9.8194
9-8355
9.8462
9,8502
9.8575
9.8835
9.8887
9.8888
9-8935
9.9231
+9.9308
+0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
9-9999
9-9999
9-9999
9-9999
9.9999
9-9999
9-9999
9-9999
9-9999
9.9999
9-9999
9-9999
9-9999
9-9999
9-9998
9-9998
9.9998
9-9998
9-9998
9-9998
9-9998
99998
9-9998
9-9998
9-9998
9-9997
9.9997
9.9997
9.9997
9-9997
9-9997
9-9997
9.9996
+9.9996
896
• • • •
• • 0 •
• ••
Ul.
• •
u.
• ••
m.
V.
• ••
m.
u.
u.
• ••
Ul.
• •
u.
• •
u.
*••
111.
• •
u.
ilL
682
767
685
546
681
768
769
686
771
77*
687
770
688
M238
J 146
P282
M240
M239
B.F 864
M24X
M 242
M243
L3X5
J147, P288
M244
G 1x29
G XX32
L3X5
W378
Gxx34
2153
2160
• ■ • *
"45
"49
"5'
• • • *
900
899
a a a a
901
903
a.a.
• ■ ■ •
337
2
3
12
7
8
'5
35'
20
• • • »
2164
2167
2174
"47
"53
XX56
1x58
• • • «
'7
• •
u.
V.
▼.
UL
773
2168
X167
1x63
1x72
1x66
"74
J J J — 1 ~
CCA 21*79
• • • •
904
28
689
2182
907
909
18
22
U.
■ •
u.
774
775
• • • •
2203
911
• • • •
• ■ • •
902
905
913
908
914
916
23
*4
34
16
'9
29
*5
30
32
• •
u.
iv.
m.
• *
u.
• ••
m.
• •
11.
iii.
• •
u.
• •
u.
V.
777
449
692
776
691
778
693
779
780
561
2191
"73
220X
"77
912
920
9'7
919
35
33
37
• •
u.
• •
u.
• •
11.
78.
78.
783
2205
906
91c
918
921
• • • •
9'5
47
3'
• •0
Ul.
iiL
695
697
45
43
40
• •
u.
ii.
• ••
Ul.
785
784
699
2227
1187
(M2)
91
No.
2026
ao27
2028
2029*
2030
2031
2032*
2033
2034
203s
2036
2037
1038
1039
2040
2041*
2042
2043*
2044
2045*
2046*
2047
2048
2049
2050
2051
2052
2053
2054
2056
2057
2058
2059
2060
2061
2062
2063
2064
2065*
2o66*
2067
2068
2069
2070*
ConstellatioQ.
10 Geminorum . . .
Canis Majoris .
1 1 Geminorum . . •
12 Geminorum . . .
6 Monocerotis.. .
Doradfis ij^
Pictoris
Pictorifl
Columto x
Columbse
ColumbsB . . .
Columbae . . .
Geminorum .
Geminorum .
7 Monocerotis.
Lyncis
Geminorum ....
Lyncis
46 Aurigse
5 Lyncis
Lyncis
13 Geminorum . • * >jx
Pictoris
Pictoris
Columbae
I Canis Migoris . . (
Puppis
Mensas a
Columbae
Puppis
Golumbn
Monocerotis
Geminorum
8 Monocerotis
Monocerotis.. .. ..
2 Canis Maoris . . j3
Puppis ; . . . .
Geminorum
Geminorum
DoradtU ij9
3 Canis Midoris ....
14 Geminorum
Puppis
Camelopaidi
Monocerotis
Mag.
7*
6
7
7
6i
5i
6
6
4i
6
6
6
7
7
6
7
8
7
5
5i
7
3
6
6
5i
6
6
6
6
Si
6
7
Si
8
»i
6
7
7
6
4
7
6
6
neb.
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
h m ■
6 9 46,03
+3*656
10 10,94
2,307
10 11,42
3.65*
10 15,73
3.647
10 32,37
2,819
10 56,64
0,133
10 59,56
0,618
11 6,72
1,024
II ia.95
»,I3»
II 38.63
1,981
11 54*97
a.039
12 1,60
1.057
12 16,23
3,588
12 23,60
3.590
12 29,34
2,889
12 30,97
5.149
12 40,18
3,660
12 49,81
5.164
13 20,42
4.616
»3 4a»33
5.148
13 46,06
5.076
13 53."
3r626
14 12,08
0,839
14 14.37
0,837
14 16,60
1.159
14 33.41
2,300
14 33.56
+1,311
14 41.14
—1,806
14 51.53
+1.974
15 6,88
1.464
15 10.64
2,168
15 H.15
3.160
15 29,21
3,696
15 49.15
3.179
15 49.68
3.180
»6 5.74
2,640
16 9,74
1.554
16 24,98
3.651
16 25,81
+3.648
16 36,02
—0,004
16 38,09
+1,193
16 42,62
3,602
16 49,20
1.751
17 6,98
9.398
6 17 17
+3.337
SecVar.
—0,0014
—0,0002
—0,0014
—0,0014
—0,0004
—0,0035
—0,0022
—0,00x4
—0,0003
—0,0003
—0,0003
—0,0003
—0,0015
—0,0015
—0,0005
—0,0071
—0,0018
—0,0074
—0,0048
—0,0078
—0,0070
—0,0018
—0,0022
—0,0023
—0,0003
—0,0003
—0,0011
—0,0160
—0,0004
—0,0010
—0,0004
—0,0010
—0,0022
^0,0011
—0,0011
—0,0004
—0,0009
—0,0022
—0,0022
—0,0059
—0,0003
—0,0021
—0,0007
—0,0551
—0,0015
Proper
Motion.
+0,002
—0,003
+0,004
+0,008
+0,004
-0,009
—0,030
—0,012
+0,001
+0,009
—0,002
+0,015
—0,002
—0,005
+0,004
-0,015
+o/x>8
—0,004
+0,003
—0,009
+0,010
+0,002
+0,001
+0,004
—0,009
+0,008
—0,002
—0,018
+0,003
+0,003
+0,001
+0,004
+0,004
+0,003
+0,030
+0,010
+0.005
+0,004
+0,002
+0,015
Logarithms of
■74915
7.5318
7.5094
7.5120
7.4940
7.8860
7.8250
7.7718
7.6005
7.6404
7.6413
7.6425
7.5828
7.5873
7.5640
7.8429
7.6050
7.8558
7.7748
7.8822
7.8588
7.6407
7.9054
7.9069
7.7012
7.6890
7.8438
8.2089
7.7475
7.8375
7.7165
7.6520
7.6965
7.6641
7.6642
7.6916
7.8520
7.7163
7.7163
8.0836
7.7626
7.7183
7.8373
8.3825
-7.7094
+8.8616
8.8848
8.8612
8.8605
8.8310
9.2066
9.1438
9.0858
8.9105
8.9342
8.9250
8.9221
8.8537
8,8539
8.8273
9.1052
8.8619
9.1073
9.0094
9.1050
9.0796
8.8578
9.1127
9.1130
8.9062
8.8855
9.0403
9.4016
8.9351
9.0176
8.9048
8.8239
8.8661
8.8243
8.8243
8.8444
9.0030
8.8605
8.8601
9.2230
8.9010
8.8548
8.9709
9.5084
+8.8312
+0.5630
0.3631
0.5625
0.5619
Owt.501
9.1222
9.7909
0.0104
0.3289
0.2969
0.3094
0.3133
0.5549
0.5551
0^.607
0.7201
0.5635
0.7213
0.6652
0.7200
0.7055
0.5594
9.9239
9.9228
0.3343
0.3618
+0.1208
—0.2567
+0.1953
0.1655
0.3361
0,4997
0.5677
0.5024
0.5024
0.4216
0.1916
0.5624
+0.5620
-7.5563
+0.3410
0.5565
0.1434
0.9730
+0.5133
-7.0949
+7.2283
—7.1106
-7.1097
+6.7617
+7.8451
+7.7687
+7.6947
+7.3601
+74413
+74176
+74139
-7.1410
—7.1468
+6.6947
-7.7737
—7.2113
-7.7874
—7.6550
—7.8129
—7.7792
—7.2251
+7.8391
+7.8407
+74515
+7.3880
+7.7443
+8.1932
+7.5503
+7-7136
+74749
—6^4.773
-7.3144
-6.5742
-6.5746
+7.1789
+7.7176
-7.3174
-7.3153
+8.0462
+7.5029
—7.2867
+7.6844
-8.3730
-7x009
92
No.
aoay
20XZ
2029
2030
2031
2032
2033
2034
2035
2036
2037
2038
2039
2040
2041
2042
2043
2044
2045
2046
2047
2048
2049
2050
2051
2052
2053
2054
2055
2056
2057
2058
2059
2060
2061
2062
2063
2064
2065
2066
2067
2068
2069
2070
North Polar
Distance,
Jan. I, 1850.
Annual
Preces.
//
66 20 37^
119 44 29,7
66 28 34,7
66 40 12,8
IOC 40 24,5
155 33 21,0
151 »5 55.S
146 52 21,7
"5 5 40»7
129 12 45,0
127 41 14,0
127 II 56,8
68 48 21^
68 44 14,1
97 45 49»'
31 30 1,8
66 10 30,0
31 19 36,1
40 38 34.5
31 30 30,8
33 38 33»7
67 24 51.7
149 7 10,0
149 8 36,2
124 20 7,0
120 o 1,6
142 40 23,6
164 41 50,3
129 25 24,9
140 17 58,1
i»4 447.9
86 9 52,8
64 52 44,9
85 20 11,9
85 20 0^4.
107 53 7,0
«38 39 50.5
66 28 48,9
66 35 42,0
156 33 0,6
123 21 48,6
68 16 36,2
134 41 18,6
" 53 57»8
7843
+0,85
0,89
0.89
0,90
0,92
0,96
0,96
0.97
0,98
1,02
+
04
05
07
,08
,09
,10
,11
.17
,20
,20
,ai
»*4
.»5
.»5
.»7
.17
.28
»3o
.3*
.33
»35
*35
.38
.38
.41
.41
SecVar.
.44
.45
.45
.46
.47
.50
.51
$1
+0.533
0,336
o,53»
0.53 »
O^II
0,019
0,090
0,149
o,3"
0,289
0,297
0,300
0.5*3
0,523
0,421
0,764
0,533
0,767
0,673
0,764
0,739
0,528
0,122
0,122
0,314
0,335
+0,192
—0,263
+0,287
0,213
0,316
0,460
0,538
0,463
0,463
0,384
0,226
0.531
+0,531
—0,001
+0,319
0,524
o,a55
1,367
+0,485
Proper
Logarithms of
Motion.
^
y
&
0,00
+7.5315
+8.2329
+9.9317
—0,05
-9.9407
-8.3431
9.9497
—0,02
+6.9031
+8.2490
9.9501
—0,04
-7.4624
+8.2488
9.9533
—0,02
-9.7864
-7.9302
9.9647
+0,05
—0.0370
—8.6381
9.9811
—0,10
-0.0353
—8.6244
9.9830
+0,10
—0.0309
—8.6084
9.9877
+0.03
—9.9682
-84491
9.9917
+0,11
-9.9857
—8.5066
aoo79
-0,19
-9.9795
—8.5021
0.0180
—0,02
-9-9775
— 8.5Q12
0.0220
+0,06
-8.6395
+8.2866
0.0307
+0.07
-8.6263
+8.2923
0.0350
—0,02
-9.7520
—7.8667
0.0384
+0,07
+9.7957
+8.6679
0.0393
+0,10
+7.7993
+8.3487
0.0446
-0,04
+9.7975
+8.6794
0.0500
+0,06
-t-9.6765
+8.6449
0.0670
+0,03
+9.7953
+8.7072
0.0787
+9.7713
+8.6988
0.0806
+0,13
-8.2406
+8.3665
0.0843
-0,68
—0.0331
-8.7255
0.0941
—0.0332
—8.7268
0.0953
+0,10
-9.9644
-8.5455
ao964
+0,03
-9.9419
— 8.5016
0.1048
—0,04
—0.0240
— 8.7031
0.1049
+0,04
—0.0323
-8.7908
0.1087
—0,02
-9.9863
—8.6143
0.1137
4-0,06
—0.0191
—8.7050
0.1211
—0,01
-9.9631
—8.5692
0.1229
+0,06
-9.5638
+7.6524
0.1293
+0,10
+84871
+84574
0.1317
4.0,02
-9.5458
+7.7488
0.1409
-9.5457
+7.7493
0.1411
0,00
-9.8570
-8.3335
0.1484
+0,51
—0.0152
-8.7235
0.1502
—0,05
+6.0000
+84558
0.1570
0,00
—7.3222
+84541
0.1573
—0,22
—0,0365
—8.8221
0.1618
+0,09
-9.9595
-8.6008
0.1627
+0,01
-8.5315
+84308
0.1646
-0,14
—0.0043
-8.7124
0.1675
+9.9476
+8.8634
0.1751
-9.3627 +8.1685
+0.1793
+9.9996
9.9996
9.9996
9.9996
9.9995
9-9995
9.9995
9.9995
9.9995
9.9994
9.9994
9.9994
9.9994
9.9994
9.9994
9.9994
9.9993
9.9993
9.9993
9.9992
9.9992
9.9992
9.9992
9.9992
9.9992
9.9991
9.9991
9.9991
9.9991
9.9991
9.9991
9.9990
9.9990
9.9990
9.9990
9.9989
9.9989
9.9989
9.9989
9.9989
9.9989
9.9988
9.9988
9.9988
+9.9988
1
922
923
9*41
927
928
926
9»5
929
933
931
932
936
939
934
5»
Ttjior.
5»
53
56
65
68
70
71
62
64
69
55
67
57
66
63
111. 701
V. 567
U. 786
iii. 702
iii. 703
74
79
81
86
88
82
78
84
85
9»
87
89
95
9»
▼. 573
V. 574
iL 787
iiL 706
iii 709
iii 711
iiL 708
iiL 710
iL 788
iii. 707
iiL 713
iiL 712
iL 789
iiL 716
Bm.
buw.
2206 1183
2230
2224
2222
1195
1200
"93
2213 1191
u. 790
V. 580
iiL 717
u. 791
V. 581
ui. 719
V. 582
iiL 720
ii- 793
iL 792
u. 794j
iv. 462
iL 797
V. 583
". 795
ii. 796
iL 798
iii. 722
▼. 584
2214
2217
2218
2242
• • • •
1194
1196
1197
1202
1211
1212
2228' 1205
2229
2238
2283
2233
2241
2234
2247
2275
2244
2253
1207
1213
1218
1215
1214
1217
1219
1223
1221
1222
Vuioiu.
M245
M 246
M 247
Ji48,P289
M248
M249
a? 872
M250
B.F 873
G1146
B.F 879
M251
J 149
W383
W382
J 150
W384
W385
J 151
M252
G 1151
A
93
No.
2071
2072
2073
2074*
2075
2076
2077*
2078
2079
2080*
2081*
2082*
2083*
2084
2085*
2086
2087
2088
2089
2090
2091
2092
2093
2094
2095^
2096
2097
2098
2099*
2100
2I01*
2I02*
2103
2104
2105
2106
2107
2108
2109
2IIO
2III
2II2
2113*
21 14*
2II5
J94
Conttellstion.
Mag,
Menas
Canifl Majoria . . . .
Canis Majoris
6 Lynda
MenssB
AurigK
Canis Midoris . . . .
Pictoria
Canis Migoris . . . .
15 Geminoram ......
47 Aurigae
48 AorigsB
Camelopardi
16 Geminoram
Menas
77 Ononis
9 Monooerotis
78 Ononis
ColnmlMB
18 Geminomm . . . . y
Geminoram
Pappia
Pictoris
ID Monocerotis
Camelopardi
ArgAs a
Amigae
Colimibae
Ononis
Canis Migoris ....
Geminonmi
Pappis
Colombae
Pictoris
1 1 Monocerotis ......
Pnppis G
7 Lynds
Pictoris
Canis M^ris
Amrigae
19 Geminoram
Canis Majoris . . . .
Lynds
9 Lynds
20 Geminoram
6
6
6
6
6
8
6
6
5i
6
6
6
6
6
6
*
6
6
6
4
7
6
6
6
5i
I
6
7
6
7i
6
6
6
6i
5i
6
6
4l
6
61
6
7
8
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
h m •
t
6 17 32,33
-0.949
17 33,80
+».a74
17 38,00
2,247
17 44*63
+5,226
18 26,87
-1,174
18 29,68
+3.989
18 35,00
2,069
18 43.38
0,368
18 49,01
2,080
18 50,14
3.579
18 50,47
4,488
18 55»53
3,858
18 57.77
7.657
19 1,41
+ 3.571
19 21,69
-15.550
»9 3i.«S
+ 3.080
19 35.00
2,971
19 35.73
3,066
»9 5».79
'.945
*o 3.37
3.563
20 13,58
3.579
20 13,93
1,360
ao 14,73
1,074
20 33.28
2,962
ao 35.J5
10406
20 37,46
i,3»8
20 54,06
3,788
20 58,75
1,918
21 8,21
3.059
21 9,14
2,428
21 18,39
3,626
21 23,77
1.317
21 25,93
1,891
21 31,85
0,902
21 33,11
2,909
21 47,82
1,588
22 4,08
5.004
22 22,24
0,747
22 36,75
2,223
22 39,85
3»9*o
22 59,83
345*
»3 4.63
2,230
23 11,01
5,»i8
23 21,91
5,080
6 23 32,39
+ 3,500
SecVar.
—0,0121
—0,0003
—0,0004
—0,0100
—0,0145
—0,0037
—0,0004
—0,0048
—0,0005
—0,0023
—0,0061
—0,0032
—0,0350
—0,0023
—0,3923
—0,0011
—0,0009
— 0/)011
—0,0005
—0,0024
—0,0025
—0,0015
—0,0023
—0,00 10
—0,0864
—0,0017
—0,0033
—0,0006
—0,0012
—0,0004
—0,0028
—0,0017
—0,0007
—0,0031
—0,0009
—0,0012
—0,0107
—0,0039
—0,0004
—0,0042
—0,0024
—0,0004
—0,0130
—0,0119
—0,0026
Proper
Motioii.
—0,014
—0,029
0,000
+0,001
-0,013
+0,010
+0,055
—0,001
0,000
+0,004
+0,002
+0,001
+0,280
+0,004
+0,002
+0,010
+0,010
+0,003
—0,014
—0,023
+0,006
+0,041
+0,002
+0,002
+0,013
+0,009
—0,012
0,000
+0,012
+0,004
+0,028
+0,019
—0,019
+0,001
+0,005
+0,003
+0,007
—0,014
—0,002
Logarithms of
-8.2093
7.7740
7.7799
7.9914
8.2527
7.8147
7.8297
8.0900
7.8333
7.7677
7.9027
7.8053
8.2956
7.7712
8.8960
7.7539
7.7563
7.7554
7.8786
7.7933
7.7986
7.9809
8.0252
7.7775
8.5248
7.9942
7.8386
7.9064
7.7882
7.8339
7.8264
8.0119
7.9200
8.0776
7.7998
7.9767
8.0532
8.1164
7.8913
7.8926
7.8419
7.8991
8.1067
8.0896
■7.8563
+9.3246
8.8890
8.8929
9.1016
9.3460
8.9069
8.9198
9.1768
8.9180
8.8519
8.9868
8.8875
9.3769
8.8511
9.9689
8.8223
8.8235
8.8223
8.9393
8.8501
8.8517
9.0339
9.0779
8.8236
9.5703
9.0389
8.8774
8.9436
8.8221
8.8675
8.8569
9.0405
8.9479
9.1034
8.8252
8.9972
9.0683
9.1255
8.8957
8.8960
8.8389
8.8946
9.1002
9.0797
+8.8431
-9.9773
+0.3568
0.3516
+0.7182
—0.0695
+06009
0.3157
9.5657
0.3180
0.5537
0.6521
0.5864
0.8841
+0.5528
-1.1917
+04885
04729
04866
0.2889
0.5519
0.5537
0.1335
0.0312
04716
1.0173
0.1232
0.5784
0.2828
04856
0.3853
0.5594
0.1197
a2766
9.9551
04637
a2oo8
0.6993
9-8735
0.3470
0.5933
0.5381
0.3484
0.7175
0.7059
+0.5440
+8.1867
+74841
+7.5006
-7.9211
+8.2323
-7.5687
+7.6085
+8.0428
+7.6091
—7.3196
-7.7653
-7.5118
—8.2780
-7.3»7i
+ 8.8949
-5.5796
+6.6283
+5.2810
+7.6885
-7.3336
-7.3504
+7.8780
+7.9453
+6.6887
-8.5178
+7.8943
-7.5145
+7.7224
+5-7135
+747»o
-74"8
+7.9»3»
+7.74«7
+8.0082
+6.8820
+7.8484
-7.9690
+8.0548
+7.6214
-7.6235
— 7.2«»3
+7.6266
—8.036a
—8.0107
-7.3434
No.
North Polar
Distance,
Jan. I, 1850.
Annual
Preces.
//
2071 161 39 10,0
2072 X20 51 51,1
2073 121 42 57,8
2074 31 44 ^»a
2075 162 34 5,3
2076 55 25 15,0
2077 126 56 20^
*078 »53 45 ^7A
2079 126 37 56,0
2080 69 7 24,2
*o8' 43 13 31»6
2082 59 25 13,1
2083 16 II 58^
2084 69 25 xo,o
«>«5 «75 54 4«.3
2086 89 36 58,8
2087 94 16 14^
2088 90 II 31,7
2089 130 12 10,7
2090 69 41 54^
2091 69 7 34,9
2092 142 6 3,8
2093 146 17 25,5
«>94 94 40 30,3
2095 10 17 18,9
2096 142 36 56^
2097 61 41 40,5
2098 130 53 25,1
2099 90 28 57,1
2100 115 45 33,2
2101 67 21 38,0
2x02 142 47 42^
2103 131 32 55,6
2104 148 27 41,0
2105 96 56 26,2
2106 138 5 29,1
2107 34 32 40,6
2108 150 XI 54,0
2109 122 29 x8^
21x0 57 26 35,0
2111 73 59 45,3
2 1 12 122 16 40,7
21 13 31 46 28,5
}2ii4 33 30 9,8
2x15 72 7 12,7
//
53
54
.54
»55
.61
,62
162
,64
.65
M
,66
,66
.71
.71
»7i
»74
»75
»77
.77
.77
,80
,80
,80
.83
.83
.85
.85
,86
.87
.87
,88
,88
,90
.93
,96
.98
.98
2,01
2,02
2,03
2,04
+2,06
Sec Var P'opcr
»cc.var. Motion.
n
—0,138
+0.33 >
0,327
+0,760
—0,171
•f 0,580
0,301
0,054
0,302
0,520
0,652
0,561
1,113
+0,5x9
— 2,260
+0448
o»43»
0,446
0,283
0,518
0,520
0,198
0,156
0430
1,512
0.193
0.550
0,279
0444
0.353
0,527
0,191
0,175
0,131
0^422
0,231
0,726
0,109
0,323
0,569
0,501
0,324
0,757
0,737
+0,508
n
+0,72
-0,78
+0,21
+0,36
+0,01
+0,17
—0,32
+0,01
+0,04
+0,03
+0,04
+0,04
+0,05
0,00
+0,08
+0,01
+0,03
+0,05
+0,02
+0,05
+0,61
0,00
+0,10
+0,01
+0,09
+0,11
—0,12
—0,14
-0,05
+0,18
+0,03
—0,11
— 0,08
—0,02
—0,01
—0,04
+0,05
0,00
LogarithmB of
1/
—0.0346
-9.9465
-9,9511
+9.7922
—0.0338
+9.3189
-9.9759
—0.0358
-9-9745
—8.7016
+9.6325
+9.1252
+9.9222
—8.7482
—0.0107
-9.6307
•9.7050
-9.6408
-9.9888
-8.7882
—8.7042
—0.0223
—0.0291
-9.7107
+9-9555
—0.0232
+8.9547
-9.9912
-9.6457
-9.9157
-8.2355
—0.0234
-9-9935
—0,0316
-9.7412
—0.0132
+9.7588
-0.0331
-9-9545
+9.2297
-9.1547
-9-9534
+9.7905
+9.7709
—9.0318
-8.8607
-8.5939
—8.6065
+8.8181
—8.8849
+8.6604
-8.6873
—8.8645
—8.6896
+84.662
+8.7770
+8.6229
+8.8997
+84.646
-^8.9245
+6.7557
—7.8031
-6.4571
-8.7476
+84818
+84970
—8.8424
-8.8656
-7.8633
+8.9458
-8.8537
+8.6353
-8.7770
-6.8896
—8.6026
+8.5531
—8.8707
—8.7919
—8.9028
—8.0549
—8.8493
+8.8987
—8.9272
-8.7235
+8.7*53
+84412
—8.7298
+8.9337
+8.9287
+84980
+0.1856
0.1860
0.1879
0.1907
0.2075
0.2086
0.2107
0.2139
0.2161
0.2165
0.2167
0.2186
0.2195
0.2208
0.2278
0.2322
0.2334
0.2337
0.2399
0.2437
0.2474
0.2475
0.2478
0.2544
0.2550
0.2558
0.2616
0.2632
0.2665
0.2668
0.2699
0.2718
0.2725
0.2745
0.2749
0.2798
0.2851
0.2910
0.2957
0.2967
0.3030
0.3045
0.3065
0.3099
+0.3131
I
+9.9987
9.9987
9.9987
9.9987
9.9986
9.9986
9.9986
9.9986
9.9985
9.9985
9.9985
9-9985
9-9985
9.9985
9.9985
9.9984
9.9984
9.9984
9-9984
9-9983
9.9983
9.9983
9.9983
9-9983
9.9983
9.9982
9.9982
9.9982
9.9982
9.9982
9.9981
9.9981
9.9981
9.9981
9.9981
9.9980
9.9980
9-9979
9.9979
9.9979
9.9978
9.9978
9.9978
9-9977
+9-9977
930
937
94X)
935
938
941
943
945
9441
• • ■
942
948
950
95*
953
Taylor.
90
V. 585
liL 724
110
100
96
98
101
107
111
108
117
109
iL 802
ill. 730
ii. 803
lit 732
iL 804
116
75
114
124
118
128
122
"5
136
126
130
138
V. 587
iii. 728
U. 799
iii. 725
iL 800
iL 801
2298
2252
"55
2263
2286
2265
2512
2276
V. 5902285
2292
ii. 806
iiL 726
ii. 807
iiL 733
iii. 736
iii- 734
V. 592
lu. 740
V. 5942303
iiL 738
|iii. 737
▼■ 595
iL 810
iii. 741
iL 809
iiL 743
2291
2284
2279
2299
2290
2297
2311
2295
Bris-
bane.
1228
1224
1225
1236
1227
1234
1229
1269
1237
1235
1238
1240
1241
1242
1243
1246
1245
Varioua.
1248
1247
L209
M253
G1166
Airy(C)
WoLiii. 16
M254
M255
Z410
B.H 263
J i52,R92
B.F 907
IIL. 742
947 "3
955 1341V- 474
2300
1249
G 1172
J153.P297
B.F 897
G 1179
M256
95
No.
2116*
2117
2118*
21x9
2120^
2121
2x22
2x23
2124
2125*
2126
2127
2128*
2129
2130
2131
ai3»
2133
2x34
2x36
2x37
2x38
2x39
2x40
2x41
2142
2143*
2X44*
2X45
2146
2x47
2x48
2x49*
2150
2X5X
2x52
2154
2156
2157*
2x58
2x59
2x60
Constellation.
Geminomm
Columbc
Monocerotia
DoradiU ir'
8 Lyncia
Pictozia
ColambsB
X2 Monocerotis
Pictozia
10 Lyncia
X3 Monocerotia
Cania Majoria ....
z I Lyncia
Geminorum
Aurigs
Cania Migozis ....
4 Canii Mijoria . . ^^
49 AurigiD ..........
22 Geminomm
Colambe
Cania M^jozia ....
Pttppia Z
ColombB
AnrigK
Geminorum
Cania Majoria ....
Pictoria
41 Camelopardi
X4 Monocerotia
DoradOa t*
Carinc
Cania Migoria ....
Cania Migozia ....
23 Geminomm
Puppia
Puppia
Pictoria
Puppia
Geminomm
51 AurigiD
52 Aurigae
Ursae Minoris ....
Canb M^jorii ....
50 AuxigB
5 Cania Migoris ..^^
Mag.
7
6
7
5i
6
6
6
6
6
5
6
6
H
6
5
6
7l
6
6
5
6
6
7
6
6
6i
6
5i
5i
6
6*
6
6
6
6
H
5i
Si
5
5
5
5
Right
Ascenaion,
Jan. z, 1850.
Annual
Prccea.
b m ■
■
6 23 33,08
+3.500
»3 54.69
1,9x6
»3 57»07
+3.I88
»3 57.57
-0.563
»3 57.«3
+5.53»
44 5.30
0,376
H i4»36
1.944
14 a>.5>
3,x86
24 42,19
0,95 »
H 47.55
5.5»8
»4 47.56
3.144
»4 49.73
a.374
H 51.84
5."5
»5 5.^3
3.409
»5 19.43
3.886
as J9.43
2,640
»5 36,53
a.498
»5 45.07
3.78 X
25 48,20
3.54*
25 49,x6
1.94a
25 52,48
».i35
26 6^6
1,480
26 ix,5x
1.9*4
26 x3,8o
4.1*9
26 14,5 X
3,460
26 23,49
2,076
26 26^6
0,567
26 37,67
5.573
26 39,0 X
+3.»5o
»6 44.17
—0,501
26 52,75
+1.045
27 2,81
*.a43
»7 13.33
a.049
27 20,94
3.474
27 48,06
1.389
27 48.09
1.734
*7 53.44
0,8x9
28 7,82
»,oi5
»8 15.44
3.681
28 i5,5x
4.165
28 21,73
4.185
28 33,38
30,750
28 33,65
2,102
28 36,89
4.»9i
6 28 46,49
+2,512
SecVar.
—0,0026
—0,0007
—0,00x7
—0,0x30
— o»oi64
—0,0061
—0,0006
—0,00x7
-0,0033
—0,0x69
—0,00x8
—0,0005
—0,0x30
—0,0024
— o,xx>46
—0,0007
—0,0005
— o,oo4x
—0,0030
—0,0007
—0,0006
—0,0016
—0,0008
—0,0061
— o/x>27
—0,0006
—0,0056
—0,0x86
—0,0020
-0,0139
—0,0032
—0,0005
—0,0006
—0,0029
—0,0020
—0,00x0
-0,0045
—0,0007'
—0,0039
* 0,0068
—0,0069
- 1.4765
—0,0006
—0,0078
—0,0006
Proper
Motion.
-0,004
+0,016
—0,070
-0.035
+0,095
—0,043
0,000
-0,0x4
—0,029
+0,003
-0,0x3
+0,004
+0,005
0,000
—0,002
+0,003
+0,003
+0,002
—0,006
—0,026
—0,048
+0,009
-0,007
+0,005
+0,037
—0,018
+0,005
-0.03s
+0,010
+0,021
+0,0x3
+0,004
-0,0x5
-0,734
+0,047
+0,001
+o,oxi
-0,002
-0,004
—0,027
—0,009
+0,003
+0,0x0
Logarithma of
7.8565
7.9636
7.8440
8.3063
8.1653
8.1989
7.9649
7.85x2
8.x 303
8.1799
7.8609
7.9106
8.1223
7-8759
7-9358
7.8881
7.9082
7.9282
7.9003
7.9927
7.9632
8*0727
8.0019
7.9884
7.8996
7.9810
8.2142
8.217X
7.8924
8.3477
8.1531
7.9661
7.9987
7.9189
8.1147
8.0587
8.2025
8.0183
7.9555
8.0265
8.03x3
9.2387
8.01 XX
8.0524
•7.9571
+8.8431
8.9436
8.8232
9.2854
9-1444
9.1756
8.9390
* 8.823 X
9.0960
9.1440
8.8250
8.8741
9U>849
8.8349
8.8907
8.8429
8.8582
8.8758
8.8469
8.9391
8.9086
9.0143
8.9421
8.9279
8.8389
8.9178
9.1501
9.1500
8.8249
9.2788
9.0819
8.8921
8.9219
8.8400
9.0287
8.9727
9.1150
8.9272
8.8623
8.9333
8.9365
0.1404
8.9133
8.9537
+8.8560
+0.5440
0.2823
+0.5035
—9.7507
+0.7428
9.5750
0.2887
a 5032
9.9783
0.7426
0^5111
0.3754
0.7089
0.5326
0.5895
o^jti6
0.3976
0.5776
0.5493
0.2883
0.3294
0.1702
0.284X
0.6x59
0.5390
0.3172
9-7539
0.7461
+0.51x9
—9.6998
+0.0192
0.3509
0.3115
0.5409
0.1426
0.2392
9.9132
0.3042
0.5660
0.6196
0.6217
1-^879
0.3227
0.6326
+0^.000
-7.3438
+7.7804
—6.7881
+8.2790
—8.1096
+8.1515
+7.7755
-6.7877
+8.0583
— 8.X242
-6.9730
+7.5774
-8.0457
-7.2675
-7.6545
+7.3770
+7.5056
—7.60x7
-74246
+7,8039
+7.7*35
+7.9579
+7.8173
-7.7831
-7.3483
+7.7588
+8.X603
— 8.X632
—7.0x85
+8.3195
+8.0755
+7.6893
+7.7839
-7.38*7
+8.0096
+7.9097
+8.X377
+7.8xa6
-7.5766
—7.830*
-7.8396
—9.238a
+7.7816
-7.8830
+7.5463
96
No.
2116
2117
Z118
1119
1120
2I2I
2122
2123
2124
2125
2126
2127
2128
2129
2130
2I3I
2132
2x34
2135
2136
2137
2138
2x39
2140
2 141
2142
2x43
2144
2x45
2146
2147
2148
Z149
2150
2x51
2152
2153
2154
2155
2156
2157
2158
2159
2160
North Polar
Distance,
Jan. I, 1850.
n
72 6 55,2
130 58 47^
84 57 21,1
159 54 5.9
28 23 38,2
153 44 x8^
130 16 32,3
85 2 35,8
147 54 18.1
28 24 19,5
82 33 41,6
X17 40 3,1
33 I 44*6
75 44 8.1
58 27 16,3
107 57 24,0
1x3 18 48,6
6x 51 58,6
70 27 41,3
130 ao 55.7
125 9 28,0
140 8 13,9
X30 48 46^
51 26 21,5
73 ¥> 53»i
126 50 17^
>5a 3 4.*
27 57 19,7
82 x8 57,1
«59 36 17.J
h6 45 4.5
i2r 55 23,0
"7 35 4^
73 5 8»8
14X 43 20,1
>35 " 43.1
X49 29 7,2
128 30 44^
65 17 281O
50 28 59,2
49 58 3».3
* 44. 38»4
X26 7 23,3
47 »3 5»6
"* 50 55.7
Annual
Preces.
SecVar.
II
//
+2,06
+0,508
2,09
0,278
2,09
+0,462
2,09
—0,082
2,09
+0,802
2,XO
0.055
2,12
0,282
a.13
0,462
».i6
0,138
a.17
0,802
».i7
0,470
2,X7
0,344
2,17
0,742
2,X9
0494
2,21
0,563
2,21
0,383
2,24
0,362
2,25
0,548
*.»5
0,513
2,26
0,281
2,26
0,309
2,28
0,214
2,29
0,279
2,29
0,598
2,29
0,501
2,30
o,3ox
a.3»
0,082
».33
0,807
a.33
+0,471
a.33
—0,073
a.35
+0,151
2,36
0,3*5
a,38
0,297
».39
0,503
».43
0,20 X
»43
0,251
».44
0,1x9
2,46
0,292
a.47
0,533
*i47
0,603
248
0,606
2,50
. 4»45o
a.49
0,304
2,50
0,621
+a.5i
+0,363
Proper
Motion.
—0,02
—0,06
+0,01
+0,22
— 0,29
—0,17
+0,09
-0,47
— o,ox
+0,02
-0,05
— o,ox
+o,x8
—0,04
—0,10
— o,ox
+0,02
+0,04
+0,64
+0,46
+0,22
+0,06
—0,02
--0,03
— o,xo
—0,01
+0,03
-0,23
—0,02
+o,ix
0,00
—0,02
—0,20
-1,32
+0,05
—0,01
+0,10
+o,xx
+0,08
—0,08
+0,05
—0,06
Logarithms of
-9.0314
-9.99x1
-9-5377
-0.0347
+9.825X
—0.0350
—9.9886
-9.5396
—0.0305
+9.8248
-9-4794
-9.9273
+9.7760
—9.2448
+9.X767
—9.8569
—9.8986
+8.9340
—8.8848
—9.9886
-9.9671
—0,0173
-9.9902
+94472
—9.1380
-9-9745
—0.0338
+9.8286
-9.4732
-0.0343
—0.0288
-9.95x1
-9-9775
—9.10x4
—0.0204
—0,0044
—0.03x6
—9.98x2
+8.3x39
+94723
+84983
—8.8344
+7.9625
—8.99x2
-1-8.9629
-8.9735
-8.834X
+7.9622
-8.9597
+8.9776
+8.1454
—8.7008
+8.9583
+84300
+8.76 XX
-8.53x4
-8.6447
+8.7232
+8.5749
—8.8620
— 8.8x2x
—8.9408
—8.8724
+8.8524
+ 8.5065
—8.8381
-9.0073
+9.0103
+8.X907
-9.0378
— 8.9906
-8,7942
— 8.8590
+8.5395
-8.9777
-8.9338
-9.0x95
—8.8822
+8.71x0
+8.8935
+0.3x33
0.3x99
0.3206
0.3207
0.3208
0.3231
0.3257
0.3279
0.3340
0.3355
0.3355
0.336X
0.3371
0.3406
0.3447
0.3447
0.3495
0.3519
0.3528
0.3531
0.3540
0.3579
0.3593
0.3599
0.360X
0.3625
0,3634
0.3664
0.3668
0.3682
0.3705
0.3731
0.3759
0.3780
0.3850
0.3850
0.3864
0.390 X
0.3921
0.392 X
+0,05 +94856 +8.8997 0.3937 9.9967 964 X62 iii. 76*
+0,08 +9.9869+9.0944 0.3971 9.9966 2 X iii. 739
—0,08 —9,97x0 -8.8650 0,3967 9.9966 X 72 iii. 766
y,y,io -8.8650 0,3967 ^ „
+9,5470 +8.9259 0.3975 9.9966 965 I
—9.8949 1 -8.6869 +0.3999 +9.9966 972 I
+9.9977
9.9976
9.9976
9.9976
9.9976
9.9976
9.9976
9-9975
9-9975
9-9975
9-9975
9-9975
9.9974
9.9974
9-9973
9-9973
9-9973
9-9973
9.9972
9.9972
9.9972
9.9972
9.9972
9.9972
9.9972
9-9971
9.997 X
9-9971
9.997 X
9.9970
9-9970
9.9970
9-9969
9.9969
9.9968
9.9968
9.9968
9-9967
9-9967
9-9967
1
956
946
957
949
958
951
962
959
960
954
96 X
966
963
J35
H5
iji. 746
iii. 748
"5
X40
X32
143
148
X33
X44
X42
151
155
X46
147
V. 599
ii. 8x2
V, 60 X
iii. 747
ii. 8x3
ii. 8x5
iii 749
ii. 8x4
iu. 751
ii. 8x6
ii. 8x8
ii. 8x7
liL 752
V. 602
V. 603
»59
i5»
x6o
X41
156
164
x66
158
165
i6x
Taylor.
m. 745
2307
Bria<
bane.
2340
2329
23x0
1252
"59
2328
iiL 756
iiL 755
m. 757
iii. 754
ii. 8x9
V. 605
iii. 759
ill. 760
iiL 758
V. 606
y. 608
y. 609
y. 6x0
iii. 763
111. 761
[72 iii. 7662341 X28x
[63 iii. 764
[70 iL 82X
2309
2313
2320
23x9
2333
2326
2324
2348
2368
2343
2330
2349
2338
"57
"54
X260
X263
1264
X267
X265
X268
X27X
"75
"73
1270
2334x272
X276
23441x284
2356
"79
X278
Varions.
M257
B.F9X4
O1180
Gxx82
W398
GXX84
W397
W399
O XX90
M258
P299
B.H 470
J 154
B.A.C.
(N)
97
No.
2161
2x64
2x65
2166
2x67
2168
2169
2170
2x71
2172
2173
2x74
2X75*
2x76
2x77
2x78
2x79
2180
2x81
2x82
2x83
2x84*
2x85*
2186
2187*
2x88
2x89
2x90
2I9X*
2x92*
2x93
2x94
2195
2x96*
2197
2198*
2x99
2200
2201
2202*
2203
2204
2205
~98"
ConttelUtioo.
53 AnrigsB
Cuiii Migorii . • . .
24 Geminoinuii . . . .y
CtnU M^zu ....
Poppit
Pictoris
Pictorii f4
6 Canii M^iorii . . y*
Puppis
54 Aixrige
7 Canis Majoris . . y<
Canii Migozu ....
Gemixiorum
8 CtniB M^orii . . |3
Lyndf
Cariiue
Pnppis
25 Geminorum
CanU Mijorii ....
Cania Migorii ....
PuppU
55 AarigB
CaniB Mijoiii ....
GenunoTuixi
X5 Monocerotis
Pappis
12 Lyndi
ArgfUi f
Monocerotu
Canit Majoris ....
26 Geminorum
X3 Lynda
Puppii V
27 Geminorum c
Puppifl
Caiinae
28 Geminontm
42 Camelopardx
30 Geminorum
56 Aurigae
57 Aurigae
Puppis
Pictoris
Puppis
Puppis
Mag.
Right
Ascension,
Jan. X, 1850.
5i
a*
6
6
6
5i
6*
6
6
5
6
7
5i
7
5
6
7
6
5i
5
6
7
6
6
S\
3
6
6
5i
5i
5
3
6
6
6
5
5i
6
5i
6
6
6
6
h m ■
6 28 52,10
29 2,25
29 2,70
29 16,77
29 28,78
29 4X,02
29 45,06
29 48,91
30 2,40
30 5.44
30 8,5 X
30 xi,6o
31 10,33
31 X7,69
3» 34^4
31 40,11
3» 5M9
31 53.55
3X 56,56
32 2,26
32 6,25
3» 9'^o
32 xo,8x
3» 4*^43
3* 43.04
3» 4+.»x
3» 57.53
33 W.35
33 ".49
33 3».57
33 4«.a»
H a. 19
34 38.54
34 41.16
34 50.63
35 3.91
35 »5.09
35 «6,87
35 31.91
35 55.19
36 13,3*
36 2X,2I
36 23.18
36 42,98
6 36 45.49
Annual
t
+3,809
2,222
3.464
2,1 80
X.878
0,601
0,895
2,626
1,361
3.787
2,6 XX
2,084
3.547
2,637
5.3*7
1.3*3
«483
3.784
a.035
2,078
1,902
4.379
»,a37
3.463
3.305
1,482
5.3*5
1.834
3.085
a.043
3495
5.n»
1.598
3.695
2,037
1,330
3.807
6,296
3.385
4.334
4.586
1.955
0,649
1,631
+ 1,628
SecVar.
—0,0047
•» 0,0006
—0,0031
—0,0006
—0,0009
—0,0060
-0,0044
^0,0008
—0,0023
—0,0048
—0,0007
—0,0006
-0,0037
—0,0008
—0,0190
—0,0026
— 0,0019
—0,0051
— o/x)07
—0,0007
—0,0009
-0,0095
—0,0006
-0,0034
—0,0027
—0,0020
—0,0x98
—0,0011
—0,0019
—0,0007
-0,0037
—0,0180
—0,0017
—0,0050
—0,0008
—0,0028
-0,0058
—0,0366
—0,0033
—0,0101
—0,0128
—0,0010
—0,0071
—0,00x7
—0,0017
Proper
Motion.
t
0,000
+0,023
+0,005
+0,017
+0,010
-0,024
+0,027
+0,002
—0,028
+0,001
+0,006
+0,001
—0,002
+0,004
— 0,OIX
—0,009
—0,037
+0,003
+0,0x4
+0,009
+0,0x9
—0,002
+0,0x7
+0,005
—0,025
—0,022
0,000
— o/x>7
+0,004
+0,027
+0,0x8
+0,005
+0,0x3
—0,006
+0,003
+0,006
+0,006
+0,003
+0,003
+0,015
-0,044
+0,C20
Logarithms of
h
•7.9816
8.0000
7.9440
8.0100
8.0609
8.2601
8.2197
7.9601
8.1529
7.9966
7.9663
8.0381
7.9826
7«9799
8.a573
8.1821
8.1591
8.0214
8.0703
8.0649
8.0940
8.1176
8.0425
7.9952
7.9837
8.1711
8.2758
8.1193
7.9856
8.0903
8.0107
8.2617
8. 1769
8.0461
8.X078
8.2254
8.0679
84^309
8.0246
8.X583
8.2034
8.1395
8.3428
8.x 969
■ 8.X979
+8.8791
8.8949
8.8387
8.90x3
8.9491
9.«454
9.1039
8.8434
9.0329
8.8758
8.844J
8.9159
8.8463
8.8419
9.1154
9.0388
9.0x32
8.8751
8.9233
8.9x65
8.9447
8.9676
8.8922
8.8378
8.8262
9.0133
9.1150
8.9557
8.8193
8.9218
8.8405
9.0867
8.9942
8.8626
8.9225
9.0373
8.8774
9.2401
8.8306
8.9596
9.00x0
8.9355
9.1384
8.9885
+8.9889
+0.5808
0.3468
0.5396
0.3384
a2736
9.7790
9.95^9
04*93
0.1338
0.5783
04168
0.3189
0.5499
0^4.212
a7265
0.1214
ai7ix
0.5780
0.3086
0.3176
0.2792
0.64x4
0.3496
0.5395
0.5 191
0.1708
0.7263
0.2634
0+893
0.3103
0.5434
0.7103
0.2036
0.5676
0.3090
0.1238
0.5805
0.7991
0.5295
0.6368
0.66x5
0.29 X X
9.8x23
0.2125
+0.2x18
—7.6687
+7.7314
-7.3979
+7.7564
+7.8862
+8.2051
+8.1511
+74625
+8.0507
-7.6737
+74818
+7.8x42
—7.5122
+747*5
— 8.193X
+8.0836
+8.0444
-7.6977
+7.8599
+7.8430
+7.9M-7
-7.9645
+7.7693
-74494
—7.2246
+8.0566
— 8.2115
+7.9536
—6.0269
+7.8782
-74957
-8.1869
+8.0486
-7.6765
+7.8974
+8.1266
-7.7550
-8.3972
— 7.3888
-7.9979
—8.0808
+7.9495
+8.2863
+8.0644
+8.0658
No.
2161
2162
2163
2164
2165
2166
2167
2x68
2169
2170
2x71
2172
2x73
2174
1175
2x76
2177
2x78
2x79
2180
2i8x
2182
2183
2x84
2185
2x86
2x87
2x88
2x89
2x90
2X9X
2192
2x93
2194
2195
2196
2197
2198
2199
2200
220 X
2202
2203
2204
2205
North Polar
Distance,
Jan. X, X850.
Annual
Preces.
SccVar.
Proper
Motion.
Logarithms of
•
pq
967
... *
969
• ■ • •
•
167
175
169
177
Taylor.
•
Bris-
bane.
1283
1280
1285
1288
1193
1292
1294
Variona.
ef
V
(/
df
0 1 II
60 53 35.9
122 36 54
73 18 37.0
113 53 41.0
131 58 46,5
X5X 46 6,5
148 38 25,2
108 32 22,0
142 X2 52,0
6x 36 35,6
X09 7 52,0
126 39 42,6
70 X2 40,7
X08 6 38,6
30 24 46,7
142 5x i7,x
X40 xo 28, X
6x 40 X3,5
128 X 19,7
X26 5x 52,7
131 15 57.8
45 20 16,2
X22 X2 55,3
73 28 3,2
79 58 19. 1
X4O X2 X9,I
30 24 54,0
133 3 59.5
89 22 xi,9
127 50 42,7
72 12 45,6
32 40 56,0
138 5 19.3
64 43 31.8
128 z 20, X
141 47 59.»
60 52 58.5
22 x6 x8,6
76 37 17.7
46 16 48,9
41 3 33.1
X30 X2 28,9
151 *4 4.3
137 18 51.9
137 3a 5.3
+1,51
».53
1.54
2,56
1.57
».59
2,60
2,60
2,62
2,63
2,63
2,63
2,72
1.73
*.75
2,76
2,78
2,78
1.79
1.79
2,80
2,8 X
2.8 X
2,85
2,85
2.86
1.87
1.89
2.9 X
1.93
2,94
1.97
3.01
3.03
3.04
3*06
3.07
3.08
3.10
3.13
3,x6
3.17
3.«7
3.10
+3.10
+0.551
0,322
o,5ox
0,315
0,272
0,087
o,x3o
0,380
0,197
0,548
0,378
0,301
0,513
0,38 X
0,770
o,x9X
0,214
0.547
0.194
0,300
0.175
0,632
0,323
0,500
0477
0,2x4
0,769
0,265
0445
0,195
0,504
0,740
0,230
0.533
0,294
0,X92
0.549
0,907
0488
0,624
0,66 X
0,282
0,094
0.135
+0,234
+0.04
+0.07
+0,02
—0,06
-0,37
-0,03
—0,22
—0,05
—0,20
+0.04
+0,03
-0,03
+0,20
—0,04
+0,01
+0,02
—0,08
+0,02
— o,xo
-0,09
+0,11
+0,03
—0,09
+0.09
+0,13
+0,03
—0,06
+0,07
+0,07
+0,06
+0,07
+0,02
+0,06
— o,x3
+0,03
— o,ox
+0,02
-0,14
+0,04
-0,05
—0,18
+0,52
+9*0145
-9*9543
—9.1268
—9.9606
-9*9938
—0.0330
—0.0304
—9.8614
—0,0209
+8.9523
—9.866a
-9.9731
—8.8627
-9*8576
+9.8024
—0.0218
—0.0164
+8.9445
-9.9786
-9.9737
-9.99x5
+9.5881
-9.95x9
— 9.128 X
—94064
—0.0x63
+9.8020
—9.9968
—9.6263
-9.9776
-9.0453
+9.7768
—0.0x10
+84718
-9.9781
—0.02x0
+9.0078
+9*8751
—9,2869
+9*5671
+9.6624
-9.9863
—0.03x3
—0.0090
— 0.009 X
+8.786X
—8.8330
+8.5557
—8.8516
-8.9335
—9.0561
-9.043 s
—8.6154
—9.0 14 1
+8.7941
-8.6333
-8.8945
+8.6619
—8.6265
+9*0735
—9.0406
—9.0270
+8.8184
-8.9323
—8.9222
-8.9657
+8.9926
—8.8728
+8.6072
+8.3940
—9,0389
+9.0920
-8.9934
+7.2029
-8.9517
+8.6505
+9*0953
-9.0495
+8.8089
—8.9698
—9.0842
+8.8725
+9.1520
+8.5519
+9.0330
+9*0744
-»9.oo85
-9.1424
—9.0703
-9.0713
+04013
04038
04040
04074
04104
04133
04143
04153
04185
0.4192
04200
04207
04345
0.4362
04400
04413
04439
04443
04450
04463
04472
04479
04482
04551
04554
04556
04585
0.4613
04639
04661
0.4677
04724
04800
0.4807
0.4825
04852
04875
04879
04909
0.4956
04992
0.5008
0.5012
0.5050
+0.5056
+9*9966
9*9965
9*9965
9*9965
9.9964
9.9964
9*9963
9.9963
9.9963
9*9963
9.9962
9.9962
9.9960
9*9959
9*9959
9.9958
9*9958
9*9958
9*9958
9*9957
9*9957
9*9957
9*9957
9*9956
9*9956
9.9956
9*9955
9*9954
9*9954
9*9953
9.9953
9.9952
9*9950
9.9950
9*9950
9*9949
9.9948
9.9948
9*9948
9*9946
9.9946
9*9945
9*9945
9.9944
+9*9944
• ••
IIL
*••
• «
11.
UL
V.
▼.
▼.
lU.
V.
• •
u.
u.
• ••
lU.
• ••
m.
u.
• ••
111.
V.
V.
• •
u.
• ••
111.
• ••
m.
• *•
111.
••
u.
• ••
lU.
765
768
820
769
6X2
615
6x6
770
617
822
813
771
773
824
772
621
622
815
776
777
779
826
778
*347
....
2350
1353
1377
1373
2369
M259
J 155
M260
B.F 922
M261
W404
Gx2o8
J 156
M262
G 12x2
M 263
0x2X5
M264
975
179
970
978
• • • •
• • • •
979
968
173
180
182
181
189
174
1359
1291
1383
2382
1375
1376
1379
1374
1302
1305
1303
1304
977
• « • •
A a ■ •
• • • •
973
• • • •
186
195
197
199
183
198
981
193
■ ■
u.
V.
lU.
• •
u.
iiL
817
624
780
829
78X
2390
1309
971
• • • •
• • • •
185
205
203
2386
13x0
1314
982
976
202
192
• •
u.
• ••
111.
V.
11.
• ••
111.
V.
• •
u.
• •
11.
• •
u.
m.
• *•
111.
V.
V.
▼.
V.
828
781
633
831
785
636
832
830
833
787
789
638
64X
642
643
2402
• « ft •
1397
2409
132X
1316
X322
X326
983
....
204
2x3
986
974
987
985
984
• • • •
207
"94
21X
209
2x0
219
24XX
2432
• • « •
242 X
1318
1333
1331
133a
(N2)
99
No.
2206
2207
2208
2209
22 lO*
221 X
2212
2213
22x4
22x5
22X6*
2217
22X8
22x9
2220*
2221
2222*^
2223^
2224^
2225
2226
2227
2228
2229
2230
2231
2232
2233
2234*
2235^
2236
2237
2238*
2239*
2240
224 X**
2242
2243
2244
2245
2246
2247
2248
2249*
2250
ConsteUation.
31 Geminoram . . . . 0
Puppis
32 Geminorum
43 Camelopardi
Camelopardi
16 Monooerotifl
Puppis
9 Canis Majorii . . a
10 CaniB Maoris . . . .
Puppia
17 Monocerotis
Canis Maoris' ....
Canis Migoris ....
Canis Maoris ....
X4 Lynds
1 1 Canis Mijozis «...
18 Monooerotts
58 AnrigsD
12 Canis M^joris ....
Puppis
Puppis
CarinsB
33 Geminorum
Mensn
35 Geminorum
Puppis s
Cannae
36 Geminorum .... d
Puppis
59 Aurigae
Volantis
34 Geminorum .... 9
Geminorum
60 Aurigae
Pnppii
61 Aurigae
Puppis
Geminorum
Canis Migoris
Puppis
X3 Canis Majoris . . x
Camelopardi
15 Lynds
Lynds
Carine O
Mag.
4
6
6*
5
5
6
6
I
5i
6
5
neb.
6
6
5i
6
5
5
6
6
6
6
6
6
6
5
6
6
6
6
6
5
6
6
6
6
6
7i
6
6
4
6
5
6^
6
Right
Ascension,
Jan. X, 1850.
k m ■
6 36 52,29
37 12,08
37 *8»83
37 30."
38 6,23
38 2x,57
38 22,7 X
38 3**47
38 46,37
39 6»i6
39 "»"
39 3i»78
39 46,65
39 48.45
39 50.09
40 0,53
40 248
40 9.»7
40 35.99
4» 3.7 X
41 4,82
41 6,99
4X xi,7x
41 23,60
4» 57.49
42 X3,24
42 27,63
4» 33.58
42 39,92
42 42,02
42 46,79
4a 53.87
42 54,07
4a 56,29
43 3».70
43 40,17
43 45.35
43 5*. 15
44 6,73
44 «o,x7
44 14.42
44 '5.97
44 16,33
44 »3»io
6 44 23,40
Annual
Preces.
+3.377
2,030
3.37»
6,5 >7
8.854
3.»73
2,001
2,680
2,28 X
1.483
3,260
».575
2,260
2,286
5.3»7
2,736
3,130
4t*54
2,569
2,057
1,99 X
1,22 X
+3.457
—2,884
+3.388
2,052
1.373
3,600
1,629
+4»i36
— o,X3x
+3.961
3.649
4,X20
1,656
4,X22
1.819
3.696
2.397
X,820
2.240
6,88 X
5.221
5.150
+ 1,170
SecVar.
■
-0,0034
-0,0009
-0,0034
-0,0434
-0,1054
-0^0030
•0,0009
-0,00x0
-0,0007
-0,0024
-0,0030
-0,0009
-0,0008
-0,0007
-0,0240
-0,00x2
-0,0024
-0,0105
-0,0009
-0,0009
■0,0010
-0,0038
-0,0043
> 0,0266
-0,0039
-0,0009
■0,003 x
-0,0053
•0,0020
-0,0099
-0,0x7 X
-0,0084
-0,0057
-0,0099
-0,00x9
-0,0 10 X
-0,00x4
-0,0063
-0,0008
-0,00x5
-0,0008
-0,0604
-0,0250
-0,0239
-0,0044
Proper
Motion.
-0,003
+0,0x3
+0,005
■4-0,0x0
+0,0x4
4-0,002
—0,004
-0,034
•|-0,0X2
—0,026
-♦-0,010
+0,023
-|-o,oox
+0,0x5
— o,oox
4-0,002
+0,007
—0,005
+0,002
+0,005
0,000
—0,026
-}-0,002
—0,020
4-0,006
—0,003
-0,043
+0,007
—0,028
+0,011
—0,018
4-0,002
-4-0,0x6
-fOjOOX
+0,009
—0,0x1
0,000
-f-0,022
—0,0x4
4-0,002
-}-o,oo6
4-0,006
—0,0x4
Logarithms of
-8.0399
8.1374
8x466
84826
8.6957
8.0507
8.X556
8.0659
8.1x68
8.2485
8.0592
8.0873
8.1310
8.1275
8.3579
8.0773
8.0645
8.1938
8.0994
8.176X
8.X869
8.3x23
8.0942
8.7445
8.0964
8.X889
8.3023
8.1229
8.2628
8.2014
8.5x31
8.1757
8.x 322
8.20x2
8.2674
8.2088
8.2425
8.1477
8.1564
8.2466
8.X800
8.5945
8.3905
8.38x0
-8.3538
h
4-8.8296
8.9231
8.8291
9.2648
94709
8.8229
8.9276
8.8360
8.8842
9.0123
8.8220
8.8462
8.8872
8.8833
9.XX34
8.8309
8.8x77
8.9458
8.8465
8.918 X
8.9288
9.0538
8.8348
94830
8.8289
8.9x86
9.0295
8.8490
8.9879
8.926 X
9.2370
8.8984
8.8548
8.9234
8.9833
8.9235
8.9564
8.8604
8.8666
8.9562
8.8890
9.303 X
9.099 X
9.0884
4-9.0612
+0.5285
0.3076
0.5278
0.8140
0.9471
0.5150
0.30x3
0428 X
0.3582
O.X7X2
0.5133
04x08
0.3540
0.3590
0.7257
04371
0.4955
0.6288
04098
0.3x32
0.2990
0.0867
+0.5387
— 0460X
+0.5300
0.3122
0.x 378
0.5563
0.2120
4-0.6x66
— 9.XX86
+0.5978
0.5622
0.6x49
0.2x9 X
0.6x51
0.2598
0.5678
0.3797
0.2600
0.3502
0.8377
0.7x78
0.71x8
4- 0^)683
-7.3938
+7.9*9*
-7.3936
-84529
—8.6847
-7.2324
+7.9548
+7.5196
4-7.8276
+8.1347
-7.2x31
4-7.6340
4-7.8506
4-7.8368
-8.2937
+74^9*
—6.7x65
—8.0x89
+7.6509
+7.9617
+7.9893
+8.2234
-7-54**
+8,7342
-74672
+7.9760
+8.2003
-7.6952
+8.1314
—8x007
+84793
-7.9248
-7.7376
-7.9965
+8.1324
—8.0047
+8.0814
-7.7815
+7.8x58
+8.0854
+7.9083
—8.5701
—8.3217
—8.3082
+8.2692
100
No.
L
1206
2207
220S
2209
22 zo
2211
2212
2213
2214
2215
2216
2217
2218
2219
2220
2221
2222
2223
2224
2225
2226
2227
2228
2229
2230
2231
2232
2233
2234
"35
2236
2237
2238
2239
2240
2241
2242
2243
2244
2245
2246
2247
2248
2249
2250
North Polar
DiiUnce,
Jan. I, 1850.
76 56 474
128 15 16,1
77 9 »8,6
20 56 48,6
12 50 39,7
81 1$ 32,3
129 2 37,2
106 30 50,8
120 55 12,1
X40 18 14^
81 48 18,7
no 37 15,5
Z2Z 37 29,6
120 47 434
30 22 52,3
104 16 8,5
87 »s 40.3
48 2 51,5
no 51 26,0
127 37 1,1
129 22 59,2
144. 34 40,0
73 37 49,9
167 32 43,0
76 25 9,3
"7 45 57»»
142 15 2,6
68 4 o^
137 38 41.7
50 57 30,0
»57 41, 3o»«
55 5« 49»»
66 13 33,6
51 22 47.6
137 8 1.5
51 19 1,1
133 j8 2,0
64 30 46,0
X17 9 46^
133 38 1,8
122 20 10,5
18 59 59.7
31 »3 »7,5
32 15 13,8
145 22 37.9
Annual
Preces.
u
+
+
>24
»*7
»»7
»3»
>34
.34
.36
,38
.4»
.4«
^6
^7
.47
A»
>49
.50
»53
»57
.58
.58
.59
,60
.65
,67
.69
»7o
.71
.7*
.74
.73
.73
.74
.79
,80
»8i
r82
.84
.84
.85
.85
.85
.86
,86
Sec. Var.
//
+0^6
0,292
0,485
0,938
1.273
0,471
0,288
0,385
0,328
0,213
0,469
0,370
0,325
0,328
0,764
0,393
0,450
0,611
0,369
0,295
0,286
0,175
+0,496
—0,414
+0,486
0,294
0,197
0,516
0,234
+0,593
—0,019
+0,568
0.523
0,590
0,237
0,590
0,261
0,529
0.343
0,260
0,321
0,985
0,747
0,737
+0,168
Proper
Motion.
Logarithms of
+0,17
+0,01
—0,02
0,00
+0,03
+0,02
—0,08
+ 1,14
0,00
—0,21
0,00
+0,03
+0,24
+0,05
+0,04
—0,01
+0,03
+0,11
+0,02
0,00
+0,15
+0,21
—0,06
—0,51
0,00
—0,10
+0,54
+0,02
+040
+0,02
+0,12
+0,05
+0,15
—0,22
+0,01
-0,33
+0,22
—0,20
+0,07
+0,01
+0,18
—0,01
+0,43
—9.3008
—9.9786
-9.3092
+9.8844
+9-9370
■9-4458
-9.9814
-9.8429
9-9439
-0.0152
—9.4609
—9.8769
-9.9474
-9-943 »
+9-7995
—9.8217
-9.5903
+9.5258
-9.8785
-9.9751
■9.9821
-0.0226
•9-H33
■0.0229
-9.2808
-9-9755
—0.0182
—8.5502
—0.0080
+94501
—0.0309
+9-2838
—7.0000
+9-4379
—0.0065
+94392
-9.9963
+84871
-9.9213
-9.9963
-9.9502
+9-8958
+9.7866
+9.7769
—0.0229
1/
+8.5585
—9.0003
+8.5586
+9.1822
+9.2078
+84034
—9.0212
-8.6774
-8.9371
— 9.1161
+8.3848
—8.7814
—8.9569
—8.9469
+9-I737
—8.6316
+7.8922
+9.0664
-8.7976
-9.0365
-9.0536
—9.1626
+8.7023
—9.2410
+8.6309
—9.0500
-9-I633
+8.8386
—9.1360
+9.0670
-9.2347
+9.0188
+8.8752
+9.0654
—9.1412
+9-0733
-9.1171
+8.9131
—8.9412
— 9.1211
—9.0112
+9.2589
+9.2145
+9.2116
-9.1997
+0.5069
0.5107
0.5139
0.5142
0.5210
0.5239
0.5241
0.5259
0.5285
0.5321
0.5331
0.5368
0.5395
0.5398
0.5401
0.5420
0.5423
0.5435
0.5483
0.553*
0.5533
0.5537
0.5546
0.5566
0.5624
0.5651
0.5675
0.5685
0.5696
0.5700
0.5708
0.5719
0.5720
0.5723
0.5784
0.5796
0.5804
0.5815
0.5839
0.5845
0.5852
0.5854
0.5855
0.5866
+0.5866
+9-9944
9-9943
9.9942
9.9942
9.9940
9-9939
9-9939
9-9938
9-9938
9-9937
9.9936
9-9935
9-9934
9.9934
9.9934
9-9934
9-9933
9-9933
9.9932
9.9930
9.9930
9.9930
9-9930
9.9929
9.9927
9.9926
9.9925
9.9925
9.9924
9.9924
9.9924
9.9924
9.9914
9.9923
9.9921
9.9921
9.9920
9.9920
9.9919
9.9919
9.9919
9.9919
9.9919
9.9918
+9.9918
989
• . • •
990
980
■ • • •
991
> • « •
994
993
• • • •
988
996
995
992
1001
997
1002
217
223
218
208
201
224
230
227
231
Taylor.
it. 836
lii. 793
ilL 792
ii. 835
11. 834
2418
Bria.
bane.
Varioiu.
11. 837
ilL 795^2430
U. 838
lii. 7962429
1327
1335
M265
B.H 264
228
»33
239
238
222
237
234
229
241
HS
240
1004
999
1003
1000
1005
243
»53
V. 647
ii. 839
iv. 490
iu. 799
ilL 800
lii. 797
ii 841
ii. 840
ill. 798
Hi. 802
Hi. 803
v.. 652
V. 656
ii. 842
247
^44
248
246
252
ii. 843
IL 845
T. 660
11. 844
V. 661
iv. 495
24441340
H37
2438
2447
2449
H59
*5*7
2455
2471
2469
1338
1337
1341
U45
1346
1352
1364
1359
1360
M266
P313
O 1222
P314
6 1224
M 267 ?
ii. 846
1008
998
254
259
250
»5i
ilL 804
T. 664
liL 805
T. 666
ill. 806
V. 667
y. 668
ii. 848
H95
2476
ii. 847
ilL 807
y. 669
H75
2470
2481
1361
1367
1366
M268
G 1229
1368
1369
1372
24741371
24901376
B.F 963
O 1230
G 1234
J 158
G1228
B.H 961
lOI
No.
2152*
2253*
2254
2255
2256
2257
2258
2259
2260
2261
2262
2263
2264
2265
2266
2267*
2268
2269
2270
2271
2272
ai73
2274
2275
2276
2277
2278
2279
2280
2281
2282
2283
2284*
2285
2286
2287
2288
2289*
2290
2291
2292*
2293
2294
2295
ConsteUation.
Canis M^oriB . . • .
Canis Majofris • • . .
Puppii X
37 Geminorum
38 Geminorum . . . . «
Argiis r
Puppifl
Puppis tf
Carins B
Pictoiis OL
16 LynciB
VoUmtis
15 Canis Maoris .. ..
14 Canis Majoris . . 9
Geminorum
Canis Majons . . . .
16 Canis Maoris . . 0^
Puppis
17 Canis Majoris . . . .
62 Aurigas
Geminorum
19 Canis Majoris . . . .
18 Canis Maoris . .jx
20 Canis Maoris . . 1
39 Geminorum
CarinK
Puppis
40 Geminorum
Puppis
Geminorum
Canis Majoris . . . .
Puppis
Geminorum
Canis Migoris . . . .
41 Geminorum
Volantis
Geminorum
Puppis
Puppis
Mensae (
Canis Majoris . . . .
Moiiocerotis
21 Canis Majoris . . e
Lynds
Puppis /
Mag.
5i
5
Si
6
5i
4
6
5i
5
4
6
6
5i
5
7
6
4
6*
6
6i
7
Si
5i
4i
6i
6
6
6i
6
7
6
6
8
6
6i
6
7
6
6
Si
6
6
»i
6
S
Right
Ascension,
Jan. I, 1850.
h m ■
6 44 43,18
4S »5.»4
45 40,81
46 5,09
46 10,77
46 12,94
46 22,82
46 25,15
46 35.07
46 39,00
46 39,78
46 46,58
47 3.71
47 13.41
47 3».86
47 36.06
47 S4.73
47 57.54
48 34,18
48 49,19
48 58,47
49 745
49 I4.4>
49 *6,89
49 3a.5»
49 35.93
49 43.21
o 12,03
0 19^46
1 13,61
1 22,59
1 22,69
I 35,00
I 35.41
1 38,51
I 39,20
I 42,49
1 5547
2 16,91
2 26,54
2 27,13
2 41,10
2 43,86
» 45.52
2 55.64
Annual
Preces.
+2,266
2,180
1,692
3.697
3.3«a
1,485
1,890
2,117
1,304
0,631
•f4»393
— 1,196
+2,593
2,796
3494
1.365
2,488
1,880
2.589
4,101
3498
2,596
2.749
2.675
3.715
1,280
1,888
3,710
1,492
3448
2,478
2,153
3.641
2469
+3451
-0,472
+ 3.806
2,148
+ 1.597
-4*837
+2457
3,320
2.356
5.327
+2.196
SecVar.
—0.0008
—0,0009
—0,0019
—0,0065
—0,0043
—0,0028
—0,0013
—0.0009
-0,0037
—0,0092
—0,0139
—0,0377
—0,0010
—0,0015
—0,0052
—0,0008
—0,0010
—0.0013
—0,0010
—0,0110
-0,0054
—0,0012
—0,0015
—0,0013
—0,0072
—0,0042
—0,0014
—0,0072
—0,0030
—0,0052
—0,0010
—0,0009
—0,0069
—0,0009
-0,0053
—0,0266
—0,0084
—0,0010
—0,0025
-0,1736
— 0,0009
-0,0044
—0,0009
—0,0321
—0,0009
Proper
Motion.
+0,002
+0,007
—0,021
—0,001
+0,005
+0,005
+0.009
—0,001
-0,025
—0,020
—0,002
+0,180
+0,001
-0,005
—0,005
+0,035
+0,004
—0,030
+0,003
—0,001
—0,005
+0,010
+0,005
+0,001
—0,009
—0,003
—0,001
+0,001
—0,024
+0,007
+0,004
+0,002
+0.005
+0,002
—0,017
+0,002
—0,027
+0.014
+0,019
+0,003
+0,004
+0,008
—0,001
Logarithms of
-8.1809
8.2006
8.2824
8.1691
8.1372
8.3215
8.2562
8.2198
8.3541
84549
8.2824
8.6633
8.1605
8.1442
8.1594
8.1937
8.1803
8.2726
8.1745
8.2540
8.1724
8.1786
8.1655
8.1736
8.2027
8.3856
8.2870
8.2077
8.3579
8.1871
8.2116
8.2583
8.2106
8.2146
8.1908
8.6350
8.2336
8.2637
8.3573
8.9688
8.2232
8.1894
8.2392
8.4834
-8.2645
b
e
+8.8850
+0.3552
8.8978
0.3384
8.9771
0.2283
8.8598
0.5679
8.8270
0.5292
9.0109
0.1717
8.9440
0.2766'
8.9073
0.3258
9.0400
0.1 154
9.1401
9.7997
8.9675
+0.6428
9-3474
—0.0776
8.8418
+0^.138
8.8240
04465
8.8361
0.5433
8.8699
0.3739
8.8536
0.3959
8.9455
0.2741
8.8417
0^.132
8.9190
0.6129
8.8360
0.5438
8.8407
04144.
8.8266
04391
8.8328
04273
8.8610
0.5700
9-0435
0.1071
8.9438
0.2759
8.8602
0.5694
9.0092
0.1736
8.8304
0.5376
8.8537
0.3941
8.9003
0.3330
8.8509
0.5612
8.8548
0.3925
8.8306
+0.5380
9.2746
-9.6737
8.8727
+0.5804
8.9010
0.3320
8.9915
+a2034
9.6017
—0.6846
8.8559
+0.3905
8.8202
0.5211
8.8695
a372i
9.1135
0.7265
+8,8932
+0.3416
+7
+7
+8
•8994
9503
,1427
7.8040
7.5010
+8
+8,
+7
+8
+8,
.2085
1.0819
,9895
.2589
3999
—8.1340
+8.6438
+7.6954
+74569
-7.6476
+7.8700
+7.7896
+8.1008
+7.7130
—8.0458
—7.6646
+7.7116
+7-5447
+7.6361
-7.8487
+8.2930
+8.1140
-7.8513
+8.2449
-7.63 1 1
+7.8284
+8.0185
—7.8138
+7.8371
—7.6386
+8.6074
-7.9248
+8.0257
+8.2319
+8.9630
+7.8526
-74634
+7.9216
— 84A10
+8.01 1 1
102
No.
2251
2252
"53
2254
2255
2256
2257
2258
2259
2260
2261
2262
2263
2264
2265
2266
2267
2268
2269
2270
2271
2272
2273
2274
2275
2276
2277
2278
2279
2280
2281
2282
2283
2284
2285
2286
2287
2288
2289
2290
2291
2292
2293
2294
2295
North Polar
Distance,
Jan. I, 1850^
121 32 5,6
X24 II 44,6
136 27 31^.
64 26 31,7
76 38 8^
140 26 17,5
132 I 21,3
1*6 2 59,5
143 26 54,4
151 46 53,6
44 43 3.7
162 56 21,7
no 2 36,9
loi 51 17,7
72 4 26,0
1x8 20 12,1
114 o 0,1
132 19 22,4
no 13 6,4
51 44 49,8
71 54 x8,9
X09 57 1,7
103 51 xo,6
106 51 48,9
63 43 36.5
H3 54 19.*
132 10 45,6
63 53 12,9
140 25 56,6
73 5> a«.8
114 26 24,9
"5 8 53^
66 21 22,1
114 47 18,2
73 43 4.6
159 48 6,2
60 3444,3
125 x8 45,8
138 31 33^
170 38 58.4
115 13 0,0
79 "o 8,3
1x8 46 17,7
29 59 3,8
"3 54 ¥>>$
Annual
Preces.
SecVar.
n
+ 3.89
3»95
3.97
4,ox
4,01
4,02
4.03
4.03
4.05
4.05
4,06
4.07
4,09
4,10
4.13
4*14
4«x6
4.17
4,22
4»a4
4.a5
4**7
4>*8
4**9
4.30
4»3»
4.3a
4.36
4.37
4<45
4*46
4»46
4*48
4*48
4,48
4^.8
4.49
4*51
4.54
4.55
4.55
4.57
4.57
4.58
+4.59
+0,324
0,312
0,242
0,528
0,483
0,212
0,270
0,303
0,186
0,090
-1-0,628
—0,171
+0,370
0,399
0,499
0,338
0,355
0,268
0,369
0.585
0,499
0,370
o,39»
0,381
0,529
0,182
0,269
0,528
0,212
0,490
0,35a
0,306
0,5x8
0,351
+0,491
—0,067
+0,541
0,305
+0,227
-0,687
+0,349
0,471
0.335
0,756
+0,3x2
Proper
Motion.
M
—0,02
+0,13
—0,17
— o,ox
+0,06
+o,xx
-1,38
+0,07
+0,08
—0,26
+0,02
-1,77
+0,02
+0,04
+0,11
+0,33
— o,ox
+0,24
+0,05
+0,10
+0,02
+0,02
0,00
—0,01
—0,10
—0,01
+0,08
— o,ox
-0,35
+0,04
+0,07
+0,29
+0,07
—0,04
—0,07
0,00
+0,07
+0,13
+0,1 X
+0,17
— o,ox
+0,02
— o,ox
Logarithms of
—9.9460
-9.9590
—0.0041
+8.4942
—9.29x6
•0.0x36
■9.9904
.9.9673
> 0.0x92
-0.0287
+9-59«7
—0.0267
— 9.87 IX
-9.7964
— 9.048 X
—9.9276
—9.9000
—9.99x0
—9.8722
+9.422 X
-9.0374
—9.8700
—9.8164
-9.8443
+8.6355
—0.0x91
—9.9900
+8.60x0
—0.0x23
—9.1638
—9.9023
—9.96x9
-7.8x95
—9.9046
-9.1563
—0.0272
+9.0035
—9.9626
—0.0075
—0.0135
-9.907 x
— 9.3860
—9.9289
+9.7969
-9.9558
—9.0061
-9*0440
-9.X569
+8.9353
+8.6652
—9.1887
—9.1289
-9.0733
—9.2x00
-9.a507
+9-«574
-9.2873
—8.8444
—8.6236
+8.802 X
— 8.9907
—8.9264
-9-»457
—8.86x5
+9. XX 69
+8.8x87
-8.8608
—8.7080
-8.793X
+8.9775
-9.2393
—9.1600
+8.9806
—9.2251
+8.7898
-8.9637
— 9.X07X
+8.9519
—8.97x2
+8.7969
-9.3a«7
+9.04x0
-9-"34
—9.2290
-9.3499
-8.9852
+8.6316
—9.0405
+9.2959
—9.1062
+0.5898
0.5965
0.5989
0.6027
0.6036
0.6039
0.6054
0.6058
0.6073
0.6079
0.6080
a6o9X
0.6x17
0.6x31
0.6 x6x
0.6x65
0.6x93
0.6x97
0.6252
0.6274
0.6287
0.6300
0.63 10
0.6328
0.6336
0.6341
0.6352
0.6393
0.6403
0.6479
0.6492
0.6492
0.6509
0.6509
0.6514
0.6515
0.6519
0.6537
0.6566
0.6579
0.6580
0.6599
0.6603
0.6605
+9.9917
9.9914
9.99x3
9.99x2
9.99 XX
9.9911
9.9911
9.9910
9.9910
9.9909
9.9909
9.9909
9.9908
9.9907
9.9906
9.9906
9.9904
9.9904
9.9902
9.9901
9.9900
9.9900
9.9899
9.9898
9.9898
9.9898
9.9897
9.9895
9.9894
9.9891
9.9890
9.9890
9.9889
9.9889
9.9889
9.9889
9.9889
9.9888
9.9886
9.9885
9.9885
9.9884
9.9884
9.9884
+0.66x9 +9*9883
1007
1009
1006
1012
ion
1014
1016
xoio
• • • •
1018
1017
1019
1013
1015
1020
1023
261
267
Taylor.
264
266
iiL 809
ii. 849
V. 671
ii 850
li. 851
271
u. 8522505
▼. 674I2498
ui. 811
V. 677
V. 678
263
m. 810
275
274
270
278
279
282
276
281
287
286
289
283
291
288
294
300
296
297
295
303
304
293
ii. 853
ii. 854
ii. 855
IIL 813
u. 857
y. 681
il 858
iiL 816
ii. 859
ii. 860
ii 862
ii. 863
ii 861
V. 685
iii 818
U. 864
Y. 688
ii 865
ii 867
V. 691
iii 821
a. 866
iii 822
V. 696
ii 868
ii 869
iii. 823
2479
2486
2492
Biu-
bane.
Variow.
2493
2511
*5»5
»547
2501
2506
2518
»537
2530
2541
1535
»539
2538
2586
2546
*557
2648
«375
1378
1379
1383
1384
X382
1388
1389
1396
«390
»393
»395
140 X
1400
1406
1410
14x1
2550
306 iii 825
2554
X420
14x2
1418
1435
1416
1419
1421
P318
M269
J 159
J 161
J 160, P3 19
M270
Jx62,P320
M271
JI63.P32X
M 272
M 273
W4X6
W4X8
M274
M 275
W4X9
B.F 984
J 164
B.F97X
103
No.
Constellation.
2296
2297
2298
2299
2300
2301
2302
2303'
2304
2305
2306*
2307
2308
2309
2310
23 1 1*
2312
*3H
»3>S
2316
1317
2318
2319
2320')
2321
2322
2323
2324
2325*
2326*
2327
2328
1329*
2330
2331
2332
»333
a334*
»335
2336
»337
2338
2339*
2340
^04
Pnppifl
VolantU i
Canis Mijoris ....
42 Geminonim . . . . fiu
Lynds
Oeminomm
Puppis
Canifl Majorifl . . . .
Monocerotis
43Geminoram....(
Monocerotis . .
19 Monocerotis . .
Carine
22 Canis Majoris
Carinae
Monocerotis
17 Lynds ....
44 Geminorum
Geminorum
Puppis ....
Pnppis
Camelopardi
24 Canis Majoris . . 0^
23 Canis Migoris . . y
Ursae Minoris ....
CarinK S
Canis Minoris ....
Geminorum
Puppis
Carinae
Camelopardi.
Puppb ....
Puppis . . . . .
Geminorum .
45 Geminorum .
Geminorum .
Puppis
Volantis ...
Lynds . . . . ,
Puppis
H
Mag.
Carinae
Puppis
63 Aurigae
Carinae
46 Geminorum .... 7"
6
5*
8
6
6
6i
6
6
6
4
6
5i
6
3i
6
var.
6
6i
6
6
6
6
4
4
6
6
6
7i
6
6
4i
5
5i
7
6
7
5i
6
6
6*
6
6*
5
5i
5
Right
Ascension,
Jan. I, 1850.
h
6
m ■
2 56,38
3 6,80
3 "»75
3 »^»i7
3 43»68
3 58.06
4 20y08
4 59»a3
5 6,33
5 12,62
5 19.37
5 28,02
5 44*64
5 44.79
s 47,78
;6 0^2
;6 10,23
;6 16,38
;6 17.59
;6 24,00
6 26,07
6 37,14
6 45.80
6 58.36
7 3.17
7 13.55
7 26,23
7 34,42
7 37,15
8 45.93
9 i»,4«
9 »7.78
9 »M7
9 37,80
9 45.74
19 46,04
6 59 59.34
7 o 4,29
o 27,97
o 52,96
0 56,76
1 11,87
I 19,91
X 29,58
7 I 35.19
Annual
Preccs.
+ 1,832
—0,661
-t-2,357
3,661
4,795
3,809
1,745
2,443
3,284
3*563
3.317
2.979
1,181
2,389
1,133
1,979
5.413
3,617
3,968
2,151
1.583
11,760
1.504
1,713
80,198
1^460
3,185
3»49J
1.855
0,941
»3,i37
1,902
1,848
3.435
3.445
3,828
+ 1,566
—0,080
+4,610
2,057
0,928
1.905
4,136
1,121
+3.819
Sec. Var.
—0,0016
—0,0310
—0,0009
—0,0072
—0,0225
—0,0088
—0,0020
—0,0010
—0,0044
—0,0065
—0,0046
—0,0025
—0,0055
—0,0010
—0,0058
—0,0026
—0,0361
—0,0072
—0,0110
—0,0010
—0,0028
—0,3290
—0,0011
—0,0015
-22,4350
—0,0035
—0,0045
—0,0062
—0,0017
—0,0080
—0^520
—0,0015
—0,0017
—0,0059
—0,0060
—0,0100
—0,0031
—0,0231
—0,0218
—0,0012
—0,0085
—0,0016
—0,0144
—0,0065
—0,0103
Proper
Motion.
—0,029
—0,017
+0,015
+0,003
+0,004
+0,014
+0,007
—0,138
+0,019
+0,004
+0,003
— 0,006
+0,002
+0,013
+0,003
+0,003
—0,016
—0,030
—0,018
—0,088
+0,003
+0,005
—0,323
+0,001
+0,008
—0,001
+0,008
+0,021
+0,009
+0,009
—0,010
+0,006
+0,002
+0,019
—0,031
—0,027
—0,011
+0,002
—0,001
+0,009
+0,001
+0,002
Logarithms of
a
■8.3237
8.6675
8.2429
8.2270
84102
8.2525
8.3496
8.1455
8.2065
8.2308
8.2107
8.2046
84517
8.2586
84606
8.2087
8.5236
8.2452
8.2948
8.2990
8.3933
9-0433
8.2513
8.2308
9.9903
84197
8.2242
8.2411
8.3569
8.5129
9.1262
8.3616
8.3711
8.2509
8.2527
8.2994
84231
8.6584
84324
8.3475
8.5311
8.3749
8.3591
8.5057
-8.3126
+8.9513
9.2946
8.8693
8.8528
9.0322
8.8724
8.9664
8.8569
8.8170
8.8404
8.8194
8.8121
9.0580
8.8639
9.0655
8.8119
9.1255
8.8462
8.8957
8.8990
8.9930
9.6415
8.8485
8.8263
0.5851
9.0131
8.8160
8.8318
8.9472
9.0942
9.7042
8.9390
8.9479
8.8257
8.8265
8.8731
8.9951
9.2299
9.0008
8.9128
9.0960
8.9379
8.9211
9.0665
+8.8726
+0.2629
—9.8201
+0.3723
0.5637
0.6808
0.5808
0.2419
0.3879
0.5165
0.5519
0.5220
04741
0.0723
0.3781
0.0543
04740
0.7334
0.5584
0.5986
0.3327
0.1995
1.0704
0.3986
04335
X.9042
0.1643
0.5166
0.5429
0.2684
9.9736
1.1185
0.2792
0.2668
0.5360
0.5371
0.5830
+0.1947
—8.9015
+0.6637
0.3133
9.9673
0.2799
0.6166
0.0497
+0.5831
+8.1622
+8.6426
+7.9151
-7.843s
-8.3x25
-7.9460
+8.2033
+7.8843
—7-4173
—7.7808
-7-4978
+7.0509
+8.3688
+7.9263
+8.3801
+7.0577
-84655
-7.8345
—8.0501
+8.0612
+8.2705
-9.0385
+7.8541
+7.6554
-9.9902
+8.3 1 14
-74376
-7.7303
+8.1922
+84447
—9.1227
+8.1882
+8.2081
—7.6850
-7.6975
—8.0033
+8.3033
+8.6247
-8.3168
+8.1383
+84640
+8.2013
—8.1632
+84269
—8.0179
No.
2296
2297
2298
2299
2300
2301
2302
2303
2304.
2305
2306
2307
2308
2309
2310
2311
2312
a3H
2315
2316
2317
131*
2319
2320
2322
2323
2324
2325
2326
2327
2328
2329
2330
2331
2332
»333
2334
1335
2336
2337
2338
*339
2340
North Polar
Distanof^i
Annual
Prcccs.
SecVar.
Proper
Motion.
Logarithms of
Jan. I, 1850.
a'
b'
(/
0 1 ti
//
11
133 35 16,0
+4.59
+0,260
—0,06
-9-9937
—9.1982
+0.6620
160 46 30,9
4,61
-0,094
— o,di
—0.0261
-9.3362
0.6634
]i8 45 26,8
4,61
+o»335
—0,20
-9.9287
—9.0440
0.6640
65 34 33.8
4,62
0,520
+0,01
+7.8633
+8.9788
0.6646
37 » *5.9
^66
0,680
+0,02
+9.7121
+9.2682
0.6683
60 24 57,6
4.68
0,540
+0,72
+9.0116
+9.0614
0.6702
13s 33 49.9
4»7i
0,247
+0,04
-9.9991
-9.2245
0.6730
US 48 23,3
4»77
0,346
—9.9104
-9.0147
0.6781
80 38 58,3
4,78
0,465
+0,10
-9.4320
+8.5876
0.6790
69 12 52,6
4.79
0.505
+0,01
—8.7860
+8.9277
0.6799
78 49 59,6
4.79
0471
• • • ^A •
-9.3760
+8.6656
0.6807
94 I 31.9
4.81
0,422
—0,03
-9.6999
—8.2260
0.6818
145 31 »5.5
4,83
0,167
H-o,33
—0.0195
-9.2978
0.6840
"7 43 »3.*
4,83
0,338
+0,01
—9.9220
-9.0494
0.6840
146 II 13,3
4.83
0,160
—0.0203
-9.3017
0.6844
94 3 0.6
4-85
0422
—9.7002
—8.2327
0.6860
28 58 4^,5
4»87
0,766
+0,04
+9.8052
+9.3269
0.6872
67 8 35,5
4,88
0,512
+0,02
-8.3636
+8.9751
0.6880
55 18 17,6
4.88
0,561
+0,17
+9.2907
+9.1412
0.6881
125 20 1,4
4.89
0,304
—0,17
-9.9614
-9.1489
0.6889
138 55 a5»7
4.89
0,224
+0,16
—0.0070
—9.2642
0.6892
8 29 9,2
4*90
1,663
+0,01
+9.9518
+9.3836
0.6906
"3 37 1.4
4.9a
0,354
—0,01
-9.8954
—8.9922
0.6917
105 24 56.7
4»93
0,384
+0,03
—9.8300
—8.8156
0.6932
0 57 44»9
4.94
11,336
—0,01
+9.9830
+9-3915
0.6938
141 II 23,7
4,96
0,206
—0,21
—0.01 16
—9.2846
0.6951
80 35 33.7
4,97
0,464
+0,12
-9.4310
+8.6078
0.6967
72 I 57,9
4.99
0,493
+0,02
-9.0569
+8.8847
0.6977
133 II 16,3
4.99
0,262
+0,10
-9.9909
-9.23 1 1
0.6980
148 43 47.0
5,09
0,133
—0,23
—0.0221
-9.3360
0.7064
7 19 *»o
5»"
1,85a
+0,02
+9.9560
+94038
0.7096
132 7 8,6
5,13
0,268
—0,02
—9.9869
-9-^345
0.7102
133 24 16,6
5.H
0,261
—0,13
—9.9910
-9-»455
0.7107
74 14 »3.i
5,16
0,484
—9.1906
+8.8444
0.7126
73 50 1.0
5»i7
0,485
+0,07
-9.1697
+8.8560
0.7135
59 37 14»7
5.«7
0,539
+0,19
+9.0577
+9-"53
0.7136
139 22 4,2
5»i9
+0,221
+0,03
—0.0068
-9.2931
0.7151
157 42 37,6
5,20
—0,011
—0,22
—0.0246
-9.3798
0.7157
39 58 «6'7
5.»3
+0,649
+9.6638
+9.3007
0.7185
128 9 11,3
5»a7
0,290
—0,23
-9.9719
—9.2100
0.7214
148 57 16,0
5.*7
0,131
—0,17
—0.0214
-9-35a5
0.7219
132 6 5,9
5**9
0,268
+0,23
—9.9862
-9.2478
0.7236
50 26 27,0
5.30
0,582
0,00
+94465
+9.2264
0.7245
146 31 21,7
5»3a
0,158
—0,21
—0.0186
-9.3446
0.7256
59 30 5a.6
-f-5.33
+0,538
+0,06
+9.0611
+9-"94
+0.7263
+9.9883
9.9882
9.9882
9.9882
9.9880
9.9879
9-9877
9.9874
9-9873
9.9873
9.9872
9.9872
9.9870
9.9870
9.9870
9.9869
9.9868
9.9868
9.9868
9.9867
9.9867
9.9866
.9.9865
9.9864
9.9864
9.9863
9.9862
9.9862
9.9861
9.9856
9-9853
9.9853
9-9853
9.9851
9.9851
9.9851
9.9850
9.9849
9.9847
9.9845
9.9845
9.9843
9-9843
9.9842
+9.9841
8?
1
1021
1024
1026
1027
307
302
301
305
3H
313
312
315
320
Taylor.
V. 697
IV. 505
ii. 870
iiL 826
ii. 871
iiL 828
iii. 829
ii. 872
ii. 873
▼. 705
ii- 875
▼. 706
2561
2597
BrU
bane.
2576
^573
319 iii. 832
1022 308 iiL 830
1025 317 iL 876
316 iiL 833
1029
1028
1030
1032
1033
285
323
325
324
322
327
V. 709
iii. 827
ii- 877
iL 878
292
335
336
33a
333
330
iiL 834
iii. 835
iii. 837
▼. 717
344
338
341
840 2607
2608
iL 874
m.
iiL 841
iU. 838
iL 879
iii. 839
▼. 721
V. 724
V. 726
iii. 843
iL 880
▼. 727
u. 881
*594
2581
2589
*595
2588
1422
1428
1430
1432
143 1
H39
1437
1440
1444
,446
1445
2601 145 1
2600
2621
2624
2646
2625
2640
2631
2642
1453
146 1
1462
1464
1467
1472
1470
1475
1473
1477
Varioof.
R94
B.F 989
M 276
W421
M277
B.F 987
J 165
M278
J 166
J 167
6 1119
M 279
B.H261
M 280
R95
B.F 994 ?
B^.C.
(O)
M281
105
No.
2341
2342*
2343
4344
*345
2346*
2347*
2348
2349
2350
1351
2352
2353
1354
^355
2356
»357
2358
2359*
2360
2361
2362
2363*
2364
2365*
2366
2367*
2368
2369*
2370
2371*
2372
2373
2374
2375*
2376*
2377
2378
2379'>
2380*
2381
2382
2383
2384
2385
106
Ck)n8te]latioii.
Mag.
Lyndft
Puppia
47 Geminorum
Puppis D
25 Canis Mfgoria . . ^
Lyncis
Geminorum
20 Monocerotis
18 Lynds' . . . . .
48 Geminoram
Canis Miyoris . . . .
49 Geminorum
Carins P
21 Monooerotia
Puppis A
Canis Minoris . . . .
Carinae
22 Monocerotis
Geminorum
Puppia
Lyncis
51 Geminorum .
Geminorum .
52 Geminorum .
44Camelopardi.
23 Monooerotia
Lynds
26 Cania Migoris . . . .
45 Camelopardi
MenssB 6
Cania Mijoria . . . .
Pupina
Cania Minoria . . • .
53 Geminorum
Puppis
46 Camelopardi
Camelopardi
Puppis
Lyncis
Puppis E
64 AttrigK
24 Monocerotis .
Geminorum .
Volantia . . . .
Canis Majoria
5i
6
Si
3i
7*
7
5*
5
6
Si
7i
6
6
S
6
6
4i
7
6
6
S
7*
6
6»
7
6
6
6i
Si
6
H
6
6
6
6i
6
6
5
S
S
6\
7
6
6
Right
Aacension,
Jan. I, 1850.
h
7
m ■
I 40,61
1 43,01
2 4,69
a 12,49
2 17,67
2 21,12
2 42,81
2 46,73
* 47.31
3 »9.38
3 3».»6
3 3S.49
3 37»98
3 43»7a
3 4«»8S
3 Si»*9
3 54.66
4 ia.»7
4 15.17
4 a8.77
440,93
4 4S.»«
5 >5^40
5 3 '.as
5 37,51
5 38,»7
5 46,"
6 3.97
6 10,12
6 16,29
6 16,58
6 17,05
6 28,28
6 34,83
6 45."
6 5o»37
7 1.85
7 6,27
7 6,75
7 17,85
7 35.91
7 39.o»
7 45.*o
7 49.67
8 1,01
Annual
Precea.
Sec. Var.
4-4.701
1.853
3,730
1.964
2,438
5.303
3.4*9
2,980
5.*9i
3,653
a.471
3,698
1,441
3,069
2,014
3,*o3
14*7
3.065
3,4*5
1,78a
4.47a
3^449
3.668
3*673
5,220
3,070
4,735
M54
+5,a37
-3,651
-h*,3i4
2,038
3,146
3,756
1,613
5,a46
11,327
2,130
4.581
1,987
4,188
3i073
+3,7a»
-0,193
+2,308 I
—0,0241
—0,0018
—0,009a
—0,0014
—0,0011
-0,0375
—0,0061
—0,0029
-0.0375
—0,0085
—0,0011
—0,0090
—0,0040
—0,0034
— o»ooi4
—0,0044
—0,004a
—0,0035
—0,0062
— o,ooaa
—0,0208
—0,0066
—0,0090
—0,0090
-0,0374
—0,0035
—0,0264
—0,0011
—0,0382
-0,1544
—0,00x0
—0,0013
—0,0041
—0,0102
—0,003 1
—0,0388
-0,3577
—0,0011
—0,0238
—0,0015
—0,0167
—0,0036
—0,0100
—0,0286
—0.0010
Proper
Motion.
+0,007
+0,002
+0^00 X
+0,003
— o»oio
+0,007
+0,005
—0,0x4
+0,004
0.000
0,000
—0,012
+0,003
—0,007
+o»oo3
—0,022
+0,004
+0,010
—0,051
+0,005
—0,019
+0,006
—0,009
+0,005
+0.002
+0,01 1
+0,152
—0,032
0,000
+0,003
+0,002
—0,003
—0,093
—0,002
—0,001
+0,003
+0,005
—0,022
+0,003
Logarithmaof
-8.4561
8.3875
8.3018
8.3722
8.2998
8.5545
8.2719
8.2572
8.5558
8.3003
8.3039
8.3079
8.4699
8.2625
8.3751
8.2656
84740
8.2656
8.2819
84186
8.4391
8.2873
8.3151
8.3174
8.5653
8.2749
84903
8.3229
8.5714
9.0065
8.3440
8.3877
8.2810
8.3356
84623
8.5773
9.0985
8.3779
84738
8.4028
84105
8.2877
8.3383
8.7266
-8.3561
+9.0155
8.9466
8.8583
8.9277
8.8546
9.X090
8.8237
8.8085
9.107X
8.8477
8.8497
8.8533
9.0150
8.8069
8.9189
8.8092
9.0172
8.8066
8.8225
8.9577
8.9767
8.8244
8.8487
8.8491
9.0963
8.8059
9.0203
8.8508
9.0986
9.5330
8.8705
8.9 141
8.806 X
8.8600
8.9857
9.0999
9.6197
8.8987
8.9945
8.9222
8.9279
8.8047
8.8546
9.2425
+8.8707
+0.6722
0.2678
0.5717
0.2932
0.3870
0.7245
0.535a
04743
0.7*35
0.5627
0.3929
0.5679
0.1585
04870
0.304X
0.5056
0.1545
o^^64
0.5347
0.2509
0.6505
0.5377
0.5644
0.5650
0.7177
0.4872
0.6753
a3898
+0.7191
—0.5625
+0.3643
0.3092
04978
0.5747
0.2076
0.7198
1.0541
0.3285
0.6610
0.2983
0.6220
04875
+0.5707
—9.2849
+0.3632
d
-8.3507
+8.2243
-7.9604
+8.1862
+7.9440
—84922
—7.7008
+7.1015
—8.4929
-7.9159
+7.9297
-7.9496
+8.3649
+5.2845
+8.1779
-7.*77S
+8.3704
+ 5.9040
-7.7067
+8.2688
—8.3067
-7.7383
-7.94x4
-7.9456
-8.4991
+4.5838
— 8.3891
+7.9600
—8.5062
+8.9988
+8.0504
+8.1852
-7.0495
—8.0094
+8.3381
-8.5127
—9.0933
+ 8.1502
-8.3563
+8.2131
—8.2287
-54996
-7-9947
+8.6956
+8.0658
No.
2341
134a
2343
2344
^345
Z346
2347
2348
2349
2350
2352
»353
»354
»355
2356
2357
2358
»359
2360
2361
2362
.2363
2364
2365
2366
2367
2368
2369
2370
2371
2372
2373
1374
4375
2376
2377
2378
2379
&380
2381
2382
2383
2384
2385
North Polar
Distance,
Jan. I, 1850.
II
38 19 4^,1
«33 " 55.6
^ 54 4.9
130 39 40,9
116 9 29,3
^9 58 37.5
74 a5 34.5
94 o »4.6
30 6 13,6
65 37 3^o
"4 59 39»9
64 o 18,8
141 44 0.9
90 3 36,8
"9 *5 3.7
84 6 1,9
141 s% 6,8
90 14 56,7
74 34 34.3
135 5 30.4
42 29 53.0
73 35 »5.3
65 2 19,2
64 SI 39,1
30 49 22,1
90 o 42,1
37 36 35.4
"5 4J 43.5
30 36 48^
169 12 23,0
120 34 15,5
128 51 20,3
86 38 8,5
61 50 48^4
138 41 38,5
30 29 1^
8 48 50^
126 17 40,2
40 16 30,5
130 14 504
48 51 21^
»9 54 a3.9
63 2 40,2
158 35 59.6
120 49 47,6
Annual
Prcces.
33
34
37
.38
.38
.39
.4*
43
»43
»47
.49
.49
.50
.51
.51
.5*
.5*
.55
.55
.57
.59
.59
.63
,66
.67
,67
,68
.70
.71
.7»
.7*
.7*
.74
.75
,76
.77
.78
.79
.79
.81
.83
.83
.84
.85
.87
SccVar.
Proper
Motion.
+0,661
0,260
0,524
0,276
0.343
0.745
0,482
0419
0,743
0,513
0,347
0,519
0,202
0430
0,282
0449
0,200
0430
0,480
0,250
0,626
0,483
0.5 n
0,514
0,730
0,430
0,662
0.343
+0,732
—0,510
+0,323
0,285
0,440
0*545
0,225
0,733
1,58a
0,298
0,640
0,277
0,585
0,429
+0,519
-0,027
+0,322
»
+0,17
+0,02
+0,01
—0,02
+0,07
+0,13
-0,23
+0,33
+0,01
+0,19
—0,01
—0,29
+0,07
+0,05
0,00
—041
+0,01
+0,02
0,00
—0,01
+0,16
+0,07
+0,11
+0,02
+0,09
+0,79
—048
—0,24
—0,01
0,00
+0,09
—0,03
+0,07
0,00
—0,01
Logarithms of
+0,05 —
+9.6876
—9.9901
+8.7210
—9.9809
-9.9107
+9.7907
—9.2028
—9.6991
+9.7890
+7.1553
—9.9029
+8.4969
—0.0103
-9.6385
-9.9758
9.5223
'O.OZ06
.9.6417
•9.2 1 14
•9.9942
+9.6179
—9.1614
+8.0645
+8.1673
+9.7792
-9.6377
+9.6946
—9.9067
+9.7810
—0.0098
-9.9351
—9.9728
-9.5763
+8.8420
—0.0026
+9.7820
+9-944.3
—9.9621
+9.6532
-9-9775
+94812
y
+0,08 —9.6359 +6.6757
+0,12 +8.6703 +9.1208
-0.0207 ""
-9-9359 -
+9-3»93
—9.2618
+9.0859
-9.2423
—9.0732
+9.3669
+8.8607
—8.2765
+9-3693
+9.0515
—9.063 1
+9.0794
-9.3329
—6.4606
-9.2419
+84513
-9.3361
—7.0801
+8.8668
-9.2937
+9-3 "5
+8.8963
+9.0739
+9-0785
+9.3848
-5-7598
+9.3507
—9.0909
+9.3892
-9-44.73
—9.1615
-9.2527
+8.2249
+9.1308
-9-3337
+9.3941
+9-4547
—9.2326
+9.3429
-9.2719
+9.2816
+0.7269
0.7272
0.7297
0.7305
0.73 1 1
0.7315
0.7340
0.7344
0.7345
0.7381
0-7395
0.7399
0.7401
0.7408
0.7413
0.7416
0.7420
0.7439
0.74^
0.7457
0.7470
0.7475
0.7508
0.75*5
0.7532
0.7532
0.7541
0.7560
0.7566
0.7573
0.7573
0.7574
0.7586
0.7593
0.7602
0.7609
0.7621
0.7626
0.7626
0.7638
0.7657
0.7660
0.7666
0.7671
9-4339
9.^757 +0.7683 +9.9806 ..
+9.9841
9.9841
9.9839
9.9838
9-9838
9-9837
9-9835
9-9835
9.9835
9.9832
9.9831
9.9831
9.9830
9.9830
9.9829
9.9829
9.9829
9.9827
9.9827
9.9826
9.9825
9.9824
9.9822
9.9820
9.9820
9.9819
9.9819
9.9817
9.9816
9.9816
9.9816
9.9816
9-9815
9.9814
9.9813
9.9813
9.9812
9.9811
9.9811
9.9810
9.9808
9.9808 1055
9.9807 ..
9.9807
1034
• • » •
1042
■ • • •
1036
1041
103 1
1038
• • • •
1039
Taylor.
1045
1047
104^
1046
1048
1049
1037
1053
1040
1050
1043
1052
343
6
339
346
4
340
3
13
5
7
18
8
15
II
▼. 728
ii. 882
ilL 846
IL 883
iiL 844.
iiL 847
ii. 884
iii. 845
iL 885
iL 886
ui. 848
V. 735
iii. 849
iii. 857
m. 850
▼' 737
U. 887
m. 852
17
21
10
24
31
16
19
15
22
334
41
32
38
2636
2638
2633
Brte.
bane.
Vaiioiu.
ii. 888
ii. 889
iiL 855
iii. 857
2641
2651
2649
2652
2653
ii. 8902656
iii. 856
V. 742
▼. 743
iii. 861
iiL 860
iii. 859
iii. 854
▼. 747
iiL 863
ii. 892
uL 865
35
iii. 864 . . .
2704J15
44 'iii, 8662676
2758
2660
2665
2673
2668
2672
1476
H79
1478
1484
1488
i486
1492
G 1272
J 168
B.F991
M282
J 169
1493
1513
1498
1499
1502
15041
15
J 170
G1281
M283
L145
M284
G1283
B.F1004
G1285
G1286
G1278
B.U 963
M285
(O2)
107
No.
2386
2387
2388
2389
2390"
2391
2392
2393*
^394
239s*
2396
2397*
2398
2399
2400
240 X
2402
2403*
2404*
2405
2406*
2407
2408
2409*
2410
2411
2412
2413
2414
241S
2416
2417
2418
2419
2420
2421
2422
2423*
2424*
2425
2426*
2427
2428
2429
2430
108
Constellation.
Mag.
Canis Majoria . . . .
Geminorum
27 Canis Majoria > • • •
Puppis I
Camelopardi
Puppia ......
Carinae
Pappla
Puppia
Cania Migoria
Volantia
Puppia .
Puppia .
ArgCb .
Puppia .
65 Aurigae
29 Cania M^oria
30 Cania Majoria
Camelopardi . .
Cania Majoria
Carine ....
Puppia « . . .
56 Geminorum
Puppia . . . .
Puppia ....
Puppia
Puppia
Puppia
66 Aurigae
Puppis
Right
AacenaioUf
Jan. z, 1850.
28 Cania Majoria . . .
Puppia L^
Cania Majoria ....
Cania Majoria ....
Puppia L^
Carinae
47 Camelopardi
54 Geminorum .... X
Cania Majoria . . . .
Volantia y
Lyncia
19 Lyncia
Carinae
20 Lyncia
55 Geminorum . . . . ^
M
F
6
7
4i
5
8*
6
5
6i
6
5i
6
6
4i
6
5
6
6
6
6
6
7*
5
6
7
3
6
6
6
3
6
5
6
5
6
6
6
5i
5*
6
Si
5i
5
6
5
6
h
7
Annual
Precea.
m ■
8 7.41
8 8,ox
8 847
'8 16,64
8 25,85
8 43,42
8 44»30
8 48.19
8 49,68
8 57.35
8 58.13
9 6,90
9 28,24
9 3».86
10 0,28
10 4,04
10 17,22
10 27,49
10 30,71
10 34.31
JO 35.51
10 36,41
10 36,51
10 46.47
1 1 9,66
II 9»7»
II 20,89
II 29,12
Sec. Var.
Proper
Motion.
+a.330
3.4*7
*444
1,723
7.346
*r433
1.797
2,426
2,321
1,820
1,184
5.»97
3.456
+2,321
—0,482
+ 1.956
1.354
i.7»4
1.655
2,404
4.9*9
4,928
0.578
4.61a
•f3.59»
—0,034
+ 2,074
*.X35
II 51.05
2,118
" 55.99
1.730
12 0,87
4,030
12 25,62
a.497
12 2941
2487
12 32,08
6,010
12 44.84
2,322
I* 57.73
1,017
12 58,69
^AV^
13 5.63
3.551
13 11.85
1,7"
13 »8^7
2,132
13 *6,i7
1.857
13 »6,54
a.045
'3 38.57
2.233
13 44.69
4,172
7 13 55.34
+2,088
—0,0011
—0,0069
—0,0011
—0,0025
—0,1149
—0,001 1
—0,0022
—0,00 II
—0,0010
—0,0021
—0,0067
—0,0416
—0,0070
-0,0010
•0,0366
•0,0016
•0,0051
-0,0025
-0,0030
-0,0011
•0,0329
-0,0329
-0,0148
-0,0258
-0,0088
-0,0265
-0,0013
-0,0011
-0,0012
-0,0026
-0,0151
-0,0012
-0,0012
-0,0665
-0,0010
-0,0090
-0,0012
-0,0085
-0,0026
-0,0012
-0,0020
-0,0013
-0,0011
-0,0179
-0,0013
—0,013
—0,003
-f 0,002
—0,047
—0,015
—0,001
+0,011
+0,008
+0,003
— 0,009
—0,014
-f 0,002
-0,037
+0,010
+0,017
—0,023
—0,030
-f 0,00 1
+0,001
—0,002
—0,026
+0,005
+0,007
+0,003
+0,023
—0,018
—0,002
+0,001
+0,004
Logarithma of
—0,039
—0,013
+0,011
4-0,002
—0,018
-}-o,oo8
+0,017
0,000
—0,012
+0,003
8.3535
8.3087
8.3374
8.4539
8.8356
8.3426
84444
8.3441
8.3592
84417
8.5472
8.6000
8.3178
8.3637
8.7734
84258
8.5285
84677
84797
8.3580
8.5531
8.5532
8.6476
8.5025
8.3426
8.7299
84139
84047
84097
84758
841 19
8.3566
8.3584
8.7184
8.3830
8.5986
84142
8.3493
84849
84161
84632
84313
84020
84459
-84270
+8.8673
8.8225
8.8511
8.9666
9-3473
8.8524
8.9540
8.8533
8.8683
8.9500
9-0553
9.1072
8.8226
8.8679
9.2746
8.9266
9.0279
8.9660
8.9776
8.8555
9.0505
9.0505
9.1449
8.9987
8.8363
9.2236
8.9063
8.8963
8.8989
8.9644
8.9000
8.8421
8.8434
9.2032
8.8664
9.0807
8.8961
8.8305
8.9654
8.8960
8.<
8.<
8.1
8.<
+8.
.9422
.9103
.8797
.9230
.9030
+0.3674
0.5374
0.3882
0.2363
0.8661
0.3862
0.2545
0.3849
0.3657
0.2601
0.0735
0.7241
0.5386
+0.3657
—9.6829
+0.2913
0.1315
0.2364
0.2188
0.3809
0.6927
0.6927
9.7616
0.6639
+0.5553
-8.5353
+0.3169
0.3294
0.3260
0.2381
0.6053
0.3974
0.3956
0.7788
0.3658
0.0071
0.3288
0.5503
0.2360
0.3289
0.2689
0.3108
0.3488
0.6203
+0.3198
+8.0535
-7.7597
+7.9808
+8.3145
—8.8170
+7.99*3
+8-2933
+7.9978
+8.0634
+8.2866
+84653
-8.5383
-7.7790
+8.0682
+ 8.7471
+8.2442
+84331
+8.3289
+8.3509
+8.0242
-84695
-84695
+8.5972
-8.3894
-7.9209
+8.6962
+8.2037
+8.1774
+ 8.1875
+8.3364
—8.1917
+7.9708
+7.9792
—8.6812
+8.0888
+8.5283
+8.1882
—7.8981
+8.3471
-f-8.1902
+8.3027
+8.2296
+8.1434
—8.2624
+8.2 14 1
No.
2386
2387
2388
2389
2390
2391
2392
2393
*394
2395
2396
2397
2398
»399
2400
2401
2402
2403
2404
2405
2406
2407
2408
2409
2410
241 1
2412
2413
2414
2415
2416
2417
2418
2419
2420
2421
2422
2423
2424
2425
2426
2427
2428
2429
2430
North Polar
DiBtance,
Jan. 1, 1850.
Aniiiial
Preces.
0 1 u
//
120 5 2,1
+5.87
73 35 37.6
5.88
116 s 49,5
5.88
136 30 46,0
5.89
16 38 25,8
5.90
116 30 55,0
5.9a
134 55 3»»o
5.93
1x6 46 36,9
5.93
X20 24 0,8
5.93
134 *3 59»o
5.94
145 54 11,6
5>95
29 49 AOA
5.96
73 " 34.1
5.99
120 25 36,5
5.99
160 15 17,0
6,03
131 ID 0^
6,04
SecVar.
143 24 36,7
136 35 24,0
138 o 41,9
"7 37 7.4
34 a6 23^
34 »6 33,8
15a 55 50.7
39 34 3^.7
67 44 47.0
157 42 20,7
128 3 9,2
126 19 41,3
126 49 514
136 30 40,1
5a 57 44.4
114 17 17,7
114 41 4,5
23 22 51,9
X20 31 32,8
148 x6 29,3
126 27 50,9
69 16 39,7
136 43 59.5
126 28 17,2
»33 4a 5M
128 56 19,9
"3 a7 5.5
49 a 39»6
"7 45 54.4
6,06
6,07
6,07
6,08
6,08
6,08
6,08
6,10
6,13
6,13
6,14
6,15
6,19
6,19
6,20
6,23
6,24
6,24
6,26
6,28
6,28
6,29
6,30
6,31
6,32
6,32
6,33
6,34
+6,36
11
+0,325
0481
0,341
0,240
1,024
0.339
0,250
0.338
0,323
0.254
0,165
0,738
0481
+0,323
—0,067
+0,272
0,188
0,240
0,230
0,334
0,685
0,685
0,080
0,641
+0,499
-0,005
-1-0,288
0,296
0,294
0,240
0.559
0,346
0.345
0,833
0,322
0,141
0,295
0,492
0,238
o,a95
0,257
0,283
0,309
|. 0,577
+0,289
Proper
Motion.
—0,10
—0,04
-0,03
+0,31
—0,06
+0,24
—0,26
—0,25
+0,03
0,00
-0,07
—0,17
+0,05
+0,09
-Ho, 14
—0,07
+0,04
+0,05
-0,41
+0,05
4-0,01
—0,14
+0,11
—0,02
+0,17
0,00
0,00
0,00
—0,56
—0,25
-ho,o8
0,00
-0.87
+0,04
—0,01
—0,01
—0,17
+0,01
Logarithms of
-9.9319
—9.1650
-9.9087
—9.9966
+9.8984
—9.91 1 1
-9.9921
-9.9127
-9-9333
-9.9905
—0.0146
+9.7871
-9.1443
-9.9332
—0.0x88
-9.9797
-0.0104
-9.9959
■9.9994
-9.9171
+9.7328
+9-73a8
—0.0195
-|- 9.6607
— 8.6128
-0.0194
—9.1668
+8.9177
—9.1102
-9-3a83
+9wf5oo
—9.1202
-9.3194
—9.1246
-9.1752
-9.3167
—9.3900
+9-4" »
+8.9361
-9.1799
-9.4519
—9.2969
-9.3845
—9.3421
-9-35a4
-9.1477
+9-3980
+9-398 »
-9.4314
+9-3697
+9.0634
-9-4513
•9.9678 1-9.2760
9.9607 — 9.2596
•9.9626 '—9.2669
-9.9951
+9-3551
—9.8956
—9.8983
+9-845*
—9.9326
—0.0154
—9.9607
—8.8445
-9.9951
—9.9606
—9.9866
-9.9704
-9.9470
+9-4685
—9.9656
-9.3502
+9.2699
—9.1066
— 9.1136
+9-4559
—9.2001
-9.4253
—9.2697
+ 9-045 »
-9-359«
—9,2716
-9-3378
—9.2966
—9.2408
-1-9.3166
—9.2881
+0.7689
0.7690
0.7690
0.7699
0.7708
0.7726
0.7727
0.7731
0.7733
0.7740
0.7741
0.7750
0.7772
0.7776
0.7804
0.7808
0.7821
0.7831
0.7834
0.7838
0.7839
0.7840
0.7840
0.7850
0.7873
0.7873
0.7884
0.7892
0.7913
0.7918
0.7923
0.7947
0.7951
0.7953
0.7965
0.7978
0.7979
0.7985
0.7991
0.7998
0.8005
0.8005
0.8017
0.8023
4-0.8033
+9-9805
9.9805
9.9805
9.9804
9.9804
9.9802
9.9802
9.9801
9.9801
9.9800
9.9800
9.9799
9-9797
9-9797
9-9794
9.9794
9.9793
9.9792
9-9791
9.9791
9.9791
9.9791
9.9791
9.9790
9.9787
9.9787
9.9786
9-9785
9-9783
9-9783
9.9782
9-9779
9.9779
9-9779
9-9777
9-9776
9.9776
9-9775
9-9775
9-9774
9.9773
9-9773
9.9772
9-977 X
+9-9770
1059
1035
1060
■ • • •
1061
1051
1058
1054
1056
1057
1062
• • • •
1063
1067
1069
1065
1064
39
45
51
54
Tvfixn.
ii. 893
ii. 894I2674
V. 751
55
ii. 896
ii. 897
▼. 752
iii. 870
2677
2687
2681
2690
2682
Bria.
bane.
1509
1512
1514
1516
Varioua.
1518
2691*1520
..
2702
36 iii. 868
50
58
59
47
48
u. 898
I *
,2688
1 521
1522
ii. 901 2746 1530
iiL 8742700 1524
V. 756 27x5 X5a7
▼. 757 2710 1528
;27ii
ii. 8992697 1526
53
57
65
66
68
iv. 528
ui. 872
iii. 875
ii. 900
a735
M286
J 171
J 172
Airy(G)
J 173
B26
6 1290
M287
J174.R96!
iii. 877
X533
60
7X
72
74
69
78
82
80
70
iii 879*2714
ii. 903*2720
▼- 759*73*
27511537
a7i3 X534
X535
1536
u. 902
iL 904
2718
u. 905:2721
V. 764
2729
1538
V. 7672752
iii. 882
ii. 906
V. 768
iii. 884
iv. 531
ui. 885
V. 770
iii. 883
V. 771
1542
X551
a733 X544
2740
2736
2742
2739
2738
154X
1550
1548
'553
'55*
X554
1556
W431
G 1292
A 154
M288
J 175
G 1299
M289
109
No.
0431
243»
M^33
»434
»435
1436
2437
2438*
2439*
2441
2442
2443*
2444
»445
2446
M47
2448*
2449
2450
2451
2452
1453*
»454
»4S5
2456
1457
2458
2459'"
2460
2461
2462
2463*
2464
2465
2466
2467
2468*
2469
2470
2471
2472
2473
*474
a47S
ConttelUtion.
57 Geminonini . . • • A
Geminonim
MottOoerotiB
58 Geminorum
Pnppifl
CaniiMajoris
Monocerotis..
Puppis
Camelopardi..
59 Geminonim . .
21 Lyncift
60 Geminoram . . .' . 1
Canis Migoris . • . .
X Canis Minoris . . • .
Carinae
Puppis
Volantis $
Carine
Puppis ff
Carine
2 Canis Minoris . . s
Puppis
Canis Migoris
Canis Migoris
Geminoirum
Canis Maoris . . . .
6x Geminorum
31 Canis Migoris . . ij
22 Lyncis
63 Geminoram
Puppis
3 Canis Minoris . . |3
Geminonim
62 Geminorum .... a
5 Cams Minoris . . ij
Puppis
64 Geminonim .. .. b^
4 Cams Minoris .,y
65 Geminoirum . . . . ^
Monocerotis
Puppis
Geminoram . .
6 Canis Minoris
Carinae
Puppis
Mag.
Si
6
7
6
6
6
6
5
6i
5i
4
H
6
6
6
5
6
54
5i
6
6
64
6
7
6
7
2
6
6
6
3
7
5
6
6
54
54
54
6
6
6
54
6
6
Right
Ascension,
Jan. X, X850.
Precea.
h m ■
7 14 >9»59
■
+3.67*
X4 21,69
3.496
14 2i,8x
3.081
14 17.07
3.614
14 »9.38
1,803
»4 54*89
a.464
15 4.0J
».944
IS 9.91
1,716
IS «.9»
^,3»8
15 I3»i4
3.741
15 »3»io
4,55a
16 24,37
3.745
x6 27,62
2,272
16 38,02
3.338
16 44,48
MS*
x6 52,66
+2,289
»6 53.34
—0,005
17 0,34
+ 1453
17 16,87
».a93
17 24,05
».»99
X7 26,86
3.»83
X7 49,09
a,i85
17 50.19
a.338
17 53.85
2,71 X
17 58.59
3,576
18 2,97
a,345
18 5.81
3.543
x8 9,8 X
2,372
x8 3i,xx
4.570
18 49,93
3,573
»8 5943
2,299
19 o.9»
3,261
19 20,60
3.735
19 27,37
3,859
19 57.85
3.130
19 58,02
2,302
19 59,26
3.75»
X9 59,69
3.*75
20 28,7 X
3.744
20 49,37
2,821
2X 8,73
2,230
21 X9,7o
3.743
21 26,80
3.344
ai 34.16
1.049
7 " 1.87
+2,38 X
SecVar.
—0,0x02
—0,0080
—0,0040
—0,0095
—0,0023
—0,0012
— 0,003 X
—0,0027
—0,0812
—0,0x13
— 0,026 X
—0,01x6
—0,00x0
—0,0065
—0,0048
—0,0011
—0,0280
—0,0047
—0,00x1
—0,0073
—0,0060
—0,00 XX
—0,00 XX
—0,0019
—0,0093
—0,00x0
—0,0090
—0,00x1
—0,0277
—0,0095
— o^ooxx
—0,0058
—0,01x8
—0,0138
—0,0056
—0,00x0
—0,0x21
— 0,006 X
—0,0121
—0,0025
—0,00 IX
—0,0123
—0,0069
—0,0096
— 0,001 X
Proper
Motion.
Logarithms of
•
0,000
+0,004
+0,009
0,000
—0,003
+0,012
+0,005
—0,008
—0,010
+0,003
+0,005
-0,003
+0,029
0,000
— 0,02X
+0,0x5
-0,007
+0,0X0
-0,007
+0,002
+0,005
— 0,006
+o,oxx
—0,0x6
—0,005
+0,004
0,000
—0,007
— o,oox
+0,0x3
0,000
+0,012
+0,00 X
+0,022
+0,002
+0,001
+0,003
+0,02 X
+0,018
+0,002
+0,004
-0,0x7
—0,003
•8.37XX
8.3506
8.3275
8.3647
84789
8.3755
8.3335
84977
8.7732
8.3860
8.5206
8.3932
8^.121
8.3496
8.55x6
8^.1x8
8.76x9
8.5531
84134
8.5968
8.3505
84.176
84097
8.3638
8.3796
84098
8.3765
84065
8.54x9
8.3839
84220
8.3577
84080
84271
8.3613
84268
84x37
8.3636
84x54
8.3707
84445
84x98
8.3755
8.6443
-84260
b
+8.8446
8.8238
8.8007
8.8373
8.95x3
8.8452
8.8023
8.9659
9.241 X
8.8538
8.9875
8,8537
8.8723
8.8087
9.0 tox
8.8695
9.2195
9.0099
8.8686
9.0513
8.8047
8.8696
8.86x5
8.8x53
8.8306
8.8604
8.8268
8.8564
8.9896
8.8298
8.8669
8.8025
8.8508
8.8692
8.8004
8.8659
8.8527
8.8026
8.85x5
8.8048
8.8767
8.8509
8.8060
9.0740
+8.8530
+0.5647
0.5436
04887
0.5580
0.2559
0.39x6
04690
o.*345
0.8012
0.5730
0.6582
0-5734
0.3564
0.5*35
0.X620
+0.3597
— 7.68x2
+0.1622
0.3604
ao789
0.5x63
0.3590
0.3689
0433a
0.5533
0.3702
0.5494
0.3751
0,6599
0.5530
0.3615
0.5133
0.57*3
0.5864
a 5092
0.3622
0.5741
0.5152
0.5734
04504
—8.0025
-7.8534
—6.2281
—7.9606
+8.3285
+8.01x3
+7.3307
+8.3614
-8.7427
—8.0565
—840x7
— 8.066 X
+8.X400
—7.6660
+84484
+8.X33X
+8.728X
+84498
+8.1332
+8.5155
-7.57XX
+8.1408
+8.XX08
+7.80x8
-7.9500
+8.X078
-7.92x9
+8.0923
—84260
-7.9527
+8.X403
-7-53«8
-8.0775
—8.x 522
-74619
+8.144*
—8.0913
-7.5685
—8.0902
+7.6612
0.3483 +8.X903
0.5733 -8.0945
0.5*43 —7.7044
0.0209 +8.5737
+0.3767 +8.X095
110
No.
143 X
143a
H33
M^34
H35
H36
2437
1438
1439
2440
1441
2442
M43
*444
*H5
2446
1447
244g
4449
2450
2451
2452
^453
*454
»4S5
2456
1457
2458
H59
2460
2461
2462
2463
1464
2465
2466
2467
2468
2469
2470
2471
2472
2473
H74
H75
North Polar
DiBtance,
Jan. I, 1850.
M
64 39 58,2
71 26 36,2
89 3a 39»5
66 46 14,8
135 I 33.4
"5 36 Sa»5
95 4a 5.a
136 56 38^
21 14 11,9
62 4 38,3
40 29 51,0
61 54 32,1
122 18 24,6
78 2 26,1
142 2 13,9
121 45 40,1
»57 ¥> S7»3
142 2 13,5
121 38 16^
146 o 54,8
80 26 0,8
"J 54 53.3
120 9 35,6
105 54 38»5
68 10 6,2
"9 55 4i.»
69 26 51,1
119 o 49,8
40 I 27,6
68 15 7.7
121 30 59,3
8x 24 45.3
62 8 53,3
57 55 «>*6
82 45 23,5
122 26 38,6
61 34 38,6
80 46 33,5
61 46 45,2
loi 15 24,1
123 50 28,9
61 46 41,8
77 41 14. 1
148 12 4,6
118 51 9,1
Annnal
Preces.
+6,39
6»39
6.39
640
6.40
6.44
6.45
646
646
647
648
6.56
6,57
6,58
6.59
6,60
6,60
6,61
6,64
6,65
6,65
6,68
6,68
6,69
6,69
6,70
6,70
6,71
6,74
6,76
6,78
6,78
6,8 X
6,81
6,86
6,86
6,86
6,86
6,90
6.93
6,95
6,97
6,98
6,99
+7.03
Sec. Yar.
4-0,507
0483
0,426
0,500
0,249
0,340
0407
0,237
0*874
o,5»7
0,628
0,516
0,313
0,460
0,200
+0,315
—0,001
+0,200
0,316
0,165
0,452
0.314
0,322
0.373
0,492
0,322
0,487
0,326
0,628
0,491
0,316
0,448
0,512
0,529
0.443
0,316
0,514
0449
0,513
0,386
0,305
0,512
0,457
0,143
+0,325
Proper
Motion.
Logarithms of
It
+0,02
+0,13
+0,14
+0,05
—0,62
+0,06
+0,09
0,00
+0,07
—0,02
+0,09
+0,09
+0,78
—0,02
—0,04
-0,04
0,00
— o,oi
—0,16
+0,07
+0.03
-0,39
+0,03
+0,01
—0,19
+0,02
+0,01
+0,11
+0,08
—0,05
+0,05
—0,20
+0,04
+0,04
+0,04
+0,02
+0,01
+0,06
—0,03
—0,28
0,00
—0,30
-0,05
+8.1271
—9.0406
—9.6299
-8.3979
-9.9899
-9.9035
-9.7209
-9.9948
+9.8604
+8.7774
+9.6414
+8.7938
—9.9404
-9-3595
—0,0050
-9-9375
-0.0163
-0.0049
-9.9368
-0.0x07
-9.4331
-9.9380
-9.9289
-9.8298
-8.7177
—9.9276
-8.8774
-9.9225
+9.6456
-8.7348
-9-9355
—94.603
+8.7466
+9.1199
-9-494*
-9-9347
+8.8169
-9-4437
+8.7896
-9.7845
-9-9459
+8.7853
-9-3504
—0.0109
—9.9202
V
+9-1347
+9.0063
+7.4042
+9.1000
-9-3539
—9.1424
— 8.5046
-9.3718
+9-4778
+9.1788
+9.3903
+9.1878
-9.2431
+8.8325
-9-4135
-9.2387
-9-4837
-94149
-9.2394
-9-4389
+8.7411
-9.2457
—9.2237
—8.9609
+9.0938
-9.2218.
+9.0694
—9.2x01
+94104
+9.0967
-9.2471
+8.7030
+9.2001
+9.2564
+8.6346
-9.25x3
+9.21x6
+8.7390
+9.2XX3
-8.8288
-9.2857
+9.2157
+8.8704
-947x5
+0.8055
0.8057
0.8058
0.8062
0.8065
0.8088
0.8097
0.8x02
0.8x05
0.8x05
0.8XX5
0.8x71
0.8x74
0.8x83
0.8x89
0.8x97
0.8x97
0.8204
0.82x9
0.8225
0.8228
0.8247
0.8248
0.8252
0.8256
0.8260
0.8262
0.8266
0.8285
0.8301
0.83x0
0.83x1
0.8328
0.8334
0.8361
0.8361
0.8362
0.8362
0.8388
0.8405
0.8422
0.8431
0.8437
0.8444.
—9.2280 +0.8467
+9.9768
9.9767
9.9767
9.9767
9.9766
9-9764
9.9763
9.9762
9.9762
9.9762
9.9761
9-9754
9-9754
9-9753
9-975»
9-9751
9-975 »
9.9750
9.9748
9-9748
9-9747
9-9745
9-9745
9.9744
9-9744
' 9-9743
9-9743
9.9742
9.9740
9.9738
9-9737
9.9737
9-9734
9-9734
9.9730
9.9730
9.9730
9-9730
9.9727
9.9724
9.9722
9.9721
9.9720
9.9719
+9.9716
1068
I
1070
1071
1066
1072
1074
• • • •
XO75
XO76
108 X
1073
X077
• • • •
X079
X078
X084
1080
1083
1082
1085
75
77
81
76
88
86
Ttylor.
67
83
79
90
9»
IL 907
iii. 886
ill. 887
iL 908
V. 774
U. 910
iiL 892
V. 777
iiL 888
IIL 891
iii. 890
ii. 911
▼. 781
ii. 912
V. 788
96
99
94
102
xoo
97
98
X04
95
lOX
X08
106
105
no
1x3
107
109
IXI
1x6
1x9
X14
1x7
122
*754
Bria.
bane.
1557
2749 1 56 1
2761
2763
2779
iiL 8942766
iL 91412809
V. 783 .. ..
iiL 8962769
▼. 792
1564
1570
1578
1575
1586
1574
1581
2798 1588
u. 913
iii. 9002773
V. 794 177 X
iii. 899
iii. 897
V- 795
iii. 898
ii. 915
iii. 902
iL 9x6
2774
2777
1585
1584
111. 903 2793
ii. 9x7
ii. 9x8
ii. 920
iii. 9042802
ii. 9x9
iL 921
ii. 922
iii. 905
iiL 90728x0
iii. 906
ii. 923
▼. 8072827
ii. 92428x7
X590
159X
X598
1596
160X
1609
1616
1614
Vuioat.
M290
M292
W437
B.H 1497
M 291
M 293
J 176, R 97
M 294
J 177
G 1320
M 295
B.F 1043
M 296
M297
M298
III
No.
CoDtteDatkni.
H76 I
2477 '
1478
4479
2480
2481
2482
2483*
2484
2485*
2486
2487
2488*
2489
2490
2491
2492
4493
2494
»49S
2496
2497
2498
2499
2500
2501*
2502
2503
2504
2505
2506
2507
2so8
2509*
2510
251X*
2512
2513
2514
2515
2516
2517*
2518*
2519
2510*
Jan. 1, 1850. **''*^'*- ■
SccVar.
Proper
Motion.
Carinc R
Pof^iis
PnppU
Pnppi* y
7 Cttut Minorit ..^*
VoliatU
ArgiU 0"
67 Geminomm ....
PuppU
66 Geminonun .... A
68 Geminonini ....
8 CaniB Minoris . . ^
Lyncit
Geminorum ....
Carins
9 Canii Minorii . . ^^
Carinc
69 Geminorom . . . . u
Pappis
48 Camelopardi
CarinK
PuppU fii
Puppis ffl
Geminorum
Puppit g
23 Lyncif
Puppit 2
Canit Bifinoris ....
70 Geminorum
Geminomm
Geminorum
Cannae
Puppit p
71 Geminorum .... 0
Cannae
Puppit
Lynda
25 Monocerotis
Geminorum
Puppis
24 Lynctt
Geminorum
Canit Minorit
74 Geminorum .... f
Cannae
m
6
7 aa 3 ".as
+ 1.541
— 0/XH2
6
13 5.67
a.303
0,0010
5
a3 »7»73
».3i5
0,0011
6
»3 54."
2,077
0,0013
6
24 18,31
-f-3."9
0,0048
6
24 25,69
—0,421
0,0427
4
24 *8,7i
+1,908
0,0020
7
a4 51.39
3.4*7
0,0081
5
H 5a.56
a.33a
0,0010
X*
*5 M9
3.856
0,0147
5
»5 a.71
3.43 X
0,0083
5i
25 19,88
3.149
0,0051
6
25 36
4.38a
0,0257
7
*5 36.51
3.8a7
0,0142
H
26 21,72
1,460
0,0051
6
26 23,52
3.15X
0,0052
6
26 33,40
1.574
0,0041
5
26 40,57
3.710
0,0125
6
a6 53.51
a,507
0,0013
6t
27 2,69
5,212
0,0502
6
27 8,38
1.357
0,0062
4i
a7 58.35
a,54i
0,0013
6
a7 59. H
a,54i
0,0013
7
28 16,15
3.534
0,0100
5
28 18,20
2,472
0,0012
6
28 23,86
5,009
0,0443
6
28 25,71
2,170
0,001 X
7
28 35,69
3.ao5
0,0059
6
28 42,11
3.950
0,0171
7
28 46,17
3.503
0,0096
7
29 9,29
3.639
0,0x17
6
29 14,72
1.415
0,0057
5i
29 21,57
2,412
0,C0I2
5*
29 22,03
3.934
0,0170
6
29 30,79
1.584
0,0041
neb.
19 44
a,759
0,0023
6
*9 45.73
4.84a
0,0398
6
a9 49. »4
2,989
0,0039
6*
30 7.77
3.635
0,0118
6
30 9.53
1,879
0,0021
5*
30 17.33
5.130
0,0493
7
30 18,07
3.853
0,0156
9
30 29,99
3.188
0,0058
6
30 48,72
3.47a
0,0093
6
7 30 55.67
4-1,029
— 0,0109
— o/x)6
+0,005
+0,002
+0^005
+0,001
+o/>85
+0,013
+0,007
—0,011
— o/>o8
+0,002
+0,004
+0,001
—0,008
—0,001
+0,021
+0,004
+0,005
+0,007
—0,001
—0,007
+0,008
+0,003
+0,015
+0,007
—0,003
+0,0x0
0,000
—0,001
—0,022
—0,003
0,000
+0,022
—0,005
—0,003
-0,004
0,000
+0,005
Logarithmt of
8.5694
84432
84424
84842
8.3801
8.8535
8.5165
8.3995
84479
84558
84009
8.3856
8.5483
84543
8.6037
8.3908
8.5853
84422
84329
8.6926
8.6251
84338
84339
84271
84445
8.6632
84916
84028
84894
84261
84445
8.6262
84580
84901
8.5988
84189
8.6482
84069
84485
8.5503
8.6969
848x4
84110
843a3
-8.6975
b
e
+8.9936
+0.1878
8.8641
0.3624
8.8622
0.3646
8.9006
0.3175
8.7942
+04941
9.2669
— 9.6240
8.9296
+0.2805
8.8105
0.5349
8.8588
0.3677
8.8659
a586i
8.8108
0.5355
8.7939
04982
8.9551
0.64x7
8.8611
0.5829
9.0063
0.1643
8.7932
04984
8.9868
0.1970
8.8431
0.5694
8.8325
0.3992
9.0915
0.7x70
9.0234
0.13H
8.8276
04049
8.8276
8.8193
0.5482
8.8364
0.3930
9.0596
0.6998
8.8829
0.3365
8.7932
0.5058
8.8792
0.5966
8.8155
0.54H
8.8318
0.5610
9.0x30
0.1509
8,8443
0.3824
8.8762
0.5948
8.9842
a 1996
8.8031
04408
9.0323
0.6851
8.7906
04755
8.8306
0.5605
8.9322
0.2740
9.0782
0.7101
8.8625
0.5858
8.791 X
0.5035
8.8107
0.5405
+9-0753
+0.0123
+84581
+8.16x8
+8.1561
+8.2784
—6.9700
+8.8274
+8.3503
-7.8387
+8.1553
—8.1826
-7.8450
— 7.1842
—8.4088
—8.x 697
+8.5022
-7.1997
+847x4
— 8.1026
+8.0488
—8.6297
+8.5335
+8.0284
+8.0284
-7.97x2
+8.083X
-8.5938
+8.2610
-74356
—8.2521
-7.944a
—8.0654
+8.5298
+8.1302
—8.2478
+84847
+7.8071
—8.5621
+7.2257
— 8.0672
+8.3918
—8.6302
—8.2098
-7.3855
112
North Polar
No. Dutance,
Jan. 1, 1850.
o / //
1476 140 43 3»«
1477 121 3a 31,5
X478 131 9 1,0
2479 128 30 17,2
2480 87 46 14,1
2481 160 ao 26^4
2482 133 o 2,2
H83 74 * 34.8
2484 120 39 4,6
»4«5 57 47 16,1
2486 73 51 15^
2487 86 23 39,6
2488 43 30
H89 58 43 4.8
2490 142 20 22,7
2491 86 18 25»5
2492 140 17 42,2
2493 62 46 30,6
2494 114 23 29,0
2495 30 6 20,6
M96 144 5 5.9
2497 113 9 3,9
2498 113 8 58,1
2499 69 30 36,1
2500 115 47 33,7
2501 32 34 53,6
2502 126 O 55,7
2503 83 48 31,6
»504 54 (37 18.6
2505 70 44 554
2506 65 18 31,8
2507 143 13 56,1
2508 J 18 2 22^
a5«>9 55 4 44»'
2510 140 15 36,5
2511 J04 9
a5" 34 53 4a.3
2513 93 46 42,1
2514 65 26 35,0
a5»5 133 58 5.7
2516 30 56 42,6
*5i7 57 39 4.3
2518 84 35 21,0
2519 71 59 18,3
2520 148 52 14,7
B.A.C.
Annual
Prcccs.
+7.07
7."
7.n
7.18
7.»i
7,22
7.^3
7,26
7,26
7.^7
7.»7
7.30
7.3*
7.3*
7.38
7.38
7.40
7r4i
7.4a
744
744
7.51
7.51
7.53
7.54
7.55
7.55
7.56
7.57
7.58
7,61
7,61
7,62
7,62
7.64
7.65
7.66
7.66
7.69
7.69
7,70
7.70
7.7*
7.74
4-7.75
SccVar.
•f*0,2I0
0.314
0,316
0,283
+Or4»5
-0,057
4-0,260
0466
0,317
0.5H
0,466
0,428
0,595
0,520
0,198
04*7
0,213
0,503
0,340
0,706
0,184
0.344
0,344
0,478
0,334
0,677
0,293
0433
0,533
0473
0491
0,191
o,3»5
0,531
0,214
0,372
0,653
0,403
0,490
0,253
0,691
0,519
0,429
0,467
+0,138
Proper
Motion.
—0,23
+0,02
+0,05
-0,05
-0,05
0,00
—0,12
—0,03
+0,12
4-0,07
-0,04
—0,02
—0,01
-0,17
0,00
—0,17
+0,08
4-0,02
4-0,02
4-0,10
—0,09
4-0,16
4-0,18
4-0,03
4-0,02
-0,14
4-0,03
+0,12
—0^1
4-0,08
—0,02
4-0,30
—0,12
—0,09
4-0,07
4-0,07
4-0,04
—0,09
—0,01
Logarithms of
-9.9997
-9-9339
-9.9319
-9.9642
-9.5991
—0.0105
-9-9794
—9.2066
-9.9287
+9.1126
-9.1976
-9-5735
4-9.5760
+9.0512
—0.0005
-9-5719
—9.9966
4-8.5944
—9.8914
+9.7678
-0.0029
9.8829
-9.8828
-8.9143
-9.8998
4-9-7380
-9.9522
-9.5205
+9.2610
—9.0187
—7.8921
—0.0004
-9.9127
+9.2398
-9-9949
—9.8108
+9.7074
—9.6936
-8.0334
-9-9793
4-9-7550
+9.1055
-9-5378
-9.1055
—0.0060
h^
-9-4357
—9,2684
—9.2646
—9.3480
+8.1458
-9.5304
-9.3905
+8.9977
—9.2660
+9.2861
+9.0036
+8.3594
+9.4227
+9.2776
-9-4643
+8.3749
-9.4529
+9.2277
-9.1843
+9.5061
—94.780
—9.1680
—9.1681
+9.1190
—9.2136
+9-5011
-9.3450
+8.6092
4-9-3395
+9.0953
+9.1998
—94830
—9.2521
4-9-3377
—94665
—8.9698
4-9-4957
—84009
+9.2021
-94251
4-9-5175
+9.3126
4-8.5596
+9.0768
-9-5 »95
+0.8492
0.8521
0.8531
0.8561
0.8581
0.8587
0.8589
0.8608
0.8609
0.8616
0.8617
0.8631
0.8644
0.8644
0.8680
0.8682
0.8690
0.8695
0.8706
0.8713
0.8717
0.8757
0.8757
0.8771
0.8772
0.8777
0.8778
0.8786
0.8791
0.8794
0.8812
0.8816
0.8821
0.8822
0.8828
0.8838
0.8840
0.8842
0.8857
0.8858
0.8864
0.8864
0.8873
0.8888
+0.8893
+9.9712
9.9708
9.9707
9.9702
9.9699
9.9698
9.9698
9.9695
9.9695
9.9694
9.9694
9.9692
9.9690
9.9690
9.9684
9.9684
9.9683
9.9682
9.9680
9-9679
9.9678
9.9672
9.9672
9.9670
9.9669
9.9669
9.9668
9.9667
9.9666
9.9666
9.9663
9.9662
9.9661
9.9661
9.9660
9.9658
9-9658
9.9658
9-9655
99655
9.9654
9-9654
9.9652
9.9650
+9.9649
n
1088
1089
• • • •
1087
1091
1092
1090
1095
1094
1086
1093
1097
1099
1 102
1096
IIOI
1 105
1103
124
"5
130
126
▼. 809
liL 911
iiL 912
iii. 913
ii. 925
135
129
137
127
128
»3»
134
iL 928
lii. 914
iii. 915
iv. 538
iL 929
ii. 930
139
138
133
147
149
144
154
140
157
150
145
146
»53
163
152
162
161
151
166
Taylor.
11. 931
T. 819
iL 932
Y. 820
iL 933
▼. 821
iiL 916
2849
V. 8242861
ii. 935
iL 936
iL 934
iiL 919
2829
2821
2823
2832
2862
2837
2834
1851
2850
2844
m. 918
iii. 921
iv. 543
iii. 920
iiL 922
iii. 923
V. 829
iL 937
iii. 924
▼. 831
ii. 938
iiL 928
V. 834
iiL 927
u. 939
u. 940
y. 836
2854
2860
2881
2867
2880
Bris.
bane.
1619
1622
1624
1628
1636
1631
1634
1630
1640
1643
1642
1647
1648
1650
1653
1659
1657
1660
1663
1667
Varioua.
J 178
W444.
M299
M 300
A
M 301
W447
G1341
B.F 1064
M 302
M 303
A
G1348
M 304
(P)
Airy(C)
A 157
H 305
"3
No.
2511*
2523
2524
2525
2526*
2527*
2528
2529*
2530*
2531*
2532*
2533
1534
1535*
2536
1537
2538*
2539
2540
1541
2542
2543*
2544.
*54S*
2546*
1547
2548
»549
2550*
2551
2552
1553
1554
^555
2556
2557*
2558
*559
2560*
2561
2562*
2563
2564
2565*
114
Conatellation.
Camelopardi
10 Canis MinoriB . . a
Puppu /
Carins Q
Puppis
m
Canis Minorii
5 1 Camelopardi . .
Puppis
Puppis
Puppis
Mag.
Right
Ascension,
Jan. I, 1850.
Annual
Preoes.
*»
Puppis
Lyncis . . . . .
49 Camelopardi.
Carinae
Puppis
k»
Puppis e
Geminorum
Puppis
Menss e
75 Geminorum .... cr
Puppis Y2
26 Monocerotis .. ..y
Puppis d}
Geminorum
Puppis d^
Puppis d^
Puppis d^
Camelopardi
76 Geminorum .... c
Puppis
ft
77 Geminorum . . . . x
Carinae
Carinn
Puppis
78 Gfeminorum . . . . j3
79 Geminorum
Puppis
8 1 Geminorum . .
Carinae
I Puppis
9
Puppis
3 Puppis
8c Gemijiorum . . . . V
1 1 Canis Minoris . . . .
Puppis
6
I
6
6
6
7
6
6
6
4i
5
Sh
5i
6
6
6
6i
6
5*
5
6
4i
54
7
5*
6
6
6
6
4
6
6
6
2
7
6
6
6
5i
6
5
S\
6
6
h m • I •
7 31 ".95 I + I0.539
31 26,81 3»i92
31 48,97 2,220
31 57,19 1,484
3» 3»5a »»496
32 8,85
32 16,71
32 28,84
32 32,73
32 40,95
32 41,31
3» 41.59
32 50,21
3* 50.44
33 >7.68
33 >8,2i
33 17.33
33 31.83
33 49.*5
33 55.80
34 4.35
34 4.89
34 10.37
34 15.70
34 15.91
34 30,79
34 36,90
34 55.80
34 57.69
35 5.55
35 13.19
35 14.50
35 18.91
35 59.53
36 7.88
36 20,84
36 36,52
37 26,16
37 16,89
37 19.18
37 43.19
37 47.30
37 49.43
38 0,61
7 38 15.47
3.191
5,809
2,121
1,681
1.459
1.459
4.577
5,502
1,279
2,096
1.174
3.373
•f 1.744
-3.114
4-3.757
1,697
1,871
1,114
3.584
2,121
2,117
2,140
10,185
3,671
1,677
3.634
1451
1,266
2,tIO
3.730
3.531
1,476
3.487
1.371
.2,422
2,196
2,407
3,885
3.310
+ 2,521
Sec Var.
-0,4157
—0,0059
—0,0011
—0,0051
—0,0013
-0,0059
—0,0772
—0,0012
-0,0034
—0,0012
—0,0012
-0,0333
— 0,0648
—0,0076
—0,0013
—0,0012
—0,0082
—0,0023
—0,1862
—0,0143
—0,0033
—0,0031
—0,0013
—0,0115
—0,0012
—0,0013
—0,0012
-0,3983
—0,0130
-0,0035
—0,0124
—0,0056
—0,0079
—0,0012
— 0,0142
—0,0108
—0,0012
—0,0103
—0,0067
—0,0011
—0,0011
—0,0011
—0,0176
-0,0077
—0,0013
Proper
Motion.
Logarit
a
*
•
—0,225
—9.2004
+9.5768
-0,047
84154
8.7905
—0,001
8.4997
8.8728
—0,012
8.6282
9.0006
■+-0,010
84.589
8.8307
—0,001
84185
8.7899
-f 0,008
8.8044.
9.1751
+0,043
8.5195
8.8891
+0,023
8.5969
8.9662
+0,001
84669
8.8355
84669
8.8355
+0,002
8.6180
8.9865
-0,005
8.7652
9.1330
-0,009
8.6670
90347
0,000
8.5276
8.8930
+0,017
8.5145
8.8798
+0,007
84350
8.7995
84375
8.8016
+0,053
9.1348
94974
+0,007
84835
8.8456
+0,006
8.6016
8.9629
—0,004
84306
8.7919
+0,001
8.5286
8.8894
—0,003
84616
8.8211
+0,003
8.5288
8.8882
+0,020
8.5298
8.8889
-0,003
8.5263
8.8848
-0,003
9.1994
9-5563
+0,004
84756
8.8324
+0,023
8.6099
8.9659
0,000
84715
8.8270
+0,007
8.6505
9.0050
—0,001
8.6822
9.0362
—0,005
8.5378
8.8892
—0,048
84894
8.8402
+ 0,00a
8.4636
8.8133
+0,003
84821
8.8305
—0,002
84633
8.8074
-0.009
8.6739
9.0179
+0,006
84938
8.8377
+0,021
8.5309
8.8736
+0,002
84973
8.8396
+0,002
8.5212
8.8634
+0,001
8.4499
8.7912
—84831
+8.8231
+ 1.0228
0.5040
0.3464
O.I7I4
0.3972
0.5039
0.7641
0.3266
0.2256
0,3907
0.3907
0.6606
0.7405
0.1069
0.3215
0.3372
0.5280
+04383
-04933
4-0.5749
0.2296
04582
0.3251
0.5544
0.3264
0.3256
0.3304
1.0080
0.5648
0.2246
0.5604
0.1620
0.1023
0.3243
0.5718
0.5479
0.3937
0.5424
0.1374
0.3841
0.3416
0.3815
0.5894
0.5198
+0.4016
—9.1946
-74052
4-8.2543
+8.5259
+8.0853
—74058
—8.7645
+8.3057
+84713
+8.1159
+8.1159
—8.5071
-8.7158
+8.5833
+8.3211
+8.2853
-7.8134
+7.8482
+9.1264
—8.1724
+84745
+7.6346
+8.3176
—8.0490
+8.3161
+8.3184
+8.3081
-9.1930
—8.1196
+84857
-8.0944
+8.5515
+8.6002
+8.3289
-8.1665
—8.0114
+8.1240
-7-9731
+8.5838
+8.1662
+8.2969
4-8.1773
-8.2663
-7.7356
+8.0977
I
No.
2521
2522
2523
2524
2525
2526
*5*7
2528
2529
2530
2531
2532
*533
*534
a535
2536
*537
2538
*539
254D
2541
2542
*543
a544
*545
2546
*547
2548
*549
2550
2551
2552
*553
*S54
*555
2556
*557
2558
*559
2560
2561
2562
2563
2564
2565
North Polar
Distance,
Jan. 1, 1850,
Annual
Preces.
SecVar.
Proper
Motion.
Logarithms of
•
m
1
1
Taylor.
•
Brii.
Various.
fl' y
(/
dr
bane.
0 1 II
9 22 18.5
84 23 40,1
124 38 4,4
142 11 59,6
XX5 X 44,3
84 *5 39.5
24 II 36,7
127 40 31,0
138 29 42,3
116 27 48,3
116 27 52,8
39 n *.3
26 48 52,9
145 33 x8,3
128 26 8,3
126 9 24,1
76 10 24,6
X04 55 9.4
168 46 54,5
60 45 30,8
138 15 36,1
99 ** 17.5
127 57 56,8
67 15 *.x
1*7 47 43.x
x*7 55 x,2
127 14 3,8
9 45 40.*
63 51 47,0
138 42 31,2
65 X4 49.*
X4* 55 45.9
X45 53 X2.7
128 11 8,9
61 36 58,6
69 X9 42,7
XX5 59 55.x
7X 7 4x,6
144 21 29,0
118 3 23,2
125 41 49,8
xx8 35 54,3
56 13 x5,o
78 5* ".4
X14 19 0,7
II
+7,77
7,79
7,8»
7,83
7,84
7,85
7.86
7,88
7,88
7.89
7,89
7,89
7,90
7.90
7.94
7.94
7,95
7,96
7.98
7.99
8,00
8,00
8,01
8,03
8,03
8.04
8,05
8,07
8,07
8,08
8,11
8,11
8,12
8,16
8,17
8,19
8,21
8,27
8,27
8,28
8,29
8,30
8,30
8.31
+8.34
+ x,4X7
0,4*9
0,298
0,199
0.335
0,428
0,779
0,285
0,226
0.330
0,330
0,614
0,738
0,171
0,281
0,291
045*
+ 0,367
-0^.17
+ 0,503
0,227
0,384
0,283
0.479
0,283
0,283
0,286
1,360
0,490
0,224
0,485
0,194
0,169
0,281
0.497
0470
0,3*9
0,463
0,182
0,322
0,292
0,320
0,516
0,439
+0,334
•
II
—0,06
+0.98
+0,03
—0,26
+0,11
+0.04
-0,05
—0,13
+0,04
—0,04
—0,12
+0,04
+0,06
+0,34
-0,64
—0,04
+0,07
+0,73
+0,24
—0,22
+0,02
+0,01
-0,07
—0,17
+0,02
—0,10
+0,02
+0,01
+0,21
+0,05
—0,16
+0,05
+0,06
+0,06
+0,01
+0,08
+0,04
+0,10
—0,08
+0,08
-0,03
+0,02
—0,01
+9.9237 +9.5824
-9-5339 1+8.579*
-9.944.7 -9-3457
+0.8905
0.8916
0.8933
0.8939
0.8944
0.8948
0.8953
0.8962
0.8965
0.8971
0.8972
0.8972
0.8978
0.8978
0.8998
0.8999
0.9005
0.9009
0.9021
0.9026
0.9032
0.9033
0.9037
0.9048
0.9048
0.9052
0.9056
0.9070
0.9071
0.9077
0.9089
0.9090
0.9093
0.9115
0.9121
0.9130
0.9141
0.9176
0.9176
0.9178
0.9188
0.9191
a9i92
0.9200
+0.9210
+9-9647
9.9645
9.9642
9.9641
9.9640
9.9639
9.9638
9.9636
9.9636
9.9635
9-9635
9-9635
9.9634
9-9634
9.9630
9.9630
9.9628
9.9628
9.9626
9.9625
9-96*3
9.9623
9.9623
9.9620
9.9620
9.9620
9.9619
9.9616
9.9616
9-96x5
9.9613
9.9612
9.9612
9.9607
9.9606
9.9604
9.9602
9-9595
9-9595
9-9595
9-9593
9.9592
9.9592
9.9590
+9-9588
• • •
lU.
• •
u.
• ■ ■
ill.
V.
• •
u.
• ••
ill.
• ••
ill.
9*5
941
930
839
94*
93X
9*9
B.H260
M306
B.F 1070
B.H 1015
B.F 1065
B.F 1075
M308
J 179
M309
G1355
M 310
M 311
M 312
M313
Ji8o,P355
B.F 1089
1106
• m • •
•J-
168
172
• • • •
2890
2902
2888
1666
1670
1674
1671
—9.9971
-9-8935
-9-5347
+9.8205
-9.9569
—9.9896
—9.9021
—9.9021
+9.6414
+9-7955
—0.0015
-9-9594
-9.9505
-9.3054
—9.8166
-9.9931
+8.8407
—9.9882
-9-7597
-9-957*
-8.6618
-9-9564
-9.9568
-9.9541
+9.9183
+8.X335
—9.9886
-8.0453
-9.9963
—0.0002
- 9-957 X
+8.7193
—8.9227
-9-8977
—9.0641
-9.9970
—9.9092
-9.9463
—9.9121
+9.1626
-9.3981
—9.8865
y-^"y*
—9.2186
+8.5798
+9-553*
—9.3802
-9^^687
-9.2439
-9.2439
+9-484X
+9.5462
-9.5119
-9.3911
-9.3685
+8.9767
-9.0094
-9.5915
+9.2893
-9-4739
—8.8051
-9-3905
+9.1899
-9.3899
-9-3915
-9.3852
+9.5984
+9.2488
-9-48x3
+9,2286
-9.5087
-9.5251
-9.4004
+9.2869
+9.1586
-9-*537
+9.1252
-9-5*53
—9.2880
—9.3826
—9.2969
+9.3621
+8.9034
-9.2335
• • • •
1107
1098
173
170
164
mon
ifiTT
V.
• ••
ill.
iv.
• ••
111.
* - - * --7 / /
8^1 aooA-ifiSi
• • • «
• • • •
1104
1100
X75
177
169
167
934
548
933
93*
8a c
2896
• • » •
1679
1680
• ••
lU.
V.
*0¥T
tfiSL*
V.
■ ■ •
m.
• • •
m.
"t3 -?-- T
8co«oo6 1688
• • ■ •
• • • •
180
176
938
937
-7
2903
1687
2993
1708
1108
178
• •
11.
V.
• •
u.
• ••
111.
• •
11.
V.
iU.
• ••
m.
• ••
Ul.
• ■
u.
V.
• •
u.
▼.
V.
• • •
HI.
• •
IL
• •
u.
V.
• •
u.
V.
• •
u.
• ••
UL
• •
u.
• ••
111.
u.
OAf
y^i ....
Set ini8
1694
T 1 TO v9 V
944
939
945
854
941
94*
936
946
857
947
858
859
943
948
949
860
95X
864
95*
946
954
945
953
_^.-
• • • ■
• • ■ •
• • • ■
• • ■ •
• • • •
1109
185
179
186
188
190
X55
183
2909
1692
2912
2913
2914
1696
1697
1698
2920
1702
nil
184
2926
2930
2924
• • •••
2923
1705
1706
1709
1704
1710
• • • •
1112
1113
1116
1115
X93
191
192
X95
194
2946
2932
»9J9
X9J8
1719
1715
1718
1717
1118
• • • ■
1120
11 14
1117
200
203
201
196
198
1"
{P2)
"5
No.
2566
2567
2568
2569
2570
2571*
2572
2573
»S74
»575*
2576
1577
2578
2579
2580
2581
2582
2583
2584
2585*
2586*
2587*
2588
2589*
2590
2591
2592
2593
*594
aS95
2596
*597
2598
2599*
2600
2601
2602*
2603*
2604*
2605
2606
2607*
2608
2609
2610
~776
Constellation.
PuppU T
Volantis
Puppis
2 Puppis
Puppis W
Carinfe
Puppis
4 Puppis
Cannae
Puppis
Lyncis
Carinfe
82 Geminorum
Cannae
Puppis e
Puppis
Carinas
Carinae
Puppis
Urss Minoris . . . .
Geminorum
Puppis
Puppis
5 Puppis
Camelopardi
Puppis
Geminorum
Puppis
Puppis 0
Puppis
Camelopardi
Puppis S
Carinae
Puppis
Puppis
6 Puppis
Argiis f
Puppis
Puppis
Geminorum
25 Lynas
Volantis (
Puppis
26 Lyncis
Volantis
Mag.
5i
6
6
7
4i
6
6
Si
6
6
6
6
7
6
6
6
6
6
6
7
6
61
6
5*
6i
7l
6
5
6
5*
6
6
6i
H
Si
3i
5i
6
7
6i
S
6
Si
6
Right
Ascension,
Jan. t, 1850.
h m •
7 38 »9»47
38 24.11
38 24,76
38 35»»i
38 35»45
38 38.54
38 4"»"o
39 *»46
39 "»45
39 I4»66
39 iS.ii
39 M.35
39 35»iS
39 3S»89
39 54*63
39 59»iS
40 3.9»
40 11,76
40 11,97
40 23,17
40 39,12
40 45*68
40 50,28
40 55.33
40 56.71
41 12^.1
41 a3.53
41 23,68
41 51,22
42 6,62
4a 7»67
42 22,58
42 27,23
4a 44,07
42 51,08
4» 54.73
4a 59.35
4a 59.73
43 0.97
43 12,80
43 33.63
43 38,25
43 39.7*
43 46,05
7 43 49.15
Annual
Preces.
+ 1,864
-1,152
4-2,126
2,760
2,030
1,272
»,i97
2,763
1,285
2,137
4,77a
1,109
3.598
1,106
*,i37
2,257
1,141
1,622
1,788
15,582
3.730
2,578
2,140
2,817
9.844
2,146
3.874
2,068
a.493
2,123
7,365
1,743
1.259
2,521
2.340
2,706
2,522
1,813
2,050
3,502
+4.396
—0,687
+2,233
4^403
+0,407
Sec. Var.
—0,0023
—0,0805
—0,0012
—0,0023
—0,0015
—0,0081
—0,0011
—0,0025
—0,0080
—0,0012
^0,0420
—0,0106
—0,0123
—0,0107
—0,0011
—0,0010
—0,0101
—0,0041
—0,0028
— X,202I
-0,0149
— 0,0015
— 0,0012
— 0,0028
—0,3909
— 0,0012
—0,0180
— 0,0014
—0,0012
—0,0012
-0,1790
—0,0031
—0,0085
-0,0013
— 0,0010
— 0,0021
—0,0012
— 0,0026
— 0,0014
—0,0110
-0,0319
— 0,0641
— 0,0010
— 0,0322
— 0,0264
Proper
Motion.
+0,015
—0,007
+0,018
+0,002
+0,009
+0,001
+0,005
+0,002
-0,007
+0,025
—0,004
-0,055
+0,002
—0,012
—0,005
-0,045
—0,006
—0,016
+0,015
—0,004
—0,025
+0,003
+0,005
+0,008
+0,009
+0,009
—0,011
+0,034
+0,007
+0,009
+0,005
+0,004
+0,013
—0,011
0,000
+0,0 1 8
+0,004
—0,005
Logarithms of
8.5919
9.0014
8.5459
8.4578
8.5635
8.6963
8..5349
8.4594
8.6967
8.5478
8.6828
8.7265
8.4858
8.7278
8.5506
8.5306
8.7H5
8.6435
8.6140
9-4677
8.5089
84862
8-5542
84.629
9.2087
8.5547
8.5349
8.5693
8.5021
8.5627
9.0263
8.6317
8.7162
8.5019
8.5*93
84806
8.5027
8.6220
8.5795
84889
8.6366
8.9803
8.5504
8.6389
-8.8508
+8.9316
9.3407
8.8851
8.7962
8.90 J 8
9.0344
8.8728
8.795 s
9.0320
8.8829
9.0178
9.0608
8.8192
9.0611
8.8824
8.8620
9-0553
8.9739
8.9444
9.7971
8.8370
8.8138
8.8814
8.7897
9-5354
8.8801
8.8594
8.8938
8.8243
8.8836
9.3472
8.9514
9-0355
8.8198
8.8467
8.7976
8.8194
8.9386
8.8960
8.8045
8.9505
9.2939
8.8638
8.9518
+9-1635
+0.2703
—0.0615
+0.3276
04409
0.3075
0.1045
0.3419
04414
0.1090
0.3297
0.6787
0.0448
0.5561
0.0438
0.3298
0.3535
0.0574
0.2100
0.2523
1.1926
0.5717
04113
0.3304
04498
0.9932
0.3317
0.5881
0.3155
0.3967
0.3270
0.8672
0.2414
0.0999
04015
0.3692
04323
04018
0.2584
0.3118
0.5443
+0.6430
-9.8368
+0.3488
0.6438
+9.6098
+84399
+8.9841
+8.3337
+7.8514
+8.3767
+8.6147
+8.3011
+7.8492
+8.6142
+8.3331
-8.5935
+8.6562
—8.0867
+8.6577
+8.3361
+8.2768
+8.6523
+8.5284
+84757
-94657
—8.1885
4-8.0627
+8.3393
+7.7746
—9.2019
+8.3382
—8.2780
+8.3746
+8.1371
+8.3534
— 9.0C98
4-8.5011
4-8.6366
4-8.1203
4-8.2442
+7.9428
4-8.1202
4-84S06
+8.3900
-8.0167
—8.5061
+ 8.9591
+8.3076
—8.5096
4-8.8105
No.
2566
2567
2568
2569
2570
2571
2572
2573
2574
»575
2576
*577
2578
*579
2580
2581
2582
2583
2584
2585
2586
2587
2588
2589
2590
2591
2592
*593
»594
*S95
2596
*597
2598
a599
2600
2601
2602
2603
2604
2605
2606
2607
2608
2609
2610
North Polar
Distance,
Jan. I, 1850.
Annual
Preces.
SecVar,
Proper
Motion.
Logarithms of
•
•
Taylor.
<
]
2950
3010
2943
*945
2963
*944
Bria-
bane.
1722
1731
1721
1723
1724
VftiioiiH.
a' y
&
df
n
211
0 1 II
134 47 39'7
163 56 21,5
127 50 43,0
104 19 46,8
130 34 13.5
145 57 37^
"5 4* 31.7
104 12 10,1
145 47 25,8
"7 34 59»7
35 30 16,3
148 16 9,5
66 29 28,3
148 18 40,9
127 36 23,7
123 52 40,8
147 5* 18,5
140 6 14,0
136 38 50,6
5 31 39»6
61 25 48,1
112 9 8,1
1*7 34 9»7
loi 49 41,0
10 7 24.3
127 24 19,1
56 *3 35»*
1*9 41 35.9
115 34 5.7
128 8 34,5
15 41 26,2
137 44 4*»6
146 21 39,1
114 32 16,4
121 14 40,4
106 50 59,4
114 29 12,2
136 14 22,5
130 16 49,9
70 17 46.7
4* 13 54.7
162 15 8,4
1*4 5* 17,3
4* 3 8,4
155 42 27,6
+8,34
8,35
8,35
8,36
8,36
8.37
8,37
840
841
842
84*
843
8,44
8,4^
847
847
848
849
849
8,51
8,53
8,54
8,54
8,55
8.55
8,57
8,59
8,59
8,62
8,64
8,64
8,66
8,67
8.69
8,70
8,71
8,71
8,71
8,71
8,73
8,76
8,76
8,77
8,77
+8,78
II
+0,247
-0,153
+0,282
0,366
0,269
0,169
0,291
0,366
0,170
0,283
0,632
0,147
0476
0,146
0,283
0,298
0,151
0,214
0,236
2,058
0492
0,340
0,282
0,372
1,299
0,283
0,511
0,273
0,328
0,279
0,969
0,229
0,166
0,331
0,308
0,356
0,331
0,238
0,269
0460
+0,577
—0,090
+0.293
0,578
+0,053
+0,52
+0,81
—0,06
0,00
+0,32
—0,16
—0,04
+0,01
—0,07
+0,13
+0,09
-1,29
-0,05
-0,35
—0,07
-1,70
—0,36
0,00
-0,07
—0,02
—0,01
+o,xo
+0,17
—0,01
—0,04
+0,07
+0,07
+0.16
+1,01
—0,28
—0,13
+0,12
—0,01
+0,16
+0,20
+0,08
+0,04
+0,95
+0,17
+0,04
-9.9771
-9.9973
-9-9545
—9.8099
—9.9641
-9-9983
-9-9459
-9.8086
-9.9977
-9.9530
+9.6874
—0.0000
-8.5575
-9-9999
-9-95*8
-9-9373
-9.9992
—9.9883
—9.9808
+9-9343
+8.7143
—9.8711
-9.9522
-9-7855
+9.9107
-9-9513
+9.1424
-9.9596
—9.8928
-9.9536
+9.8758
—9.9820
-9.9961
-9.8860
-9.9234
—9.8302
-9.8855
—9.9780
—9.9607
—9.0216
+9-5733
-9.9952
-9.9396
+9-5763
-9.9991
—94670
—9.6021
-9.4073
-9-0137
-9-4334
-9-5388
-9.3867
—9.0118
-9.5402
—94081
+9-5336
-9-553*
+9.2251
-9-554*
-94111
-9-37*1
-9-5541
-9.5117
—94884
+9.6255
+9.3082
-9.2055
-9.4145
—8.9414
+9.6230
-9.4143
+9-3747
-9.4369
—9.2685
-94252
+9.6180
-9.5048
-9.5562
-9.2552
-9-35*3
— 9.0998
-9-*554
—94966
—9.4486
+9.1666
+9.5096
-9.6193
-9-3977
+9-5117
—9.6009
+0.9213
0.9216
0.9217
0.9224
0.9224
0.9226
0.9228
0.9243
0.9249
0.925 1
0.9251
0.9257
0.9265
0.9265
0.9278
0.9281
0.9285
0.9290
0.9290
0.9297
0.9308
0.9313
0.9316
0.9319
0.9320
0.9330
0.9338
0.9338
0.9356
0.9366
0.9367
0.9377
0.9380
0.9391
0.9396
0.9398
0.9401
0.9401
0.9402
0.9410
0.9424
0.94*7
0.9428
0.9432
+0.9434
+9.9587
9-9587
9-9587
9.9585
9-9585
9-9585
9-9584
9-9581
9-9580
9-9579
9-9579
9-9578
9.9576
9-9576
9-9574
9-9573
9-957*
9-9571
9-9571
9-9569
9-9567
9-9566
9-9565
9-9565
9.9564
9.9562
9.9560
9-9560
9.9556
9-9554
9-9554
9-955*
9-9551
9.9548
9-9547
9-9547
9-9546
9-9546
9-9546
9-9544
9-9541
9.9540
9.9540
9-9539
+9-9538
• • • •
ilL 947
G1372
J 181
G1359
B.F 1083 ?
B.F 1094
G1368
B.F 1084
B.F 1099
G1374
B28
J 182
M314
R98
1
1121
• ■ • ■
208
205
213
ill. 948
iv- 555
ilL 950
▼. 866
ill. 951
ii. 955
V. 870
• • • •
1122
212
210
v. 86Q%neAT'T%fi
• • ■ •
199
iii. 949
▼. 871
11 956
V. 874
il 957
V. 87 <
-7JT
2979
2982
2958
ioe.7
1732
1737
1735
1736
1742
1740
1739
1119
207
. . . .
• • • •
214
V. 8772986
V. 8792976
V. 878 *«•»-»
. . . .
-yi 3
• • • •
1124
• • « •
218
217
187
V. 882
iii. 953
iv. 556
V. 883
iv. 559
v. 886
iL 958
iii. 956
2972
1744
2978
1745
• « • •
215
2984
2981
2991
1748
1750
1755
• • • •
• • • •
220
225
V. 892
V. 893
Y. 894
iii. 958
u. 959
ii. 961
iii. 960
V. 895
ii. 960
iii- 959
2999
3011
2990
2995
2994
3003
3001
1759
1762
1760
1763
1765
1764
1130
• • • •
1 129
1132
• • • •
• • • •
231
229
230
235
• • • •
1125
224
221
3056
3002
1779
1769
1777
• • • •
1 126
*37
222
iii. 963
iii. 961
117
No.
2611
2612
2613
2614
2615*
2616
2617
2618
2619
2620
2621
2622
2623
2624
2625*
2626
2627
2628
2629
2630
2631*
2632
2633
2634
2635
2636*
2637
2638
2639
2640
2641
2642
2643*
2644
2645*
2646
2647
2648*
2649*
2650
2651
2652
2653
2654
2655
118
Constellation.
Puppis
Q
Mag.
Si
13 Canis Minoris . • { I 5^
84 Geminorum
Puppis
6i
6
Cannae 6
52 Camelopardi sh
83 Geminorum • • • • ^ , 5
Volantis 6
8 Puppis I 6^
Puppis P 4i
Puppis
9 Puppis
Cannae
10 Puppis
Puppis
CarinK
Puppis
Cannae
Puppis
Cannae
6
5
6
6
neb.
Sh
6
6
S
6
Puppis 6
8c Geminonun ' 6|
I
Chameleontis .... 6
Puppis a 5
PuppU b\ 5
Canis Minoris . .
Puppis
Lyncis
X Cancri
Puppis
Volantis
Vclorum
53 Camelopardi
Puppis R
Carinae
Puppis
Canis Minoris
Camelopardi
Cancri
54 Camelopardi
Puppis
X I Puppis .......
14 Canis Minoris .
Cancri
Puppis
6
6
6
6
6
5
6
4
6
6
7i
6
7
6
6
5i
6
7
6
Right
Ascension,
Jan. ]» 1850.
Annual
Preces.
h m •
•
7 43 5**07
4-1,795
43 55.19
3,1x6
44 6,38
3.574
44 6,81
2,051
44 ".59
1,106
44 >5»77
4.9"
44 18,72
+ 3.686
44 3840
-0,131
44. 39,88
4-2,806
44 40.19
1,828
44 4M»
1,807
44 49.57
1,783
45 7.93
1,287
45 H.70
2,762
45 34.66
2,127
45 S4»ai
1,294
45 56,91
1,907
46 19,15
1.639
46 40,65
1.155
46 44^29
1,009
46 44,66
1.797
46 54,19
+3.5"
47 0,76
-2,560
47 3.67
+2,062
47 10,41
2,122
47 11.13
3.165
47 31.87
2.205
47 43.J9
4.137
48 28,29
3,416
48 37.53
2,222
48 38,91
0422
48 49,76
1,692
48 5MI
5,191
48 53.31
1,763
48 54*74
1,436
49 ».95
1.155
49 7,53
3,260
49 1 6,43
5.149
49 57,79
3*43'
50 10,55
4.944
50 14,34
2,390
50 24,86
2,580
50 33.95
3."S
51 12,39
3.358
7 5» 41,59
+1,390
Sec. Var.
Proper
Motion.
—0,0028
—0,0056
—0,0124
—0,0014
—0,0112
-0,0494
—0,0146
-0,0433
—0,0027
—0,0026
—0,0027
—0,0025
—0,0084
—0,0024
—0,0012
—0,0083
—0,0021
—0,0042
—0,0009
—0,0132
—0,0027
—0,0116
-0,1744
—0,0014
—0,0011
—0,0077
—0,0010
—0,0286
—0,0101
—0,0010
—0,0273
—0,0037
—0,0633
—0,003 '
—0,0065
—0,0009
—0,0077
—0,0661
—0,0105
-0,0539
—0,0009
—0,0015
—0,0060
—0,0094
—0,0009
—0,016
+0,001
+0,004
+0,013
+0,005
+0,002
—0,007
+0,001
—0,002
—0,024
—0,003
+0,004
+0,002
+0,008
—0,012
+0,001
+0,008
+0,015
—0,008
+0,001
—0,086
+0,001
+0,010
—0,002
+0,001
+0,004
+0,005
—0,032
—0,014
0,000
—0,026
—0,001
+0,010
+0,004
—0,004
+0,005
—0,010
+0,003
—0,007
+0,004
+0,017
Logarithms of
-8.6290
8.4657
8.5012
8.5840
8.7492
8.7294
8.5177
8.9230
8^.786
8.6266
8.6305
8481X
8.7236
8.4852
8.5767
8.7259
8.6178
8.6678
8.5591
8.7761
8.641 1
8.5046
9.1604
8.5944
8.5848
8.4843
8.5712
8.6257
8.5003
8.5725
8.8709
8.6691
8.7949
8.6563
8.7149
8.5685
8^.906
8.8056
8.5074
8.7615
8.5518
8.5242
84908
8.5051
8.5566
b
e
+8.94x5
+0.2541
8.7779
04935
8.8126
0.5531
8.8953
0.3119
9.0601
0.0436
9.0400
0.6913
8.8280
+0.5666
9.2317
8.7873
8.9352
8.9390
8.7890
9.0300
8.7903
8.8810
9.0286
8.9203
8.9685
8.8582
9.0749
8.9399
8.8026
9-4579
8.8917
8.8807
8.7801
8.8662
8.9199
8.7909
8.8624
9.1607
8.9580
9.0837
8.9450
9.0035
8.8565
8.7781
9.0925
8.791 X
9.0435
8.8334
8.8058
8.7717
8.7831
+8.8323
-9.1179
+04481
0.2620
0.2569
04444
0.1096
04412
0.3278
0.1120
0.2803
0.2146
0.3531
0.0039
0.2546
+0.5455
—04083
+0.3143
0.3268
0.5139
0.3434
0.6270
0.5335
0.3468
9.6251
0.2284
0.7153
0.2464
0.1570
0.3531
0.5132
0.7201
0.5355
0.6941
0.3783
0.4117
04948
0.5260
+0.3785
+84911
— 7.0392
—8.0880
+8.3950
+8.6802
—8.6525
—8.1769
+8.894^
+7.81x9
+84835
+84909
+7.8494
+8.6427
+7.8828
+8.3683
+8.64^6
+8461 X
+8.5528
+8.3104
+8.7132
+8.5041
-8.0444.
+9.1509
+84042
+8.3787
-7.6907
+8.3402
-84704
-7.9455
+8.3364
+8.8310
+8.5483
-8.7355
+8.5254
+8.6228
+8.32x2
—7.6867
—8.7490
-7.9714
-8.6884
No.
a6ii
2611
2613
1614
26x5
2616
2617
2618
2619
2620
202 1
2622
2623
2624
2625
2626
2627
2628
2629
2631
2632
2633
2634
2635
2636
2637
2638
2639
2640
2641
2642
2643
2644
2645
2646
2647
2648
2649
2650
2651
2652
2653
2654
1*655
North Polar
Distance,
Jan. I, 1850.
Annnal
Precea.
136 42 6,3
87 51 14,0
67 16 56,9
130 19 37,3
148 33 39.6
33 6 *5.8
62 51 1,8
159 »7 i4»4
102 26 20,3
»35 59 53»8
136 28 58,0
103 30 10,8
146 5 46,6
104 27 54,2
128 13 57,8
146 I 58,2
134 12 6,7
140 7 42^
124 19 58,0
2630 149 54 38,9
136 50 1,1
69 43 »8»5
168 X 46^
X30 IX 32,2
128 28 384
80 44 36,8
125 58 40,2
45 37 39»5
73 48 44.3
"5 a9 i7»5
155 48 56.8
139 13 31,2
29 16 19^
137 42 45,1
143 58 50,8
124 27 13^
80 57 43,6
28 36 X2,0
73 4 48»5
32 19 0,0
119 S3 23,0
X12 28 58,2
87 22 45,9
76 21 14,4
119 56 8,0
+8,78
8,79
8,80
8,80
8,8 X
8,8 X
8,82
8.84
8,84
8,84
8.85
8,86
8,88
8,90
8,92
8,94
8,94
8.97
9,00
9,ox
9,01
9,02
9.03
9.03
9.05
9,06
9'07
9,08
9.H
9»»5
9,16
9.»7
9»»7
9»i7
9»i8
9»'9
9.19
9,20
9,26
9.^9
9.^9
9»»9
9»30
9»35
+9»39
Sec. Var.
+0,235
0,409
0,468
0,269
0,145
0,644
4-0483
—0,017
+0,367
0,239
0,237
0.364
o,x68
0,361
0,278
0,169
0.249
0,214
0,294
0,132
0,234
+0,457
Proper
Motion.
Logarithms of
+0,14
+0,01
—0,07
—0,03
+0,02
+0,03
—0,13
0,00
+0,06
+0,04
+0.33
—0,04
+0,05
—0,11
+o,xo
+0,24
—0,09
-0,35
—0,20
+0,04
—0,333 I +0,23
+0,269 +0,09
0,276 +0,07
0,425
0,287
o>55i
oyH3
0,288
0,055
0,219
0,673
0,229
o,x86
0.292
04*3
0,680
o,444>
0,639
0,309
0.334
0,404
0^33
+0,308
+0,12
+o,xi
0,00
+0,12
+0,29
+o,x8
+0,03
-0,31
+0,06
—0,02
+0,06
—0,01
—0,09
+0,50
—0,03
—0,01
4-0,04
4-0,11
—9.9786
—9.6021
—8.7267
— 9.960X
-9.9969
+9.7122
+8.3766
-9.9969
—9.7904
-9.9764
-9.9775
—9.8004
-9.9940
— 9.8089
—9.9520
-9.9934
-9.9709
-9.9844
-9-9357
-9.9959
-9.9771
— 8.9895
-9.9839
-9-9579
-9.95x8
-9-4545
—9.9421
4-94960
—9.2271
-9.9394
-9.9954
—9.9809
4-9.7510
-9.9776
—9.9887
-9.9349
— 94C09
+9.7576
-9.1959
+9-7135
—9.9127
—9.8692
-9-5944
-9.3284
—9.9x22
y
-9.5033
+8.2150
4-9<229i
-9-4533
-9.5736
+9-5659
+9.3023
—9.6158
-8.9777
-9.50x4
-9.5049
-9.0133
-9.5653
-9.0449
-9-4395
-9.5679
-94927
-9-5358
-9-4034
-9.5895
-9-5«53
4-9.X927
—9.6438
-9-4633
-9-4485
+8.861X
—9.4244
4-9.5007
4-9'i04i
-94232
—9.6196
-9-5394
4-9*6009
—9.5294
-9.5683
-94135
+8.8574
+9.6052
+9.1282
+9.5926
-9.3634
—9.2484
+8.3266
+9.0415
—9.3686
e
df
+0.9436
+9-9538
0.9438
9-9537
0.9445
9.9536
0.9445
9.9536
0.944.8
9-9535
0.9451
9-9534
0.9453
9-9534
0.9465
9-9531
0.9466
9-9530
0.9467
9.9530
0.9467
9.9530
0.9473
9.9529
0.9484
9.9526
0.9495
9-95»3
0.9 50 X
9.9522
0.95x4
9.95x9
0.9516
9.95x8
0.9530
9-9515
0.9543
9.9512
0.9545
9.95 IX
0.9546
9-95"
0.9552
9.9509
0.9556
9.9508
0.9558
9.9508
0.9568
99505
0.9569
9-9505
0.9576
9-9503
0.9582
9.9502
0.9610
9.9494
0.9616
9-9493
0.96x7
9-9493
0.9623
9.9491
0.9624
9.9491
0.9626
9.9490
0.9626
9.9490
0.963 X
9.9489
0.9634
9.9488
0.9640
9.9486
0.9665
9-9480
0.9679
9.9476
0.9681
9-9475
0.968 1
9-9475
0.9687
9-9474
0.97x0
9.9467
+0.9727
+9.9462
1131
1 127
1123
1 128
Taylor.
Bris-
bane.
▼. 899 3017 1772
1
234- ii. 962
232 iii. 964
V. 900
"33
223 iii* 962
233 ii. 963
3015 1773
3030
239
244.
iii. 965
V. 901
3057 1785
3022 1778
Variooa.
V. 902 3024 1780
1134, 240 ii. 964
V. 904
iL 966
1136
»43
V. 906
▼. 905
y. 912
250 iii* 967
V. 914
30361784
3026
I 137 246
V. 913
iL 967
253 iii 968
254 nL 969
1138
249
iL 968
256 iiL 969
30461788
30331787
3043 1796
30351797
3060 1800
^047 1798
3107 1810
3044 1799
3049 1 80 1
»55
u. 970
259 m. 973
"35
248
V.
• •
m.
▼.
V.
3052 1802
3059
1805
3083 1815
I
3069 18 1 3
919
970
921 3068 18x2
922' 3074 1814
. . . . 262 iii.
. . . . 258 iv.
'251 ui.
. . . • 261
u.
975
567
972
972
V.
1 141 266 ' ii.
■ I I
1 1 39 265 11.
; 267 ii.
277 ii.
926
974
973
975
977
3063 1811
M 315
J 184
J 183
M 316
J 185
J 186
B.H 352
G 1384
J 187
B.F mo
B.H 1500
B.F. nil
G 1392
3072 1819!
W466
I
3081 1825 W468
119
No.
ConsteUatioiL
1 »656
2657
»65S*
2659*
2660
2661
2662
2663*
2664
2665
2666*
2667
2668
2669
2670*
2671
2672
2673*
2674
2675
2676
2677
2678*
2679
2680
2681*
2682*
2683*
2684*
2685
2686
2687
2688*
2689*
2690
2691*
2692*
2693
2694
2695*
2696
2697
2698
2699
2700
120
.
Cariiue
2 CaDcri ctf'
Cancri
3 CaDcri
27 Monocerotift
Pappit N
12 PappU
4 Cancri w^
5 Caocri
ArgiU X
Pappis
Pappis 0
28 Monooerotu
Carine
Vdorum
PnppU
6 Cancri
Cams Minorit ....
Camelopardi
Pappit
7 Cancri
Camelopardi
Carinas
Cancri
Cannae .*. .
Camelopardi
Carinas
Cancri
Cannae
Pnppii
Carins
Carinas
Cancri
Puppis
8 Cancri
28 Lynda
Puppti
Carinas
Carinas
Carinas
Carinas
27 Lyncis
Cancri
Pappis
9 Cancri i/,i
Mag.
6
6
7
6
6
6
6i
6
4
5
6
5i
6
6
Si
5
6*
6*
6i
6
6
6*
6
6
6
6
6
*6
6
6
7
6
6
6
6
6
5*
5
6*
6
6
Right
Aacenrion,
Jan. I, 1850.
Annaal
Precea.
h m ■
■
7 51 46,90
+ 1,258
SX 50.95
3.64a
S» ».39
3.469
52 11,30
3.4^
52 14,26
3.003
52 26,96
1,943
5* 39»77
».573
5» 4^.57
3.633
52 57,02
3.4»8
5» 57,65
1.531
53 8,56
2,688
53 io»53
1,886
53 35.55
3.051
53 46.09
1.024
53 56.71
1,726
54 ",»9
2,123
54 17,95
3.700
54 517,69
3, "7
54 41.10
6,319
54 55.95
a.5H
54 58.«J
3,556
55 0,49
".433
55 0,80
1,048
55 a.55
3.»85
55 «7.5»
0,782
55 a«.oi
5,711
55 54,37
1,745
56 4,85
3r*79
56 5.68
1,751
56 8,66
2,194
56 19.77
1,011
56 20,52
1,013
56 25,26
3,691
56 36,14
2,202
56 4^,93
3.35»
56 45.41
4,186
56 56,16
1,937
57 1.39
1,067
57 3.36
1,036
57 3.47
1,043
57 8,20
1.481
57 9.07
4,560
57 io.»9
3,360
57 13.3»
*,34i
7 57 514.79
+3,567
Sec. Var.
—0,0093
—0,0146
—0,0113
—0,0109
—0,0046
—0,0018
—0,0014
—0,0146
—0,0107
—0,0055
—0,0020
—0,0022
—0,0052
—0,0136
—0,0034
—0,0010
—0,0162
—0,0062
—0,1290
—0,0012
—0,0133
—0,8197
—0,0133
—0,0085
—0,0192
—0,0940
—0,0033
—0,0119
—0,0032
—0,0008
—0,0143
—0,0143
—0,0164
—0,0008
—0,0097
—0,0296
—0,0019
—0,0132
—0,0138
—0,0137
—0,0063
—0,0423
—0,0099
—0,0007
-0,0138
Proper
Motion.
4-0,010
+0,004
+0,013
+0,001
—0,005
-0,003
+0,001
+0,005
+0,002
—0,013
+0,031
+0,008
—0,008
+0,029
+0,023
+0,002
+0,002
—0,006
—0,001
+0,085
+0,005
+0,012
+0,047
—0,069
—0,008
Logarithms of
a
—0,007
+0,006
+0,001
0,000
-0,073
+0,028
—0,007
—0,020
—0,004
—0,003
+0,013
+0,001
•8.7576
8.5406
8.5191
8.5173
8.4971
8.6381
8.5336
8.54*4
8.5180
8.7153
8.5213
8.6515
8.5012
8.8045
8.6840
8.6120
8.5585
8.5047
8.9739
8.5485
8.5403
9'4ii9
8.8059
8.5133
8.8484
8.8999
8.6886
8.5348
8.6882
8.6069
8.8174
8.8172
8.5648
8.6071
8.5242
8.6528
8.6571
8.8113
8.8164
8.8153
8.7414
8.7?34
8.5264
8.5854
8.5505
b
+9.0329
8.8156
8.7932
8.7908
8.7703
8.9104
8.8049
8.8137
8.7880
8.9852
8.7905
8.9205
8.7683
9.0707
8.9495
8.8764
8.8224
8.7678
9.2361
8.8096
8.8012
9.6726
9.0665
8.7739
9.1078
9.1585
8.9452
8.7907
8.9440
8.8625
9.0722
9.0719
8.8192
8.8607
8.777*
8.9057
8.9091
9.0630
9.0680
9.0669
8.9926
8.9745
8.7775
8.8362
+8.8004
+ao998
0.5613
0.5402
0.5375
0^.776
0.2885
0^.104
0.5602
0.5350
0.1850
04295
0.2755
0.4844.
0.0103
0.2371
0.3270
0.5683
04951
0.8007
04021
0.5510
1.0946
0.0205
0.5165
9.8934
0.7567
0.2418
0.5415
0.2433
a34i2
0.0048
0.0055
0.5671
0.3429
0.5253
a62i8
0.2871
0.0281
0.0154
0.0182
0.1706
0.6589
0.5263
0.3694
+0.5523
+8.6807
-8.1793
—8.0240
—8.0006
+7.2538
+84775
+8.1237
—8.1764
—7.9806
+8.6152
+8.0111
+8.5024
+6.7342
+8.74*5
+8.5608
+84098
-8.2331
—7.1846
-8.9473
+8.1745
—8.1230
-94085
+8.7430
—7.7681
+8.7979
—8.8609
+8.5636
—8.0532
+8.5614
+8.3850
+8.7568
+8.7565
-8.2357
+8.3819
-7.8937
—84911
+8.5003
+8.7480
+8.7547
+8.7533
+8.6479
—8.6 195
-7.9079
+8.3102
-8.1434
No.
1656
2657
265S
2659
2660
2661
2662
2663
2664
2665
2666
2667
2668
2669
2670
2671
2672
2673
2674
2675
2676
2677
2678
2679
2680
2681
2682
2683
2684
2685
2686
2687
2688
2689
2690
2691
2692
2693
2694
2695
2696
2697
2698
2699
2700
North Polar
Distance,
Jan. I, igso.
u
146 54 3".4
64 12 3,2
71 20 51,3
7» 17 4.1
93 i^ aS.7
133 42 31,8
112 54 18,6
64 30 10,3
73 8 3,9
14a 34 54*4
107 59 a5.7
135 10 39»3
90 58 47,1
150 7 30^
138 50 20,2
128 53 13,4
61 47 23,3
87 15 »5.9
19 51 i9»®
115 o 8,6
67 30 43.3
7 8 8,8
149 54 10,3
79 38 35.4
15a 53 3M
a3 54 39»7
138 34 4*.6
70 44 »5.3
138 27 29,6
126 52 5,9
150 26 1,1
150 24 51,4
62 2 49,4
126 38 4,8
76 27 29,9
46 18 51,0
134 10 53.6
X49 47 4t.9
150 10 34,7
150 5 36,1
»43 4^ X3.»
38 3 59.*
76 4 a4.5
122 2 47,4
66 56 25,4
Annual
Preces.
It
+9»40
9»4o
9r+a
9.43
9»43
9.45
9*47
9.47
9.49
9.49
9.50
9.51
9»S4
9.55
9.57
9.58
9.59
9.61
9,62
9.^
9.65
9.65
9.65
9.65
9.67
9.68
9.7»
9.73
9.73
9.73
9.75
9.75
9»76
9.77
9.78
9.78
9.79
9,80
9.80
9.80
9.81
9.81
9.81
9,82
+9.83
SecVar.
M
+0,162
0,469
0.44-7
0,444
0.387
0,250
0,331
0,467
0,440
0,197
0,345
0,242
0,391
0,131
0,221
0,272
Or*74
0400
0,809
0,323
0.455
1,590
0,134
0,420
0,100
0,730
0,223
0.444
0,223
0,280
0,129
0,129
0,470
0,281
0,427
0.533
0,247
0,136
0,132
0,133
0,188
0,580
0,427
0,298
+Or453
Proper
Motion.
+0,04
—0,01
—0,01
+0,04
-0,03
-(-0,08
—0,04
-1-0,01
—0,04
+0,01
+0,17
4-0,10
—0,06
—0,09
0,00
-1-0,07
-^0,12
-0,13
-0,04
—0,18
+0,16
+0,07
+1.65
—040
—0,20
—0,16
—0,20
+0.05
-|-o,o6
-0,70
-0,05
+0,05
+0,06
4-0,01
4-0.04
4-0,09
4-0,01
Logarithms of
-9.9899
-9.7993
—9.1099
—9.1608
—9.6846
-9.9653
—9.8709
—8.0864
—9.2033
—9.9838
-9-8355
—9.9687
—9.6522
-9.9907
-9.9765
-9.9491
4-8.5146
-9.5927
+9.8311
—9.8830
—8.8x69
+9.91 17
-9.9895
-9430a
—8.9902
4-9-7957
-9.9746
-9.0835
—9.9742
-9.9404
-9.9887
—9.9887
+8^Aoo
-9.9392
-9-3375
+9.4612
-9.9635
—9.9878
-9.9879
-9.9879
—9.9823
+9.6223
-9.3249
-9.9193
—8.7627
V
—9.5940
+9.3098
+9.1767
+9.1556
—8.4292
-9.5127
—9.2642
+9.3080
+9.1376
-9.5750
-9.1654
—9.5266
—7.9102
-9.6159
-9-555»
-9.4771
+9-3543
+8.3602
4-9-654^
-9.3079
+9.2647
+9.6788
-9.6193
+8.9370
—9.6326
+9.6448
—9.5602
+9.2042
—9.5601
—94642
—9.6261
—9,6261
+9.3580
-94634
+9-0575
+9.5274
-9.5319
-9.6257
-9.6275
—9.6271
-9.5959
+9.5856
+9.0710
-9-4H5
+9.2833
+0.973 X
0.9733
0.9740
0.9745
0.9747
0.9754
0.9762
0.^762
0.9772
0.9772
0.9779
0.9780
0.9795
0.9801
0.9807
0.9815
0.9819
0.9825
0.9833
0.9841
0.9843
0.9844
0.9844
0.9845
0.9854
0.9860
0.9875
0.9881
0.9881
0.9883
0.9889
0.9890
0.9892
0.9898
0.9902
0.9904
0.99x0
0.9913
0.99x4
a99i4
0.9917
0.99x7
0.99x8
0.99x9
+0.9926
+9.9462
9.9461
9.9459
9-9457
9-9457
9-9455
9-9453
9-9453
9-9450
9.9450
9.9448
9.9447
9-94f3
9.9441
9.9440
9-9437
9.9436
9-9434
9-943*
9.9429
9.9429
9.9429
9.9429
9.9428
9.9426
9.9424
9.94x9
9-9417
9-9417
9-9417
9.94x5
9.94x5
9.94x4
9.94x2
9.94XX
9.9410
9.9408
9.9407
9.9407
9-9407
9.9406
9.9406
9.9406
9.9405
+9.9403
1x40
1 142
"43
"45
X150
1 144
X146
X151
"49
"53
1152
XX56
"55
"54
"57
270
273
275
278
283
28 X
276
279
ii* 976
iii 978
ii. 978
ui. 979
iii. 982
ii. 980
iL 979
iL 981
▼• 935
288
284
292
285
289
iii. 983
ii. 983
▼. 937
V. 939
iiL 984
ii. 984
ii. 985
290
29 X
282
296
293
294
298
Tm
V. 942
iiL 986
V. 949
iii. 987
iiL 985
V. 956
V. 959
▼. 957
V. 958
▼. 960
iL 986
iii. 988
V. 96 X
▼. 963
y. 964
V. 966
V. 965
ii. 987
297 ui. 990
30X iiL 99 X
iL 989
Bria.
bane.
3097 1829
3089
3x02
1831
X835
3099 1836
3113
3105
3x03
3x04
3122
3x20
3123
31x8
3134
3x21
3"5
3x38
3x40
3135
X842
X839
1841
Varioiu.
M 317
P360
W469
J 188, R99
B.F1129
1844
1852
1855
X858
i860
X859
a
1862
X863
M318
B.FXX25
6 1400
0x391
B.H 1499
B.F 1 128
i86x
X865
x868
1869
1871
1870
3x241866
B.F1126
M319
M 320
S»A»G»
(Ct)
I2JI
No.
2701
2701
2703*
2704.
2705
2706*
2707*
2708
2709
2710
2711
2712
2714
2715*
2716
2717
2718
2719*
2720
2721
2722*
2723*
2724
2725
2726
2727
2728*
2729
2730
2731
2732
»733
2734
»735
2736
2737^
2738
2739*
2740^
2741
2742
2743
2744
^745
€k>iitte]
ilUtim*
PappU
Pappis
Cancri
Camelopardi.
Caiiiue
Puppis . . . . c
55 Camelopardi.
14 PuppU . . . . .
Carinae
Argus
?
Carins
PuppU
Carinae D^
xo Cancii |x^
Lynda
Yelonun
Puppis ..
11 Cancri .
Puppis .
12 Cancri .
Ydomm . . .
Camelopardi.
Puppis
Yelorum . . .
29 Monooerotii .
Volantis
13 Cancri ^'
Argiks g
Carinas
14 Cancri ^^
Cancri
Lynds
Puppis • . • . •
Cancri
Puppis
16 Puppis
Cancri
Carinae D'
Puppis
Cancri
56 Camelopardi
Velorum
Puppis
x6 Cancri (
Cancri "
Mag.
6
6
7
6
6
6*
5
H
6
a*
6
6
6
5
6
6
6
7
6
6
6
6
6
6
5i
6
H
3i
6
4
5*
6
H
6
5
7
6
6
6i
6
6
6
Si
7i
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
h m •
a
7 57 35.53
+2,062
57 36,84
1,936
57 4a»»i
3.56a
57 43.14
4.985
57 44»4a
1,462
57 46,5*
2,709
57 48.59
6,089
58 1,96
2,663
58 3,16
1,407
58 18,98
2,109
58 22,96
X.456
58 »5.70
».337
58 26,16
0,774
58 55.89
3,540
59 3.76
4.148
59 J0.54
».73»
59 16.95
»,3«3
59 38,70
3,685
7 59 57.86
»,3»5
8 0 19,17
3,361
0 32,11
1,684
0 32.83
7,780
0 40,78
2.647
0 43,05
1,850
X 3.44
+3.019
I 4.69
—0,665
I 8,68
+3.641
I 9.47
2,560
I 10,28
1.556
I 24,66
3.63a
I 26,97
3.433
I 50,91
4,838
1 52,04
1.9*5
» 13,97
3.816
2 19,89
2,271
2 19,91
2*679
2 32,93
3.380
2 33,89
0,870
2 37,01
».745
3 5.55
3.»79
3 9.»9
5,128
3 16,48
1,769
3 30.66
2,267
3 36.18
3.446
8 3 36,53
+ 3.445
SecVar.
■
—0,0012
—0,0018
—0,0138
-0,0597
—0,0065
— 0,002 X
—0,1185
—0,0018
—0,0074
—0,0010
—0,0067
—0,0007
— 0,020 X
—0,0134
—0,0290
—0,0034
—0,0007
—0,0x67
—0,0007
—0,0101
—0,0039
—0,2540
—0,0017
—0,0024
—0,0050
-0,0754
—0,0158
—0,00x2
—0,0054
—0,0x57
—0,0115
—0,0556
—0,0019
—0,0203
—0,0006
—0,0019
—0,0x06
—0,0x84
—0,0024
—0,0089
—0,0698
—0,0031
—0,0006
—0,0119
—0,0119
Proper
Motion.
Logarithms of
—0,012
—0,0x2
—0,017
+0,007
+0,004
+0,002
+0,005
+0,043
+0,015
+0,004
+0,005
—0,002
—0,015
—0,005
+0,002
+0,002
+0,002
+0,113
+0,020
—0,005
+0,001
—0,066
0,000
-0,002
+0,001
—0,002
0,000
-0,005
—0,003
-0,025
+0,007
+0,003
+0,013
—0.003
—0,003
+0,017
+0,009
+0,005
-8.6364
8.6599
8.5509
8.7995
8.7472
8.5355
8.9595
8.5415
8.7583
8.6304
8.7509
8.5905
8.8629
8.5522
8.6547
8.7039
8.5978
8.5754
8.5999
8.5372
8.7181
9- "473
8.5525
8.6878
8.5268
9.0561
8.5740
8.5655
8.7440
8-5737
8.5481
8.7916
8.6782
8.6062
8.6159
8.5543
8.5463
8.8654
8.5481
8.5399
8.8452
8.7128
8.6209
8.5565
■8.5565
b
+8.8856
8.9089
8.7995
9.0481
8.9957
8.7838
9.2077
8.7887
9.0054
8.8764
8.9966
8.8359
9.1084
8.7955
8.8974
8.9461
8.8395
8.8155
8.8386
8.7743
8.9544
9.3835
8.7881
8.9233
8.7607
9.2900
8.8076
8.7990
8.9775
8.8061
8.7803
9.0221
8.9087
8.8350
8.8443
8.7827
8.7738
9.0928
8.7753
8.7650
9.0700
8.9372
8.8443
8.7795
+8.7794
+0.3143
a2869
0.5517
0.6976
0.1650
04.328
a7846
0.4254
0.1481
0.3241
0.1630
0.3687
9.8889
0.5490
0.6178
0.2386
a 3641
0.5664
0.3645
a5264
a2264
0.8910
04^28
0.2673
+04799
—9.8230
+a56i2
04082
0.192 1
0.5602
0.5357
0.6847
0.2844
a58i6
0.3563
04279
a529o
9-9393
04385
0.5157
0.7100
0.2478
0.3554
0.5373
+0.5372
+845H
+8.5036
—8.1406
-8.73 1 1
+8.6557
+8.0075
-8.9294
+8.0608
+8.6718
+84347
+8.6603
+8.3x77
+8.8134
— 8.1261
—84874
+8.5822
+8.3358
—8.2458
+8.3376
—7.9230
+8.6035
-9.1346
+8.0891
+8.5488
+7.1750
+9.0363
—8.2202
+8.1727
+8.6445
—8.2149
—8.0251
-8.7147
+8.5265
-8.3414
+8.3711
+8.0627
-7.961J
+8.8x30
+7.9834
—7.7906
-8.7863
+8.5878
+8.3797
— 8.C488
—8.0486
122
No.
2701
2702
2703
2704
2705
2706
2707
2708
2709
2710
2711
2712
2713
2714
2715
2716
2717
2718
2719
2720
2721
2722
2723
2724
2725
2726
2727
2728
2729
2730
2732
2733
»734
2735
2736
2737
2738
2739
2740
2741
2742
2743
»744
»745
North Polar
Distance,
Jan. I, 1850.
Annual
Preces.
0 i «
u
130 53 33.0
■4-9.84
134 «4 S7»9
9.85
67 7 o»4
9.85
3* »9 4*4-
9.85
"4f 5 55.3
9.86
107 14 43.1
9.86
21 5 30,9
9.86
109 18 20,7
9.88
14s 2 21,9
9.88
"9 35 o»9
9.90
144 15 *.»
9.9*
122 15 10,8
9.9>
153 9 7.8
9.9'
67 59 7.9
9.95
47 « 3.6
9,96
J 39 4 35.5
9.97
123 10 0,3
9.97
^ 5 »5.7
lO^OO
123 8 34^
10,03
75 55 37»«
10,05
140 10 25,1
10,07
>3 47 41.4
10,07
no 7 24,8
10,08
136 33 6,8
10,08
92 32 59.0
10,1 X
162 49 27,3
10,11
63 43 6,0
XO,II
"3 5» 3M
10,12
142 40 43,6
10,12
64 2 28,9
10,13
72 32 50,1
10,14
33 6 ".4
10,17
134 50 13.1
10,17
57 4 35.5
10,20
124 46 40,6
10,20
108 48 30,7
10,20
74 55 51.4
10,22
152 24 15.4
10,22
105 48 40.1
10,23
79 44 20,6
10,26
29 10 18,9
10,27
i3« 34 »9.4
10,28
125 I 11,2
10,29
71 54 «4.5
10,30
71 54 3*.»
+10,30
SecVar.
+0,262
0,246
0.453
0,633
0,186
o,34^
0,773
0,338
0,179
0,268
0,185
0,296
0,098
0,448
0.5*5
0,219
0,293
0,466
0,292
o,4M
0,212
0,981
0.334
0,233
+0,380
—0,084
+0,459
0,322
0,196
0,457
0,432
0,608
0,242
Or479
0,285
0,336
0,424
0,109
o,34f
0^11
0,643
0,222
0,284
0,431
+0,431
Proper
Motion.
t»
—0,07
+0,08
—0,16
—0,05
+0,33
+0,06
+1.08
0,00
—0,07
+0,02
—0,24
+0,03
+0,04
+0,15
+0,05
+ 1,96
—0,06
—0,04
—0,20
+0,03
—0,08
—0,18
+0,34
+0,06
—0,02
+0,16
+0,67
+0,12
-0,03
—0,08
+0,10
0,00
+0,10
+0,11
+0,33
LogarithmB of
-9-9535
—9.9632
—8.7860
+9.7148
—9.9823
—9.8278
+9.8170
-9.8434
-9.9831
-9.9487
—9.9819
—9.9196
-9.987s
—8.8854
+9-435»
-9.9731
—9.9232
+8.3483
—9.9227
-9-3*33
-9.9741
+9.8671
—9.8481
— 9.9666
-9.6739
■9.9793
■7.8261
■9.8729
-9.9776
"8.0969
-9.1909
+9.6858
—9.9616
+9.0158
—9.9281
.9.8378
.9.2907
.9.9839
-9.8142
■9-4378
+9-73 "3
— 9.9690
—9.9283
-9.1644
-9.1647
1/
-9.5070
-9.5348
+9.28 1 1
+9.6230
— 9.6000
—9.1636
+9.6616
—9.2118
—9.6061
-9-4977
—9.6030
-9^^110
-9.6443
+9.2693
+9.5286
-9-5745
-94347
+9.3682
—94366
+9.0859
—9.5861
+9.6881
-9.»378
-9.5623
—8.3506
—9.6827
+9-3489
-9.3099
-9-6033
+9-34f8
+9.1807
+9.6281
-9-5533
+94414
-94627
-9.2150
+9.1222
—9.6548
—9.1428
+8.9597
4.9.6503
-9-5845
-94691
+9.2028
+9.2027
+0.9932
0.9933
0.9936
0.9936
0.9937
0.9938
0.9939
0.9947
0.9947
0.9956
0.9958
0.9960
0.9960
0.9977
0.998 1
0.9985
0.9988
.0000
.0011
.0022
.0029
.0030
.0034
•0035
.0046
.0047
.0049
.0050
.0050
.0058
-0059
.0072
.0073
.0084
.0088
.0088
.0095
•0095
.0097
.0112
.0114
.0118
.0125
.0128
+1.0128
+9.9401
9.9401
9.9400
9.9400
9.9400
9.9399
9.9399
9.9397
9.9396
9.9394
9-9393
9.9392
9.9392
9-9387
9.9386
9-9384
9-9383
9-9379
9.9376
9.9372
9.9369
9.9369
9.9368
9.9367
9.9364
9.9364
9-9363
9.9363
9.9362
9.9360
9-9359
9-9355
9.9355
9.9351
9.9350
9-9350
9-9347
9-9347
9.9346
9-934X
9.9340
9.9339
9.9336
9-9335
+9-9335
•
I
1158
1148
1163
1161
1159
1162
1165
1147
1168
1166
1x70
1167
1174
1164
1175
299
Taylgr.
303
306
305
304
307
310
316
312
320
3H
317
311
321
3x9
V. 967
y. 968
liL 992
y. 969
Bria.
bane.
Vuiom.
3130
1872
1873
ii. 988
liL 994
iL 990
V. 972
iii. 995
u. 991
▼• 975
V. 976
iii. 996
▼. 978
ii. 993
▼. 979
V. 981
iL 9941
iiL 998
ii. 995
V. 985
iiL 1000
iii. 1001
iii. 1002
▼. 987
m.1003
y. 988
ii. 996
UL1005
m.1004
T. 990
V. 991
ii. 998
6 iT. 581
3139
1875
3x4*
3136
3H5
3131
3154
1877
1876
1881
1878
1883
3148
3141
3146
3156
1885
1884
1887
1888
3x59
3188
1890
1900
3"53
3162
r892
1896
3163
1898
3x61
1901
3178
1906
3169
1908
1902
6 1407
B.F1136
P363
J 189
M 321
G 1411
6 1408
B.P1143
M 322
J 190
M323
M324
B.F1132
A 167
A 168
B.F 1146
B.F 1154
B.F 1149
M 326
M 327
(02)
123
No.
2746
2747
2748*
2749^
2750
2751*
2752
*753
»754
»755
2756*
2757
2758
2759*
2760*
2761*
2762
2763*
2764
2765
2766*
2767
2768
2769
2770
2771^
2772
2773
2774
2775
2776
2777
2778
2779
2780
2781
2782
2783
2784*
2785
2786
2787*
2788
2789
2790
Constellation.
18 Puppis
15 Cancri
Cancri
Camelopardi.
19 Pnppis
Mag.
Lynda
Yelorum
Puppis K
Vdonim
ArgOa y
Yelorum
29 Lyncis .
Puppis .
Cancri ..
Yelorum
Cancri
Puppis
Yelorum . . <
Carinie
57 Camelopardi.
Ai
Monocerotis ....
Puppis
Carins D<
20 Puppis
Carime B
Yelorum
Puppis .
Yolantis
Pnppis .
Puppis .
30 Lyncis
Puppis
17 Cancri /3
Carinas
Puppis A^
Yelorum ...
Cancri
Yelorum ...
Ursse Migoris
21 Puppis
X
18 Cancri
Ursse Minoris . . . .
Cancri
19 Cancri A
Puppis
6
6
7
6
6
6i
6
6
5
2
6
5i
5i
7
6
7
Si
6
5«
6
neb.
5i
6
5
6
6
5
5
6
5
6
4
6
6
6
6i
6
6
6
6
6
6i
6
6
Bight
Ascension,
Jan. I, 1850.
Annual
Preces.
8
m ■
3 ^M
3 50»45
3 5«.»9
4 »t7i
4 i4»o5
4 3»»^^
4 40.96
443,00
4 S»»Jo
4 54.50
5 9.84
5 »o,43
5 »9»43
5 35.45
5 55.74
6 0,32
6 0,52
6 1,60
6 3,56
6 ".35
6 18
6 22,51
6 25,46
6 26,41
6 30,39
6 39.74
6 53.51
7 »5.99
7 50,06
8 15.58
8
8
8
8
17.H
20,22
22,72
43.65
8 43.65
9 2,00
9 »3.94
9 35."
10 4,81
10 30,46
10 56,76
11 22,65
" 35.85
" 36,55
8 II 52,34
+»,798
3.735
3,366
6,787
a.817
5.o»5
1,789
2,033
1,849
1,849
1,8*4
5.051
2,215
3444
1,768
3.344
2,142
1,772
1403
5.303
2,964
2,026
0,802
1.758
1,030
1,806
2,228
0,235
2,263
2,371
4.898
2,252
3,»63
».53o
2,125
1,895
3,256
1,927
5."3
2,752
3.661
17.565
3.506
3.58a
-far435
SecYar.
—0,0028
—0,0185
—0,0104
—0,1764
—0,0029
—0,0656
—0,0029
—0,0012
—0,0023
—0,0023
—0,0025
— 0,0674
—0,0006
—0,0121
—0,0030
—0,0102
—0,0007
—0,0030
—0,0078
—0,0810
-0,0044
—0,0012
—0,0207
—0,0023
—0,0151
—0,0028
—0,0006
—0,0392
—0,0005
—0,0005
—0,0619
—0,0005
—0,0089
—0,0059
—0,0008
—0,0020
—0,0088
—0,0017
—0,0736
—0,0023
—0,0176
-2,1875
—0,0140
—0,0158
—0,0005
Proper
Motion.
—0,013
4-0,004
-i>0,002
0,000
+ 0,003
+0,002
+0,01 1
—0,009
+0,005
+0,002
+0,009
—0,005
+0,020
+0,015
— 0,008
+0,005
+0,020
— 0,070
+ 0,003
-0,035
—0,011
—0,001
+0,016
+0,005
+0,011
+0,009
—0,011
0,000
—0,030
+0,015
—0,005
+0,004
— 0,007
+0,002
+0,005
+0,017
0,000
Logarithms of
'8.5468
8.5982
8.5496
9.0666
8.5469
8.8338
8.7145
8.6683
8.7039
8.7040
8.7097
8.8413
8.6372
8.5628
8.7231
8.5542
8.6526
8.7227
8.7907
8.8850
8.5448
8.6758
8.8915
8.5591
8.8559
8.7187
8.6398
8.9762
8.6367
8.6190
8.8273
8.6405
8.5555
8.7780
8.6654
8.7105
8.5581
8.7063
8.8702
8.5724
8.6098
9.6702
8.5893
8.5998
-8.6201
h
+8.7692
8.8201
8.7710
9.2877
8.7671
9.0527
8.9328
8.8865
8.9214
8.9213
8.9259
9.0568
8.8521
8.7773
8.9360
8.7668
8.8652
8.9353
9.0031
9.0969
8.756a
8.8869
9.1024
8.7699
9.0664
8.9285
8.8487
9.1828
8.8416
8.8221
9.0303
8.8433
8.7581
8.9791
8.8665
8.9103
8.7564
8.9039
9.0656
8.7661
8.8017
9.8603
8.7785
8.7889
+8.8081
+04469
0.5723
0.5271
0.8317
04498
0.7011
0.2527
0.3082
0.2668
0.2669
0.2610
0.7033
0.3454
0.5371
0.2476
0.5243
0.3308
a2485
0.147 1
0.7246
04719
0.3066
9.9041
04406
0.0127
0.2567
0.3479
9.3705
0.3547
0.3750
0.6900
0.3525
0.5136
0.1848
0.3273
0.2775
0.5127
0.2848
0.7087
04396
+7.9105
—8.2985
-7.9467
-9.0468
+7.8817
-8.7697
+8.5872
+84955
+8.5674
+8.5674
+8.5773
-8.7789
+84152
-8.0557
+8.5995
-7.92H
+84531
+8.5986
+8.7074
-8.8347
+7.5131
+8.5058
+8.8427
+7.9816
+8.7971
+8.5898
+84146
+8.9439
+84001
+8.3394
-8.7567
+84083
-7.7795
+8.6842
+847*5
+8.5683
-7.7677
+8.5586
—8.8124
+8.0081
0.5636 —8.2771
1.2447 —9,6689
-8.1479
-8.2174
+8.3130
0.5449
0.5541
+0.3865
I
No.
2746
1747
»748
2749
2750
2751
2752
*753
»754
4755
2756
^757
2758
^759
2760
2761
2762
2763
2764
2765
2766
2767
2768
2769
2770
2771
2772
2773
2774
»775
2776
2777
2778
2779
2780
2781
2782
2783
2784
2785
2786
2787
2788
2789
2790
North Polar
Pistance,
Jan. 1, 1850.
//
103 21 38,9
59 53 57,0
75 33 8,0
17 8 6,8
102 29 6,7
30 21 31,0
138 14 40,8
132 12 3,0
136 54 17,1
136 53 47»9
137 ^9 5»»7
»9 58 34»3
126 50 56^
71 5a 34»4
138 47 42^
76 30 2,2
129 10 28,2
138 43 io»5
14s 38 46,8
27 2 9,5
95 »o
132 32 27,1
153 »o 5^»3
105 20 24,2
«5o 50 5M
138 o 57,5
126 32 27,5
158 10 37,9
125 26 59,1
121 41 16,8
31 47 43»9
125 52 15,9
80 21 22,2
»43 4« 49»5
"9 53 34*4
136 7 32,5
80 40 28,9
»35 " 47»»
28 53 59,8
"5 49 »5»9
62 18 1,7
4 as 53.5
68 46 55,2
65 30 34.x
119 32 24,7
Annual
Preces.
+
u
0,31
0,32
0.33
0.33
0.35
0.37
0,38
0,38
0,39
040
0,42
0.43
0.44
0.45
0.47
0,48
0,48
0,48
0,48
049
0,50
0,51
0.51
0,51
0,52
0.53
0.55
0,59
0,62
0,65
0,65
0,65
0,66
0.68
0,68
0,70
0,73
0,75
0,78
0,81
0,85
0,88
0,89
0,89
0,91
SecVar.
/I
+0,350
0,467
0,421
0,848
0,352
0,627
0,223
0.154
0,231
0,231
0,227
0,629
0,276
0,429
0,220
0,416
0,266
0,220
0,174
0,659
0,368
0,252
0,100
0,343
0,128
0,224
0,276
0,029
0,280
0,293
0,605
0,278
0,403
0,189
0,262
0,234
0,401
0,137
0,629
0,338
0,449
2,152
0,429
0,439
4-0,298
Proper
Motion.
—0,11
-}-o,o6
—0,01
+0,01
+0,16
+0,04
-fo,o6
+0,22
+0,06
+0,05
4-0,02
+0,20
+0,08
+040
0,00
—0,07
-M3
+0,03
+0,13
-1-0,14
—0,24
-^-0,03
-1-0,09
—0,06
—0,02
4-0,09
4-0,06
4-0,12
4-0,16
4-0,08
—0,01
0,00
—0,01
4-0,37
—0,02
4-0,04
Logarithms of
-9.7927
4-8.7380
-9-3145
4-9.8396
-9.7846
+9-7154
—9.9672
-9.9524
—9.9643
—9.9642
-9.9653
+9.7186
-9-9341
—9.1670
-9.9673
-9.3483
—9.9420
-9.9671
-9.9771
4-9.7496
-9.7087
-9.9521
-9.9804
-9.8088
-9.9800
-9.9652
-9.9321
-9.9776
-9.9272
-9.9109
4-9.6916
—9.9285
-9^.562
-9.9727
-9.9424
-9.9592
-94643
-9.9570
+9.7230
— 9.8110
+7.8325
+9-9053
—9.0026
—8.6703
—9.8982
-9.0747
+941 16
+9.1088
+9.6922
-9.0474
4-9.6495
-9.5867
-9-5413
-9.5780
-9.5781
-9.5831
+9-^537
-9-4945
4-9.2097
-9-5943
+9.0863
—9.5186
-9.5941
-9.6350
+9.6684
—8.6873
-9-5493
—9.6706
-9-1419
—9.6608
-95913
-94956
—9.6902
-94871
-9-4454
+9.6545
-9-4931
+8.9494
—9.6327
-9-5335
-9.5852
+8.9380
-9.5813
+9.6727
-9.1674
4-9.4003
+9-7330
4-9.2935
+9-35»5
—94286
+
+
0132
0136
0x40
0142
0148
0157
0162
0163
0168
0169
0177
0183
0187
0190
0201
0203
0203
0204
0205
0209
0212
0215
0216
0217
0219
0224
0131
0247
0259
0272
0273
0275
0276
0286
0286
0296
0306
0312
0327
0339
0352
0365
0372
0372
0380
+9-9334
9.9333
9-9331
9-9330
9.9328
9-93*5
9.9323
9-93*3
9.9321
9.9320
9-9317
9-9315
9.9314
9.9312
9-9309
9.9308
9.9308
9-9307
9-9307
9.9306
9.9304
9-9303
9-9303
9.9303
9.9302
9-9300
9.9297
9.9291
9.9286
9.9281
9.9281
9.9280
9.9280
9.9276
9.9276
9.9272
9.9268
9.9265
9.9259
9.9254
9.9249
9.9244
9.9241
9,9241
4-9.9238
1176
1173
1160
1177
1 169
1171
1 172
1179
1178
1 180
1184
1181
1182
9
4
II
16
7
17
14
V. 994
iii.1007
ii.ioo2
V. 997
y.iooo
iii.xoo6
iii.ioio
ii.1004
▼.1003
21
10
22
18
31
32
19
28
35
33
38
30
39
37
Tkylor.
U.1000
ii. 999
11.1001
IU.1011
V.1004
V.1005
m.1009
iLioo6
U.1005
▼.1007
y.1008
y.1009
ii.1009
y.ioi2
UL1015
iu.1014
▼.1013
ii.ioo8
V.1015
m.1016
T.1016
iii.1017
iii.1019
iii.ioi8
iv. 592
ii.ioii
42 11.1013
41
11.1012
y.xo28
iBxia-
hane.
3181
3179
• • a •
3185
3187
3183
3195
3191
3208
3197
3»3m
3222
3205
3199
3»4»
3212
3217
3219
3233
31*3
3237
1913
1914
1916
19x7
1920
1922
1926
1925
1927
1928
1929
1935
1934I
1931
1933
1940
1938
1939
1941
1944
1943
1945
1948
1962
Various.
A 169
M325
B.P1152
6 1419
B.F1139
J i9i,Rioo
J i92,Rioi
B.F1157
B.F1161
J 193
J 194
61426
M 330
M 331
B.F1159
M 332
G1418
B.F1166
M333
125
No.
2791
2792
2793
*794
279 s
2796
2797
2798
2799
2800*
2801
2802
2803
2804
2805
2806
2807
2808
2809
2810*
2811
2812
2813*
2814
2815
2816
2817
2818
2819
2820
2821
2822
2823
2824*
2825
2826
2827
2828*
2829*
2830
2831
2832
2833
2834
2835
1^6
ConsteUation,
Hydne
LyncU
31 Lynds
Puppis
Puppifl
Cariiue C
Ydonim
Lyncii
2oC8ncri d^
Carins
Cancri
Puppis w
UnsB Migoria . . . .
Yelorum
Pappia
21 CaDcri ..
22 Puppit . .
Velomm
Puppit ..
Cancri .
Puppis ..
Volantia
Velorum
I Hydne .
22 Cancri .
r
25 Cancri iP
23 Cancri ^«
24 Cancri ui
I Urate Majoria . . 0
Puppia
Caiinac
Cancri
Yelorum B
Uraae Migoria . . . .
HydrsB
27 Cancri . • . . .
Puppia
Puppia
Velorum . . .
Camelopardi
2 HydrsB
Argfta fi
28 Cancri u^
Puppia
Volantia
Mag.
6
5
5
6
5
5«
6
6
6
6
5
6
6
6
7
6
6
6
7
6
6
6
6
6i
6
6
7
4
6
6
6
5
6
5i
6i
6
6
6i
6
6
2
6
6
Bight
Aacenaion,
Jan. I, 1850.
Annual
Precea.
h m I
■
8 11 56,71
+3.»57
12 25,06
4.595
12 32.99
4.139
" 33.45
2.292
12 56,69
2,252
13 0,12
0.927
14 28,88
1,846
14 3*.H
4.090
14 46,21
3.450
14 5>»5«
1,244
15 18.68
3.635
»5 »9.»3
2,361
15 33.05
5.788
15 33.40
2,007
15 4>.H
2,264
15 4a.7S
3.489
J5 43.8»
2,823
15 46,66
1,678
15 S940
2,168
16 13,15
3.4*3
16 29,55
4.534
"6 37.93
0,683
16 50,70
1,668
17 640
3,008
J7 19.77
3,667
17 20,09
3.440
17 42,11
3.643
17 44.07
3.585
17 45,60
5,078
17 45.96
2.215
17 51.65
i.34»
17 5>.8x
3.447
17 55,20
1,846
17 57.81
6,068
18 10,06
3.005
18 26,00
3.348
18 35,62
4,59 «
18 38.48
4,591
18 43.4*
1.681
18 45,78
11,719
18 57.41
3,003
19 *5.89
1.443
19 42.74
3.573
19 46,45
4-2,074
8 20 12.30
-0,114
SecVar.
Proper
Motion.
■
►0,0073
•0.0502
•0,0324
-0,0003
-0,0004
-0,0184
-0,0023
-0,0312
-0,0130
-0,0112
-0,0176
-0,0003
-0,1189
-0,0011
•0.0003
•0.0098
•0,0029
-0.0041
-0.0004
-0,0125
'0|00o8
-0*0262
-0.0042
•0,0052
-0,0187
• 0*0 1 26
-0.0181
-0.0166
-0,0770
-0,0003
-0,0094
-0,0087
-0,0023
-0,1419
-0.0051
-0,0107
-0,0010
-0,0010
-0,0040
-0,8928
-0,0051
-0,0115
•0,0165
■0,0007
■0,0598
+0,009
—0,003
'j-0,00%
~o,oo8
+0,029
+0,003
0,000
+0,003
+0,016
+0,003
-0,034
—0,002
+0,002
0,000
— 0,004
+0,026
+0,007
—0,001
+0,016
+0,008
—0,008
—0,001
—0,011
— 0/X>2
0,000
— 0,012
+0,022
—0,010
— 0,OQ2
—0,008
—0,013
+0,001
+0,002
+0,019
+0,003
+0,006
—0,002
— 0,002
0,000
+0,003
+0,022
Logarithmaof
a
b
-8.5612
8.7889
8.7023
8.6473
8.6559
8.8978
8.7394
8.6996
8.5918
8.8526
8.6194
8.6444
8.9926
8.7117
8.6627
8.5789
8.5813
8.7764
8.6819
8.5931
8.6187
8.9496
8.7821
8.5753
8.6308
8.5959
8.6280
8.6191
8.8938
8.6787
8.8464
8.5810
8.7514
9.0391
8.5783
8.5898
8.6165
8.6166
8.7862
94785
8.5805
8.8695
8.6232
8.7128
-9.0712
+8.7489
8.9746
8.8875
8.8325
8.8395
9.0812
8.9166
8.8766
8.7679
9.0283
8.7933
8.8175
9.1655
8.8845
8.8350
8.7511
8.7534
8.9484
8.8529
8.7632
8.7877
9.1180
8.9497
8.7418
8.7964
8.76x4
8.7921
8.7830
9.0576
8.8425
9.0098
8.7444
8.9146
9.i&021
8.7405
8.7509
8.7769
8.7769
8.9462
9.6382
8.7395
9.0265
8.7791
8.8684
+04993
a66i3
a6i69
0.3602
a 3 526
0.2662
0.6 117
0.5378
0.0940
0.5605
0.3731
0.7625
a 3026
0.3549
a5i70
04507
a2247
0.3361
0.5345
04038
9-8344
0.2222
04.782
0.5643
0.5340
a56i4
0.5545
0.7057
0.3454
0.1274
0.5087
0.2663
0.7831
04778
0.5221
04135
04135
0.2257
1.0689
04776
0.0944
0.5531
+0.3168
-74475
—8.6952
-8.5414
+84039
+84474
+9.2251 —9.0584
9.9671 +8.8456
+8.6086
—8.5291
—8.1003
+8.7843
-8.2757
+8.3756
-8.9591
+8.5517
+84320
-7.8638
+7.9191
+8.6698
+84821
—8.0752
+8.2586
+8.9073
+8.6772
+7.3312
-8,3079
—8.0749
—8.2912
-8.2454
—8.8365
•f 84662
+8.77H
-7.7272
+8.6226
—9.0116
+7.3539
—7.9466
+8.2183
+8.2184
+8.6806
-94750
+7.3658
-f 8.8027
—8.2432
+8.5406
+9.0470
No.
2791
2792
»793
»794
»795
2796
2797
2798
2799
2800
2801
2802
2803
2804.
2805
2806
2807
2808
2809
28x0
281 1
2812
2813
2814
2815
2816
28x7
2818
2819
2820
282 X
2822
2823
2824
2825
2826
2827
2828
2829
2830
2831
2832
2833
2834
2835
North Polar
Distance,
JaiL 1, 1850.
u
85 35 6,3
36 x8 6,8
46 20 6,7
124 49 10,4
126 XI 51,3
152 27 xo^
»37 43 4a»3
47 31 o.»
71 II 22,5
148 41 47,3
63 3 18,2
122 34 50,1
22 12 57^.
'33 46 50.5
126 q 33,3
78 53 '4.9
102 34 29,0
141 28 17,9
X29 8 53,9
72 19 56,2
"5 5a "7»9
155 8 21,8
>4" 45 I3r4
93 16 5^
61 36 57,5
72 27 47,0
6a 34 45.a
64 58 4a.5
28 47 9,0
127 48 25,1
147 »9 38,0
81 57 3»5
138 o 4X),5
20 XI o^
93 *5 9»5
76 5» 15.8
"3 33 4a.6
"3 33 43»4
HI 38 34.3
7 14 37.9
93 a9 50.6
H9 I 40.3
65 21 41,9
i3» 16 59.3
i6i 2 5,7
Annual
Procses*
+ 10,92
'0.95
10,96
10,96
10,99
11,00
II,XO
11,11
11,13
"»i3
11,17
11,18
11,18
11,18
11,19
11,19
11,20
11,20
11,21
".*3
11,25
11,26
11,28
ii>30
11,31
11,31
"»34
".34
"»34
".34
".35
".35
"#35
11,36
".37
".39
11,40
1 1,41
11,41
11,41
".43
11,46
11,48
11,49
SccVar.
//
+0,386
0,561
0,506
0,280
0,275
0,113
0,224
Oy«7
0^.19
0,151
0,440
0,286
0,701
0,243
0,274
0,398
0,34a
0,203
0,262
0,4x4
0,306
0,082
0,201
0,362
0^42
0,412
0,438
0,431
0,611
0,266
0,161
0,388
0,222
0,730
0,361
0,399
0,311
0,3x1
0,202
1.405
0,360
0,149
0,427
+0,248
+ 11,52 I —0,014
Proper
Loganthms of
Motion.
^
h'
e
d'
+0,09
—9.5660
+8.6223
+1.0382
+9-9*37
+0,04
+9.6214
+9.6436
1.0396
9.9231
+0,10
+94219
+9.5768
1.0399
9.9229
-9.9214
-94944
1.0399
9.9229
0,00
-9.9265
-9.5101
1.Q4I1
9.9224
-0,14
-9.9741
-9.6868
1.0412
9.9224
+0,04
-9.9581
-9.6125
1.0455
9.9205
+9.3844
+9-5730
1.0457
9.9204
0,00
-9.1538
+9-a5a5
1.0463
9.9201
—0,10
-9.9714
—9.6760
1.0466
9.9200
—8.0170
+94019
1.0478
9.9195
+0,08
—9.9100
-9-4773
1.0483
9.9192
—0,04
+9.7813
+9.7128
1.0485
9.9192
-0,19
-9.9483
—9.5864
1.0485
9.9191
—0,06
-9.9237
—9.5160
1.0489
9.9190
0,00
^94247
+9.0317
1.0490
9.9189
—0,01
—9.7812
-9.0847
1.0490
9.9189
+0,02
-9.9635
—9.6403
1.0492
9.9189
+0,70
-9-9345
-9.5478
1.0498
9.9186
+0,15
—9.2098
+9.2303
1.0504
9.9183
+0,10
—9.8760
-9.3888
1.0512
9.9179
-0,44
-9.9700
-9.7071
1.0516
9.9x78
+0,03
—9.9629
—9.6450
1.0522
9-9175
+0,03
—9.6816
— 8.5066
1.0529
9.9172
+0,10
+8.0334
+94*83
1.0535
9.9169
+0,14
-9.2175
+9.2303
1.0535
9.9169
+0,01
-7.7243
+94156
1.0545
9.9164
+0,18
-8.6464
+9-3787
1.0546
9.9163
+0,12
+9.7108
+9.6952
1.0547
9.9163
+0,16
—9.9286
-9.5399
1.0547
9.9163
-0,29
—9.9678
-9.6787
1.0550
9.9162
+0,04
-94973
+8.8990
1.0550
9.9162
-0,05
-9-9557
— 9.6241
1.0551
9.9161
+9-7951
+9.7255
1.0553
9.9160
—0,02
-9.6833
—8.5292
1.0558
9.9158
+0,12
-9.3718
+9. 11 12
1.0565
9.9154
—0,06
—9.8614
-9-3565
1.0570
9.9152
+0,03
—9.8613
-9.3567
I.057I
9.9x52
—0,12
—9.9610
-9.6495
1.0573
9.9151
+9.8814
+9.7518
1.0575
9.9150
+0,04
—9.6842
-8.5411
1.0580
9.9147
—0,11
—9.9670
—9.6902
1.0593
9.9141
+0,08
—8.7210
+9.3778
1.0600
9.9138
—0,21
—9.9408
-9.5859
1.0602
9-9»37
-040
-9.9615
-9-7349
+ 1.06 14
+9.9131
I
1183
1185
1187
1189
1188
"94
1190
1192
1191
"93
1186
"97
1x96
"99
1 198
44
40
43
47
50
56
46
m.1025
iiLi024
T.1Q44
53
55
54
60
U.1017
U.1018
T.1047
y.1048
in. 1026
ii.1019
63
59
62
64
65
66
67
5»
69
68
72
74
73
76
Tkylor.
m.i02i
ill. 1022
iLioi4
▼.1032
ii.1015
V.1040
U.1016
y.iQ4i
3259
3*75
3276
3289
3277
3284
v.1045'3281
▼.1055
ii.i02i
U.1022
il.1023
ii.1024
iv. 596
ii.i020
<
▼.1062
iLio26
1U.1027
ii.1027
iLio28
il.1029
iv. 598
T.1067
U.1030
ii.1032
iLi03i
▼.1068
3291
3287
3283
3313
3301
3300
3315
3308
3304
3317
33*7
3318
3355
Bria-
bane.
1966
1968
1971
1977
1978
1979
1982
1983
1985
1984
1988
1998
1994
2002
2005
2003
201 1
2012
2013
2018
Varioiia.
6 1429
J 195
R 102
G1433
M334
A 172
6 1432
W489
R 103
M335
M336
M337
M338
B.H 309
G1435
B.F1180
W497
G1431
Ji96,Ri04
M339
127
No.
2836*
1837
2838
1839
284x3*
2841
2842
a843
2844
2845
2846
2847*
2848
2849*
2850
2851*
2852
2853
2854
2855
2856
2857
2858*
2859
2860*
2861
2862
2863
2864
2865
2866
2867*
2868
2869
2870
287X
2*872
2873
2874*
2875*
2876*
2877*
2878*
2879
2880
128
Constellation.
29 Cancri
Volantis
Velorum
PuppU
Cancri
Cancri
2 UruB M^joria . . A
Pnppta
Lynda
Cannae
Puppis
Yelorum
Yelorum
Chamsleontb ..a
30 Cancri u^
Velomm
Vnm Migoris ....
31 Cancri S
Cancri
Lynda
Volantis rj
Velonun F
Carinas
Yelorum
32 Lynda
Velorum
33 Cancri ij
Volantis /3
32 Cancri
Velorum A
Velorum
34 Cancri
Monocerotis
Velorum
Chamieleontis . . 9
33 Lynds
Cancri
Vdorum 6
Velorum
Carinas
3 Uisae M^joris
Puppii
Octantis
Velorum
35 Cancri
Mag.
6
6
6
6
6
6
4*
6
6
6
Si
6*
6
5
6
6
6
6
6
6
5
7
6
6
6*
6
6
5
H
6
6
6
6
6
7
6
H
Right
Ascension,
Jan. 1, 1850.
Annual
Preoea.
h m •
8 20 14,87
+3.358
20 24,62
—0,111
»o 37,36
+2,098
20 39,73
*r47»
20 45,77
3.576
20 48,68
3,620
21 6,20
5.481
21 12,74
1,410
21 i6,x8
4.551
21 22,61
1.5 >4
ai 3»»93
1.547
22 3,66
1,818
*a X7»34
+1,663
22 18,70
-M39
a» 37*93
+3.568
22 49,51
1,671
22 53,62
6,893
23 2,29
3.436
»3 4.55
3r455
*3 9.39
+3.934
23 22,60
-0,456
a3 3i»85
+ 1.655
^3 35.63
1.551
*3 38,68
2,093
23 43,68
3.885
24 1,09
2,039
M 1,74
3.485
44 5^1
0,683
H 7,59
3.565
24 2040
1,894
24 24,05
2,019
H 49.95
3.17*
24 46,77
1,698
»4 51.37
+ 1,960
25 2,81
-1,598
45 5.07
+ 3.881
25 26,15
3.334
25 29,38
1,605
*5 35.37
2,023
25 43,69
».55i
*5 48.71
5434
25 52,72
+1,114
26 24,01
-35,870
26 24,29
+ 1.905
8 26 41,75
+3.463
SecVar.
—0,0114
—0,0596
—0,0005
—0,0004
—0,0167
—0,0179
—0,1041
—0,0002
—0,0521
—0,0064
—0,0006
—0,0025
—0,0043
—0,1458
—0,0167
—0,0042
—0,2204
—0,0135
—0,0138
—0,0279
-0,0799
—0,0044
-0,0059
—0,0004
—0,0264
—0,0007
—0,0147
—0,0277
—0,0168
—0,0017
—0,0008
—0,0099
—0,0015
--0,0012
—0,1623
—0,0265
—0,0113
—0,0051
—0,0007
—0,0059
—0,1052
—0,0000
-15,7402
—0,0016
—0,0145
Proper
Motion.
+0,002
+0,058
+0,012
—0,008
0,000
-o/x)3
—0,006
-0,047
+0,002
—0,029
+0,001
+0,015
+0,013
—0,003
—0,001
—0,002
—0,024
+0,069
+0,012
+0,010
-0,004
-0,033
+o,oox
—0,021
—0,004
+0,011
-0,013
+0,004
+0,015
+0,015
—0,064
+0,001
—0,005
.—0,020
—0,018
—0,038
-0,004
—0,013
-0,045
0,000
Logarithms of
a
■8.5976
9-07»5
8.7108
8.6413
8.6267
8.6336
8.9703
8.6535
8.8128
8.8275
8.6316
8.7712
8.8024
9.2188
8.6308
8.8028
9.1538
8.6139
8.6163
8.6976
9.1235
8.8083
8.8283
8.7217
8.6897
8.7338
8.6229
8.9779
8.6348
8.7638
8.7389
8.6019
8.6197
8.7523
9-1437
8.6932
8.6095
8.8248
8.7420
8.8357
8.9806
8.7048
0.1592
8.7685
-8.6274
b
d
+8.7514
9.2246
8.8631
8.7934
8.7784
8.7851
9.1206
8.8034
8.9624
8.9767
8.7802
8.9176
8.9479
9.3642
8.7750
8.9462
9.2970
8.7565
8.7588
8.8397
9.2647
8.9489
8.9687
8.8619
8.8296
8.8724
8.7615
9.1163
8.7730
8.90x1
8.8760
8.7386
8.7553
8.8876
9-37«3
8.8276
8.7425
8.9576
8.8744
8.9675
+0.5260
-9.0434
+0.3218
0.3930
0.5535
0.5587
0.7390
0.3821
0.6581
0.1801
04061
0.2597
+0.2208
—0.1582
+0.5514
0.2229
0.8384
0.5360
0.5384
+0.5949
—9.6586
+0.2187
0.1907
0.3207
0.5894
0.3093
0.5422
9.834a
0.5521
0.1775
0.3052
0.5x48
04310
+0.2923
—0,2037
+a5889
0.5230
0.2053
0.3060
0.1909
-8j
+9
+8.
+8
-8
.0021
0471
5335
.3231
.2500
9.1122 0.7351
8.8361 +0.3451
0.2884 —1.5547
8.8977 +0.2799
+8.7554 +0.5395
—8.2860
—8.9298
+8.3676
—8.7186
+8.7408
+8.2678
+8.6490
+8.7008
+9.2065
-8.2499
+8.7005
-9.1370
—8.1176
—8.1396
—84920
+9.1039
+8.7082
+8.7391
+8.5480
-84686
+8.5728
—8.x 762
+8.9374
— 8.2540
+8.6309
+8.5824
-7.8654
+8.1340
+8.6080
+9.2324
-84720
—7.9860
+8.7311
+8.5«55
+8.7474
-8.9398
+84995
+0.1590
+8.6351
-8.1635
No.
2836
1837
2838
2839
2840
2841
2842
2843
2844
284s
2846
2847
2848
2849
2850
2851
2852
2853
2854
2855
2856
2857
1858
2859
2860
2861
2862
2863
2864
2865
2866
2867
2868
2869
2870
2871
2872
2873
2874
2875
2876
2877
2878
2879
2880
North Polar
Distance,
Jan. I, 1850.
Annual
Preces.
75 17 5*.o
+ 1
161 I 28,0
I
13" 39 49.3
z
118 43 31,1
I
65 9 41,2
I
63 18 39,0
I
24 20 59,0
I
121 10 38,0
I
36 22 53,8
I
144 59 9»i
I
115 38 18,1
I
139 0 26,0
z
142 18 55,1
I
166 26 38,7
I
65 25 4.8
I
142 12 34,1
I
15 51 10,0
i:
71 »4 7.4
I
70 30 39,2
I
51 28 17,8
i:
»^ 54 53»»
I]
i4» 34 58.*
I
144 31 5.*
I
132 5 20,7
z
53 3 33»7
z:
133 39 *7»o
I
69 3 8.7
z
155 38 13,6
1
65 M 33.8
z
137 25 51,2
z
134 13 28.8
z
79 »5 46.7
z
109 4 26,9
z
135 49 54*4
z
166 59 53,1
z
53 4 9.*
z
76 13 58.6
z
143 42 38.6
z
134 13 »7.9
z
144 41 24,0
z
44 »8 3.3
z
128 33 37,2
z
178 25 15,8
z
137 »i »7.7
z
69 53 58.8
+1
u
Z.52
1.53
M5
M5
z,56
1.56
z,58
».59
1.59
z,6o
z,6z
'.65
1.67
z,67
z,69
1.71
1.71
Z,72
Z,72
1.73
1.74
z,76
z,76
z,76
1.77
1.79
1.79
».79
z,8o
z,8z
Z,82
Z,82
z,84
1.85
Z.86
1,87
z,89
1,89
z,9o
z,9z
Z,92
z,92
z,96
1,96
1,98
SecYar.
+o^z
— o,oz3
+0,250
0,29s
0,426
0,43 z
0,653
0,287
0,542
o,z8o
0,303
0,2 z 6
+o,Z97
— o,z7Z
+0,423
o,Z98
0,8 z6
0,407
0,409
+0,465
—0,054
+o,z96
o,z83
0.247
Or*59
0,24Z
Or4"
0,08 z
o,42Z
0,223
0,238
0,386
0,3 z8
+0,23 z
— o,z88
+0,456
0,392
o,z88
0,238
o,z82
0,637
+0,260
—4,200
+0,223
+0405
Proper
Motion.
LogarithntBof
//
+0,07
-0,56
— o,zo
+o,z6
+o,Z4
—0,02
+0,08
—048
0,00
+0,26
— o,zz
+044
—0,08
+o,zo
+0,05
+0,04
+0,06
— Z,62
—0,02
-0,23
+o,oz
-0,90
+0,03
+0,2Z
+0,07
+0,22
-0,03
+0,03
+0,04
+0,05
-0,05
+o,oz
— o,oz
+0,03
-045
+0,30
-0,05
-0,03
— Z,02
+0,07
-9.3263
•9-9613
.9.9384
-9.8885
•8.7033
-8.3Z60
+9.7520
-9.8997
+9.60Z5
-9.9624
— 9.87Z6
-99538
— 9.9586
— 9.9506
— 8.7528
-9-9579
+9.82Z2
-9-1833
— 9.Z4ZZ
+9.2Z96
-9-9554
-9.9577
-9.9598
-9.9370
+9.Z452
•9.9408
•9.0648
•9.96 z8
•8.7642
-9.9488
•9.94Z8
•9-4447
•9.8285
•9.9450
• 9.946 z
+9.Z383
-9-36x5
-9.9570
-9.9407
-9.9578
+9-74*3
— 9.9246
— 9.9109
-9.9467
— 9.1202
+9.Z637
-9-7354
-9.5829
—94422
+9.3840
+94Z32
+9.72ZZ
-9-4759
+9.6679
-9.6756
--9.3989
—9.6420
— 9.663 z
-9-75*5
+9-3847
-9.6639
+9-7495
+9.2704
+ 9.290 z
+9.56Z4
—9.7480
—9.6679
—9.6789
-9.5946
+9-5474
— 9.6083
+9.3226
— 9.7290
+9.3888
-9.6373
— 9.6Z38
+9.0340
-9.2855
—9.6272
—9.7607
+9.5508
+9-1495
-9.6794
— 9.6Z69
—9.6854
+9-733 X
—9.5688
-9-7753
— 9.642 z
+9.3Z23
+
.06 z 5
.06 Z9
.0625
.0626
.0629
.0630
.0638
.064 z
.0642
•0645
.0649
.0663
.0669
.0670
.0679
.0684
.0685
.0689
.0690
.0692
.0698
.0702
.0704
-0705
.0707
.07 z 5
.07 z 5
.0717
.07 z 8
.0723
.0725
.0727
-0735
•0737
.0742
-0743
.0752
•0753
.0756
.0759
.076 z
.0763
.0776
.0776
.0784
Tqrlor.
+9-9x30
9.9 Z28
9.9Z25
9.9125
9.9 Z24
9.9Z23
9.9ZZ9
9.9ZZ8
9.9ZZ7
9.9ZZ5
9.9ZZ3
9.9 Z06
9-9x03
9-9x03
9.9098
9.9096
9.9095
9-9093
9.9092
9.909 z
9.9088
9.9086
9.9085
9.9085
9.9083
9.9079
9-9079
9.9078
9.9078
9.9075
9.9074
9.9073
9.9069
9.9068
9.9065
9.9065
9.9060
9.9059
9.9058
9.9056
9-9054
9.9054
9.9046
9.9046
+9.9042
Z200
XI95
Z20Z
Z203
Z204
Z207
Z205
Z2O9
Z208
Z202
Z2ZO
77
82
79
11.Z033
m.zo33
T.Z070
iii.zo3z
Bris-
bane.
80 iii.zo32
75 1U.Z030
78
84
85
86
m.zo34
▼.Z075
V.Z073
V.Z080
▼.Z082
iizo36
ii.zo34
▼.Z086
3357
33»3
33x9
2022
20Z7
20Z6
Vuioiu.
33»5
11.Z035
iiLzo36
87
U.Z039
88
89
9X
95
99
9»
98
90
V.Z094
V.Z093
iiLzo37
y.zo96
ii.zo37
ii.zo4o
iiLzo38
▼.Z098
▼.Z099
ii.zo38
ii.zQ4z
iii.zo40
ii.zo43
iiLzo39
iii.zo42
V.ZZ06
y.zzo4
▼.ZZ07
iii.iQ4z
V.ZZ08
zoz
3343
33*6
3345
• ■ • •
3400
• • • •
2039
3396
3359
3362
3353
3360
20Z9
2027
2024
2031
2034
2048
3367
3366
2055
2047
2049
2046
205 z
33842057
2056
2054
3368
3435
2058
2073
3380
3376
3387
3375
▼.ZZZ2
iii.zo44
339Z
2065
2063
2067
2066
2298
2072
B.FZZ83
M 340
G Z44S
Jz97,Rzo5
M 342
G Z446
M 343
M344
G Z450
J Z98
M346
Jz99
M345
W503
J200, Rzo6
M 347
M348
S^A»C»
(R)
129
No.
2881
a88a*
2883*
2884
2885
2886
2887
2888
2889
2890*
2891
2892
2893
2894*
2895
2896
2897
2898
2899*
2900
2901
2902
2903
2904.*
2905
2906
2907
2908
2909
2910
291 1
2912
2913*
2914*
2915
2916
2917
2918
2919*
2920*
2921*
2922*
2923
2924*
2925*
130
Ck)nste1ktion.
Volantis
Unas Majoris . . . .
MaU
4 Unae Maoris . .v
Mali
Cancri
Lyncia
Cancri
Hydne
Poppia
Velonim
Lyncia .
3 Hydne .
Cancri .
YoUntU
Lyncia
36 Cancri e>
MaU
Cancri
Pappia
4 Hydne S
37 Cancri e>
Yelonun
Vdormn C
Lynda
Cancri
Cancri
Lynda
34 Lynda
MaU ..
5 Hydne c
Lyncia
38 Cancri
Cancri
Vdonim E
Mali g
39 Cancri
40 Cancri
Cancri
Carinte e'
Carinas ^
41 Cancri 6
Puppis
42 Cancri
Cancri
Mag.
7
6
5
6
7i
5i
7
6
6
6*
6
H
7
7 '
H
6
6
7
6
4
7
6
5i
7
7J
8
7i
6
6
5
7
7
7
S\
6
6
6
7
6
6
6i
6
H
night
Aaccnrion,
Jan. 1, 1850.
Annual
PreccB.
h m •
■
8 26 54,67
+0,190
26 54,98
4,961
26 59.67
2,426
27 2,78
5.35a
27 6,00
».345
27 6,92
3,466
»7 8»59
4.540
27 42,69
3.374
*7 S».45
3,204
28 4,67
2,226
28 6,19
1,922
a8 8,93
4r+99
28 9,12
2,931
28 15,04
3,658
28 15,52
0,601
28 56,29
3.770
»« 57^1
3,262
29 6,85
a.544
29 10,09
3.453
29 42,01
*.i97
»9 4»»77
3.186
*9 57»57
3,260
30 1,68
1,780
30 8^9
1.83*
30 10,49
3,760
30 29,27
3,460
30 32,31
3r458
30 34.47
3.765
30 37»37
4,180
30 40,33
».557
30 55.07
3,142
30 59,83
3.743
3» 5.»9
3.46*
31 »3.89
3.457
3» »3.»5
1,792
31 27,79
2,562
31 28,42
3,466
31 33.51
3.465
31 45.37
3459
3« 46.3»
1,402
31 47.36
1,416
31 50,33
3,456
31 51,20
2,067
32 6,17
3.459
8 32 19,80
4-3.456
SecVar.
—0,0483
-0,0765
0,0000
—0,1008
-f-0,0002
—0,0146
-0,0543
—0,0123
—0,0086
«fo,oooi-
—0,0014
—0,0528
—0,0041
—0,0199
—0,0315
—0,0236
—0,0099
—0,0004
—0,0144
+0,0002
—0,0084
—0,0099
—0,0028
—0,0021
—0,0234
—0,0147
—0,0146
—0,0237
—0,0392
—0,0004
—0,0076
—0,0230
—0,0148
—0,0146
—0,0025
—0,0004
—0,0149
—0,0149
—0,0148
-0,0088
—0,0085
—0,0147
—0,0002
—0,0148
—0,0148
Proper
Motion.
+0,019
—0,110
+0,006
—0,056
—0,001
+0,001
+0,003
—0,014
+0,016
—0,006
+0,005
—0,014
+0,004
—0,003
+0,001
—0,008
—0,004
—0,002
0,000
—0,019
—0,014
+0,002
+0,015
+0,013
+0,003
+0,002
+0,005
+0,005
+0,003
—0,001
—0,005
—0,011
+0,003
—0,003
—0,001
+0,004
—0,017
+0.003
—0,002
-1-0,008
—0,001
Logarithma of
a
•9-o58»
8.9078
8.6679
8.9725
8.6831
8.6289
8.8312
8.6194
8.6064
8.7091
8.7706
8.8266
8.6075
8.6614
9.0057
8.6837
8.6127
8.6537
8.6327
8.7199
8.6102
8.6150
8.8056
8.7955
8.6854
8.6371
8.6370
8.6874
8.7709
8.6560
8.6116
8.6846
8.6389
8.6386
8.8078
8.6573
8.6405
8.6406
8.6402
S.8849
8.8824
8.6401
8.7530
8.6412
-8.6414
b
+9.1854
9.0349
8.7947
9.0992
8.8096
8.7553
8.9574
8.7435
8.7298
8.8316
8.8931
8.9489
8.7298
8.7833
9.1275
8.8029
8.7318
8.7722
8.7510
8.8361
8.7264
8.7302
8.9206
8.9100
8.7997
8.7502
8.7499
8.8002
8.8835
8.7683
8.7230
8.7957
8.7496
8.7488
8.9174
8.7666
8.7497
8.7495
8.7484
8.9930
8.9904
8.7479
8.8608
8.7480
+8.7473
+9.2794
0.6956
0.3849
0.7285
0.3701
0.5399
0.6571
0.5281
0.5058
0.3476
a2838
0.6531
0^670
0.5632
9.7790
0.5764
0.5134
04055
0.5382
0.3418
0.5033
o.5»3»
0.2505
a263o
0.5752
0.5391
0.5389
0.5757
0.6212
04077
0497a
0.5733
0.5393
0.5386
0.2534
0.4086
0.5398
0.5397
0.5389
0.1469
0.1511
0.5386
0.3153
0.5390
+0.5386
+9.0300
-8.8473
+8.3800
-8.9293
+84.321
—8.1689
-8.7387
—8.0552
—7.7010
+8.5017
+8.6354
-8.7303
+7.7214
-8.3444.
+8.9685
— 8.4A36
-7.8597
+8.3007
—8.1623
+8.5230
-7.6453
-7.8587
+8.6935
+8.6761
-84220
-8.1753
-8.1735
—84265
—8.6305
+8.2962
-74403
-84145
—8.1792
-8.1741
+8.6949
+8.2950
—8.1855
—8.1848
—8.1783
+8.8iao
+8.80S4
—8.1756
+8.5916
—8.1803
-8.1776 I
No. I
!fci«FolK
Jo. 1. it sou
>»" «59 35 35-9 +
Ml- 19 3s aS,o
1IS3' III I 34^
I
Ms
*5 9 «^3
114 7 w,6
'itt6' 69 4s 59,5
itt7 j 3« 4 5'.« I
list I 74 10 iM I
tSS9 1 81 51 31.3
11901 »S so 18^
2S91
1I91
»«9*
iS9$
1I96
rf97
2S98
1899
1900
2901
«3 46 33.7
190a
79 54 »»»5
2903
M^ 3+43-»
1904
«39 »5 44.3
1905
56 57 41,0
2906
2907
X908
2909
2910
29II
2912
2913
2914
2915
2916
2917
2918
2919
2920
29ZI
2922
2923
2924
2925
137 5 43.9
36 46 3,6
97 »« 7^
61 II 12,0
156 38 3^
56 40 43,6
79 49 3*.9
116 19 56,3
70 12 52,3
129 27 19,$
69 48 3,3
«9 53 5.5
56 44 52^
43 38 40.*
«i5 53 39.9
86 8 6,9
57 31 5».5
69 41 514
69 55 41,8
140 27 3,4
"5 43 5M
69 28 1,0
69 30 1 1.7
69 48 16,2
147 42 17,8
147 29 29,5
69 55 46*5
»33 35 34.6
69 45 15.5
69 53 3S.I
1,99 . -Hmos
«-99 j <^5«o
j 0*625
n/)i j 0^74
+
I
2^1
2^1
2^5
2/>8
a.08
2^
a.09
*.«4
*.«4
*.'5
»-i5
*.»9
2,19
2,21
2,21
2^2
2,22
2,24
2,25
2,25
2,25
2,26
2,27
2,28
2,28
2.29
MX
2,31
».3>
2,32
».33
»»33
».33
a.34
».34
»»35
a.37
0,405
0.530
0.393
0.373
o.*59
0^224
0,5*4
o^34>
0426
0,070
0,438
0,379
0,295
0,401
0^*54
0,369
0^377
0,206
0,212
0,435
0*400
0.399
0.435
0,483
0,295
0,362
0^32
0.399
0,398
0,206
0,295
0.399
0.399
0,398
0,161
0,163
0.397
0,238
0,397
+0.397
-0,35
-0,95
— 0,01
-^1.16
+0,06
+0,06
+0,09
+0,02
—0,07
— 0,01
—0,03
-0.05
+0/)2
0,00
+0,4*
0,00
-0,45
—0,02
+0,06
—0.05
+0,05
+op5
+0,08
+0,07
+0,07
—0,06
—0,05
4* 0,02
+0,01
+0,06
—0,20
—0,15
+0,06
+0,02
—0,02
-fo.07
—0,21
+0,02
+0,04
4-0,05
+0,05
I^OBViKBHHt Qk
-9-9555 -9-74«« +
4-9.6S42 +9-7163
-9^94* -94«9«
+9-7330 +9-733*
-9-9077 -9-5»6i
1119 +9.3171
+9-5930 +9-6M '
-9-a999 +9-»>45 \
-9.5202 +8J737 j
-9.9221 .-9.57»3
-9-9446 -9-6H5
+9-5794 +9-W35
-9.72761-8.8938
+7.6435 +9.4631
-9.9565 -9.7430
I
+8.8739 +9-5»x6
—9.4571 +9.0290
—9.8704—9.4292
-9.H30 +9.3"9
—9.9242 —9.5868
—9.5382 +8.8188
-9-4597 +9.0280
-9.9486 -9.6724
-9.9467 -9.6654
+8.8357 +9.5214
-9.1265 +9.3238
—9. 1 3 10 +9.3222
+8.8531 +9.5249
+94368 +9.6455
-9.8669 —94263
-9-5794 +8.6154
+8.7664 +9.5168
-9.1229 +9.3274
-9.1348 +9.3230
—9.9470 —9.6750
.9.8655 -94257
9.1123 +9.3331
9.1146 +9.33*5
.9.1303 +9.3269
9-9535 -9-7158
-9.9534 -9-7i4«
-9.1367 +9.3H5
-9-9334 -9-6*75
-9.1287 +9.3*87
-9.1364 +9.3264
.0789 +9-9039
.0790 9.9039
.o79»| 9-9038
-07931 9-9037
.07941 9-9036
I
.0795, 9.9036
.07951 9-9036
x8io| 9.9028
.0814J 9.9025
.0819 9.9022
.0819
.0821
.0821
X823
.0823
.0840
.0841
.0845
.0846
.0859
.0860
.0866
.0867
.0870
.0871
.0879
.0880
.0881
.0882
.0883
.0889
.0891
.0893
.0897
.0901
.0903
.0903
.0905
.0910
.0910
.0911
.0912
.0912
.0918
.0924
9.9022
9.9021
9.9021
9.9020
9.9020
9.9010
9.9010
9.9008
9.9007
9.8999
9.8999
9.8995
9.8994
9.8993
9.8992
9.8988
9.8987
9.8986
9.8986
9.8985
9.8981
9.8980
9.8979
9.8977
9.8974
9-8973
9,8973
9.8972
9.8969
9.8969
9.8968
9.8968
9.8968
9.8964
+9.8960
•
I
9 I
I"
n
2078
I
T.I 1 14 3 386^2076-
! I I
1206^ 96.11.1042 I
1.... V.III5 33892077,
BJ1I9O
I
IQ4
^1045
i
. . . 106 iiLi047
...108
1
1
!"■•
. • . .
T.I 1 18 3398,2081
BJ1I96
M35O
W504
T.t 120 34072084
... 1 105 |UUt049
1212 I09iu.i050
I
1211 110 m.1051
343* »o88
1213 III
1217
1218
UL1045
112 ,iu. 1052
T.I 128
I215
I216
12 14
122 1
I219
1220
1222
1223
1224
1225
1226
1227
114
116
34062090
iLi046
iu.1053
3418
2094
T.1130 3427 2097
T.I 13 1.3428 2099
11310.1054.
118 It. 604
119 It. 606
117 -IT. 605
115 iii.1055
125
123
120
122
124
133
126
127
129
130
132
134
It. 607
iLi047
iT. 608
iii.1056
ii.1049
T.1135
ii.1053
0.1050
ii.1051
iii.1057
T.J 1 39
T.I 140
ii.1054
T.II37
iii.1058
iii.1059
34*3
3443
343 »
345*
3451
2100
2106
2105
2113
2112
2108
B.F 1197
R107
B.F1200
M352
B.F1205?
M353
R108
B.F12Q4
A 176
A 177
B.F iao6
G1465
B.F1209
M354
B.F1212?
R109
W511
M356
M358
B.F 1216
(Ra)
M 360
M361
B.P 1219
No.
2926
2927
2928
2929
1930
2931*
2932
2933
2934
»935
2936
»937
2938*
»939
2940^
2941
2942
^943
2944
»945
2946
2947
2948
2949
2950
2951
2952
»9S3
2954
^95 5
2956
»957
2958
2959
2960*
2961
2962
2963
2964
2965
2966
.2967
2968*
2969*
2970
132
Constellatioii.
Veloram
Cftncri ......
Chanueleontii
6 Hydne
Draconis ....
Cancri .
MaU ...
MaU...
VolintU
MaU ...
Mag.
b
Velomm
43 Cancri . ,
44. Cancri .
Carina .
9 HydrsB .
Ydomm
45 Cancri A'
Vnm M^iis . . . •
Velomm
7 HydrB ^
Velomm
Velomm b
Velomm
Carinae
Argiis 0
Velomm
46 Cancri 0-1
47 Cancri ^
HydrsB
Veloram
Veloram
Veloram
49 Cancri b
Veloram
Carinae
xo Hydne
Carinas d
Veloram
MaU a
48 Cancri 1
Veloram
Veloram
Veloram
VoUntis t
50 Cancri A^
5
8
5i
5i
6
7
5i
6
6
5
neb.
4i
7i
6
6
6
6
6
6
5
6
5
6
6
4
6
6
4i
6
6
6
6
6i
5i
6
7
5
neb.
4i
5
6
6
6
5«
6
Right
Ascension^
Jan. 1, 1850.
h m ■
8 32 22,28
3» 35.77
32 5m6
32 55,26
33 »o.o'
33 ".71
33 *9»05
33 37.«»
33 37.9*
34 i4.»3
34 »8.90
34 35.95
34 36,3*
34 39.00
34 45.79
34 49.95
34 5^.oa
35 9.^9
35 W.96
35 »3.o»
35 28.41
35 39.07
35 40.95
35 47.»3
35 59.80
36 0,18
36 8,70
36 9,28
36 18,03
36 18,60
36 20,14
36 26,73
36 36,30
36 51,50
37 4.13
37 4.49
37 i8,H
37 »5.59
37 34.03
37 36.76
37 50^
38 1,16
38 7,60
38 30,20
8 38 42,42
Annual
Preoes.
+2,108
+3.474
-3.149
+2,848
9.396
3.46 X
2,489
+4,307
-0,323
4-*.345
1,706
3493
3.4*4
1,080
2,783
2,203
3.3x6
5.556
1,692
3.X4a
2,042
1,989
1.7 H
1,089
1,722
X.7X7
3.701
3.4aa
».949
1,966
1,902
».053
3.»65
a,o39
1476
3,183
X.334
1.940
2,409
3.651
1.991
1,723
1.7*3
0,264
+ 3,302
SecVar.
0,0000
—0,0152
-0,3399
—0,0030
-0,5771
—0,0150
0,0000
+0,0005
—0,0790
+0,0005
—0,0037
—0,0160
—0,0141
—0,0169
—0,0021
+0,0004
—0,0114
—0,1232
-0,0039
—0,0077
—0,0003
—0,0006
—0,0035
—0,0167
-0,0034
-0,0034
—0,0224
—0,0142
-0,0043
—0,0008
- 0,0013
—0,0001
—0,0104
—0,0002
-0,0075
—0,0085
—0,0105
—0,0009
+0,0005
—0,0211
—0,0004
-0,0034
—0,0034
-0,0493
-0,0113
Proper
Motion.
—0,001
+0,005
-0,154
—0,002
—0,001
+0,004
—0,020
+0,018
—0,019
—0,005
—0,001
+0,009
+0,006
+0,039
+0,00 1
— o,oox
—0,004
+0,001
—0,012
0,000
—0,008
+0,021
—0,005
—0,013
+0,002
+0,003
—0,002
+0,021
+0,006
—0,008
+0,001
+0,017
+0,025
+0,003
+0,0 lO
+0,021
+0,001
+0,003
+0,012
—0,009
—0,009
—0,019
—0,004
Logarithms of
a
■8.7463
8.6446
9.3938
8.6250.
9402 X
8.6443
8.6751
8.7097
9.1474
8.7041
8.8354
8.6523
8.6430
8.9527
8.6358
8.7341
8.6319
9.0335
8.8405
8.6224
8.7695
8.7811
8.8378
8.9552
8.8373
8.8382
8.6911
8.6467
8.6265
8.7880
8.8014
8.7703
8.6317
8.7744
8.8893
8.6279
8.9169
8.7969
8.7011
8.6860
8.7874
8.8436
8.8440
9.09x4
-8.6397
+8.8520
8.7494
9-4976
8.7286
9-5047
8.7468
8.7765
8.8105
9.2482
8.8026
8.9329
8.7494
8.7401
9.0496
8.7322
8.8303
8.7277
9.1284
8.9353
8.7164
8.8632
8.8741
8.9307
9.0477
8.9289
8.9298
8.7822
8.7377
8.7169
8.8784
8.8917
8.8602
8.7210
8.8627
8.9768
8.7153
9.C034
8.8831
8.7867
8.7714
8.8719
8.9275
8.9274
9-1734
+8.7209
+0.3238
+0.5409
—0.4981
+0.4546
0.9729
0.5392
0.3960
+0.3631
—9.5088
+0.3701
0.2320
0.5432
0.5345
0.0333
04445
0.3431
0.5206
0.7448
0.2285
04972
** 0.3100
0.2986
0.2340
0.0369
a236o
0.2349
0.5683
0.5343
04696
0.2936
0.2792
0.3123
0.5139
0.3095
0.1691
a 5029
0.125 1
0.2878
0.3818
0.5624
0.2992
0.2363
0.2363
942X6
+0.5187
+8.5757
-8.1990
+9-3877
+7-94x0
-9.3962
-8.1867
+8.3611
+84798
+9.1276
+8.4603
+8.7352
—8.2260
—8.1486
+8.8999
+8.0602
+8.5398
-7.9910
-8.9983
+8.74*3
-74587
+8.6164
+8.6389
+8.7374
+8.9024
+8.7361
+8.7376
— 84060
-8.1527
+7.6932
+8.6506
+8.6751
+ 8.6156
-7.8973
+8.6219
+8.8130
-7.6628
+8.8509
+8.6650
+84331
-8.3757
+8.6464
+8.7435
+8.7440
+9.0640
-7'98<H
Nortli Polar
No. Difltanoe,
Jan. I, 1850.
o i M
2926 132 27 S7f7
2927 68 59 36,7
2928 170 24 46,7
2929 10 1 56 55,0
2930 9 25 12,7
2931 69 35 44,4
2932 119 I 46,7
»933 126 4 57,7
2934 162 50 32^
2935 124 46 47,6
2936 142 33 42,9
»937 67 59 4a.3
2938 71 18 56,1
2939 152 19 38,6
2940 105 24 29,1
2941 129 44 4,5
»94» 76 47 4.1
2943 22 44 50,2
*944 i4» 54 36,7
2945 86 3 58,1
2946 134 39 37,2
2947 136 7 3,3
2948 142 31 24,9
2949 152 18 55,6
2950 142 23 29,8
2951 142 29 3,2
2952 58 45 44,0
»953 7» 17 5»»o
2954 96 41 47,5
2955 136 47 5,0
2956 138 23 21,7
*957 »34 »7 »7.9
2958 79 22 44,8
*959 >34 5* 36»5
2960 147 o 42^4
2961 83 46 42,1
2962 149 13 35,1
2963 137 33 45,5
2964 122 38 50,3
2965 60 41 44,0
2966 136 16 20,6
2967 142 33 43,5
2968 142 34 37,5
2969 159 51 3,3
2970 77 20 33,9
Annual
Preces.
+
a.37
».39
2^1
».4»
»»43
».43
MS
2^6
246
2,50
2,52
».53
a»S3
a.S3
a.54
*.S4
».55
2,56
».57
2,5«
a»59
2,60
2,60
2,61
2,62
2,62
1.63
*,63
2,64
»»64
2,64
2,65
2,66
2,68
2,69
2,69
».7i
2,72
*.73
a.73
a»7S
2,76
a»77
*i79
2,80
Sec. Var.
00
4-0,242
+o»399
—0,361
4-0,326
1,076
0,396
0,285
4-0,264
—0,037
4-0,267
0,194
o,39«
0,390
0,123
0,317
0,251
0,377
0,632
0,192
0,357
0,232
0,226
0,195
0,124
0,195
o.>95
0^.19
0,388
0,334
0,223
0,215
0,232
0,369
0,230
0,167
o»3S9
0,151
0,219
0,272
0,411
0,224
0,194
0,194
0,030
4-0,371
Proper
Motion.
11
—0,02
—0,08
-0,88
4-0,03
4-0,08
4-0,10
4-0,24
• • a • « •
4-0,10
—0,23
-0,03
4-0,01
— 0,02
4-0,08
4-0,07
—0,01
—0,02
—0,21
4-0,01
4-0,07
4-0,07
—0,19
4-0,15
4-0,07
-0,13
— 0,02
4-0,24
—0,01
+0,16
+0,06
-0,13
4-0,03
4-0,10
—0,14
—0,03
—0,16
4-0,07
—0,09
4-0,07
—0,08
—0,18
—0,12
—0,26
-f 0,06
Logarithms of
T
-9.9302
—9.0906 4-9-3453
-9.9279
—9.7688
4-9-*47i 4-9-7863
—9.1242
—9.8808
-9.9097
-9-94*9
-9.9045
—9.9466
—9.0402
—9.2066
-9.9509
-9.7964
-9.9204
-9.3878
4-9-74"
—9.9462
-9.5792
-9.9325
-9-9353
-9.9452
-9.9495
-9-9447
-9.9448
4-8.501 1
-9.1093
-9.7173
—9.9360
—9.9388
-9.9311
-94527
-9.9316
-9.9473
-9.5410
-9.9477
-9.9363
-9.8934
—6.3010
-9-9334
-9,9427
—9.9426
—9.9408
—9.4062
f
—9.6196 4-
-9-7853
-9.1076
4-9-3347
-9-4789
-9-5634
-9-7735
-9-5509
-9.6951
4-9.3692
4-9-30"
-9.7429
—9.2203
—9.6018
4-9-Jt555
-f 9.7617
—9.6988
4-8.6338
-9.6445
-9.6558
-9.6977
-9.7456
-9.6977
—9.6983
4-9-5*40
4-9-3053
-8.8663
—9.6622
-9.6734
-9.6453
4-9.0658
-9.6494
-9.7250
4-8.8363
—9.7360
—9.6703
-9-5345
4-9-49*3
—9.6621
-9-7034
-9.7037
-9.7772
4-9.1458
dr
.0925 4-9-8960
0930 9-8957
,0936 9.8953
0938 9-895*
0944 9-8948
0945 9.8947
0951 9.8943
0955 9-8941
0955 9.8941
0969 9.8932
0975 9.8928
,0978 9.8926
0978 9.8926
0979 9*8926
0982 9.8924
0983 9-89*3
0986 9.892 1
0991 9.8918
0992 9.8918
0996 9*8915
0999 9.8913
1003 9.8910
1004 9.8910
1006 9.8908
loii 9*8905
10 II 9.8905
1014 9*8903
1015 9.8903
1018 9.8900
1018 9.8900
1019 9.8900
102 1 9.8898
1025 9.8896
103 1 9.8892
1036 9.8889
1036 9.8889
1041 9.8885
1044 9.8883
1047 9.8881
1048 9.8880
1054 9.8877
1058 9.8874
1060 9.8872
1G69 9.8866
1074 4-9.8863
1229
1228
1230
1231
1*34
1232
1235
1233
1236
1*38
I A
Taylor.
139
135
138
136
140
H5
142
143
146
148
144
"37
iLio56
vt, 611
U.1057
iLio58
ii.1059
V.I 146
ii.io6i
T.I 148
iLio6o
iiLio6i
ii.1063
iii. 1064 3463
ii.1062
iiLio62
H7
155
149
150
▼.1151
iLio64
▼-"54
ii.1065
V.I 156
V.1159
"37
1240
"39
1242
V.1160
iii. 1065
ii.io66
152 iii. 1066
V.1165
>54
157
162
158
163
V.I 166
V.I 168
ii.io68
V.I 169
V.I 170
iv. 614
V.1171
V.I 172
ii.1070
ii.1069
V.1175
V.1178
V.1179
11.1072
3446
3537
3450
3456
Bris
bane.
21 14
2136
3462
3467
3475
2122
2123
2129
2127
2130
2135
2132
34722138
34682140
34702141
34762143
3491 21501
34822148
34842149
3478*154
34832155
34802157
3486
3497
3504
349*
3487
3496
3505
3507
3536
2158
2159
2163
2161
2160
2165
2168
2169
2184
Varioua.
6 1463
M 363
W514
J 201
R III
M364
R 112
W516
M365
B.F 1210
J 202
J203,Rii4
M366
B.F. 1233
R 115
M367
R116
J 205
J 204
M368
R118
R 119
M 369
Now
1971
197*
»973
1974
»975
2976*
»977
1978
»979
1980
2981
2982
2983
2984
2985
2986
2987
2988*
2989
2990
2991
2992
2993
2994
299s
2996
2997
2998
2999<
3000
3001*
3002
3003^
3004^
3005
3006
3007
3008
3009^
3010
30x1^
3012
30x3*
3014
3015
U4
CoDftellation.
IX Hydne g
Vekmim D
y elonim d
MaU
12 Hydne
Mag.
Hydre
Cancri
13 Hydne
Aiffia
MaU..
S
Ydonim a
5 Vnm Migoris . . 6
Yfiorum
Lynda
Vdorum
Cariiue
14 Hydne
UnaDM^orii
35 Lynda
Cancri .....
Caacri .
Veloruxn
Volantis
Volantis
54 Cancri .
Ydomm
52 Cancri
Carina /
51 Cancri
53 Cancri g^
Vcloram
55 Cancri f*
6 Urae Migoria . . .
Uraae M^oria . . .
Mali
MaU
MaU
Carinn
Vdomin h
MaU e
15 Hydras
Velorum
Hydne
Vdomm g
Cancri
4
6
6
6
6
6
7i
5
3
6
5
5i
neb.
H
6
6
Sk
7i
Si
7
7
6
6
6
H
6
7
5
6
64
64
6
5i
7
6
6
6
6
6
6
6
6*
6
Si
7
Right
Aacenaion,
Jan. I, 1850.
h m •
8 38 49»94
3S S^A^
39 «»90
39 5.S»
39 17^3
39 38»4a
AO a4»75
40 29,11
40 33,66
40 5".93
40 56,75
40 57,75
41 9.3*
41 13,07
41 25,04
4» 3»,5«
41 49r45
41 5o»99
4« 5>»6s
42 I0,20
42 12,36
42 13,81
4» *5,54
42 26,09
4» 39^9 «
42 45,09
42 46,72
4» 49,93
43 »8,»»
43 »5,70
43 35,8 1
43 39,17
43 4»,»7
43 44.94
43 45»34
43 46,04
44 0,56
44 1,30
44 4**9
44 9,99
44 12,08
44 ",8i
44 »8,99
44 36,69
8 44 44,47
Annual
+3,196
1,876
»,14»
2,307
1,834
3,046
3,309
3,185
1,656
2,380
1,032
5,033
2,152
3,754
2,039
1^430
3,019
4,551
4,063
3,4"
3,4*8
1,033
0,866
0,600
3,360
2,i6x
3,371
1,556
3,718
3,627
1,763
3,628
5,154
5,349
1,513
1,434
1,533
I,I2X
1,131
1,553
1.954
2,266
3,175
1,073
+3,396
Sec Var.
—0,0089
—0,0014
+0,0004
+0,0008
—0,0026
—0,0060
—0,01x6
—0,0087
-0,0043
+0,0008
0,0000
-0,0909
+0^0006
—0,0251
0,0000
—0,0086
-0,0054
—0,0618
-0,0375
-0,0143
—0,0148
0,0000
—0,0248
-0,0353
—0,0130
+0,0007
-0,0x34
—0,0060
—0,0246
—0,02 II
—0,0027
—0,0212
—0,1088
—0,1161
+0,0004
+0,0008
+0,0003
—0,0167
+0,0009
+0,0003
-0,0043
+0,0010
—0,0086
+0,0003
—0,0141
Proper
Motion.
—0,007
—0,016
—0,009
+0,026
+0,005
—0,009
— 0,OQ2
+0,001
-0,004
— 0,011
+0,002
—0,001
—0,072
+0,005
+0,005
— 0,001
+0,004
+0,001
—0,002
+0,025
—0,038
—0,007
+0,022
0,000
+0,006
+0,008
—0,0 IX
—0,028
—0,036
+0,003
+0,015
+0,001
—0,008
+0,054
+0,007
—0,008
—0,002
-0,017
+0,005
—0,006
Logarithmaof
—8.6325
8.8152
8.759s
8.7154
8.6417
8.6313
8.6444.
8.6358
8.8657
8.7157
8.7884
8.9700
8.7636
8.7153
8.7885
8.9134
8.6366
8.8830
8.78x3
8.6600
8.6623
8.7921
9.0161
9.0577
8.6549
8.7664
8.6566
8.8932
8.7159
8.6970
8.8535
8.6979
9.0171
9.0326
8.6981
8.7130
8.6952
8.9785
8.7553
8.6920
8.6442
8.7483
8.64^
8.7908
— 8.6641
+8.7132
8.8953
8.8394
8.8050
8.7206
8.7089
8.7190
8.7 lOI
8.9397
8.7886
8.8610
9.0425
8.8353
8.7868
8.8592
8.9836
8.7058
8.9521
8.8503
8.7279
8.7300
8.8597
9.0829
9- "45
8.7208
8.8321
8.7221
8.9585
8.7794
8.7600
8.9159
8.7600
9.0790
9.0944.
8.7599
8.7747
8.7560
9.0393
8.8158
8.7522
8.7043
8.8083
8.7032
8.8493
+8.7221
d
+0.5047
0.2733
0.3307
0.3631
04513
04838
0.5196
0.5031
0.2189
0.3766
0.3080
0.7018
0.3328
0.5745
0.3093
0.1552
04.799
a658i
0.6088
0.5330
0.5351
0.3082
9-9373
9*7779
0.5263
0.3346
0.5279
0.19 19
0.5715
0*5595
0.2463
0.5597
0.7205
0.7283
04002
0.3863
04036
ao496
0.3485
04071
04704
0.3553
0.5017
0.3165
+0.5310
-7.7163
+8.6948
+8.5859
+8.5009
+7.9938
+7.0035
-7.9996
— 7.6822
+8.7745
+84641
+8.6416
— 8.9x80
+8.5892
—84611
+8.6407
+8.8426
+7.3390
-8.7990
—8.6252
-8.1628
—8.1833
+8.6462
+8.9743
+9.0238
—8.0927
+8.5912
—8.1 114
+8.8129
-84524
—8.3801
+8.7518
—8.3821
-8.9750
-8.9936
+8.3824
+84399
+8.3676
+8.9270
+8.56x2
+8.3513
+7.7058
+8.5433
—7.6562
+8.6384
-8.1525
No.
1971
1972
*973
*974
»975
1976
»977
*97«
2979
2980
2981
2982
2983
2984
2985
2986
2987
2988
2989
2990
299 X
2992
»993
»994'
2995
2996
»997
2998
2999
3000
3001
3002
3003
300*
3005
3006
3007
3008
3009
3010
301 1
3012
3013
3014
3015
North Polar
DiBtance,
Jan. I, 1850.
2
a.7
«3
«39 «^ 5S.«
132 6 %\/>
126 36 34,0
103 o 3,3
91 20 59,9
76 54 «3.»
83 36 39,5
144 9 38,6
124 4 28,6
135 »9 43.^
27 28 52,6
X32 o 40^
56 9 30,2
135 *« S4»8
148 10 37,0
9» 53 »9.5
34 *9 58.6
45 43 "»«>
7X 26 32,5
70 3^ 44.7
135 36 20,8
155 16 56,0
157 40 4»3
74 5 48.*
»3» 54 40,8
73 »6 37.5
146 13 9,1
56 58 3»9
61 10 54,9
X42 17 49,2
61 5 59^
H 49 40.9
23 54 30,1
1x8 54 18,0
122 13 20,9
118 3 27,3
152 38 19,6
"9 45 47»a
117 9 23,7
96 37 s,o
"8 35 8,5
84 5 58^
134 45 8,6
72 4 6,8
Animal
Preces.
+
H
2,81
2,82
2,83
1,83
2,84
2,87
2,92
2,92
a.93
*.95
».95
2,96
a»97
»»97
*»99
».99
3,ox
3,02
3,02
3.04
3.04
3»04
3*05
3.05
3.07
3,08
3,08
3,08
3."
3."
3.»3
3.13
3»>4
3»»4
3.14
3»»4
3,16
3,16
3,x6
3»i7
%M
3*17
3.19
3.40
3,21
SecVar.
u
+0.359
0,210
0,240
0,259
0.3*7
0.341
0,369
0.355
0,185
0,265
0,226
0,560
0,239
0^4.18
0^227
0.159
0,335
0,505
0,451
0,378
0,380
0,225
0,096
0,066
0,372
0,139
0,373
0,X72
0,4x2
o^oo
0,194
0,400
0,579
0,589
0,277
0,268
0.279
0,123
0,246
0,281
o,3»5
0,249
0,349
0,228
+0,373
Proper
Motion.
It
+0,03
+0,05
+0,03
+x,o8
-0,04
—0,03
—0,03
+0,03
+0,13
—0,13
+0,04
— o,x7
— X,62
+0,09
— o,x4
0,00
—0,02
+0,05
+0,04
-0,35
+o,x8
-0,07
—0,02
—0,10
-0,25
—0,02
+0,02
—0,27
+0,25
+0,13
—0,15
+0,03
—0,24
+0,30
—0,10
+0,01
0,00
—0,21
+0,08
+0,10
Logarithms of
tf
-9.5283
-9.9375
—9.9229
-9.9067
-9.7750
-9.6550
-9.3969
-9-5393
-9.9414
-9.8961
-9.9287
+9.6784
—9.9206
+8.8082
—9.9280
-9.9425
-9-6738
+9-58"
+9-3434
—9.2292
-9.1965
—9.9276
— 9.940X
-9.9381
-9.3214
—9.9188
—9.3008
—9.9402
+8.6875
—8.1931
—9.9362
—8.1673
+9.7020
+9.71x6
—9.8722
-9.8864
-9.868X
-9-9393
-9.9118
-9.8636
-9.7x43
-9.9082
■9-5494
-9.9234
-9.2582
+8.8892
—9.6854
—9.6323
-9.5815
—9.1586
-8.1794
+9.X642
+8.8556
—9.7x82
-9-5584
—9.6634
+9.7582
—9.6363
+9.5566
-9.6635
-9.7408
—8.5x46
+9.7282
+9.6562
+9-3157
+9-3341
—9.6671
-9.7718
-9.7797
+9.25x8
-9.6390
+9.269 X
-9.7341
+9-5519
+9-4988
-9-7143
+9.5004
+9.7742
+9-7774
-9.5007
-9-5433
-9-4894
-9-7655
—9.6230
-9-4767
—8.8790
—9.6124
+8.8300
—9.6659
+9.3069 1+
076
080
081
082
087
095
112
"4
116
122
124
125
129
130
»35
138
144
»44
145
151
»5»
153
»57
157
162
164
165
166
176
179
183
184
185
186
186
187
192
192
»93
195
196
196
202
205
+9.8861
9.8859
9.8858
9-8857
9.8854
9.8848
9.8836
9-8835
9.8834
9.8829
9.8827
9.8827
9.8824
9.8823
9.8820
9.8818
9.8813
9.8813
9*8813
9.8808
9.8807
9.8807
9.8804
9.8803
9.8800
9.8798
9.8798
9.8797
9.8789
9.8787
9.8784
9.8784
9.8783
9.8782
9.8782
9.8782
9.8778
9.8777
9.8777
9-8775
9-8775
9-8774
9.8770
9.8768
208 '+9.8766
i»43
1244
164
168
166
167
170
1248 172
1241
»»45
1249
1247
1250
176
165
173
177
175
179
180
Taylor.
U.1073
Y.IX86
iiiio67
Y.I 188
ii.1074
iLi075
iiLio68
ii.1076
ii.1077
V.1196
y.1198
iiLio69
y.1199
m.1070
y.l202
y.1203
il.1079
m.1071
ii.io8o
iLxo8i
Y.1208
182
187 V.1210
1251 183 11LX072
V.1212
1252 184 jiii. 1073
12531 185 iiLi075
iiio82
3514
3508
3506
353»
3521
3526
2194I
2193
2198
3528
3545
354*
3562
3568
Bris.
bane.
2180
2179
2178
2199
2200
2206
1254' 186
1246 178
188
190
Y.1215
ii.1083
iii.1074
iv. 6243548
194
^93
iv. 625
3554
2212
2216
2218
2221
2214
2217
3560"*+
J3 2225
3549
3551
2222
2223
2226
3573;2232
iv. 626.35562228
ii.1085,3553
1256 189 m.1076
V.X217 3557
198
191
2227
m.1077
ii.io86
3565
2230
2234
Variou.
B.F 1241
M 370
J206,Rl20
J 207
G 1472
B.F 1242
R 121
B.F 1220
M 371
M 372
M373
B.F 1236
W525
W526
B.F 1253
M374
No.
Constellatioiu
3016
3017
3018
3019
3020
3011^
30»a^
3013
3024
3025
3026
3027
3028
3029
3030
3031
3032
3033
3034
3035
3036
3037
3038
3039
304D
3041*
304a
3043
3044
3045
3046
3047
3048
3049*
3050
3051
3052
3053"
3054
305 s
3056
3057
3058
3059*
3060
J 36
Mag.
57 Cancri 0^
Cancri
Cancri
Cancri
Velonim /
Unas Majoris ....
Cancri
Chameleontia ..ij
Velonim
Lyndt
58 Cancri pS
Lyncis
Carins
Cancri
Velonim
Cancri
16 Hydrse (
59 Cancri
Velonim
60 Cancri
Carine
17 Hydne
Velonim
Hydne
Chamideontis . . . .
Cancri ..
Draconis
Volantis
Cancri ..
Velonim
61 Cancri r'
62 Cancri o*
9 Uns Maoris . . I
8 Unae Majoris . . o
Carinae
MaU d
63 Cancri 0^
Cancri
Velonim
65 Cancri ct
64 Cancri
Carina
Cancri
LynciB
Lyncis
5i
7i
7i
H
6
7
74
5
6
6
6
6
6
7
64
7*
4
5i
6
6
6
7
6
7*
5i
7*
6
6
7
6
6
6
3i
S
6
6
6
6
6
4
Si
6
7
4
6
Right
Ascension,
Jan. I, 1850.
h m ■
8 45 4*84
45 »o."
45 "»6i
45 *4.38
45 »8»99
45 31.77
46 8,60
46 17,84
46 23,36
46 39»o9
46 39,92
46 45.49
46 4946
46 55.47
47 4.78
47 »o.79
47 a7.9<'
47 40.57
47 43.05
47 43.8a
47 47.09
48 8,49
48 8,82
48 8,97
48 ",83
48 17.59
48 H.41
48 3*.36
48 41.93
48 49.55
48 51.H
48 5*.66
48 54.59
48 56,30
49 4.55
49 5.79
49 ".»5
49 36,33
50 3.34
50 16,77
50 19,26
50 22,90
50 41.87
50 53.01
8 50 57,63
Annual
Preces.
+3.678
3.4^7
3.399
3.339
1,033
5.386
+3.335
— 1,808
+2,219
4,112
3.613
3.93a
1,143
3.39»
2,287
3.333
3,184
3.7*9
1.974
3.a86
1.535
2,942
1,819
+1,94*
— 1,817
+3.394
9,646
0,819
3.387
2,010
3,661
3.353
4.195
5.547
».599
a.564
3.357
3.144
2,103
3.188
3.710
1,381
3404
3.967
+3.843
Sec. Var,
—0,0231
—0,0157
—0,0142
—0,0126
+0,0002
—0,1207
—0,0126
—0,2169
+0,0011
—0,0412
—0,0211
—0,0332
—0,0162
—0,0141
+0,0011
—0,0126
—0,0089
-0,0253
—0,0002
—0,0114
—0,0065
—0,0041
—0,0018
—0,0041
—0,2213
—0,0144
-0,7073
—0,0277
—0,0142
+0,0001
—0,0231
—0,0132
—0,0459
—0,1376
—0,0052
+0,0004
—0,0134
—0,0105
+0,0009
—0,01 16
—0,0251
—0,0100
—0,0148
—0,0358
—0,0304
Proper
Motion.
+0,004
+0,001
+0,001
—0,004
+0,033
+0,013
—0,008
+0,028
—0,018
—0,001
Logarithms of
—0,001
+0,016
+0,027
0,000
—0,001
+0,006
+0,002
+0,013
0,000
+0,012
+0,017
—0,029
+0,012
—0,003
+0,015
+0,007
+0,006
—0,070
+0,006
—0,004
+0,020
+0,005
—0,012
+0,005
0,000
+0,013
—0,007
—0,036
-8.7108
8.6723
8.6659
8.6589
8.8021
9.0448
8.6602
93430
8.7645
8.8064
8.7027
8.7675
8.9843
8.6685
8.7519
8.6626
8.6511
8.7276
8.8216
8.6588
8.9137
8.6534
8.8562
8.6534
9.3508
8.6720
9.4766
9-0453
8.6720
8.8170
8.7173
8.6682
8.8312
9.0817
8.9051
8.7023
8.6694
8.6594
8.8003
8.6645
8.7307
8.9526
8.6786
8.7869
-8.7601
+8.7675
8.7280
8.7215
8.7144
8.8572
9-0997
8.7128
9-3951
8.8162
8.8571
8.7533
8.8178
9.0343
8.7181
8.8010
8.7106
8.6987
8.7743
8.8682
8.7054
8.9601
8.6984
8.9012
8.6984
9-3956
8.7164
9.5206
9.0888
8.7149
8.8594
8.7596
8.7104
8.8732
9.1237
8.9465
8.7436
8.7104
8.6988
8.8380
8.7014
8.7674
8.9891
8.7139
8.8215
+8.7944
+0.5656
0.5374
0.5313
0.5236
0.3081
0.7313
+0.5231
-0.2573
+0.3461
0.6141
0.5579
0.5946
0.0582
0.5303
0.3593
0.5228
0.5030
0.5716
0.2953
0.5166
a 1862
0^.686
0.2599
+0^.686
-0.2593
+0.5307
0.9843
9.9132
0.5298
0.3033
0.5636
0.5254
0.6227
0.7440
0.2039
04090
0.5260
0.5111
a3229
0.5169
0,5694
0.1401
0.5319
0.5984
+0.5847
-8-4245
—8.2172
-8.1584
—8.0711
+8.6588
-9.0074
—8.0677
+9-3341
+8.5763
-8.6648
—8.3813
—8.5825
+8.9327
-8.1537
+8.5428
—8.0684
-7.7059
—84.693
+8.6913
-7.9836
+8.8376
+7.7633
+8.7501
+7.7633
+9-34"
—8.1632
-94717
+9.0068
-8.1553
+8.6808
—84267
—8.1057
—8.7065
-9.0495
+8.8241
+8.3609
—8.1139
-7.8974
+8-6457
-7.9976
—84667
+8.8892
—8.1849
-8.6155
-8.5513
No.
3016
3017
3018
3019
3020
3021
3022
3023
3<»4
3025
3026
3027
3028
3029
3030
3031
3032
3033
3034
303s
3036
3037
3038
3039
3040
3041
3042
3043
3044
3045
3046
3047
3048
3049
3050
3051
3052
3053
3054
3055
3056
3057
3058
3059
3060
North Polar
Distance,
Jan. 1, 1850.
//
58 SI 19.'
69 28 9,4
71 S3 26,8
75 I 44.5
»35 S« i5»»
»3 »5 35.9
75 " 35.0
168 24 S3.S
130 2S 2S,0
43 47 46.8
61 30 12,3
49 13 37.7
iS» 37 X5.6
72 12 6,0
128 9 34,1
75 15 ».5
83 29 11,2
56 30 S7.»
J 37 47 38.4
77 48 12,7
147 4 ".5
97 14 0.9
141 33 S1.0
97 13 S^fi
168 31 2»0
71 s6 45.8
8 34 47.4
156 14 8,3
72 16 58^
"36 57 7.9
59 " 36.4
74 6 17,7
41 22 21,S
21 47 29,9
146 5 o,%
117 6 22,1
73 50 43.3
80 2 20,9
»34 »8 15,3
77 33 5»t7
57 o 10,5
149 47 0,8
7» 17 4.7
47 37 37»4
5J 48 57.5
Annual
Preces.
4-
+
3.»3
3.a5
3.15
3.a5
3.a^
3.»6
3.30
3.31
3.31
3.33
3.33
3.34
3.34
3.35
3.36
3.38
3.38
340
340
340
3.4»
3.43
3.43
3.43
3.43
3.44
345
3.45
3.47
3.47
3.48
3.48
3.48
3.48
3.49
3.49
3.50
3.54
3.55
3.57
3.57
3.57
3.59
3.61
3,61
SecVar.
Proper
Motion.
+o.4«3
0.377
0,37a
0,366
0,223
0,589
4-0,364
-0,197
+0,242
0,448
0,394
0,428
0,125
0,369
0,249
0,362
0.34^
0405
0,214
0,357
0,167
0,319
0,197
+0,319
—0,197
+0,367
1,044
0,089
0,366
0,217
0,396
0,362
0.453
0,599
0.173
0,277
0,362
0,349
0,226
0,353
0.398
0,148
0,365
0,415
+0,412
0,00
+0,04
+0,03
+0,13
+0,11
+0,16
-0,49
—0,21
-0,04
+0,04
+0,04
—0,19
+0,20
0,00
+0,07
+0,02
0,00
—0,09
+0,04
+0,05
+0,08
-0,44
—0,02
+0,10
+0,08
+0,08
-0,03
-0,04
+0,28
+0,01
—0,20
+0,05
—0,06
+0,12
+0,03
+0,06
—0,06
+0,08
+0,28
Logarithms of
+8.2381
-9.1556
-9.2531
-9.3528
-9.9249
+9.7126
-93583
-9.9138
-9.91 13
+9.3782
-8.3979
+9.2017
-9.9358
-9.2674
-9.9042
-9.3617
-9.5400
+8.6866
—9.9256
—9.4265
-9.9346
— 9.7211
—9.9302
—9.7211
-9.9107
—9.2615
+9.8254
-9.9313
-9.2739
-9.9230
+7.8195
-9-33I6
+9-4496
+9.7213
—9.9326
-9.8594
-9.3243
-94767
—9.9170
—9.4236
+8.5682
-9.9317
-9.2433
+9.2418
+9.0527
y
+9.5330
+9.3648
+9.3125
+9.2322
—9.6769
+9.7829
+9.2291
—9.8130
-9.6340
+9.68 II
+9.5013
+9.6378
-9.7714
+9.3085
-9.6145
+9.2300
+8.8791
+9.5665
—9.6946
+9.1498
-9.7490
-8.9357
-9.7198
-8.9357
—9.8172
+9-3»74
+9.8215
—9.7882
+9-3 »03
—9.6910
+9.5367
+9.2649
+9.7027
+9*7953
-9.7468
-94^64
+9.2724
+9.0669
-9.6752
+9.1634
+9.5664
-9.7671
+9-3374
+9.6601
+9.6228
+
+
1215
122 1
1222
1222
1224
1225
1238
1241
1243
1249
1249
1251
1252
"55
1258
1264
1266
1271
1272
1272
1273
1280
1280
128 1
1282
1284
1286
1289
1292
1295
1295
1296
1297
1297
1300
1300
1303
13"
1320
1325
1326
1327
1333
1337
1339
+9.8760
9.8756
9-8755
9-8755
9-8753
9.8752
9.8742
9.8740
9.8738
9.8734
9-8733
9.8732
9-8731
9.8729
9.8726
9.8722
9.8720
9.8716
9.8716
9.8715
9.8714
9.8708-
9.8708
9.8708
9.8707
9.8706
9.8704
9.8702
9.8699
9.8697
9.8696
9.8696
9.8695
9.8695
9.8692
9.8692
9.8690
9.8683
9.8675
9.8671
9.8671
9.8670
9.8664
9.8661
+9.8660
f
1255
1258
1261
1259
1262
1264
• • • a
1263
1265
1260
1257
1266
1269
1267
1268
192
195
196
197
205
iii.1078
iv. 627
iv. 628
iv. 629
iiLio79
203
202
204
iii.1080
ii.1091
V.1225
iii.1082
ii.1087
206
208
210
209
211
»i4
»i5
213
Taylor.
Bris.
bane.
357a
3623
3577
iLio88
y.1229
iiLio83
iLio89
iii.1084
V.123C
iLi09o
V.1232
iiiio85
V.1233
iv. 632
ii.1096
iv. 633
217 iii.1087
V.1235
216
218
212
207
220
219
iiiio88
iLio93
ii.1092
iiLio86
V.1237
ii.1095
iLi094
222
221
224
223
V.1239
iLio97
iiLio89
V.1241
ii.1098
ui.1090
3580
2241
2254
2244
2251
2249
3584
3594
3593
3644
2252
2256
2259
2270
3609 2264
3596
3603
2262
2265
3589 "63
36042272
2268
3613
2274
Various.
M375
M376
M377
B.F
M
J 208
1237
378
G1486
G1487
M380
M381
R 124
M382
R125
J 209
M385
G1480
R 127
M383
R126
M384
R128
W532
M386
B.F 1267
M387
BmAmiJm
(S)
M388
B.F 1264
G 1496
137
Right
Ascension,
I Jan. I, 1850.
3061
3062
3063
3064
3065
3066
3067
3068
3069
3070
3071
3072
3073
3074
3075
3076
3077
3078
3079
3080
3081
3082
3083*
3084
3085
3086*
3087
3088
3089
3090
3091*
3092
3093*
3094
3095
3096*
3097
3098
3099
3100
3101
3102*
3103*
3104*
3105
Carinse
Cancri
Chamaeleontis . . . .
Carinae e
Hydne
Velorum H
Velonim
66 Cancri • • .
67 Cancri
MaU
Velorum
Urss Majoria . . .
Carinae b^
68 Cancri
12 Urss Mejoris . . x
Hydne
Velonim
Hydne
69 Cancri y
Velorum
Velorum
MaU
Ursae Maoris . . .
Velorum
Ursae Migoris . . .
Ursae Midoris . . .
1 1 Ursae Migoris . . 0
70 Cancri
Carinae i^
Velorum
Ursae Migoris . . .
Velonim
Cancri
Velorum
Cancri
Annual
Preces.
Sec. Var.
Mali
Lyncis
Velorum ...
13 Urss Majoris
Lyncis
Carine
71 Cancri
Cancri
Cancri
18 Hydrae ut
6
7
6
Sk
6
7
6
7
6
6
6
4
7
4
6i
6
8
6
7
6
6
6i
6
6
6
5
61
4
6
7
H
8
6i
7
5
6
5
6
6
7i
7l
74
6
h m 8
8 SI 6.34
1 51 ".65
SI »7»78
SI 39.0s
51 41,81
51 47.36
52 0,72
52 11,30
s» 51.63
52 53,80
5» 57^6
5» 58.51
53 i8»oi
53 X8,20
53 »i.76
53 36*35
53 47.5*
53 54.41
53 57.59
54 »i.69
54 a9.63
54 40.84
54 43.95
54 54»97
55 M*
55 3
55 8,97
55 ".99
55 43."
55 47.17
55 54.16
55 56,01
56 4.94
56 11,65
56 27,59
56 35.0a
56 58,52
57 6,15
57 7,15
57 14.29
57 18,87
57 19.99
57 50,85
58 1.95
8 58 4.50
+1,520
+3.309
-1,950
+1,370
2,798
i,8ix
1,763
3.701
3.599
2,548
1,989
4.455
1,474
3.380
4.141
3,177
2,04a
3.177
3.524
2,006
2,239
2.597
4.283
2,183
4,186
4.740
5.397
3.594
1.499
2,226
4.226
1,884
3.523
2,298
3.265
2,625
3,848
1.863
5.409
3.842
1.389
3.381
3.375
3.342
+3.166
—0,0068
—0,0122
—0,2423
—0,0102
—0,0018
—0,0018
—0,0025
—0,0251
—0,0214
+0,0007
+0,0002
—0,0618
—0,0079
—0,0143
—0,0448
—0,0089
+0,0007
—0,0089
—0,0189
+0,0005
+0,0016
+0,0005
—0,0527
+0,0015
-0,0477
—0,0810
—0,13x7
—0,0215
-0,0073
+0/5017
—0,0501
—0,0007
—0,0191
+0,0018
—0,0113
+0,0004
—0,0320
—0,0008
—0,1350
—0,0317
—0,0100
-0,0x47
—0,0145
—0,0135
—0,0087
Proper
Motion.
—0,018
—0,006
—0,023
+0,022
+0,030
—0,013
+0,019
—0,002
-0,004
—0,003
—0,006
—0,016
0,000
—0,001
+0,013
+0,008
+0,0x9
+o,oox
+0,0x8
—0,009
—0,0x5
—0,007
Logarithms of
+0,002
+0,004
—0,038
—0,0x0
0,000
—0,0x4
—0,003
+0,008
+0,007
+0,019
—0,002
—0,010
—0,003
+0,004
+0,005
+0,003
-8.9276
8.6685
9.3736
8.9590
8.6733
8.8694
8.8805
8.7337
8.7155
8.7145
8.8341
8.8997
8.9441
8.68x3
8.8328
8.6635
8.8248
8.6641
8.7045
8.8345
8.7828
8.7097
8.8683
8.7965
8.8479
8.9642
9.0806
8.7202
8.9472
8.7893
8.8593
8.8664
8.7093
8.7748
8.6753
8.7092
8.7774
8.8746
9.0894
8.7768
8.9743
8.69C0
8.6904
8.6865
-8.67x9
b
c
d
+8.9614
+0.1819
+8.8545
8.70x9
+0.5197
-8.04x5
9^.066
—0.2899
+9-3655
8.9907
+0.1366
+8.8968
8.7048
0^468
+8.X020
8.9005
0.2580
+8.7668
8.9108
0.2462
+8.7841
^.7633
0.5683
-8.4679
8.7426
0.5562
-8.3940
8.74x4
0406 X
+8.3893
8.8608
0.2986
+ 8.705 X
8.9263
0.6488
—8.8124
8.9695
0.1685
+8.8756
8.7067
0.5290
-8.X634
8.8580
0.6x71
— 8.702 X
8.6878
0.5020
—7.6988
8.8483
0.3IOI
+8.6864
8.6872
0.5020
-7.7002
8.7274
0.5470
-8.3311
8.8559
0.3024
+8.7035
8.8037
0.3500
+8.5969
8.7299
0^.145
+8.3527
8.8882
0.63x7
-8.7613
8.8158
0.3390
+8.6270
8.8668
0.6218
-8.7265
8.9830
0.6758
—8.9015
9.0990
0.7322
—9.0462
8.7383
0.5556
-8.3987
8.9634
O.X757
+8.8780
8.8053
0.3475
+8.6087
8.8748
0.6259
-8.7448
8.8818
0.2751
+8.7567
8.7241
0.5469
-8.3385
8.7885
0.3614
+8.5719
8.6887
0.5139
-7.9729
8.7222
04191
+4.3338
8.7888
0.5852
-8.5767
8.8856
0.2702
+8.7688
9.1C03
0.733 X
-9.0558
8.7873
a5846
-8.5745
8.9844
0.X426
+8.9134
8.7002
0.5291
-8.1797
8.6985
0.5283
—8.1736
8.6940
0.5240
-8.1235
+8.6792
+0.5005
-7.6680
No.
3061
3062
3063
3064
3065
3066
3067
3068
3069
3070
3071
3072
3073
3074
307s
3076
3077
3078
3079
3080
3081
3082
3083
3084
3085
3086
3087
3088
3089
3090
3091
3092
3093
3094
309s
3096
3097
3098
3099
3100
3101
3102
3103
3104
3105
North Polar
Distance,
Jan. I, 1850.
Annual
Preces.
SecVar.
0 1 II
//
147 39 57.6
+ 13.62
76 20 51,2
"3.63
168 56 49,5
13163
150 4 25,9
13,66
105 33 5».3
13,66
142 8 53,2
13,66
143 13 4,6
13.68
57 9 56.2
13,69
61 30 36,4
13.73
X18 13 31,9
13.74
137 59 4^,3
13.74
35 7 45.9
13.74
148 39 4,8
13.76
72 20 3,5
13,76
42 15 16,1
13.77
83 46 25,0
13.78
136 39 22,8
13.79
83 45 40.7
13,80
64 57 4a»5
13.80
137 42 23,0
13.83
130 40 24,5
13.84
116 4 24,4
13.85
38 34 56,7
13.85
132 35 18,9
13.86
40 5a 39.3
13.87
30 3
13.87
22 31 45,6
13.88
61 30 41,3
13.88
148 30 37.5
13.91
131 16 41,6
13,92
39 47 4».7
13.93
140 58 11,0
13.93
64 47 57»7
13.94
128 48 50,4
13.95
78 33 22,8
13,96
"4 54 5i»3
13.97
50 57 7,3
13.99
141 35 59.»
14,00
" 15 43.a
14,00
51 7 a8.5
14,01
150 22 36.3
14,01
72 0 54,8
14,02
72 17 19,4
14,05
74 7 39»6
14,06
84 18 42,1
+ 14,06
//
+0,163
+0.354
—0,209
+0,146
0,299
0.193
0,188
0.395
0,383
0,271
0,211
0.473
0,156
0.359
0.439
0,337
0,216
0,336
0,373
0,212
0,236
0,274
0,452
0,230
0,441
0,499
0,568
0,378
0,157
0,234
0,444-
o,'i98
0,370
0,241
0,34a
0,275
0,402
0.195
0,565
0,401
0,145
0.353
0,351
0.348
+0,329
Proper
Motion.
II
-0.29
+0,15
—0.17
+0,08
-0.07
—0.16
—0.36
—0,01
+0.08
— o.io
+0.23
—0.13
0,00
+0.11
+0.01
+0,14
—0.03
+0,07
—0,26
+0,16
-0,33
-0,18
+0,04
—0,01
-0,51
+0,17
+0,05
+0,09
—0,18
+0,07
+0,22
+0,06
-0,04
+0,11
+0,03
+0,05
—0,12
+0,06
Logarithms of
-9.9306
-9-3953
-9.9048
-9.9300
■9.7885
—9.9265
-9.9271
+84997
—8.5289
—9.8615
—9.9200
+9-539»
—9.9279
—9.2849
+9.3918
■9-5473
-9.9169
■9.5472
■8.9355
-9.9179
—9.9036
-9.8499
+9.4694
-9.9077
+9-4185
+9.6105
+9.6994
-8.5705
-9.9247
-9.9037
+9-4395
—9.9203
-8.9370
—9.8967
-9-4516
—9.8426
+9-0581
-9.9194
+9.6974
+9.0465
-9.9224
-9.2831
-9.2929
-9-3471
-9.5576
-9.7588
+9.2051
— 9.8242
-9.7709
—9.2618
-9.7308
-9-7374
+9-5683
+9.5140
-9.5104
—9.7068
+9.7484
-9.7679
+9-3185
+9.7059
+8.8723
-9.6991
+8.8737
+9-4643
—9.7076
—9.6529
—94822
+9.7323
—9.6701
+9.7184
+9.7772
+9.8056
+9.5187
—9.7720
—9.6607
+9.7271
—9.7320
+9-4711
—9.6396
+9.1402
-94675
+9-6430
-9.7381
+9.8103
+9.6419
-9-7835
+9.3340
+9.3286
+9.2827
+8.8420
+
134a
1341-
1346
1353
1354
1356
1360
1364
1377
1378
1379
1380
1386
1386
1388
1392
1396
1399
1400
1408
1410
1414
1415
1419
1421
1421
1423
1425
1434
1436
1438
1439
14^
141-7
1449
1451
1459
1461
1462
1464
1466
1466
1476
1479
1480
+9.8657
9.8656
9.8654
9.8647
9.8647
9.8645
9.8641
9.8638
9.8626
9.8625
9.8624
9.8624
9.8618
9.8618
9.8617
9.8613
9.8609
9.8607
9.8606
9.8599
9-8597
9-8593
9.8592
9.8589
9.8587
9.8587
9.8585
9.8584
9-8575
9-8573
9-8571
9.8571
9.8568
9.8563
9.8561
9-8559
9-8551
9.8549
9.8549
9.8547
9-8545
9-8545
9-8535
9-8531
+9-8531
I
Taylor.
225
227
1270
1273
1274
1272
226
229
111.1093
iii.1094
¥.1250
y.1251
1275
1271
1278
1277
1276
1281
1282
1283
1284
231
230
233
236
234
242
V.1252
iii.1095
ii.1099
ill. 1096
V.1255
iv. 636
ii.iioo
V.1256
iiii098
232
139
244
H5
241
248
• • • •
250
251
V.1243
iji.1091
V.1245
iii.1092
T.1246
V.1259
m.1097
iv. 640
V.1263
V.I 262
y.1264
y.1266
iii.1099
V.1267
ii.1103
V.1271
iii.iioo
V.1272
iii.iioi
iii.1103
ii.1104
Bria-
bane.
36182279
36692290
36262281
3620
3622
2280
2284
36192289
3628
2291
36392293
3635
2296
3641 2299
3638 2300
36362301
3646 2305
3661
3651
3658
3655
2311
2309
2312
2314
36522315
3667
2320
36732322
Various.
R 129
M389
R 132
R 130
R 131
G 1501
j2io,Ri33
B.F 1277
B.F 1278
M 390
R134
B.F 1273
G1508
J2ii,Ri35
B30
R136
B.F 1280
M 391
B.H 1465
G1514
A 187
(S2)
'39
No.
CoDstellAtioii.
3
3
3
3
3:
3;
3
3
3
3
3
3
3^
3:
3
3
3
3
3
3
3^
3'
3^
3
3
3
3
3
3
3
3'
3
3
3
3
3
3
3
io6*
[07
[08*
109
10
II
II
13
H
»5
i6*
17
ig*
[20
21
22
a3
24
[26
127
[28
[29
130
31
3»
33*
34*
'35
36
^37
138
[39
140
141
42
43
44
45*
[46
'47
[48
'49
15 Urate M^joris ../
Cancri
14 Unae Majoris . . t
72 Cancri r
Velorum e
76 Cancri x
Lynda
75 Cancri
Volantis a
78 Cancri
Ursac Majoris ....
77 Cancri f
Urse Mijoris ....
Cannae
19 Hydrae
MaU
Cancri
79 Cancri
20 Hydrse
16 Urse Maoris .. e
Argils X
MaU
CariiuB
80 Cancri
Mali e
36 LynciB
81 Cancri v*
Hydrse
Carinas B
17 Ursae Migoris ....
Cannae G
21 Hydrse
Cancri
Velorum
18 Ursae Majoria . . e
Carinae
Velorum
Velorum
Lyncis
Velorum
22 Hydrae d
82 Cancri v
Velorum
Carinae a
Ursae Migoris ....
Mag.
5
7
5
6
5
5
6
6i
4i
7
6
5i
8
6
6
5i
6i
6
6
5
3
7
6
5i
5i
6i
6
5i
5i
5
6
6
6
5
6
5i
6
6
6
4i
6
6
5
6
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
h m ■
8 58 1549
■
+4*199
58 26,11
3.340
58 29,38
5,032
58 59."
3.614
58 59.47
2,070
59 37.»a
3.159
59 38."
3.711
59 57»i3
3.558
9 0 4.02
0,968
0 37»39
3.378
0 41,30
6,165
0 43»65
3464
0 46.43
+4,864
0 49.47
-0,173
I 21,90
+*.939
I 27,79
2,628
I 36,87
3.173
I 4349
3.461
» 15.54
1.936
2 26,25
4,831
2 29,05
2,204
3 ".17
2,632
3 13.69
1,168
3 30.90
3.385
3 35."
1.539
3 58.4a
3.961
4 4.81
3.330
4 *a.7a
3.143
4 ".85
0,531
4 40.63
4,516
4 43.»8
0,221
5 1.49
2,965
5 a.78
3441
5 ".85
1.903
5 ^^69
4.371
5 31.81
0,671
5 38,15
2,172
5 50*60
1.334
5 59.91
3.711
6 15.79
2,120
6 33.53
3.118
6 56,63
3.316
6 57.65
2,216
7 1.17
1.584
9 7 15.50
-f 4,066
Sec. Var.
—0,0551
—0,0135
—0,1049
—0,0232
+0,0012
—0,0113
—0,0271
—0,0208
—0,0239
—0,0148
—0,2276
—0,0176
—0,0939
—0,0876
—0,0037
4-0,0007
*— 0,0117
—0,0176
—0,0037
—0,0928
•|-0,0021
4-0,0007
—0,0170
—0,0152
4-0,0015
—0,0391
—0,0135
— 0,0082
—0,0450
—0,0718
— 0,0632
—0,0042
—0,0172
0,0000
—0,0627
—0,0381
4-0,0022
4-0,0026
— 0,0282
4-0,0021
—0,0076
— 0,0136
4-0,0025
—0,0054
—0,0456
Proper
Motion.
Logarithms of
—0,012
4-0,008
4-0,012
+0,004
4-0,014
4-0,003
—0,001
—0,009
—0,006
—0,001
4-0,002
+0,053
4-0,002
+0,007
—0,00a
+0,007
0,000
4-0,012
—0,002
4-0,018
+0,005
-0,005
4-0,002
4-0,003
—0,033
—0,030
4-0,001
—0,021
—0,001
+0,005
4-0,011
+0,003
—0,019
-0,015
+0,039
+0,013
—0,001
—0,009
—0,022
—0,008
h
-8.8827
8.6872
9.0305
8.7350
8.8337
8.6811
8.7566
8.7244
9.0608
8.6966
9.2229
8.7096
9.0073
9.2295
8.6802
8.7198
8.6863
8.7114
8.6821
9.0069
8.8127
8.7228
9.0360
8.7034
8.7415
8.8227
8.6973
8.6829
9.1462
8.9502
9.1922
8.685-5
8.7153
8.8902
8.9208
9.1287
8.8288
8.7915
8.7724
8.8430
8.6860
8.7024
8.8221
8.9664
-8.8568
+8.8893
8.6931
9.0362
8.7389
8.8375
8.6826
8.7580
8.7246
9.0605
8.6942
9.2203
8.7069
9.0044
9.2263
8.6750
8.7142
8.6802
8.7048
8.6735
8.9976
8.8033
8.7107
9.0238
8.6901
8.7279
8.8076
8.6818
8.6663
9.1296
8.9325
9-1743
8.6665
8.6962
8.8705
8.9005
9.1078
8.8074
8.7694
8.7497
8.8192
8.6612
8.6760
8.7957
8.9398
+8.8287
+0.6334
0.5238
0.7017
0.5592
a3i6o
0.5131
0.5707
0.5512
9-9857
0.5287
0.7969
0,5396
+0.6870
—9.2370
+04682
04.196
0.5150
0.5392
0.4678
0.6842
—8.7805
—8.1226
—8.9846
-84373
+8.6943
-7.9721
— 8.5096
-8.3851
+9.0208
—8.1883
—9.2048
—8.2952
-8.9544
+9.2
+7.
119
.8230
+8.
-8.
+7.
•3499
.0103
8.2961
.8352
8.9530
0.3432
+8.6451
04203
+8.3519
0.0676
+8.9893
0.5296
—8.2084
04046
+84373
0.5980
-8.6631
0.5224
—8.1269
04974
-7-5754
9-7159
+9.1190
0.6548
-8.8755
93448
+9.1704
04721
+7.7392
0.5368
—8.2870
0.2795
+8.7846
0.6406
-8.8322
9.8270
+9.0988
0.3369
+8.6726
0.3681
+8.5871
0.5707
-8.5337
0.3263
+8.6997
04939
-7-3967
0.5219
-8.1309
0.3456
+8.6558
a 1998
+8.8965
+0.6092
—8.7240
140
No.
iio6
1107
iio8
1109
{IIO
|iii
|XI2
1II4
I116
;ii7
|ii8
[I19
|I20
[III
[122
[123
lia4
1»5
\i%€
1127
1128
;i29
130
1132
l»33
!I34
1135
1136
1137
138
139
1140
1142
143
1>44
MS
146
M7
H48
ii49
1150
North Polar
Distance,
Jan. I, 1850.
37 47 37»9
74 " 4»6
»S S» Sa.7
59 44- 50.6
136 30 11,6
78 43 49»4
55 30 47.0
62 45 11,9
155 47 54.3
71 55 3M
16 26 19,2
67 21 2,8
27 42 57,6
163 48 12,7
97 59 6.3
115 15 20,6
77 49 38.8
^7 a? 5».5
98 10 48,7
»7 57 47.9
»3» 49 45.7
115 11 51,5
>S3 53 50.5
71 20 38,7
119 45 23,6
46 10 2,2
74 M «»5
85 31 18,0
159 56 "»»
32 38 27,1
162 o 6,6
96 29 52,7
68 6 3,4
141 38 31.2
35 »» 48.9
158 58 18,2
134 15 *3.5
128 38 45,4
54 45 9.5
135 58 16,6
87 3 I9»9
74 26 20,9
n* 59 5».9
148 21 19,5
42 33 40,2
Annual
PreccB.
ti
+
^•^"- Motion.
4.07 +0447
4.08 0,347
4.09 0,522
4t»» o»375
4.12 0,214
4.16 0,337
4,16 0,384
4.18 0,367
4.19 0,100
4,22 0,347
4.22 0,644
4.13 o»356
4.23 +0,500
4,23 —0,018
4,27 -1-0,301
4,27 0,269
4»i8 0.335
4,29 0,354
4.32 0,300
4.33 o»493
4.33 o»"5
4,38 0,268
4.38 o."9
4,40 0,344
440 0,258
44^3 o.4^»
4*43 0'337
4.45 o.3>8
4.45 0.054
447 0.456
447 0,022
449 0,299
449 0,347
4.50 0,192
4.51 0440
4.52 0,068
4.53 0,218
4.54 0.235
4»55 0.374
4.56 0,213
4.58 0,312
4.60 0,332
4.61 0,222
4,61 0,158
4,63 +0,406
H
+ 0,05
+ 0,10
+ 0,09
+ 0.05
+O.Q8
—0,03
+0,24
+0,39
+0,12
—0,01
—0,02
—0.72
—0,01
+0,01
+0,13
+0,01
—0,04
+0.06
+0,08
+o,n
—0,18
0,00
+0,11
+0.05
—0,28
+0,01
+0,07
+0,52
—0,01
+0,01
—0,02
+0,15
+0,01
+0,03
—0,07
+0,32
—0,02
—0,04
+0,36
—0,03
Logarithms of
a'
+94729
-9-3493
+9.6542
—8.2330
—9.9106
-94582
+8.6365
-8.7924
-9.9152
—9.2871
+9-7430
—9.1x09
+9.6254
—9.9018
—9.7221
>- 9.8403
-94412
—9.1x69
—9.7236
+9.6174
-9.8997
-9.8385
-9.9122
■9-»753
-9.8586
+9.2256
-9.3642
-9.5781
-9.9033
+9.5430
—9.8991
-9.707 X
—9.1605
—9.9091
+94939
—9.9029
—9.8987
—9.8860
+8.6325
—9.9009
—9.6000
—9.3696
—9.8948
—9.9090
+9.3226
+9-7439
+9.2819
+9.8007
+9.5498
—9.7082
+9.1398
+9.6018
+9.5x01
-9.8097
+9.3424
+9.8327
+94364
+9.7980
-9-8335
—8.9948
-94823
+9.1765
+94374
—9.0069
+9.8001
—9.6865
—94846
—9.8088
+9.3610
-9-55»9
+9.6973
+9.2866
+8.7502
—9-8304
+9-7835
-9.8365
—8.9125
+94305
-9-7535
+9,7708
—9.8298
-9.7037
-9.6558
+9.6218
-9.7178
+8.57*3
+9.2908
—9.6961
-9.7925
+9-7303
+
484
487
488
498
498
510
510
5x6
5x8
5*9
530
531
532
533
543
545
547
550
559
563
564
577
577
583
584
59^
593
599
599
604
605
610
6x1
6x3
616
6x9
621
625
628
633
638
645
645
646
653
+9.8528
9.8524
9.8523
9.8514
9.8514
9.8502
9.8502
9.8496
9.8494
9.8483
9.8482
9.8481
9.8480
9.8479
9.8469
9.8467
9.8464
9.8462
9.8452
9.8448
9.8447
9.8434
9-8433
9.8427
9.8426
9.84x8
9.8416
9.8410
9.8410
9.8404
9.8404
9.8398
9.8397
9.8394
9.8391
9.8388
9.8385
9.8381
9.8378
98373
9.8367
9-8359
9-8359
9.8358
+9.8350
1280
• • • •
1279
1285
1287
• ■ • •
X286
249
252
Taylor.
iii.ii02
111.1105
247 ill. 1 104
253 |iii.iio6
V.1274
1290
1289
1292
1291
12941
1288
1296
1295
1298
1293
1301
1299
1297
1300
1303
1304
155
254
256
258
iLiio6
iii.1107
ii.1107
iLiiio
ii.iio8
»59
264
265
263
262
267
261
I
5
3
7
2
6
II
8
17
14
18
20
19
3677
U.1109
3696
iiLiio8
3709
111112,3685
m.1109
ii.iiii
ii.1113
ilLiiio
ii. II 14 3699
iv. 647 3698
I
37"
iiLiiii
ii.1115 3702
111.1112
iLiii6
m.1113
iLii2o
iLiii9
iLiii7
ii.iii8
iii.1116
V.I 300
m.1115
¥.1301
ii.ii2i
11.1122
V.1306
ii.1123
m.1117
3730
3736
3722
37»3
3721
3727
3729
3738
Bris-
bane.
2326
Vaiiooa.
G1516
G1515
J 2i2,Ri37
M 392
2334 j2i3,Ri38
2341
2338
2346
B.F 1283
M393
B.F X284
M395
M394
J2i4,Ri39
2357
2352 W540
2356 M 396
B.F 1301
R140
2369
2374 j2i5,Ri4i
W542
2371
2379
2376
2378
2380
2384
2387
2388
B.F 1302
M397
J 2i6,Ri42
GX528
141
No.
151
1152*
153
154
1J55
'56
157*
1158*
159*
;l6o
;i6i
;i62
;i63
1164*
[165
1 166
1167
168
169*
170"
I171
1172*
1173
174
1175
#
1176
1177
1178
1179
;x8o
1181
1182*
183*
1x84.
1185*
186
1187
1188
189
;i90
1191^
1192^
1193
1194*
1»95
Constellation.
Velonim
Carinae t
y elorum
Velonim
Velorum
Velorum z
20 Ursae Majoris ....
Velorum h^
Carinie
23 Hydne
24 Hydne
38 Lyncis
Velorum /
Leonis
Velorum k^
Mag.
Velorum
Velorum
25 Hydrae
Ursae Majoris . .
Leonis
83 Cancri
Ursae Majoris
Velorum ...
Velorum . . . .
Carinae
Leonis
Argus /3
40 Lyncis a
Carinae g
MaU
Cancri
Urss Mnjoris
Leonis
26 Hydne
Hydrae
Argiis J
Velorum K
27 Hydrae
Carinae
MaU
Carinae F
Mali
Velorum
Leonis
MaU h
5
6
7
6
6
7
6
6
6
6
4
5
7
5i
6
6
7
6
6
6
6
6
6
7
I
4
5*
6
7l
6
7
Si
7
2
5
5i
6
6
6
6
6
74
5
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
h m •
■
9 7 39,60
+1,158
7 5a»»J
1,376
8 i9»35
2,104
8 28,83
'.914
8 37»34
2,207
8 49,21
1,135
8 57»86
4,669
8 58,55
1.387
8 59.91
1,571
9 H.7»
2,980
9 20,22
2,941
9 a9'8i
3.764
9 41.55
1.365
9 4^.93
3.165
9 45.38
1.394
9 49.37
2,169
9 50.98
1.782
10 16,03
2,890
10 17,27
4,221
10 28,34
3.517
10 36,15
3.369
10 40,27
4.475
10 51,03
1,113
W 4,64
1.349
11 10,97
1,646
11 26,33
3.136
11 32,18
0.723
" 54.19
3,698
11 58,31
1,697
12 7
1.675
12 11,13
3.391
12 16,87
4,142
12 26,41
3.501
11 33."
2,892
J 3 1.99
2,930
13 4.63
1,610
13 6,71
1.994
13 9.75
1.931
13 19.35
1.317
n 35.49
-f 1.484
13 40,24
-0,497
H 13,49
+1.537
14 28,21
2406
14 50,5 J
3.498
9 H 51.55
+1,653
Sec. Var.
+0,0027
—0,0107
+0,0021
4-0,0005
+0,0026
+0,0027
-0,0853
+0,0026
—0,0056
—0,0044
—0,0036
—0,0309
+0,0028
—0,0118
+0,0027
+0,0026
—0,0014
—0,0025
—0,0556
—0,0209
—0,0152
—0,0724
+0,0028
+0,0030
—0,0039
—0,0 1 10
—0,0372
—0,0283
—0,0029
+0,0009
—0,0161
—0,0517
—0,0203
—0,0025
—0,0032
—0,0047
+0,0016
—0,0033
—0,0127
-f 0,0026
—0,1254
+0,0024
+0,0031
—0,0204
+0,0013
Proper
Motion.
+0,002
—0,021
+0,015
4-0,008
+0,007
+0,015
+0,004
+0,002
—0,001
—0,003
—0,001
-}- 0,006
4-0,009
+0,011
+0,001
—0,039
—0,001
+0,001
—0,003
—0,008
+0,010
+0,003
—0,017
—0,004
—0,033
—0,016
+0,013
—0,001
+0,009
—0,022
+0,003
+0,004
—0,008
+0,012
+0,002
+0,002
—0,001
—0,014
—0,006
+0,010
Logarithms of
a
-8.8x40
9.0120
8.8526
8.8954
8.8188
8.8226
8.9962
8.7873
8.9754
8.6924
8.6948
8.7908
8.7941
8.7009
8.7876
8.8412
8.9322
8.7006
8.9016
8.7420
8.7152
8.9605
8.8335
8.8015
8.9665
8.7012
9.1419
8.7816
8.9578
8.7340
8.7216
8.8890
8.7413
8.7045
8.7021
8.9806
8.8927
8.7023
9.0426
8.7764
9.3152
8.7665
8.7965
8.7455
■8.7437
+8.7850
8.9821
8.8210
8.8632
8.7960
8.7891
8.9622
8.7533
8.9412
8,6573
8.6594
8.7548
8.7573
8.6640
8.7506
8.8040
8.89^
8.6616
8.8626
8.7023
8.6750
8.9200
8.7923
8.7595
8.9241
8.6578
9.0981
8.7364
8.9124
8.6879
8.6753
8.8424
8.6941
8.6568
8.6526
8.9309
8.8429
8.6523
8.9914
8.7248
9.1632
8.7118
8.7415
8.6890
+8.6872
+0.3537
ai386
0.3230
0.2843
0.3438
0.3493
0.6692
0.3779
0.1965
0^.742
0.4685
0.5756
0.3739
0.5139
0.3792
0.3362
0.2509
0^4609
0.6254
0.5475
0.5275
0.6508
0.3449
0.3708
0.2165
0.5099
9.8588
0.5680
0.2298
04274
0.5303
0.6172
0.5443
04611
04669
0.2068
a2998
04670
0.1194
+0.3951
—9,6967
+04043
a38i3
0.5438
+04238
+8.6367
+8.9567
+8.7147
+8.7893
+8.6668
+8
+8
+8
.6531
8.9355
1.5666
9075
.6917
+7
+7.8448
-8.5746
+8.5830
—8.023a
+8.5649
+8.6902
+8.8453
+7.9940
-8.7975
-8.3973
—8.2130
-8.8857
+8.6724
+8.5982
+8.8938
-7.9585
+ 9.1123
—8.5404
+8.8810
+8.3407
—8.2498
-8.7744
—8.3801
+7.9983
+7.8953
+8.9120
+8.7796
+7.8928
+ 8.9931
+8.5180
+9-3011
+84800
+8.5754
-8.3845
+8.3750
142
No.
151
iS»
»53
154
«S5
156
>57
158
«59
160
161
i6a
163
164
165
166
167
168
169
170
i7»
17a
»73
174
North Polar
Distance,
Jan. 1, 1850.
o i *t
131 39 28,2
151 42 9,9
136 43 15.9
»4i 33 54.5
133 31 33.4
132 36 28,9
*9 35 30*4
126 58 52,6
148 47 43»9
95 43 49.1
98 7 13.3
5» 33 55.6
127 56 44^
77 52 21,8
126 47 21,8
134 56 o»»
141- 57 8,1
loi 20 4,3
38 6 40,6
63 7 8.3
71 39 4a»5
32 40 9,6
133 38 28,8
128 46 17,0
175 H7 45 46,6
176
177
178
179
79 34 53.8
159 6 0,6
54 58 37.»
146 54 50,0
180 113 51
181
182
183
184
185
186
187
188
189
190
191
192
193
194
195
70 16 43,3
39 49 17.6
64 II 51.7
10 1 20 39,0
98 58 32,1
148 38 49,6
140 25 23,2
98 55 17,0
»53 8 43,5
123 28 11,3
166 2 2,8
121 7 35,1
126 56 43,9
64 10 42,3
115 19 44,2
Annual
Preccs.
+
+
4.65
4.66
4,69
4.70
4.70
4*7*
4.7*
4»73
4.73
4.74
4.75
4*76
4.77
4»77
4.77
4.78
4.78
4,80
4.80
4,81
4.8a
4.83
4.84
4.85
4.86
4.87
4.88
4.90
4.90
4.9 J
4.91
4.9*
4,93
4.94
4.96
4.97
4.97
4.97
4.99
5,00
5,00
5.04
5.05
5.07
5.07
SccVar.
+0,225
0,137
0,209
0,191
0,219
0,222
0,462
0,236
0,156
0,295
0,291
0,372
0,233
0,322
0,236
0»2I4
0,176
0,284
0,415
0.347
0,331
0440
0,217
0,230
0,161
o,3»7
0,071
0,361
0,166
0,261
0,331
0404
0.341
0,281
0,285
0,156
0,194
0,284
0,128
+0,241
—0,048
+0.145
0,232
0,337
+0,255
Proper
Motion.
—0,12
—0,03
+0,20
0,00
+0,01
+0,14
+0,04
—0,16
+0,01
—0,05
+0,04
—0,20
+0,03
—0,05
—0,14
+0.39
+0,06
—0,10
+0,04
+0,16
+0,10
—0,56
—0,30
+0,05
—0,09
+0,02
—0,18
+0,11
+0,04
—0,02
—0,02
-0,07
+0,06
+0,01
—0,13
+0,06
+0,01
—0,03
—0,11
Logarithms of
—9.8911
—9.9067
—9.8994
—9.9046
-9.8938
-9.8917
+9-5753
—9.8780
— 9.9060
—9.6985
-9.7204
+8.8261
—9.8798
—94.506
—9.8766
—9.8948
—9.9046
-9.7467
+94200
-8.9154
— 9.3010
+9.5219
—9.8912
—9.8804
—9.9029
A'
—9.6861
—9.8086
—9.7269
-9.7589
—9.7032
— 9.6962
+9.8051
-9.6451
—9.7980
—8.8657
—9.0165
+9.6506
-9.6559
+9.1895
— 9.6446
-9.7163
-9.7805
—9.1615
+9.7640
+9.5237
+9.3665
+9.7940
— 9.7080
—9.6662
-9.7970
-94850 +9-"74
—9.8928 —9.8407
+845941+9.6298
-9.9018 '1-9.7941
— 9.8243 —94780
— 9.2622 +9.3996
+9.3716 +9.7569
— 9.0004 1 +9. 5 106
—9.7457 , -9.^658
—9.7264 1 — 9.0660
— 9.9000 —9.8044
-9.8974 1 -9.7599
— 9.7258 —9.0636
—9.8969 —9.8240
-9.8623 —9.6153
+
.9.8744
•9.8533
9.8716
9.0137
-9.8290
—9.8609
-9.5885
—9.6542
+9.5 H9
-9.5071
+
1658
1661
1669
1672
1674
1678
1680
1681
1681
1685
1687
1690
1693
1694
1694
1695
1696
1703
1704
1707
1709
1710
1713
1717
1719
1723
1715
1731
1733
1735
1736
1738
1740
1742
1751
1751
1752
1753
1758
1760
1761
1773
1775
1781
1781
+9.8345
9.8341
9.8331
9.8328
9.8325
9.8321
9.8318
9.8318
9.8317
9.8312
9.83 1 1
9.8307
9.8303
9.8303
9.8302
9.8301
9.8300
9.8291
9.8291
9.8287
9.8284
9.8283
9.8279
9.8274
9.8272
9.8267
9.8265
9.8257
9.8256
9.8253
9.8251
9.8249
9.8246
9.8244
9.8233
9.8232
9.8232
9.8231
9.8224
9.8221
9.8220
9.8204
9.8203
9.8195
+9.8194
1
1302
1307
1308
1305
1311
1306
1309
1312
1310
1313
1314
1316
1317
1318
33
13
34
Taylor.
V.I 308
V.I 309
V.1310
V.1312
30
3*
»9
40
35
41
3732
3753
3743
3744
3749
Bris.
bane.
111.1120
iii.1119
iiiii 121 3748
V.I 3 143760
ii.1126
ii.1127
ii.1125
iLii29|3756
ii.1128
iii.1123'3755
V.13183758
V.1319 3762
I
111.1125
ill. 1124
2390
1394
^395
2396
1397
2400
2401
2404
Various.
2407
43
31
38 iii.1127
42
46
48
50
47
• • •
53
56
57
61
60
63
11. 1130
2408
2409
2410
V.I 320' 37642416
V.1321 37652417
V.1322 37762418
iiiii28
ii.1133
ii.1131
V.I 326 3782
111.1130
iii.1129
ii.1132
ii.1134
iv. 664
V.1329
V.I 328
ii.1136
V.I 330
m.1132
V.1332
iii.1134
ii.1138
3791 2425
2424
37922429
3786 2428
3784
3817
3790
3795
3793
2432
2430
1433
2434
2436
J2i7,Ri43j
R144
B.F1310
B.F 1308
M399
B.F 1 307
M400
j2i8,Ri45
M401
B.F1311
B.F 1319
J 219
B.F 1322
P396, J220
H3
No.
3196
3»97
3198
3199*
3200
3201*
3202
3203
3204.
. 3205*
3206
3*07
3208
3209
3210
3211
3»"
3213
3214*
3215
3216
3217
3»x8
3219
3220*
•
3221*
3222
3223
3224
3225
3226
3227
3228*
3229
3230*
3231*
3131*
3*33*
3234
3*35
3236
3*37
3238*
3239
3240
Constellation.
21 Ursn Midoris
Veloram . . .
Carinie
Draconis ...
Carine
Mag.
Leonis
LeoniB
Hydne
I Leonis x
Velorum
Leonis ..
MaU ...
Velorum
Leonis .
Velorum
Octantis (
Cannae k
Argiis X
Carinse
Carine
28 Hydrse A
Velorum
41 Lynds
Velorum
Ursie Majoris . . . .
23 Ursse Maoris . . h
29 Hydrn
30 HydrsB a
MaU
Carins
Hydras
2 Leonis w
3 Leonis
Velorum
Velorum
22 Ursae Maoris ....
24 Ursse Migoris . . d
Hydrs
Velorum
Antlis
Velorum I
31 Hydrse f^
7 Leonis Minoris
Cannae
Hydne
7
6
6
5
6
6i
6i
7
5
6
7
Si
6
7
6
Si
Si
3
6
Si
6
6
Si
6
7
4
2
6
6
S
6
6i
6i
6
6
S
6
6i
6i
6
Si
6
6
H
Bight
Ascension^
Jan. X, 1850.
h m ■
4 S8.3S
4 S8»36
5 xo^8
S xs.a>
S X7.7»
S a3»3S
S 3o»S9
S 46188
5 S4.^
6 S.69
6 18.37
6 43»33
6 56,01
7 i3.S»
7 16,51
7 J9»64
7 »o»65
7 28,39
7 36,31
7 38*08
7 S4»09
8 7,34
8 48,7»
8 58,50
9 *.63
9 38,7s
9 S4,o3
20 12,97
20 13,06
20 17,60
20 20,77
20 25,30
20 29,73
20 34,24
20 34,31
20 36,72
21 8,02
21 21,55
2.1 22,78
21 25,38
21 25,54
21 32,28
21 38,66
21 42,76
9 21 4847
Annual
Preces.
+4,314
1,832
0,884
9»3»i
1,054
3,Sio
3,200
3,161
3.SH
2,293
3,397
2,602
2.185
3,341
+ 1,831
-7,000
+ 1448
1,856
+0,014
—0,018
+3,003
2,119
3»974
2,000
4,370
'4,814
2,941
2,950
2,6x2
i,Sa3
2,989
3.217
3,204
1,899
»,3SS
S,849
S,48i
2,990
2,035
2,488
i,9So
3.039
3,65a
i,Si5
+3,048
Sec. Var.
Proper
Motion.
—0,0638
—0,0004
—0,0300
—0,8153
—0,0226
—0,0210
—0,0100
—0,0089
—0,0211
+0,0034
—0,0166
+0,0020
+0,0033
—0,0146
—0,0002
— 1,4614
—0,0088
+0,0002
—0,0853
—0,0879
—0,0048
+0,0031
—0,0442
+0,0021
—0,0697
—0,1052
—0,0032
—0,0034
+0,0022
—0,0067
—0,0044
—0,0107
—0,0103
+0,0011
+0.0038
—0,2153
—0,1730
—0,0043
+0,0027
+0,0033
+0,0018
—0,0056
—0,0281
—0,0070
—0,0058
+0,005
+0,003
—0,013
—0,063
+0,013
—0,003
+0,004
+0,015
0.000
+0,011
—0,008
+0,003
+0,015
+0,005
—0,030
—0,184
—0,013
—0,005
—0,008
—0.029
+0,002
+0,005
+0,003
—0,011
+0,019
+0,001
+0,001
0,000
—0,012
Logarithms of
b
+0,006
—0,005
—0,024
—0,005
+0,012
+o,oox
+0,016
—0,001
—0,003
+0,013
+0,007
-0,035
+0,007
8.9377
8.9366
9.1278
9-5SS9
9.0984
8.7491
8.7055
8.7036
8.7510
8.8278
8.7304
8.7S77
8.8569
8.7236
8.9439
9.7684
9.0290
8.9388
9.2669
9.2712
8.7061
8.8767
8.8665
8.9085
8.9636
9.0613
8.7129
8.7128
8.7631
9.0231
8.7107
8.7151
8.7141
8.9380
8.8239
9.2399
9.1861
8.7123
8.9071
8.7937
8.9283
8.71C9
8.7938
9.0295
-8.7112
+8.8808
8.8797
9.0701
9^979
9.0403
8.6906
8.6466
8.6436
8.6905
8.7666
8.6684
8.6941
8.79aS
8.6581
8.8782
9.7024
8.9630
8.8723
9.1999
9.2041
8.6380
8.8077
8.7949
8.8363
8.8911
8.9865
8.6371
8.6358
8.6861
8.9458
8.6331
8.6373
8.6361
8.8596
8.74SS
9.1614
9.1056
8.6308
8.8256
8.7120
8.8466
8.6288
8.7113
8.9467
+8.6280
+0.6349
0.2630
9.9466
0.9695
0.0229
0.54S4
0.5051
04998
0.54S9
0.3605
0.5311
04.153
0.3395
0.5239
+0.2628
—0.8451
+0.1608
0.2685
+8.1492
-8.2553
+0477$
0.3261
0.5992
0.3011
0.6405
0.6825
04.685
04698
04169
0.1826
04756
0.5075
0.5057
0.2786
0.3721
0.7671
0.7389
04756
0.3085
0.3958
0.2900
04827
0.5625
0.1803
+04839
—8.8492
+8.8476
+9-o9Sa
-9SS17
+9.0605
—8.3996
—7.8678
-7.7127
-84054
+8.6495
-8.2733
+84321
+8.7094
— 8.X952
+8.8566
+9.7667
+8.9740
+8.8488
+9.2500
+9.2546
+7.5982
+8.74S3
-8.7253
+8.7996
—8.8842
-9.0139
+7.8864
+7.8569
+84367
+8.9649
+7.6858
-7.94*0
—7.9007
+8.8449
+8.6306
—9.2202
-9.1604
+7.6866
+8.7946
+8.54S*
+8.8291
+7,2782
-8.5448
+8.9726
+7.1440
144
1
3196
3X97
3198
3199
3200
320I
3202
3203
3204
3205
32o6
3207
3208
3209
3*10
3211
3212
3213
3214
3215
3216
3217
3218
3219
3220
3221
3222
3" 3
3224
3**5
3226
3227
3228
3"9
3230
3231
3232
3233
3234
3*35
3236
3237
3238
3239
3240
North Polar
Distance,
Jan. I, 1850.
Annnal
Preccs.
N
+ 15,08
0 /
35 »o
35.6
"44 33
12,8
15,08
158 3 24.5
15,09
8 I
6,5
»5.o9
156 25
5.0
15,10
63 26
»3.8
i5,«o
81 38 454
15,11
84 8
22,6
15."
63 10
28,2
»5,»3
131 33
19,1
i5»H
69 34
8,7
15,15
1x8 II
40,2
15,18
'35 H
38.0
15.19
72 46
",5
15.21
144 52
54.9
15,21
175 3
18,4
15,21
15X 46
0^
15,21
144 22
20,2
15.22
164 6
38.7
15.23
164 16
10,6
15.23
94 »8
25,0
15,24
137 38
41,0
15,26
43 44-
38,2
15.30
141 5 39,0
15.31
33 36
8,1
15.31
26 17
11,4
15.34
98 34
28,2
15.36
98 0
40,5
15.38
118 8
17,2
15.38
151 0
a,7
15.38
95 *5
7,7
15,38
80 17
35.5
15.39
81 9
37,6
15.39
143 49
1,0
15.40
129 51
X4.I
1540
17 8
0,7
15.40
19 30
56,1
15.43
95 »4 3'.»
i5.4f
X40 31
3i.a
1544
124 21
22,3
1544
H» 43
46,0
1544
92 6
58,1
15.45
55 41
21,0
15.46
151 18
17,1
15.46
9» 33
7,9
+ 15.47
Sec. Var.
//
+0,415
0,176
0,085
0,895
0,101
0,337
0,307
0,303
0,336
0,219
0,325
0,248
0,208
0,318
+0,174
—0,665
+0,138
0,176
+0,001
—0,002
+0,285
0,201
0,375
0,189
0,412
0,452
0,276
0,276
0,245
0,143
0,280
0,301
0,300
0,178
0,220
0,547
0,511
0,278
0,189
0,232
0,181
0,283
0,339
0,141
+0,283
Proper
Motion.
+0,07
+0,08
—0,17
+0,04
—0,15
+0,02
+0,10
—0,04
+0,03
+0,06
+0,20
—0,02
+0,14
0,00
+0,39
+0,01
—0,06
+0,07
+ 1,08
+0.95
+0,03
—0,11
+0,13
+0,04
-0,04
—0,01
—0,03
—0,19
—0,05
+0,04
+0,04
+0,21
—0,01
+0,10
—0,02
—0,12
+0,07
-0,09
+0,04
+0,11
4-0,01
0,00
Logarithms of
+9-4577
—9.8970
—9.8884
+9.7720
—9.8904
•8.9731
-9-5235
-9.5618
-8.9595
-9.8806
.9.2504
.9.8397
-9.8863
-9.3452
-9.8937
-9.8367
.9.8918
-9.8933
-9.8720
■9.8715
—9.6842
—9.8876
+9.2230
—9.8895
+9-4739
+9-5857
—9.7202
-9-7153
—9.8360
-9.8875
-9.6925
-9.5047
-9.5189
-9.8885
-9.8715
+9-6853
-+-9.6602
—9.6921
—9.8856
—9.8564
—9.8868
— 9.6601
+6.8451
—9.8849
-9.6542
1/
+9-7876
-9.7871
-9.8438
+9.8723
—9.8388
+9-5272
+9-0392
+8.8865
+9-5321
-9.6997
+94212
-9-5533
-9.7319
+9-3514
—9.7926
-9.8783
—9.8250
—9.7902
-9.8635
—9.8639
-8.7730
-9.7499
+9-7412
-9.7737
4-9.8033
+9-8363
-9.0576
—9.0287
-9.5582
—9.8265
—8.8599
+9.1118
+9.0716
-9.7921
—9.6919
+9-8655
•f 9.8604
—8.8607
-9.7740
—9.6380
-9.7873
—84540
4.9.6379
—9.8301
-8.3199
+
+
783
783
786
788
788
790
792
796
799
802
805
812
815
820
821
822
822
824
826
827
831
835
846
848
850
859
863
868
868
869
870
871
873
874
874
874
883
886
887
887
887
889
891
892
893
+9.8192
9.8192
9.8187
9.8186
9.8185
9.8183
9.8180
9.8174
9.8171
9.8167
9.8163
9-8154
9.8149
9.8143
9.8142
9.8140
9.8140
9.8137
9-8134
9.8134
9.8128
9.8123
9.8107
9.8104
9.8102
9.8089
9.8083
9.8076
9.8076
9.8074
9.8073
9.8071
9.8070
9.8068
9.8068
9.8067
9.8055
9.8050
9.8049
9.8048
9.8048
9.8046
9.8043
9.8042
+9.8040
1
n
1315
1319
1320
1321
1326
1325
1323
1327
1330
1328
1329
1322
1324
1334
1331
Taylor.
58
37
62
66
69
67
75
74
77
78
82
87
89
88
90
93
83
86
94
92
1U.1133
▼-1335
11.1135
m.1135
iii.1137
ii.1139
ii. 1 140
V.1337
ii.1141
ii.1142
V.1339
ii.1143
V.I 341
V.I 342
ii.1144
U.1145
V.1345
iiLii39
V1351
ii.1146
ill. 1 143
ii.1147
▼•1354
V.1357
11.1149
ii.1150
▼.13593842
ill. 1 144^3836
iii.1142
ii.1148
V.1364I385
V.1363
96
V.1365
ii.1151
iii.1145
V.1367
ui.1146
3800
3811
3809
3803
2446
3804
3808
3813
3953
3823
3816
3845
3846
3820
3830
3833
3847
3841
3854
3866
Bris.
bane.
2440
2444.
2445
2451
24541
2457
2491
2461
2459
2469
2470
2464
2474
2478
2479
2485
2487
2482
2494
2493
2495
2498
Varioiu.
B.H685
M402
M404
Wjso
M 403
W551
W552
R147
j22i,Ri46
R149
R150
R148
B.F 1326
M 406
A 196
M405
B.F 1335
B.A.C.
(T)
R151
B.F 1339
H5
I
No.
3141
3142
3*43
3244*
3»4S*
3146
3247*
3248
3249
3250
3251
3a5»
3*53
3*54
3^55
3256
3*57
3258
3*59
3260
3261
3262
3263
3264
3265*
3266
3267
3268
3269
3270
3271
3272
3273*
3274
3275
3276*
3277
3278*
3279
3»8o
3281
3282
3283
3284
3»85
146
Constellation.
8 Leonis Minoris
25 Unc Majoris • . S
MaU
Anttiae f
Ursae MigorU • • . .
4 Leonis X
Velonim
MaH
Carine n
5 Leonis f
6 Leonis h
9 Leonis Minoris
32 Hydne t^
AntlisB (I
Leonis
26 Urss M^joris
Argiis
Hydne
Velonun . . . ,
Carinn ,
10 Leonis Minoris
AntlisB 5*
Cannae
Carins
Lyncis
Carins
Velonim
1 1 Leonis Biinoris
Velonim N
Leonis
33 Hydne ..
7 Leonis . .
Leonis ..
Carinas ..
Draconis
Velonim
CarinsB
8 Leonis
Chamieleontis .. i
Velonim L
Mag.
42 Lyncis '.
Velonim
27 Ursae Maoris . .
Dnuxmis
9 Leonis
6
3
Si
8
4i
neb.
6
5
5
6
6
6
6
6i
Si
4
7i
6
6
S
6
6
6
6
6
6
6
S
7
6
6i
7
6
Si
6
6i
Si
Si
6
7
Si
6
6
Right
Ascension,
Jan. X, 1850.
h m ■
9 22 23,90
22 47,65
23 ».3*
»3 3.65
13 7»3i
23 9,30
a3 »4.6»
13 >S.S3
23 29,12
»3 S^AS
a3 S4.9S
24 17,06
24 20,11
24 20,81
24 30,63
24 31,02
H 48»iS
24 56,21
24 58,21
as 044
25 1,27
25 7,10
as 34»90
25 37,01
25 41.26
26 21,23
26 22,23
26 38,89
26 40,23
26 50,57
17 3.^'
27 40,68
27 47,91
28 0,46
28 14,92
28 22,13
28 31,66
28 45,62
28 54.15
28 57,25
28 58,85
29 0,50
29 0,95
29 13.46
9 29 J4.33
Annnal
Pieces.
Sec. Var.
Proper
Motion.
+3.68*
4>i^
2,659
2,472
5»793
3440
1,802
2,660
M19
3»a49
3»**S
3.707
3,063
2,561
3.S36
4.173
2.372
3,108
2,042
i,S*»
3.703
1.564
M93
o.6sS
3.777
0.640
1.374
3.684
1,824
3,267
».99S
3,292
3.S81
1.6 12
7,227
1.147
1,222
+3.313
-1,639
+1.074
3.780
1.13 s
S.736
7,623
+ 3.4S8
—0,0296
—0,0578
+0,0018
+0,0036
—0,2129
—0,0x89
—0,0003
+0,0018
—0,0131
—0,01x8
—0,0111
—0,0312
—0,0062
+0,003 1
—0,0232
—0,0588
+0,0042
—0,0074
+0,0031
—0,0067
—0,0312
+0,0031
—0,0180
—0,0451
-0,0352
—0,0462
+0,0044
—0,0306
+0,0003
—0,0126
—0,0043
—0,0136
—0,0257
—0,0042
-0,4477
+0,0042
—0,0171
—0,0148
—0,2868
+0,0038
—0,0362
+0,0047
—0,2166
—0,5279
—0,0203
a
—0,002
— 0,X20
+0,003
+0,001
—0,0X9
+0,00 X
+0,003
— 0,0OX
—0,004
+0,003
+0,004
+0,005
+0,005
—0,008
—0,003
—0,005
+0,011
—0,014
—0,037
+0,004
—0,018
-0,015
+0,010
—0,005
+0,009
—0,003
—0,056
+0,00 X
—0,003
+0,002
0,000
—0,004
—0,040
+0,016
+0,006
—0,021
0,000
-0,131
+0,0X2
+0,003
—0,009
—0,005
Logarithms of
-8.8027
8.9267
8.7590
8.80x2
9.2409
8.75x1
8.9695
8-7S94
9.0762
8.7237
8.72x4
8.8x34
8.7x50
8.7829
8-773S
8.9329
8.8302
8.7163
8.9157
9.0390
8.8x40
8.7840
9.1083
9.2032
8.8345
9.2083
8.8337
8.8132
8.9751
8.7306
8.7209
8.7351
8*7909
9.0291
94330
8.8984
9.1129
8.7412
9-4879
8.9x92
8.8435
8.8769
9-aS43
9-4749
■ 8.7662
+8.7x72
8.8397
8.67 XX
8.7x32
9.x 527
8.6628
8.8808
8.6706
8.9865
8.6326
8.630X
8.7206
8.6220
8.6900
8.6799
8.8393
8.73SS
8.6210
8.8203
8.9434
8.7x84
8.6881
9.0105
9.1053
8.7364
9.X075
8.7328
8.7113
8.8731
8.6279
8.6x74
8.6292
8.6845
8.9218
9.3248
8.7897
9.0036
8.631X
9.3772
8.8083
8.7325
8.7658
9.143X
9.3629
+8.6542
+0.5661
0.6200
0.4248
0.3930
0.7629
0.5366
0.2558
0.4249
0.X202
0.5x18
0.5085
0.5690
0.486 X
04085
0.5486
0.6204
o.37Sa
04924
0.3 lOX
0.1823
0.5685
04089
0.0766
9.8x62
0.5772
9.806 X
0.37S5
0.5663
0.26x0
0.514X
04763
0.5x75
0.5542
0.2073
0.8590
0.33x9
0.0872
+0.51x5
-0.2x45
+0.3x69
0.5775
0.3493
0.7586
0.8821
+0.5388
-8.5694
-8.8253
+8.3999
+8.5630
—9.2209
-8.3540
+8.8897
+84002
+9.0309
—8.0403
—7.9769
-8.5943
+6.6784
+84977
-84595
—8.8336
+8.6366
-7.3605
+8.8054
+8.9834
-8.5940
+84986
+9.0692
+9.1787
—8.6452
+9-1843
+8.6416
-8.5874
+8.8956
—8.0930
+7.6823
-8.1494
-8.5X3X
+8.9691
-94*47
+8.7718
+9.0738
—8.2098
+94815
+&.8o7t
—8.6597
+8.7308
—9.2347
—94680
— «-3977
North Polar
No. Distance,
Jan. I, 1850.
3241 54 "4 "»8
314a 37 38 33^
3243 "5 56 19.9
3244 125 17 59,7
3245 17 15 9,7
3246 66 22 24,1
3247 146 20 o^.
3248 IIS 5^ 9*5
3*49 154 «6 51,9
3250 78 2 15,8
3*5 » 79 37 34.3
3252 52 51 4.3
3253 90 31 36,3
3254 121 13 49,7
3255 60 58 I2,X
3256 37 17 5,9
3257 129 48 43.9
3258 87 28 25.9
3259 140 51 34,0
3260 151 37 ii,i
3261 52 56 20,7
3262 121 12 46,8
3263 156 2 46,0
3264 160 57 3,5
3265 49 42 57,9
3266 161 7 55,5
3267 129 59 19,4
3268 53 30 50,4
3269 146 22 25,4
3270 76 40 4; 6,5
3271 95 14 58,0
3272 74 57 17,1
3273 58 ID 5,9
3274 150 34 13,0
3275 II II 12,8
3276 138 20 27,2
3277 156 3 20,7
3278 72 53 26,8
3279 170 8 3.9
3280 140 35 24,1
3281 49 5 21,7
3282 135 35 8,1
3283 17 4 14,4
3284 10 10 53,4
3285 64 39 32,5
Aniraal
Preces.
+ «5.5o
i5»5»
15.53
»5.53
«5.54
15.54
15.54
»5.55
"5.56
i5.5«
15.58
15,60
15.60
15.61
15.61
15.61
15.63
15,64
15.64
»5.64
15,64
15.65
15,67
15.67
15.68
»5.7i
15.7a
»5.73
15.73
15.74
15.75
»5.79
15.79
15.80
15.82
15.82
15.83
15.84
15.85
15,86
15,86
15.86
15.86
15.87
+ 15.87
SecVar.
Proper
Motion.
II
+0,341
0.385
0,245
0,228
0.534
0,317
0,166
0.245
0,121
0,298
0,296
0.340
0,281
0,235
0,3*4
0,382
0,217
0,284
0,187
0,139
0.338
0,234
0,109
0,060
0,344
0,058
0,215
0.333
0,165
0,295
0,270
0,296
0,322
0,145
0,648
0,192
0,109
+0,297
-0,146
+0,185
0,338
0,200
0,512
0,680
+0,308
II
+0,10
-f-0,60
4-0,09
+0,27
4-0,12
4-0,04
•«••••
+0.15
+0,02
-fo,o6
+0.05
+0,04
+0,08
—0,10
0,00
4-0,04
—0,09
4-0,01
—0,20
+0.31
0,00
4-0,04
—0,26
—0,01
4-0,05
4-0,16
+0,11
4-0,26
—0,15
4-0,06
+0.15
+0,07
4-0,02
-0,29
-0,07
-0,09
-0,13
-0,07
-0,49
—0,06
0,00
4-0,06
4-0,06
Logarithms of
4-8.2765
4-9-3740
—9.8241
-9.8572
4-9.6769
■9.1590
9.8845
9.8239
•9.8790
94684
-9.4962
4-8.5263
-9.6432
-9.8431
-8.8739
+9-3737
—9.8660
—9.6084
—9.8805
-9.8791
-(-84900
—9.8422
-9.8730
—9.8641
+8.8585
—9.8623
-9.8643
4-8.3010
—9.8789
-9-4464
—9.6890
-9-4133
-8.6395
-9.8747
+9-7151
•9-8736
-9.8675
■9.3700
9-831*
■9-8743
+8.8633
— 9.8698
4-9.6607
4-9'7202
—9.1156
y
+9-6548
+9-7873
-9.5299
—9.6509
4-9.8692
+9-49*1
— 9.8096
-9.5302
-9-8444
4-9.2068
+9-1458
+9-6719
- 7-8 544-
—9.6058
+9-5773
4-9.7920
—9.6981
+8.5361
—9.7816
—9.8364
-(-9.6721
—9,6067
-9.8538
—9.8685
4-9.7037
—9.8701
—9.7021
4-9.6688
—9.8150
4-9.2573
—8.8565
4-9.3103
4-9.6184
-9.8365
+9.8886
-9.7705
—9.8582
+9-3663
—9.89x4
-9.7859
4-9.7141
-9.7519
4-9.8785
4-9.8915
4.9.5298
-|- 1.1903 -f- 9.8026
1. 1 909
1.1912
1.1913
1.19x4
1.19x4
1.X916
1.19x6
1.19x9
X.1925
x.1926
1. 1932
1.1932
1.1933
1-1935
1-1935
1. 1940
1.1942
1.1942
1.1943
1.1943
1.1944
1-1951
1.1952
1.1953
1.1963
1.1963
1. 1967
1.X968
1. 1 970
1-1974
1.1983
1.1985
1.1988
1.1991
1.1993
1-1995
1-1999
1.2001
1.2002
1.2002
1.2002
1.2003
1.2006
4-1.2006
9.80x7
9.80 XX
9.801 X
9.8009
9.8008
9.8006
9.8006
9.8001
9.7992
9.7991
9.7982
9-7981
9-798 1
9.7977
9-7977
9.7970
9.7967
9.7966
9.7965
9.7965
9.7962
9'795i
9-7951
9-7949
9-7933
9-7933
9.7926
9.7926
9.7921
9.7916
9.7901
9.7898
9-7893
9-7887
9-7885
9.7881
9-7875
9.787 X
9.7870
9.7870
9.7869
9.7869
9.7864
+9-7863
1333
1332
1335
97
98
101
X03
91
100
Tajlor.
lu. X 147
iLxi52
iii.ix5o
iii.1151
iii.1148
iLii53
1338
1339
'337
1341
1336
1340
1343
134H
1345
1347
1346
134*
1348
Bra
bane.
105
106
X08
107
xxo
113
X09
104
1x6
114
III
117
U1.1152
ii.xx56
iixx54
ii.ix55
iiLix53
ii-1157
iii.xi55
iv. 676
iiLxx54
iixx59
iv. 677
V.1378
▼-1379
11.1x58
ili.xx56
115
122
1X8
120
123
1*5
1*4
112
127
126
X2X
128
3859
3861
Vtfioiu.
2504
UI.XX57
iu.xx59
111.1158
y.1386
iiLxi6o
ii.ii6i
ii.ix62
iv. 679
iii.ii6i
iLii63
V.X395
iii.1163
iiLix62
3881
3860
3890
3880
3885
3894
3901
3884
3909
3914
....
3922
3900
3910
2506
2513
M 407
2515
25x9
2523
2524
2521
2529
*53i
*537
2532
*535
J224,Ri53
B.F X349
R154
39*4
3917
3940
3981
39*5
ii.ix64
(T2)
2546
*554
J223, R152
M 408
M 409
Rx55
B.H903
RX56
J 225
M 4x0
2568
*555
B.H 896
R157
G 1561
RX58
R159
M 411
Rx6x
Rx6o
G 1562
H7
No.
3286*
3287*
3288
3289
3290
3291
3292
3*93
3»94*
3295
3296
3297
3298*
3299^
3300
330'^
3302
3303
3304
3305
3306
3307
3308
3309
3310*
3311
3312
3313*
3314
3315
3316
3317
3318
3319^
3320
3321
33"
33»3
33*4*
33*5^
3326
3327
3328
3329
3330
148
Constellation.
10 Leonis
UrsBe Majoris ....
11 Leonia
Carins h
Leonia Minoria . . . .
Cannae H
Leonis
34. Hydne
12 Leonis
2 Sextantis
Antlise
Leonis Minoris . . . .
Velonim
Leonis
Velorum M
Carinie
Velorum y
35 Hydrs j
Velorum
37 Hydrae
Velorum
43 Lyncis
Ursc Mijoris ....
13 Leonis
Hydrae
38 Hydrae x
14. Leonis 0
13 Leonis Minoris . .
Leonis
28 Ursae Majoris . . . .
Carins
15 Leonis /
Leonis
Carinae
Carinas m
16 Leonis ^
Carinae
Carinae
Ursae Majoris . . . .
Ursae Majoris ....
Carins
Leonis
Carine
Velorum
14 Leonis Minoris
Mag.
5i
6
7
5
7
5*
H
5i
7
6
7
4
6
Si
5
6
7
7
H
6
6
7
5
4
6
7i
5
6i
6i
7
6i
5
6
7
6
6
6
6
7
6
6
6i
Right
Ascension,
Jan. i» 1850.
Annual
Preces.
m
9 29 17.41 i-f3»>78
S»305
3,289
1,740
3.659
0,508
3.38a
2,946
3.467
3.»46
».574
3.659
2,169
3,272
»ii5»
1,392
a.334
3.064
2,004
2,931
».4*3
3.754
4.1 >7
3.471
2,928
2,876
3.220
3.645
3.545
4.7*3
1.466
3.540
3.37a
1,465
1,666
3.*77
1,286
1.574
4,320
4.677
1,847
3,422
1.583
1.973
+3.874
29 19,36
29 49,81
30 5.38
30 13.45
*
30 28,11
30 29.37
30 30,28
30 35,06
30 37.7»
30 42,61
30 53,26
30 59,64
31 8,34
31 27.89
3» »9»49
3» 9.59
3» ".75
32 11,91
32 28.02
32 37.06
3a 41.47
3* 4a.a7
33 0,04
33 0,83
33 7.a6
33 849
33 39.55
33 55.63
34 I9.a8
34 42.00
34 44.96
34 58,33
35 10.45
35 ".56
35 33.49
35 34.51
35 49.76
35 51.17
36 3.51
36 5.70
36 43.73
36 49.7a
36 52.68
37 5.aa
Sec Var.
—0,0096
—0,1650
—0,0135
—0,0011
—0,0301
—0,0564
—0,0172
—0,0029
—0,0209
—0,0086
+0,0036
—0,0302
+0,0047
—0,0129
+0,0047
—0,0109
+0,0051
—0,0060
+0,0035
—0,0024
+0,0049
-0,0357
—0,0660
—0,0213
—0,0023
—0,0012
—0,0111
—0,0300
—0,0249
—0,1100
—0,0084
—0,0248
—0,0172
—0,0084
—0,0026
-0,0134
—0,0151
—0,0051
—0,0758
—0,1072
+0.0014
-0,0195
—0,0047
+0,0035
—0,0442
Proper
Motion.
—0,002
—0,004
—0,030
+0,009
—0,002
+0,006
—0,004
+0,014
—0,008
0,000
+0,006
—0,007
-0,003
+0,005
-0,017
+0,008
-0.005
0,000
—0,012
—0,002
0.000
—0.008
+0,005
+0.008
+0,008
—0.004
+0,002
—0,025
+0,001
+0,015
+0,001
-0,015
+0,003
+0,002
—0,003
— 0,009
+0,003
0,000
+0,044
+0,003
Logarithms of
-8.7261
9.1866
8.738a
9.0062
8.8155
9.2441
8.7539
8.729a
8.7707
8.7262
8.7937
8.8168
8.9000
8.7381
8.9058
9.0888
8.8590
8.7266
8.9470
8.7334
8.8362
8.8458
8.9692
8.7763
8.7345
8.7403
8.7353
8.8194
8.7950
9.0930
9.0840
8.7955
8.7599
9.0860
9.0404
8.7457
9.1251
9.0638
9.0052
9.0892
8.9995
8.7727
9.0652
8.9695
-8.8901
+8.6138
9-0743
8.6239
8.8908
8.6990
9.1272
8.6369
8.6122
8.6534
8.6087
8.6759
8.6983
8.7811
8.6186
8.7850
8.9679
8.7355
8.6029
8.8234
8.6087
8.7109
8.7202
8.8435
8.6494
8.6076
8.6130
8.6079
8.6900
8.6645
8.9610
8.9504
8.6618
8.6253
8.9505
8.9049
8.6087
8.9881
8.9258
8.8670
8.9502
8.8603
8.6310
8.9232
8.8272
+8.7470
+0.5022
0.7247
0.5171
0.2405
0.5633
9.7060
0.5291
0^.692
0.5400
04978
04.106
0.5634
0.3363
0.5148
0.3329
0.1436
0.3680
04863
0.3020
04670
0.3843
0.5745
0.6250
0.5405
04666
»
04589
0.5078
0.5617
0.5496
0.6742
0.1662
0.5490
0.5279
0.1658
0.2217
0.5155
0.1091
0.197 1
0.6355
0.6700
0.2665
0.5342
0.1996
0.2952
+0.5881
-7-8411
-9.1594
—8.1519
+8.937a
-8.5839
+9.2233
—8.3076
+7.9115
—84132
-7.6937
+8.5118
— 8.5861
+8.7716
— 8.1213
+8.7815
+9.0437
+8.6888
+6.6356
+8.8493
+7.9686
+8.6345
-8.6578
-8.8828
-84272
+7.9781
+8.1133
— 7.9989
—8.5863
— 8.5042
-9.0479
+9.0366
— 8.5031
—8.3118
+9.0389
+8.9808
— 8.1503
+9.0S65
+9.0108
-8.9327
—9.0426
+ 8.9245
-8.3847
+9.0122
+8.8803
— «.7456
No.
3186
3287
3288
3289
3290
3291
3292
3*93
3294
3*95
3296
3»97
3298
3299
3300
3301
3302
3303
3304
3305
3306
3307
3308
3309
33x0
3311
3312
3313
33 H
33»S
3316
3317
3318
33>9
3320
3321
3322
33*3
33H
3325
3326
33*7
3328
33*9
3330
North Polar
Distance,
Jan. I, 1850.
Annual
Precea.
u
82 29 37,7
20 4 59.9
74 58 41^
148 33 43.*
54 5 0.7
162 25 19,0
69 1 40,4
98 45 8^
63 57 34.1
84 40 34,0
121 30 20,1
53 59 a3.a
138 4 49,2
76 o 50,2
138 41 4,2
154 19 34,2
132 30 56,9
90 27 52,9
»4a 59 39' »
99 53 4a.9
128 56 6,3
49 33 4».3
34 57 16,2
63 24 21,3
100 5 32,3
103 39 13,0
79 25 40,6
54 13 a^»5
59 " »54
*5 39 37.7
"53 43 34»i
59 20 18,5
69 7 21,3
153 48 42,2
150 39 2,7
75 »7 43.1
156 10 59^
152 15 58,2
32 II 13,0
26 3 30,8
147 18 xo,6
65 50 19,1
152 15 56,1
144 32 0,3
44 II 28,8
-h
II
+
5.87
5.87
5.90
5.9*
5.93
S.94
5.94
5.94
5.94
5.94
5.95
5.96
5.96
5.97
5.99
5.99
6,03
6,03
6,03
6,04
6,05
6,05
6,05
6,07
6,07
6,08
6,08
6,10
6,12
6,14
6,x6
6,16
6,17
6,18
6,18
6,20
6,20
6,22
6,22
6,23
6,23
6,26
6,27
6,27
6,28
Sec Var.
n
+0,283
0.473
0,292
0,154
o,3»4
0,045
0,299
0,261
0,307
0,278
0,228
0,323
0,192
0,289
0,190
0,123
0,205
0,269
0,176
0,257
0,212
0,328
0,369
0,303
0,256
0,251
0,281
0,317
0,308
0,409
0,127
0,306
0,291
0,126
0,144
0,282
0,111
0,135
0,37 X
0401
0,158
0,292
0,135
0,168
+0,330
Proper
Motion.
—0,02
+0,09
—0,01
+0,12
+0,74
—0,02
—0,01
-0,04
+0,07
—0,04
+0,04
+0,27
+0,07
+0,09
+0,07
+o,ix
—0,04
+0,04
—0,14
+0,06
+0,01
+0,01
—0,01
+0,05
+0,07
—0,06
+0,01
+0,09
+0,11
—0,06
-0,37
+0,07
+0,04
+0,22
0,00
—0,01
+0,13
+0,46
+0,14
Logarithms of
-9.5446
+9.6284
-9-4170
-9.8724
+7.6812
-9.8512
■9.2739
-9.7x71
-9.0917
•9-5750
-9.8368J
+7.7076
—9.8694
-9.4392
—9.8692
•9.8645
-9.861 1
-9.6424
-9.8699
.9.7248
—9.8540
+8.767;i
+9.3849
-9.0795
— 9.7260
-9.7504
—9.5009
—7.5682
—8.8338
+9.5406
-9.8593
-8.8531
-9.2894
.9.8583
-9.8618
-9.4317
-9.8539
—9.8590
+ 9.4260
+9.5280
—9.8626
—9.1942
-9.8572
-9.8621
+9.0652
1/
+9.0145
+9.8712
+9.3128
-9.8307
+9.6684
-9.8794
+9-4540
—9.0825
+9-54»8
+8.8679
—9.6187
+9.6701
-9.7725
+9.2844
-9.7773
-9.8565
-9.7324
-7.8117
—9.8050
—9.1382
-9.7015
+9.7153
+9.8170
+9-5547
-9.1474
—9.2770
+9.1675
+9.6716
+9.6143
+9.8605
—9.8588
+9.6138
+9.4584
—9.8598
-9.8472
+9-3 "9
—9.8687
-9.8547
+9-8353
+9.8615
-9.8332
+9.5210
—9.8561
—9.8200
+■9-76501+
.2007
.2007
.2014
.2018
.2023
.2024
.2024
.2024
.2025
.2026
.2027
.2030
.2031
.2033
.2038
.2038
.2048
.2049
.2049
.2052
.2055
.2056
.2056
.2060
.2060
.2062
.2062
.2069
.2073
.2079
.2084
.2085
.2088
.2090
.2091
.2096
.2096
.2099
.2100
.2103
.2103
.2112
.2113
.2114
.2117
+9.7862
9.7861
9.7849
9.7842
9-7835
9-7833
9.7832
9.7832
9.7830
9.7829
9.7827
9.7823
9.7820
9.7816
9.7808
9.7807
9.7791
9.7790
9.7790
9-7783
9.7779
9.7777
9.7777
9.7769
9.7769
9.7766
9.7766
9-7753
9-7746
9.7736
9.7726
9-77*5
9.7719
9-7714
9.7713
9.7704
9.7703
9.7697
9.7696
9.7691
9,7690
9.7673
9.7671
9.7669
+9.7664
1349
1350
1353
1351
135*
1356
1358
1354
1357
1361
1362
1360
»359
* • • •
»355
1365
1366
1364
1363
1367
130
13*
Taylor.
ii.1165
ii.ii66
V.1402
133 iii.1165
Bris-
Iwne.
Vuioiu.
I
*553' M412
B.F1343
135 iii.ii66
140 iii.ii68
136 iii.1167
139
142
137
141
ii.ii68
iii.1170
iiLii69
V.1405
iii.1171
V.1408
149
144
147
H3
148
15*
154
151
153
155
150
157
158
160
»59
163
U1.1172
ii.1169
y.1409
iii.1174
V.1410
iii.1175
U.1170
iiLii76
ii.1172
ii.1171
iii.1177
iv. 684
iii.1178
iiLii8o
ii.1173
V.1421
T.1420
ii.1174
iu.ii8i
y.1423
iii.1182
y.1428
1621111.1183
39492565
39682573
3939 2566
39502570
39522577
3965
39562579
3961
2581
3959*583
2586
3986 2602
3989
2608
3987 2607
3993
3990
3994
2611
2615
2626
2625
J 226
B.F 1356
A 201 •
B.F. 1359
B.F 1363
R 162
J 227
R163
G 1572
B.F 1374
J 228
M414
B.F 1371
R 164
W563
R166
R165
M415
R 167
B.F 1370
B.F 1366
R 168
149
No.
333«
3331
3333
3334
3335*
3336*
3337
3338
3339
3340
3341
334a
3343
3344
3345*
3346*
3347
3348
3349
3350
3351
335a
3353
3354
3355
335^
3357
3358
3359
3360
3361
3362
3363
3364
3365
3366
3367
3368
3369
3370
3371
337a
3373
3374
3375*
150
ConsteUation.
17 Leonifl c
AntUs 6
Leonis
Chamaeleontis .• (
Yelonim
Leonis
18 Leonis
Velonim O
Sextantis
AnUis
15 Leonis Minoris. . . .
Cannae
Leonis
19 Leonis
Leonis
29 Ursie Majoris . . u
Yeloram
Velorum
3 Sextantis
CarinsB
Velorum
16 Leonis Minoris. . . .
Carinas /
Carinae
20 Leonis
Leonis
Carinae
30 Ursae Majoris . . ^
4 Sextantis
21 Leonis
23 Leonis
Velorum
5 Sextantis
17 Leonis Minoris. . . .
Arg(b V
22 Leonis g
Antliae
6 Sextantis
Velorum
Velonim u
24. Leonis ft
39 Uydne vi
Carinas
7 Sextantis
Leonis Minoris ....
Mag.
3
5*
7
5i
6
Si
6
6
6*
6
6
7
7
7
6
4
H
6
7
7
6
6
5
6
7i
7
5
6
7*
7*
6i
7
7
3
5i
6
6
6
6
3
5
7
7
6i
Right
Ascension,
Jan. X, 1850.
Annual
Preces.
h m ■
9 37 i9»8o
+3.4*5
37 3i.«5
2,672
37 49.70
+3.37*
38 6,09
-1,451
38 7.99
+»,ia8
38 15.18
3.171
38 18,18
3,444
38 37,15
4,037
38 39.»3
3,104
38 47,08
4,633
38 53.47
3.891
38 55.59
1,280
39 »8,07
3.371
39 *».85
3.438
39 »9.33
3,236
40 16,82
4.383
40 23,51
1,300
40 39.87
4.334
40 45,66
4,983
40 46,25
0,789
4« 54.43
».9»9
40 59,96
3.718
41 7.51
1,649
41 20,21
1,849
41 *5.8»
3.376
41 49.3 »
3.449
41 50,81
1.359
41 51,98
4.14*
4* 41.67
3.137
4* 44»87
3.438
4* 55.91
3.455
43 ".78
4,375
43 n.89
4.983
43 »5.i«
3.671
43 »'.»8
1.505
43 »».57
3444
43 30,94
4.534
43 40,5a
3,024
43 44»9a
1,972
4^ 7,75
2.323
44 13.41
344^
4^ 15.88
2.883
44- 47.05
1.383
44 »7.85
3,112
9 44 39.63
+3.605
SecVar.
—0.0197
+0,0030
—0,0174
—0,2818
+0,0053
—0,0095
—0,0121
+0,0045
—0,0072
+0,0037
—0,0458
-0,0155
-0,0175
—0,0120
—0,0119
—0,0839
4-0,0062
4*0,0062
—0,0035
-0,0417
+0,0031
-0,0357
—0,0027
4*0,0020
—0,0179
—0,0117
—0,0124
—0,0652
—0,0083
—0,0122
—0,0x28
+0,0065
—0,0033
-0,0335
—0,0071
—0,0203
+0,0055
—0,0046
+0,0043
+0,0067
—0,0215
—0,0005
—0,0115
-0,0074
—0,0300
Proper
Motion.
■
0,000
+0,002
+0,015
—0,076
+0,009
+0,001
—0,006
+0,001
+0,012
+0,030
+0,009
—0,003
+0,002
—0,030
0,000
—0,002
+0,062
+0,005
—0,012
—0,027
—0,002
+0,007
+0,004
+0,006
—0,005
+0,001
+0,018
—0,017
+0,009
—0,003
—0,003
+0,006
—0,010
+0,003
—0,0x0
—0,005
—0,018
+0,002
—0,009
Logarithms of
'8.7745
8.7844
8.7647
9.5065
8.9317
8.7386
8.7454
8.9580
8.7359
8.7960
8.8997
9.1383
8.7671
8.7465
8.7464
9-0353
8.8900
8.88x7
8.74x1
9.2369
8.9964
8.8564
9.0646
9.0161
8.7716
8.7490
9.1323
8.9786
8.7445
8.7514
8.7538
8.8758
8.7445
8.8487
9-1057
8.7847
8.8316
8.7429
8.9914
8.8934
8.7918
8.7562
9.1365
8.7437
-8.8337
+8.6305
8.6396
8.6187
9-3594
8.7844.
8.5908
8.5975
8.8088
8.5865
8.6461
8.7494
8.9878
8.6151
8.5942
8.5937
8.8794
8.7337
8.7242
8.5833
9.0790
8.8380
8.6976
8.9052
8.8559
8.6111
8.5868
8.9701
8.8163
8.5768
8.5855
8.5871
8.7081
8.5766
8.6807
8.9374
8.6163
8.6625
8.5734
8.8214
8.7219
8.6199
8.584X
8.9637
8.5708
+8.6600
+0.5347
o^a69
+0.5279
—0.16 1 7
+0.3280
0.5012
0.5x09
0.3089
0.49x9
0.4205
0.5900
0.1072
0.5278
0.5x03
0.5x00
0.6418
0.36x6
0.3676
04.746
9.8972
0.28 3 X
0.5703
0.2x73
0^2669
0.5284
0.509 x
0.1332
0.6174
0.4965
0.5103
a5X26
0.3757
0.4746
0.5648
0.1776
0.5343
04038
04^06
0.2949
0.3660
0.5374
0.4598
0.14x0
0.4930
+0.5570
d
—8.39x6
+84427
—8.3226
+9.5002
+8.8194
-7.8484
—8.0807
+8.86x6
-7.3716
+84885
—8.76x9
+9.X012
—8.3272
-8.0735
-8.0686
-8.9717
+8.7412
+8.7240
+7.7984
+9.2138
+8.9175
—8.6674
+9.0098
+8.9450
—8.3429
—8.0599
+9-0934
—8.8907
—7.6865
-8.0881
—8.1302
+8.7079
+7.8103
-8.6439
+9.0608
-841H
+8.5963
+7-5337
+8.9086
+8.7434
-84445
+8.1442
+9.0978
-74839
-8.5996
No.
3331
333a
3333
3334
3335
3336
3337
3338
3339
3340
3341
334a
3343
3344
3345
3346
3347
334«
3349
3350
3351
3351
3353
3354
3355
3356
3357
3358
3359
3360
3361
336a
3363
3364
3365
3366
33^7
3368
3369
3370
3371
337*
3373
3374
3375
North Polar
Distance,
Jad. I, 1850.
n
65 3» »5»7
"7 5 5.1
68 49 i6,a
170 15 47»»
140 32 41,8
82 36 3,9
77 30 3»3
143 la 17,5
87 3« *»»7
119 30 50,2
43 i^ 57.9
156 40 40,7
68 4a 8,2
77 44 22.8
77 5* 4i»a
30 15 33.7
135 n 37,6
134 3 47.8
96 33 6,1
161 30 10,5
146 29 15,7
49 40 22,2
151 49 4^
148 6 15,2
68 7 22,9
78 II 39,1
156 6 48,1
35 H »8,9
84 57 a5»5
77 »7 3»>>
76 14 6,8
132 47 11,6
96 40 55.3
51 23 2,0
154 22 38,1
64 53 5i»4
125 34 16,0
93 V- 30.4
"45 4a 59»6
>35 » 7.6
63 17 »o»o
104 8 41,1
156 9 48,0
86 50 54,2
54 18 47,0
Annual
Preces.
tt
+
+
6,29
6,30
6,32
6,33
6,33
6.34
6,34
6.36
6.36
6,37
6.37
6,37
6.39
6,4^
6,40
6,44
6,45
6.46
6,47
6,47
6,47
648
6.48
6,50
6,50
6,52
6,52
6,52
6.56
6,57
6,57
6,59
6,59
6,59
6,59
6,60
6,60
6,61
6,61
6,63
6,64
6.64
6.65
6.65
6,66
SecVar.
u
+0,291
0,227
+0,286
—0,123
4*o,i8o
0,26^
0,274
0,172
0,262
0,222
0,328
0,108
0,283
0,272
0,272
0,366
0,192
0,194
0,248
0,066
0,160
0,309
0,137
0,153
0,280
0,267
0,112
0,343
0,258
0,266
0,267
0,195
0,244
0,301
0,123
0,280
0,207
0.247
0,161
0,189
0,281
o,»35
0,113
0,253
+0,293
Proper
Motion.
M
+ 0,04
+ 0,02
-0,05
-0,34
+0,19
—0,07
— 0,22
+0,04
-0,15
+0,10
—0,19
—0,03
+0,17
+0,19
+0,03
+0,02
— 1,07
—0,01
4-0,09
— 0,16
+0,01
+0,09
—0,52
+0,05
+0,08
—0,02
+ 0,05
+ 0,11
+0,08
0.00
—0,01
+ 0,20
-fo,o8
—0,01
+0,23
+0,15
+0,06
+0,02
—0,11
Logarithms of
-9.1864
-9.8140
-9.2894
-9.8098
-9.8596
-9.5511
•9-4747
■9-8593
.9.6113
-9.821 1
-f 9.0896
—9.8463
—9.2903
-9-4797
—94822
+94408
-9.8524
-9.8507
-9.6957
-9-8319
-9.8544
+8.5809
-9.8494
—9.8526
—9.2808
-94897
—9.8414
-1-9.3276
-9.5829
—94789
—94586
-9.8453
—9.6958
-i- 8.0645
-9.8414
+9.5269
-9.5683
+9-4683
-9.9045
-9.7986
-^9.0209
+9.2464
—9.8150
+8.5473
—9.6043
+9.7740
-9.8749
+94726
-^9.2396
+9.2349
-I-9.8501
-9.7651
-9.7565
-8.9717
-9.8913
-9.8356
-f 9.7257
—9.8601
—9.8440
+9-4865
-I-9.2267
— 9.8769
+9-8279
-f 8.8609
+9.2537
+9-»937
-9.7496
—8.9834
+9-7129
-9.8728
-9.1898 +9.5454
—9.8321 —9.6827
—9.6700 —8.7090
-9.8495 -9.8354
-9-8463
-9.1358
—9.7460
-9.8359
—9.6049
-84425
-9.7685
-f- 9.5716
— 9.3070
— 9.8804
+8.6594
+9-68541+
.2120
.2123
.2127
2130
.2131
.2133
.2133
.2137
2138
.2140
2141
2142
.2147
2147
.2149
.2160
,2161
.2165
.2166
.2166
.2168
.2169
,2171
.2174
.2175
.2180
.2180
.2180
.1291
.2192
.2194
.2198
.2198
.2198
.2200
,2200
.2202
.2204
2205
2210
2211
2211
2214
2214
2216
1
Tftylor.
+9-7657
9.7652
9-7644
9.7637
9.7636
9.7633
9.7632
9.7623
9.7622
9.7619
9.7616
9.7615
9.7605
9.7603
9.7600
9-7578
9-7575
9-7568
9-7565
9-7565
9-7561
9-7559
9-7555
9-7550
9-7547
9-7536
9-7536
9-7535
9.7512
9.7511
9.7506
9.7498
9.7497
9-7497
9.7494
9-7494
9-7489
9.7485
9.7483
9.7472
9.7469
9.7468
9.7463
9.7463
+9-7457
1368
1370
1369
164
166
165
11.1175
iLii76
iv. 686
168
171
U.1177
V. 14324003 2637
iv. 689
▼-'433 3997
1372
1373
1371
1376
173
175
176
174
182
178
1374 177
V.1430
BrU.
bane.
2620
3991 '2628
40482648
3998
2633
169 iiLii84
iii.1185
iiLii86
iii.1187
11.1x79
V.1440
UUII
ui.ii88
2636
4014
90 4022
4028
1377
181
iii.1189
iL 1182.4033
V- 1443 4032
iLii8o
184 iv. 693
1375 179
1380 186
1379 185
1381 188
1378
1382
1385
1384
1388
1386
191
190
193
198
194
196
197
4043
ii.ii8i
ii.1183
m.1191
2655
2659
2663
2660
2664
2665
UL1192
V.1445
iii.1194
iii.1193
ii.11864051
4037 2679
iLii84
V.1446
ii.1185
V.1447
iii.1197
iLix87
U.1188
4039
4049
4047
ii.1189
2682
2681
2686
2688
Vtrioos.
M416
B.F1383
M417
R 169
M418, A207
M419
M420
P411
R171
R 170
J229,Rl72
R173
M42X
M422
J230,Ri74
J 231
R175
B.P1396
No.
3376
3377
3378
3379
3380*
3381
3382
3383
3384
3385
3386
3387
3388
3389
3390
3391
3392
3393
3394
3395
3396
3397<
3398
3399
34XX)
3401
3402*
3403
3404
3405
3406
34«7
3408
3409
3410
34"
3412
3413
3414
34^5
3416
3417
3418*
3419
3420*
152
Constellation.
Ursse MajoriB ....
Velorum
8 Sextantis
Velorum
Sextantis
3 1 Ursie Majoris ....
Velorum
Leonis
Chamaeleontis . . v
AntliK
9 Sextantis
Chamseleontis
Cannae
Cannae
Urss Maoris ....
Hydne
x8 Leonis Minoiis . .
Dniconis
Vclonim
Velorum
Velorum
Ursae Migoria ....
Leonis
19 Leonis Minoris
Velorum
Velorum
Ursae Majoris ....
Antliae
26 Leonis
Antliae
27 Leonis v
Leonis
Velorum
Leonis
Arg^ f
Velorum
12 Sextantis
Carinae
Velorum
29 Leonis it
20 Leonis Minoris
Antliae ij
Leonis
Chamaeleontis . . . .
Leonis Minoris . .
Mag.
6*
61
6
6i
6
6
6
7\
Sh
6
7
6
6
6
6
6
7
8
6*
6
6
6
6
5i
6
7
6
6
7
6
5*
6
6
6
4
6
H
7
6*
4i
6
6
8
6
7
Bight
Ascension,
Jan. I, 1850.
Annual
Preces.
h m s
9 44. 50,02
44 57.73
45 4.99
45 31.96
45 50iao
45 53.69
45 54.14
46 XO,OI
46 14,68
46 15,66
46 16,11
46 22,85
46 31,66
46 41,95
46 43,62
47 14.89
47 4^.8*
47 48,76
47 53.19
48 20,86
48 23,74
48 27,61
48 28,64
48 28,75
49 "6,92
49 »6,37
49 »9.7a
49 37.88
o 2,09
o 3,28
o 9,01
o 10,57
o 50,80
0 57,»7
1 36,23
I 45,62
I 56,08
1 56,27
1 58,36
2 17,07
2 21,11
2 26,38
3 3.64
3 6,78
3 »i,03
+ 5.595
2,295
».974
2,318
3.»57
3.967
2,310
3.X85
0,099
2,701
3.»44
0.335
1,860
1,687
4,252
2,726
3.546
5,885
2,043
2,191
a.355
3,826
3.194
3.719
2,224
2,368
4,203
2,648
3.276
2,609
3.138
3.185
2,200
3.489
2,098
2,165
3,121
i.*73
2,292
3,180
Sec. Var.
—0,2288
-)- 0,0068
—0,0030
4-0,0069
—0,0091
-0,0538
-^•0,0070
—0,0101
—0,1000
+0,0035
—0,0085
-0,0784
+0,0027
—0,0014
—0,0770
+0,0032
-0,0273
—0,2796
+0,0057
+0,0071
+0,0072
—0,0448
—0,0105
-0,0378
+0,0073
+0,0074
—0,0746
+0,0048
-0,0141
+0,0054
—0,0124
—0,0102
+0,0074
-0,0247
+0,0069
+0,0074
—0,0077
—0,0168
+0,0079
—0,0100
Proper
Motion.
—0,032
+0,025
0,000
+0,015
+0,001
+0,026
—0,007
+0,027
—0,014
0,000
+0,002
—0,025
+0,001
-0,014
0,000
—0,011
+0,011
+0,011
+0,014
—0,002
—0,007
—0,015
3.514
—0,0268
1.573
+0,0063
+3.191
—0,0105
-0,666
-0,1994
+3.513
—0,0264
+0,012
—0,002
+0,013
+0,002
+0,002
—0,002
+0,016
—0,006
+0,014
0,000
-0,075
+0,023
+0,002
—0,039
—0,009
+0,017
Logarithms of
a
9.2925
8.9038
8.7475
8.8987
8.7478
8.9416
8.9019
8.7504
9.3640
8.7941
8.7475
9.3309
9.0303
9.0749
9.0233
8.7903
8.8240
9-3479
8.9852
8.9439
8,8953
8.9073
8.7543
8.8754
8.9368
8.8941
9.0194
8.8136
8.7670
8.8250
8.7617
8.7556
8.9486
8.8151
8.9811
8.9620
8.7534
9.1878
8.9243
8.7578
8.8275
8.8404
8.7598
9.4868
-8.8267
+9.1181
8.7289
8.5720
8.7214
8.5692
8.7628
8.7231
8.5705
9.1838
8.6138
8.5671
9.1501
8.8489
8.8928
8.8411
8.6053
8.6377
9.1612
8.7982
8.7549
8.7062
8.7179
8.5648
8.6860
8.7440
8.7006
8.8257
8.6194
8.5710
8.6289
8.5652
8.5590
8.7492
8.6153
8.7786
8.7588
8.5494
8.9838
8.7202
8.5524
8.6218
8.6344
8.5511
9.2778
+8.6168
+0.7478
0.3607
0^.734
0.3650
0.4993
0.5985
0.3636
0.5030
8.9943
0.43x6
0.4974
9.5244
0.2696
0.2270
0.6286
0.4356
0.5498
0.7697
0.3102
0.3407
0.3720
a5827
0.5043
0.5704
0.3472
0.3745
0.6236
04230
0.5153
04.165
0.5103
0.503 1
0.3415
0.5417
0.3218
0.3354
0-4944
0.X049
0.3602
0.5024
0.5470
04.104
+0.5039
—9.8236
— 9-174*
+8.7625
+7.8574
+ 8.7519
—7.8123
—8.8292
+8.7577
-7.9340
+9.3510
+84456
-7.7406
+9.3x57
+8.9621
+9.02x0
-8.9523
+8.4200
— 8.5612
-9.3338
+8.8968
+8.8309
+8.7416
—8.7652
—7.9782
— 8.6990
+8.8x81
+8.7377
-8.9456
+8.5176
—8.2056
+8.5577
— 8.1 189
—7.9512
+8.8368
— 8.5188
+8.8883
+8.8581
—7.6075
+9.1564
+ 8.7933
-7.9406
—8.5596
+ 8.6009
-7.9851
+94792
+0.5457 --8.5540
No.
3376
3377
3378
3379
3380
3381
338a
3383
3384
338s
3386
3387
3388
3389
3390
339»
339a
3393
3394
3395
3396
3397
3398
3399
3400
3401
340a
3403
3404
3405
3406
3407
3408
3409
34>o
3411
341a
3413
3414
341 5
3416
3417
3418
3419
34ao
North Polar
Distance,
Jan. I, 1850.
//
Annual
Preces.
16 24 40,1
136 14 9,1
97 »4 "»8
135 a9 37,0
83 ao 14,5
39 *8 30^
135 50 44,8
81 13 10,8
166 4 36,3
116 37 57,3
84 a I i»7
164 56 3S»4
148 43 i2,a
15a a 36,7
31 5» »4»4
115 13 48,a
56 54 a7,o
H 3» 30.9
144 40 10^
140 26 a6,i
134 34 34.0
43 S» a»»9
80 ax 33,3
48 13 54»9
139 3a 8,8
134 14 9»5
3a a8 a34
lao aa 55,7
74 3 S5»a
laa 4a 3o,a
76 50 a9,9
80 58 ai,7
140 37 aa,a
59 38 aa,5
143 51 19,0
»4i 55 ^ho
85 54 4.7
158 a8 41,1
137 41 58,3
81 14 16,9
57 ao a8,a
125 xo 31,6
80 19 40,4
169 ao 44,9
57 44 53»i
+
14
6,67
6.67
6,68
6,70
6,7a
6,7a
6,7a
6,73
6.74
6.74
6,74
6.74
6,75
6,76
6,76
6,79
6,81
6,81
6,81
6.84
6,84
6,84
6.84
6,84
6,88
6,89
6,89
6,90
6,9a
6,9a
6,9a
6,9a
6,95
6,96
6,99
7,00
7,00
7,01
7,01
7,0a
7,0a
7.03
7,06
7,06
7,07
SccVar.
+0.454
o.x86
o,a4i
0,187
o,a54
o,3ao
o,x86
o,a56
0,008
o,ai7
o.»53
o,oa7
0,149
0.135
0,341
o,ax7
o,a8a
0,468
0,1 6a
0,174
0,187
0,303
o,»53
o,a94
0,175
0,186
0,331
o,ao8
0.157
o,ao4
0,254
o,a49
o,x7i
o,a7a
o,x63
0,168
o,a4i
0,098
0,177
0,245
o,a7a
0,198
+ o,a4S
— 0,051
+o,a69
Proper
Motion.
ti
+0,01
4-0,19
+0,04
— o,X7
0,00
—0,14
+o,oa
+0,04
•+•0,16
0,00
— o,a3
+o,ai
+0,04
-|-o,a3
+0,03
+0,04
+0,17
—0,0a
—0,03
0,00
0,00
—0,03
+0,14
+0.01
+0,01
4-0,01
+0,07
—0,3a
-1-0,13
—0,04
—0,10
+0,09
—0,05
0,00
+0,03
4-0,46
4-0,08
—1,01
Logarithms of
4-9.6137
—9.8460
—9.7006
-9.8445
—9-5646
4-9-»773
—9.844a
-9-5374
-9.8057
— 9.8oa7
-9.577a
—9.809a
—9.842a
—9.8380
+9-3755
-9.7964
-8.8176
4-9.6aa3
-'9.84a4
— 9.84aa
—9-8390
+8.957X
-9-5275
4-8.5786
—9.8404
-9.837X
4-9.3462
—9.8x08
-94310
—9.8165
-9.4777
-9-5371
-9.8377
-9.0195
-9.8358
—9.8360
-9.5966
-9.8145
-9.8351
-9-5420
— 8.9036
— 9.8189
-9.5307
-9.7759
—8.9390
V
-f 9.90 1 6
-9-7785
— 9.oa99
-9.7737
4-8.9855
4-9.8085
-9.7768
4-9.1050
—9.9085
-9.5730
+8.9146
—9.9064
-9-8536
— 9.8681
4-9.85x0
-95525
4-9.6604
+9-9093
-9.835X
— 9.8XX1
—9.7703
4-9.78ao
4- 9. 148 X
+9-7477
—9.8064
—9.7690
4-9.85x6
— 9.6a95
4-9.3647
—9.6588
+9-2835
4-9.xax9
— 9.8 x5a
+9.6308
-9.8351
— 9.8a4a
+8.78a5
—9.8970
-9.7974
+9-i"5
4-9.6609
—9.6894
4.9.X550
—9.922a
+9-6573
+
.aai9
.aaao
.aaaa
.aaa7
.aa3X
.aa3a
.aa3a
•2235
.aa36
.2837
.aa37
.8238
.aa40
.aa4a
.aa4a
.aa5i
-2255
.aa56
•2257
.aa6a
.aa63
.aa64
.aa64
.aa64
•2274
.aa76
.aa76
.8278
.2283
.2283
.2284
.2285
.aa93
.aa94
.a 30a
-2304
.2306
.8306
.8306
.a3xo
.a3ix
.2312
.23x9
.2320
.2322
+9-7452
9-7449
9-7445
9-7432
9-7424
9-7422
9-7422
9.74x4
9.7412
9-74"
9.74x1
9.7408
9.7404
9-7399
9-7398
9.7378
9-7369
9.7367
9-7364
9-7351
9-7350
9-7348
9-7347
9-7347
9-7323
9.73x9
9.73x7
9-7313
9-7301
9-7301
9.7298
9-7297
9-7277
9-7274
9-7254
9-7249
9.7244
9-7244
9-7243
9-7234
9-7231
9.7aa9
9.78x0
9.7808
-1-9.720 X
X389
X387
X390
1391
X383
1393
X392
1394
'395
X396
X398
1397
'87
aoo
[99
aoa
iii.xx98
V.X458
iii.xx99
205
aox
Taylor.
ill. XX 96
V.X454
ii.xx9o
V.X456
V.X459
U.XX9X
4053
4055
bane.
Vaiiotu.
4057
408 X
4056
y.x463 4o6x
T.X464I4066
im.xaoo
V.X4674059
207 liuxaox
v.x47a4o67
v,i473
4070
8696
8708
2704
27XX
2705
87x3
2709
87x0
2715
8788
2724
8x3 |iii.x 803*4068 8783
8X8
809
11.XX98
lii.xaoa
V.X478
4075
T.X4804078
8x5 111.1805
V.X483
8X6
ai8
88 X
11.XX93
ii.xx94
V.X4894085
iii.x807
V.X494I4X)93
883
885
884
887
V.X496
iLxx95
y. 149814098
iLxx97
iiLxao8
iil.iao9
4077
4x0a
4095
4»39
8738
2733
2738
2745
2752
4094 8754
8760
2758
2757
2759
8778
GX586
B.F X408
M423
G 1590
Airy(G)
Rx77
R X76
B.F X404
B.F X408
Rx79
B.FX405
M425
B.Fx4XX
Rx8o
B.F X4X8
j23a,Rx8i
W577
RxSa
M487
B.A.C.
(U)
B.F 14x8
B.F 1417
No.
3411
3422*
3423'<
34»4'"
34*5*
3426
3417*
3428
34^9
3430*
3431"
343»
3433
3434
3435
3436
3437
3438*
3439*
34*o
34^1
3441
34*3*
34H
34^5
3446
3447*
3448
3449
3450
3451
345»
3453
3454
3455
3456
3457
3458*
3459
3460
3461*
3461
3463
3464
346 s*
'54
Constellation.
Ursae Majoris
Carinae
Leonia
Carinae
Unae Majoris
Carinae
Leonis Minorii
Hydrae
Velorum
Leonis
Leonis Minoris
Leonis
Velorum
Leonis
y elonim
1 3 Sextantis
Velorum
Sextantis
Leonis Minoris
Leonis
6
6*
7
6
7
7
6
6
8
7
8
6
7
6
7
6
7
7*
6
6i
7
5l
6*
5
6
6
6
6
H
3*
6
6
64
5
5
I
74
6
7
6
74
Velorum 6^
Carine
Velorum
Leonis
40 Hydne v^
Carinae
21 Leonis Minoris
Carinae
Antliae
14 Sextantis
Carinae
Velorum
Antlias
30 Leonis ij
Hydrae
Velorum
Leonis Minoris
31 Leonis A
15 Sextantis
32 Leonis a
Leonis
Velorum
Velorum
16 Sextantis
Leonis ..
Mag.
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
h m ■
9 53 3o»o6
■
+3.931
53 4645
'.305
54 *6,53
3.361
54 30.57
1.783
54 36.75
4.050
54 46,15
1.719
55 >3.5»
3.5^7
55 17.05
2,916
55 19.3 »
».i53
55 10,38
3.180
55 30,88
3.511
55 34,5»
3,200
56 0,38
2,073
56 6,25
3,221
56 14,06
2,170
56 22,03
3."8
56 5».94
2,032
56 57.19
3.139
56 57,47
3.563
57 8,59
3.»75
57 14.47
1,903
57 15.57
2.367
57 3».i*
3.171
57 49.46
2,922
58 10,93
1,922
58 34.13
3.561
58 49.61
1,927
58 53.47
1.613
58 56,61
3.146
58 56,66
1.847
58 59.84
1.476
59 3.a5
2,679
59 9.05
3.183
59 »5.73
1.755
59 11.89
».»53
59 35.33
3.495
9 59 56.47
3.«97
10 0 15,59
3.075
0 22,95
3,221
0 53.49
3.303
0 59,87
2,362
1 10,65
2,271
I 23,15
3.151
1 34.14
3.191
10 I 35,59
+2,231
Sec. Var.
—0,0545
—0,0154
—0,0185
+0,0019
-0,0645
+0,0004
—0,0276
—0,0006
+0,0083
—0,0101
—0,0274
—0,0110
+0,0072
—0,0119
+0,0081
—0,0076
+0,0069
—0,0084
—0,0301
—0,0099
+0,0048
+0,0086
—0,0143
—0,0006
+0,0053
—0,0304
+0,0055
+0,0066
—0,0086
+0,0039
+0,0083
+0,0055
—0,0149
+0,0040
+0,0091
—0,0265
—0,0109
—0,0058
—0,0120
—0,0160
+0,0093
+0,0094
—0,0089
—0,0107
+0,0094
Proper
Motion.
+0,009
+0,001
—0,008
+0,009
+0,030
—0,002
—0,010
0,000
+0,003
—0,017
-0,005
—0,008
—0,005
+0,023
+0,036
—0,003
+0,004
+0,013
+0,010
+0,001
—0,010
—0,002
—0,014
+0,005
0,000
+0,002
—0,016
+0,001
—0,003
+0,002
-0,015
—0,001
0,000
+0,002
+0,002
Logarithms of
■8.9537
9.1882
8.7901
9.0780
8.9926
9.0930
8.8343
8.7667
8.9460
8.7615
8.8337
8.7640
9.0025
8.7673
8.974a
8.7584
9.0176
8.7602
8.8486
8.7633
9-0555
8.9161
8.7769
8.7692
9.0534
8.8518
9-0543
8.8424
8.7630
9.0769
8.8855
8.8236
8.7811
8.8039
8.9581
8.8342
8.7690
8.7617
8.7726
8.7875
8.9280
8.9578
8.7661
8.7702
8.9719
+8.7431
8.9765
8.5756
8.8632
8.7774
8.8771
8.6164
8.5485
8.7276
8.5431
8.6146
8.5446
8.7812
8.5456
8.7520
8.5356
8.7926
8.5349
8.6233
8.5372
8.8289
8.6888
8.5491
8.5401
8.8227
8.6194
8.8209
8.6087
8.5290
8.8429
8.6513
8.5892
8.5462
8.5686
8.7222
8.5974
8.5307
8.5220
8.5324
8.5450
8.6850
8.714X
8.5215
8.5248
+8.7264
+0.5945
0.1155
0.5265
—8.8431
+9-1565
-8.3761
0.2512 1 +9.0223
0.6074 ""8.9039
0.1377
0.5474
+9-0415
-8.5748
0.4648 , +8.1046
0.3527 ' +8.8287
0.5024
0.5468
0.5052
0.3167
0.5080
0.3365
0^939
0.3079
0.4968
0.5518
0.5018
0.2794
0.374a
0.5148
0^.657
0^838
0.5516
0.2849
0.4172
0.4977
0.2665
0.3937
0.4280
0.5162
04401
0.3528
0.543 s
0.5048
04.878
0.5080
0.5189
-79536
-8.5719
—8.0296
+8.9178
—8.0975
+8.8745
-7-5943
+8.9394
- 7.7595
—8.6150
-7.9438
+8.9917
+8.77H
—8.2299
+8.0990
+8.9885
—8.6207
+8.9895
+8.5917
—7.8062
+9.0194
+8.7063
+8.5247
—8.2590
+84315
+8.8460
—8.5625
—8.0390
-6.5592
-8.1147
—8.3060
No.
34a »
3422
3443
34*4
34*5
3426
3427
3428
34*9
3430
343 »
343a
3433
3434
3435
3436
3437
3438
3439
3440
344X
344a
3443
3444
3445
3446
3447
3448
3449
3450
345 »
345*
3453
3454
3455
3456
3457
3458
3459
3460
3461
3462
3463
3464
3465^
North Polar
DiBtance,
Jan. I, 1850.
O I II
39 10 9»9
158 23 13.5
67 19 44,8
151 36 2,7
35 »3 8.7
15a 37 37»5
56 37 44,6
102 34 30,0
139 45 »9»8
81 2 48,0
56 49 16,3
79 22 39,1
145 22 33,7
77 38 5i»3
142 38 30,1
86 4 15^
h6 37 49»5
84 16 14,2
54 16 10,6
81 17 2,1
149 41 56,5
135 54 43.5
73 30 50.8
102 20 20fO
149 27 11^
54 I 35.1
149 28 23,2
124 9 19,1
83 39 29,0
151 9 29,5
131 26 38,0
120 9 SM
72 30 27,3
115 9 47,2
140 35 12,7
57 39 40»5
79 '6 7»8
89 38 26,0
77 18 6,6
70 43 52,0
136 54 21,9
140 20 54,7
83 5 41.8
79 40 29»3
14X 48 15,0
Annual
Preces.
+
II
7.08
7.09
7,12
7,12
7.13
7»J4
7.15
7,16
7,16
7,16
7»i7
7»X7
7,19
7,20
7,20
7.»i
7.a3
7»a3
7»a3
7**4
7,»5
7.a5
7,26
7.a7
7.a9
7.31
7*3*
7.3a
7»3a
7»3a
7»3a
7,33
7,33
7,34
7»34
7,35
7,37
7,38
7,39
7,41
7,41
7,4a
7,43
7.44
744
s-v«r. ite:
11
-1-0,301
0,100
o,a55
o.»35
0,307
0,131
0,266
0,220
0,170
0,240
0,266
0,241
0,156
0,242
0,163
o,a34
0,152
o»a34
0,266
0,237
0,142
0,176
o,a43
0,217
0,142
0,263
0,142
0,192
0,231
0,136
0,182
0,197
0,241
0,202
0,165
0,256
0,233
0,224
0,234
0,239
0,171
0,164
0,227
0,230
-|-o,i6i
//
-0,07
•+•0,01
-1-0,22
-1-0,04
+0,18
—0,06
—0,04
0,00
H-o,oi
—0,12
-ho, II
+0,51
+0,07
+0,06
+0,07
—0,10
—0,08
—0,08
0,00
—0,22
-|-0,02
—0,03
—0,05
—0,14
-ho,3i
—0,01
—0,21
+0,07
-ho,o5
+0,01
0,00
—0,06
—0,11
—0,01
-|-o,o6
Logarithmfi of
+9.1219
—9.8104
—9.3002
—9.8224
4-9-a375
•9.8201
-8.8893
-9.7294
-9.8296
.9.5418
■8.9047
-9.5202
-9.8263
■94967
-9.8274
-9.5996
-9.8235
-9.5806
-8.7292
-9.5461
-9.8194
-9.8248
■9-4339
-9-7a63
-9.8176
-8.7348
-9.8162
-9.8077
-9-5747
-9-8135
-9.8187
-9.7981
-9-4193
-9.7829
-9.8219
-8.9930
-9.5228
-9.6344
-94967
-9.3904
-9.8188
-9.8185
-9.5697
-9.5293
-I- 9.8197
—9.8988
+9.5172
-9.8757
+9.8428
—9.8801
+9.6726
—9.2701
—9.8150
+9.1244
+9.6707
+9.1982
—9.8484
+9.2634
-9.8336
+8.7693
-9.8558
+8.9334
+9.7005
+9.1149
—9.8707
-9.7910
+9.3878
—9.2649
—9.8706
+9.7049
-9.8714
— 9.6856
+8.9796
—9.8789
-9.7572
—9.6376
+94146
-9-5653
—9.8248
+9.6654
+9.2075
-h7-7353
+9.2800
-^94570
—9.8021
-9.8253
+9.0x90
+9.1927
—9.8172 '—9.8346
+
+
.2324
.2327
.2335
.2336
•a337
•a339
•a344
•a345
•a345
•a345
.2347
.2348
.2353
•a354
.2356
.2357
•a363
.2364
.2364
.2366
.2367
.2369
.2370
•a373
•a377
.2382
.2385
.23«5
.2386
.2386
.2387
.2387
.2388
.2389
.2391
•a393
.2397
.2400
.2402
.2407
.2408
.2410
.2413
.2415
.2415
+9.7196
9.7188
9.7167
9.7165
9.7162
9-7157
9-7 H3
9.7141
• 9.7140
9-7139
9-7134
9.7132
9.7118
9.7115
9.71 II
9.7107
9.7090
9.7088
9.7088
9.7082
9.7079
9-7073
9.7070
9.7060
9,7049
9.7036
9.7028
9.7026
9.7024
9.7024
9.7022
9.7021
9.7017
9.7014
9.7010
9.7003
9.6992
9.6981
9.6977
9.6960
9.6957
9.6951
9.6944
9.6938
+9.6937
i
1400
1402
1401
14D4
1403
1405
1407
1406
1408
1409
Tftylor.
230
229
ii.1198
V.I 507
1U.I211
232
234
237
238
239
240
241
242
247
244
245
246
248
250
251
4113
41 12
4117
IV. 705
V.1509
4114
iv, 706
V.
• •
u.
V.
• •
u.
V.
UI.
V.
V.
u.
• •
u.
V.
• •
IL
V.
m.
• •
u.
V.
V.
V.
• •
11«
V.
Ul.
u.
• •
u.
• •
u.
5*3
200
S16
201
522
4129
4"3
4133
214
5a5
526
202
203
531
204
537
215
205
54a
540
541
206
216
207
208
209
4138
4131
4145
4151
4141
4153
4144^
4143
544415a
4158
I
Brit-
bane.
2770
2776
2778
2783
2789
2790
2801
2799
Various.
2803
2827
2821
2831
G1598
R183
B.H 892
B.F 1414
R184
B.F 1420
W579
B.F 1422
B.F 142 1
M428
M429
B.F 1425
B.F 1423
M430
2806 R 185
2805
B.F 1426
2815 ^186
R188
R 189
2825 R 187
2823
M432
2830
2834 R 190
B.F 1429
2836^ M433
P420
2838; M434
L 222
V.1548 4161 2844. R 192
ii.i2io
a53^
255 iii.i2i8
V.1550
M435
• . . • 2847
(U2)
>55
No.
3466
3467
3468*
3469
3470
3471'*
347*
3473
3474
3475''
3476*
3477
3478*
3479
3480
3481
3482*
3483
3484*
3485
3486*
3487
3488
3489
3490*
3491
349*
3493
3494
3495*
3496
3497
3498
3499
3500
3501
3502
3503
3504
3505
3506
3507
3508
3509
3510
Constellation.
LeonisMlnoris.. .
Cannae
Leonis Minoris . . .
33 Leonis
17 Sextantis
Hydne
Velorum Q
41 Hydne X
x8 Sextantis
34 Leonis
Sextantis
Carins
Cariue
Carins
Cham«leontU..^i
Carinae
Caiinae
19 Sextantis
Leonis Minoris..
Leonis
20 Sextantis
Leonis
Carinas
Hydras
22 Leonis Minoris. . .
Carinas
21 Sextantis
Chamaeleontis ..fi^
Antlias
Ursn Majoris ....
32 Ursae Miyoris ....
Antlias
Antlias
Velorum R
23 Leonis Minoris ....
Mag.
Velorum
Carinae
24 Leonis Minoris . . . .
Velorum
33 Ursae Migoris . . A
Leonis
35 Leonis . . '
36 Leonis (
Velorum g
37 Leonis
6i
7
6
6
5i
4^
6
6
6
6
7
7
Si
6
6
7
7
7
6
6
6
6
6
Si
6
Si
5
6
6
5*
Si
6
6
7
7
3^
6
6
4l
4
6
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
h m ■
8
10 I 55,17
+ 3.651
» 15.34
1,910
2 18,75
3,586
2 36,17
3,264
» 40.43
2,982
* 47»35
1.931
3 15.65
2,263
3 x6.75
1.937
3 a8i39
*.983
3 34.04
3.134
3 48.41
2,996
3 59.66
1,215
4 13.87
1,964
4 17.39
+ 1.700
4 3».3o
-1,242
4 3a,7i
+ 1,681
4 5a.9a
1,698
4 59.81
3.131
5 3».3»
3.473
6 13.87
3.317
6 17.15
1.997
6 13.57
3,264
6 25,38
2,050
6 25,79
1.757
6 27,99
3.471
6 34.16
2,081
6 39.96
+1.990
6 46,28
-0,855
6 47.57
+2,670
6 56.83
10,321
7 4,60
4.481
7 »3.3»
1.549
7 33.33
.1.550
7 36.30
1,307
7 41.43
3.435
7 43.63
2,293
7 57.16
2,0x8
7 57.64
3.415
7 59.47
1.145
8 1,94
3.670
8 5.54
3,180
8 13.51
3.353
8 20,43
3.351
8 27,11
1,510
10 8 37,37
+ 3.131
SecVar.
Proper
Motion.
•
•
—0,0371
—0,005
+0,0057
—0,0329
—0,0x42
+0,005
—0,0023
+0,002
—0,0005
+0,0098
-0,003
—0,0007
—0,010
—0,0022
+0,002
—0,0128
+0,008
—0,0027
+0,011
—0,02 XX
—0,050
-1-0,0070
-f-0,0004
+0,009
-0,3215
+0,001
—0,0002
4-0,0005
+0,798
—0,0080
—0,004
—0,0262
-0,003
-0,0177
—0,013
—0,0025
—0,011
—0,0144
+0,003
-1-0,0087
—0,033
4-0,0048
—0,012
—0,0263
—0,007
-f-0,0092
+0,022
—0,0022
+0,002
-0,2588
—0,050
+0,0068
—0,040
— 1,7282
—0,1x4
—0,1 180
-0,013
+0,0090
— 0,02X
+0,0090
0,000
+0,0107
+0,005
-0,0243
—0,002
+0,0107
—0,005
+0,0085
—0,001
-0,0237
+0,003
+0,0x00
—0,015
—0,0404
—0,011
-0,0154 -
+0,005
—0,0195
-0,014
-0,0x94
+0,004
+0,0096
—0,007
—0,0129
+0,003
Logarithms of
-8.8884
9.0713
8.8682
8.7824
8.7682
8.7742
8.9668
8.7740
8.7691
8.7785
8.7684
9-H75
9.0628
9.1366
9-5959
9-»4»7
9.1387
8.7687
8.8397
8.8006
8.7710
8.7873
9.0451
8.8x57
8.8409
9.0361
8.7720
9.5660
8.8416
9.8292
9.1571
8.8825
8.8824
8.9659
8.8323
8.9708
9.0602
8.8298
9.0205
8.9105
8.7930
8.8x02
8.8x00
8.8951
■8.7845
+8.6414
8.8228
8.6195
8.5324
8.5x79
8.5133
8.7139
8.5209
8.5152
8.5242
8.5130
8.9913
8.8056
8.8783
9-3374
8.8830
8.8785
8.5080
8.5766
8.5343
8.5045
8.5203
8.7780
8.5485
8.5735
8.7682
8.5037
9.2973
8.5728
9.5598
8.8870
8.6109
8.6101
8.6933
8.5593
8.6978
8.7861
8.5557
8.7463
8.6360
8.5182
8.5348
8.5341
8.6187
+8.5073
+0.5625
0.2811
0.5547
0.5138
04746
04.670
0.3547
04678
04746
0.5097
04765
0.0845
0.2932
+a2304
—0.0942
+0.2257
0.2299
04957
0.5407
0.5220
04766
0.5137
0.3117
04404
0.5405
0.3182
+04757
—9.9320
+0^.265
1.0137
0.6514
0^063
0.4065
0.3630
0.5359
0.3605
0.3050
0.5346
0.3315
0.5646
0.5159
0.5254
0.5252
04013
+0.5094
—8.7088
+9.0109
—8.6589
-8.2343
+7.8938
+8.0947
+8.8578
+8.0779
+7.8949
—8.1650
+7.8275
+9.2225
+8.9990
+9.0930
+9.5911
+9.0993
+9.0956
-7.7386
-8.5659
—8.3726
+7.8344
—8.2503
+8.9740
+84619
— 8.5676
+8.96x2
+7.8731
+9.5604
+8.5693
-9.8275
-9.1174
+8.6870
+8.6866
+8.8532
-8.5319
+8.8614
+8.9941
—8.52x2
+8.9383
-8.7496
—8.2941
-84237
—84221
+8.7153
-8.1823
No.
3466
3467
3468
3469
3470
3471
347*
3473
3474
3475
3476
3477
3478
3479
3480
3481
3482
3483
3484
3485
3486
3487
3488
3489
3490
H9»
3492
3493
3494
3495
349^
3497
3498
3499
3500
3501
3502
3503
3504
3505
3506
3507
3508
3509
3510
North Polar
DUtance,
Jan. 1, 1850.
//
48 36 10,1
150 28 58,2
51 51 39,2
73 33 "i3
97 40 21^
Z02 4 31,0
141 4 37.3
loi 36 51,8
97 40 3^.5
75 54 a4.9
96 34 44.4
160 44 46,1
149 40 50,1
154 46 12,5
171 29 15,1
155 4 58.1
154 52 40,9
84 38 47»a
57 49 56.9
68 5 11,2
96 38 37,7
73 7 5»i
148 5 24,8
116 17 14,7
57 47 20,7
147 »9 »5»7
97 15 4.1
»7o 49 33.3
122 17 34,8
4 59 30.4
24 8 4^,9
129 36 15,4
129 34 6,1
140 29 28,9
59 56 4^.»
141 o 52,2
149 10 32,7
60 34 10,7
H5 50 43.3
46 20 19,1
71 30 52,9
65 45 13.2
65 50 13,6
13X 22 52,7
75 31 33.»
Annual
Preces.
+
.45
.47
.47
.48
.48
.49
.51
.51
.5*
5»
53
54
55
.56
.56
.56
.58
.58
,61
M
.64
.64
,64
,64
.64
.65
.65
,66
,66
,66
.67
,68
.69
,69
70
70
71
71
71
71
71
7*
7»
73
SecVar.
-f-0,262
0,137
0,257
0,233
0,213
0,209
0,161
0,209
0,212
0,229
0,2x2
0,086
0,139
4-0,X20
^0,088
+0,118
0,119
0,220
0,243
0,231
0,208
0,226
0,142
0,191
0,241
0,144
+0,207
-0.059
+0,185
0.7 » 3
0,309
0,175
0,175
0.159
0,236
0.157
0,138
0,235
0,147
0,251
0,224
0,229
0,229
0,172
.73 +0,220
Proper
Motion.
-0,03
+0,01
-0,04
—0,08
+0,09
—0,09
+0,11
0,00
+0,27
—0,17
—0,07
+0,15
+0,03
+0,07
—0,03
—0,01
—0,01
-0,43
0,00
+0,01
+0,02
— 1,21
—0,02
+0,07
+0,04
—0,07
+0,03
—0,01
+o,xi
—0,07
—0,04
+0,14
+0,22
+0,06
0,00
+0,01
—0,02
+0,18
+0,04
Logarithms of
+64771
—9.8072
—8.5786
-9-44-33
—9.6950
-9.7217
-9.8143
—9.7188
-9.6947
—94806
-9.6873
-9.7787
—9.8040
-9.7938
-9.7338
-9.7928
-9.7925
-9.5879
-9-0504
-9.3518
-9.6867
—9.4428
— 9.8015
-9.7779
— 9.0561
—9.8022
— 9.6906
—9.7302
-9.7925
+9-6375
+94050
— 9.802S
—9.8025
—9.8058
-9.1458
-9.8053
-9.7964
-9.1679
—9.8008
+8.0043
.94198
-9-3081
-9.3103
-9.8026
-94822
1/
+9.7600
—9.8796
+9.7307
+9.3922
—9.0659
—9.2611
—9.8320
-9.2450
— 9.0670
+9.3279
—9.0007
—9.9168
—9.8782
—9.8988
-9.9376
—9.9000
—9.8996
+8.9x28
+9.6697
+9.5X6X
-9-0075
+9-4073
-9-8731
—9.5906
+9.6711
—9.8696
-9.0457
-9.9391
-9.6725
+9.9432
+9.9052
-9.7498
- 9.7496
-9.8329
+9-6453
-9.8363
—9.8798
+9.6373
-9.8637
+9-7851
+94472
+9-5596
+9-5584
—9.7666
+9-3444
+
+
.2418
.2422
.2423
.2426
.2426
.2428
.2433
-H33
-»435
.2436
.2438
.2440
.2443
.2445
.2446
.2446
.2450
.2451
.2456
.2464
.2464
.2465
.2466
.2466
.2466
.2467
.2468
.2469
.2469
.247 X
.2472
•a475
.2477
.2478
.2479
.2479
.248 X
.2481
.2482
.2482
.2483
.2484
.2485
.2486
.2488
+9.6926
9.6915
9.6913
9.6903
9.6901
9.6897
9.6881
9.6880
9.6874
9.6871
9.6862
9.6856
9.6848
9.6840
9.6838
9.6837
9.6825
9.6822
9.6803
9.6779
9-6777
9.6773
9.6772
9.6772
9.6770
9.6767
9.6763
9.6760
9.6759
9-6754
9-6749
9.6738
9.6732
9.6730
9.6727
9.6726
9.67x8
9.6718
9.67x6
9.67x5
9.67x3
9.6708
9.6704
9.6700
+9.6694
1
1410
1412
1413
141 1
1414
1417
14x6
X4X9
X418
X420
1399
X415
1422
1423
X421
1424
1425
»54
256
1
2
5
3
10
16
13
12
17
x8
252
»9
21
20
»3
24
15
29
1426' 27
Tftylor.
UI.X219
m.I220
ii.X2xi
V.1557
ii.X2X2
ii.i2X3
iLX214
iLi2i5
Brifl.
bane.
Various.
4X72'286o
4x94
V.X562
4191
4232
287X
4x842870
ii.i2i6
11.X2X7
iiLi225
iiLX226
V.X57014X93
m.x227
▼•1573
ii.i2x8
2869
2867
■ • • •
2880
4200I2884
288X
V-15744196
420x2887
4246 290 X
2888
U1.X22X
m.x228
V.1577
4202 2892
¥.1578 4204*2894
v.x 579 4206 2895
III. X 230
y.x58o
V.158X
iii.X23x
y.1582
ii.x2X9
iLl220
iii.X232
ii.I22X
ii.1223
ii.X222
4208 2896
4*171899
42x5
2900
42122904
I
Gi6x7
Rx93
B.F X445
B.F 1439
J 233
M436
B.F 1443
Rx94
R195
R196
L 150
M437
M438
B.H 259
M439
J234,Rx97
M440
157
No.
35"
35"
3513
35H'*
35*5
3516
35»7
3518
35^9
3520
3511
3512
35*3
35*4
35*5
3526
3527
3528*
3529*
3530*
353^''
353»
3533
3534
3535
3536
3537
3538*
3539
3540
354«
354*
3543
3544
3545
3546
3547
3548
3549
3550
355»
355*
3553*
3554
3555
■7^8
Conatellation.
39 Leonis
Velorum
Carinae M
Unse Majoris . . . .
Uns Majoris . . . .
Argus uj
22 Sextantis
Leonis
Ursse Majoris . . * •
CarinsB
Antliae
40 Leonis
41 Leonis y
Octantis
Ursse Majoris . • > .
Carinas g
Velorum
Draconis
Leonis
Ursse Mijoris . . . .
Urss Majoris . • > .
23 Sextantis
34 Ursse Majoris . .jx
42 Leonis
Carinae
Velorum V
Velorum
Leonis
26 Leonis Minoris ....
Sextantis
Carinae
27 Leonis Minoris. . . .
Carinae
43 Leonis
LeomsMinoiis.. . .
Velorum T
Velorum
28 Leonis Minoris. . . .
Carinae
24 Sextantis
25 Sextantis
Velorum r
Sextantis
Antliae
Leonis
Mag.
6
6
Sh
6
6
4
6
7*
6
6
6
6
2
6
6
5
6i
Si
6
6
5
6
3
6
6
5
6i
6i
6i
7
6
6i
6
6
7
5
neb.
6
5
6
6
7i
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
SecVar.
b m ■
10 8 58,93
•
+3.346
9 H.67
*.504
9 i7»9»
1,700
9 3»»9i
4.7*8
9 4a.8a
3,685
10 10,11
1440
10 10,69
2,991
10 22,93
3.*»7
10 46,93
3.945
10 56,17
a.045
11 15,50
*.743
" 33.89
3.*95
" 4J»75
+3.*99
II 57,11
-2.138
" 3.57
+3,629
I* 4.94
1.995
" 5.97
*.545
« 15.65
8,238
I* 4i»i5
3.147
»3 14.57
3.611
13 i5.»o
4»44o
13 17,21
3.103
13 ",6i
3,616
13 45.96
3.*39
13 57.*6
1,851
13 59.05
2,241
14 10,67
».433
14 19,40
3.J73
14 »3.7i
3.502
14 23,89
3,071
14 26,27
1,856
14 »7.4*
3.482
15 6,19
1,838
15 9.*3
3.146
15 11,81
3.417
15 »o,25
2,219
15 26,18
*,343
J 5 30.34
3.475
15 43.76
«.7*5
15 47.93
3,069
15 51.68
3.037
15 54.07
2,563
15 56.89
3,041
16 21,28
2,741
10 16 22,17
+3.188
—0,0191
+0,0099
+0,0009
—0,1524
—0,0422
—0,0096
—0,0021
—0,0122
-0,0647
+0,0095
+0,0059
—0,0165
—0,0167
-0,5510
—0,0386
Proper
Motion.
+0,0089
-0,009
+0,0099
+0,021
-0,9968
—0,106
—0,0087
—0,0376
—0,006
—0,1203
+0,005
—0,0066
+0,003
—0,0380
—0,001
-0,0135
—0,002
+o,co6o
+0,0119
—0,002
+0,0116
+0,015
—0,0100
—0,007
—0,0300
+0,001
—0,0052
+0,012
+0,0062
-0,013
—0,0286
+0,004
+0,0058
+0,010
—0,0087
0,000
—0,0244
+0,001
+0,0121
—0,023
+0,0122
—0,028
—0,0284
—0,001
+0,0025
—0,020
—0,0050
+0,009
—0,0036
— o,coi
+0,0104
—0,005
—0,0038
+0,0068
+0,009
—0,0109
—0,009
—0,029
+0,009
+0,046
—0,015
+0,009
—0,014
—0,008
-0,015
+0,003
+0,006
—0,014
+0,023
—0,382
+0,004
Logarithms of
-8.8096
8.9025
9.1556
9.2270
8.9206
9**35
8.7756
8.7842
9.0137
9.0629
8.8281
8.8010
8.8022
9.7100
8.9069
9.0827
8.8956
9.7081
8.7779
8.9038
9.1712
8.7756
8.9058
8.7921
9.1327
9.0094
8.9417
8.7823
8.8680
8.7761
9.1331
8.8610
9.1409
8.7803
8.8409
9.0215
8.9781
8.8610
9.1751
8.7774
8.7782
8.8990
8.7781
8.8378
-8.7865
+8.5308
8.6225
8.8753
8-9457
8.6384
8.9392
8.4912
8.4989
8.7265
8.7750
8.5388
8.5102
8.5108
9-4174
8.6138
8,7894
8.6023
9.4140
84818
8.6052
8.8725
84767
8.6065
84909
8.8306
8.7072
8.6385
84785
8.5638
84719
8.8288
8.5566
8.8334
84726
8.5330
8.7129
8.6690
8.5515
8.8646
84665
84670
8.5877
84665
8.5H3
+84729
+0.5245
0.3986
0.2304
0.6747
0.5665
0.1582
04759
0.5074
0.5961
0.3107
04382
0.5179
+0.5184
—0.3300
+0.5597
0.2999
04057
0.9158
04979
0.5576
0.6474
0.4917
0.558a
0.5104
0.2674
0.3504
0.3862
0.5014
0.54*3
04872
0.2686
0.5418
0.2644
04978
0.5336
0.3462
0.3699
0.5409
0.2368
04870
04824
04087
04830
04380
+0.5035
—84165
+8.7311
+9.1151
—9.1986
-8.7686
+9-1945
+7.8809
-8.1483
—8.9269
+8.9967
+8.5032
-8.3398
-8.3485
+9.7071
-8.7374
+9.0227
+8.7118
-9.7051
-7.8750
—8.7293
-9-^30
-7.5005
-8.7334
—8.2252
+9.0860
+8.9189
+8.8054
—8.0096
—8.6369
—4.1606
+9.0865
—8.6159
+9.0960
-7.8845
-8.5447
+8.9364
+8.8685
—8.6138
+9.1372
+6.1823
+7.5405
+8.7151
+74800
+8.5289
—8.0804
No.
35"
35»
35»3
3514
3515
3516
3517
3518
3519
3Sao
3521
35aa
35*3
35*4
35*5
3526
35*7
3528
35^9
3530
353»
353*
3533
3534
3535
3536
3537
3538
3539
3540
3541
354*
3543
3544
3545
3546
3547
3548
3549
3550
355»
355*
3553
3554
3555
North Polir
Distance,
Jan. 1, 1850.
It
66 8 35,5
132 21 58,1
155 37 50.5
20 30 4,7
45 " 33.8
159 17 38.0
97 »9 i7»5
76 37 44,2
35 » 56.4
149 9 20,9
118 14 35,6
69 46 12,0
69 24 5,8
173 20 59,9
47 »3 5^'*
150 35 2,2
130 55 8^
6 41 2,7
82 48 58,9
48 o 33,7
23 40 38^
86 57 28,2
47 4^ 52,6
74 16 10,3
153 55 *9»8
144 16 39^
136 56 46,9
80 16 57,0
54 I 35.1
89 59 55.0
153 55 3^.4
55 »o »5i7
"54 *3 i»i
82 41 50,3
59 37 4*.o
H5 17 *7.3
»40 59 19.fi
55 3> 3*.*
156 24 41,6
90 8 44,2
93 18 59.7
130 53 5o.»
92 53 7.0
119 24 17,8
78 39 «o»9
Annual
Preoea.
SccVar.
Proper
Motion.
Logarithms of
+
7,75
7.76
7.7^
7,77
7,78
7,80
7,80
7.81
7,8a
7,83
7,84
7.85
7.86
7,87
7,87
7,87
7.87
7,88
7,90
7,9*
7,9*
7,9*
7,9*
7,94
7,95
7,95
7,96
7,96
7.96
7.9^
7,97
7,97
7,99
7,99
7,99
8,00
8,00
8,01
8,02
8,02
8,02
8,02
8,02
8,04
8,04
4-0,227
0,170
0,115
0,320
0,249
0,097
0,201
0,2x6
0,264
0,137
0,183
0,219
4-0,219
—0,14a
4-0,240
0,132
0,168
0,544
0,207
0,237
0,291
0,203
0,237
0,211
0,12X
0,146
0,158
0,206
0,227
0,199
0,120
0,226
0,119
0,203
0,220
0,143
0,151
0,223
0,111
0.197
0,194
0,164
o,»95
0.175
4-0,203
1$
+0,10
4-0,17
4-0,05
4-0,06
+0,42
—0,03
4-o,oi
+0,06
• • • • • a
4-0,04
4-0,01
4-0,23
+ 0,15
4-0,17
0,00
0,00
-|-o,o6
+0,07
+0,01
4-0,06
—0,01
—0,03
40,01
+0,14
—0,04
-1-0,11
—0,01
+0,19
4.0,14
4-0,09
-Ho,o6
-1-0,10
4-0,10
+0,34
-1-0,67
+0,07
-0,36
4-0,10
—0,05
4-0,06
4-0,10
—0,01
-9.3193
—9.8019
—9.7797
+9.4506
+8.2625
—9.7669
-9.6895
-9-4994
+9.1021
-9.7894
-9.7771
-9.3972
-9.3911
—9.7002
— 8.0899
-9.7841
-9.7959
+9.6014
-9-5731
-8.3424
+9.3748
—9.6124
—8.2900
-9.4720
—9.7720
-9.7894
•9-7937
-9-5473
.8.9542
-9.6375
-9.7709
-9.0175
-9.7680
-9.5732
•9.1796
-9.7850
-9.7892
-9.0358
-9.7607
-9.6386
-9.6614
-9.7891
-9.6585
•9.7728
.9.5308
*'
&
+9-5538
+ 1.2491
-9-7758
1.2494
—9.9067
1.2495
+9.9191
1.2497
+9-7957
1.2499
-9.9191
1.2503
-9.0534
1.2503
+9-3 1*4
1.2505
+9.8619
1.2509
—9.8826
1.2511
—9.6242
1.2514
+9-4883
1.2517
+9-4959
1.2518
—9.9469
1.2521
+9-7805
X.2522
—9.8900
1.2522
—9.7662
1.2522
+9.9472
1.2524
+9.0476
1.2528
+9.7765
1*533
+9.9129
»-»533
+8.6760
1.2533
+9-7788
i.*534
+9-3847
1.2538
-9.9051
1.2540
—9.8613
1.254D
-9.8157
1.2542
+9-1795
1.2543
+9-7*"
1.2544
+5-33^7
1.2544
—9.9056
1.2544
+9.7071
1.2544
-9.9079
1.2551
+9.0571
1.2551
+9.6567
1.2551
—9.8680
»*553
-9.8436
1.2554
+9.7061
1.2554
-9-9155
1.2556
-7.3584
«-*557
-8.7159
1.2558
—9.7696
1.2558
-8.6555
1.2558
-9.6451
1.2562
+9.2479
+ 1.2562
d'
9.6671
9.6670
9.6661
9.6655
9.6638
9.6638
9.6630
9.6616
9.6610
9.6598
9.6587
9.6582
9.6572
9.6568
9.6567
9.6567
9.6561
9-^545
9.6524
9.6524
9.6522
9.65x9
9.6504
9.6497
9.6496
9.6489
9.6483
9.6480
9.6480
9.6479
9.6478
9.6453
9.6451
9.6450
9.644^
9.6440
9.6438
9.6429
9.6426
9.6424
9.6422
9.6420
9.6405
+9.6404
n
1427
1428
143 1
1432
H30
»433
1429
H35
14341
1436
1437
1438
1441
1440
144a
1443
28
32
Taylor.
111.1233
iii.1235
26 .iii.1234
31 iii.ia36
33
34
39
36
38
40
22
44
4*
46
45
47
5»
48
5*
u.ia25
iLi224
iv. 712
V.1590
ii.1226
ii.1227
iLi228
Bris-
bane.
Varioua.
42a2<29X4
4*33
4*43
29x8
2924
4241 2926
m.1239
4*34
4*97
11.1229
V.I 594 4244
iii.1238
2927
2929
2950
42492935
*933
111.1242
iii.x24i
iLx23x
ii.X23o
iLx232
V.I 608 4263
49
54
53
V. 1609 4260
m.1244
iii.1243
iii.1246
*955
2952
2954
IU.1245
55
57
59
61
60
11.1233
iii.1247
iii.1248
iii.1249
iti.1250
ii.1235
4268 2962
4*74
u. 12 34 4272 2972
*973
4*70
4280
V.162]
iii.1252
4271
4*73
*974
2978
B.F 144.6
G 1636
Ja35»Ri98
M441
G 1638
M442
M443
B.F 1459
j236,Ri99
B.H 258
B.F 1464
B.F 1462
B.F 1457
M444
B.F 1469
R200
R 201
B.F 1470
J 237
R 203
J238, R202
B.F 1476
M446
159
No.
3556*
3557
3558
3559
3560
3561
3561
3563
3564
3565
3566*
3567
3568
3569
3570*
3571
357a
3573
3574
3575
3576
3577*
3578
3579''
3580
3581
3581*
3583*
3584
3585*
3586
3587
3588
3589
3590"
359»
3592
3593*
3594
3595
3596
3597
3598
3599
3600
J 60
Constellation,
Carinae
Antlioe
Antliae /
29 Leonis Minoris. . . .
30 Leonis Minorii. . • •
44 Leonis
Leonis
Sextantis
Carinae L
Ursae Majoris
Sextantis
Ursae Majoris . . . .
42 Hydrae ft
Vclorum
26 Sextantis
35 Ursae Miyoris . . . .
3 1 Leonis Minoris. . /3
27 Sextantis
Cannae
45 Leonis
Mag.
Sextantis
Draconis
AntUe a
Leonis
36 Ursae Migoris . . . .
Velorum
Sextantis
Leonis
32 Leonis Minoris. . . .
Cannae I
Carins
Carinae
Carinas
Velorum P
29 Sextantis
Yelonim
Sextantis
Draconis
Carinas t
Cannae
Antliae
30 Sextantis •
Antliae ^
Cannae
31 Sextantis
7
6
5i
51
4i
6
6ft
6|
5i
6
7ft
6
4
6ft
6
6
4ft
6
6
6
7
6
4i
6
5
6
6
7
6
4ft
5
6
6
5
6
6
6
Si
5
6
5ft
6
5ft
6
7
Right
Ascension,
Jan. I, 1850.
h m •
10 16 38,63
16 55,86
17 2,39
17 4.95
17 18,33
17 20,55
17 4^33
18 14,98
18 32,50
18 33,81
18 45»5»
18 46,21
18 50,40
18 51,71
»8 57»33
19 11,02
19 11,80
19 12,31
»9 33.93
»9 43.49
19 55,84
20 14,59
20 17,69
20 47,25
20 59,63
21 2,63
21 7,68
21 15,09
21 20,26
21 24,76
21 41,59
21 44,61
ai 45.97
ai 50.35
21 51,65
»x 54wf5
22 0,76
22 11,95
22 22,58
22 23,41
22 33,81
" 37.51
22 41,38
22 41,77
10 22 45,95
Annual
Preces.
+ 1,852
2,629
*.75o
3.495
3.470
3,168
3,168
3,007
1.776
3.593
3.014
3.74a
2,906
2,562
3,068
4.373
3.507
3.035
2,169
3,176
3,069
6,739
a,74i
3,222
3.9*4
2,297
3,042
3.«78
3.534
1,216
1,885
1,229
».339
2,220
3.05a
2440
3.093
5.373
2,187
2,238
2,766
3.07a
a,755
X.893
+3.099
Sec. Var.
-f-0,0065
+0,0095
+0,0067
—0,0302
—0,0284
—0,0099
—0,0099
—0,0022
+0,0045
—0,0380
—0,0025
—0,0506
+0,0020
+0,0111
—0,0049
—0,1192
-0,0317
—0,0033
+0,0127
—0,0104
—0,0049
—0,6022
+0,0074
—0,0130
—0,0693
+0,0136
—0,0036
—0,0105
—0,0342
—0,0238
+0,0082
—0,0229
—0,0157
+0,0137
—0,0040
+0,0133
—0,0060
—0,2875
+0,0136
+0,0139
+0,0071
—0,0050
+0,0075
+0,0087
—0,0063
Proper
Motion.
—0,011
—0,007
+0,006
—0,008
0,000
—0,007
+0,007
—0,002
—0,003
—0,009
—0,011
—0,006
+0,015
—0,001
—0,007
—0,005
0,000
—0,024
+0,003
+0,009
—0,004
—0,005
—0,001
—0,013
—0,009
—0,009
+0,003
—0,004
—0,019
+0,007
+0,001
Logarithms of
a
-9.1432
8.8775
8.8363
8.8716
8.8631
8.7849
8.7852
8.7823
9.1730
8.9114
8.7822
8.9684
8.7975
8.9071
8.7803
9.1779
8.8809
8.7814
9.0544
8.7883
8.7811
9.5999
8.8453
8.797a
9.0430
9.0141
8.7828
8.7902
8.8962
9.3*3*
9-1547
9.3220
9.2977
9-045a
8.7831
+0,014
8.9628
8.7833
+0,004
9-4144
—0,026
9.0587
—0,012
9.0406
+0,003
8.8412
0,000
8.7835
+0,001
8.8453
—0,010
9.1566
+0,005
—8.7842
+8.8282
8.5612
8.5194
8.5546
8.5450
84666
84652
84595
8.8489
8.5871
84570
8.6431
8.4719
8.5814
84541
8.8506
8.5535
84539
8.7252
84583
84501
9.2674
8.5125
84619
8.7068
8.6776
84458
84527
8.5582
8.9849
8.8150
8.9820
8.9576
8.7047
84425
8.6220
84419
9.0721
8.7155
8.6974
84970
84390
8.5005
8.8118
+0.2677
04197
04394
0.5435
0.5403
0.5008
0.5007
d
+9.0984
+8.6595
+8.5203
—8.6428
—8.6169
—8.0044
—8.0043
04782 +7.8230
o.*493 +9->34a
0.5555
04791
0,5731
04633
04085
04869
0.6408
0.5449
04821
0.3363
0.5019
0.4869
0.8286
0.4379
0.5081
0.5938
0.3612
04831
0.5022
0.5482
0.0849
0.2752
0.0894
0.1267
0.3463
04845
0.3874
04903
0.7302
0.3399
0.3499
04419
04874
0.4401
0.2771
+ 84390 +04912
-8.7399
+ 7.7766
— 8.8500
+8.a397
+8.7301
+6.3807
-9.1399
—8.6650
+7.5823
+8.9819
—8.0500
+6.3294
-9.5948
+8.5482
—8.2132
—8.9654
+8.9227
+7.4981
—8.0678
— 8.7014
+9.3044
+9.1116
+9.3031
+9.2764
+8.9682
+7.3199
+8.8382
—7.3801
—94022
+8.9870
+8.9614
+8.5254
-6.1393
+8.5422
+9-"37
-74910
No.
3556
3557
3558
3559
3560
3561
3561
3563
3564
3565
3566
3567
3568
35«9
3570
3571
357a
3573
3574
3575
3576
3577
357«
3579
3580
3581
358*
3583
3584
3585
3586
3587
3588
3589
3590
3591
359*
3593
3594
3595
3596
3597
3598
3599
3600
North Pokr
DiBtajioe»
Jin. 1, 18 50.
//
154 »6 8,5
1*7 14 59»5
118 53 a8,5
53 48 45.8
55 »6 31,1
80 27 az,7
80 17 55,0
96 18 18,7
156 8 34,7
47 37 58.1
95 39 53.1
40 14 34,0
106 4 19,4
131 41 15,8
90 13 42,0
»3 36 »8,9
5* 31 33»x
93 37 3»i6
147 48 54»8
79 a8 a8^
90 12 8,9
8 44 9»6
120 18 21,0
74 53 33.»
33 >5 ^»»
144
9*
79
50
163
^ 5».4
58 3».8
4 39»o
34.0
18
x6 7,0
154 S» 38.1
163 12 32,7
162 12 39,4
146 52 24,0
91 58 22,1
138 38 22,5
87 4* 5»^
13 30 59»4
147 58 »5.3
146 25 58,7
J 18 53 53.5
89 5* "»7
119 50 29,6
154 56 30,1
87 4 53»o
Annual
Precet.
«
8,05
8,06
8,07
8,07
8,08
8.08
8,09
8,11
8,12
8,12
8,13
8,13
8.13
8,13
8,14
8,15
8,15
8.15
8,16
8.17
8.17
8,19
8,19
8,21
8,21
8,21
8.22
8,22
8,23
8,23
8,24
8,24
8,24
8,24
8,24
8,25
8,25
8,26
8,26
8.26
18.27
18,27
8.27
18,27
+ 18,28
SecVar.
1/
4-0,118
0,167
o»i74
0,221
0,219
0,200
0,199
0,188
0,111
0,224
0.188
0,233
0,181
0,160
0,191
0,272
0,218
0,188
0.134
0,196
0,189
0^14
0,169
0,197
0,240
0,140
0,186
0,194
0,215
0,074
0,114
0,075
0,081
0,135
0,185
0,148
0,187
0.314
0,132
O.X35
0,166
0,185
0,166
0,114
+0,186
Proper
Motion.
+0,08
—0,13
+0,09
+0,10
+0,12
+0,20
—0,11
-0,14
—0,06
—0,09
+0,12
-0.33
+0,06
+0,02
+0,11
—0,03
—0,02
+0,01
+0,28
0,00
+0,05
+0,04
—0,02
+0,03
+0,02
+0,01
—0,17
—0,32
+0,04
+0,34
—0,01
—0,03
—0,18
+0,05
+0,06
+0,09
+0,08
+0,05
Logarithms of
-9.7638
-9-7843
-9.7706
-8.9727
-9.0477
■9-^517
-9.5521
-9.6799
■9-7538
-8.5052
-9.6758
+8.6454
—9.7286
-9.7841
—9.6392
+9-3353
—8.9310
-9.6628
-9.7710
-9.5432
—9.6390
+9-545*
—9.7689
-9-4909
+9.0500
-9.7734
—9.6581
-95403
—8.8287
-9.7196
—9.7488
—9.7188
—9.7229
—9.7672
-9.6513
-9.7769
—9.6203
+9-4786
-9.7637
-9-7665
—9.7628
—9.6366
-9.7645
-9.7459
-9,6153
y
-9.9095
-9-7365
-9.6387
+9.7258
+9.7086
+9-»745
+9.1744
—8.9964
-9.9172
+9.7846
-8.9505
+9-8378
-9.3985
-9.7793
-7.5568
+9.9186
+9.7408
-8.7575
—9.8844
+9.2187
-7.5055
+9.9524
—9.6605
+9-3740
+9.8805
—9.8668
—8.6736
+9-*359
+9.7637
-9.9397
-9.9156
-9-9399
-9-9375
—9.8819
—84958
-9-8343
+8.5559
+9.9470
-9.8877
—9.8801
-9.6437
+7.3»54
-9.6565
-9.9167
+8.6666
+ 1.2565
1.2567
1.2568
1.2 569
1.2571
1.2571
1.2574
1.2579
1.2582
Z.2582
i.»584
1.2584
1.2585
1.2585
X.2586
1.2588
1.2588
1.2588
1.2591
1.2593
1.2594
1.1597
1.2598
1.2602
1.2604
1.2604
1.2605
1.2606
1.2607
1.2607
1.2610
1.2610
X.2610
1.2611
1.2611
1.2612
1.2613
1.2614
1.2616
1.2616
1.2617
1.2618
1.2618
1.2618
+1.2619
+9-6393
9.6382
9.6378
9-6376
9.6367
9.6366
9.6352
9-6330
9.6318
9.63x7
9.6310
9.6309
9.6306
9-6305
9.6302
9-6193
9.6292
9.6292
9.6277
9.6271
9.6262
9.6250
9.6248
9.6227
9.6219
9.6217
9-6ai3
9.6108
9.6205
9.6202
9.6190
9.6188
9.6187
9.6184
9.6183
9.6181
9.6177
9.6169
9.6161
9.6161
9.6154
9.6151
9.6149
9.6148
+9.6145
144^
1445
14*7
14^9
145 »
1450
• • . .
i4f8
1451
»453
H39
H54
1456
1455
»457
14^6
1459
1460
66
65
61
63
64
67
71
Taylor.
70
74
73
69
71
75
76
77
81
83
80
85
84
86
78
90
87
9»
89
Brb.
I4285'....
I
ill. 12 54 4278 2980
IU.1255 4277 2981
iii.1153
ii.1136
11.1237
iii.1256
m.1257
m.1258
ii.1238
V.16334289
2984
4296 1999
U.1139
111.1159
ii.1140
ii.1241
V. 163814300
U.I242
iiLii6o
U.1143
i]i.ii6i
U.1144
▼.1644
U.1245
iiLii64
m.1263
iLi247
▼.1649I4310
ii.1246
iii.1265
V.
11.124914306
U.1248
U.1251I4309
U.X250
3000
3007
4298 3011
• • • «
3017
431930*5
43**
V. 1650 4305 3022
30*4
3028
3027
3023
16524314]
....4313
4311
3031
• • • ■
3030
3031
3034
Vtriooi.
R204
M447
R205
G 1644
G1646
J 239
W601
61645
R206?
M448
G1643
P430, J240
B.F 1488
B.F 1490
B.F 1489
J24i3*07
R209
R208
B.F 1492
B.H 688
R211
R 210
B»A* O*
(X)
161
No.
ConsteliatioQ.
3601*
3602
3603
3604*
3605
3606
3607*
3608*
3609
3610
3611
3612
3613
3614*
3615
3616
3617
36x8*
3619
3620
3621
3622
3623*
3624
3625
3626
3627*
3628
3629*
3630
3631
363^*
3633
3634*
3635
3636
3637*
3638
3639
3640
3641
3642
3643
3644
3645*
162
Carinae
33 Leonis Minoris
Sextantis ......
Veloram
Carinae
46 Leonis t
Une Majoris ....
32 Seztantis
47 Leonis ^
34 Leonis Minoris . .
43 Hydrae ^'
37 Uraae Majoris . . . .
Velorum ...... 9
Velorum Y
Yelorum
Carinae
Carinae K
Velorum t
Carinae p
44 Hydrae
48 Leonis
49 Leonis
Velomm
Carine
35 Leonis Minoris
Carina . .
Hydrae ..
Leonis ..
Draconis
Antliae ..
Carinie
Hydrae
36 Leonis Minoris . *
Leonis
Carinae r
Carinae
Hydrae
Hydrae
Ursae Majoris . . .
37 Leonis Minoris .
38 Leonis Minoris . .
Carinae i^
50 Leonis
Velorum p
Ursae Majoris ....
Mag.
6
51
6i
6
6
5
7
4
5
7
5
6
6
6
6
Si
6
4
6
Si
6
6
6
Si
6
6i
7
6
6
6
6
6
7
Si
neb.
6
6
6
4*
Si
Si
H
5
6
Right
Ascension,
Jan. I, 1850.
h m ■
10 23 9,97
23 19,81
23 *8,32
a4 5»4i
24 9»^4
24 IX,I|
24 27,94
24 30,86
24 54,65
»4 55'62
15 *3»97
as a7.73
as 3M3
25 3»»76
»5 33.81
26 7,98
26 31,58
26 37,50
26 42,13
26 53,17
26 58,53
27 9»97
27 10,79
27 28,90
a7 44.»3
^7 45»95
27 48,09
28 15,07
28 23,81
28 33,40
28 46,44
28 57,39
29 21,19
^9 43.39
29 51,20
30 6,69
30 8.33
30 ".75
30 15.49
30 16,07
30 31,81
30 44,14
30 51,49
30 59,76
10 31 3,85
Annual
Preces.
+2,243
3,418
3.005
»,3i7
1.937
3,ai5
3.544
3,122
3,166
3.459
a,9>S
3,9»4
2,548
2,361
1.548
".598
1,511
2,518
2,119
a.847
3.14a
3.»58
2,504
1,409
3.467
2,251
a.85S
3.»4a
6.434
2,653
2,165
2,927
3.4*9
3,238
2,288
2,270
2,956
2,815
3.785
3.399
3.478
2,233
3."5
».5«9
+4,404
SeaVar.
+0,0141
—0,0268
—0,0017
+0,0145
+0^100
—0,0128
—0,0361
-0,0075
—0,0099
—0,0295
+0,0023
--0,0725
+0,0129
+0,0148
+0,0129
—0,0017
—0,0060
+0,0136
+0,0140
+0,0052
—0,0086
—0,0095
+0,0139
—0,0118
—0,0309
+0,0153
+0,0050
—0,0087
-0,5719
+0,0114
+0,0150
+0,0023
—0,0283
—0,0146
+0,0161
+0,0161
+0,0011
+0,0070
—0,0612
—0,0262
—0,0326
+0,0161
—0,0138
+0,0147
—0,1407
Proper
Motion.
—0,005
+0,005
—0,001
—0,001
—0,002
+o,ooa
0,000
+0,005
0,000
+0,009
+0,015
—0,029
-0,047
—0,006
—0,044
—0,005
—0,008
+0,002
—0,001
0,000
—0,105
+0,006
—0,001
-0,027
+0,018
+0,042
—0,021
—0,016
—0,001
+0,002
—0,001
+0,011
—0,026
—0,001
+0,004
—0,020
—0,019
+0,005
—0,083
Logarithms of
■9.0417
8.8612
8.7873
9.0177
9. 1494
8.7997
8.9085
8.7870
8.7922
8.8761
8.8034
9.0599
8.9312
9.0060
8.9312
9.2549
9.2790
8.9469
9.1001
8.8229
8.7911
8.7932
8.9542
9.3084
8.8860
9.0565
8.8218
8.7922
9.6039
8.8966
9.0924
8.8049
8.8749
8.8112
9.0508
9.0588
8.8002
8.8384
9.0253
8.864.9
8.8976
9.0756
8.8094
8.9602
-9.2405
b
e
+8.6945
+0.3509
8.5132
0.5351
8^.386
04778
8.6658
0.3649
8.7972
0.2871
84473
0.5072
8.5547
0.5495
84330
04944
84361
0.5006
8.5200
0.5389
84448
04646
8.7010
0.5937
8.5719
04062
8.6467
0.3731
8.5718
04062
8.8925
0.2036
8.9146
0.1792
8.5819
04010
8.7348
0.3261
84566
04543
84243
0497*
84254
04994
8.5864
0.3986
8.9390
0.1489
8.5152
0.5399
8.6856
0.3524
84507
04556
84187
0497a
9.2297
0.8085
8.5215
04238
8.7162
0-33S5
84277
04664
84956
0.5352
84300
0.5103
8.6688
0.3595
8.6755
0.3560
84167
04708
84546
04494
8.6411
0.5780
8.4807
0.5313
8.51 19
0.5413
8.6888
0.3489
84220
0.5085
8.5721
04013
+8.8520
+0.6439
d
+8.9626
—8.5990
+7.8651
+8.9268
+9.1046
— 8.2099
—8.7*72
-7.7617
—8.0351
—8.6428
+8.2486
—8.9876
+8.7753
+8.9081
+8-7753
+9.2282
+9-1553
+8.8055
+9.0416
+84H3
-7.9195
— 8.0073
+8.8189
+9.2877
-8.6665
+8.9822
+84027
-7.9256
— 9.5988
+8.6935
+9.0309
+8.2337
— 8.6319
-8.3015
+8.9733
+8.9846
+8.1392
+849C0
-8.9357
—8.5982
-8.6935
+9.0076
—8.2730
+8.8274
—9.2113
No.
;6oi
1 602
1603
(604.
(605
|6o6
[607
(608
(609
|6io
(611
|6ia
;6x4
(6x6
1617
|6i8
1619
[620
1621
1622
1623
1624
(625
[626
[627
1628
1629
1630
1631
1632
1633
j634
^635
1636
(637
1638
1639
(640
[641
1642
1643
1644
1645
North Polar
Distance,
Jan. I, 1850.
It
146 28 0,9
56 51 8,0
96 52 11^
144 12 41,5
154 24 41,6
75 5 4M-
48 48 1 5.3
84 35 ".4
79 55 H»8
54 14 »5»5
«o6 II 6,9
32 8 49,7
134 18 0,5
14a 57 X5»5
134 17 47»8
160 7 14,8
161 13 20,3
"36 13 53*9
X50 54 5^.4
112 58 21,9
82 16 33^
80 34 36,6
137 5 9,6
162 27 31,8
5* 53 46,3
147 24 58^
112 23 41,0
82 II 9^
8 47 36,7
128 47 16,2
150 12 48,4
105 34 9,8
55 8 47.5
71 56 35.7
h6 46 53.0
147 27 5.2
102 36 22,9
116 38 11,8
35 3* 58.8
57 »4 46,3
51 18 35,0
148 47 4.7
73 5 33t,6
137 26 48,3
20 46 29,3
Annual
Preces.
Sec Var.
Proper
Motion.
//
//
+18,29
+0,134
18,30
0,205
18,30
0,179
18,32
0,137
»8,33
0,115
X8.33
0,190
18,34
0,209
18,34
0,184
18,35
0,186
x8,35
0,203
18,37
0,171
18,37
0,229
18,38
0.149
18,38
0,138
18,38
0,149
1840
0,093
18,41
0,087
18,41
0,146
18,4a
0,122
1842
0,164
1843
0,181
1843
0,182
1843
0,144
1844
0,081
1845
0,198
1845
0,129
1845
0,163
1847
0,179
1847
0,365
1848
0,150
18,49
0,122
1849
0,165
18,51
0,193
18,5*
0,181
18,52
0,128
18,53
0,127
18,53
0,165
18,54
0,157
18,54
0,211
18,54
0,189
18,55
0,193
18,55
0,124
18,56
0,178
18,56
0.139
+ 18,56
-0,243
II
—0,01
—0,01
+0,02
+0,24
— 0/>2
+0,04
0,00
+0,04
+0,02
+0,22
4-0,02
+0,14
—0,14
+0,10
+0,03
— 0,01
-0,04
-0,03
-r0,03
+0,05
+0,84
+0,02
-0,33
-0,35
+0,21
+0,02
—0,14
—0,08
+0,01
+0,06
+0,05
—0,08
+0,84
+0,04
0,00
+0,05
—0,09
+0,02
—0,18
Logarithms of
-9.7646
.9.1443
•9.68x0
•9.7660
•9-7433
-94983
•8.7767
•9-5953
■9.5524
-9.0671
-9-713 «
+9-0354
-9.7712
-9.7643
-9-7711
■9.7x78
•9.7120
-9.7681
.9.7459
•9-7433
•9.5762
-9.5606
-9.7665
•9.7036
•9.0402
-9.7511
-9.7407
-9.5762
+9.5028
-9-7647
■9-7419
.9.7175
-9.1332
-94678
.9.7469
-9-74«-8
-9.7049
-9-7475
+8.7649
—9.2000
—9.8810
+9.6980
— 9.0381
—9.8699
—9.9160
+9.3712
+9.7798
+8.9359
+9.2044
+9.7282
-94071
+9-8897
—9.8061
—9.8641
—9.8061
-9-9358
-9.9391
—9.8215
-9.9044
-9-5545
+9.0916
+9-1775
—9.8281
-9.9429
+9.7443
-9.8895
-9.5448
+9.0976
+9.9592
-9.7614
-9.9031
-9.3936
+9.7221
+94567
—9.8880
-9.8915
-9-3047
-9.6174
+9.8762
+9-6991
—9.0035 +9.7620
-9.7401 —9.8983
— 94842 + 94299
-9-75771-9-8357
+9.3008 +9.9373
+ 1.2622
1.2624
1.2625
1.2630
1.2631
1.2631
1.^633
1.2634
1.2637
1.2637
1. 264 1
1.2642
1.2642
1.2642
1.2643
1.2647
1.2651
1.265 1
1.2652
1.2653
1.2654
1.2656
1.2656
1.2658
1.2660
1.266 1
1.266 1
1.2665
1.2666
1.2667
1.2669
1.2670
1.2673
1.2676
1.2677
1.2679
1.2679
1.2680
1.2680
1.268 1
1.2683
1.2684
1.2685
1.2686
+ 1.2687
^
+9.6128
9.6122
9.6116
9.6089
9.6086
9.6085
9.6073
9.6071
9.6054
9.6054
9.6033
9.6030
9.6027
9.6027
9.6026
9.6001
9-5984
9.5980
9.5976
9.5968
9.5964
95956
9-5955
9.5942
9-5931
9.5929
9.5928
9.5908
9.5901
9.5894
9.5884
9-5876
9.5858
9.5841
95835
9.5823
9.5822
9.5819
9.5817
9.5816
9.5804
9-5795
9-5789
9-5783
+9-5779
1461
1462
1463
1466
1467
1465
• • • •
1464
1471
1468
1469
1470
I
93
94
97
98
102
Taylor.
V.1654
iiLx266
iii.1267
V.1659
U.1252
U.1253
U.1254
99 m.1269
104
101
106
107
m.1271
ii.1255
iii.1272
V.I 668
iv. 724
4357
113 lu. 1274 4344
iL 1 258 4348
ii.1257
III
no
112
1472
• . • .
1458
1474
1473
114
ii.t256
ii.1259
V.1676
iu.1276
V.I 680
116 iiLi277
1475
1477
1478
118
117
119
V.1683
123
121
122
125
V. 1685 4366
ii.1260
iiLi278
iii.1279
V.1693
ii.1262
iLi26i
iii.1280
V.I 698
ii.1263
ii.1264
4320
4325
4331
• • • •
4334
4336
Bria.
bane.
3035
3043
3044
3053
3046
4367
4356
3058
3062
3068
3074
3069
3072
4358
3077
3083
3078
4373
4375
4370
4380
4378
3085
3089
3099
3107
3102
3112
3114
Various.
R212
M451
B.H 1517
M452
G 1660
J242,R2I3'
M453
M454
B.P 1509
G1662
B.F 1513
M455
B.H 841
G1668
{X2)
M456
J243,R2I4
B.F 1506 I
163
No.
3646*
3647
3648
3649
3650
3651
3651*
3653
3654
365s*
3656
3657
3658*
3659
3660
3661
3661*
3663
3664
3665*
3666
3667
3668
3669
3670
3671
3671
3673
3^74
367s
3676
3677
3678*
3679
3680
3681
3682
3683
3684*
3685
3686
3687
3688
3689
3690
164
Constellatioii.
Hydne ^^
38 Urss Majoria . . . .
Carinae
Leonis
39 Leonia Minoiii
Mag.
I • • • •
Cannae
Ursae Majoria ....
Chamadeontia ....
Chanueleoiitia ....
Carinae fi
Carinae
Carinae
Velorom X
Carinae
Chamideontia ..y
Leonia Minoria . . . .
Leonia
33 Sextantia
39 Uraae Majoria . . . .
Uraae Migoria . . . .
40 Leonia Minoria . .
34 Sextantia
Carinae
Carinae
Uraae Mijoria . . . .
Leonia
35 Sextantia
Carina
Hydne
Chamaeleontia ..
ChamaeleontiB ..
Antliae
40 Uraae Mijoria . .
Carinae
Carinae
Carinas
41 Uraas Majoria .
Carinae
36 Sextantia
42 Leoiiia Minoria .
Argua ..
Leonia . .
Carinae ..
Carinae ..
37 Sextantia
e
5
5
6
7i
6i
6
5
6
5i
5
6
5i
6
5
6i
7i
6
5i
6
5i
6
6
6
7*
5*
6*
6
7*
6
6
6
6*
6
6
5*
6
6
6
44
3
7
5l
neb.
6
Right
Aacenaion,
Jan. 1, 1850.
h m •
10 31 16,67
3» 39»^9
3« 45."
31 5o»i6
32 2,63
32 13.H
32 15,07
3» 3»»79
3a 38,56
33 *♦*»
33 »o»76
33 >M5
33 «>»^
33 33.ao
33 39.04
33 45.99
33 46.41
33 4644
34 "»99
34 4*.59
34 47.14
34 5a.7i
34 59.59
35 3.13
35 10.85
35 »5.i7
35 33.5*
35 34."
35 41.55
35 41.97
35 45.33
35 46,01
36 33.75-
36 53.14
36 53.35
36 55.65
36 56,49
37 1,15
37 25.57
37 30,86
37 37,19
37 43.77
37 50,53
38 7,65
38 17.05
Annual
Precea.
4-»,9*5
4,227
2,268
3.156
3.340
2,316
+4»43»
-0,125
+ 1,143
2,266
».045
2,279
2,370
2.074
0,790
3.383
3.171
3,062
3.85a
3.59*
3.319
3,108
2,063
2,321
3.589
3,286
3."7
2,273
2,869
M5I
1,426
2,771
3.8x4
2,296
2,299
2,112
3.834
2,300
3.098
3.359
2.123
3.139
2,265
2,282
+3."9
Sec. Var.
•+•0,0027
—0,1161
4^0,0166
—0,0095
—0,0220
+0,0167
-0,1470
—0,1969
—0,0319
4-0,0170
+0,0146
+0,0171
+0,0170
+0,0153
0,0670
—0,0257
—0,0104
-0,0039
—0,0715
-0,0444
—0,0210
—0,0065
+0,0155
+0,0177
-0,0443
—0,0184
—0,0071
+0.0178
+0,0058
—0,0163
—0,0111
+0,0097
—0,0702
+0,0183
+0,0183
+0,0169
—0,0716
+0,0183
—0,0059
—0,0246
+0,0172
—0,0086
+0,0185
+0,0187
-0,0079
Proper
Motion.
—0,005
—0,013
—0,010
—0,009
+0,006
—0,022
+0,003
—0,026
—0,009
—0,022
+0,015
-0,019
—0,037
—0,080
—0,058
+0,001
—0,005
+0,006
—0,025
—0,006
—0,003
—0,029
—0,025
—0,005
+0,002
—0,012
+0,008
—0,010
+0,010
—0,008
+0,005
—0,009
+0,002
—0,002
+0,002
—0,005
—0,002
+0,015
-0,014
+0,003
Logarithma of
-8.8079
9.1901
9.0661
8.7971
8.8464
9.0491
9.2543
9.6042
9.3939
9.0726
9.1542
9.0683
9.0316
9.1460
9^.684
8.8663
8.8013
8.7925
9.0684
8.9593
8.8437
8.7945
9.1565
9.0590
8.9596
8.8327
8.7958
9.0806
8.8291
9.3636
9.3460
8.8652
9.0667
9.0768
9.0758
9.1480
9.0724
9.0759
8.7958
8.8643
9.1474
8.7999
9.0936
9.0880
■8.7991
+8^.182
8.7984
8.6739
8^x244
84526
8.6543
8.8593
9.2076
8.9968
8.6733
8.7541
8.6677
8.6307
8.7439
9.0658
84630
8.3979
8.3891
8.6626
8.5507
84347
8.3850
8.7463
8.6486
8.5484
84211
8.3824
8.6672
84150
8.9495
8.9315
84507
8.6477
8.6559
8.6549
8.7269
8.6513
8.6542
8.3718
84398
8.7223
8.3742
8.6672
8.6600
+8.3702
+04661
a626o
0.3557
04991
0.5238
0.3648
+0.6466
—9.0980
+0.0580
0.3552
0.3107
0.3578
0.3748
0.3167
9.8975
0.5293
0.5012
0.4861
0.5857
0.5553
a52ii
04924
0.3145
0.3656
0.5550
0.5166
04938
0.3565
04577
0.1308
0.1542
04427
0.5825
0.3610
0.3615
0.3*47
0.5836
0.3617
04910
0.5262
0.3269
04968
0.3551
0.3584
+04954
d
+8.2508
-9.1525
+8.9943
—8.0202
-8.5224
+8.970X
—9.2269
+9.5990
+9.3800
+9.0029
+9.1088
+8.5^69
+8.94*1
+9.0986
+94586
-8.5963
—8.1017
+7.0142
—8.9967
—8.8233
-8.50H
- 7.6759
+9-»"3
+8.9834
—8.8237
-84415
—7.7800
+9.0132
+84168
+9-3473
+9.3282
+8.5885
-8.9937
+9.0076
+9.0062
+9.1005
—9.0016
+9.0063
-7.5518
—8.5820
+9.0996
-7-9594
+9.0301
+9,0225
-7.8949
North PuUr
No. Distance,
Jan. I, 1850.
3646
3647
3648
3649
3650
3651
3653
3654
3655
3656
3657
3658
3659
3660
3661
3662
3663
3664
3665
3666
3667
3668
3669
3670
3671
3672
3673
3^74
3675
3676
3677
3678
3679
3680
368 X
3682
3683
3684
3685
3686
3687
3688
3689
3690
o
106
ti
5 56.5
*3 »9 S6»7
147 57 13.8
80 22 42,2
61 41 40,0
146 28 35,0
20 8 29,9
171 « 43»4
1^5 31 59.3
148 24 12,3
»54 15 35.4
148 2 11,0
»44 49 34.5
'53 4a 53»9
167 49 48,3
57 31 8.1
78 28 43.6
90 57 16,5
3a o 52,8
43 o 28,8
62 53 15,8
85 38 6,1
154 19 6^
»47 9 8.4
43 o 18,8
66 I 39,9
84 '28 0,3
148 53 36,3
112 46 0,1
164 22 40,2
163 42 40,6
"I 55 53.5
3» 17 36^
148 30 50,1
148 25 46,5
»53 ¥> 54.0
3» 50 38,7
148 25 49,1
86 43 26,3
58 31 42,0
153 36 33.5
81 41 54.8
149 46 5».3
149 19 55.»
82 50 14,9
Annual
Preces.
+ 18,57
18.58
^8.59
e8,59
[8,60
8,60
8,60
8,61
8,62
8,63
8.63
8.64
8,64
8,65
8.65
8,65
8.65
8,65
8,67
8,68
8,68
8,69
8,69
8,69
8,70
8,70
8,71
8,71
8,71
8,71
8,72
8,7*
8,74
8.75
8,75
8,75
8,75
8,76
8.77
8,77
8.77
8,78
8,78
8.79
+ 18,79
Sec. Var.
1$
+0,161
0,232
0,124
0,173
0,182
0,126
+0,242
-0,007
+0,062
0,122
o,xio
0,123
0,128
0,111
0,042
0,181
0,170
0,164
0,205
0,191
0,176
0,165
0,109
0,123
0,189
0,173
0,164
0,119
0,151
0,071
0,075
0,145
0,199
0,119
0,119
0,109
0,198
0,119
0.159
0.173
0,109
0,161
0,116
0,116
+0,159
Proper
Motion.
—0,04
+0,08
—0,23
+0,05
0,00
-0,15
+0,05
—0,26
+0,17
+0,04
—0,46
—0,14
+0,51
—0,32
-0,09
—0,02
+0,14
+0,07
—0,03
+0,06
+0,01
—0,01
—0,01
+0,01
+0,06
+0,01
+0,13
+0,23
—0,02
+0,02
0,00
—0,26
+0,07
0,00
+0,02
—0,01
+0,09
—0,03
+0,20
+0,05
Logarithms of
-9.7173
+9.2350
-9.7393
r-9.5625
-9.3109
-9-7414
+9.3038
-9-6383
—9.6708
-9.7347
•9-7173
■9.7349
■9.7418
-9.7180
•9.6544
-9.2274
-9-5463
-96435
+8.9026
-84786
-9.3438
-9.6076
-9.7116
9-73*a
•8.4983
■9-3974
-9.5990
-9.7263
-9.7318
-9.6658
—9.6689
-9.7469
+8.8401
—9.7236
-9.7238
-9.7077
+8.8585
-9.7235
— 9.6161
—9.2700
-9.7059
-9-5783
-9.7173
-9.7178
-9-5878
V
—94096
+9.9293
-9.8952
+9.1901
+9.6431
—9.8883
+9.9400
—9.9624
-9-9537
—9.8983
—9.9227
—9.8967
—9.8806
— 9.9209
—9.9586
+9.6985
+9.2690
—8.1902
+9.8972
+9.8333
+9.6280
+8.8508
-9.9242
—9.8938
+9-8336
+9-5785
+8.9540
—9.9024
-9.5576
-9.9536
-9.9522
-9.6934
+9.8976
—9.9016
—9.9012
-9.9233
+9.9000
-9.9013
+8.7282
+9.6890
-9.9235
+9.1309
—9.9081
-9.9063
+9.0676
.2688
.2691
.2692
.2693
.2694
.2696
.2696
.2698
.2699
.2702
.2703
.2704
.2704
.2706
.2706
.2707
.2707
.2707
.2711
.2714
.2715
.2716
.2716
.2717
.2718
.2718
.2721
.2721
.2722
.2722
.2722
.2722
.2728
.2730
.2730
.2730
.2731
.2731
-»734
•»735
•»735
.2736
.2737
.2739
.2740
+
+9-5770
9-575a
9-5747
9-5744-
9-5734
9-57*5
9-57H
9.5710
9.5706
9.5686
9.5680
9-5675
9.5672
9.5662
9.5658
9.5652
9.5652
9.5652
9.5630
9.5606
9.5603
9-5598
9-5593
9-5590
9-5584
9-5580
9-5565
95565
9-5559
9-5558
9-5555
9-5555
9-5515
9.5499
.9-5499
9-5497
9-5497
9-5493
9.5472
9.5468
9.5463
9-5457
9-5451
9-5437
+9.5429
1479
1476
1480
1482
1481
1483
1484
1485
1487
1489
127
124
128
129
126
131
134
133
135
136
138
137
139
141
i486
1488
1491
149c
1493
143
142
Taylor.
U.1265
iii.1281
V.1703
iii.1282
iiLi283
V.I 705
ii.1266
4390
4430
4411
V.1709
V.1712
V.1713
ii.1268
m.1284
U.1267
iii.1285
iii.1286
ii.1269
U.1270
V.1722
m.1287
ii.1271
ii.1272
V.1725
144
147
H5
148
150
iu.1288
iii.1289
V.1731
V.1732
U.1273
iii.1290
▼-1733
iLi275
iLi274
ii.1276
iii.1291
V.1739
V.1741
ii.1277
Bm-
bane.
4388
3121
3123
3137
3130
43963127
4405
4401
4398
4409
4428
3132
3133
3135
3138
3146
4418
3156
3154
4422
3162
4441
4439
4415
4435
3166
3170
3161
3174
3175
3176
3177
Varioua.
B.F1517
M457
B.H 1520
J245,R2i5
B.F 1519
Z704
B.H 1518
G 1679
B.F 1524
M458
R216
L286
G1681
J 246
4H7
3184
W619
J247,B2I7
M459
4446
4H8
3185
3187
M 460
No.
3691
3691*
3693
3694
369s
3696
3697
3698
3699
3700
3701"
3702
3703
3704.
3705
3706
3707
3708
3709
3710
3711
3712
3713
37H
37x5
3716
3717
3718
3719
3720
3721
37"
37*3'
37H
3725
3726*
37*7
3728
3729
3730
373«
3732*
3733
3734
3735
166
Constellation.
Mag.
51 Leonis m
Carinn
52 Leonifl k
Carinas
ArgCb yj
38 Sextantii
Hydraj *»
Hydm
CariniB
Veloram
Chamteleontis . « . .
ArgCb f^
Carinn
43 Leonis Minoris . •
Veloram Z
Carinas
Cannae
53 Leonis /
39 Sextantis
44 Leonis Minoris
40 Sextantis
Carinn
43 Unas Midoris . . . .
42 tJrss Mfljoris . . • .
Hydne v
Carinas
Carinas
41 Sextantis
Antliae
Sextantis
Carinas
Hydras *«
Chamteleontis ,.$^
Chanueleontis ..^^^
44 Ursas M^joris ....
Leonis
45 Leonis Minoris . .
46 Leonis Minoris
45 Ursas Majoris . . w
Carinas
Velorum
Leonis
Hvdrss A*
Carinas
48 Leonis Minoris . .
6
neb.
6
6
2
7
6
6
6
6
6
3
6
6
Si
6
6
6
7i
6
6
6
6
Si
4
6
6
6
6
7
H
7
Si
5
Si
6
6i
4i
S
6J
6
6
Si
6
7
Right
Ascension,
Jan. I, 1850.
h m ■
10 38 19^
38 »5»43
38 28,34
38 48,30
39 IS.44
39 30.95
39 3MS
39 3S»74
39 4S.IO
39 S7.I8
40 15,29
40 19,80
40 32,32
40 40,33
40 S5»40
41 1,65
41 2,69
41 22,12
41 26,86
41 38,40
41 41,05
41 50i39
41 54,40
41 S5.6o
4* I3»S5
4* 14.33
42 23,94
42 46,71
4a 58.87
43 ".31
43 a8,57
43 45.91
43 47.33
44 19.3a
44 a7.4i
44 3i.aa
44 35.83
44 54.49
45 19.61
45 41.00
45 45.4a
46 5.73
46 9,40
46 23,18
10 46 32,68
Annual
Preces.
Sec. Var.
+3.a37
a,304
3.195
a,i53
2,306
3,128
a.934
a.854
1,806
a.653
0,727
a,554
2,290
3.335
2,401
2,166
2.169
3.161
3.005
3.317
3.045
1,940
3.769
3,848
2,948
2,168
2,181
3.008
2,781
3.^04
a.3SS
a.933
0,674
0,673
3.698
3.084
3.307
3.37a
3.484
2,428
a^77
3,061
2,922
a,434
+ 3.a79
—0,0154
+0,0189
—0,0123
+0,0180
+0,0191
-0,0079
+0,0033
+0,0072
+0,0095
+0,0144
—0,0802
+0,0170
+0,0196
—0,0234
+0,0193
+0,0190
+0,0190
—0,0101
—0,0002
— Oj0220
—0,0025
+0,0146
—0,0681
—0,0779
+0,0030
+0,0194
+0,0197
—0,0002
+0,0110
—0,0063
+0,0205
+ 0,0041
—0,0909
—0,0917
—0,06 1 6
—0,0049
—0,0218
—0,0277
—0,0386
+0,0209
+0,0203
—0,0032
+0,0051
+0,0212
—0,0198
Proper
Motion.
Logarithms of
a
+0,01 1
—0,007
+0,04*
— o,ooi
-0,003
0,000
—0,121
+0,001
+0,006
+0,002
—0,003
—0,008
—0,034
+0,002
+0,007
—0,001
0,000
—0,039
—0,005
+0,001
+0,006
—0,003
—0,025
+0,002
—0,005
+0,015
—0,018
0,000
—0,023
—0,042
—0,004
+0,015
+0,007
+0,007
—0,012
—0,006
+0,007
—0,007
—0,006
•8.8219
9.0804
8.8109
9.1417
9.0832
8.7999
8.8149
8.8403
9.2641
8.9286
9.5162
8.9770
9.0959
8.8607
9.0496
9-H77
9.1464
8.8064
8.8025
8.8552
8.7987
9.2325
9.0665
9.1008
8.8143
9.1527
9.1486
8.8031
8.8766
8.8003
9.0815
8.8201
9.5462
9-5495
9.0454
8.8001
8.8567
8.8869
8.9434
9.0585
9.0351
8.8011
8.8262
9.0586
-8.8486
+8.3927
8.6507
8.3809
8.7097
8.6487
8.3639
8.3787
84037
8.8266
8.4899
9.0758
8.5361
8.6538
84178
8.6052
8.7026
8.7013
8.3593
8.3549
84065
8.3498
8.7826
8.6162
8.6503
8.3621
8.7004
8.6953
8.3476
84198
8.3422
8.6217
8.3585
9.0844
9.0845
8.5796
8.3339
8.3900
84183
84722
8.5850
8.5611
8.3250
8.3497
8.5807
+8.3697
+0.5102
0.3624
0.5045
0.3331
0.3628
0^.953
04675
04554
0.2567
04a37
9.8613
04071
0.3598
0.5231
0.3804
0.3356
0.3363
04998
04778
0.5207
04836
0.2879
0.5762
0.5852
04695
0.3361
0.3386
04782
04443
04920
0.3719
04673
9.8288
9.8283
0.5679
04892
0.5194
0.5279
0.5420
0.3852
0.3940
04858
04657
0.3864
+0.5157
d
-8.3492
+9.0122
—8.2234
+9.0922
+9.0158
-7.8942
+8.2684
+84704
4-9.a373
+8.7574
+9.5082
+8.8523
+9.0326
—8.5624
+8.9680
+9-0994
+9.0978
—8.1000
+7.9623
-8.5376
+7-5497
+9.2009
—8.9919
—9.0388
+8.2388
+9.1055
+9.1003
+7.9522
+8.6158
-7.6835
+9.0124
+8.2992
+9-5391
+9-54*5
—8.9608
—7.3026
-8.5376
-8.6457
—8.7851
+8.9795
+8.9449
+7.1676
+8.3460
+8.9794
-84949
No.
3691
3692
3693
3694
3695
3696
3697
3698
3699
3700
3701
370*
3703
3704.
3705
3706
3707
3708
3709
3710
37"
37"
3713
3714
3715
3716
3717
3718
3719
3720
3721
3722
3723
37*4
37*5
3726
3727
3728
3729
3730
I 3731
North Polar
Distance,
Jan. I, 1850.
70 19 11,3
148 43 a.3
75 o 55.0
153 «o 34»6
148 53 49.5
8a 51 47»4
106 30 24,3
115 15 41,4
160 4 8,3
132 24 5,2
168 59 39,0
138 37 4i.»
149 48 52,0
59 47 33.4
145 58 7»3
153 28 24,1
153 23 25,0
78 39 4i»7
98 18 26,1
61 14 6,8
93 13 514
158 24 56,9
32 37 29,8
29 53 7,0
105 24 37,1
153 45 3»8
153 28 20,8
98 6 12,4
"3 X5 55i4
85 37 1,8
148 31 46,2
107 32 16,8
169 40 42,2
169 44 57»9
34 37 9.5
88 xo 40,5
6x 20 31,3
54 58 40,0
46 o 44,6
146 28 35,6
144 20 35,4
3732 91 19 57,3
3733 '09 19 5*.6
I 37341 H^ »6 37,2
' 3735 ' 63 42 40,2
Annual
Preces.
1
SecVar.
t*
It
+ 18,80
+0,165
x8,8o
0,117
18,80
0,162
18,81
0,109
18,82
0,116
18,83
0,157
18,83
0,147
18,83
0.143
18,84
0,090
18,84
0,132
18,85
0,036
18,86
0,127
18,86
0,114
18,87
0,165
18,87
0,118
18,88
0,107
18,88
0.107
18,89
0.155
18,89
o>i47
18,89
0,162
18,90
0,149
18,90
0,095
18,90
0,184
18,90
0,188
18.91
0,143
18,91
0,105
18,92
0,106
»8,93
0,145
»8,93
0.134
18.94
0,149
18,95
0,113
18,96
0.140
18,96
0,032
18,97
0,032
18,98
0,175
18,98
0,145
18,98
0,156
18,99
0,158
19,00
0,163
19,01
0,113
19,01
0,115
19,02
0,142
19,02
0,135
19,03
0,112
4-19.03
+0,151
Proper
Motion.
+0,08
+0,10
+0,21
—0,09
+0,03
—0,01
• •••«■
—0,56
+0,12
—042
+0,06
+0,15
+0,08
+0,41
—0,09
—0,01
+0,02
—0,03
—0,04
—0,12
+0,02
+0,09
-0,17
—0,72
—0,16
+0,02
—0,03
+0,12
—0,10
—0,04
+0,21
0,00
+0,04
+0,10
+0,26
+0,03
—0,06
+0,06
+o,xo
—0,10
—0,02
Logarithms of
—9^.640
—9.7186
-9-5173
-9.7036
-9.7158
.9.5887
• 9.7108
•9.7318
.9.6725
■9.7414
-9.6207
-9-7343
■9.7092
.9.3103
.9.7187
-9.6955
-9.6958
■9-5556
-9.6794
.9.3406
-9.6553
—9.6727
+8.6767
+8.8663
-9.7049
-9.6906
•9.6911
-9.6778
■9-7354
—9.6102
—9.7042
-9.7094
—9.6010
—9.5980
+8.2989
-9.6268
•9-3537
-9.2322
■8.9538
-9.7036
-9.7089
-9.6446
-9.7112
.9.7016
.9.3972
V
+9-499* +
-9.9037
+9.3845
—9.9227
-9.9051
+9.0669
-9^^162
—9.6029
—9.9460
—9.8018
-9.9651
—9.8485
—9.9101
+9.6751
—9.8920
-9.9254
-9.9251
+9.*675
-9.1338
+9.6564
-8.7251
-9.9427
+9.8997
+9.9123
-9.3989
-9.9273
—9.9263
—9.1240
-9.7142
+8.8584
—9.9062
-94546
—9.9684
—9.9689
+9.8913
+8.4784
+9.6569
+9-7351
+9.8182
—9.8978
-9.8866
-8.3435
-94.969
—9.8980
+9.6236,+
.2740
.2741
.2741
.2744
.2747
.2749
.2749
.2749
.2750
.2752
.2754
.*754
.2756
.*757
.2758
.2759
-a759
.2761
.2762
.2763
.2764
.2765
.2765
.2765
.2767
.2767
.2768
.2771
.2772
.2774
.2776
.2777
.2778
.2781
.2782
.2782
.2783
.2785
.2788
.2790
.2790
.2792
.2793
.2794
.2795
+9
9
9
9
9
9
9
9
9
9
9
9
9
54*7
54**
5419
5402
5379
5366
5365
5362
5353
5343
53*7
53*3
5312
5305
5*9*
5*87
5286
5269
5264
5*54
5*5*
5*44-
5240
5*39
5**3
5222
5214
5193
5182
5170
5155
5139
5138
5109
5101
5098
5093
5076
5053
5033
5029
5009
5006
1492
9-4993
+9.4984
1494
H95
1496
1497
1500
1502
1501
149
Ta^or.
152
154
15s
158
160
162
,6s
164
ii.1278
U.I279
U.I28I
ii.1280
ii.1282
V.I747
4H9
BrU.
bane.
Varioiu.
M461
44553195
4457:3198 J248,R2i8
4467
lu. 1293 4459
ii.1283
V.1752
ill. 1 296
V.1754
4489
4461
446413208
4468
4473
ii.1284
ill. 1297
ii.1285
1503 166 ii.1286
1499
1498
1504, 167
1505
163
IU.1299
i6x iiLi298
1507
1506
1509
1510
169
173
172
U.1287
11.1288
ill. 1 300
ill. 1 301
4486
3200
3203
3201
3212
3206
3211
3215
3216
3226
44853230
4487.3232
V.1767
176 iiLi305
4483
4493
11.1290
177 iii.1306
4509
4513
180
181
182
1513
1512
183
185
111.1307
ii.1289
iLi29i
V.1771
V.1773
4501
4500
U.1292
V.1778
111.1308
4507
3*37
3*39
3*43
3247
3*53
3*55
M462
B.F 1537
J249,R2i9
R220
M463
B.F 1542
B.F 1547
R221
J 25I,R222
B.F 1549
R223
B.H 893
B.F 1553
3263; R224
167
No.
3736
3737
3738*
3739
3740
3741*
3742
3743
3744
3745
3746
3747
374«
3749
37SQ
375«*
37S»*
3753
3754
3755
3756*
3757
3758
3759
3760
3761
3762*
3763
3764
3765
3766
3767
3768
3769
3770
3771
3772
3773
3774
3775
3776
3777
377«
3779
3780*
~i68
ConsteUation.
47 LeoniB Minorii. . . .
Leonia
Velomm
Cariiue
CariiuB u
LeoniB Minoris.. ..
54 Leoius
Unae Mijoris . . . .
Vnm Miyoris . . . .
AntluB
ChamfleleontiB ....
Dnoonta
49 Leonis Minorii. . .
55 Leonis
56 Leonis
50 Leonis Minoris •
57 Leonis
Carime
Carina
Antlis
Chamaeleontis ....
47 Ursae Miyoris . . . .
Unae Majoris . . . .
Leonis
Unae Mijoris ....
Leonis
Cannae
Antliae
Draconis
49 Un« Majoris . . . .
7 Cnteris a
48 Unae Majoris . . /3
58 Leonis d
59 Leonis e
Centauri
Carinae
Centanri
Leonis
Hydne
61 Leonis p^
60 Leonis b
50 Une Mijoris . . a
Hydne
Leonis
Leonis
Mag.
7
7*
6i
6
5
6
4i
7
6
6
6i
7i
6
7
6
7
6
6
5l
5i
5i
6
8
6
7
6
6
7
6
4
2
5
5i
6
6
6
7
6
5i
5
i|
6
7
7i
Rigbt
Ascension,
Jan. t, 1850.
h m •
10 46 37,27
46 58,65
47 14.85
47 18.39
47 14.97
47 a5.»5
47 »9.H
47 33.69
47 39»9»
47 41.13
47 41.35
47 46.70
47 57."
47 59*43
48 14.07
48 15.59
48 18,93
48 47.81
49 '8,96
49 44.06
49 58.07
51 2,87
51 36.35
51 41.93
5» 49.46
51 50,96
51 4.13
51 9'»7
51 14.15
52 25,29
51 18,15
51 45.41
51 48,81
51 58.37
53 10,91
53 11.74
53 17.11
53 13.57
53 34.44
54 '0,84
54 »9.o5
54 15.93
55 9.»6
55 34.13
10 55 53.3»
Annual
Preces.
+3.363
3."9
1.561
2,401
2,403
3.355
3.170
3.5>o
3.455
1.747
i.5»3
5,121
3.113
3.082
3,121
3.174
3.079
1.951
2,376
1.774
J.047
3,418
3,482
3.145
3.445
3.158
1.093
2,818
4,662
3.397
1.948
3.670
3,ioi
3."7
2,712
1.39 »
1,731
3,076
1,841
3,060
3.216
3.797
2,888
3.071
+3.115
SecYar.
—0,0274
—0,0073
+0,0193
+0,0218
+0,0219
—0,0267
—0,0191
—0,0424
—0,0367
+0,0136
-0,0054
-0,3318
—0,0145
—0,0046
—0,0074
—0,0197
—0,0044
+0,0173
+0,0229
+0,0131
-0,0493
-0,0343
—0,0416
—0,0093
—0,0376
—0,0103
+0,0224
+0,0119
—0,2413
-0,0327
+0,0046
—0,0653
—0,0058
—0,0071
+0,0169
+0,0246
+0,0161
—0,0040
+0,0110
—0,0027
-0,0155
—0,0848
+0,0089
-0,0035
—0,0078
Proper
Motion.
•
0,000
—0,006
—0,018
-0,007
—0,007
+0,005
—0,005
+0,005
-0,047
—0,019
+0,009
+0,011
+0,002
0,000
+0,007
-0,017
+0,0 11
—0,005
—0,029
—0,028
+0,006
—0,006
—0,001
+0,003
—0,022
—0,002
—0,029
+0,015
+0,003
+0,002
— o/>i8
—0,019
+0,010
+0,023
+0,007
+0,007
+0,003
-0,013
+0,007
+0,001
Logarithms of
-8.8870
8.8044
9.0000
9.0787
9.0783
8.8848
8.8465
8.9646
8.9365
8.9051
9-39 »4
9.5050
8.8263
8.8023
8.8055
8.8498
8.8025
9.2670
9.1003
8.8971
9-5134
8.9277
8.9651
8.8120
8.9454
8.8149
9-1354
8.8807
94286
8.9206
8.8254
9.0710
8.8063
8.8082
8.9411
9.1131
8.9303
8.8054
8.8725
8.8059
8.8356
9.1424
8.8527
8.8065
-8.8114
b
+84076
8.3227
8.5166
8.5949
8.5938
84003
8.3616
84791
84504
84188
8.9051
9.0182
8.3384
8.3141
8.3158
8.3589
8.3112
8.7735
8.6036
8.3975
9.0123
84195
84531
8.1993
84320
8.3012
8.7203
8.3650
8.9123
84031
8.3075
8.5512
8.2861
8.2869
84183
8.5902
84068
8.2812
8.3471
8.2763
8.3050
8.6110
8.3162
8.2671
+8.2697
+a5268
04941
04084
0.3803
0.3807
0.5257
0.514s
0-54S3
0.5385
04389
0.1799
0.7093
0.5069
04888
04943
0.5150
04885
0.2906
0.3758
04431
0.0199
0.5337
0.5419
04976
0.5372
04993
0.3207
04499
0.6686
0.5311
04696
0.5647
04914
04938
04333
0.3786
04365
04880
04534
04857
0.5073
0.5795
04607
04873
+04949
—8.6438
-7.8679
+8.8887
+9-0075
+9.0069
-8.6357
—84813
—8.8257
—8.7687
+8.6941
+9-3765
-9-4963
-8.3379
-7.2305
-7.8905
-84963
-7.1354
+9.2397
+9.0366
+8.6697
+9.5050
—8.7467
—8.8244
—8.0821
—8.7850
-8.1504
+9.2033
+8.6160
-94x59
-8.7a«8
+8.3035
-8-9955
—7.6933
-7-M83
+«-7749
+9.0529
+8.7509
—6.9773
-+8.5849
+7.2724
—8.3896
-9.0905
+8.4949
— 5.8017
-7-9754
No.
3736
3737
3738
3739
374©
3741
3742
3743
3744
3745
3746
3747
3748
3749
3750
3751
3752
3753
3754
3755
3756
3757
3758
3759
3760
3761
3762
3763
3764
3765
3766
3767
3768
3769
3770
3771
3772
3773
3774
3775
3776
3777
3778
3779
3780
North Polar
Distance,
Jan. I, 1850.
O I II
55 10 »»4
83 21 15,2
140 42 6,5
148 s 474
148 3 26.9
55 41 39»8
64 27 4^.
43 15 5a.o
47 " 18,3
127 57 22,3
165 5 9.9
II 25 41,0
71 a 53^
88 27 50,0
83 o 53,5
63 41 56»5
88 46 0,3
"59 55 ao»7
149 43 18,3
126 19 57,2
168 45 29,8
48 46 10,0
43 40 15,3
79 15 59.8
46 16 41,5
77 ^9 35.0
158 14 7»5
122 55 53.1
13 45 9»»
49 59 o»8
107 30 1,8
32 48 53,1
85 34 4*.7
83 5 37»i
133 o 12,8
150 31 4,4
131 25 x8,3
89 8 55,1
121 2 24,3
91 40 38.6
69 o 56,9
27 26 25,1
1x6 X 11,8
89 56 35.8
81 36 36,6
Annual
Preccs.
+
+
II
9.04
9.05
9»o5
9,06
9,06
9,06
9,06
9,06
9,06
9»o7
9.07
9.07
9'07
9.07
9,08
9.09
9.09
9,10
9,11
9,12
9i»3
9.15
9.»7
9.17
9.'7
9»i8
9»x8
9,18
9.19
9.»9
9.»9
9,20
9»ao
9,20
9,21
9,21
9,21
9,21
9,22
9»»3
9»»4
9.H
9,26
9»a7
9»a8
SecVar.
//
+0.154
0.143
0,117
0,109
0,109
0,152
0,148
0,159
0,156
0,124
0,069
0,232
0,145
0,139
0,140
0,147
0,138
0,087
0,105
0,122
0,046
0,148
0,149
0,135
0,147
0,135
0,089
0,120
0,198
0,144
0,125
0.155
0,131
0,131
0,114
0,100
0,114
0,129
o,xi8
0,126
0,133
0.156
0,118
0,124
+0,126
Proper
Motion.
+0,13
—0,02
—0,05
+0,03
+0,10
-f-o,oi
—0,01
+0,02
+0,0 X
+0,04
-0,04
0,00
—0,01
+o,ox
-0,03
-0,05
+0,01
+0,20
-0,34
—0,06
+0,06
+0,01
—0,04
-0,03
—0,01
+0,02
-0,14
-0,03
+0,05
4-0,04
—0,02
—0,02
+0.04
+0,05
—0,01
+0,03
—0,04
+0,09
+0,10
+0,30
Logarithms of
—9.2465
-9.5963
-9.7131
—9.6938
— 9.6936
—9.2625
-94104
—8.8609
—9.0306
—9.7267
—9.6144
+9-3381
-9-4914
—9.6289
.9.5946
—9.4030
—9.6307
—9.6396
—9.6821
—9.7230
-9-5794
—9.1x76
-8.9395
-9.5702
-9.0453
-9-5565
-9.6357
-9.7183
+9.2548
— 9.1629
— 9.70CO
+7.8976
—9.6132
-9.5978
-9.7105
—9.6662
—9.7121
-9.6331
-9-7153
-9.6455
— 9.4829
+8.7033
-9.7097
—9.6372
—9.5900
4'
+9'734i
+9.0410
—9.8664
— 9.9067
—9.9065
+9.7288
-f- 9.6127
+9.8390
+9.8103
—9.7669
-9.9631
+9.9694
+9-4898
+84065
+9.0633
+9.6250
+8.3114
-9-9515
-9.9153
-9-7519
-9.9710
+9-7990
+9-8397
+9.2505
+9.8201
+9.3161
-9.9485
—9.7x60
+9.9681
+9.7891
-9-4590
+9-9055
+8.8681
+9.0612
—9.8151
—9.9211
—9.8019
+8.1534
—9.6938
.84483
+9-5359
+9.9301
-9.6245
+6.9778
+9.1469
.2796
.2798
.2800
.2800
.2801
.2801
.2801
.2802
.2802
.2802
.2802
.2803
.2804
.2804
.2806
.2807
.2807
.2809
.2812
.2815
.2816
.2823
.2826
.2827
.2827
.2827
.2829
.2829
.2830
.2831
.2831
.2833
.2833
.2834
.2835
.2835
.2836
.2836
.2837
.2841
.2841
.2842
.2846
.2848
.2850
d'
+94979
9.4959
9-4944
94940
9-4934
9-4933
94930
949*5
9.49x9
9-4917
9-4917
94913
94903
94900
94886
94875
94872
94853
94822
94797
94783
94718
94684
94677
94670
94669
94655
94650
94645
94633
94630
946x2
94609
94599
94585
94584
94579
9457*
94561
9.4522
94513
94506
94459
9.4432
+94411
/
1
1511
1514
1515
1508
1516
1517
1519
15x8
i5»o
1522
1521
1524
15*5
1523
1526
15*7
1530
1529
1528
1531
184
x86
Taylor.
m.1309
iiLi3io
V.1783
u. 1294 45 15
187 iii.1312
190
U.1293
188 iii.i3X3
191 iv. 738
V.1786
4511
4528
192 iiLi3i4
193
196
197
198
199
U.1295
iLi296
ii.1297
ii.1298
4531
4530329
V.1795
ii. 1299 4527
202 liLi3i7
204 IV. 741
205
208
206
209
207
2X0
2IX
215
2X2
2X6
2X8
2x9
2x7
222
225
IU.I3X9
m. 1320 4540
11LX321
iLi300
ii.1301
ii.1302
ii.1303
V.1811
Y.1812
iii.i
iU.1323
ui. 1324 4552
U.1304
ii.1306
ii.1305
11130714565
111308
4544
4548
4549
4556
322 4550
Bris-
bane.
3271
3272
3174
3278
3280
Various.
M464
R225
J252, R226
3»88
I
3»93
3298
3314
3312
3315
3321
33»4|
33»3
3328
3340
B.H 1508
G X71X
R227
G 1706
B.F 1555
W627
R228
G 1722
G 1723
R229
G 1720
J 253
M465
M466
R231
R230
B.A.C.
(Y)
B.F1570
W630
B.F157X
169
No.
3781
3782
3783
3784
3785
3786
3787*
3788
3789
3790*
3791
379a
3793
3794
3795
3796
3797
3798
3799
3800
380X
3802
3803
3804
3805
3806
3807
3808
3809
3810
3811
3812
3813
3814
3815
3816*
3817*
3818
3819
3820
3821*
3822
3823*
3824
3825
170
Constellation.
Urse Mijoris . . .
62 LeonJs ^'
Hydre
51 Urse Mijoris ...
Leonis
Mag.
Leonis
51 Leonis Minoris. . . .
63 Leonis ^
Velorom
Carina
Centaori
Antliae
Hydne y^
Hydne y^
Leonis
Centami
52 Leonis Minoris. . . .
65 Leonis f^
Hydne
Centaori
64 Leonis •
Cannae .<
Octantis
Centauri
Carinae z^
CarinsB .
Leonis .
Leonis .
67 Leonis .
Centauri
Ursie Majoris ....
52 Ursae Majoris . .4^
Urse Majoris ....
Carinae
Hydne
66 Leonis p*
Centaori
Carinae x
Carinae
Carinae z^
Draoonis ...
Hydrae
Hydrae
Leonis ......
Ursae Mijoris
7
6
6
6
7
7
7
4i
6
6
6
S
S
7
6
7
5i
6
6
6*
neb.
6
6
6
7
7
6
6
6
3i
6
6
5
7
6
5i
6
6
5
6
7
6
Right
Ascension,
Jan. I, 1850.
Annual
Precea.
h m ■
■
10 55 55.65
+3.377
55 56,03
3.076
56 7.86
2,848
56 10,07
3.369
56 15,00
3.099
56 39.35
3,068
57 14,62
3.^47
57 16,77
3,122
57 3a,»7
2,586
57 40.81
M15
57 47.37
2,688
57 50,18
2,820
58 6,98
2,893
58 41.71
2,895
58 53.38
3.087
58 57.98
2,698
59 0.71
3.*45
59 15.07
3,088
59 »5.37
2,886
59 »5.9i
1,648
10 59 37.61
3,227
II 0 7,90
+2,521
0 11,36
—0,098
0 20,73
+2,763
0 26,20
a.435
0 28,04
2,366
0 37.71
3.064
0 45.36
3.182
0 45.76
3.^33
0 47,87
*.694
1 3.68
3,328
I 12,70
3.414
1 13,54
3.398
I 24,26
2,138
I 29,16
a.897
1 34.^9
3,068
1 35.48
2.645
2 12,00
a.533
2 14,28
2,572
2 20,51
2,467
2 32
3.939
2 40,85
2,867
a 45.00
2,888
3 51.49
3.159
11 3 58,76
+3.545
SecVar.
—0,0320
—0,0038
+0,01 14
—0,0312
—0,0058
—0,0032
—0,0190
—0,0077
+0,0231
+0,025 1
+0,0197
+0,0135
+0,0093
+0,0094
—0,0047
+0,0198
—0,0192
—0,0047
+0,0101
+0,0219
—0,0175
+0,0262
—0,2852
+0,0174
+0,0280
+0,0288
—0,0027
—0,0133
—0,0184
+0,0209
—0,0287
-0,0390
—0,0371
+0,0281
+0,0x01
—0,0029
+0,0232
+0,0271
+0,0260
+0,0287
— 0,X2l8
+0,0123
+0,0110
—0,0114
—0,0586
Proper
Motion.
—0,001
—0,009
—0,003
-0,005
+0,015
—0,028
—0,019
+0,002
+0,019
—0,016
+0,011
—0,009
+0,005
+0,014
—0,061
—0,002
-0,025
—0,002
+0,005
+0,002
—0,027
—0,086
—0,010
+0,008
—0,009
+0,01 1
+0,010
+0,003
+0,002
+0,009
—0,003
—0,005
-0,053
0,000
+0,004
+0,048
—0,011
+0,006
—0,008
Logarithms of
—0,011
—0,003
■8.9204
8.8068
8.8745
8.9166
8.8082
8.8071
8.8538
8.8118
9.0321
9.0733
8.9729
8.8944
8.8560
8.8563
8.8088
8.9716
8.8560
8.8090
8.8623
9.0041
8.8484
9.0831
9.7746
8.9368
9.1320
9.1677
8.8093
8.8311
8.8536
8.9823
8.9077
8.9624
8.9527
9.2770
8.8608
8.8097
9.0164
9.0877
9-0653
9.1263
9.2578
8.8797
8.8683
8.8262
-9.0600
+8.3784
8.2647
8.3310
8.3729
8.2639
8.2599
8.3023
8.2601
84784
8.5186
84174
8.3385
8.2982
8.2942
8.2452
84074
8.2915
8.2427
8.2947
84365
8.2793
8.5101
9.2013
8.3622
8.5567
8.5922
8.2325
8.2534
8.2759
84043
8.3»77
8.3811
8.3714
8.6943
8.2774
8.2257
84322
84988
84761
8.5363
8.6662
8.2870
8.2751
8.2242
+8.4569
+0.5285
04880
04546
0.5275
04912
04868
0.5115
04945
04127
04005
04294
04502
04613
04616
04896
04311
0.5 1 12
04896
04602
04230
0.5087
+04016
—8.9930
+04413
0.3865
0.3739
04863
0.5027
0.5097
04303
0.5222
0.5332
0.5313
0.3300
04619
04868
04225
04037
04102
0.3921
0.5954
0.4575
04605
04995
+0.5496
-8.7255
-6.9550
+8.5882
—8.7160
-7.6975
+6.7229
-84959
-7.9632
+8.9366
+8.9976
+8.8361
+8.6529
+8.5053
+8.5055
—74803
+8.8331
—8.5032
-74930
+8.5327
+8.8909
—84600
+9.0108
+9.7721
+8.7609
+9.0764
+9.1*15
+7.0893
-8.3*15
—84871
+8.8 5aa
-8.6884
—8.814a
—8.7946
+9.a503
+8.5*18
+6.769*
+8.9105
+9.0169
+8.9851
+9.0687
— 9.**8*
+ 8.5984
+«-5536
— 8.245*
—8.9771
No.
3781
J782
3783
3784
3785
3786
3787
3788
3789
3790
3791
3792
3793
3794
3795
3796
3797
3798
3799
3800
3801
3802
3803
3804
3805
3806
3807
3808
3809
3810
38x1
3812
3813
3814
3815
38i6
3817
38x8
3819
3820
3821
3822
3823
3824
3825
North Polar
Distance,
Jan. I, 1850.
50 19 29,9
89 11 38.5
121 9 7,3
50 57 7,4
85 33 I9»3
90 28 18,7
63 59 12,2
81 51 15,5
143 a3 18,0
147 8 48,1
136 52 25,1
1*4 59 50t5
116 29 5,1
116 28 40,7
87 18 35,2
136 37 56.8
63 39 3.7
87 13 5».6
"7 54 56,5
140 24 4,1
65 51 59.7
J47 51 49.3
173 47 14.1
131 49 48,6
151 36 46,8
»54 » 53.5
9' 5 3M
71 58 50,9
64 3* 5«>»9
137 49 45,0
52 52 38,6
44 4» »o,o
45 58 46»8
160 4 12,9
117 16 s^
90 31 19,3
»4x 35 35i9
148 9 46,4
146 15 134
i5« 8 5,7
20 54
121 33 16,3
118 58 54,3
74 47 "»6
34 17 »84
Annual
Preces.
SccVar.
+
u
9,28
9,»8
9,28
9.a8
9.»8
9.*9
9.31
9,31
9,3a
9.3*
9.3*
9»3»
9,33
9.34
9.35
9.35
9.35
9,35
9»36
9»36
9*3*
9,38
9.38
9,38
9,38
9»38
9p39
9»39
9»39
9>39
9,40
940
9,40
9,4X)
9,41
941
9»4i
9^
9,42
9»4a
9,43
9*43
9»43
946
9^6
+0,136
0,124
0,114
o.«35
0,124
0,122
0,128
0,123
0,102
0,099
0.105
0,110
0,113
0,112
0,119
0,104
0,124
0,118
0,110
0,101
0,123
+0,095
—0,004
+0,104
0,091
0,089
0,115
0,119
0,X21
0,100
0,123
0,126
0,126
0,079
0,107
0,113
0,097
0,092
0,094
0,090
0,143
0,104
0,104
0,112
+0,125
Proper
Motion.
«
+0,03
—0,22
+0,06
+0,08
+0,14
+0,03
+0,08
—0,24
-0,15
+0,30
+0,05
+0,03
+0,03
+0,13
—0,11
—0,04
+0,10
+0,03
+0,20
+0,02
—0,27
+0,06
+0,04
—0,16
+0,02
+0,05
+0,11
+0,01
—0,19
+0,02
+0,09
-0,04
+0,11
+0,02
+0,05
—0,67
—0,01
0,00
-0,07
+0,12
+0,15
Logarithms of
-9.1981
9-6335
9.7107
9.2143
9.6143
9.6397
9.4336
9-59*5
9.6766
9.6637
9.6923
9.7069
9-7054
9-7043
9.6244
9.6896
9.4349
9.6241
9.7040
9.6793
9.4617
9.6527
9.4822
9.6946
9.6359
9.6242
9.6423
9.5232
9.4501
9.6818
9.2844
9.0962
9.1329
9.5863
9.7002
9.6397
9.6695
9.6443
9.6518
—9.6309
+8.8865
—9.6984
—9.6985
-9-5505
—8.6484
y
+9.7879
+8.1311
—9.6967
+9.7823
+8.8723
—7.8990
+9.6256
+9.1349
-9.8882
—9.9081
—9.8470
-9.7424
-9.6333
-9.6335
+8.6559
-9.8459
+9.6317
+8.6685
-9.6551
-9.8714
+9.5963
—9.9x28
-9.9825
—9.8092
-9.9295
-9.9390
—8.2653
+9.4758
+9.6188
-9-8553
+9.7662
+9.8374
+9.8275
—9.9588
—9.6467
-7.9452
-9.8799
-9.9x52
-9.9059
—9.9285
+9.9566
-9.7050
—9.6716
+9-4058
+9.9040
+ 1.2850
1.2850
1.2851
1.2852
1.2852
1.2854
1.2857
1.2858
1.2859
1.2860
1.2860
1.2860
1.2862
1.2865
1.2866
1.2866
1.2867
1.2868
1.2869
1.2869
1.2870
1.2872
1.2873
1.2873
1.2874
1.2874
1.2875
1.2875
1.2876
1.2876
1.2877
1.2878
1.2878
1.2879
1.2879
1.2880
1.2880
1.2883
1.2883
1.2883
1.2884
1.2885
1.2885
1.2891
+ 1.2891
+94408
94408
9-4395
94392
9-4387
I
94360
94320
94318
9-4300
94291
9.4283
94280
94261
94.221
94208
9.4202
94199
9.4183
94171
94170
94156
9.4121
9-4"7
94106
9.4099
94097
94085
94076
9.4076
9-4073
94054
94043
9.4042
94029
9.4024
94017
9.4016
9-3971
9.3969
9.3961
9-3947
9.3936
9-3931
9.3848
+9-3838
1533
153a
1534
1535
1536
1538
1537
1539
1540
1541
1542
1544
1543
Taylor.
227
4571
226
229
232
234
236
iii.1328
V.1826
UL1329
iiLi330
iiLi33i
iii.1333
iii3io
V.1836458
V.1838
237
240
241
v.i
iii3ii
iLi3i2
iii.1336
242
443
V. 1844 4591
iii.1337
ii.i3X3
T.I 845
245
iiLi338
Y.1850
248
250
251
249
252
153
254
256
»55
▼.1839
1
4585
4584
8404580
4583
4587
4593
4598
4604
4643
4603
I1H339
T. 1852 4611
4613
IV. 751
iv. 752
iii.1340
T.18544610
11L1342
ii.1315
IU.1343
ii.1316
4625
4615
U.1317
V. 18 57(46 19
T.I 8 58 4627
T. 18 59 4626
T.I 860 4629
iii.134614623
T.1862
ii.1318
Bru.
bane.
3350
3368
3370
3371
3372
3376
3382
3387
Variom.
G 1732
B.H1505?
M467
A 241
M468
3389
3390
3399
3409
3400
3402
3404I
3407
3413
3412
3416
3417
3419
3430
3421
B.F 1576
R 232
G 1742
B.F 1582
W633
(Y2)
01746
171
No.
3826
3827*
3828*
3829
3830*
3831*
3832
3833
3834
3835
3836*
3837
3838
3839
3840
3841
3842
3843
3844
3845
3846*
3847
3848
3849
3850
3851
3852
3853*
3854
3855
3856
3857
3858
3859
3860
3861
3862
3863
\ 3864*
3865
3866
3867*
3868
3869*
3870
Constellation.
1 1 Crateris |3
Centauri
Hydne
Centauri
Centanri
Leonis
69 Leonis ffi
Centaori
68 Leonis $
Carine y
Leonis
Leonis
70 Leonis i
Carins
Centauri
Carins
72 Leonis
73 Leonis n
Leonis
Leonis
UnsB Majoris . . . •
Carinas
74 Leonis ^
Centanri
75 Leonis
53 Ursse Majoris . . 0
54 Ursie Majoris . . v
Hydrae
Leonis
Leonis
55 Ursae Mfgoris . . . .
76 Leonis
Carinas
12 Crateris ^
Carinae
Leonis
77 Leonis ........ c
Leonis
Ursie Mijoris . . . .
Chamaeleontis . . . .
Centauri v
Chamaeleontis ....
56 Ursse Majoris . . . .
71 Leonis
Centauri
Mag.
4
6
6
6
6
7
Si
6
»i
6
6
3
6
6
6
5
5i
7
6
6
6
5
6
5i
4
4
6i
7
7
5
6
6
3i
6
7
4
7
6
6
4
6
6
6
Right
Ascension,
Jan. I, 1850.
h
XI
II
m ■
4 »7.a7
4 a7»35
4 39»44
5 16,20
5 43»88
5 47»9i
6 5»73
6 6,20
^ 7.35
6 10,74
6 11,04
6 14,05
6 21,99
6 32,84
6 SSM
7 a»a9
7 i3»»6
8 0,89
8 6,21
8 7,46
8 13.54
9 1.65
9 2,28
9 30,07
9 34.37
o 10,46
o 22,05
o 26,10
o 31,70
o 36,71
0 56,68
1 i3»*7
I 14,91
I 50,72
3 a»i6
3 15.54
3 ^4.05
3 44.05
3 53.91
4 10.47
4 »o.55
4 >».38
4 34.69
4 38,08
5 18,48
Annual
Preces.
+a,94i
2,601
»,9i5
*.749
2,719
3.>9i
3.075
2,713
3.19*
2,542
3.087
3."9
3,161
a.455
2,672
a.565
3,106
3.146
3.14a
3.144
3.431
2,280
3,056
a.778
3.085
3.»53
3,264
1.878
3,136
3.049
3.301
3.083
2,406
3,001
a.519
3.098
3,103
3,106
3.647
1.714
2,710
2,125
3,318
3,157
-f- 2,822
SecVar.
Proper
Motion.
Logarithms of
a
b
e
+0,0077
+0,006
—8.8438
+8.2383
+0.4684
+0,0264
9.0594
8.4525
0.4x52
+0,0097
—0,007
8.8574
8.2489
04646
+0,0203
—0,003
8.9654
8.3518
04392
+0,0221
0,010
8.9886
8.37XX
04344
-0,0149
—0,025
8.8414
8.2234
0.5039
—0,0033
+0,0x1
8.8118
8. 19 14
04878
+0,0226
—0,003
8.994a
8.3736
0.4335
—0,0152
+0,017
8.8427
8.2220
0.504X
+0,0294
+0,004
9.1064
8.4852
04053
—0,0045
8.8125
8.1913
04896
—0,0076
+0,008
8.8171
8.1955
0.494X
—0,0119
0,000
8.8296
8.2069
04998
+0,0318
-0,045
9.1603
8.5360
0.3900
+0,0251
—0,023
9.0269
8.3995
04268
+0,0293
—0,015
9.0979
8.4695
04091
—0,0170
+0,001
8.8513
8.2213
0.5060
—0,0x05
+0,003
8.8260
8.1892
04978
—0,0101
—0,001
8.8247
8.1872
04973
—0,0102
+0,001
8.8252
8.1875
04974
—0,0462
+0,006
9.0073
8.3687
0.5355
+0,0350
-0,053
9.2695
8.6239
0.3580
—0,00x4
—0,003
8.8136
8.x 679
04852
+0,0208
—0,023
8.9643
8.3x45
04437
—0,0042
+0,008
8.8138
8.1634
0.4893
—0,0234
—0,030
8.8869
8.23x1
0.5x23
—0,0248
+0,004
8.8946
8.1371
0.5x37
+0,0144
+0,003
8.8947
8.2365
04591
—0,0097
+0,013
8.8247
8.1656
04963
—0,0006
+0,053
8.8149
8.1552
04842
—0,0299
+0,001
8.9234
8.2606
0.5x86
—0,0040
+0,004
8.8x44
8.X491
0.4889
+0,0363
+0,063
9.2222
8.5566
0.38x2
+0,0043
-0,004
8.8273
8.1562
04773
+0,0353
—0,046
9.1692
8.4870
04012
—0,0055
+0,010
8.8170
8.1326
04910
—0,0062
-0,004
8.8x80
8.1322
04918
—0,0065
—0,019
8.8x87
8.1297
04922
—0,0894
—0,003
9.1916
8.50x0
0.5620
+0,0x57
—0,013
9.5285
8.8353
0.2365
+0,0279
0,048
9.0425
8.3493
04329
+0,0376
-0,045
9-3835
8.6900
0.3273
-0,0359
+0,003
8.9606
8.2635
a522i
—0,0x27
8.8378
8.X40X
04993
+0,02x1
+0,013
-8.9574
+8.2530
4-04506
+84175
+8.9761
+84991
+8.8183
+8.8616
-8.3947
—6.9258
+8.87x4
-84037
+9.0417
—7.5412
—8.0057
—8.2765
+9.1115
+8.9159
+9.0300
—84591
-8.2134
—8.1907
—8.1986
-8.8934
+9.24x2
+7-5075
+8.8143
—7.5081
—8.6156
—8.6412
+8.6413
—8.1703
+7.6840
— 8.7224
—7.4493
4-9.1863
4- 8.2 100
+9.1220
—7.814a
—7.8946
—7.9319
—9.1494
4-9.5203
+8.9487
4-9.3671
—8.8048
—8.3338
4-8.7977
<{
"4;
172
No.
North Polar
Distance,
Jan. 1, 1850.
3826
3827
3828
3829
3830
3831
3832
3833
3834
3835
3836
3«37
3838
3839
3840
3841
3842
3843
3844
3845
3846
3847
3848
3849
3850
3851
3852
3853
3854
3855
3856
3857
3858
3859
3860
3861
3862
3863
3864
3865
3866
3867
^168
3869
3870
o
112
//
o 26,4
14s 38 12,7
"5 59 36,7
135 27 7,8
138 17 16,6
69 3 1,1
89 15 17,7
138 55 12,1
68 39 x8,i
149 30 7.4
86 55 49»4
81 7 8,9
73 45 0.7
153 21 19,9
142 25 4,2
148 48 5,9
66 5 15,4
75 5» 3»»i
76 34 84
76 20 3,2
39 42 22,2
159 3a 13*4
92 49 56,6
135 3 5a»4
87 9 55.3
57 37 36.4
56 5 16,2
"3 55 4»i
77 II 44,0
94 H 30.5
50 59 31,2
87 3> 39»5
157 o i6,x
103 58 5,3
»S3 45 47»6
84 17 51,1
83 8 56,7
82 32 36,5
H 51 ^A
168 50 39,0
143 40 14,5
164 19 32,2
45 41 43.5
71 44 ".4
I >33 49 15.3
Annual
Prcces.
+
+
SecVar.
Proper
Motion.
H
//
19.47
+0,103
1947
0,091
1947
0,102
19.49
0.095
19.50
0,093
19.50
0,109
19.50
0,105
19.50
0,092
»9.5o
o,xo8
19.50
0,086
19.51
0,105
19.51
0,106
19.51
0,107
19.51
0,083
19.5*
0,089
19.5a
0,086
»9.53
0,107
»9.54
0,103
19.54
0,103
19.54
0,103
19.55
0,112
19.56
0,073
19.56
0,098
19.57
0,089
»9.57
0,098
J9.58
0,102
>9»59
0,102
19.59
0,090
19.59
0,098
19.59
0.095
19,60
0,102
19,60
0,095
19,60
0,074
19,61
0,091
19,64
0,075
19.64
0,092
19,64
0,091
19,65
0,091
19.65
0,106
19,66
0,050
19,66
0,079
19,66
0,062
19,66
0,096
19,66
0,091
19,68
-f 0,080
Logarithms of
u
+o,io
+0,02
—0,16
+0,17
+0,11
+0,05
-fo,o6
+0,14
-|-0,02
+0,12
+0,03
4-0,10
4-0,06
—0,32
4-0,01
4-0,04
+0,13
0,00
+0,01
-0,63
4-0,05
—0,22
4-0,18
+0,57
—0,04
—0,15
4-0,15
4-0,13
4-o,o8
4-0,07
4-0,06
—0,17
-0,13
4" 0,06
4-0,02
4-0,02
-f 0,06
-0,25
4-0,32
4-0.67
4-0,07
— o,x6
-9.6924
9.6464
9.6945
9.6749
9.6663
9.5072
9.6344
9.6635
9.5043
9.6240
9.6241
9-5943
9.5462
9.6034
9.6499
9.6240
9.4832
9.5634
9.5682
9.5667
9.0208
9-5544
9.6477
9.6639
9.6259
9.3997
9.3806
9.68 II
9.5748
9.6519
9.3086
9.6279
9.5609
9.6734
9-573a
9.6146
9.6094
9.6067
7.04x4
9-4455
9.6202
9.4890
9.2383
9-5447
■9.6506
—9.5608
—9.9038
—9.6290
—9.8404
—9.8607
4-9-54"
+8.1019
—9.8651
+9-5490
—9.9232
+8.7167
+9.1765
+9-4349
-9.9393
—9.8872
—9.9205
+9.5962
+9-3761
+9-3548
+9.3622
+9.8749
—9.9609
—8.6830
-9.8393
4-8.6836
+9.7184
+9-7363
-9.7364
+9-3354
— 8.8589
+9.7889
+8.6250
-9.9541
-9.3730
-9.9436
+8.9881
+9.0676
+9-1043
+9-9490
—9.9830
-9.8974
-9.9748
+9-8356
+94875
—9.8321
+
+
.2893
.2893
.2894
.2897
.2899
.2900
.2901
.2901
.2901
.2901
.2901
.2902
.2902
.2903
.2905
.2905
.2906
.2910
.2910
.2910
.2910
.2914
.2914
.2916
.2916
.2919
.2920
.2920
.2920
.2921
.2922
.2923
.2923
.2926
.2930
.2931
.2932
.2933
.2934
.2935
.2935
-1935
.2936
.2937
.2939
+9.3815
9.3802
9.3787
9-3739
9-37o"3
9.3698
9-3674
9-3674
9.3672
9.3668
9.3667
9.3663
9-3653
9.3638
9.3608
9-3599
9-3585
9.3520
9-35"
9-3511
9.3502
9-3436
9-3435
9.3396
9-3390
9-3338
9.3322
9-3316
9-3308
9-3301
9.3272
9.3248
9.3245
9.3193
9-3085
9.3065
9.3052
9.3021
9.3006
9.2980
9.2980
9.2977
9.2942
9.2937
+9.2873
1545
. • . .
1547
1546
1548
1549
1550
1551
1552
1553
1554
1555
1556
1557
1558
1559
9
II
10
12
13
18
20
21
22
19
T.18884661
11.1324
iLi325
m.1353
iLi326
U1-I354
*3
24
28
29
31
32
33
36
38
41
42
44
43
46
Taylor.
11.1319
V.I 869
V. 1870 4639
T.I 876 4644
V.I 8 79 4649
111.1349
ii.1321
V.1881
iLi32o
V.I 884 4652
U.1322
iLi323
V.1886
4650
4657
Bris-
baae.
3436
3439
3435
3445
345a
3456
3457
3462
3461
3467
4656 3470
4684
3473
U.1327
V. 1904 4678
iii328
3497
3501
3504
1L1329
U.1330
V.1909 4688 3510
IV. 757
iiLi358
U.1331
ii.133*
11-1333
iii.1362
U.1334
iii.1363
iii.1364
"•1335
iii.1365
V.1928
4701 3516
4712
4729
4717
4723
3530
3548
35441
47HI3547
3550
Varioiu.
J 256
B.F 1584
M470
B.F 1589
B.F 1587
M471
R 233
M 472
W636
B.F 1592
M473, J257
R234
J 258
M474
B.F 1599
J259, R237
R238
B.F 1603
No.
3871
3872
3873
3874
3875
3876
3877
3878
3879
3880
3881
3882
3883
3884
3885
3886*
3887
3888
3889
3890
3891
3892
3893
3894*
389s
3896
3897
3898
3899
3900
3901
3902
3903
3904*
3905
3906
3907
3908
3909
3910
3911
3912
39n
39 M
39»5
Constellation.
Leonis
Centaur!
Leonis
13 Crateris X
HydrsB
Centauri
78 Leonis 1
Centauri
79 Leonis
Carinss
14 Crateris s
Leonis
15 Crateris y
Leonis
Ursie Majoris . . • .
81 Leonis
82 Leonis
80 Leonis
Chamseleontis . . . .
Hydne
Centauri
Leonis
Centauri
83 Leonis
Centauri
Chamsleontis . . . .
16 Crateris %
Centauri
Centauri
84 Leonis r
Leonis
Leonis
Leonis
Ursae Majoris . . . .
57 Ursie Maoris . . . •
Draconis
Centauri
Centauri
Leonis
85 Leonis
Leonis
Chamseleontis . . . .
58 Ursae Majoris . . . .
I Draconis A
86 Leonis
Mag.
7
6
7
6
5i
neb.
4
6
51
6
5
6*
4
7*
5
6
7
7
6
6
7
6
7
6
6
6
6
6
4
7
7
7
6
6
6
6
6
7
6
7
6
6
Z\
Right
Ascension,
Jan. I, 1850.
Annual
Preccs.
h m ■
•
II 15 29,63
+3.104
IS 31.77
2,662
IS 37.1a
3.07S
IS S5.99
2,988
15 58,13
2,890
16 1,82
2,671
16 6,21
3,122
16 20,10
2,696
16 20,65
3.081
16 53,72
a,55S
17 2,28
3,027
17 12,04
3,iaS
17 *3,56
2,996
17 27,35
3,099
17 a7,73
3,446
17 46,97
3,147
17 SMs
3,088
18 7.44
3,091
18 12,02
a,348
18 14,05
2,899
18 18,05
2.889
18 32.25
3,111
18 34,99
2,830
19 9,68
3,087
19 15.09
2,604
19 22,32
2,308
19 36,33
3,023
19 48.89
2,768
19 52,04
2,662
20 13,50
3,086
20 13,95
3,067
20 13,98
3,"3
20 23,19
3,070
20 27,65
3.513
20 58,73
3,262
»i 5,31
4,668
21 22,60
2,870
21 42,25
2,724
21 44,28
3,071
21 52,92
3,135
21 55,21
3,103
22 9,80
2,408
22 24,34
3,281
22 2644
3,675
II 22 39,15
+3,146
Sec. Var.
Proper
Motion.
Logarit
a
b
■
•
—0,0064
—0,003
—8.8193
+8.1131
+0,0316
9.0884
8.3818
—0,0030
+0,001
8.8158
8.1083
+0,0065
—0,018
8.8375
8.1268
+0,0159
+0,015
8.9043
8.1933
+0,0316
—0,152
9.0855
8.3739
-^0,0085
+0,015
8.8245
8.1121
+0,0304
—0,017
9.0680
8.3532
—0.0035
+0,004
8.8163
8.1015
+0,0378
—0,012
9.1764
8-4559
+0,0026
+0,001
8.8229
8.1010
—0,0090
+0,001
8.8263
8.1026
+0,0061
—0,006
8.8354
8.1098
—0,0058
+0,007
8.8192
8.0929
-0,0579
-0,007
9.0765
8.3501
—0,0120
-0,005
8.8366
8.1068
—0,0044
+0,006
8.8177
8.0862
—0,0047
—0,004
8.8181
8.0847
+0,0440
—0,083
9.3138
8.5796
+0,0161
0,000
8.9046
8.1701
+0,0172
—0,006
8.9139
8.1787
-0,0074
+0,012
8.8227
8.0850
+0,0225
—0,008
8.9677
8.2295
-0,0043
-0,051
8.8180
8.0735
+0,0381
—0,076
9.1621
8.4167
+0,0455
—0,027
9-3465
8.5998
+0,0036
—0,007
8.8260
8.0767
+0,0283
—0,014
9.03 1 1
8.2795
+0,0356
—0,027
9.1221
8.3699
—0,0041
+0,005
8.8182
8.0621
—0,0018
+0,001
8.8174
8.0611
—0,0091
—0,011
8.8283
8.0720
—0,0022
+0,007
8.8174
8.0594
-0.0753
-0,017
9-1544
8.3955
—0,0301
—0,001
8.9344
8.1697
—04268
9.6715
8.9056
+0,0207
+0,003
8.9456
8.1764
+0,0334
9.0854
8.3125
—0,0021
+0,002
8.8178
8.0445
—0,0111
+0,003
8.8356
8.0606
—0,0066
+0,004
8.8226
8.0471
+0,0483
-0,078
9.3200
8.5417
-0,0344
+o,oii
8.96 1 1
8.1799
-0,1159
-0,004
9.2873
8.5057
—0,0128
—0,001
—8.8431
+8.0590
+04920
04252
04878
0.4754
04608
04266
04944
04307
04886
04074
04809
04948
0.4765
04912
0.5373
04979
04897
04900
0.3708
04623
04607
04929
04518
04895
04156
0.3633
04804
04422
04253
04893
04867
04946
04872
0.5457
0.5135
0.6692
04578
04352
04872
04963
04918
0,3817
0.5I6I
0.5653
+04978
-7.9298
+9.0156
-7.0376
+8.3265
+8.6666
+9.0115
— 8.1187
+8.9863
-74065
+9-1305
+8.0642
-8.1532
+8.2979
-7.8773
—8.9985
-8.3094
-7.6747
—7.7301
+9.2906
+8.6658
+8.6926
— 8.0396
+8.8176
—7.6427
+9. 1 126
+9.3267
+8.1269
+8.9296
+9.0609
—7.6259
+7.0013
—8.1737
+ 5.9262
—9.1026
—8.7439
— 9.6672
+ 8.7699
+9.0106
+ 5-4479
—8.2823
— 7.9S86
+-9-4973
—8.8028
— 9.2607
—8.3609
174
No.
North Polar
Distance,
Jan. I, 1850.
0 1 II
82 35 25,6
H7 44 43»9
Annaal
Preces.
Sec.Var.
Proper
Logarithms of
1
__ m
48
Taybr.
«
Bru.
bane.
3551
1
Varioua.
t
Motion.
t^ , V
</
if
B
• • • •
3871
3872
+ i9!68
19,68
+0,087
0,07s
u
—0,06
—9.6079
9.5963
+9.1022
+1.2940
1.2940
+9-1855
9.2852
iii.1366
V.1929
9*9 '9
• • • •
3873'
89 2 42,3
19,68
0,086
+0,05
9.6342
+8.2137
1.2940
9.2843
• • • ■
50
ii.1336
W637
3874
107 57 19,8
19,69
0,083
+0,02
9-6737
—9.4809
1.2941
9.2813
,561
53
ii-1337
3875
13876
1
125 20 39,1
147 29 23.6
19,69
19,69
0,081
n ntM
+0,21
9.6670
9.5956
-9-7541
1.2942
1.2942
9.2809
9.2803
• « • ■
55
iii.1368
V.1931
4728
4733
3554
3555
0,074
— 0,72
— 9.9179
■ • • *
13877
3878
78 38 39»4
14s 57 3i»6
19,69
19,69
0,087
+0,06
+041
9.5888
9.6018
+9.2862
1.2942
T '9 f\A 1
9.2796
9.2773
1560
54
ii.1338
V.TQ92.
M475
R239
±7 9 A.
ICCT
o»o75
— 9*9*04
1.2943
■ • ■ •
v.xy^A
'T/ JTtJJJ/
3879
87 46 10,2
19,69
0,085
+0,03
9.6296
+ 8.5823
1.2943
9.2772
.56a
56
U.I339
M476
1 3880
154 7 53.*
19,70
0,070
—0,06
9-5533
-9.9464
1.294s
9.2718
4737
3561
R240
3881
100 2 154
19,70
0,082
— 0,01
9.6626
-9.2336
1.2945
9.2704
1563
58
iLi34o
J 260
0 • • *
3882
77 44 43»a
19.71
0,08s
+0,03
9.5851
+ 9.3192
1.2946
9.2687
• • • ■
60
U.134I
W639
3883
106 51 36»i
19.7 »
0,081
—0,04
9.6711
-9-4549
1.2947
9.2668
1564
62
U.1342
J 261
3884
83 26 10,6
19.71
0,083
+0,04
9.6128
+9.0505
1.2947
9.2662
« « • •
61
iiLi37o
3885
33 19 39^7
19.71
0,093
—0,04
8.9253
+9-9145
1.2947
9.2661
• ■ • •
59
iiLi369
G1776
• • • ■
3886
72 43 7,0
19.7a
0,084
0,00
9-5563
+9-4654
1.2948
9.2628
.565
64
ii.1343
W640
• • V •
3887
85 52 26,0
19,72
0,082
+ 0,07
9.6229
+8.8497
1.2949
9.2612
1566
65
ii.1344
3888
85 18 56,8
19,72
0,082
+0,11
9.6209
+8.9047
1.2949
9.2594
1567
67
U.1345
3889
161 26 16,1
19,72
0,062
+0,71
9-4914
9.9695
1.2950
9.2586
4744 3575
R241
3890
125 14 27,1
19,72
0,077
+0,11
9.6618
-9-7539
1.2950
9.2582
• • • •
68
LiLi372
4739
3571
3891
126 55 23,6
I9.7»
0,076
+0,13
9.6586
-9-7715
1.2950
91575
T.I 940
4740
3573
3892
80 31 1,4
»9.73
0,082
+ 0,16
9.6003
+9.2097
1.2951
9.2551
• • ■ •
69
iu.1373
■ • • *
B.F 1612
■ ■ 0 •
3893
135 3 «9.3
19.73
0,074
—0,12
9-6373
-9.8428
1.2951
9.2546
V.1941
4743
3576
3894
3895
3896
86 10 11,9
153 8 44,0
162 48 50,5
19.74
0,080
0,067
0,059
— 0,16
+ 0,04
+0.39
9.6245
9.5488
9.4723
+8.8178
__ 0 nil 4 e
1.2953
1.2953
1.2954
9.2486
9.2476
9.2464
1568
70
UL1374
M477
• • ■ ■
4747
4751
3579
3581
*9»74
»9.74
9-9435
• • • •
9-9733
( * # *
3897
101 31 57,9
19.74
0,077
—0,02
9.6630
-9.2941
1.2954
9-1439
1569
71
U.1346
3898
142 20 8,0
19.75
0,070
-0,19
9.6056
— 9.8918
1.295s
9.2417
V.1945
4.748 ? C82
• ■ • ■
T/T**
J J —
3899
150 17 31,8
»9.75
0,068
+0,24
9.5640
-9.9321
1.2955
9.2411
V.1946
4751
3584
• 0 • •
3900
86 19 5,3
19.75
0,078
+ 0,03
9.6253
+8.801 1
1.2957
9.2372
1570
76
iii347
M478
■ • V •
49J«/\ V
90 52 30,3
19.75
0,077
+0,05
9.6400
-8.1773
1.2957
9.2372
■ • ■ •
77
U.1348
• V # ■
/W644,
Uiry(C.)
3901
• s s •
3902
77 « 7»9
19.75
0.079
+ 0,11
9-5855
+9-3388
1.2957
9.2372
• • • •
75
iii.1377
3903
90 4 24.8
19,76
19.76
0,077
0,088
+0,19
9.6377
8.6758
— 7.1023
+9-9418
1.2957
9-1355
• • 0 •
78
74
iiii379
ill. 1 378
0 # ■ •
B.H 1521
39^
27 24 27,1
—0,13
i-*957
9.2347
• • • •
• • • •
|3905
1
|39o6
49 50 18,2
8 » 53.0
19.77
0,081
^\. W V ^
+ 0,01
-9.3469
+9.0274
+9.8032
+9.9894
1.2959
9.2290
9.2278
1571
80
Lii.1381
• • • •
G1782
19.77
0,115
1.2959
• ■ ■ •
• • • *
3907
131 50 56,7
»9.77
0,070
+0,13
-9-6387
-9.8180
1.2960
9.2246
• • ■ •
81
V.1955
4754
3595
R242
3908
147 18 57,1
19.78
0,066
9.5732
-9-9191
1.2961
9.2209
V.1957
• • • •
3597
• • • 0
3909
90 I 28,4
19,78
0,074
+0,06
9.6376
—6.6240
1.2961
9.2206
• a • •
82
iii.1383
3910
73 45 »6,5
19.78
0,076
+ 0,03
9.5686
+9-4407
1.2962
9.2189
1573
83
iii349
39"
81 34 »5.4
19.78
0,075
+0,07
9.6076
+9-1599
1.2962
9.2185
• * • •
85
111.1385
3912
161 39 13,5
19.78
0,058
+0,7*
9-4663
-9.9714
1.2963
9.2158
4765
7602! R2A1 1
• # • •
J
T i*
39>3
46 0 14,8
19.79
0,078
-0,04
-9.2984
+9-8359
1.2964
9.2130
1574
87
ill. 1 386
3914
19 so 30,9
19.79
0,087
+0,08
+7-79H
+9.9676
1.2964
9.2126
1572
86
ii.1350
39»5
70 45 52,6
+ 19.79
+0,074
—0,01
-9-5517
+9.5120
+ 1.2964
+9.2102 J1575
88
ii.1351
175
No.
3916
3917
3918*
3919
3920
3921
39»»*
3923
3924
3925*
3926
39*7
3928
3929
3930
3931
393»
3933*
3934*
3935
3936
3937
3938
3939
3940
3941
3942
3943
394+
3945*
3946
3947
3948
3949
3950*
3951
395a
3953*
3954
3955
3956
3957*
3958
3959*
3960
176
Constellation.
87 Leonis e
Leonis
Unas Migoris ....
88 Leonis
Leonis
Hydne
Hydras
Centaari
Centauri
Crateris
Hydne
Centaari
Hydrae
Centauri
89 Leonis
Ursae Miyoris . . . .
90 Leonis
2 Draconis
/Hydne
Centaori
Centaari
Ursae Majoris ....
Centauri
Centauri
Leonis
Centaari X
Ursae Majoris ....
21 Crateris t
Centauri
Hydne
91 Leonis u
Leonis
Hydrae
Ursae Majoris ....
Centauri
Centauri
59 Urss Majoris ....
60 Ursae Majoris ....
I Virginis w
Leonis
24 Crateris 1
Chamaeleontis ..ifi
Centaari
Ursae Majoris ....
Centaari
Mag.
4i
7
6
6
7
5
6
6
7
5i
6
4
6
6
6
6
6
6
6
6
6
6*
6
7
4
6
4
neb.
6
4i
7
6
6
6
6
6
6
6i
7
5i
6
6
6i
6
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
h m ■
XI 22 39,16
»3 4>i*^
23 4849
24 0,09
24 18,61
*4 50.57
24 50,91
24 51,68
24 52,22
*5 'o»»7
25 30,01
25 30,19
a5 38.a5
26 18,93
26 41,34
26 47,11
»6 53,77
27 11,38
27 12,49
»7 39.74
28 0,36
»8 23,57
28 40,53
28 4548
a8 52,27
»8 53,66
28 57,69
29 4,66
*9 7.79
49 9.43
29 16,19
29 34,78
29 35,27
19 44,66
30 5.71
30 19,43
30 20,11
30 29,27
30 43.38
30 44^8
31 3.»7.
31 5.»5
31 8,51
32 13,01
" 3* 34.45
+3,062
3,085
3.465
3."7
3,050
2,960
2,960
a.735
2,736
3,046
a.954
2,905
a.951
2,908
3.084
3.353
3,132
3.599
*.95i
a,8i7
2,874
3.171
2,877
2,750
3.093
2,728
3.4*5
3.04*
2,750
a.955
3.071
3.093
*.959
3,292
2,764
2,886
3,240
3.*59
3,098
3,066
3.034
2,440
2,768
3.338
+*.735
Sec.Var.
—0,0010
—0,0040
—0,0714
—0,0104
+0,0009
+0,0129
+0,0129
+0,0359
+0,0359
+0,0016
+0,0140
+0,0199
+0,0145
+0,0201
—0,0039
-0,0529
—0,0116
—0,1119
+0,0x52
+0,0315
+0,0254
—0,0190
+0,0258
+0,0395
—0,0054
+0,0418
-0,0733
+0,0028
+0,0401
+0,0159
—0,0017
—0,0054
+0,0155
—0,0442
+0,0401
+0,0262
—0,0340
—0,0382
—0,0064
—0,0008
+0,0047
+0,0638
+0,0413
—0,0590
+0,0472
Proper
Motion.
+0,004
+0,019
—0,018
—0,0x7
0,000
+0,004
—0,087
+0,069
—0,008
+0,008
—0,018
—0,010
—0,015
—0,008
+0,00 1
+0,023
-0,055
—0,020
—0,002
—0,001
—0,008
+0,010
—0,004
+0,001
—0,054
+0,015
+0,003
+0,004
—0,004
—0,050
—0,011
— o,on
+0,001
0,000
+0,008
+0,009
—0,089
Logarithms of
+0,007
a
* 1
8.8x84
+8.0344
8.8194
8.0230
9.X456
8.3477
8.8340
8.0337
8.8207
8.0166
8.8746
8.0639
8.8746
8.0638
9.1032
8.2922
9. 102 1
8.29x0
8.8221
8.0073
8.8826
8.0635
8.9323
8.XX32
8.8861
8.0652
8.9334
8.X038
8.8203
7.9858
9.0675
8.23x7
8.8402
8.oo)o
9.2887
84475
8.8912
8.0498
9-0445
8.x 969
8.9822
8.1299
8.8763
8.0187
8.9845
8.X229
9.1270
8.2642
8.8231
7.9588
9.15x0
8.2863
9.X632
8.2976
8.8253
7-9580
9.X308
8.2628
8.8951
8.0267
8.8200
7.9500
8.8234
7.9490
8.8924
8.0178
9.0255
8.X486
9.1272
8.4453
8.9858
8.1005
8.9667
8.08x2
8.9920
8.1042
8.8257
7.934^
8.8205
7.9290
8.8307
7.9344'
9-4094
8.5126
9.1348
8.2372
9.X064
8.X921
•9.1878
+8.2679
+0.4861
0.4893
0.5397
04952
04843
047x3
04713
04369
04371
04837
04704
0463 x
04699
04636
Owf89x
d
0.5254
0.4958
0.556:
+7.3979
— 7.6508
—^0912
—8.2526
+7.8132
+8.55*5
+8.55*5
+9.0349
+9-0333
+7.9080
+8.5850
+8.7368
+8.5983
+8.7393
—7.65*1
— 8.984X
—8.32x4
.,^ _ —9.2621
04700 • +8.6x59
04498 +8.9493
04585
0.50x2
04589
04393
04903
04358
0.5347
04832
04394
04706
04872
04903
047x2
0.5x74
044x5
04603
0.5105
0.5x31
049x0
04865
04820
0.3873
0442 X
0.5234
+04370
+ 8.843 X
-8.5565
+8.8473
+9.0665
-7.9054
+9.0977
—9.1x32
+8.0x83
+9.07x5
+8.6281
-4.6517
-7.9*55
+8.6185
—8.9x87
+9.0667
+8.8493
—8.8x20
-8.8608
—8.0183
+ 7.268 X
+8.x6x7
+9-3945
+9.0767
-9.0385
+9.1436
No.
3916
3917
3918
3919
3920
3921
3922
39*3
39»4
39*5
3926
3927
3928
3929
3930
393 »
393*
3933
3934
3935
3936
3937
3938
3939
3940
3941
3942
3943
3944-
3945
3946
3947
3948
3949
3950
3951
39S»
3953
3954
3955
3956
3957
3958
3959
S»A*C»
North Polar
Distance,
Jan. 1, 1850.
Annual
Pieces.
Oil/
II
92 10 35^
+ 19.79
86 6 41,9
19,80
28 5 11,2
19,81
74 48 2,1
19,81
95 38 *a.8
19,81
118 26 26,0
19,82
118 26 23,4
19.8*
148 41 59,6
19,82
148 36 30,9
19,82
96 59 58,1
19.8*
12Q 15 37,7
J9.83
129 36 40,2
19,83
121 I 39,2
19.83
"9 45 37»3
19,84
86 6 25,5
19.84
34 23 10,2
19,85
72 22 27,7
19.85
19 50 33»4
19.85
122 2 13,0
19,85
143 26 2,8
19,86
136 3» 34.0
19,86
61 23 23,7
19.87
136 48 35,2
19.87
150 27 26,7
19.87
83 3 29,0
19.87
152 II 24,0
»9.87
26 58 29,1
19.87
98 58 21,5
19.87
150 44 7,6
19.87
122 44 17,5
19.87
89 59 46,5
19.88
82 53 58,9
19.88
122 9 17,2
19,88
38 33 1,0
19,88
150 27 11.7
19.88
136 55 0,0
19,89
45 3a 36*1
19,89
42 20 4,3
19.89
81 2 9,9
19,89
91 36 22,3
19.89
102 22 35,2
19,90
165 4 6,6
19,90
150 59 48,0
19,90
31 " 58,6
19.91
154 33 53.1
+ 19.91
SccVar.
M
+0.073
0,071
0,080
0,071
0,069
0.066
0,066
0,061
0,061
0,067
0,065
0,064
0,064
0,062
0,065
0,071
0,066
0,075
0,06 1
0,058
0,058
0,064
0,057
0.055
0,061
0,054
0,068
0,060
0,054
o/>58
0,060
0,060
0,057
0,063
0,05a
0,054
0,061
0,061
0,058
0,057
0,056
0,045
0,051
0,059
+0,048
Proper
Motion.
H
+0,05
+ 0,11
+0,20
+0,14
+0,16
-0,15
+ 1.66
— 1,30
0,00
+0,05
—0,03
+0,03
-fo,o8
+0,13
—0,01
+0,12
—0,82
—0,30
-0,13
+0,05
—0,16
+0,04
0,00
—0,01
-1,84
+0,01
—0,01
—0,07
+0,07
+0,14
—0,13
+0,08
+0,05
+0,05
+0,04
—0,10
+0,08
Logarithms of
a'
—0,18
-9.6434
9.6256
8.8169
9-5773
9.6504
9-6574
9.6574
9-5515
9.5518
9-65*3
9.6536
9-6334
9.6522
9.6307
9.6266
9.1000
9.5682
8.1173
9.6469
9.5700
9.6015
9.4986
9.5980
9.5214
9.6174
9.5081
8.8837
9.6529
9-5175
9.641 1
9.6375
9.6172
9.6413
9.2240
9.5148
9.5918
9.3412
9.2954
9-6115
9.6409
9.6541
9.3681
9-5054
9.0842
•9.4686
y
-8.5737
+8.8258
+9.9402
+9.4132
—8.9871
—9.6727
-9.6727
— 9.9266
—9.9262
—9.0808
-9.6974
-9.7996
-9.7073
—9.8012
+8.8272
+9.9120
+9-4766
+9.9690
—9.7202
-9.9005
— 9.8566
+9.6761
-9.8587
-9-9355
+9.0783
-9.9427
+9-9460
—9.1891
— 9.9368
-9.7291
+5.8278
+9.0882
-9.7223
+9.8894
-9.9358
-9.8599
+9-8417
+9.8652
+9.1891
-8.4441
—9.3276
—9.9816
-9-9384
+9.9290
—9.9526
+
+
.2964
.2968
.2968
.2968
.2969
.2971
.2971
.2971
.2971
.2972
.2973
•*973
-*973
.2975
.2976
.2976
.2977
.2978
.2978
.2979
.2980
.2981
.2982
.2982
.2982
.2982
.2982
.2983
.2983
.2983
.2983
.2984
.2984
.2984
.2985
.2986
.2986
.2986
.2987
.2987
.2988
.2988
.2988
.2990
.2991
+9.2102
9.1981
9.1966
9-1943
9.1906
9.1841
9.1841
9.1839
9.1838
9.1801
9.1760
9.1760
9-1743
9.1657
9.1609
9-1596
9.1582
9-1543
9-1541
9. 148 1
9-1435
9.1382
9.1344
9-133*
9.1316
9-1313
9.1304
9.1288
9.1280
9.1277
^.1261
9.1217
9.1216
9-1194
9.1143
9.1110
9. 1 108
9.1086
9.1052
9-1049
9.1002
9.0998
9.0989
9.0825
+9.0769
1576
1577
■ • ■ •
1578
1579
• . • .
1580
• ■ • •
1582
1583
1581
1584
1585
1587
1
89
92
93
94
95
96
98
99
lOI
103
105
106
iu. 1 390 4776
ui. 139 1 4778
U.13564779
m.13944785
ii.1357
109
107
no
III
113
114
115
1586 116
1588
1589
1590
» • ■ ■
1591
119
120
122
123
1*5
126
128
Taylor.
U.1352
iu.1388
iii.1389
iLi353
iv. 767
ii- 135414770
3628
4775 3633
V.1973
U.1355
4774
ii.1358
m.1395
iii.13964788
V.19834794
V.1985I4796
ii-1359
V.1988
Brifl.
bane.
3631
3663
V.19904801'3665
3638
3640
3641
3649
3652
3657
3660
m.1397
ii. 1 3 60 4804
ii.1361
ii.1362
iii.1401
iii.1402
v,i999
3669
4809.3672
iii.1398 4800,3670
4808
V.200
iii.1404
iiLi4o6
ii.1363
ii.1364
ii,i365
24815
V.2007
3676
4816 3681
Various.
M479,J262
B.F 1620
M48o,A257
B.F 1624
R245
R244
M481
B.F 1626
B.F 1627
4831
4843
3684
3691
3689
3703
G 1800
G1802
B.F 1630
B.H 900
J264,R246
G 1804
J 265
B.F 1633
M482
B.F 1635
G1807
R247
(Z)
M483
W653
R248
B.FI640
R249
177
No.
3961
3962
3963
3964
3965
3966*
3967
3968
3969*
3970
3971
397a*
3973
3974
3975
3976
3977
3978
3979
3980*
3981
3982
3983
3984
3985*
3986
3987
3988
3989
3990
399 »
3992*
3993
3994
3995
3996*
3997*
3998
3999*
4000
4001
4XX>2
4003
4004
4005*
Constellation.
Centauri . . . .
Leonis
Hydne
92 Leonifl
61 Une Migoris
62 Vnm Mijoris
Centanri . . . .
3 Draconis ...
Hydne
Leonis
Virginia . . . .
Chamaeleontis
UreK Majoris
Centauri . . . .
Virginia . . . .
Centauri
Chameleontis . . . •
27 Crateris C
2 Virginia ^
Centauri
63 Uras Majoris . . X
3 Virginia y
Centauri
Muacs
Uraae Migoria ....
Centauri
Centauri
Centauri
4 Virginia A^
93 Leonia
Muacac
Leonia
Muacas
Hydne
94 Leonia |3
Virginia
Leonia
Uraae Majoria ....
Centauri
Centauri
Muacae
5 Virginia )3
Hydrs
Centauri
Leonia
Mag.
6
7
5i
5l
6
6
6
6
6
7
7
5*
6
6
6*
6
6
4
5
4
4i
6
4^
5i
Si
6
6
5i
4
6
6i
6
6
a|
6
6
6
6
6
6
3i
6
6
6
Right
Aacenaion,
Jan. 1, 1850.
h m •
II 32 38,27
32 42,88
3» 45»88
32 58,67
33 846
33 45.43
33 49.47
34 3.34
34 »5.56
34 18,88
34 »7.»6
35 38,91
35 39.48
35 59.87
3^ 1547
36 a3.»6
36 37,98
37 10,04
37 33.03
37 50,82
38 6,77
38 9,00
38 20,18
38 34.44
38 5*.07
39 'M6
39 »7.o6
39 »>.98
40 12,71
40 14,66
40 34.93
40 55.17
4» 4.37
41 11,23
41 H.33
41 »5.5i
41 29,42
41 53.50^
42 0,92
42 24,08
42 48,41
42 52,98
43 3.38
43 8,50
II 43 15
Annual
SecVar.
Proper
Motion.
Logarithma of
Precea.
a
6
e d
■
■
•
+2,883
+0,0290
—0,013
-9.0097
+8.0887
+04599
+8.8917
3,076
--0,0024
+0,008
8.8210
7.8988
04879
-7.3141
2.964
+0,0170
—0,008
8.9018
7.9788
04719
+8.6484
3.^5
—0,0141
—0,002
8.8543
7.9279
04962
-84314
3.180
—0,0238
+0,004
8.9078
7.9787
0.5025
-8.6669
3.168
—0.0217
—0,024
8.8954
7.9562
0.5008
-8.6265
1.793
+0,0428
-0,015
9.1391
8.1987
04460
+9.0820
3437
-0.0904
—0,006
9.2397
8.2954
0.5361
-9.2055
2,978
+0,0158
+0,011
8.8912
7-94H
04740
+8.6113
3,106
—0,0085
+0,009
8.8327
7.8840
04921
-8.1888
3,085
-0,0044
-0,025
8.8233
7.8722
04893
-7.8109
1.563
+0,0698
-0,035
9.3918
84197
04087
+9.3755
3,201
-0,0309
+0,001
8.9542
7.9820
0.5053
-8.7844
2,968
+0,0190
—0,002
8.9155
7.9371
04724
+8.6885
3.056
+0,0016
+0,003
8.8238
7.8407
04852
+7.83«7
2,816
+0,0446
—0,017
9.1451
8.1596
04496
+9.0897
2403
+0,0810
+0,022
9.5210
8.5309
0.3808
+9.5122
3.029
+0,0078
+0,004
8.8424
7.8422
04812
+8.3209
3,092
—0,0061
+0,005
8.8273
7.8197
04902
—8.0260
2,926
+0,0289
—0.011
8.9984
7.9850
0.4663
+8.8711
3.115
—0,0381
—0,006
9.0016
7.9829
0.5072
-8.8768
3.087
—0,0052
+0,006
8.8255
7.8061
04896
-7-9337
1.945
+0,0260
+0.015
8.9714
7.9483
04691
+8.8198
1.791
+0,0532
0,000
9.2110
8.1830
04459
+9.17x3
3.156
-0,0515
9.0797
8.0457
0.5127
-9.0007
2.859
+0,0438
—0,028
9.1277
8.0852
0.4562
+9.0667
2,867
+0,0424
9.1152
8.0725
04574
+9.0501
1.971
+0,0219
-0,144
8.9359
7.8915
04719
+8.7411
3.089
-0,0059
+0,003
8.8278
7.7651
04898
— 8.0258
3."5
—0,0129
—0,008
8.8523
7.7889
04935
-84077
2.806
+0,0565
+0,045
9.2280
8.1571
04481
+9.1916
3,101
-0,0093
—0,009
8.8377
7.759*
04914
-8.2540
2,823
+0,0549
+0.013
9.2128
8.1307
0.4507 1 +9.>735
3,017
+0.0129
+0.009
8.8685
7.7837
04796
+8.5090
3,101
—0.0094
-0,035
8.8384
7.7485
04914
-8.2628
3,082
-0,0043
8.8249
7.7346
04888
-7.8461
3.»o4
—0,0103
8.8421
7-7503
04919
— 8.3100
3.147-^
* -.-0,0236
—0.005
8.9133
7.8119
04978
— 8.6801
1.965
^+0,0270
8.9749
7.8705
04720
+8.8261
2,870
+0,0497
-0,038
9.1650
8.0512
04578
+9."47
2,804
+0,0645
—0,016
9.2762
8.1522
0.4478
+9.1475
3.075
—0,0024
+0.053
8.8232
7.6972
04879
-74816
3,022
+0,0134
-0,004
8.8707
7.7403
04802
+8.5 '94
2,887
+0,0479
—0,001
9.1485
8.0159
04605
+9-0937
+3.093
—0,0080
1
—8.8342
+7.6988
+04904
— 8.1901
3961
3963
3964
3965
3966
3967
3968
39^9
3970
3971
397*
3973
3974
3975
397^
3977
3978
3979
3980
398i
3982
3983
3984
39«S
3986
3987
3988
3989
3990
399 »
399*
3993
3994
3995
3996
3997
3998
3999
4000
4001
4002
4003
4004
4005
North Polar
Distance,
Jan. I, 1850.
//
139 39 »2,I
88 12 59,8
"3 54 47ia
67 48 45,0
54 57 «»»
57 25 24,8
151 15 29,0
22 25 30.9
121 39 54,6
76 5» 39»5
84 25 21,0
164 23 52,1
47 26 41^.
126 21 23,1
95 50 38.6
151 39 18,9
168 28 25,1
107 30 58.5
80 54 30,1
138 14 12,7
41 23 19,7
8» 37 47.5
»34 51 »7.8
155 53 5a.»
33 32 14,2
150 20 38,6
149 23 19,3
129 41 5,1
80 55 17,6
68 56 49,3
156 51 42,4
74 53 *.7
155 58 54.a
"5 55 o»8
74 35 *«»8
83 58 21,1
7* 55 15.9
54 H 5.3
135 14 8,2
152 S7 4i.»
«59 *3 »9''
87 *3 »3»o
116 26 34,8
151 48 54^
76 53
Annual
Prcccs.
SecVar.
Proper
Motion.
+ »9.9i
+0,050
+0,09
19,91
0,053
+0,07
i9»9i
0,051
—0,02
19,92
0,054
—0,01
19,92
0,054
+0,46
19,92
0,053
—0,03
19.92
0,046
0,00
I9»93
0,057
-0,05
19.93
0,049
—0,01
19.93
0,051
+0,10
»9.93
0,050
—0,01
i9»94
0,040
+0,25
19.94
0,050
0,00
"9.95
0,045
—0,01
»9.95
0,046
+0,15
»9.95
0,042
—0.42
19.95
0,036
—0,06
19.96
0,044
+0,01
19,96
0,044
+0,04
19,96
0,041
—0,07
19,96
0,045
—0,02
19,96
0,043
+0,20
19.97
0,041
+0,10
19.97
0,038
+0,06
19.97
0,044
19.97
0,038
—0,13
>9.97
0,038
»9.97
0,039
-0,35
19,98
0,039
+0,02
19,98
0,039
0,00
19,98
0,035
+0,19
19.99
0,038
+0,16
»9.99
0,034
+0,20
»9.99
0,036
+0,12
19.99
0,037
+0,10
»9.99
0,036
19.99
0,037
19.99
0,036
+0,03
«9.99
0,034
20,00
0,032
+0,92
20,00
0,031
—0,11
20,00
0,034
+0,28
20,00
0,033
—0,19
20,00
0,031
+0,02
+20,00
+0,033
Logarithms of
-9.5702
9.6336
9.6297
9-553»
9-4595
9.4832
94894
8.7860
9.6317
9.5990
9.6244
9.3401
9-3945
—9.8790 +1.2991 +9.0759
+8.4900
-9-7435
+9-5741
+9.7561
+9.7283
— 9.9401
+9-9631
-9.7174
+9-3534
+8.9849
—9.9812
+9-8277
9.6144—9.7705
9-6456 -9-0055
9.4720 —9.9422
9.2705 —9.9889
9.6471 -9.4764
9.6160 +9.1966
9-5575 -9-8707
9-3333 j+9-873*
9.6214 +9.1062
9-5731
9^^190
9.2125
9.4672
9-475*
9.5926
9.6179
9-5730
9-3950
9.5991
94012
9.6295
9.5987
9.6264
9-59*3
9.4857
9-5579
94242
9.3481
9.6336
9.6248
9.4310
—9.6085
—9.8465
-9.9585
+9.9191
-9.9373
-9-9330
—9.8034
+9.1964
+9-5538
—9.9620
+94148
-9.9592
-9.6391
+94230
+9.0198
+9-4665
+9.7654
-9.8499
-9,9485
-9.9701
+8.6572
-9.6475
-9.9440
+9-3547
1.2991
1.2992
1.2992
1.2992
1.2994
1.2994
1.2994
1.2995
1.2995
X.2995
1.2998
1.2998
1.2998
1.2999
1.2999
1.3060
1. 300 1
1. 3001
1.3002
1.3002
1.3002
1.3003
1.3003
1.3004
1.3004
1.3004
1.3005
1.3006
1.3006
1.3007
1.3007
1.3007
1.3008
1.3008
1.3008
1.3008
1.3009
1.3009
X.3009
1.3010
1.3010
1.3010
1.3010
9.0747
9.0739
9-0705
9.0679
9.0579
9.0568
9.0529
9-0495
9.0486
9.0463
9.0255
9.0254
9.0193
9.0146
9.0122
9.0077
8.9977
8.9903
8.9846
8.9793
8.9786
8.9749
8.9701
8.9642
8.9557
8.9555
8.9538
8.9357
8.9350
8.9275
8.9199
8.9164
8.9138
8.9087
8.9083
8.9068
8.8972
8.8943
8.8849
8.8748
8.8728
8.8684
8.8662
+ 1.3011 +8.8634
'594
592
593
1596
Taylor.
{Brit-
bane.
V.2013
132 iii.1410
133 iii.141 14839
«34
»595
»597
1598
1599
1600
1601
1602
1603
1604
1605
1606
135 m.1412
138
«39
141
140
144
iii.1414
V.2018
iii.1415
m.
iii.1417
m.1418
146
148
150
i5»
152
153
154
iii366
48563715
3721
14164857
1U.1420
T.20244863
ii.1367
V.2027
ii.1368
11x369
T.2032
ii.1370
iLi37i
iii.1423
48413702
3705
48663733
4868
4874
4876
158
159
160
151
163
4878
4883
3734
3739
3741
3748
V.2038 4885
Y.2039
T.2041
ii.1372
ii.1373
iii.1426
4887
4896
4899
11.13744898
ii.1375
164
166
iU.1428
T.2049
3750
3756
3763
3764
3766
3775
3778
3779
Variooa.
B.F 1643
A 260
R251
B.F 1646
M484
R252
Gx82i
W654
R253
J 266
M485
M486
R254
B.F 1652
R255
M487
B.F 1655
R256
W655
4903
4907
ii.1376
V.2053
V.20544908
• • • •
4905
3780I M488
3785
3787
379*
3791
3793
3794
B.F 1656
B,F 1658
B.H 1515
M489
(Z2)
179
No.
Constellation.
4006
4007
4008
4009*
4010*
4011
40x2*
4<»3
4014
4015
40x6
4017
4018*
4019
4020
4021
4022
4023
4024
4025
I
J
' 4026
4027
4028*
4029
4030
4031
4032
4033
4034
4«35
4036
4«37
4038
4039
4040*
4041*
4042
4043
4044
4045
4046*
4047
4048
4049
4050
180
Virginis . . . .
Centaari . . . .
Centauri . . . .
Hydrs
Unae Majoris
Centauri
Leonis .
Centauri
Leonis ..
Hydne .
Hydne
64 Ursae Majoris . .y
Ursie Majoris . . . •
Virginis
Virginis
Virginis
Centaari
Centauri
Hydrae .
Virginis
65 Ursae Majoris . . .
6 Virginia A*
Ursae Mijoris . . .
Virginis
Virginis
6
Si
6
6
H
6
8
Si
7
4
Si
2
7
7
7
7
6
6
6
7
7
6
7
8
95 Leonis ^ | 6^
Hydrs
66 Ursae Majoris
6
6
Centauri 1 6
30 Crateris
Ursae Miyoris
Ilydrae
Centauri —
Virginis . . . .
Centauri ...
Crucis
Hydne
Virginis
Centauri
Centauri
Hydrae
Centauri
Chamaeleontis . . e
7 Virginis d
Ursae Minoris . . . .
6
6
6i
7
6
6
6
6i
6
6i
6
6
S
Si
Right
Ascension,
Jan. I, 1850.
h m s
II 43 22,37
43 40,16
43 43.68
44 7.3S
44 18,96
44 3».7i
44 46»S4
44- 46,93
45 a.76
4S »o»77
4S S3.I8
45 54.97
46 1,99
46 10,27
46 12,76
46 23.30
46 43.7»
46 SS.54
47 SfOi
47 10,05
47 16,68
47 »i,a6
47 ".31
47 43.S6
47 46,69
47 S7,i4
48 3.16
48 6^41
48 18,88
48 22,63
49 1.44
49 *6.65
49 31.30
o 32,64
0 41,04
1 1S44
1 16,41
I 22,83
J 35.5>
I 49,61
I S4.I7
1 58,05
a 14,93
2 16,05
Annual
Preces.
II
+3.063
2,978
2,982
3,017
3.»44
2,883
3.097
2,938
3,096
3.01 S
3.0x5
3,186
3.143
3.073
3.067
3.079
a.953
3.013
3.036
3.070
3.1S1
3.083
3. ISO
3.073
3.065
3,091
3.034
3.179
3,016
3.051
3.193
3.031
».994
3.075
2,992
2,968
3.047
3.07*
3,010
».999
3,038
3,022
2,869
3,074
» »o,94 j +3,376
Sec. Var.
Proper
Motion.
B
•
4-0,0014
+0,011
+0,0264
+0,001
+0,0254
+0,003
+0,0157
+0,006
— 0,0260
+0,344
+0,0536
-0,024
-0,0099
+0,010
+0,0397
—0,002
—0,0097
+0,019
+0,0179
—0,001
+0,0187
—0,027
-0,0458
+0,016
—0,0286
— 0,0015
+0,012
+0,0007
+0,018
—0,0038
+0,017
+0,0409
0,000
+0,0208
—0,016
+0,0128
+0,007
— 0,0004
+0,013
—0,0348
+0,006
—0,0056
—0,002
—0,0348
+0,002
—0,0017
—0,009
+ 0,0015
+0,007
—0,0096
0,000
+ 0,0145
+0,006
—0,0506
+0,003
+0,0225
—0,010
+ 0,0080
—0,001
— 0,0622
+0,0180
—0,052
+0,0348
+0,072
—0,0028
+0,004
+0,0407
-0,035
+0,0554
+ 0,0133
0,000
— 0,0012
—0,017
+ 0,0347
—0,007
+ 0,0422
—0,001
+ 0,0196
+ 0,0293
+0,010
+ 0,1154
—0,039
—0,0027
+0,004
-0,2454
Iiogarithnu of
•8.8241
8.9684
8.9594
8.8853
8.9311
9.1869
8.8416
9.0771
8.8407
8.8998
8.9057
9.0594
8.9503
8.8233
8.8237
8.8253
9.0822
8.9204
8.8655
8.8233
8.9920
8.8290
8.9920
8.8235
8.8245
8.8415
8.8759
9.0923
8.9320
8.8412
9-IS74
8.8974
9.0270
8.8248
9.0702
91741
8.8666
8.8237
9.0235
9.0798
8.9075
8.9803
9-4845
8.8250
■9.6637
b
+7.6855
7.8219
7.8 1 14
7.7266
7.7671
8.0164
7.6646
7.8999
7-65 S9
7.7061
7.6957
7.8484
7.7358
7.6044
7.6035
75995
7.8454
7.6771
7.6170
7.5718
7.7368
7.5712
7.7335
7.55*8
7.5519
7.5627
7-5934
7.8078
7.6398
7-5467
7.8379
7.5610
7.6874
7.4^5
7.6795
7-7558
7-4475
7-3993
7.5882
7.6322
7-4558
7.5251
8.0138
7-3533
+8.1874
+04862
0.4739
0.4745
0.4796
04975
04598
04910
04681
04908
0.4793
04792
0.5032
04974
04875
04866
04883
04703
04790
04823
04871
04985
04889
04984
d
+7.7187
+8.8128
+8.7940
+8.5841
—8.7281
+9.1419
—8.2997
+8.9965
—8.2883
+8.6368
+8.6558
-8.9703
—8.7737
-7.2071
+7.5337
-7.8233
+9.0037
+8.6990
+84896
+6.8475
—8.8583
-8.0364
—8.8582
0.4876 I -7.3516
04865 +7.6994
04902
04820
0.5023
0.4794
04844
0.5042
04817
04763
04878
04759
04725
04838
04874
04786
04770
-8.2944
+8.5424
—9.0180
+8.7294
+8.2898
—9.1048
+8.6274
+8.9191
—7.7014
+8.9862
+9-1259
+84938
— 7.2008
+8.9131
+9.0001
04826 4-8.6604
0.4804
04577
04877
+0.5284
+8.8357
+9-4739
-7.7187
-9.659s
No.
I4006
4007
4008
4009
4010
40XX
4012
40x3
40x4
40x5
40x6
40x7
40x8
40x9
4020
402X
4022
4023
4024
4025
4026
4027
4028
4029
4030
403 X
4032
4033
4034
4035
4036
4037
4038
4039
4040
North Polar
Dtftance,
Jan. X, 1850.
Annual
Precc*.
0 /
u
//
94 »9
59.0
+20,00
134 20
18,9
20,00
133 5
58.5
20,00
1x9 59
»M
20,01
5X X2
X7,o
20,0X
X54 22
xx,o
20,0 X
73 i«
50,6
20,0 X
146 9
x6,6
20,0 X
73 43
3».4
20,01
X23 4 24,9
20,0 X
X24 X3 49,7
20,02
35 »8
x6,9
20,02
48 14 57.5
20,02
88 36
47»7
20,02
92 56
»3.3
20,02
84 17
I5»»
20,02
h6 34 3^.9
20,02
126 55
0,9
20,02
"4 53
3.6
20,02
90 36
2I,X
20,02
4* 41
17.9
20,02
8043
20,9
20,03
42 41 42^
20,03
88 4
o»3
20,03
94 »7
56,8
20,03
73 3»
a.4
20,03
XX7 38
23.2
20,03
32 33
59.4
20,03
X28 5X
ix,o
20,03
X06 x8
54*3
»o,03
*7 36
50.1
20,03
122 29
X4,6
20,03
14X X5
39»»
20,03
85 4X
i,i
20,04
145 28
5819
20,04
153 30
x6,i
20,04
XX5 4
31.0
20,04
88 38
5.»
20,04
X40 5x
4i»9
20,04
X46 X9
55»i
20,04
X24 28
29, X
20,04
^35 47
5x,6
20,04
167 23
13,0
20,04
85 30 34.5
20,04
8 18
354
-+-20,04
Sec. Var.
+0,032
0,03 X
0,03 X
0,03 X
0,03 X
0,028
0,030
0,028
0,029
0,028
0,027
0,029
0,028
0,02
0,02
0,02
0,02
0,02
0,02
0,02
0,02
0,02
0,02
0,024
0,024
0,024
0,023
Oj024
0,022
0,023
0,022
0,020
0,020
0,0x9
0,0x8
0,017
0,0x7
0,0x7
0,016
0,0x6
0,016
0,0x5
0,0x4
0,0x5
+0,0x6
Proper
Motion.
II
+o,xo
+o,xo
4-0,34
+044
+5JO
— 0,2X
+0,07
0,00
+0,02
+0,03
+0,02
+0,02
+0,06
+0,06
+0,08
—0,04
—0,06
+0,36
+0^7
+ 0,02
+0,02
—0,05
0,00
+0,0 X
—0,06
— 0,02
+0,02
— o,ox
—0,02
+ 1.74
-0,84
+0,07
+0,36
+044
—0,06
+0,06
—0,03
+0,03
+0,06
+0,04
-9.64x8
9-5565
9.5628
9.6x33
9-4704
9-3953
9.5984
9-4725
9.6002
9.6005
9.5948
9-3049
9.452 X
9.6358
9.6400
9.6293
9-4583
9.58x2
9.6206
9.6380
94038
9.6226
9.4045
9.6354
9.6402
9.6034
9.6XX3
9.2785
9.568 X
9.6342
9.2006
9.5920
9.4876
9.633 X
94462
9-3574
9.6XX9
9.6364
94^04
9-43 « 9
9-5773
9-5155
9.1065
9-6335
—8.4728
Logarithms of
V
c'
df
-8.8935
+ I.30XX
+8.8603
-98433
X.30XI
8.8525
-9-8335
1. 30x1
8.8509
-9.6978
X.30X2
8.8403
+9-7959
X.30X2
8.8350
-9-9540
1. 3012
8.8285
+9-4571
X.30X3
8.8220
—9.9x84
X.30X3
8.82x9
+94466
X.30X3
8.8x43
-9-7361
X.30X3
8.8055
-9-7493
1*30x4
8.7892
+9.9x00
1*30x4
8.7882
+9.8226
X.30X4
8.7846
+8.3830
X.30X4
8.7803
—8.7092
X.30X4
8.7791
+8.9972
X.30X5
8.7735
— 9.9208
X.30X5
8.7625
-9.7779
1-3015
8.7560
-9-6234
1-30x5
8.7507
— 8.0235
1.30x5
8.7479
+9.8657
X.30X6
8.7442
+9.2068
X.30X6
8.74x5
+9.8656
X.30X6
8.7409
+8.5275
X.30I6
8.7286
— 8.8742
1.30x6
8.7268
+9-4523
X.30X6
8.7205
— 9.6658
X.30X6
8.7x69
+9.925 X
X.30X6
8.7149
-9.7969
1-30x7
8.7073
— 94480
X.30X7
8.7050
+9.9470
X.30X7
8.680X
-9.7296
X.30X8
8.663 X
-9.89x7
X.30X8
8.6599
+ 8.8762
X.30X9
8.6x54
-9.9x56
1*30x9
8.6089
-9-95 » 5
1*30x9
8.58x3
—9.6269
X.30X9
8.5806
+8.3768
X.30X9
8.5752
—9.8894
X.30X9
8.5644
—9.9200
X.30X9
8.5521
-9.7526
X.3020
8.5480
-9.8552
X.3020
8.5446
- 9.989 X
x.3020
8.5291
+8.8935
x.3020
8.5280
+9.9952
+ x.3020
+8.5235
1
m
v.2056j49xx!3799
4913 3802
W656
R257
G X830
49203804 R258
169 iv. 778
. . . . ' ¥.206249223807
170 iii.X430
178 ]»». 1434
179 i"-H35
x8o
X609
x6xx
1610
16x3
x6x4
x6x2
iv. 78 X
! V.2064 493 X 38x9
x82
183
185
X84
187
x88
V.2065
V.2067
iv. 782
iv. 783
ii.x38o
iii.X437
iv. 785
ui.1438
4932 3820
4933
x89!iii.X439
19X
x6x5 X93
ii.i38x
x9o;iii.x44o
V.2070
ii.x382
16x6
16x7
203
3822
V.2073
V.2074
ii.x383
V.2080
4940 3832
4941 3834
208
207 1U.X449
V.2084 4966 3856
V.2086 4969^3859
4945 3839
49443840
j
4959 3849
Z789
Z 790
B.F x66o
B.F X662
R260
GX833
M 490
G X834
M 49X
B.F 1667
G 1838
4963 3854
V.20834961 3853
V.2087
V.2089
ii.x384
ii.X385
M 492
R26X
R262
M493, A267
R263
'3860!
497i|3862
497438651 J268,R264
....| M494
. . . . G X845
181
No.
4051
4052
4053
4054
4055
4056
4057
4058*
4059
4060
4061*
4062
4063
4064
4065
4066
4067
4068
4069
4070
4071
407a
4073
4074
4075
4076
4077
4078
4079
4080
4081
4082
4083
4084
4085
4086
4087
4088
4089
4090
4091
4092
4093*
4094
4095
182
Constellation.
Chamaeleontu
8 Virginiit V
31 Crateris
Virginis
Virginia
1 Comfe
67 Ursie Midoris . • • .
Octantis
Ursie Majoris . . . •
Mnscffi
Crucis J'
Centauri
Virginia
Virginis
Chameleontis . • • •
2 Comae
Cruris fl«
Muscae
Virginis
Ursc Minoris . . • •
Chamaeleontis ..x
9 Virginis 0
Cruris
Ursie Migoris ....
Muscae
Centauri
Virginis
Crucis 1}
Virginis
Virginis
Virginis
Chamaeleontis ..A
Virginis
Centauri
Centauri
Centauri
Centauri ^
Hydrse
Crucis
1 Conri a
Centauri
Centauri
Centauri
10 Virginis
Hydne
Mag.
7
5
5i
7
7
6
Si
6
7
6
5i
5i
7
7
7
6
5i
6
7
6
Si
4i
6
6
6
6
7
4i
7
7
7
6
7
6i
6
6
3
6i
6
4i
6
6
6
6
6
Right
Ascension^
Jan. I, 1850.
Annual
Preces.
Sec. Var.
h m s
s
B
II 52 38,67
+2.879
+0,1160
53 ".»4
3.076
—0,0043
53 ".38
3,057
+ 0,0097
53 »>»33
3.070
+0,0001
53 30.M
3.074
—0,0027
54 »»96
3,085
-0,0131
54 18.83
3,102
—0,0296
54 4i»a4
2,725
+0,2578
54 5».»7
3.099
—0,0296
55 0.98
2.997
+0,0713
55 »7.a6
3,020
+0,0551
55 55.05
3.050
+ 0,0259
55 55.69
3,069
+0,0022
56 4.79
3.073
—0,0036
56 21,65
2,976
+0,1250
56 35.46
3.079
—0,0125
56 39.30
3.033
+0,0553
56 57.76
3.028
+0,0698
57 *.6x
3.07a
—0,0025
57 6.66
3.340
— 0,5606
57 8,30
3,005
+0,1118
57 34.'7
3.073
—0,0051
57 40,28
3.045
+0,0554
58 3.»5
3.094
—0,0617
58 9.5a
3,048
+ 0,0621
58 17,09
3.057
+ 0,0398
58 19.15
3,070
+0,0011
59 5.65
3,060
+ 0,0601
59 31.35
3.071
-0,0055
59 34.87
3.070
+0,0031
XI 59 56.46
3.071
—0,0076
12 0 0,50
3.071
+ 0,1079
0 19,81
3.071
—0,0008
0 20,05
3.073
+0,0355
0 20,34
3.073
+ 0,0354
0 30,05
3.074
+0,0331
0 36,54
3.075
+0,0356
0 36,71
3.073
+0,0201
0 37.90
3.077
+0,0519
0 41,27
3,072
+ 0,0132
I 9,28
3.077
+0,0285
I 10,47
3,076
+ 0,0256
I 59.68
3.085
+ 0,0372
2 0,11
3.070
— 0,0013
12 2 18,65
+3.080
+ 0,0203
Proper
Motion.
—0,098
+0,003
+0,001
+0,005
+0,015
—0,002
—0,028
—0,216
—0,017
+0,010
+0,017
+0,041
+0.007
—0.019
+0,007
+0,024
-0,031
+0,011
Logarithms of
—0,030
—0,009
—0,027
+0,019
—0,020
+o,ooi
—0,019
+0,008
+0,019
+0,013
—0,040
—0,008
—0,010
—0,005
—0,001
—0,005
—0,009
+0,010
—0,007
+0,010
+0,004
—0,003
■9-4833
8.8274
8.8476
8.8238
8.8251
8.8595
8.9660
9.8732
8.9664
9.2570
9.1591
8.9500
8.8253
8.8266
9^.846
8.8576
9.1570
9.2409
8.8252
0.0281
9-4308
8.8300
9-»543
9-»785
91933
9.0487
8.8243
9.1786
•
8.8312
8.8262
8.8377
9-3978
8.8241
9.0152
9.0143
8.9972
9.0148
8.9045
91251
8.8628
8.9633
8.9422
9.0246
8.8244
■8.9047
+7.9899
7.3006
7.3207
7.2862
7.2777
7.2740
7.3477
8.2383
7.3163
7.594*
74566
7.2008
7.0750
7.0597
7.6855
7.0301
7.3212
7.3633
6.9358
8.1287
7.5271
6.8554
7.1613
7.1074
7.0982
6.9230
6.6897
6.7754
6.1503
6.0882
+5-2475
—4.9865
5.9824
6.1793
6.1842
6.3369
6.4392
6.3312
6.5658
6.3401
6.6655
6.6518
6.9642
6.7657
—6.9083
+04593
04880
0.4853
0.4871
04^76
04893
0.4916
04353
0.4913
04767
04800
04842
04870
04876
04736
04884
04819
04811
04874
0.5237
04779
04876
04836
04905
04840
04853
04872
04857
04873
0.4872
04872
04873
04872
04876
04876
04877
04878
04876
04881
04875
0.4881
04881
04892
04871
+04885
d
+94726
—7.9403
+8.3563
+7.0334
-7.7165
—8450a
-8.8068
+9.8714
—8.8077
+9.2252
+9.1069
+8.7721
+7.7336
-7.8735
+94740
-84367
+9.1043
+9.2065
-7.7 109
—0.0273
+94171
—8.0506
+9.1008
-9.1313
+9-»495
+8.9535
+74270
+9-1315
—8.0918
+7.8405
—8.2319
+9-38»8
—7.2296
+8.8990
+8.8974
+8.8673
+8.8984
+8.6503
+9.0627
+84703
+8.8010
+8.7538
+8.9147
-7.5039
+8.6507
No.
4051
405*
4053
4054
4^55
4056
4057
4058
4059
4060
4061
4062
4063
4064
4065
4066
4067
406S
4069
4070
4X>7i
4072
4073
4074
4075
4076
4077
4078
4079
4080
4081
4082
4083
4084
4085
4086
4087
4088
4089
4090
4091
4092
4093
4094
4095
North Polar
Distance,
Jan. X, 1850.
Annnal
Preces.
//
167 21 5,1
82 32 56,6
108 49 23,5
90 55 4».5
85 31 59.7
67 4 XO,2
46 7 21,2
174 5* 45.8
4« 3 36.5
158 21 22,3
152 28 41,3
131 35 33.7
94 38 40,2
83 36 10,5
167 23 8,6
67 42 16,2
152 19 49,6
157 29 27,6
85 35 28,9
3 34 57,3
165 41 7.1
80 26 2,4
15* * »3»9
a6 »3 39»5
154 4* 33.1
143 15 »5.5
92 17 45,2
153 46 38,6
79 30 5.9
95 55 53»5
75 38 53.a
164 31 49,0
88 32 31,8
39 55 43.6
39 49 34»4
37 5» ".3
39 53 i4»i
23 50 20,8
50 o 45,9
13* 53 **»®
33 19 *o,4
30 23 47,3
40 56 58,7
87 15 35»5
123 52 7.5
-1-20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,06
20,06
20,06
20,06
20,06
20,06
20,06
20,06
20,06
20,06
20,06
20,06
20,06
20,06
20,06
20,06
20,06
20,06
20,05
20,05
4-20,05
Sec. Var.
11
+0,014
0,013
0,013
0,013
0,013
0,012
0,01 X
0,009
0,010
0,010
0,009
0,008
0,008
0,008
0,007
0,007
0,007
0,006
0,006
0,006
0,006
0,005
0,005
0,004
0,004
0,003
0,003
0,002
0,00 X
-fo,oox
0,000
0,000
—0,001
0,001
0,00 X
0,001
0,001
0,001
0,00 X
0,00 X
0,002
0,002
0,004
0,004
—0,005
Proper
Motion.
/I
—0,86
+0,05
—0,04
-0.X3
4-0,22
4-0,02
—0,02
4-0,24
4-0,58
4-0,02
4-0,05
4.0,07
4-0, X2
4-0,09
— o,ox
4-0,08
—0,22
+o,X4
-0,04
0,00
-0,05
—0,22
4-0,22
4-0,08
4-0,18
4-0,02
4-0,08
+0,07
—0,12
4-0,07
4-0,09
0,00
-0,07
4-0,09
-0,07
+0,04
4-0,21
4-0,03
+0,23
4-0,03
Logarithms of
of
b'
+ X.3020
1
9.1014!— 9.989 X
9.6298
4-9. X 127
1.3020
9.6237
-9.5085
1.3020
9.6379
—8.2094
1.3020
9.6339
4-8.8913
1.302X
9.5906
4-9.5905
1.3021
9-4714
4.9.8407
X.3021
8.7910
-9.9981
1.302X
94728
4-9-84"
X.3021
9.2560
—9.9682
X.3021
9-3387
-9.9478
X.3021
9.5269
—9.8220
1.3022
9-^374
— 8.9083
X.3022
9.6329
4-9.0469
1.3022
9.0426
-9.9893
1.3022
9.5976
4-9-5790
x.3022
9.3312
-9.9472
1.3022
9.2512
—9.9656
x.3022
9.6352
4-8.8857
1.3022
8.1614
4-9-999»
1.3022
9.0770
-9.9863
1.3022
9.6295
4-9.2206
1.3022
9-3*59
-9.9465
x.3022
9.2653
4-9.9528
1.3022
9.2849
-9.9562
1.3022
9.4226
-9.9047
x.3022
9-6374
—8.6027
x.3022
9.2905
-9.9528
x.3022
9.6297
4-9.2606
1.3022
9.6353
-9.0x43
1.3022
9.6236
4-9.394»
1.3022
9.0637
-9.9840
x.3022
9-6373
+8-4055
1.3022
9-4445
-9.8838
x.3022
9-4455
—9.8831
1.3022
9.46x8
—9.8701
x.3022
9-4434
-9.8835
1.3022
9-5550
-9-7457
1.3022
9-33 H
-9.9376
1.3022
9-5973
-9.6075
1.3022
9.4932
-9-8377
1.3022
9.5x48
—9.81x6
x.3022
9-4a59
—9.8902
x.3022
9-6374
+8.6795
x.3022
9-5499
-9.7461
+ 1.3022
+8.5064
84.730
8.4729
8.4622
84525
8.4144
8.38x6
8.365 X
8.3498
8.3373
8.2974
8.2507
8.2496
8.2331
8.2008
8.ii7H
8.1641
8.1224
8.XX06
8.X005
8.0963
8.0254
8.0070
7.9289
7.9049
7.8742
7-8654
7.5967
7.3190
7.26x9
+64099
-5.5887
7.1583
7.1641
7.X699
7-3398
7.4244
74267
7-4407
7^773
7.7022
7.7097
7.9396
7.94n
—8.0036
1
1618
X619
X620
1621
1622
X623
X624
1625
2XX
2X2
2X3
214
216
2x7
Taylor.
Brii.<
'bftne.
4975,3871
2X8
ii.1386
ii.1387
U.X388
lii.1451
ii.1389
lii.1452
UI.1453
I...
220 UI.I455
221
222
224
227
iii.x456
ii.x39o
11.x 39 1
499 » 3884
4985
4990
4992
Various.
R265
M495
M496
3886 R266
3892
3894
4999 3901
5000; 3902
228
230
236
237
238
239
240
241
243
246
247
111.X459
11.139*
5004
V.2XXX
iLi393
ii.x394
iii.X465
iii.X466
iii.X467
5009
3907
39x2
50x23915
5014 3916
5023 3923
5028 3927
1111468
V.2116 5030
V.2X17 5029
Y.21X8
V.2I20
iv. 795
T.2X2X
iLi396
Y.2122
V.2123
¥.2x24
ii.X397
iii.X472
5035
» • • • B
R267
M497, A27O
R268
R269
G 1850
M498
G1853
M499
j269,R27o
R27X
M 500
R272
J 270
J 17X
3942
M 501 ?
183
No.
4096
4097
4098
4099
4x00
' 410X*
4x02
4103
4104
4105
4106
4107
4108
4x09
4x10
4XXX*
41 II*
41x3
4x14
41x5
4xx6
41x7
4xx8
4119
4x20*
4X2X*
4x22*
4x23*
4x24
4x25
4x26
4x27
4x28
4129
4130
4x31
4x32
4^33
4134
4»3S
4x36
4>37
4x38
4>39
4140*
Constellation.
X I Virginis
2 Corri g
Centauri
3 Comie
Comae
3 Corvi
Centauri
Centauri f
Virginis
Crucis
Ursae Minoris . . . .
4 Come
68 Ursae Msjoris . . . .
Crucis
5 Comae
Draconis
Draconis
Centauri
12 Virginis
Centauri
Virginis
Muscc
Muscae
Virginis
Crucis i
1 Canum Ven
Draconis
69 Ursae Mijoris . . $
4 Corvi y
6 Comae
2 Cannm Ven
7 Comae
Canum Ven
Muscae «
Ursc Minoris . . . .
Chamaeleontis ..j3
Centauri
Crucis t^
Virginis
Virginis
Virginis
X 3 Virginis
Centauri
Comae
X4 Virginis
Mag.
6
4
6
6i
6i
6
6
4
64
6
6
6
6
6
6
7i
5
6
6
5i
7
7
7
7
3
6
6
3
3
5
5
5
5
5i
H
5
H
S
7
7
7
6
6
7i
6i
Rigbt
Ascension,
Jan. X, X850.
h m s
X2 2 24,72
2 48,08
* 5*.95
3 8»9S
3 ao.79
3 39.*4
3 50*15
3 59.60
4 3»6i
4 9.63
4 i4»*o
4 »4.66
4 x8,89
4 3i.»5
4 4i»93
5 6.35
5 38.39
5 47.58
6 13.35
6 x6,32
6 x6,63
6 25,69
6 34*35
7 12,68
7 15.97
7 56.87
7 58,79
8 5.97
8 22,93
8 36,0 X
8 44.96
8 57.48
9 33.28
9 37,82
9 40127
10 14,68
10 20,59
xo 27,8 X
10 28,03
xo 49,92
10 59,00
XI 1,02
11 28,32
12 XI 37,33
Annual
Preces.
+3.069
3.076
3.083
3.065
3,061
3.079
3,091
3.099
3,069
3,1x8
2,885
3,058
3.031
3."9
3,060
».939
2,925
3.096
3,064
3,107
3,069
3.151
3.154
3,074
3.138
3,012
2,936
1.997
3.085
3.057
3,026
3.047
3,036
3,203
2,718
3.347
3,146
3.>9o
3.074
3.074
3.080
3.07 »
3,160
3.037
4-3,080
Sec. Var.
Proper
Motion.
—0,0034
+0,0122
+0,0228
—0,0093
—0,0157
+0,0128
+0,0289
+0,0385
—0,0024
+0,0625
—0,2003
-0,0147
—0,0461
+0,0597
—0^0114
-0,1311
-0,1319
+0,0241
—0,0055
+0,0308
—0,0012
+0,0700
+0,0701
+0,0030
+0,0500
-0,0395
-0,0787
—0,0448
+0,0095
—0,0079
—0,0251
—0,0131
—0,0191
+0,0773
-0,1438
+0,1732
+0,0399
+0,0642
+0,0022
+0,0022
+0,0048
+0,0006
+0,0445
—0,0141
+0.0049
—0,008
+o,oox
+0,006
+0,005
+0,015
—0,003
—0,009
-0,005
-0,044
—0,001
—0,001
+0,002
+0,025
+0,011
+0,012
—0,004
—0,011
—0,002
+0,019
—0,018
—0,010
+0,002
+0,019
—0,008
-0,003
+0,008
+0,003
+0,005
+0,037
+0,016
-0,043
+0,006
-0,037
+0,005
— 0,002
+0,009
+0,004
—0,021
+0,013
+0,005
Logarithms of
-8.8268
8.8561
8.9217
8.8448
8.8784
8.8591
8.9629
9.0300
8.8254
9.1770
9.7107
8.8728
9.0983
9.1612
8.8548
9-5»59
9.5223
8.9278
8.8320
8.9734
8.8244
9.2096
9.2093
8.8253
9.0984
9.0573
9-3i>8
9.0978
8.8424
8.8402
8.9491
8.8655
8.9045
9.2339
9.6273
9.5231
9.0291
9.1690
8.8241
8.8241
8.8277
8.8234
9.0574
8.8729
-8.8277
-6.8491
6.8799*
7.0089
6.9444
7.0164
7.0236
7.1656
7.2537
7.0666
7^A53
7.9698
7.1397
7.3660
7.4360
7.1499
7.8278
7.8702
7,3x90
7.2348
74073
7.26x7
7-6473
7.6573
7.2830
7.5964
7.5586
7.8520
7.6398
7.3909
74036
7.5236
74475
74967
7.8542
8.2510
8.1482
7.6797
7.8238
74839
74841
7.5026
7.5043
7.7396
7.5727
.7.5332
+04870
04880
04890
04865
04858
04884
04901
049x2
04869
04939
04602
04855
048x6
04941
04858
04681
04661
04909
04863
04923
04869
04985
04988
04877
04966
04788
0.4677
04766
04892
04853
0.4809
04839
04822
0.5055
04342
0.5*47
04977
0.5038
04877
04877
04885
04872
04997
04824
+04886
d
—7.8900
+84256
+8.70x5
—8.3264
-8.5517
+84468
+8.8003
+8.9238
-7.7560
+9.1294
—9.7070
-8.5255
—9.0262
+9.1096
—84.165
-9.5067
-9-5IH
+8.7181
—8.1164
+8.8221
-7.5568
+9.1694
+9.1690
+7.7558
+9.0264
—8.9667
—9.2876
—9.0256
+8.3010
-8.2735
—8.7704
-84879
—8.6509
+9.1983
—9.6219
+9.5 »4»
+8.9225
+9.1195
+7.5600
+7.559*
+7.9749
-5.7369
+8.9672
—8.5276
+7.9754
J 84
No.
4096
4097
4098
4099
4100
410X
4x02
4103
4104
4105
4106
4107
4108
4109
41x0
41 IX
41x2
4x13
4XX4
4XXS
41x6
4XX7
4x18
41x9
4x20
4X2X
4x22
41*3
4x24
4"5
4x26
4x27
4x28
4x29
4x30
413X
4»33t
4133
4>34
4«35
4x36
4*37
4x38
4139
4x40
North Polar
Distance,
Jan. X, 1850.
Annual
Preces.
M
83 2X 29,3
"» 47 4.5
127 2 2,5
72 2X 19,5
6x 52 57,0
"» 45 58*7
X33 26 42,2
X4X 3x 57,2
85 6 40,9
X53 40 22,9
7 »7 IM
^3 17 3»»o
32 6 38,7
X52 37 6,8
68 37 14.3
XX 43 26,9
II 33 OfO
128 5 37,3
78 S4 6,5
X34 53 22,0
86 54 16, X
155 4a 5i»3
>5S 4« 40»5
94 53 16,1
H7 54 49.3
35 43 50*4
18 57 53.3
32 8 x,8
X06 42 30^4
74 »5 53.*
48 30 X3,9
65 X3 X4,x
56 6 2,8
157 7 31.9
9 a »»»5
168 28 46,3
X4X 28 20,0
X53 10 20,8
93 7 ".5
93 6 5o»2
98 3 59t9
89 57 xx,5
X44 x8 29,9
63 9 a3»9
98 4 42,3
M
+20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,04
20,0(
20,04
20,04
20,04
20,04
20,04
20,04
20,04
20,04
20,04
20,04
20,03
20,03
20,03
20,03
20,03
20,03
4-20,03
SecVar.
—0,005
0,005
0,006
0,006
0,006
0,007
0,007
0,008
0,008
0,008
0,008
0,008
0,008
0,009
0,009
0,009
0,0x0
o,oxx
0,0x1
0,0x2
0,0x2
0,013
0,0x3
0,0x3
0,0x4
0,0x4
0,0x5
0,0x5
0,0x6
0,0x6
0,0x7
0,0x7
0,0x7
0,020
0,0x7
0,021
0,02 X
0,02 X
0,02 X
0,02 X
0,021
0,022
0,022
0,022
■0,023
Proper
Motion.
—0,02
—0,02
4-0,06
— o,ox
4-0,02
4-0,03
—0,02
4-0, X4
—0,22
— o,ox
4-o,o6
—0,02
—0,02
4-0,09
0,00
+0,03
4*0,06
+0,68
—0,07
-0,05
4-0,05
4-0,06
—0,02
4-0,01
4-0,03
4-0,03
4-o,x8
0,00
—0,03
4-0,01
-0,05
+0,42
—0,07
—0,12
4-0,07
4-0,06
+0,08
—0,03
—0,03
Logarithms of
-9.6358
9.60 XX
9.5302
9.6205
9.5902
9-5959
9.4830
94098
9.6374
9.2470
8.8710
9-5977
9.39x6
9.2622
9.6x42
9.0346
9.0362
9.5x36
9.6342
9-4597
9.6383
9.x86x
9.x 847
9-^335
9.3092
94458
9.240X
9-4" 5 5
9.6079
9.63x0
9-5439
9.6x28
9.532X
9- "49
9.0402
8.657X
9.37x6
9.x 920
9.6343
9-6343
9.6264
9-6375
9.3308
9.6x26
-9.6259
4-9*0632
-9.5695
-9.7798
4-948x6
4-9.6732
-9.5876
-9-8373
-9.8937
4-8.9305
-9-95M
4-9.9962
-f 9.6526
4-9.9278
-9.9483
4-9.5617
4-9.9908
+9.99x0
-9.790X
4-9.2843
-9-8485
4-8.7322
-9.9596
-9-9595
-8.9303
-9.9278
4-9.9092
+9-9755
4-9-9*75
-9-4584
4-94330
4-9.8209
4-9.6220
4-9.746 X
— 9.964 X
4-9.9942
—9.9908
—9.8930
-9.950X
-8.7354
-8.7345
-9.X467
4-6.9x30
—9.9092
4-9.6542
-9.X472
4-
.3022
.3022
.3022
,3022
,3022
.3022
.3022
.3022
.3022
.3022
.3022
.3022
.3022
.3021
.302X
.302 X
.302 X
.302 X
.302X
.302 X
.302X
.302 X
.302 X
.3020
.3020
.3020
.3020
.3020
.3020
.30x9
.30x9
.30x9
.30x9
.30x8
.30x8
.30x8
.3018
.30x8
.30x8
.3018
.30x7
.30x7
.30x7
-3017
-3017
-8.0222
8.0238
8.087 X
8.0995
8.x 380
8.x 644
8.2026
8.2236
8.24X I
8.2483
8.2590
8.2668
8.2676
8.2747
8.2950
8.3XX8
8.3478
8.39XX
84027
84337
8437*
8.4375
84478
8.4575
84978
8.50XX
8.5400
8.54x7
8.5482
8.563 X
8.5742
8.58x7
8.59x9
8.6x99
8.6233
8.6247
8.6502
8.6543
8.6593
8.6595
8.6744
8.6804
8.68x7
8.6993
-8.7049
I
X627
1626
X628
X629
1630
X631
X632
X633
1634
X635
X636
1637
X638
1639
X640
1 641
X642
1643
1644
249
248
Taylor.
2
3
U.X399
ii.1398
V.2X25
iil.x474
iii.X475
iLx40o
V.2X30
iLx40x
iiLX477
7
8
xo
»3
»5
x6
11.X402
iiLX478
11.1403
5045
5055
5056
11.X404
V.2X35
iLx405
m.x48x
iiLx482
17
iv. 798
iLx4o6
5065
5069
5072
X9 iii.X484
22
*4
26
27
28
a9
1LX407
ii.x4o8
iii.X488
iiLx489
iii.x490
iiLx49X
3a
33
35
38
39
4»
11.14XX
▼.2148
iv. Sox
iii.1493
iiLx495
ii.x4X2
V.2X49
ui-1497
iiii499
5075
5084
5085
5089
5090
5092
Bria-
bane.
3945
3951
3953
39541
3963
3967
3968
397a
3975
3985
3986
3992
3994
3995
Varioiifl.
M 502
P49I,J272
B.F x68x
W668
J273,R273
O 1858
R275
B32
B.H 262
R276
B.F x688
R277
R279
M 503
j274,R28o
B.F X693
A272,J275
B.F 357
R281
B34
J276,R282
R283
B,A.,(J»
(2A)
B.F X703
M 504
R284
B.F X697
W672
185
.
No.
4141
4x42
4H3*
4144
4HS
4146
4147^
4148
4149*
41 50^
4x51
4x52
4153"
4154
4x55
4x56*
4157
4158
4159
4x60*
4x61
4x6a
4163
4164
4x65*
4x66
4x67
4x68
4169
4x70
4X7X
4x7a
4>73
4174
4175
4x76
4177
4x78
4»79
4180
4x81
4x82
4183
4x84
4185*
ConiteUation.
8 Comae
9 ConaaB
Draoonis
MuBcae
X5yirginu ij
Muscae
10 Comae
3 Canum Yen
Corvi
Uraae MinorU . . • .
x6 Virgiiiis e
Comae
Comae
5 Conri 5
Centaori
X X Comae
Corri
Cnidi f
70 Urue MiyorU ....
Centaori
Moflcae (<
Muscae (<
OctantiB
Octantifl
Unae Minoria ....
Unae Minoria ....
Cruda
X7 Virginia
xa Comae
Muacae
Virginia
Virginia
6 Corvi
Centaori x^
Centaori
Centaori
4Canom Ven
Comae
Virginia
5 Canom Yen.
X3 Comae
Centaori
Centaori x •
Comae
7x Uraae Majoria ....
Mag.
6
6i
5l
6
3i
6
6
5i
6i
6
5
Sh
6
Si
6
5
6
4
6
6
6
6
6
6
6
6
6
6
5
6
7
7
Si
6
6i
6
6
7
7
Si
s
6
6
6
6
Right
Aacenaion,
Jan. I, X850.
Aimaal
Preces.
h m •
•
12 XI 44^
+3,040
II 58.56
3,032
" S.3S
2,788
12 7,a9
3,a»a
la 13,89
3.070
la 16,94
3.a»4
" 17.8s
3,030
la a4,47
a.98S
i» aS»33
3.099
la a5,98
^»S5^
la 44,0a
3,065
" 4S.99
3.033
la 47,0a
3.03*
la 47,8a
3,100
12 58,12
3.1S1
13 8,13
3.04s
13 11,42
3.088
13 18.27
3.»o3
»3 33.74
2,941
»3 48,95
3.1^
»3 SI.3*
3.265
13 S».oS
3.»S8
»3 $7.61
4.184
H 6.59
+4.074
H 3*,»9
-0,235
14 38,17
+2,230
14 43,98
3,202
H S4^3
3,o6x
14 57,61
3.0*7
15 21,29
3,280
»S »7.38
3,08 X
IS 33.01
3.077
«s 33.36
3,111
IS 4a,a3
3.«34
«S Si,07
3.H3
16 22.22
3,171
16 23,47
2,980
16 31,58
3.022
»6 37,73
3.087
16 43.1$
a.94+
16 46,83
3,021
17 i3iS6
3,1 60
17 »9,S'
3.140
17 41.43
3.0*3
12 17 51,76
+*.907
SecVar.
—0,0123
— o/)i54
—0,0968
+0,0709
+0,0006
+0,0711
—0,0156
—0,0326
+0,0126
—0,0055
—0,0015
—0,0140
—0,0144
+0,0x26
+0,0340
—0,0092
+0,0076
+0,0558
-o.04^i
+0,0373
+0,0817
+0,0784
+0,7043
+0,6019
+ 1.3403
—0,13x9
+0,0504
—0,0023
—0,0137
+0,0799
+0,0043
+0,0031
+0,0145
+0,0223
+0,0253
+0,0345
—0,0255
—0,0135
+0,0061
—0,0346
—0,0137
+0,0290
+o,oa23
—0,0x23
—0,0409
Proper
Motion.
+0,002
—0,012
+0,022
—0,003
+0,016
+0,013
+0,006
—0,004
+0,3*5
—0,016
—0,001
—0,008
—0,020
—0,009
+0,004
-0,026
+0,010
+0,015
—0,040
+0,052
—0,025
-0,173
+0,003
—0,010
+0,002
—0,006
+0,01 1
—0,001
+0,004
-0,017
—0,001
+0,005
—0,006
+0,009
—0,005
+0,002
+0,001
—0,015
+0,025
+0.017
+0.001
Logarithms of
-8.8622
8.8815
9-439S
9-«97S
8.8233
9- 197s
8.8827
9.0136
8.8541
0.1453
8.8244
8.8727
8.8751
8.8542
8.9864
8.8466
8.8340
9.1186
9.1076
9.0072
9.2398
9.2257
9.9604
9.9109
0^.142
9.8190
9.0851
8.8255
8.8719
9.2277
8.8257
8.8240
8.8622
8.9073
8.9268
8.9853
8.9613
8.8717
8.8290
9.0373
8.8726
8.9494
8.9059
8.8645
-9.0937
•7.57*0
7.6000
8.1621
7.9213
7.5510
7.9270
7.6128
7.7475
7.5886
8.8801
7.5696
7.6191
7.6221
7.6016
7.7396
7.6053
7.594s
7.8829
7.8802
7.7879
8.0217
8.0081
8.7457
8.7008
9.2171
8.6a48
7.8938
7.6393
7.687*
8.0544
7.6553
7.6563
7.6946
7.7438
7.7674
7.8399
7.8165
7.7305
7.6904
7.9011
7.7380
7.8a63
7.7894
7.7533
.7.9863
+04829
0.4817
0.4453
0.5082
0487a
0.5084
04815
04749
049 ta
0.1905
04865
04819
04817
04913
04984
04836
04897
0.5055
04684
0.500a
0-5139
0.5130
0.6a 16
+0.6100
-9.3703
+0.348*
0.5054
04859
048x0
0.5158
04887
0488a
o49a9
64961
04973
0.501a
04743
04803
04896
04690
04801
04997
04970
04804
+04634
—8469a
—8.5670
—94264
+9-1548
— 6.a885
+9.1548
-8.57a3
^8.8966
+84151
-0.1448
-7.6838
-8.5a73
-8.5390
+84160
+8.8478
—8.3508
+8.177*
+9-0543
-9.039a
+8.8858
+9.2053
+9.1888
+9-9593
+9-9094
-04141
—9.8168
+9.0079
-7.8547
-8.5*41
+9.191X
+7.8773
+7.68a5
+84716
+8.6613
+8.7169
+ 8.846a
-^8.7981
— 8.5a40
+8.0531
—8.9361
—8.5286
+8.77*3
+8.6574
-84865
— 9.oaoa
No.
4141
4142
4H3
4144
4H5
4146
4147
4148
4149
4150
4151
4152
4x53
4154
4155
4156
4>S7
4X5«
4«59
4160
4161
4162
4163
4164
4165
4166
4167
4168
4169
4170
4171
4172
4173
4174
4175
4176
4>77
4178
4»79
4180
418 1
4182
4183
4184
4x85
North Polar
Distance,
Jan. I, 1850.
//
66 7 51,8
61 o 17,2
14 o 21,1
15s o 34.8
89 49 58.3
155 o 25,0
60 42 8,7
40 XX 1,2
XII 20 22,8
» 43 5o»3
63 9 52,7
62 32 23,0
III 22 51,1
U^ 37 X7.7
71 *» 39»*
102 43 56,9
«49 34 i9»^
31 «7 59.^
139 7 a»3
157 28 19,1
156 41 23,8
175 49 "»7
175 x8 49»3
1 28 7,7
5 47 3S.»
146 50 32^2
83 5» 34.3
63 19 13.3
156 48 4x,i
96 28 0,7
94 8 23,7
114 o 23,9
124 34 50,5
128 4 38,2
136 32 26,9
46 37 33.»
63 18 56,5
99 38 4x»o
37 36 a»,S
63 4 5,6
131 40 5i»9
X24 21 14,2
65 14 28,8
32 23 24,1
Annual
Preces.
+«>,o3
20,03
20^03
20,03
20,03
20,03
20,03
20,03
20,03
ao,03
20,02
20,02
20,02
20,02
20,02
20,02
20,02
20,02
20,02
20,02
20,02
20,02
20,02
20,02
20,02
20,01
20,0 X
20,01
20,01
20,01
20,01
20,01
20,01
20,01
20,01
20,00
20,00
20,00
20,00
20,00
20,00
20,00
20,00
20,00
4-19,99
SecVar.
u
—0,023
0,023
0,021
0,025
0,024
0^025
0,024
0,024
0,025
0,0x2
0,025
0,025
0,025
0,025
0,026
0,025
0,026
0,027
0,025
0,028
0,029
0,029
0,037
—0,037
+0^002
—0,021
0,030
0,029
0,029
0,032
0,030
0,030
0,031
0,031
0,032
0,033
0,031
0,032
0,033
0.031
0,032
0,035
0,035
0,034
—0,033
Proper
MotioiL
It
-fo,oi
4-0,21
—0,02
4-0,04
-0,19
4-0,08
4-0,06
-0,05
4-0,08
4-0,07
—0,09
4-0,03
4-0,04
—0,07
—0,02
—0,14
4-0,07
4-0,27
-0,05
4-0,17
—0,61
—0,06
—0,07
4-0,07
—0,01
—0,12
4-0,03
4-0,01
4-0,0 X
4-0,17
—0,14
4-0,08
4-0,01
—0,04
—0,14
4-0,02
4-0,02
4-0,04
4-0,02
4-0,14
4-0,04
Logarithms of
-9.6207
9.6074
9.X937
9.X316
9.6377
9.1297
9.6071
9.5069
9.5849
8.8745
9.6403
9.6152
9.6136
9.5840
9-4099
9.6330
9.6x34
9.2299
94409
9-3775
90434
—9.0652
4-84639
4-84x16
—8.8722
9.0306
9.2639
9.6420
9.6202
9.0390
9.6270
9.6313
9.5668
9.5030
9-47S7
9.3922
9.5617
9.6234
9.6x88
9.5085
9.6233
9-4381
94987
9.6298
-9-4745
4-9.6065
4-9.6849
4-9.9863
-9.9567
4-7-464^
-9.9567
4-9*6890
4-9.8824
-9.5603
4-9.9989
4-8.8587
4-9-6539
4-9.6632
-9.56x1
—9.8607
+9-5035
-9.3425
-9-9349
4-9.9309
-9.8778
-9.9647
—9.9622
—9.9980
-9.9977
-f 9.9990
4-9.9969
—9.9219
4-9-0283
4-9.6513
—9.9624
—9.0507
-8.8575
—9.6084
-9.7530
-9.7891
—9.8598
+9-8357
4-9.65x2
—9.2230
4-9.8977
+9-^549
—9.82x6
-9.7502
4-9.6207
4-9.9252
4-1.3017
1.30x6
1.30x6
x.3016
1.30x6
1.30x6
1.30x6
1.30x6
1.30x6
1.30x6
1.30x6
1.30x6
1.30x5
1-3015
1.30x5
1.30x5
1.30x5
1.3015
1.30x5
1.30x4
1.30x4
1.3014
1.30x4
1.30x4
1.3014
1.3013
1.30x3
1.30x3
1.30x3
1.3012
1.30x2
1.30x2
1.3012
1.3012
1.30x2
1.30XX
1.3011
1.30XX
1.3011
X.301X
1.301 X
1.3010
1.30x0
X.3009
4-X.3009
-8.7093
8.7179
8.7220
8.7232
8.7271
8.7289
8.7294
8-7333
8.7338
8.7342
8.7445
8.7457
8.7462
8.7467
8.7525
8.7580
8.7598
8.7636
8.77x9
8.7799
8.7812
8.78x6
8.7844
8.789 X
8.8020
8.8050
8.8078
8.8x29
8.8144
8.8257
8.8286
8.83x2
8.83x4
8.8355
8.8395
8.8535
8.854X
8.8576
8.8603
8.8626
8.8642
8.8756
8.8822
8.8876
-8.89x3
I
1645
1646
1650
1647
1648
1651
1649
X656
1652
1653
X654
X655
X672
1657
1658
X659
x66o
1662
x66i
1663
42
43
45
U.1414
m.x5oo
iiLx5ox
44
46
48
47
01.1502
iii.x504
m.x503
50
5*
U.1417
iii.1506
5»
53
54
56
58
59
63
65
64
66
Tqrlor.
U.X4X5
iLi4i8
y.2X53 5X(
5100
4004
U.X4X9
ii.x42o
iLx42x
iiLi5o8
▼.2x57
T.2X59
ii.1422
ii.x423
67
68
¥.2X66
iii.x5X5
iii.i5x6
69111.1517
7i'iiLi5x8
70
74
75
064009
5"3
51x2
5120
5x23
111.X512
10.15x3
11.1424
iiLX5x
¥.2x6415x304036
5x27
[45x294035
5*35
U.X425
¥.2x69
10.1519
iiLx520
76 ilLx52x
Bris-
bane.
4002
51x04014
51x44016
4019
4017
4015
5x0740x8
4023
4027
Vttiom.
B.H690
M505
W674
6x871
M506
B.F 1709
B.F 1711
P5oo,A276
B.F 1707
J277,R285
A 278
6x879
M 507
M508
4039
514x4045
5x42
4046
B.F 1715
M 509
(2A2)
61887
No.
4186*
4187*
4x88
4189
4190
4191
4192
4193
4194*
4196
4197
4198
4199*
4200
4A01
4201
4203
4204
4205*
4206*
4207
4208
4209
4210
42x1
42x2
4*13
4214
42x5
4216
42x7'"
4218*
4219*
4220
4221
4222*
4223
4224
4225
4226
4227
4228
4229
4230
"~i88
ConsteUmtion.
Crads
Crucis a
6 Canum Yen
Centauri
Centanri
14 Comae
Hydne
Une Minoris . . . .
72 Unae Migoria . . . .
15 Comas y
x6 Comae
Centauri c
Corvi
Comae
Virginia
Virginis
Centauri
73 Unae Majoria . . . .
VirginU
Comae
Comae
17 Comae
Virginia
18 Comae
Centauri
7 Corvi I
20 Comae
Virginia
Corvi
Cruda y
74 Ursae M^oria ....
7 Canum Ven
Virginia
75 Unae Miyoria . . . .
Virginia
Cruda
4 Draoonia
21 Conue
Muscae y
Virginia
8 Corvi ij
Centauri
20 Virginia
Virginia
21 Virginia q
Mag.
4i
I
5i
6
6
5
6
6
7
4*
S
4i
6
7
61
6i
5
6
7
6
6*
5i
7
6
6
3
6*
6i
6
6
6
6
6
7
6
5i
5i
4
61
4i
6i
6
7
Si
Right
Aacenaion,
Jan. I, 1850.
Annual
Preces.
h* m ■
12 18 13,18
•
+ 3.»73
18 18,00
3.^73
18 27,05
2,981
18 27,49
3,202
18 53»74
3.J93
18 53.77
3,012
18 58.30
3,140
19 5.67
1.964
19 21, IX
2,904
19 »7.45
3,008
19 29,08
3.01 X
*9 57.03
3,206
20 2,76
3,xo4
20 6,18
3,0x2
20 9,71
3.078
20 14,05
3.087
20 24,87
3.^64
20 25,06
2.891
20 39,77
3.060
21 844
3,008
21 15.05
3.008
2X 25,05
3.008
21 28,31
3.074
ai 56,54
3,0x1
a« 57.56
3.X81
22 6,8 X
3.107
22 n,4X
3.019
22 2X,09
3,xoo
22 2744
3,126
22 52,84
3,270
22 55,89
2,846
aa 56,33
a.897
22 56,39
3.046
23 1,07
2,842
23 8,78
3.078
23 19,64
3.193
23 30,19
2,694
23 30,99
3,006
»3 35.05
3.477
13 55.93
3.081
24 20,93
3.1x0
25 26,38
3.198
25 27,27
3,042
15 57.05
3.048
12 26 2,59
+ 3.094
SecVar.
-4-0,0652
-f 0,065 1
—0,0223
-1-0,0404
+0,0369
—0,0142
-f-0,0205
—0,0815
—0,0382
—0,01
—0,0139
+0,0389
+0,0097
—0,0133
-1-0,0031
+0,0053
4-0,0260
—0,0386
—0,00x5
—0,0134
—0,0132
—0,0x32
+0,0020
—0,0121
+0,0289
+0,0097
—0,0102
+0,0080
+0,0143
+0,0516
—0,0414
—0,0329
—0,0042
—0,04x8
+0,0030
+0,0570
—0,0603
—0,0122
+0,1123
+0,0036
+0,0098
+0.0290
—0,0043
—0,0029
+0,0060
Proper
Motion.
+0,0 xo
—0,022
—0,003
—0,002
—0,080
+0,003
+0,002
+0,020
—0,004
+0,007
—0,021
+0,004
—0,021
—0,016
—0,009
—0,009
—0,007
—0,001
+0,004
0,000
+0,001
+0,023
—0,001
+0,016
—0,023
+0,0x4
+0,005
—0,002
-0,0x3
—0,0x1
—0,020
+0,001
+0,005
—0,0x7
—0,0x2
—0,027
+0,01 X
—0,002
+0,007
—0,003
Logarithma of
■9.1551
9-»547
8.9373
9.020 X
8.9976
8.8769
8.8940
9.8224
9.0747
8.8810
8.8750
9.0088
8.8390
8.8714
8.8232
8.8263
8.9269
9.0808
8.8240
8.8724
8.8711
8.8712
8.8222
8.8644
8.9435
8.8384
8.8539
8.8324
8.8574
9.0773
9.1128
9.0360
8.8291
9.1x75
8.8224
9x047
9.2883
8.8658
9-3*57
8.8227
8.8373
8.9407
8.8295
8.8259
-8.8260
h
' 8.0564
8.0578
7.844X
7.9270
7.9 »47
7.794X
7.8x29
8.7441
8.0023
7.8109
7.8056
7.9497
7.78x9
7.8x56
7.7687
7.7733
7-8778
8.03x8
7.7802
7.8386
7.8396
7.8430
7.795*
7.8469
7.9*63
7.8242
7.84x2
7.8229
7.8499
8.0780
8. 1 145
8.0378
7.8310
8.1209
7.8282
8.1139
8.3007
7.8785
8.3297
7.843 X
7.8652
7.9879
7.8768
7.8818
-7.8834
+0.5x49
0.5150
0.4743
0.5054
0.5042
0^.788
0.4969
0.2931
0.4629
0.4782
d
+9.1021
+9.X018
-8.7440
+8.9082
+8.8692
-8.5499
+8.6182
—9.8202
-8.9932
-8.5679
0.4787
-8.54x7
0.5060
+8.8892
0.49x9
+8.2740
0^.788
-8.5H6
o^J83
+7.6427
0-4895
+7.96x4
0.5003
+8.7183
0.46x0
—9.0021
04857
-7.7835
04782
-8.5303
04783
—8.5242
04782
-8.5244
04877
+7.2675
04787
-84893
0.5026
+8.7596
04923
+8.2701
04799
-84223
0.4913
+8.1697
04950
+84468
0.5146
+8.9972
04543
-9.0469
0^.620
-8.9346
04837
-8.0917
04536
-9.0533
o^^83
+7.5732
0.5176
+9.0359
04304
—9.2613
04779
—84981
0.5411
+9.2922
04887
+7.6899
04927
+8.2604
0.5048
+8.7541
0.4831
-8. 1149
04840
-7.9959
+0.4905
+8.00x9
No.
41S6
4187
4188
4x89
4190
4191
419*
4193
4»94
4x95
4x96
4»97
4198
4199
4200
4201
4202
4203
4204
4205
4206
4207
4208
4209
4210
4211
4212
4*13
4214
42x5
4216
42x7
4218
42x9
4220
422 X
4222
4223
4224
4225
4226
4227
4228
4229
4230
North Polar
Distance,
Jan. X, 1850.
//
152 X7 23,6
»5a 15 59.7
SO 8 57,4
140 37 8,6
138 4 42,2
6x 53 59,6
I2X 59 50,8
5 44" »a.8
34 o 36,1
60 53 49,1
62 20 33,2
U9 ^3 55.8
105 48 5.4
63 15 17,8
93 47 a,9
97 50 41.9
128 X2 37,2
33 27 22,4
84 46 22,6
62 56 26,8
63 x6 5,8
63 15 X9.9
9» 35 51.6
65 3 46,6
130 54 »7.3
105 40 46,5
68 16 x6,7
102 33 36,3
XX2 5x 56,2
X46 x6 17,7
30 46 7,0
37 38 7.6
79 »7 8,2
30 14 5.4
93 13 48,1
148 35 36.9
»9 58 3.a
64 36 X2,9
i6x x8 X3,2
94 13 »7.a
105 21 52,4
130 35 8,7
78 52 28,2
8x 29 41,1
98 37 22,2
Annual
Preces.
//
+ 19,99
19.99
19.99
19.99
'9.99
19.99
19.99
'9.99
19.98
'9.98
19,98
19,98
19.98
19,98
' 19.98
19.98
19.98
19.98
19.97
19.97
19.97
19.97
19.97
19,96
19,96
19,96
19,96
19,96
19,96
19,96
19,96
19,96
19,96
19.95
19.95
19.95
19.95
19.95
19.95
19.95
19.94
19.93
19.93
19.93
+ 19.93
SecVar.
-0,038
0,038.
0.035
0,038
0,038
0,036
0,038
0,024
0,036
0,037
0,037
0,041
0,040
0,039
0,039
0,040
0,041
0,038
0,040
0,040
0,041
0,041
0,042
0,042
0,044
0,044
0,043
0,044
0,045
0,048
0,042
0,042
0,044
0,042
0,045
0,049
0,040
0,045
0,052
0,047
0,048
0,052
0,049
0,050
-o,o5x
Proper
Motion.
It
+0,02
—0,05
+0,09
4-0,13
+0,17
+0,02
4-0,06
-f0,02
+0,1 X
0,00
—0,07
4-0,04
4-0,03
4-0,25
4-0,05
4-0,01
—0,06
4-o,ox
—0,07
4-0,08
4-o,ox
4-0,16
0,00
4-0,05
4-o,ox
4-0,17
—0,06
4-0,0 X
-0,04
—0,05
4-o,x2
4-0,05
4-0,03
—0,02
4-0,07
4-0,12
— o,ox
4-0,03
—0,03
Logarithms of
^9.1x89
9.1183
9.585 X
9.3286
9-3591
9.6249
9.5x08
9.10XX
94950
9.6238
9.6272
9-3353
9-5953
9.6303
9.6306
9.62x1
94564
9.496 X
9.6439
9.63x9
9.6327
9.6330
9.6347
9.6373
9.4239
9-5931
9.6424
9.6047
9.5586
9.x 989
9.4883
9-5367
9.6483
9-4859
9.6310
9-1443
9-388X
9.6394
8.6212
9.6285
9.5914
9.4x08
9.6505
9.6492
-9.6x50
V
-9-9457
-9.9456
4-9.8053
—9.8867
—9.8 70 X
-1-9.67x6
-9.7227
4-9.9963
4-9.9x70
4-9.6854
4-9.665 X
-9.8787
-9-4334
4-9.6516
—8.8x79
-9-1334
—9.7896
4-9-9196
4-8.9578
-f- 9.6561
4-9.6512
+9-6513
-84434
4-9.6229
—9.8x41
—94298
+9-5664
-9-3353
-9.5874
-9.9x78
+9-9319
+9-8965
4-9.2604
+9.9336
—8.7486
—9.9290
4-9.9708
4-9.6300
-9.974a
-8.8649
-94207
—9.8106
4-9.2828
-f-9.x672
-9-1731
4-1.3009
1.3008
X.3008
X.3008
1.3007
X.3007
1.3007
1.3007
x.3007
x.3007
1.3007
1.3006
1.3006
1.3006
X.3005
1.3005
Z.3005
1.3005
1.3005
1.3004
1.3004
Z.3003
1.3003
1.3002
Z.3002
1.3002
z.3002
1.3002
Z.300Z
X.3001
1.3000
Z.3000
X.3000
z.3000
1.3000
1.3000
X.2999
1.2999
x.2999
1.2999
1.2998
X.2995
X.2995
1.2994
4.x. 2994
-8.8999
8.90x6
8.9054 1664
8.9055
8.9157
8.9x57 1665
8.9x74 ..
8.9202
8.9260 X
8.9284 z
8.9290
8.9392
8.9413
8.9425
8.9438
8.9453
8.9492
8.9493
8.9544
8.9643
8.9666
8.9700
8.97x1
8.9804
8.9808
8.9838
8.9853
8.9884
8.9905
8.9986
8.9995
8.9997
8.9997
9.00x2
9.0036
9.0069
9.0x02
9.0x04
9.0x17
9.0180
9.0255
9.0444
9.0447
9.0530
•9.0546
[668
1666
X667
79
8x
80
Tkylor.
ii.X426
ii.1427
iiLx522
V.2170
▼.2x72
ii.x428
iii.X524
5147
5148
1669
X670
167X
1673
• • • •
1674
1675
X676
1678
1677
x68o
1679
x68x
1682
• • • •
X683
83
84
85
87
U1.X525
ii.1429
U.1430
V.2X76
iii.x526
91
92
93
95
U.1432
V.2X79
ii.X433
iii.x529
ii.1434
96
97
98
xoo
xox
Z02
X04
105
107
106
Bri*.
bane.
4049
4050
Variooa.
51504052
51534055
51544056
J 278
J279,R286
5x624062
• . • 4066
5x6414068
iv. 8x1
ii.1435
iii.1530
ii.X436
Y.2Z86
11.1437
ui.x532
ii.Z438
iv. 8x2
U.1439
ui.1535
iii-1534
iLx44o
108
IXO
109
IIX
115
116
ZI8
119
iiLx536
V.2X90
iu.1537
ii.1442
iLx44x
ii.x443
ii.1444-
Y.2200
ii.1445
iu.1539
ii.1446
51734077
5x804080
5x85
4083
5x844085
52004099
G1892
J 280
L64
M 5x0
M511
B.F X726
B.F X727
J28Z
M 5x2
J282,R287
6x898
Z846
B.F 1733
M513
G X90X
J283,R288
M514
J 284
M515
189
4*31'
4*3*
4*33
4234
4*35
4^36
4*37
4*38
4*39
4241^
4*4*
4*43
4H5
4*46*
4*47
4*48
4*49
4aso*
4*51
4*5**
4*53
4*54
4*55
4256
4*57
4*S«
4*59
4260
4261
4262
4163
4264
4265*
4266
4267
4268*
4269
4*70
4271
4*7*
4273*
4274
4275*
190
Constellation.
Conue • •
22 CoouB
Canum Yen.
9 Corvi /3
8 Canum Yen /3
Centanri
Yirginis
Yiiginis
5 Draconis x
23 Come
ConuB
24 Comn
Centanri
Canum Yen.
MuscK a
6 Draconis
25 Yirgims /
25 Comae
Vnm Minoris ....
Yirginis
Centauri r
Centanri
Hydne
Yirginis
Yirginis
Hydne
26 Yirginis X
9 Canum Yen
Yirginis
26 Corns
Yirginis
Centauri
Centauri
Centauri
Crucis ..
Centauri
27 Yirginis
29 Yirginis y
28 Yirgims
Centauri
F
30 Yirginis ....
Centauri ....
Cruds
31 Yirginis d^
Crucis
Mag.
7
6
6*
**
4
6
7
7
3i
4i
7
5*
6
neb.
4
5i
6
6
6
7
5
6
5i
7
6i
6
5
6i
6
6
7
5
6
3
6
6
6
4
6
H
5
5i
6
6
6
Bight
Ascension,
Jan. I, 1850.
Annual
Preces.
h m •
12 26 3^.1
•
+*.999
26 S.38
*.999
26 14,30
*.967
26 3x»oo
3.135
26 36^5
2,930
26 3740
3.*«9
26 42,31
3,072
26 53,63
3.047
27 2,98
2,623
*7 **.75
3,002
»7 34.95
3.015
27 36,05
3.015
27 4»»9*
3.*07
*7 53
».947
28 18,20
3.485
28 2Z,8o
».595
29 4,06
3.085
29 26,90
3.015
29 30,62
«,977
29 31,03
3.04*
*9 3M9
3,260
2944.04
3.319
*9 45*53
3.156
30 43»55
3,062
3» o»73
3.082
3« 5.87
3.»73
3» 30.74
3.094
3« 3*.47
2,907
3» 38.53
3.094
31 39.39
*.997
31 46.55
3,088
3» 46.59
3.221
33 9.38
3,266
33 >6,3i
3.»86
33 *».33
3.39*
33 39.94
3.339
34 0.8*
3.031
34 3.76
3.073
34 »*.59
3.094
34 i*.59
3.341
34 »7.4»
3.03*
34 «8,73
3.*9»
34 *o.i9
3.357
34 *^"
3.044
I* 34 39.30
+3,362
SecYar.
—0,0119
—0,0x18
—0,0x72
+0,0143
—0,0229
+0,0327
+0,0018
—0,0029
—0,0582
—0,0x08
Proper
Motion.
Logarithms of
b
—0,0084 +0,009
—0,0084 +0,002
+0,0289 +0.008
-0,0191
+0,0961 I —0,004
—0,001
—0,013
—0,004
—0,065
+0,026
—0,009
+0,016
—0,013
+0,013
-0,0573
+0,0042
—0,0076
—0,0526
—0,0033
+0,0383
+0,05 10
+0,0171
+0,0003
+0,0035
+0,0197
+0^0055
—0,0218
+0,0056
—0,0095
+0,0045
+0,0283
+0,0356
+0,0395
+0,0610
+0,0495
—0,0038
+0,0022
+0,0054
+0,0493
—0,0037
+0,0394
+0,0522
—0,0019
+0,0528
+0,019
o»ooo
0,000
—0,01 1
—0,019
—0,026
+0,004
—0,002
—0,004
+0,005
0,000
+0,004
+0,009
—0,002
—0,001
—0,001
—0,019
—0,020
—0,002
—0,023
—0,008
—0,033
+0,005
—0,036
+0,005
—0,018
—0,046
—0,003
—0,01 1
8.8648
8,8642
8.9029
8.8556
8.9511
8.9628
8.8210
8.8258
9.2999
8.8583
8.8456
8.8456
8.9377
8.9196
9.2528
9.3046
8.8221
8.8419
9.6297
8.8265
8.9924
9.0628
8.8677
8.8205
8.8208
8.8806
8.8232
8.9467
8.8232
8.8523
8.8216
8.9302
8.9723
8.9950
9.1057
9.0493
8.8275
8.8191
8.8220
9.0469
8.8272
8.9934
9.0618
8.8229
■9.0642
•7.9224
7.9224
7.9636
7.9209
8.0179
8.0299
7.8894
7-8973
8.3739
7.9376
7.9282
7.9*85
8.0224
8.0069
8.3467
8.3994
7.9276
7.953*
8.7419
7.9388
8.X048
8.1783
7.9836
7.9504
7.9548
8.0158
7.9643
8.0881
7.9661
7.9953
7.9663
8.0749
8.1358
8.1599
8.2718
8.2195
8.0022
7-9944
7.9992
8.2241
8.0054
8.1719
8.2406
8.0019
■8.2471
+04770
04770
04724
04962
04669
0.5078
04875
04839
04188
04773
04793
04792
0.5061
04694
0.5422
04142
04893
04793
0.2960
04831
0.5132
0.5210
04992
04860
04888
0.5015
04905
04635
04905
04766
04896
0.5080
0.5140
0.5167
0.5304
0.5237
04816
04875
04905
0.5239
04817
0.5175
0.5259
04834
+0.5266
d
-84953
—84920
—8.6513
+84396
—8.7781
+8.8033
+6.8269
-7.9988
-9.2745
—84582
-8.3627
—8.3627
+8.7475
—8.7012
+9.2209
—9.2799
+7.7629
-8.3299
-9.6244
—8.0496
+8.8615
+8.9767
+8.5143
-74905
+7.6122
+8.5744
+7.9»94
—8.7697
+7.9216
—84238
+7-7851
+8.7306
+8.8243
+8.8669
+9.0382
+8.9570
-8.1178
+6.8577
+7.8873
+8.9533
—8.1103
+8.8644
+8.9758
-7.9460
+8.9794
J
No.
4231
4232
4*33
4234
4»35
4236
4*37
4238
4*39
4240
4241
4042
4H3
4*45
4246
4*47
404*
4*49
4250
4^51
4452
4*53
4*54
4*55
4156
4*57
4*58
4*59
4260
4261
4262
4*63
4*64
4265
4266
4167
4268
4269
4*70
4*71
4*7*
4*73
4*74
4*75
North Polar
Distance,
Jan. 1, 1850.
Annual
Precea.
9 t u
tt
64 43 18,6
+ 19.93
64 53 *i.3
»9.93
55 55 *4-3
X9,92
112 33 59,6
X9,92
47 49 35.7
19,92
133 50 7,0
19,92
90 34 51.3
19,92
81 26 7,4
19,92
X9 23 4,1
19,92
66 32 37,3
»9.9i
70 47 49.5
19.91
70 47 47.7
19.9'
130 11 41,0
»9.9i
5* 47
»9.9X
158 18 28,7
19,90
19 9 *»o
19,90
95 0 20,0
19.89
72 4 59,2
19,89
8 55 19*1
19.89
80 22 39,6
19.89
137 4* 49.*
19,89
145 6 18,4
19,89
1x6 x8 29,2
X9,89
87 X9 9,2
19,88
93 3* 48*8
19.87
"9 35 43.5
19.87
97 »o 7r4
19.87
48 X7 56.6
19,87
97 12 20,2
19.86
68 6 38,5
19,86
95 »6 33,3
X9,86
"9 9 37.5
19.86
135 19 28,7
19.85
138 8 6,9
19.84
X48 51 43.8
19.84
143 56 15.*
19.84
7« 44 57,8
19.84
90 37 33,6
19.83
96 40 25,7
19.83
M-3 4* 53.1
19.83
78 56 9,4
19.83
»37 59 ",9
19,83
145 7 *8,6
19,83
82 22 9,8
19.83
145 21 14,9
+19.83
SecVar.
—0,050
0,050
0*049
0,053
0,050
0,054
0,052
0,052
0,045
0,052
0.053
0.053
0,056
0,052
0,063
0,047
0,057
0,056
0,037
0,057
0,061
0,063
0,060
0,060
0,06 X
0,063
0,062
0,058
0,062
0,060
0,062
0,065
0,069
0,069
0,072
o,o7x
0,065
0,066
0,067
0,073
0,066
0,072
0,073
0,066
-0,074
Proper
Motion.
//
+0,06
+0,07
+0,07
—0,28
+o,x7
+0,04
+0,05
+0*04
0,00
+o,xx
0,00
+0,06
0,00
+0,02
+0,09
4-0,04
+o,xo
—0,05
+0,2X
+o,xx
+0,09
-0,04
4-0,02
4-0,04
4-0,03
4-0,15
—0,01
4-0,09
4-0,06
4-0,05
4-0,05
4-0,02
4-0,24
4-0,03
4-0,02
4-0,02
+0,17
4-0,09
—0,16
+0,3 X
4-0,04
+0,37
Logarithms of
-9.6442
9.6445
9.6268
95519
9.60x4
9.3668
9.6362
9.6498
94067
9.6489
9.6525
9.6525
94042
9.6222
8)i6x8
94133
9.6246
9-6554
9.2883
9.6526
9.2945
9-15*9
9.5206
96433
9.6282
949*1
9.6x65
9.6184
9.6162
9-6571
9.6226
9.3966
9.3066
9.2598
9.00x3
9.6x67
9-1364
9-6575
9-* 543
9.0990
9-6531
■9.0892
4-9.6276
4-9.6249
4-9.7456
—9.58x1
-(-9.8240
-9.8375
—8.0030
+9-1700
4-9.97x6
+9-5968
4-9.5139
+9-5139
—9.8066
+9-7784
—9.9648
+9-97*0
-8.9373
+9-4844
4-9.99 IX
+9-*i95
-9.8655
-9.9103
—9.6429
4-8.6661
-8.7875
—9.6896
— 9.092 X
4-9.8189
-9.0943
+9-5673
-8.9594
—9.7962
-9.8474
—9.8674
-9.9278
9-1374 -9-90*9
9.6575 +9-*855
9.6358 -8.0337
—9.0604
-9.90x5
4-9.2782
—9.8661
— 9.909 X
+9-1183
-9.9x03
4-1.2994
1.2994
X.2994
1.2993
1.2993
i-»993
X.2993
1.2992
X.2992
X.2991
Z.2991
1.299 X
1.2990
1.2990
1.2989
1.2989
1.2987
1.2986
1.2986
1.2986
Z.2986
X.2986
1.2986
X.2983
1.2982
X.2982
X.298 1
1.298 X
1.298 X
1.298 X
X.2980
X.2980
i-*977
1.2976
X.2976
1.2975
X.2974
1*974
1.2974
1.2974
X.2973
1.2973
x.2973
1.2973
4- X.2972
d'
-9.0548
9-0554
9-0578
9.0624
9.0639
9.064 X
9.0654
9.0685
9.07x0
9.0762
9-0794
9.0797
9.08x5
9.0841
9.0906
9.09x5
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9'
9-
9-
9-
9"
9
9
9
■9
02X
077
086
087
088
119
X22
260
300
3X2
369
373
387
389
•
405
405
589
604
615
654
699
705
7*4
7*4
734
736
740
741
779
X684
. ■ . •
X685
x686
X689
X687
1688
X69X
1690
1692
1693
1694
X696
• . • .
1695
1697
1698
1699
X700
120
X22
X23
X26
1*5
X27
129
X30
X32
133
131
135
136
137
139
140
X42
143
Tajlor.
U.X447
iii-1541
iLx448
ii-1449
▼.2202
m.x542
uLx543
U.X450
ii.x45x
iv. 817
ii-145*
m.x545
U.1453
iiLx546
"-1454
U.I455
X46
150
147
151
15*
149
153
156
157
158
159
. . . .
X70X
x6o
1702
■ • • •
x6i
■ • . •
111.X547
ii.x456
V.22XX
ii-1457
iix458
iLX459
▼.22x4
iLx46o
iii.1551
iv. 820
iLi46i
iiLx553
ii.x462
m.x554
ii.x463
T.22X8
Y.2220
ii.x464
U.1466
ii.X467
V.2223
ii.X468
Y.2224
.V.2225
ii.x469
Y.2226
5207
52XX
52x3
5222
5**3
5**5
5**9
5*31
Bria-
buie.
4105
4x10
4113
4x20
4x22
41*3
4133
4135
52424x46
5*43
5*41
5246
5*48
5*51
4147
4148
4153
4159
4158
52504x61
52494160
4163
Vuioui.
B.F 1740
B.H 358
J 285
M5X6
P5XX
A
J286, R289
G X908
M5X7
G X909
1287,1(290
W687
W688
M5X8
M519
J288,R29X
R292
M520,J289
R293
R 294
191
No.
4276
4177*
4*78
4279
4280
4281
4282
4283
4284
4285*
4286
4287
4288
4289
4290
4291
4292
4294
4*95
4296
4297
4298
4*99
4300
430»
4302*
4303*
4304
4305*
4306
4307
4308
4309
4310
43"*
4312
4313
43 H
43>S
4316
4317
4318
43 >9
4320
ConsteUation.
76 Una Majoris • • • .
Yirginis
Hydne
Cradt I
Muses /3
Ursae MinoriB . . . .
Canum Yen. ......
Centauri
Centatui
10 Canum Yen
32 Yirginis d^
Canom Yen
33 Yirginis
Crucis /3
27 Comas
Yirginis
34 Yirginis
Octantis
Yirginis
Musce .
35 Yirginis
Hydne
Ursas Minoris . .
28 Comas
Urss Majoris . .
29 ComsB
7 Draconis . . . <
1 1 Canum Yen. . .
30 Coms
Urss Migoria
Yirginis
Centauri
Crucis .
Centauri
Yirginis
Canum Yen.
Yirginis
Centauri ..
37 Yirginis
31 Conue ....
Centauri
Centauri
31 Comas
33 Come
Crucis X
Mag.
6
6
6
5I
4
6
6
6i
6
6
6i
6
6
2
5
6
6
5
6|
6
6
6
6
6i
6
6
6
6
6
6
7
6
6
6
7
6
61
5*
6
5i
6
5i
7
7
neb.
Rigbt
Ascension,
Jan. I, 1850.
h m ■
" 34 59'47
35 55^1
36 1,61
36 52,02
37 8»73
37 »3tO»
37 *i»5»
37 35.18
37 47.57
37 5^.93
38 2,61
38 3.99
38 45.3»
38 59.94
39 9.07
39 «5r48
39 4«r48
39 45.57
39 48.38
40 7.99
40 13,22
40 27,11
40 35.9»
40 43.43
40 53.16
41 23.16
41 26,09
41 47,37
4> 58.53
42 6,04
42 21,81
42 25,86
42 27,25
4* 33.95
4* 44,05
43 a.7J
43 34,81
43 4^.33
43 58,9*
44 13,39
44 45.64
44 39.4a
44 44,59
44 55."
12 44 56,42
Annual
Preces.
+2,662
3.073
3,180
3.444
3.586
0,839
1.854
3.369
3,39*
2,885
3.038
2,840
3,029
3.445
».999
3.043
3,0x8
5.384
3,093
3,754
3.053
3,189
'.505
3,010
1.593
3.007
1^487
1.789
1.939
2,628
3,100
3.385
3.489
3.131
3,040
1.873
3."3
3.175
3.053
1.931
3*417
3.359
2,987
2,986
+3.5»4
SecYar.
Proper
Motion.
-^0,041 6
+0,0024
+0,0185
+0,0659
+0,0961
+0,1400
—0,0231
+0,0501
+0.0542
-0,0197
—0,0022
—0,0241
—0,0031
+0,0628
—0,005
+0,003
+0,028
—0,009
—0,011
—0,031
—0,029
—0,002
+0,022
—0,002
—0,0066 I' +0,004
—0,0013
-0,0043
+0,7414
+0,0050
+0,1268
0,0000
+0,0182
+0,0062
—0,0050
—0,0385
—0,0052
— 0,0419
—0,0256
—0,0122
^-0,0356
+0,0059
+0,0476
+0,0657
+0,0236
—0,0012
—0,0178
+0,0075
+0,0292
+0,0004
—0,0119
+0,0524
+0,0412
—0,0065
—0,0065
+0,0667
+0,011
+0,005
+0,0x2
—0,005
+0,014
+0,002
— 0,007
—0,002
+0,005
+0,041
+0,0X7
—0,007
—0,017
+0,026
0,000
+0,001
+0,003
—0,007
—0,011
+0,002
+0,003
—0,009
—0,007
+0,00 X
+0,0 IX
+0,126
Logarithms of
•9.1699
8.8186
8.8706
9.1214
9.23x4
9.8340
8.9681
9.0466
9.0667
8.9343
8.8227
8.9782
8.8248
9.1041
8.8379
8.8205
8.8283
9.8206
8.8193
9.3083
8.8185
8.8664
9.6445
8.8308
9.1690
8.8317
9.1360
9.0022
8.8722
9.1329
8.8195
9.0268
9.1111
8.8937
8.8196
8.9217
8.8220
8.9246
8.8169
8.8712
9.0479
8.9912
8.8371
8.8371
-9.1109
■■
■8.3570
8.0174
8.0706
8.3316
84450
9-0484
8.1841
8.2654
8.2879
8.1565
8.0468
8.2026
8.0572
8.3392
8.0747
8.0604
8.0710
9.0643
8.0635
8.5561
8.0672
8.1177
8.8975
8.0851
84250
8.0932
84979
8.2679
8.1399
840x9
8.0913
8.2993
8.3839
8.1676
8.0953
8.2006
8.1064
8.2103
8.1053
8.1638
8.3409
8.2864
8.1332
8.1350
-84089
+04252
04876
0.5024
0.5371
0.5546
9.9238
0-4555
0.5175
0.5305
04602
04825
04533
04814
0.5372
04770
04834
04798
0.731"
04904
0.5744
04847
0.5037
0.1774
04786
04137
04781
0-3957
04454
04682
04x96
049x4
0.5296
0.5427
0.5095
04829
04584
04932
0.5x52
04848
04671
0.5349
0.5263
04752
04752
+0.5458
— 9.X2X8
+6.9347
+8.5350
+9.0596
+9.X964
—9.8320
—8.8x70
+8.9534
+8.9836
—8.7432
— 7.992X
—8.8370
—8.0805
+9.0365
—8.3x36
—7.8922
— 8.X730
+9.8x85
+7.7993
+9.2844
—7.7026
+8.520X
—9.6397
—8.2257
— 9.X211
-8.2431
—9.20x9
—8.88x9
—8.5490
-9.0753
+7.8938
+8.9131
+9.0465
+8.63x9
-7.9083
-8.7142
+8.0406
+8.7222
-7.6465
-8-5479
+8.9566
+8.8631
—8.3246
-8.3254
+9-0465
192
No.
4*76
4*77
[4278
4179
4280
4281
4282
4283
4284
4285
4286
4287
4288
4289
4290
4291
4292
4»93
4294
4*95
4296
4297
4298
4299
4300
4301
4302
4303
4304.
4305
4306
4307
4308
4309
4310
43"
4312
43»3
43 H
4315
4316
4317
43x8
43 »9
4320
North Polar
Distance,
Jan. X, 1850.
//
26 27 45,5
90 44 54.8
117 29 55,2
150 9 21,6
157 17 8,2
5 31 57.8
45 4 30.8
143 47 25.6
145 40 5»3
49 54 ao.5
8x 30 20,2
43 44 20,8
79 37 i5.>
148 52 0,4
7» 36 4.7
83 13 32,9
77 13 16,5
174 x8 14.1
95 a8 47.9
161 9 59,9
85 36 a8,o
X16 46 31,0
8 33 20,8
75 37 34.6
26 23 56,3
75 3 *9.*
22 23 22,9
4^ 4» 55.4
61 37 44.4
28 51 40,4
96 48 51,4
141 58 5,4
149 30 4M
123 10 47,8
82 57 13,6
51 39 59.4
99 31 15.4
128 51 50,2
86 7 35.4
61 38 27,5
144 8 4,4
»38 7 34.*
72 6 30,7
7a 4 13.9
H9 33 50.0
Annual
Preces.
//
+ i9.8»
19,81
19,81
19,80
19.79
19.79
'9.79
I9»79
19.78
19,78
19,78
19.78
»9.77
»9»77
19,76
19,76
19,76
19.75
»9.75
19.75
19.75
I9»74
19.74
19.74
19.74
I9»73
I9»73
»9»7»
19,72
19,72
»9.7X
19.71
I9.7»
X9.71
1971
19,70
19,69
19.69
19,69
19,68
19.68
19,68
19,67
19.67
+ 19.67
SecVar.
—0,059
0,070
0,073
0,080
0,084
0,020
0,068
0,080
0,081
0,069
0.073
0.069
0,074
0,085
0.074
0.076
0,076
0.136
0.078
0.095
0,078
0,082
0,039
0,078
0,067
0,079
0.065
0.074
0.078
0,070
0,083
0,091
0,094
0.087
0.082
0,078
0.086
0.091
0,085
0,082
0,096
0,095
0,085
0,085
-0,100
Proper
Motion.
II
+0,05
4-0,04
—0,08
4-0,01
LogarithmB of
4-0.11
4-0,36
—0,12
4-0,04
4-0,50
—0,06
—0,01
4-0,01
4-0,06
-0,33
0,00
4-0,01
4-0,05
4-0,13
4-0,05
4-0,06
—0,01
4-0,05
-0,05
4-0,04
—0,03
4-0,10
4-0,05
4-0,07
4-0,07
4-0,50
—0,02
0,00
—0,26
4-0,24
4-0,02
4-0,06
4-1.03
-9.5180
9-6354
9.4950
8.8871
8.2718
9.3069
9.6252
9.0959
9.0382
9.6415
9.6567
9.6227
9.6601
8.8998
9.6474
9-6543
—9.6640
4-9<i096
—9.6186
+8.3945
9.6494
9^J90
9-3782
9.6668
9.5463
9.6680
9.5206
9.6238
9.6705
9.5676
9.6118
9.0878
8.7889
9-4»85
9.6565
9.6592
9.5985
9.3404
9.6492
9.6751
8.9917
9.1629
9.6745
9.6747
-8.7143
y
4-9.9469
—8.1108
—9.6590
—9.9326
-9.9592
+9.9922
+9.8431
-9.9009
—9.9109
-+-9.8030
+9.1634
+9.8528
+9.2494
—9.9261
+9-4693
+9.0653
+9-338a
-9.9913
-8.9734
-9.9694
+8.8774
—9.6469
+9-9883
4-9<388o
+9-945*
+94042
+9.9588
4-9.8724
+9.6695
+9-9350
—9.0668
—9.8889
-9.9279
-9.7307
+9.08 1 1
+9.7849
—9.2107
—9.7896
+8.8216
+9.6685
—9.9005
—9.8636
+94791
+9-4799
—9.9272
+
.2971
.2969
.2968
.2966
.2965
.2965
.2964
.2964
.2963
.2963
.2962
.2962
.2960
.2959
.2959
.2958
-*957
•»957
.2956
•^955
•^955
-4954
-»954
.2953
•4953
.2951
.2951
.2950
.2949
.2949
.2948
.2947
.2947
.2947
.2946
.2945
.2943
.2943
.294a
.2940
.2940
.2939
.2939
.2938
.2938
-9.1821
9.1934
9.1947
9.2046
9.2078
9.2086
9.2103
9.2129
9.2153
9.2163
9.2181
9.2184
9.2261
9.2288
9.2305
9-»334
9.2362
9.2371
9.2376
9.241 1
9.2420
9-2445
9.2461
9.2474
9.2491
9-a543
9.2548
9.2585
9.2604
9.2617
9.2643
9.2650
9.2653
9.2664
9.2681
9.2712
9.2765
9.2777
9.2804
9.2844
9.2848
9.2870
9.2878
9.2895
.9.2897
1703
Taylor.
168
1705
1704
1706
m.1557
11.1470
V.2235
iLi47i
171
172
V.2237
iii.1560
iii.1561
1707
• • • «
1708
1709
1710
1713
1712
1711
173
177
180
182
183
Bm
bane.
52634172
52654178
52674179
Variotu.
¥.223615272
U.1472
ii-1473
iLi474
iii.1565
U.1475
5*73
4180
4182
5277
111476
11,1477
V.2242
4189
52684187
52794195
186 iiLi568
1714
1715
1716
1717
189 1 11. 1478
190 |iiLi57i
191 iu.1572
192
193
»94
U.1479
m.1573
Y.2251
5285
4198
B.F 1762
W693
R295
J 290, R296
G 1923
G 1919
G 1922
J29i,R297
W695
R298
M 522
52944210
y.2250 52934209
111.1574
195 iu.1575
196
199
200
204
206
iLi48o
V.2253
ii.1481
ii.1482
V.2256
V.2259
iii.1579
UI.I580
y.2261
5296'42i2
53004217
5305
5308
5306
4222
4225
4227
G 1927
G 1926
G 1928
G 1929
B.F 1774
M 523
R299
B.H 359
M s»4
R301
B.A.C.
(2B)
193
No.
4321
4.322
4323
4324
43*5*
4326
43*7
43*8*
43*9*
4330
433»
433*
4333
4334
4335
4336
4337
4338
4339^
4340
4341
434**
4343
4344*
4345*
4346
4347*
4348*
4349*
4350
435*
435*
4353
4354
4355
4356
4357
4358
4359
4360*
4361
4362
4363
4364*
4365
194
Constellation.
Ccntauri
Virginia
38 ViTginis
Cruets A
Centaori
39 Virginis
Ccntauri
35 Conue
41 Virginis
40 Virginis ^
Centauri
Centauri
Centauri
Muscae
77 Ursae Msjoiis . . •
Virginis
Virginis
Muscse
Ursie Minoiis . . . .
43 Virginis i
Canum Ven
Ursae Minoris . . . .
Hydne
Centauri
Canum Ven
12 Canum Ven a
8 Draoonis
Ursae Majoris • . • •
Muscae
Canura Ven
36 Comae
44 Virginis k
Muscae ^
Muscte
, Centauri
Centauri
Centauri
46 Virginis
Muscae
37 Comae
Centauri
38 Comae
A^rginis
Comae
9 Draconis
Mag.
5
7
6
6
5
7
6
5
6
6
6
5i
6
3
7
7
6i
5^
3
6
5i
6
6
7
*i
6
6
neb.
6
4i
6
4
7
6
7
6
7
5
7
6
7
6
6
Right
Ascension,
Jan. z, 1850.
Annual
Preoes.
Sec Var.
Proper
Motion.
h m 8
s
12 45 8.75
-h3.*85
45 ^8.22
3.137
45 Z^M
3.083
45 46rH
3.50X
45 49»*9
3.470
45 49.75
3.109
45 50*87
3.470
45 54*38
2,963
46 17,95
3,008
46 33.60
3.11*
46 38,67
3.3*6
46 58,62
3.317
47 9.60
3w^76
47 14.48
3.716
47 *4.9*
2,651
47 35.58
3.048
47 40.39
3,088
47 56.61
3.7*9
47 57.* I
0,321
48 3.06
3,050
48 4,68
2,761
48 4.71
0,316
48 *6,5i
3.*o5
48 28,23
3.410
48 58,83
2,840
49 0,37
2,840
49 *9.*9 1
2,420
49 4*.*3
2,661
49 49.9 »
3.864
50 16,16
*.759
51 30,25
*.973
51 56,16
3,086
52 2,64
3.93*
52 10,25
3.834
52 20,99
3.*65
52 29,09
3.593
52 50,19
3,268
5* 5*.75
3,084
5* 58.39
3.944
53 5.57
2,882
53 39.3*
3,606
53 44.3*
2,970
53 51.69
3.058
54 13.49
2,944
12 54 13,70
+*.3i7
+0,0299
-f- 0,0 102
4-0,0039
+0,0633
+0,0579
+0,0069
+0,0579
—0,0084
—0,0040
+0,0071
+0,0348
+0,0332
+0,0574
+0,1005
—0,0298
—0,0017
+0,0045
+0,1016
+0.2314
+0,0006
—0,0233
+0,2321
+0,0179
+0,0458
-0,0174
—0,0175
-0,0354
—0,0277
+0,1245
—0,0222
—0,006a
+o,oo4f
+0,1328
+0,1129
+0,0238
+0,0700
+0,0240
+0,0042
+0,1329
—0,0128
+0,0706
-0,0059
+0,0017
—0,0079
—0,0325
+0,002
+0,015
—0,011
—0,026
+0,003
+0,008
-0,003
+0,008
+0,004
—0,012
+0,003
—0,002
+0,017
+0,005
0,000
—0,017
—0,027
—0,028
—0,008
+0,003
—0,019
-0,017
+0,014
—0,015
+0,001
+0,002
+0,063
0,000
+0,060
—0,001
+0,001
—0,024
+0,003
+0,001
+0,020
—0,020
Logarithms of
-8.9272
8.8288
8.8158
9.0950
9.0717
8.8197
9.0716
8.8482
8.8267
8.8199
8.9531
8.9443
9.0673
9.2232
9.0758
8.8195
8.8154
9.2251
9.8123
8.8155
8.9889
9.8 1 19
8.8592
9.0096
8.9242
8.9242
9.2087
9.0541
9.280 z
8.9795
8.8352
8.8133
9.2942
9.2469
8.8874
9.1116
8.8878
8.8127
9.2923
8.8818
9.1121
8.8335
8.8122
8.8447
-9.2271
-8.2273
8.1304
8. 1 195
84013
8.3784
8.1265
8.3786
8.1557
8.1380
8.1338
8.2677
8.2622
8.3869
8.5435
8.3978
8.1432
8.1398
8.5520
9-1393
8.1434
8.3171
9.1401
8.1908
8.3414
8.2607
8.2610
8.5499
8.397*
8.6244
8.3*77
8.1943
8.1761
8.6580
8.6118
8.2538
8.4791
8.2583
8.1836
8.6640
8.2546
84896
8.2117
8.1914
8.2269
-8.6094
+0.5166
04965
04890
0.5441
0.5403
0.5403
04717
04782
04930
0.5219
0.5207
0.5411
0.5701
04235
04812
04897
a57i6
9.5061
04843
04411
94994
0.5059
0.53*7
0.4533
04533
0.3837
04251
0.5871
04407
04731
04895
0.5946
0.5836
0.5139
0.5555
0.5142
04892
0.5959
04597
0.5571
04728
04854
04689
+0.3650
+8.7294
+8.2170
+7.4947
+9.0250
+8.9921
04926 +7.9763
+8.9920
—8.4229
-8.1864
+8.0008
+8.7895
+8.7707
+8.9860 I
+9-1873
-8.9983
-7.9992
+7.6240
+9.1895
—9.8101
—7.6816
—8.8600
—9.8097
+84955
+8.8963
—8.7242
-8.7243
-9.1703
— 8.9670
+9.2532
—8.8436
-8.3303
+7.53*1
+9.2692
+9.2154
+8.6199
+9.0485
+8.6217
+74627
+9*2671
—8.6011
+9,0493
—8.3219
-74212
-84198
-9.1924
No.
North Polar
Distance,
Jan. 1, 1850.
4321
432a
4323
43*4
43*5
4326
4327
4328
43*9
4330
4331
433»
4333
4334
4335
4336
4337
433«
4339
4340
4341
4342
4343
4344
4345
4346
4347
434«
4349
4350
435'
435a
4353
4354
4355
4356
4357
4358
4359
4360
4361
436a
4363
4364
4365
u
129 21 42,1
104 8 59,4
92 44 12,0
148 19 52,7
146 21 40,3
98 14 46,1
146 21 9,0
67 56 16,3
76 45 54»7
98 43 20,0
133 19 37»3
132 6 0,6
146 I 16,6
157 I 26,6
33 n 30.»
81 18 0,7
93 41 26,2
157 8 38,6
5 45 59.8
85 47 11,0
41 59 19,6
5 46 i7»5
115 38 42,7
140 23 8,1
50 52 28,3
50 52 14,2
13 44 46»7
35 5 i5»4
160 I 42»6
43 o 29,4
71 46 48,7
93 o i»9
160 44 16,9
158 25 11.3
122 41 26,9
149 51 22,7
122 48 44,3
9* 33 35.6
160 40 5,6
58 24 13,4
149 56 5,6
7» 3 58»i
87 40 13,2
67 55 11,1
a2 35 32,6
Annual
Precea.
+
+
9*^7
9.67
9,66
9,66
9,66
9,66
9,66
9*65
9.65
9,64
9,64
9,64
9*63
9*^3
9»63
9.62
9,62
9,62
9,62
9,62
9,62
9,62
9,61
9.61
9,60
9,60
9»59
9»59
9.58
9.58
9»55
9.54
9»54
9.54
9»53
9.53
9.5»
9»5a
9.5a
9.5»
9.51
9»5i
9.50
9»5o
9.50
SecVar.
-0,094
0,090
0,089
0,101
0,101
0,090
o,xoi
0,086
0,088
0,092
0,098
0,098
0,104
0,111
0,079
0,091
0,093
0,113
0,010
0,093
0,084
0,010
0,098
0,104
0,088
0,088
0,076
0,084
0,122
0,088
0,097
0,101
0,129
0,126
0,108
0,119
0,109
0,103
0,132
0,097
0,122
o,zoi
0,104
0,101
-0,079
Proper
Motion.
//
-fo,io
—0,04
4.0,03
+0,16
—0,09
+0.08
+0,04
-1-0,05
4-0,02
+o»3»
4-0,04
4-0,18
-|-o,o6
-0,14
-0,30
4-0,01
+0,09
—0,02
—0,14
40,1 1
—0,04
4- 0,06
+0,02
—0,06
—0,03
4-0,01
4-0,02
-0,73
-0,07
-0,07
4.0,07
—0,02
40,02
-}-o,o6
40,03
Logarithms of
-9.3251
-9-5715
-9.6275
—8.7701
-8.8756
—9.6031
—8.8751
—9.6784
-9.6705
—9.6002
—9.2480
—9.2683
—8.8639
-f8.2788
—9.6124
—9.6629
—9.6230
+8-3579
-9.3985
-9.6514
—9.6485
-9-3993
-9-4777
—9.0607
—9.6726
—9.6726
-9.5693
— 9.6290
+8.7372
—9.6581
—9.6830
—9.6249
4-8.8407
+8.7016
-9.3854
-8.3345
—9.3818
—9.6267
-f8.86o3
—9.6901
— 8.220 X
—9.6852
—9.6465
—9.6904
-9-5833
1/
-9.7938
-9-3797
—8.6703
-9.9213
—9.91 17
-9.1479
— 9.9116
4-9*5660
4-9.3508
—9.1718
— 9.8274
—9.8172
-9.9094
-9.9548
4-9.9131
4-9.1703
—8.7992
-9-9549
4-9*9882
+8.8565
+9.8615
+9.9882
—9.6265
—9.8769
+9.7901
+9.7901
+9.9514
+9.9026
—9.9627
+9-8535
+94840
— 8.7076
-9.9637
-9.9571
—9.72 1 1
-9.9254
—9.7223
— 8.6383
-9.9631
+9.7075
-9.9252
+94764
+8.5970
+9.5628
+9-9531
+
+
.2937
.2937
.2936
•1935
.2935
•»935
•»935
-»935
-»933
.i93»
.2932
.2930
.2930
.2929
.2929
.2928
.2928
.2927
.2926
.2926
.2926
.2926
.2925
.2924
.292a
.2922
.2920
.2919
.2919
.2917
.29x2
.2910
.2909
.2909
.2908
.2907
.2906
.2906
.2905
.2905
.2902
.2902
.2901
.2900
.2900
—9.2916
9.2931
9.2951
9.2976
9.2980
9.2981
9.2982
9.2988
9.3024
9.3048
9.3056
9-3087
9.3103
9.3111
9.3126
9.3x42
9.3150
9-3 »74
9-3175
9.3183
9.3186
9.3186
9.3*18
9.3221
9.3265
9.3268
9-3309
9.3328
9-3339
9-3376
9.3480
9.3516
9-35*5
9-3535
9-3550
9.3561
9-3589
9.3592
9.3600
9.3610
9-3655
9.3661
9.3671
9.3700
—9.3700
1718
1719
1720
1721
1722
• • • •
1730
1723
»73i
1724
1725
X727
X726
1728
1729
X732
1733
1734
205
207
208
2x0
212
2x3
2x4
2x8
220
2x9
230
223
iu.1588
iLx49x
232
226
228
236
237
238
*39
241
242
245
246
1737 250
Taylor.
iLi483
111.1581
ii.1484
V.2267
iii.1583
Y.2268
ii.1486
ii.1487
U.Z488
Y.2269
iii.1586
V.227O
iLi489
ii.1490
ill. 1587
1111589
▼.2275
Y.2274
11.1492
iiLx59i
U.1493
ii.1495
11. 1494
U1.1597
ill. 1598
11. 1496
U.X497
V.2290
ii.x498
iv. 836
ill. 1603
5312
53i<
53»:
64236
7|4*37
4238
5319
5322
5321
53*3
533*
533'
Bru-
bane.
4232
4240
4*4*
4*44
4*43
4*47
5335
4*55
4*54
53494*80
5357
5354
5360
5356
4*85
4284
Various.
J292,R302
M525
R304
J 293
P516
W704
M526
R305
Z886
R306
B.H 257
M527
G1933
B.H 257
R307
G1939
G1941A290
G 1942
M528
J294, R308
R309
R310
4286
4291
R311
P524
R 312
(2 B 2)
B.F 1795
19s
No.
4366*
4367
4368*
4369
4370
4371
4372*
4373
4374''
4375
4376
4377
4378*
4379
4380
4381
4382
4383
4384
4385
4386*
4387
4388
4389
4390
4391
4392
4393
4394*
4395
4396
4397
4398
4399
4400
4^01
4402
4403
44C4
4405
4406
4407*
4408
4409
4410*
196
ConstellatioD.
78 Unae Majoiis
47 VirginU g
Centauri ^1
Centauri
Musoe
Dnconifl ....
Centauri ....
48 Yirginis . . . .
Centauri . . . .
Chamsleontis
Mag.
Centauri
Centauri
Centauri
Centauri ^«
Centauri
Muscae J
Yirginis
Centauri
14 Canum Yen
Centauri
Centauri ..
39 Comae . . . .
40 Corns . . . .
Canum Yen.
41 Comae ....
49 Yirginis g
Ursae Majoris . . . .
Corns
Yirginis
45 Hydne ^
Yirginis
50 Yirginis
Chamsleontis
Centauri
Centauri . . . .
51 Virginia 6
Centauri
Corns
Centauri
Centauri
42 Corns A
Canum Yen
15 Canum Yen
Centauri
Centauri
5
3
5*
6
6
7
6
6
6
6
5i
6
5
6
5*
6i
6
5
6
6i
5
6
6
4
5
6
6
5*
4i
6
6
6
7
6
4i
6
6i
6
6
4i
6
Si
5
7
Right
Ascension,
Jan. I, 1850.
Anndal
Preoes.
h m •
12 54 16,93
54 4».83
;4 54.9*
5 31.30
5 35.00
5 54.65
6 0,85
6 10,83
6 22,63
6 »5.95
;6 30,14
7 36.98
;8 7.30
;8 11,03
8 12,43
;8 29,62
;8 3a.49
;8 34.76
;8 43.41
i8 45*63
8 59,20
9 ».53
9 4.35
9 6,59
" 59 58.74
13 o 2,73
o 26,97
o 41.47
o 43.47
0 59.3 »
1 45,46
I 54,61
1 58,77
» 3."
» 4.85
a ".34
2 19,00
a »5.53
2 28,56
2 37,69
2 41,49
a 43.49
a 47*38
2 50,02
13 2 50,76
+2,584
3.005
3.43a
3,282
3.718
2,396
3.623
3,087
3.348
4.558
3.41a
3.436
3.360
3.458
3,631
3.778
3.»56
3.308
2,819
3.515
3.567
a.933
2,923
2,717
2,883
3.»3»
a,39»
2,882
3."i
3.ai5
3.171
3.131
4.701
3.509
3.5a5
3,100
3.761
2,956
3,606
3.389
a.951
2.786
a.774
3403
-1-3,611
Sec. Yar.
—0,0278
>- 0,0028
+0,0438
+0,0248
+0,0862
—0,0309
+0,0702
+0,0046
+0,0322
+0,2631
+0,0401
+0,0424
+0,0328
+0,0450
+0,0690
+0,0916
+0,0109
+0,0265
—0,0148
+0,0520
+0,0590
—0,0074
—0,0081
—0,0198
—0,0105
+0,0086
—0,0281
—0,0104
+0,0076
+0,0163
+0,0120
+0,0083
+0,2741
+0,0486
+0,0506
+0,0058
+0,0835
-0,0051
+0,0611
+0,0340
-0,0053
—0,0150
—0,0156
+0,0355
+0,0613
Proper
Motion.
+0,017
—0,012
+0,012
+0,015
—0,016
—0,011
—0,002
+0,003
—0,091
-0,039
-0,003
+0,023
+0,006
—0,001
+0,005
0,000
+0,021
+0,006
—0,011
—0,008
—0,001
+0,004
+0,005
+0,006
+0,024
-0,007
+0,004
+0,004
—0,028
+0,014
+0,001
+0,003
—0,006
-0,017
—0,027
+0,002
—0,005
-0,079
Logarithms of
-9.0776
8.8206
8.9920
8.8897
9.1635
9.1756
9.1071
8.8113
8.9289
94800
8.9713
8.9817
8.9306
8.9937
9.0986
9-»757
8.8229
8.8965
8.9049
9.0266
9.0571
8.8421
8.8467
8.9681
8.8647
8.8154
9.1493
8.8640
8.8129
8.8422
8.8245
8.8139
9-4774
9.0067
9.0162
8.8092
9-1433
8.8285
9.0613
8.9326
8^301
8.9122
8.9190
8.9402
-9.0616
•84.603
8.2069
8.3799
8.2826
8.5569
8.5716
8.5040
8.2095
8.3287
8.8803
8.3721
8.3913
8.3442
84078
8.5129
8.5922
8.2398
8.3137
8.3232
84451
84774
8.2628
8.2676
8.3894
8.2926
8.2438
8.5808
8.2974
8.2464
8.2776
8.2657
8.2562
8.9202
84501
84598
8.2536
8.5886
8.2747
8.5077
8.3802
8.2781
8.3605
8.3677
8.3893
-8.5108
+04123
04778
0.5356
0.5162
0.5704
0.3795
0.5591
04895
0.5147
0.6587
0.5330
0.5360
0.5263
0.5389
0.5600
0.5773
04991
0.5195
04501
0.5459
o.55a3
04673
04658
04340
04599
04957
0.3786
04596
04943
0.5072
—9.0020
—8.1301
+8.8679
+8.6309
+9.1158
—9.1308
+9.0430
+7.5085
+8.7405
+94698
+8.8305
+8.8504
+8.7456
+8.87*2
+9.0319
+9.1312
+8.21C0
+8.6557
—8.6803
+8.9269
+8.9736
— 84149
—84460
—8.8256
-8.5424
+8.0524
—9.0986
-8.5407
+7.9661
+84216
0.5012 1+8.2572
04956
0.6722
0.5451
0.5471
04914
0.5753
04707
0.5571
0.5301
04700
04450
04431
0.5319
+0.5576
I
+8.0328
+94672
+8.8958
+8.9113
+7.7261
+9.0912
—8.3103
+8.9804
+8.7533
-8.3275
—8.7037
— 8.72C9
+8.77C5
+8.9810 I
• •:»
J J
v:
*• i<
•+i
'31
Si
'32
146
No.
North Polar
Distance,
Jan. I, 1850.
Annual
Preces.
4S66
4367
4j68
4369
4370
4371
4371
4373
437+
4375
4376
4377
4378
4379
4380
4381
438Z
4383
4384
4385
4386
4387
4388
4389
4390
439»
439*
4193
4394
4395
4396
4397
4398
4399
14400
4401
4403
4403
(
14405
I
I 4406
'4407
I
4408
4409
44>o
o t u
3» 49 24,0
78 13 58,3
138 43 12,1
123 16 34,5
153 37 54.9
a5 34 S9.0
149 38 4,8
9» 51 15.3
130 23 23,6
167 38 14.9
136 18 46,8
137 39 *3.3
130 46 54.7
139 6 5^
149 3 19,1
154 30 9,0
104 6 41,9
125 3 18,2
53 »3 48,3
142 39 18,0
H5 34 53»9
68 2 22|6
66 34 34,1
43 55 4^.8
61 34 6,9
99 56 13.7
27 9 9,9
61 38 20^
98 10 48,4
112 18 50,9
105 42 51,5
99 31 4i.»
167 38 31,2
140 45 45,5
141 45 55.8
94 44 12,7
152 30 11,6
72 21 1,4
146 6 32,3
»3i ^5 55»6
71 40 ^h9
51 46 36,2
50 39 57»5
>3a 34 4»i
146 9 39,8
+
+
9.50
9.49
9.48
9.47
9»47
9^6
9^6
9^6
9»45
9*45
9*45
9*43
9»4i
9*41
9^1
9*41
9»4o
9,40
9»4o
940
9»39
9'39
9>39
9.39
9.37
9»37
9.36
9.36
9.36
9.35
9»33
9»33
9*33
9»3»
9»3»
9.3*
9.3a
9»3a
9.31
9'3i
9»3i
9»3»
9.3 »
9.31
9.3 »
Sec. Var.
Proper
Motion.
Logarithms of
It
—0,088
0,104
0,119
0,115
0,130
0,084
0,128
0,109
0,119
0,162
0,X2I
0,125
0,123
0,127
0,133
0.139
0,116
0,122
0,104
0,130
0,132
0,109
0,109
0,101
0,109
0,118
0,091
0^1 10
0,1x9
0,123
0,123
0,122
0,183
0.137
0,138
0,X2I
0,147
0,116
0,142
0,133
0,1x6
0,110
0,110
0,134
-0,143
H
—0,02
—0,03
+ 0,32
0,00
-0,19
— 0,02
+ 0,02
+ 0,09
— 0,30
+ 1,00
+ 0,03
— 0,02
+0,21
— 0,08
+ 0,07
0,00
+0,14
—0,01
+0,09
-fO,X2
+0,03
—0,02
+0,09
+0,03
+0,03
+0,11
+0,06
+0,05
-0,73
+o,ox
+0,05
+o,xo
4-0,02
+0,12
—0,14
+0,02
+0,07
-9.6359
-9.6749
-9.0330
-9.3615
-1-8.3522
—9.6078
—8.0253
—9.6246
-9.2373
+9.1620
•9.0906
-9.0350
-9.2167
-8.9745
-7.8808
I
+8.6138
-9-5555
—9.3222
—9.6985
—8.7896
-8.5478
-9.697 X
—9.6985
—9.6856
-9.703 X
-9.5830
-9.6335
-9.7044
-9.5936
-9-4794
-9.5386
-9.5841
+9.2256
—8.8280
— 8.7664
—9.6132
-H8.5775
—9.6947
—8.2672
—9.1667
.9.6963
-9.7060
-9.7052
.9.1351
-8.2253
}/
+9.9122
+9.2970
-9.8633
-9.7284
-9-9394
+9.9421
—9.9228
—8.6840
-9.7983
-9.9765
-9.8459
—9.8548
—9.8009
—9.8643
—9.9192
-9.9412
-9.3727
-9-7449
+9.76ia
—9.8859
—9.9019
+9-5583
+9.5848
+9.8429
+9.6627
—9.2219
+9-9340
+9.6613
-9.1377
-9.5639
—9.4168
—9.2028
-9.9737
—9.8729
—9.8790
—8.9007
-9.9317
+94654
—9.9028
—9.8043
+94810
+9.7750
+9-7855
-9.8x37
—9.9029
+
+
.2899
.2897
.2896
.2894
.2893
.2892
.2891
.2890
.2890
.2889
.2889
.2884
.2881
.28 8 X
.2881
.2879
.2879
.2879
.2878
.2878
.2877
.2877
.2876
.2876
.2872
.2871
.2869
.2868
.2868
.2867
.1863
.2862
.286 X
.2861
.2861
.2860
.2860
.2859
.2859
.2858
.2858
.2858
.2857
.2857
.2857
-9.3704
9-3738
9-3754
9.3800
9.3805
9.3830
9.3838
9.3850
9.3865
9.3870
9-3875
9.3958
9-3995
94000
94001
94022
94026
94028
94039
9404X
94058
94062
94064
94067
9.4129
9-4133
94x62
94x80
94181
9.4x99
94252
9.4263
94268
94273
9-4»75
94282
9.429 X
94298
94301
943x2
943x6
94318
9.4323
94326
-94326
X736
'735
1738
1739
1740
174X
1743
1742
• • • •
1745
1744
X746
1747
1748
1749
248
249
25X
iii.i6o2
ii.1499
▼.2294
iiLi6o4
»55
iiLx6o6
254
262
266
267
269
273
272
278
276
280
28x
283
4
X
Taylor.
i
Bru.
bane.
5370|4299
5376,4302
5372'43oi
U.X500
▼.2298,5380
4305
Various.
G 1948
M 529
4310
▼.2299
▼.2302
Y.2304
ii.i50x
V.2303
ii.x502
▼.2305
ii.1503
V.2307
▼.2308
ii.1504
11.1505
U.1507
11.1506
iiLi6ix
ii.1508
11.1509
V.23X1
ii.x5xo
▼.23x3
U.1511
iiii6i3
▼.2315
V.2316
iii5i3
iiLi6i4
ii.i5X2
53694306
538343"
5390J43X6
5397,4320
5396J43*!
539243x9
539443*3
54004324
5398
43*5
R313
6 1950
R314
M 530
R315
J295.R3X7
R3X6
R318
54024329 R 319
4334
4343
5406 4340
54x34346
541 X
54»5
4350
G X956
M53X
G1959
B.F X807
B.P X805
B.F 1806
5420 43 5 X
5422
5419
4353
R 320
R 32X
M532,J297
R 322
B.F x8xo
R323
B.F x8x2
R325
197
No.
44"
4412
4413
4414
441S
4416
4417
4418
4419*
4420
4421
4422
4423
4424
4425
4426
4427
4428
4429
4430
4431
4432
4433"
4434
4435
4436
4437
4438
4439
4440
4441
4442
4443
4445*
4446
4447*
4448
4449
4450
445 »
4452
4453
4454
4455
Constellation.
Musce
Centauri
Virginis
16 Canum Ven
17 Canum Ven
Ursae Majoris . . . .
Centauri
53 Virginis
Centauri
18 Canum Ven.
43 Comas /S
Centauri
Virginis
Muscse
Muscae
Muscae Tj
Centauri
54 Virginis
Centauri
55 Virginis
Virginis
56 Virginis
Canum Ven
Muscle
57 Virginis
Virginis
Centauri
19 Canum Ven
Centauri
59 Virginis e
Virginis
58 Virginis
Centauri
Virginis
Virginis
60 Virginis a"
Muscse
Virginis
61 Virginis
46 Hydne y
20 Canimi Ven
Ursie Minoris . . . .
Canum Ven
Centauri
Virginis
Mag.
6
5i
7
7
6
6
5
6
7
4*
5*
6
8
6
5
6i
6*
6
6
7
7
5
6
7
54
7
7
6
6
6
6i
6
74
6
7
8
4i
4
5
6
6
6
7
Right
Ascension,
Jan. I, 1S50.
Annual
Preces.
h m •
13 2 58,18
+3^864
» 58.93
3.677
a 59.71
3,130
3 7.44
2,771
3 9.4a
»i773
3 ^3.^4
».495
3 4».79
3.347
4 5.03
3,172
4 3^i8
3.5"
4 38.5»
2,740
4 5*.ao
2,867
5 0.09
3.676
5 5.06
2,989
5 5.07
3.957
5 5.»9
4,041
5 9.35
3.958
5 a3.59
3.414
5 »7.49
3.X93
5 55.76
3.494
6 9,93
3.»o3
6 18,89
3,056
6 53*»7
3.136
6 54.3»
».737
7 ".38
3.938
7 5».59
3,206
7 55.79
3.044
8 34.33
3.305
8 47^5
2,719
9 1.33
3.670
9 19.87
2,999
9 34.33
3,176
9 35.99
3.139
9 36,33
3.556
9 50.59
2,967
9 53.88
3.127
10 1,88
3.027
10 5,20
4.113
JO 13,99
2,966
10 34,11
3.198
10 46,68
3.238
10 48,49
2,713
II 8,45
0,413
II 30,73
2.784
II 33,32
3.595
13 II 50,80
+3.X50
Sec. Var.
+0,0987
+0,0704
+0,0083
—0,0157
—0,0155
—0,0249
+0,0290
+0,0119
+0,0473
—0,0165
—0,0101
+0,0682
—0,0024
+0,1104
+0,1245
+0,1105
+0,0354
+0,0136
+0,0443
+0,0144
+0,0025
+0,0086
—0,0158
+0,1040
+0,0145
+0,0017
+0,0232
-0,0159
+0,0636
—0,0012
+0,0118
+0,0088
+0,0492
—0,0031
+0,0078
+0,0007
+0,1275
—0,0031
+0,0134
+0,0168
—0,0154
+0,1391
—0,0124
+0,0525
+0,0096
Proper
Motion.
+0,041
+0,003
—0,006
—0,007
—0,005
—0,001
—0,625
+0,009
—0,057
—0,010
—0,056
■ 0,039
—0,001
—0,079
—0,015
—0,018
+0,012
—0,019
—0,003
—0,015
—0,005
—0,003
+0,002
+0,024
+0,001
+0,015
—0,001
+0,022
—0,020
Logarithms of
—0,003
+0,008
+0,006
+0,003
—0,062
—0,003
—0,069
+0,009
—0,010
+0,012
+0,017
+0,008
-9.1884
9.0970
8.8130
8.9200
8.9185
9.0784
8.9046
8.8226
8.9975
8.9326
8.8630
9.0856
8.8163
9.2158
9-»495
9.2160
8.9373
8.8278
8.9815
8.8303
8.8058
8.8112
8.9270
9«955
8.8293
8.8055
8.8698
8.9306
9.0621
8.8107
8.8181
8.8099
9.0000
8.8174
8.8076
8.8059
9.2467
8.8174
8.8235
8.8369
8.9275
9.6212
8.8885
9.0126
•8.8101
6
e
-8.6385
+0.5870
8.5472
0.5655
8.2633
04955
8.3712
04426
8.3700
04429
8.5315
0.3970
8.3600
0.5247
8.2807
a 50 14
84587
0.5455
8.3946
04378
8.3266
04574
8.5502
0.5654
8.2815
04755
8.6809
0.5973
8.7147
0.6064
8.6817
0.5975
84047
0.5332
8.2956
0.5042
84.526
0.5434
8.3030
0.5055
8.2796
04851
8.2890
04963
84049
0437a
8.6753
0.5953
8.3138
0.5060
8.2904
04835
8.3590
0.5191
84213
04344
8.5543
0.5647
8.3049
04770
8.3140
0.5019
8.3060
04968
84961
0.5509
8.3151
04723
8.3056
04951
8.3048
04809
8.7460
0.6142
8.3176
04722
8.3260
0.5049
8.3407
0.5 103
84315
0.4334
9.1274
9.6154
8.3971
04447
8.5215
0.5558
—8.3209
+04983
+9.1472
+9,0306
+8.0216
-8.7237
—8.7202
-9.0051
+8.6841
+8.2464
+8.8811
-8.7546
-8.5436
+9.0155
—8.1467
+9.1800
+9.2193
+9.1803
+8.7657
+8.3184
+8.8536
+8.3460
-7.4009
+8.0321
-8.7435
+9.1562
+8.3451
—7.6320
+8.5780
-«.753«
+8.9832
—8.0592
+8.2241
+8.0389
+8.8873
—8.2150
+7.9478
-7.8437
+9.2165
-8.2175
+8.3010
+84175
-8.7476
— 9.6161
-8.6458
+8.9089
+8.0861
^
4
* <^
<l^
<t
<i
-; J
<
s",
^ r:
,' ♦^
55
Hi
No.
44"
4412
44>3
44H
44>5
4416
44x7
4418
4419
4420
4411
4412
44*3
44*4
44»5
4426
44»7
4428
4429
4430
4431
443*
4433
4434
4435
4436
4437
4438
4439
4440
4441
444a
4443
North Polar
Distance,
Jan. I, 18 50.
o t n
15s »5 43.a
149 7 14.2
99 »8 *»5
50 a8 33,3
50 42 8,9
32 12 5^
127 o i8,x
105 23 15,1
139 53 48.3
48 24 29,7
61 21 34,6
148 17 53,8
77 38 39'8
157 4 54.7
158 52 50,9
157 5 45.4
132 20 37,6
108 I 37,8
138 9 25,0
X09 8 26,9
87 44 39»o
99 34 *o.9
49 3 5»o
155 59 i9»6
109 8 35,4
86 9 19,1
120 42 35,4
48 21 3,0
146 30 22,1
79 47 »7.3
104 45 11,1
99 45 »9.»
140 29 31,8
75 31 4.8
97 56 16,2
83 44 12.8
158 53 5,0
75 a6 45,5
4449 I 107 28 28,6
4445
4446
4447
444S
112 22 39,5
Annual
Preces.
SecVar.
Proper
Motion.
+
It
9.30
9.30
9.30
9.30
9.30
9.»9
9.»9
9,28
9.»7
9,26
9,26
9.»5
9.»5
9.»5
9.»5
9.»5
9.H
9i»4
9.»3
9.»3
9,22
9,21
9,21
9,20
9.18
9.18
9,16
9,16
9.15
9.14
9.H
9.H
9.H
9.n
9.13
9.^3
9>n
9,12
9,11
9,11
n
-0,153
0,146
0,124
0,110
0,110
0,099
0.134
0,128
0,142
0,111
0,117
0,150
0,122
0,162
0,165
0,162
0,140
0,131
0,145
o.»33
0,127
0,132
0,115
0,166
0,137
0,130
0,142
0,117
0.159
0,130
0,138
0,137
0,155
0,130
0,137
0,133
0,181
0,130
0,141
0,144
n
4-0,06
+0,04
—0,10
—0,01
—0,04
—0,09
-0,07
+0,29
— 1,20
+0,03
—0,91
+0,14
+0,04
—0,02
—0,16
+0,15
— 0,02
+0,24
—0,17
0,00
-1-0,05
-fo,o6
+0,04
+0,11
+0,10
0,00
—0,02
—0,23
—0,16
-1-0,04
—0,12
+0,11
—0,06
-0,29
+0,13
-hi.03
0,00
—0,03
+0.17
—0,11
+0,05
Logarithms of
-f 8.8209
-1-8.0086
—9.5848
-9.7057
—9.7060
-9.6655
—9.2586
-9.5381
—8.8261
-9.7071
— 9.7116
-f 8.0043
—9.6848
+8.9499
-1-9.02x2
+8.9518
—9.1176
—9.5126
-8.8927
-9.5005
—9.6482
-9.5798
-9-7130
+8.9415
-9-4973
-9-6557
-9-3475
-9.7167
+7.8976
—9.6812
-9.5361
-9.5763
—8.6571
—9.6948
—9.5892
—9.6667
+9.0955
-9.6953
-9.5091
-94558
-9.7215
-9.5656
-9.7256
— 84065
-9.5659
y
—9.9422 +
—9.9170
—9.1920
+9-7870
+9-7849
+9.9098
-9.7625
—94066
—9.8662
+9.8045
+9.6630
—9.9121
+9-3 "6
-9.9465
-9.9521
-9.9465
—9.8105
-9-47»7
-9.8539
-9.4974
+8.5766
—9.2021
+9-7977
—9.9418
-94965
+8.8071
—9.6884
+9.8027
—9.9011
+9.2284
-9.3856
—9.2087
—9.8670
+9-377»
-9.1197
+9.0172
-9.9492
+9-3795
—94566
-9.5596
+9.7990
+9-9737
+9-7359
—9.8748
-9.2543 +
.2856
.2856
.2856
.2855
.2855
.2854
.2852
.2850
.2848
.2847
.2846
.2845
.2845
.2845
.2845
.2844
.2843
.2843
.2840
.2839
.2838
.2835
.2835
.2833
.2829
.2829
.2825
.2824
.2822
.2820
.2819
.2819
.2819
.2817
.2817
.2816
.2816
.2815
.2813
.2812
.2812
.2810
.2807
.2807
.2805
-9-4335
94336
9-4336
9-4345
9-4347
9-4363
9-4384
94409
9.4438
9-4446
94461
94469
9-4474
9-4474
9-4475
94479
94494
9.4499
94529
94544
9-4554
94590
94591
94609
9.4652
94655
9-4695
9.4708
9.4722
94741
9-4756
9-4757
94758
9-477*
9-4775
9-4783
94787
9-4795
94816
9.4828
9.4830
94849
9.4871
94874
—9.4891
1
1750
1751
i75»
1753
"755
1754
1756
1757
• • • •
1758
1759
1760
1761
1762
1763
1764
1765
3
5
6
8
7
9
Taylor.
13
>5
16
V.2317
iii.i6x5
iiii6i6
iii.1617
iii.i6i8
iii.1619
ii.1514
V.2323
iii.1622
ii.1515
V.2326
ii.1516
17
20
21
23
27
y.2328
iii.i625
▼.2329
iLi5i7
iLi5i8
iiLi627
iii.1628
29
30
31
35
37
38
41
42
43
44
45
48
51
5»
BrU-
ibaae.
54164352
54184354
Varioiu.
U.1519
iii.1629
iii.1630
iii.1632
V.2336
ii.1520
V.2340
iL152I
V.2339
iii.1635
U.X522
iv. 860
iLi523
iLi524
iLi525
5429
5435
R324
R326
A 294
4361
4362 M533,J298
4363I R 327
5437
543»
5433
5443(4373
5448
5451
5466
4370
4367
4366
4369
4374
4380
438^
54654388
4396
5472 4394
54704398
1111636
V.2346
iii.1637
54844414
R 329
R328
R330
M534
B.H 363
B.F 1825
R331
R 332
B.F 1830
B.F 1829
R333
B.F 1834
M535,J299
B.F 1833
G1977
R335
No.
4456
4457*
4458
4459
4460
4461*
4462*
4463
4464
4465*
4466
4467
4468*
4469
4470*
4471
4472
4473
4474
4475
4476
4477
4478
4479
4480
4481
4482
4483
4484
4485
4486
4487
4488
4489
4490*
4491
4492
4493
4494
4495
4496
4497*
4498
4499
4500
Constellation.
21 CanumVen.
Cannm Yen.
Centanri ..
62 Virginia . .
Octantis . •
Centanri
Virginia
Centauri
Centanri
Muscie ..
Virginia ..
23 CanumVen.
Virginis . .
MuBcae . . . .
Virginia ..
Virginis
64 Virginis
Virginia
63 Virginis
Muscse .
Mnscae 1^
65 Virginis
66 Virginis
Canum Ven
67 Virginis a
Centauri
Centauri
Octantia x
79 Urse Majoris . . (
Mag.
Ursae Majoris
Muses
Virginis . . . .
Centauri . . . .
Centauri . . . .
Centauri . • • .
68 Virginis . . .
80 Ursa: Majoris
69 Virginis . . . .
Centauri —
9
Virginis . . . .
Draconis . . . .
Urse Minoris
70 Virginis
Virginis . . . .
5
6i
3
7
7
6
7
6
6
6
6
6*
6
6
6
7
6
7
6
6
6
6
6
6
I
6
6
5
3
Centauri 00 \ i^eb.
6
6
6
7
5
5
54
54
7
6
6
54
7
Right
Ascension,
Jan. 1, 1850.
a m •
13 II 51,25
2 9,89
2 11,09
2 27,70
2 49,58
» 58»4*
» 59.»3
2 59,92
3 ".46
3 »5.a3
3 26,69
3 35.50
3 57»88
3 59»»o
4 4.76
4 i3»07
4 36.07
444.17
4 59.54
5 16,06
5 30.96
5 3».7a
6 44,98
7 5.37
7 17.84
7 i9.*3
7 »6,93
7 38.76
7 5».59
7 53.ai
7 53.94
7 55.07
8 4.»7
8 13,98
8 18,93
8 41,86
8 48,23
9 ".49
9 »7.7i
20 15,85
20 35,24
20 53,01
20 57,26
»> 5.65
13 21 22,29
Annual
Preces.
+».57i
2.771
3.371
3.148
7,888
3.801
3,029
3,802
3.596
4.549
3.»'3
2,705
a.958
3.931
3.049
3.159
3,026
3."i
3,202
3.943
4.570
3,102
3.104
».7»8
3.i5»
3.562
3.4*9
8,162
».4i7
3.544
a.417
4,222
3.199
3.456
3.579
3,812
3,166
2,405
3.194
3.625
3.071
+2,122
-2.857
+2,950
+3,221
SecVar.
—0,0194
>-0,OI28
+0,0284
+0,0094
+1.3570
+0,0769
+0,0011
+0,0770
+0,0516
+0,1992
+0,0143
— 0,0148
—0,0031
+0,0935.
+0,0025
+0,0102
+0,0011
+0,0067
+0,0133
+0,0936
+0,1975
+0,0061
+0,0063
—0,0129
+0,0095
+0,0454
+0,0321
+ 1,3966
—0,0196
+0,0432
—0,0196
+0,1314
+0,0129
+0,0343
+0,0466
+0,0728
+0,0104
—0,0192
+0,0124
+0,0503
+0,0042
-0,0177
+ 1,0312
—0,0025
+0,0142
Proper
Motion.
8
0,000
Logarithms of
—0,023
-0,005
—0,047
+0,071
+0,019
+0,012
—0,046
—0,003
+0,001
—0,011
—0,003
—0,001
+0,003
—0,001
—0,027
—0,012
0,000
+0,012
0,000
0,000
+0,01 1
—0,087
+0,020
+0,023
—0,106
+0,002
+0,012
+0,037
-0,073
—0,005
+0,019
—0,004
+0,014
+0,017
—0,015
—0,014
—0,021
•8.9984
8.8936
8.8936
8.8092
9.8651
9.1049
8.8036
9.1052
9.0062
9-3635
8.8248
8.9229
8.8158
9.1552
8.8014
8.8100
8.8028
8.8023
8.8195
9.1536
9-3571
8.8010
8.8004
8.9013
8.8059
8.9731
8.9079
8.8593
9-0475
8.9621
9-0475
9.2408
8.8155
8.9185
8.9777
9.0828
8.8072
9.0473
8.8127
8.9922
8.7965
9.1549
9.9053
8.8 104
•8.8176
•8.5093
84065
84066
8.3239
9.3822
8.6229
8.3217
8.6234
8.5256
8.8844
8.3458
84449
8.3401
8.6796
8.3264
8.3359
8.3311
8.3315
8.3502
8.6860
8.8911
8.3352
8.3419
84449
8.3508
8.5181
84538
94063
8.5960
8.5106
8.5960
8.7895
8.3651
84690
8.5287
8.6361
8.3612
8.6037
8.3706
8.5548
8.3610
8.7212
94720
8.3778
-8.3867
+04101
04426
0.5277
04980
0.8970
0.5799
04814
0.5800
0.5559
0.6579
0.5069
04321
04709
0.5945
04842
04996
04809
04929
0.5054
0.5958
0.6599
04916
04920
0^.359
04985
o.55»7
0.5352
0.9118
0.3833
0.5494
0.3833
0.6256
0.5051
0.5386
0.5538
a58i2
0.5005
0.3811
0.5043
0.5593
04873
+0.3267
-04559
+04698
+a5o8o
—8.8857
—8.6620
+8.6620
+8.0704
+9.8635
+9.0432
-7.7941
+9.0436
+8.8991
+9.3466
+8.3308
-8.7394
—8.2271
+9.1079
—7-5021
+8.1204
—7.8180
+7.7769
+8.2842
+9.1061
+9-3397
+7.6593
+7.6831
-8.6888
+8.0615
+8.8440
+8.7065
+9.8576
—8.9646
+8.8240
—8.9646
+9.2105
+8.2579
+8.7329
+8.8528
+9.0147
+8.1224
-8.9647
+8.2312
+8.8789
+5-6969
—9,1087
-9.9040
—8.21 13
+8.3064
200
No.
4456
4457
4458
4459
4460
4461
4462
4463
4464
4465
4466
4467
4468
4469
4470
4471
4472
4473
4474
4475
4476
4477
4478
4479
4480
4481
4482
4483
4484
4485
44««
4487
4488
4489
4490
449 >
4492
4493
4494
4495
4496
4497
4498
4499
4500
North Polar
Distance,
Jan. ly 1850.
0/1/
39 3» 4i.a
54 4 58.8
125 55 lo.i
xoo 30 54,0
175 a 37.5
150 10 47.4
84 23 8.8
150 12 0,6
141 23 39,0
164 5 58,3
108 41 59,6
49 3 36»9
75 3 39»»
153 44 54.6
87 7 21,2
101 47 28,7
84 3 »3»4
95 ^4 4i»7
Z06 56 52,8
153 41 59.*
163 54 20,8
94 8 14,9
94 " 4o»i
52 10 53.8
100 22 36,5
137 58 58,9
128 58 8,7
175 o 59»7
34 17 »3.5
136 41 41,7
34 17 35.7
158 50 22i7
106 4 39,9
130 42 58,9
»38 36 13.4
148 44 53,3
101 55 30.5
34 >3 45.0
105 II 43,0
140 23 14,2
90 2 44,2
25 58 la.i
4 *7 41.8
75 ^5 7»«
107 57 0,5
Annual
Preoes.
M
+ 19,08
19,07
19,07
19,06
>9.o5
19,05
»9.o5
19,05
19,04
19,03
19,03
19,03
19,02
19,02
19,02
19,01
19,00
19,00
18,99
18,98
18,98
18,98
18,94
18.93
18,93
18,92
18,92
18,92
18,91
18,91
18,91
18,91
18,90
18,90
18,90
18,88
18,88
18,87
18,86
18,84
18,83
18,82
18,82
18,81
+ 18,80
Sec. Var.
It
0,116
0,125
0,152
0,143
0.359
0,174
0,138
0,174
0,165
0,209
0,148
0,125
o.>37
0,182
0,141
0,147
0,141
0.145
0.150
0,186
0,216
0,146
0,149
0,131
0.152
0,172
0.166
0,396
0,118
0.172
0.118
0,205
0,156
0.169
0,175
0,187
0,156
0,119
0,158
0,181
0,154
—0,107
+0,144
-0.149
—0,163
Proper
Motion.
+0,03
+0,14
+0,05
—0,08
—0,80
+0,12
0,00
—0,16
+0,75
-0.05
+0,01
-0,07
+0,02
+0,05
+0,32
+0,06
+0,02
-0,35
+0.02
+0,02
+0,05
-0,52
+0.03
+0,62
+0,04
+0,06
—0.64
-0,07
+0,10
+0,90
—0,16
+0,04
+0,05
+0,05
+0,18
+0,51
Logarithms of
+o.58>
+0,03
-9.7111
-9.7268
-9.2297
-9.5682
+9-4374
+8.7466
—9.6651
+8.7490
—84065
+9.2648
-9-4915
—9.7280
-9.6999
+8.9666
-9.6525
-9.5561
—9.6672
—9.6040
-9.5071
+8.9863
+9.2801
— 9.6122
—9.6102
—9.7366
-9.5650
-8.6493
—9.1103
+94675
-9.7159
—8.7404
-9-7159
+9.1884
—9.5112
—9.0434
-8.5515
4-8.7973
-9.5501
-9.7195
—9.5181
—8.0934
—9.6372
—9.6996
-9-5783
-9.7052
-9-4853
+9.8655
+9.7465
-9.7465
—9.2392
-9.9761
-9.9159
+8.9681
—9.9160
—9.8704
—9.9604
-94833
+9.7936
+9.3883
-9.9297
+8.6776
—9.2872
+8.9917
—8.951 1
-94410
—9.9287
-9.9586
— 8.8342
-8.8579
+9.7625
—9.2304
—9.8458
-9.7733
-9.9729
+9.8915
-9.8364
+9.8915
-9.9441
-94167
-9.7887
-9.8493
—9.9058
—9.2890
+9.8909
-9.3918
-9.8595
—6.8730
+9.9261
+9.9710
+9.3732
—9.4609
+ 1.2805
2803
,2803
.2801
2799
2798
2798
2798
2797
a795
^795
1794
2792
2792
2791
2790
2788
2787
2785
2784
.2782
2782
,2774
,2772
,2770
.2770
.2769
.2768
.2767
.2766
.2766
.2766
.2765
.2764
.2764
.2761
.2760
.2758
,2756
.2750
,2748
,2746
»745
1745
+ 1-»743
-94891
94909
94911
94927
9-4948
9.4956
9-4957
9-4958
94969
9.4982
94983
94992
9.5013
9.5014
9.5019
9.5027
9.5049
9.5056
9.5071
9.5086
9.5100
9.5101
9.5168
9.5186
9-5197
9-5199
9.5205
9.5216
9.5228
9.5229
9.5230
9.5231
9.5239
9-5H7
9.5252
9.5272
9.5278
9.5299
9.5312
9-5354
9-5371
9.5386
9.5390
9-5397
-9.5411
1
1767
1766
1768
1769
1770
1771
1773
1774
1776
1777
1775
1779
1778
1780
54
Taylor.
53
55
111526
11.1527
ii.1528
V.2350
V.2352
▼-»353
59 iv. 866
61 iiLi64o
62
66
67
68
iiLi64i
ii.i5a9
iv. 870
ii.1530
1772 70
73
75
74
78
79
76
80
85
82
89
96
90
93
U.1531
iLi532
u-1533
▼.2372
ui.1646
IL1534
iv. 871
iii.1648
¥.2380
▼.2381
"•1535
"•1537
ii.1536
V.2386
iv. 875
UI.1651
B.A.C.
ii.1538
ill. 1653
549»
545a
Bra.
buie.
54904420
549a
5498
5486
4421
44*5
44*3
5500
5509
4417
4410
Varioiu.
44*8
4437
55044438
5530
5531
5482
5533
55»9
5543
5537
5540
555»
4457
4455
4458
4445
4467
4468
4476
449a
B.H 361
J30i,R336
R334
L336
1^337
B.F 1843
B.F 1841
M 537
M538
R339
61986
M539
R340
G1988
R341
R342
M540.J303
M541
G1993
G 2007
201
No.
4SOI
4504*
4503*
450+
4505
4506
4507
4508
4509
4510*
45"
4512
45 » 3*
4514
45'5
4516
4517
45x8
45 »9
4S20*
4511
451a
45»3
45*4
45*5^
4526*
45*7
45*8
45*9
4530
4531
45 3»
4533
4534
4535
4536*
4537
4538
4539
4540*
454X
454*^
4543
4544^
4545
202
ConstellatioD.
Hjdne .
Virgims
Virginii
71 VlrginU
Vkginis
Un» Minoris ....
Centauri
72 '^^gpiiiia /^
Comae
Unas Midoris
Mag.
Right
Asceiuion,
Jan. I, 1850.
Annual
Preces.
• • • t
Vlrginis
Mnscae .
Comae .
73 Virginis
Virginia
74 Virginia /•
H jdrae
Centauri
Canam Ven
75 T^rginis
76 Virginis
Centauri
Virginia
MuscsB .
77 Virginis
Comae
Ursae Minoris .
Musae
78 Virginis
Virginis
Virginis
79 Virginis (
Centauri
Mnscae
80 Virginis
Canum Ven
Centauri
24 Canum Ven
Centauri
8 1 Ursa Maoris . . . .
Hydre
Muscae .....'... x
Canum Ven
Hydne
Canum Ven
Tar.
7
7
6
7
6
4i
7
▼ar.
6
7
6
6
6
7
6
6
7
6
6
6
7
7
7
7
6
7
6
6
4
6
6
6
5*
6
5
6
54
6
6
8
neb.
6
h m • ■
13 21 31,82 +3,264
21 32,93
21 37,89
ai 47»i5
21 54,09
22 18,52
22 21,97
22 36,52
22 46,35
22 56,59
23 7,56
23 12,68
a3 44.31
23 58,03
»4 5.H
24 10,37
24 12,29
24 18,49
H 45»3»
24 51,19
a5 4.41
25 4,62
15 13.89
a5 15.33
»5 34»8o
25 40,63
^5 44.07
26 30,78
26 31,92
26 37,93
26 42,84
27 3,32
27 6,32
27 30,65
17 43.33
»8 5,89
28 xo,39
28 19,19
28 20,88
28 21,05
28 29,53
28 33,90
28 36,61
28 39,41
13 »8 50,56
3.075
3.033
».975
3.»37
M»7
3.446
3."8
2,900
2,226
3,089
4,082
2,848
3,226
3,084
3."7
3.335
3.463
2,622
3.197
3.151
3.466
3.085
4.084
3. "9
2,842
0.455
4.899
3.03a
3,067
3,180
3.069
3.96a
4,416
3."i
2,680
3.545
2,476
3.585
2,322
3.313
4.457
2,689
3.351
+2,566
SecVar.
+0,0173
+0,0045
+0,0021
—0,0012
+0,0153
+0,0053
+0,0321
+0,0071
—0,0046
—0,0181
+0,0054
+0,1030
—0,0068
+0,0x43
+0,0052
+0,0071
+0,0223
+0,0329
—0,0139
+0,0122
+0,0092
+0,0329
+0,0052
+0,1008
+0,0079
—0,0067
+0,1090
+0,2301
+0,0024
+0,0043
+0,0110
+0,0044
+0,0833
+0,1449
+0,0068
—0,0115
+0,0388
-0,0155
+0,0424
—0,0166
+0,0200
+0,1493
—0,0112
+0,0227
—0,0140
Proper
Motion.
+0/>02
—0^17
—0,001
—0,012
+0,004
— o,oox
+0,007
+0,008
+0,001
+0,007
+0,011
—0,004
—0,047
—0,001
— 0,007
—0,001
0,000
—0,014
—0,004
—0,050
+0,003
— 0,029
—0,023
—0,002
—0,005
+0,002
—0,014
+0,018
—0,002
+0,003
+0,011
+0,007
—0,010
—0,007
+0,004
—0,018
-0,054
+0,014
Logarithms of
-8.8302
8.7958
8.7972
8.8046
8.8213
9.3336
8.9025
8.7972
8.8215
9.1055
8.7950
9.1664
8.8370
8.8158
8.794a
8.7959
8.8512
8.9046
8.9285
8.8077
8.7991
8.9038
8.7933
9-«574
8.7960
8.8360
9.5289
9.3768
8.7935
8.7921
8.8024
8.7918
9.1051
9.2507
8.7927
8.8942
8.9295
8.9808
8.9464
9.0446
8.8360
9.2570
8.8891
8.8492
■8.9407
-84003
8.3660
8.3678
8.3761
8.3935
8.9081
84773
8.3734
8.3987
8.6836
8.3742
8.7461
84197
8.3998
8.3788
8.3811
84366
84905
8.5169
8.3967
8.3894
84941
8.3845
8.7486
8.3891
84296
9.1228
8.9750
8.3918
8.3910
84017
8.3930
8.7066
8.8544
8.3976
8.5011
8.5368
8.5890
8.5547
8.6529
84451
8.8665
84989
8.4591
-8.5517
+0.5137
04879
0.4818
04735
0.5101
0.1810
0.5374
04938
04624
0.3476
04899
0.6109
04545
0.5086
04891
04937
0.5230
0.5394
04186
0.5047
04984
0.5398
0.4892
0.6111
04954
04536
9.6582
a690i
04818
04867
0.5024
04870
0.5980
0.6450
04929
04281
0.5496
0.3938
0.5545
0.3658
0.5203
0.6490
04295
0.5252
+0.4092
+8.4131
+6.8034
—7.7061
—8.1079
+8.3456
-9.3146
+8.6979
+7.7938
-8.3520
—9.0461
+7.3939
+9.1232
—84632
+8.3047
+7.2275
+7.7759
+8.5339
+8.7053
—8.7612
+8.2089
+8.0118
+8.7043
+7.2528
+9.1124
+7.8725
—84641
-9.5214
+9.3616
—7.6815
—6.6915
+8.1358
—6.2719
+9.0465
+9.2228
+7.6998
—8.6831
+8.7663
—8.8637
+8.8008
—8.9638
+84736
+9.2300
—8.6702
+8.5361
—8.7899
No.
4501
4501
4503
45<>4-
4505
4506
4507
4508
4509
4510
45"
451a
4513
4514
4515
4516
45»7
4518
4519
45»o
45*1
45"
45*3
45*4
45»5
4526
45»7
4528
45*9
4530
4531
453*
4533
4534
4535
4536
4537
4538
4539
4540
4541
454*
4543
4544
4545
North Polar
Distance,
Jan. I, 1850.
112 30 12,8
90 34 59.4
85 20 59,3
78 24 6,0
109 32 8,0
16 49 4»,3
128 37 48,8
95 41 3«»8
70 ID 2,1
29 16 42,4
92 16 32,4
154 51 27,8
64 59 i4»*
107 57 10,7
9" 33 14.7
95 28 46,9
118 47 28,2
129 II 49,8
47 7 34t6
104 35 24.S
99 23 25,0
129 10 22,3
91 39 i»5
154 23 12,5
96 50 59»5
64 52 11,0
10 34 51,6
1^4 54 53»»
«5 H 8,3
89 32 44,0
102 26 36,1
89 49 37.4
150 55 4.3
159 40 30.1
94 37 5o.»
5* * 5»»9
133 ** 3*»o
40 12 57,6
»35 39 3».6
33 5* 5*»7
"5 43 40.7
160 I 10,1
52 50 44,6
119 5 50,8
45 * 7.5
Annual
Precet.
it
8,80
8,80
8,80
8,79
8.79
8,78
8,77
8.77
8.76
8,76
8,75
8,75
8.73
8,7*
8,7*
8,72
8,7*
8,71
8,70
8,70
8,69
8,69
8,68
8,68
8,67
8.67
8,67
8,64
8,64
8.64
8,64
8,63
8,62
8,61
8,60
8.59
8,59
8.58
8,58
8,58
8,58
8,58
8.58
8.57
8.57
SecVar.
n
—0,166
0,156
0.154
0,152
0,165
0,078
0,177
0,160
0,150
0,115
0,160
0,211
0,148
0,169
0,161
0,163
0,175
0,182
0,138
0,169
0,167
0.183
0,164
0,217
0,167
0,151
0,024
0,263
0,163
0,165
0,171
0,166
0,214
0,240
0,170
0,147
0,194
0,136
0,197
0,127
0,182
o,»45
0,148
0,184
—0,142
Proper
Motion.
M
— 0,01
+ 0,04
+ 0,04
+ 0,07
+ 0,03
+0,05
—0,02
+ 0,05
+ 0,02
+0,01
+0,03
0,00
—0,22
+ 0,05
+ 0,03
Logarithms of
+0,10
+0,04
—0,07
+0,03
+0,96
—0,01
—0,02
—0,11
+0,04
+0,14
-t-o,o6
—0,06
+0,13
—0,04
—0,05
+0,09
+0,31
4*0,02
—0,17
+0,02
+0,04
—0,11
—0,04
-94275
-9.6339
.9.6635
-9.6949
.94654
-9.6646
►9.0770
-9.5986
-9.7227
•9.7168
—9.6227
+9.1370
-9.7359
—94806
-9.6275
-9.5996
•9.3166
-9.0374
-9.7512
.9.5169
—9.5669
—9.0306
—9.6267
+9.1468
—9.5882
-9.7388
-9.6424
+9.3856
—9.6639
—9.6404
-9.5368
—9.6386
+9.0542
+9.2982
—9.6046
-9.7580
-8.7604
-9-7537
-8.5366
-9-7436
-9.3568
+9.3137
-9.7586
—9.2916
-9.7590
-9-5548
-7.9795
+8.8807
+9.2750
-94959
+9.9524
—9.7667
-8.9677
+9.5016
+9.9116
—8.5696
-9-9*75
+9.5965
-94591
-84034
—8.9500
-9.6527
—9.7706
+9.8024
-9.3708
—9.1820
—9.7698
—84287
-9.9243
-9.0455
+9.5970
+9.9614
-9-9531
+8.8562
+7.8676
-9.3015
+7-4479
-9.9093
-9.9396
—8.8744
+9-75^
—9.8039
+9.8498
—9.8213
+9.8861
—9.6044
-9.9398
+9-7477
-9.6536
+9-8157
+
.2741
,2741
.2741
.2740
.*739
.2736
.2736
.2734
.2733
.2731
.2730
.2729
.2726
.2724
.2723
.2723
.2722
.2722
.2718
.2718
.2716
.2716
.2715
.2715
2712
.2711
.2711
.2705
.2705
.2704
.2704
.2701
.2701
.2698
.2696
.2693
.2693
.2691
.2691
.2691
.2690
.2690
.2689
.2689
.2687
■9-5419
9-54*0
9-54*5
9-543*
9-5438
9-5459
9.5462
9-5474
9.5482
9-5491
9.5500
9.5504
9-5530
9-554*
95548
9-555*
9-5553
9-5559
9.5580
9-5585
9.5596
9-559^
9.5604
9.5605
9.5621
9
9
9
9
9
9
9
9
9
9
9
9
-9
5625
5628
5665
5666
5671
5675
5691
5694
5713
57*3
5740
5744
5751
575*
575*
5759
5762
5764
5766
5775
78
1782
1783
1784
1785
1786
1787
1788
1789
1790
1791
1792
94
95
Taylor.
11,1539
iLi540
98 ill 541
97 iv. 878
109
99
iv, 879
1L1542
101 .iiLi655
102 111.1657
no iiLi659
106
iiii658
III
114
115
112
U.1543
iii.1660
ii-1545
U.1544
117
118
119
121
133
1*5
127
126
128
130
136
138
141
135
140
Bru.
buie.
55694496
Vftriovt.
B.H 838
M54»
B.F 1852
G2001
J304.R343
M543
B.H 1495
55664506 R344
B.F 1857
5578
V.2410I . .
4519
4520
ii-154^
iLi547,
V.24165583
iiLi66i
111548
It. 886
45*9
557945*8
U.1549
iiLi666
iiLi667
ii.1550
v.a4*5
U.1551
iiLi670
▼.2429
iiLi672
V.2432
iiLi673
iLi552
ill. 1 674
5577
5589
55874546
5598
5600
5595
5610
4534
454*
4544
4550
4554
5608 4556
455*
M544
R345
G2008
M545
R347
R346
W732
B.F 1862
G2012
R348
M546
M547
B.F 1866
(2C2)
62016
R349
B.H 368 ?
62017
203
No.
4546*
4547
4548
4549
4550*
4551
455a*
4553
4554
4555*
4556
4557
4558
4559*
4560
4561
456a
4563
4564*
4565
4566
4567
4568*
4569
4570
4571
457*
4573
4574
4575*
4576
4577
4578
4579
4580*
4581
4582
4583
4584
4585
4586*
4587*
4588
4589
4590
204
Constellatioii.
8x Virginia
Virgiinia
Jlydne
Centanri g
Unae Mijoria
Centauri . . . .
25 Canum Yen. . .
Bootis
Virginia ...
Urate Migoris
Uraie Maoris
Centauri ...
Centauri —
Virginia . . . .
Virginia . . <
Centauri
1 Bootia
Bootia
82 Urase M^orla . . . .
82 Virginia • m
2 Bootia
Centauri
83 Uim Mijoria . . . .
Centauri
84 Virginia 0
Mag.
Virginia
Virginia
Centauri H
7
7
6
3
7i
6
5
7i
7
7i
6
6
Si
6
7
6
6
7*
6
54
6
6
5
7
6
7
7
83 Virginia
Bootia ! 6
Virginia 7
Dmconia 1 6|
Virginia
I Centauri 1
Centauri
7
5
5
Hydne 1 6
85 Virginia I 6
Virginia ! 7
Virginia ' 7
86 Virginia
Centauri ..
Canum Yen.
Centauri ..
Virginia ..
87 Virginia . .
6
8^
7
6
Right
Aacenaion,
Jan. 1, 1850.
Annual
Precea.
h m ■
•
13 29 4^09
+3.»34
30 1,83
3.093
30 17,07
3.353
30 25,18
3.745
30 44.77
a.375
30 46,50
3,668
30 46,67
2,68 X
30 55*67
2,848
31 20,47
3.175
31 22,19
a.373
31 41.99
2,416
32 6,77
3.908
32 10,38
3.786
32 10,95
2,964
33 0.71
3.183
33 J0.5I
3.855
33 30.39
2,870
33 31.09
2,869
33 41.83
2,348
33 44.76
3. 145
33 56.43
2,842
344^81
3.543
35 a.73
2,289
35 6,17
4.078
35 31.51
3,030
35 44^.a6
3.104
36 6,07
3."6
36 14,60
4,X02
36 »4.75
3,221
36 39.74
1.833
36 43.03
3,202
36 49,14
1,863
37 5.43
3.137
37 "."
3.418
37 ".59
3.74*
37 I5.«8
3.33»
37 30,95
3.»'9
37 38,60
3.184
37 55.5*
3.^73
37 57,18
3.'85
38 i».43
3.467
38 49."
2,582
38 59.46
4»040
39 3.03
3.158
13 39 16,36
+3.143
Sec Var.
-|-o,oo82
+0,0058
+0,0225
4-0,0567
—0,0157
+0,0489
—0,0109
-0,0055
+0,0105
—0,0155
—0,0152
+0,0727
+0,0597
—0,0005
+0,0110
+0,0662
—0,0043
—0,0043
—0,0150
+0,0087
-0,0053
+0,0362
—0,0x47
+0,0894
+0,0028
+0,0065
+0,0072
+0,0911
+0,0131
—0,0051
+0,0x19
—0,0080
+0,0083
+0,0259
+0,0526
+0,0200
+0,0x28
+0,0109
+0,0x03
+0,0109
+0,0293
—0,0x12
+0,0816
+0,0x51
+0,0x42
Proper
Motion.
+0,003
—0,001
—0,0 IX
—0,010
+0,0x8
+0,001
+0,015
+0,005
—0,016
—0,024
+0,003
+0,002
-0,003
+0,002
—0,011
—0,004
0,000
—0,008
+0,005
— o,ox8
+0,001
—0,0x1
+0,084
+0,004
+0,001
— o,oox
+0,001
—0,029
+0,003
—0,007
0,000
+0,013
—0,005
+o,pox
—0,009
Logarithma of
+0,006
+0,005
•8.793 «
8.7899
8.8466
9.0067
9.0 X4X
8.9736
8.8869
8.8257
8.7970
9.0x27
8.9938
9.0639
9.0x64
8.7966
8.7968
9.0395
8.8x57
8.8159
9.0x40
8.7907
8.8232
8.9x00
9.03x7
9.XIX8
8.7863
8.7857
8.7860
9.x X 50
8.8002
8.82x6
8.796 X
9.1676
8.7869
8.8566
8.98x8
8.8276
8.7984
8.7923
8.7903
8.792 X
8.872 X
8.9056
9.08 3 X
8.805 X
-8.80x5
»
e
84089
+cw|96x
84073
04903
8.4654
0.5254
8.6262
0.5735
8.6353
0.3756
8.5950
0.5644
8.5083
04283
84479
04546
842x4
0.50x7
8.6372
0.3752
8.620 X
0.3832
8.6924
0.5920
8.6452
0.578 X
84254
047x9
84299
0.5028
8.6735
0.5860
845x5
0.4579
845x7
04578
8.6508
0.3706
84177
04976
846x2
04536
8.552X
0.5493
8.6754
0.3596
8.7557
0.6x05
84324
048x4
84329
04919
843 5 X
04936
8.7648
0.6x30
84509
0.5080
84735
0.4513
84484
0.5054
8.8203
0.2703
844x0
04965
8.5x12
0.5338
8.6364
0.5731
84825
0.5226
8.4547
0.5077
84492
0.5030
84486
0.50x5
84505
0.5031
8.53x8
0.5399
8.5684
04XX9
8.7468
0.6064
84690
0.5x30
84665
+0.51x0
+7.8855
+7.4141
+8.5293
+8.9074
—8.9191
+8.8526
—8.6670
—84229
+8.0901
— 8.9171
—8.8873
+8.9925
+8.9133
—8.0966
+8.XI54
+8.9581
—8.3644.
—8.3658
—8.9202
+7.9312 •
—84x96 I
+8.7296
I
-8.9474
+9.0571
—7.6611
I
+7.5731 I
+7.7033 I
+9.0615
I
+8.2250
—842x5
+8.X631 ;
I
—9.1269 ,
+7.8653
+8.5841 '
+8.8703 I
I
+84594
+8.2x18
+8.0967
+8.Q497 '
+8.0981
+8.6360
-8.7241
+9.0207
+8.3066
+8.270 X
No.
454^
4547
4548
4549
4550
4551
455a
4553
4554
4555
4556
4557
455«
4559
45^
4561
4561
4563
4564
4565
4566
4567
4568
4569
4570
4571
457*
]4573
4574
4575
4576
4577
4578
4579
4580
4581
4582
4583
4584
4585
4586
4587
4588
4589
4590
North Poltr
Distance,
JaiL 1, 1850.
//
97 6 21,5
92 28 7,2
118 47 »8,5
142 42 3,5
36 32 35,6
139 II 13,0
52 56 24,2
66 42 9,7
loi 19 29,4
36 38 12,2
38 3» ".3
148 I 25,0
143 47 38.0
78 29 254
102 I 12,7
146 o 30,0
69 17 24
69 13 30,7
36 19 9,6
97 5^ 38.2
66 44 27,8
131 18 34,0
34 33 »9»9
151 51 24,6
85 4a 4»o
93 30 54.7
94 44. 28,8
152 8 54,8
105 25 24,3
66 32 27.7
103 27 37,2
24 25 I2»2
96 52 46,5
122 16 57,1
140 40 36,7
115 21 39,2
105 o 48,1
101 37 48,4
100 28 15,4
lot 40 21,8
125 29 52,4
48 49 *4.i
150 o 7,1
108 30 6,6
107 6 25,7
Annual
Preoes.
+18,54
18,53
18,52
[8,51
[8,50
8,50
8,50
8,50
8,48
8,48
8.47
8,46
8,46
8.45
8.43
8,42
8,41
8,41
8,40
840
8,39
8,37
8,36
8.35
8,34
8,33
8,3»
8,31
8,31
8,30
8,30
8,29
8,28
8,28
8,28
8.28
8,27
8,26
8,25
8,25
8,24
8,22
8,21
8,21
+18,20
SecVar.
Proper
Motion.
1/
-0,174
0,173
0,188
0,210
0,134
0,206
0,151
0,161
0,180
0.134
0.137
0,223
0,216
0,169
0,183
0,222
0,166
0,166
0,136
0,182
0,165
0,208
0.135
0,240
0,179
0,184
0,185
0,244
0,192
0,169
0,191
0,111
0,188 I +0,10
0,205 ! -1-0,19
I
0,225 —0,16
n
+0,14
+0,08
+0,02
+0,08
+0,01
+0,18
+0,02
0,00
—0,13
—0,07
—0,13
-0,34
0,00
+0,17
0,00
-0,05
-+-0,01
—0,01
—0,01
+0,15
+0,05
+0,08
+0,01
+0,06
—0,81
-f-o,o6
+0,13
+0,27
0,200 . •|'0,04
0,194
0,192
0,192
0,193
0,210
0.157
0,247
0,199
■0,199
+0,11
—0,02
—0,04
0,00
+0,03
—0,04
-fo,07
Logarithms of
-9.5837
—9.6202
—9.2909
+8.6314
-9.7546
+7.9243
—9.0582 +1.2680
—8.5998 1.2678
—9.6481 1.2676
—9.8659 1.2675
+9.8700
—9.8440
-9«76»5'4-9-745i
-9-7415 +9«5^*o
-9-543» -9-»576
I
—9.7563 +9.8689
-9-7597 1+9-8577
+9.0086,-9.8925
+8.77451-9-8707
—9.7018 +9.2639
-9-5343 -9-*8i8
+8.9310
-9.7374
—9.8817
+9-5115
-9-7375 ;+9-5i»6
-9.7614
-9-5738,
+9.8688
—9.1031
-9.7452 +9.5589
-8.7839
-9.7619
+9.1784
-9.6657
— 9.6109
—9.6008
+9.1981
-9.4909
-9.7490
-9.5142 -9.3271
-9.7814
+9.8772
—9.9068
+8.8360
-8.7485
-8.8779
-9.9071
-9.3852
+9.5602
-9.7425
— 9.5816
—9.1676
+9.9193
—9.0382
-9.6873
+8.6365 —9.8482
■9-3339
■9-4946
■9-5336
-9-5458
-9.5329
—9.0492
-9-7795
+9.1629
-9.4450
-9-4643
-9.5914
-9-37*8
—9.2638
-9.2185
—9.2651
—9.7228
+9.7768
-9.8957
-9-4596
-9-4.265
1.2673
1.2672
1.2672
1.2671
1.2668
1.2668
1.2665
1.2662
1.266 1
1.2661
1.2654
1.2653
1.2650
1.2650
1.2649
1.2648
1.2647
1.2640
1.2638
1.2637
1.2634
1.2632
1.2629
1.2627
1.2626
1.2624
1.2623
1.2623
1.2620
1.2619
1.2619
1.2619
1.2617
1.2616
1.2613
1.2613
1.2611
1.2605
1.2604
1.2603
+ 1.2601
d'
-9.5816
9.5830
9.5841
9-5848
9.5862
9.5864
9.5864
9.5871
9.5889
9.5891
9.5905
9.5924
9.5927
9.5927
9.5964
95971
9-5985
9.5986
9-5994
9.5996
9.6004
9.6039
9.6052
9.6055
9.6073
9.6082
9.6097
9.6104
9.6111
9.6121
9.6124
9.6128
9.6139
9.6143
9.6144
9.6146
9.6157
9.6162
9.6174
9.6175
9.6186
9.6211
9.6218
9.6221
-9.6230
1793
1794
1795
1797
• • • •
1799
1796
1798
I
142
145
146
Taylor.
iil.1675
iii.1677
ii.1553
ii.1554
▼.244.6
5623
561
i5o,iii.i678
152 iii.1680
5622
Biu.
bftne.
4571
84570
Various.
4574
156 iii.1682
158 iii.1685
56274580
56324582
J305.R350
B36
B.F1871
B.F 1870
B37
G 2024
V.2458 56404591
160JU.1555
161 iv. 895 •• •
I ■
165 iii.i688{
162
1802
ii.1556
164 ii.1557
. . . . ^.2466 56544602
170 iu.16901
1800 169 ii.1558
171 It. 898
174 iii559.
180
803
804
1805
1806
56594611
176 iLi56o ••
4616
177 111.1693.
184 iv. 900
179
178
11.1561
iLi562 566S
180
181
T.2476 56644618
IL 1563 56704620
11.1564
183 liv. 902
185 ill.1694
186 ii.1565
187
ill. 1 696
190
191
iLi566
ii.1567
4619
• • • • 4623
56764627
B.H 254
B.F 1875
M548
R351
M549
B.F 1883
M550
G 2034
W742
J 306
R352
M551
»353
B.H 371 ?
R354
W746
4635I M 552
205
No.
4591^
4592
4593
4594
4595*
4596
4597
4598
4599
4600*
4601
4602
4603
4604
4605*
4606*
4607
4608
4609
4610^
4611
4612
4613
4614*
4615
4616
4617
4618
4619
4620^
4621*
4622
4623
4624
4625
4626
4627*
4628*
4629
4630*
463 X*
4632*
4633
4634
4635
206
ConstdUtion.
Virginis
Canum Yen
Virginis
3 Bootis
Cinum Ven
Canum Yen.
4 Bootis t
Muscse
88 Yirginis n
Canum Yen
CenUuri y
Centauri fi
2 Centauri g
Yirgints •
84 Ursae Midoris ....
Canum Yen.
85 Ursie Maoris . . 19
89 Yirginis
Canum Yen
Canum Yen
Centauri
Centauri
Yirginis
Ursae Minoris ....
5 Bootis u
Centauri
Centauri
6 Bootis e
Yirginis
Centauri
Bootis
Yirginis
3 Centauri k
Centauri
Centauri
Centauri
Canum Yen
Canum Yen
4 Centauri h
Centauri
Centauri
Canum Yen.
Apodis
Bootis
Centauri
Mag.
6i
7
7
6
6
5
6i
7
6i
34
34
5
64
6
7
24
54
6
6
7
6
54
6
6
7
6
6
7
44
6
6
7
6
5
64
6
6
6
74
6
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
h m 8
13 39 18,03
■
+ 3.'59
39 »8»9i
2,724
39 35.77
3.129
39 45."
2,790
39 49.03
2,610
39 5M3
2,565
40 8,23
2,885
40 ix,8o
4.519
40 27,49
3.131
40 3M7
2,606
40 3«.88
3.563
40 36,11
3.577
40 46,49
3.450
40 54.54
3,091
40 59,50
2,251
4» 34,68
2,710
41 37.30
2.385
41 43.8*
3.250
41 44.61
2,539
41 5*.»5
2,712
41 54.89
4.181
41 56.43
4*183
42 0,25
3,282
4» 4.97
0.157
4» 14.59
2,899
42 27,11
3.812
4» 30.93
3.673
4* 37.21
2.837
42 40,41
3.140
42 50,70
3487
42 56,69
2,866
42 58,27
3.142
43 «i»26
3.438
43 25.61
3.419
44 >.22
3,838
44 16,93
4."3
44 27,02
2,651
SecYar.
44 16,93
4.113
44 27.02
2,651
44 3i.«7
2,652
44 35.57
3.427
44 39.27
3,689
44 47.55
3.483
45 10,36
2,653
45 14.98
5.823
45 20,18
2,884
13 45 34.35
+3.816
+0,0095
—0,0080
+0,0079
~o,oo6o
— 0,0105
—0,0112
—0,0029
+0.1394
+0,0080
—0,0105
+0,0360
+0,0371
+0,0274
+0,0060
—0,0131
—0,0080
—0,0x28
+0,0144
—0,0112
—0,0078
+0,0947
+0,0949
+0,0163
+0,1273
—0,0021
+0,0563
+0,0441
—0,0042
+0,0084
+0,0296
—0,0031
+0,0086
+0,0261
+0,0248
+0,0578
+0,0850
—0,0087
—0,0088
+0,0251
+0,0446
+0,0289
—0,0086
+0,3523
—0,0022
+0,0550
Proper
Motion.
—0,007
+0,006
0,000
—0,029
—0,050
—0,001
—0,001
-0,007
+0,002
+0,01 X
+0,019
—0,033
—0,004
—0,001
-0,0x3
—0,004
—0,018
—0,009
+0,006
+0,002
—0,058
+0,004
+0,005
+0,008
—0,008
Logarithms of
+0,004
+0,020
—0,019
—0,056
+0,012
+0,011
■8-7871
8.8516
8.7839
8.8295
8.8924
8.9092
8.8034
9.2199
8.7832
8.8920
8.9025
8.9077
8.8604
8.7807
9.0237
8.8521
8.9723
8.8000
8.9141
8.8508
9.1167
9.1172
8.8068
9-4916
8.7975
8.9903
8.9384
8.8117
8.7819
8.8689
8.8039
8.7818
8.8511
8.8445
8.9944
9.0863
8.8666
8.8659
8.8448
8.9382
8.8631
8.8642
9-4532
8.7969
-8.9812
h
8.4523
8.5177
8^.506
84969
8.5602
8.5771
8.4727
8.8895
8.4542
8.5633
8.5738
8.5794
8.5329
8.4538
8.6973
8.5285
8.6489
8.4771
8.5913
8.5287
8.7948
8.7954
84^53
9.1705
84.772
8.6710
8.6194
8.4932
84637
8.5515
84870
84650
8.5353
8.5299
8.6827
8.7758
8.5569
8.5566
8.5358
8.6296
8.5550
8.5580
9-H73
84914
-8.6769
I
+04996
04352
04955
04456
04166
04091
04601
0.6550
04957
0^.160
a55i8
0.5536
0.5378
04902
0.3523
04330
0.3776
0.5x19
04046
04333
0.6213
0.6215
0.5161
9-1967
04623
0.5812
0.5650
04528
04970
0.5425
0.5363
0.5339
0.5841
+7.9793
—8.5716
+7.7998
-84783
-8.6937
-8.7334
—8.2981
+9.1890
+7.8087
-8.6937
+8.7189
+8.7309
+8.6046
+7-3428
—8.9380
— 8.578X
—8.8569
+8.2753
—8.7462
-8.5742
+9.0650
+9.0658
+8.1434
-94833
—8.2520
+8.8872
+8.7964
—8.3856
+7.8584
+8.6348
04573 —8.3247
04973 +7-8699
+8.5783
+8.5547
0.6142
04234
04236
0.5349
0.5670
0.5419
04237
0.7651
04600
+0.5816
+8.8946
+9.0264
-8.6307
—8.6290
+8.5590
+8.7980
+8.6208
-8.6249
+9-4433
-8.2745
+8.8743
No.
459 »
459*
4593
4594
4595
459«
4597
4598
4599
4600
4601
4602
4603
4604
4605
4606
4607
4608
4609
4610
461X
461ft
4613
4614
4615
4616
4617
4618
4619
4620
4621
4622
4623
4624
4625
4626
4627
4628
4629
4630
4631
4632
4633
4634
4635
North Pokr
Distance,
JaiL I, 1850.
98 57 15,2
58 »o 43.5
95 57 "»9
63 32 30,8
50 44 37.7
48 9 24,0
71 47 35»7
158 39 7.7
96 5 ii.»
50 42 18,2
'30 56 15.5
131 43 26,6
"3 41 58.3
92 5 26,8
34 49 3.»
57 50 57*7
39 56 11,0
107 23 5,4
47 " a.7
5« 3 46,9
i5» 36 35»9
152 38 59.1
no 7 24,8
II II 2,6
73 27 20,4
"4* 3 54.3
136 9 9,6
67 59 7,0
96 so 56,5
125 40 42,7
70 37 »3.4
97 2 xo,8
122 14 54^
120 52 26,9
142 37 42,5
150 35 45.*
54 a8 55.9
54 35 ".9
I2X II 3,9
136 23 10,8
124 55 x6,8
5448 7.6
'67 50 53.4
72 31 23,0
141 25 10,8
Annoil
Preces.
+
u
8,20
8,20
8,19
8,19
8,18
8,18
8.17
8,17
8,x6
8,16
8,16
8,15
8.15
8.14
8,14
8,12
8,12
8,11
8,11
8,11
8,xi
8,10
8,xo
8,10
8,09
8,08
8,08
8,08
8,08
8,07
8,07
8,07
8,06
8,05
8,02
8,02
8,01
8,01
8,00
8,00
8,00
7,98
7.98
7.97
7.96
SecVar.
Proper
Motion.
H
■0,193
0,167
0,192
0,172
0,161
0,158
0,178
0,279
0,194
0,161
0,221
0,222
0,214
0,192
0,140
0,170
0.149
0,204
0.159
0,170
0,262
0,263
0,206
0,010
0,182
0,240
0,232
0,179
0,198
0,221
0,182
0,199
0,218
0,218
0,145
0,264
0,170
0,170
0,220
0,237
0,224
0,171
0,376
0,187
■0,247
+0,04
+ 0,05
+0,01
—0,05
—0,10
+0,04
+0.09
+0,10
+ 0,15
+ 0,04
+0,11
+0,03
+ 0,05
+0,16
—0,07
—0,05
+0,21
+0,14
— 0,16
0,00
-0,96
—0,06
-ho, IX
4-0,37
—0,08
-fo,o6
—0,02
4.0,07
-0,73
—0,25
+0,01
Logtrithms of
-9.7709
-9.5887
-9.7607
-9.7803
—9.7816
-9-7359
+9-3735
-9.5872
—9.7816
-8.6946
•8.6128
-9.0962
-9.6213
.9.7767
-9.7750
■9.7836
-94561
■9-7855
.9.7751
+9.2608
•|- 9.2620
—94.140
-9.7049
-9.7315
+8.8704
+8.0531
-9.7517
-9-5789
—8.9978
-9-7431
-9.5769
-9.1297
-9.1723
+8.9294
+9.2299
—9.7846
—9.7846
-9.1556
+8.2989
-9.0133
-9-7853
+9-5339
-9.7381
+8.8859
V
e
<f
-9.1500
+1.2601
—9.6231
+9.6777
1.2600
9.6238
-8.9735
1.2599
9.6243
+9.6064
1.2597
9.6249
+9-7587
1.2597
9.6252
+9.7816
1.2596
9.6254
+9-45x9
1.2594
9.6265
—9.9262
1.2593
9.6268
—8.9823
1.2591
9.6278
+9-7584
1.2590
9.6281
-9.7732
1.2590
9.6281
-9.7799
1.2590
9.6284
—9.7008
1.2588
9.6291
-8.5186
1.2587
9.6296
+9.8707
1.2586
9.6300
+9.6819
1.2581
9.6323
+9.8405
1.2581
9.6325
-9.43x1
1.2580
9.6329
+9.7879
1.2579
9.6330
+9.6790
1.2578
9-6335
-9.9039
1.2578
9.6336
-9.9041
1.2578
9.6338
-9.4921
1.2577
9.6340
+9-9471
1.2576
9-6343
+9-4098
1.2575
9.6350
—9.8520
1.2573
9.6358
—9.8131
1.2572
9*6360
+9.5288
1.2572
9.6364
-9.0314
1.2571
9.6367
—9.7206
1.2569
9.6373
+9-4755
1.2569
9.6377
—9.0428
1.2568
9.6378
—9.6816
1.2566
9.6387
—9.6644
1.2564
9.6396
-9.8539
1.2559
9.6419
-9.8935
1.2556
9.6429
+9-7174
«-»555
9.6436
+9.7x62
i-*554
9.6439
-9.6673
1-1553
9.6441
—9.8128
i-»553
9-6444
-9.7107
1.2551
9-6449
+9-7133
1.2548
9.6464
-9.9427
i.a547
9.6467
+9-4300
1.2546
9.6470
-9-8453
+i-a544
-9.6479
Taylor.
1808
1810
»95
192
196
ill. 1699
iv. 903
111568
199
1809 201
1807
« • • •
1812
1815
1811
197
198
202
203
205
209
204
206
1813 210
1816
1814
1817
207
»»5
213
iLi569
U.1571
U.1570
iLi572
iLi573
iii.1701
ill. 1702
U.157S
U-I574
iLi576
11.1577
y.2496
y.2497
iii578
UL1707
V.2499
218
216
iiLi7o8
iv. 906
y.2502
▼.2503
221
222
iLi58o
▼.»505
ill. 1709
228 lii.1712
V.2507
Biu.
bane.
Various.
56784637
56834644
56844645
5688 4647
4653
4649
57004656
5702
5706
4657
5708 4662
57124663
57114665
57*5
57x9
5727
4659
4669
4668
57264671
56944666
4677
B.F 1886
B.F 1890
B.F 1892
62044
R355
B.F 1894
J307.II356
J3o8,R357
P 548,1309
G 2049
B.1
M
.F 1896
554
Ms53
G 2051
B.F 1898
R358
R359
G2053
B.F 1901
J 3x0
R360
B.F X904
B.F X905
J 3x1
R361
B.F X907
B.F X906
207
1
t
. No.
I
i
4636
4637
i 4638
4639*
4640
4641
4642
' 4643
4644
4645
4646*
4647*
4648
4649*
4650*
4651
4652*
4653
4654
4655
4656
4657
4658
4659
4660
4661
4662
4663
4664
4665
4666
4667
4668
4669
4670
4671
4672
4673
4674
4675
4676
4677*
4678*
4679
4680*
208
Constdlatioii.
I ; Right
Mag. AtoemioD,
! Jan. 1, 1850.
Hydne
7 Bootis
Centaori (
YlrginU
Bootit
Aniraal
I It m ■ ■
6 ! n 45 ^fOS +3,385
Centanri
Centauri
UiiK MinorU • . . •
Centanri
90 Yiiginia p
10 Dmconii i
Virginia
8 Bootia ^
86 Ursae Mi^ria
Hydne
92 Virginia
Canum Ven
Centanri f
Centanri v^
Centanri
9 Bootia
47 Hydrae
Virginia . . . .
Ursae Minoria
Apodis
e
Apodis .
Bootis .
48 Hydrae .
10 Bootis .
Virginia
Virginia
Centauri
Centauri yi
Centauri Q
Centanri
Hydne
93 Virginia r
Virginia
Centauri
1 1 Bootia
Centauri
Bootia .
Bootia .<
Virginia
Virginia
6
3
7
H
6
6
6
6
6
4i
7
3
6
6
7
4»
5
H
s
6
7
6
6
6
6i
7
7
6
5
I
6
S*
4i
7
6
6
7
6
7
6i
7
13
46 2,79
46 12,67
46 12,73
46 22,25
46 31,40
46 41,80
46 51.38
46 52,23
47 0.35
47 ».98
47 6,59
47 3»»5«
48 19.77
48 24,36
48 49,48
49 a.04
49 10.53
49 *^.»9
49 42.1S
49 43.»5
o 6,81
o 25,15
o 37,29
0 54.43
1 7r49
I »5.73
1 3M5
« 37.15
» 3.15
2 X044
2 16,89
2 23,67
3 17.41
3 »o.5o
3 51.81
4 1.07
54 i7,»6
4 »o,47
4 22,21
4 43.»7
5 4».45
5 54.96
6 20,29
6 25,08
2,869
3,702
3.a47
».734
3.877
+3.895
—2,208
+4,248
3.079
1.75*
3.148
2,861
2,218
3.380
3.05*
2,676
3.6x1
3,665
4»i70
2,740
3.349
-|-3.»95
-0,356
+ 5.579
6,020
2,899
3.353
2,812
3,102
3.153
3.589
3.698
4.154
3.994
3.391
3.045
3,292
3.454
2,729
2,665
3.959
2,660
3.»36
+3.168
SecVar.
+0,0222
— 0,0026
+0,0450
+0,0140
—0,0065
+0,0601
+0,0616
+0,5763
+0,0974
+0,0056
—0,0030
+0,0088
—0,0027
—0,01x3
+0,0215
+0,0045
-0,0074
+0,0369
+0,0409
+0,0866
— o/>059
+0,0194
+0,0x11
+0.1853
+0,2860
+0,3705
—0,0011
+0.0195
—0,0037
+0,0067
+0,0090
+0,0345
+0,0424
+0,0820
+0,0666
+0,0214
+0,0045
+0,0158
+0,0251
-0,0055
—0,0067
+0,0622
—0,0066
+0,0129
+0,0096
Proper
Logarit
Motton.
C
b 1
■
—0,011
—8.8293
—8.5260
0,000
8.7992
84971
-0,009
8.9381
8.6368
8.7936
84924
+0,005
8.8352
8.5347
—0,025
8.9997
8.6999
—0,014
9.0054
8.7064
—0,023
9.7213
9.4231
+0,026
9.1170
8.8189
+0,003
8.7748
8^.773
+0,003
9.1564
8.8591
—0,006
8.7782
84^12
+0,001
8.7990
8.5040
+0,0 12
9.0092
8.7179
— 0,008
8.8232
8.5323
—0,008
8.7732
8.4842
8.8481
8.5600
—0^003
8.8973
8.6100
—0,0x1
8.9160
8.6298
-0,047
9.0831
8.7982
+0,006
8.8271
8.5423
— 0,002
8.81x8
8.5288
+0,029
8.7800
8.4984
9.5204
9.2397
—0,052
93894
9.1 lOI
9-4553
9.1770
+0,003
8.7863
8.5093
—0,012
8.8104
8.5343
+0,003
8.8044
.8.5283
—0,002
8.7703
84.962
—0,011
8.7733
84998
—0,012
8.8821
8.609^
-0,003
8.9190
8.6465
—0,009
9.0650
8.7965
— 0,026
9.0152
8.7470
— 0,001
8.8169
8.5511
+0,005
8.7681
8.5030
+0,005
8.7921
8.5281
—0,001
8.8342
8.5705
—0,005
8.8220
8.5584
8.8400
8.5780
-0,059
8.9963
8.7386
8.8392
8.5826
+0,003
8.7789
8.5242
— 0,011
— 8.770X
—8.5158
d
+0.5296 +84984
04577 -8.3046
+8.7990
.51x5 +8.2454
04367 —8.5260
o.
0.5885
+0.5906
—0.3440
+0.6281
04884
0.2435
04980
04565
0.3460
0.5289
04845
04276
0.5576
0.5641
0.6202
0.4377
+8.9043
+8.9x3 X
—9.7185
+9,0667
+6.8991
-9.1153
+7.8833
—8.3149
-8.9x97
+84792
—7.2672
—8.58x4
+8.7x74
+8,7583
+9.0239
—8.5020
0.5249 +84251
+0.5044 +8.0728
-9-5519 -9-5134
+0.7465 +9.3765
0.7796
04622
0.5*54
04491
04916
04987
0.5550
0.5679
0.6x84
0.6014
0.5304
04836
0.5174
0.5384
04360
04257
0.5976
0.4249
0.5100
+0.5008
+9-4458
—8.2100
+84244
—8.3860
+74616
+7.8849
+8.6856
+8.7676
+9.0009
+8.9311
+84695
-7.3665
+8.3065
+8.5456
-84952
—8.5678
+8.9039
—8.5681
+8.X70X
+7.9416
I
No.
4636
4637
4638
4639
4640
4641
4642
4643
4644
4H5
4646
4647
4648
4649
4650
4651
4652
4^53
4654
4«S5
4656
4657
4658
4659
4660
4661
4662
4663
4664
4665
4666
4667
4668
4669
4670
4671
4672
4673
4674
4675
4676
4677
4678
4679
4680
North Pokr
Distance,
Jan. 1, 1850.
//
117 49 28,9
71 19 31,7
lip 32 49,6
106 26 18,5
60 36 45.9
143 23 30^
143 57 »».5
6 29 44,6
'5* 56 48»3
90 45 46,1
»4 3* 5.7
97 19 5»«
70 50 So»5
35 3» o»«
116 55 27,2
88 12 46,3
57 14 a»i
131 21 58,7
134 4 9»7
150 44 48^
61 46 13,2
114 14 13,1
loi 19 10,9
10 15 50^
166 4 14,9
168 4 5,8
74 37 1.0
114 16 29»I
67 34 6^
9» 48 57.3
97 »5 44.3
129 29 31,9
134 52 28,7
•
149 38 44.6
145 »9 »4»o
116 42 12,0
87 43 37,5
109 4 58,3
120 57 38,7
61 53 10,6
57 42 27,6
H3 56 45i6
57 36 5M
104 14 51,4
98 3a *»5
Annual
Prec6s«
+
+
7.96
7»95
7,94
7»94
7,93
7,93
7»9*
7.91
7,9*
7.9 »
7»9»
7.90
7.89
7.86
7.85
7,84
7.83
7,82
7,81
7.80
7,80
7,78
7.77
7,76
7.75
7,74
7.73
7.7»
7.7»
7.71
7,70
7,70
7.69
7.65
7.65
7.63
7,62
7,61
7.61
7,61
7,59
7,55
7.54
7.53
7.5a
SecVar.
M
— 0,220
0,187
0,241
0,212
0,178
0,254
-0.155
+ 0,145
-0,279
0,202
0,115
0,207
0,189
0,147
0,225
0,204
0.179
0,242
0,246
0,280
0,184
0,226
—0,216
+0,024
-0,379
0409
0,198
0,229
0,192
0,212
0,216
0,246
0,254
0,287
0,276
0,236
0,2x2
0,230
0,241
0,191
0,187
0,279
0,188
0,229
-0,225
Proper
Motion.
u
—0,01
+0,01
+0,11
+0,12
— 0,I1
0,00
4-0,09
—0,05
+0,04
+0,06
+0,03
+0,35
4-0,11
4-0,15
-0,03
4-0,19
4-0,15
—0,08
4-0,07
4-0,04
4-0,20
4-0,30
4-0,19
4-0,09
4-0,02
4-0,05
4-0,05
—0,14
4-0, 12
4-0,07
4-0,23
4-0,12
4-0,07
4-0,05
—0,13
—0,02
—0,02
4-0,03
—0,01
Logarithms of
-9.2453
-9-7435
4-8^.150
—9^.620
—9.7766
4-9.0043
4-9-03"
-9.6953
■f 9-3075
-9.6313
-9.7707
-9.5717
-9.7469
-9.7943
-9-»567
-9.6514
—9.7873
—8.3560
4-7.8921
4-9.1783
-9.7783
-9-3^9
-9-5*44
-9.7275
4-9-5405
4-9.5638
-9-7343
-9.3079
—9.7632
—9.6131
-9.5676
-8.5515
4-8.3945
+9.2790
+9.1620
-9.2393
-9.6556
-94043
—9.1004
-9.7841
-9.7946
+9.1323
—9.7966
—94786
-9.55*7
— 9.62x1
+94572
—9.8x25
-9-4034
+9.6423
-9.8559
-9.8589
+9.9482
—9.9006
—8.0751
+9.9097
— 9.05^8
4-9-4663
+9.8601
—9.6054
4-84431
+9.6813
—9.7689
—9.7908
—9.8890
+9.6231
—9-5611
—9.2404
4-9-9403
— 9.934 X
-9-9373
+9.3702
—9,5603
+9.5279
—8.6372
-9.0573
-9.7491
-9.7941
—9.8806
—9.8605
-9.5967
4-8.54»3
-94581
-9.6549
+9.6168
+9.6709
—9.8498
+9.6707
—9.3326
—9.1x28
4-
+
2542
1540
1538
2538
»537
»535
»534
2532
2532
2531
1530
2530
2525
2518
2517
25x3
2511
1510
1507
1504
2504
1500
1497
H95
1493
2490
2487
2485
2485
2481
2480
2479
2478
1469
2468
2463
2461
2458
2458
^457
1454
2441
^437
2436
•9.6488
9.6497
9.6503
9.6503
9.6509
9.6515
9.6522
9.6528
9.6528
9.6533
9.6535
9.6537
9-6554
9.6583
9.6586
9.660 X
9.6609
9.6614
9.6624
9.6633
9-663#
9.6648
9.6659
9.6667
9.6677
9.6685
9.6696
9.6702
9.6703
9.6718
9.6722
9.6726
9.6730
9.6762
9.6764
9.6782
9.6787
9.6797
9.6799
9.6800
9.6812
9.6845
9.6853
9.6867
-9.6870
1818
1819
Taylor.
230 11.1581
234Jii.i583
23X u.i58a
235iiLi7x6
Bria-
bane.
57424681
4683
5737
V.2511 574>4685
V.2513
263 iv. 915
Variom.
J312,R362
Z960
B.F19XI
237
1823 243
1820' 238
1821 240
1824! 250
ii.1584
5744.4689
57334687
1822
248
11.1 586
IL1585
li.1587
1111719
y.2521 5764
IU.1721
246
249
4701
ii.1588 5768 4704
ii-i589|5770J4707
5766 4708
1826 254 11. 1590
1825
*53
U.1591
256 Iv. 918
. . . . ' 264
1827' 262
5777
1828
1829
• • • •
1830
266
269
270
267
274
275
276
282
286
287
ill. 1728
iiLi729
iiLi73o
U.X593
11.1594
V.1532
57574712
5780
ii.>595578i
Ji-1596 57844733
v.1535'5786
57834718
4729
U.1597
11.1 598
m.1735
▼.2539
11. 1 599
V.2541
4735
57884738
579*
11.1600
11.1601
5797
4741
4746
G 2063
M555
Airy(C)
G 2062
B.F X917
J 313
J 314
R363
B.F 19x4
G2066
R364
B.F 1919
M556
^3x5.1^365
S»A*Vfm
(2D)
B.F 1924
B.F X927
B.H 1427 ?
209
t No.
\
4681
4682*
4683
4684*
4685
: 4686
' 4687
4688
4689
4690
4691*
4692
4693
4694*
4695
4696
4697
4698
4699*
4700*
4701*
4702
4703
4704
4705
4706
4707
4708
4709
4710
47 1 1*
4712*
4713*
4714
47x5
4716
4717
4718*
4719
4720*
4721
4722
4743*
I 47H
25
Constellation.
X
Centauri ....
Virginia ........
Virginis
Bootis
49 Hydne v
5 Centauri t
Centauri
94 Virginis
Draconis
95 Virginis
Mag.
Right
Ascension,
Jan. I, 1850.
Virginis
Apodis ..
Centauri
Bootis .
Centauri
5
74
7
7
44
24
6
6
6
6
7
5
6
7
6
II Draconis a 34
Virginis ; 7
96 Virginis ' H
Bootis 54
VirginU S4
13 Bootis
Virginis
Centauri
Centauri
Octantis ^
12 Bootis d
Virginis
50 Hydne
Centauri
97 Virginis
Hydne .
Apodis .
Virginis
Bootis .
Circini .
98 Virginis x
Virginis
3 Ursie Minoris . . . •
Hydr»
Virginis
14 Bootis .
Virginis
Bootis .
15 Bootis .
Bootis .
6
7
6
6
5
54
7
5
54
7
64
5
6
7
6
4
7
6
64
64
54
6
7
6
8
h m ■
13 56 54.81
57 a»8i
57 6,85
57 *5»o»
57 50»59
57 5»^9
58 5.70
58 11,58
58 31.97
58 47.11
59 4.47
59 45.17
59 45.93
59 47.31
»3 59 58,15
14 o 19,75
0 27,13
1 1,51
» 55.89
2 39,31
^ * 40.45
3 5.»o
3 7,01
3 13.30
3 19.41
3 "33.49
4 ».8i
4 ".«9
4 33.40
4 34.a8
4 3943
4 39.94
4 40.53
4 41.78
4 54.08
4 54.16
5 0,55
5 48.44
6 21,25
6 32,93
6 5».47
7 8,80
7 15.76
7 30,34
14 8 5,52
Annual
Preces.
4-3.617
3.153
3.»35
2,241
3.39>
3.541
3,802
3.«65
1,312
3.i7»
3.154
6,971
3.889
2,661
3.949
1,627
3,202
3.185
1.403
3.161
2,253
3,207
4.538
3.978
8,637
».739
3.136
3.415
4,110
3.X83
3.407
6,770
3.033
2,621
4,619
3.188
3,102
0,411
3.45»
3.135
2,900
3.»93
2,667
1.936
-f 1.147
Sec. Var.
Proper
Motion.
+0,0358
4-0,0137
-f-0,0128
^0,0095
+0,0209
+0,0299
+0,0481
+0.0095
+0,0156
+0,0097
+0,0136
+0.5413
+0,0543
—0,0061
+0,0590
+0,0023
+0,0112
+0,0103
—0,0086
+0,0137
—0,0087
+0,0112
+0,1133
+0,0598
+0,9674
—0,0040
+0,0083
+0,0214
+0,0702
+0,0102
+0,0209
+0,4714
+0,0044
—0,0060
+0,1203
+0,0104
+0,0070
+0,0769
+0,0231
+0,0083
+0,0004
+0,0150
—0,0049
+0,0014
—0,0073
+0,009
—0,007
+0,015
+0,007
-0,037
—0,011
+0,002
+0,019
—0,007
—0,005
—0,058
—0,014
—0,024
—0,009
—0,002
+0,003
+0,007
—0,005
—0,008
-0,003
+0,036
—0,001
-0,113
+0,003
+0,017
+0,002
+0,003
+0,007
+0,059
—0,001
+0,007
+0,045
+0,007
—0,005
—0,017
—0,015
—0,013
+0,008
+0,004
+0,026
Logarithms of
-8.8835
8.7810
8.7779
8.9719
8.8100
8.8538
8.9379
8.7677
9.2167
8.7677
8.7785
9-5349
8.9609
8.8312
8.9792
9.1367
8.7692
8.7665
8.9066
8.7748
8.9519
8.7664
9.1320
8.9780
9.6700
8.8031
8.7589
8.8052
9.0131
8.7619
8.8022
94918
8.7568
8.8326
9-»447
8.7620
8.7563
9.3506
8.8107
8.7559
8.7661
8.7739
8.8148
8.7607
-8.9677
■8.6313
8.5294
8.5266
8.7220
8.5619
8.6059
8.6909
8.5219
8.9718
8.5238
8.5359
9-»953
8.7213
8.5918
8.7405
8.8995
8.5326
8.5324
8.6764
8.5478
8.7250
8.5413
8.9070
8.7534
9.4466
8.5800
8.5378
8.5847
8.794a
8.5432
8.5838
9-a734
8.5385
8.6144
8.9273
8.5447
8.5394
9.1371
8.5995
8.5455
8.5571
8.5661
8.6075
8.5544
-8.7639
+0.5596 +8.6956
+8.2109
+8.1656
-8.8667
+8w^5ii
0.5123
0.5099
0.3504
0.5303
0.5493
0.5800
0.5004
0.1178
0.5012
o-5"5
0.8434
0.5898
04250
0.5965
0.2115
0,5055
0.503 1
0.3807
0.5133
0.3528
a 5060
0.6568
0.5996
0.9363
04375
04964
0.5334
0.6139
0.5028
0.5323
0.8306
04819
•
04185
0.6646
0,5035
04917
9.6133
0.5381
04962
04624
o.5»7S
04260
04677
+0.3318
+8.6191
+8.8088
+7.9104
—9.1880
+7.9422
+8.2047
+9.5287
+8.8501
— 8.5502
+8.8799
-9.0943
+8.0542
+7.9895
—8.7528
+8.2042
—8.8372
+8.0563
+9.0893
+8.8801
+9.6668
-84419
+7.734*
+84555
+8.9336
+7.9653
+84426
+9-4843
-74924
—8.5687
+9.1050
+7.9830
+74128
-9.3362
+84904
+7.7171
-8.1395
+8.2520
-8.5113
—8.0338
-8J671
No.
4681
468a
4683
4684
468s
4686
4687
4688
4689
4690
4691
4692
4693
4694
4696
4697
4698
4699
4700
4701
470a
4703
4704
4705
4706
4707
4708
4709
4710
47"
47"
4713
47 H
47»5
4716
47 »7
4718
47 »9
47*0
47*1
47**
47*3
47*4
4745
North Polar
Distance,
Jan. I, I850*
130 27 31,9
105 36 47.7
104 7 59,8
38 18 20,3
"5 57 »3.9
"5 37 46,9
137 59 5.^
98 xo 20,6
*o 35 55»3
98 35 41,6
105 28 27,6
170 17 43,0
140 47 26,3
58 25 44,1
142 43 12,1
24 54 22,9
xoi 6 50,0
99 37 17.3
45 *5 5*.3
105 35 28,6
39 49 57.8
XOI 14 27,2
154 59 5*»6
X42 57 21,2
X72 58 23,8
64 XI 42,5
95 *5 ".7
X16 33 7,3
146 22 46,0
99 " 30.1
115 54 21,6
169 24 20,9
86 52 53,6
56 59 48,8
155 53 9»4
99 34 44.^
9* 35 57.*
14 41 42,0
1x8 34 30,9
95 14 54.*
76 20 4,5
107 29 52,2
60 IX 28,6
79 " *5.5
37 30 26.1
Annual
Precea.
SecVar.
ti
H
+ 17.50
-0,258
17.50
0,232
17.49
0,231
17.48
o,x6o
17^6
o.*43
17.46
o,*54
17.45
o,*73
17.44
0,228
«7.43
0,095
X7.4*
0,229
17.41
0,236
17.38
0,508
17.38
0,283
17.38
0.194
«7.37
0,288
»7.35
0,119
»7.35
0,234
17.3a
0,234
i7.*8
0,178
i7.*5
0,243
»7.»5
o,x68
i7.*3
0,239
i7.*3
0.339
«7.*3
0,297
17,21
0,646
17.21
0,205
17.19
0,236
17.18
0.257
17.17
0,310
17,16
0,240
17,16
o,*57
17,16
0,511
17,16
0,229
17,16
0,198
17.15
0,349
17.15
0,241
17.15
o.*35
17.11
0,031
17,08
0,264
17.08
0,240
17.06
0,222
17.05
o,*53
17.04
0,205
17.03
0,226
+ 17.00
—0,166
Proper
Motion.
+ 0,20
4-0,03
+0,09
4-0,14
4-0,63
4-0,12
— 0,02
4-0,04
—0,02
4-0.27
-0,25
4-0,16
0,00
4-0,02
4-0,06
0,00
4-0,12
4-0,06
4-0,03
4-0,08
4-0,29
— 0,23
+ 0,03
4-0,06
+0,18
4-0,04
-0,15
-|-0,02
4-0,12
-0,54
4-0,04
—0,02
+0,22
— 0,01
4-0,29
—0,07
-0,49
—0,02
4-0,06
-t-o,oi
+0,17
—0,04
Logarithms of
•8.1239
•9-4568
•9-4791
•9-8154
9.2428
-9-7530 ,+
-9.3707 I
—9.3284
4-9.8350
—9.5810
—8.8202 —9.7052
4-8.8785
-95556
-9.7893
-9-5504
-9-4559
4-9.6219
4-9.0508
—9.8001
—9.8106
—9.0921
+9-9104
-9-1133
-9.3647
-9-9315
—9.8270
4-9.6567
4-9.1300 -9.8383
-9.8044 4-9-8948
—9.5173 —9.2221
-9.5362
—9.8230
-9-»595
4-9.7816
— 9.4486 —9.3640
-9.8259
-9-5131
+9-4478
4-9.8199
— 9.2240
-9.8913
-f-9.1685 j— 9.8361
4-9.6592 —9.9304
-9.7883
-95835
-9-1978
4-9.2794
-9.5388
—9.2156
+9-63*4
— 9.6642
—9.8102
4-9.4711
-9.5336
-9.6128
.9.7887
-9,1159
-9.5846
-9.7371
-9-4074
-9.8053
-9.7204
-9.8356
+9-57*4
—8.9083
-9.5832
-9.8529
-9.X358
—9.5727
— 9.9248
4-8.6679
4-9.6684
—9.8924
-9.1530
—8.5885
4-9.9166
— 9.610X
—8.8914
4-9.3031
-9-4075
+9-6*57
4-9.2021
+9-8*77
+
*43i
.2429
.2429
.2425
.2421
.2421
.2418
.2415
.2413
.2411
.2408
.2400
.2400
.2400
.2398
-*394
.2393
.2386
.2376
.2368
.2368
.2363
.2363
.2362
.2359
.2358
•*353
.2351
-*347
.2346
•a345
.2345
-*345
•*345
.2343
.2343
,2341
.2332
.2326
.2324
.2320
.2317
.2315
.2312
.2305
-9.6887
9.6891
9.6894
9.6904
9.6918
9.6919
9.6927
9.6935
9.6942
9.6950
9.6959
9.6982
9.6982
9.6983
9.6989
9.7001
9.7005
9.7023
9-7053
9.7076
9.7076
9.7089
9.7090
9-7094
9.7102
9.7x04
9.7119
9.7124
9-7136
9.7136
9.7139
9.7139
9.7140
9.7141
9-7147
9-7147
9.7150
9-7 >75
9.7192
9-7198
9.7208
9.7216
9.7220
9.7227
■9-7*45
%
1832
1831
1833
■ • • •
1834
288
Taylor.
« '
Bria-
bane.
-1
ii.i6o2 58104757
Variona.
290 ill. 174 1
296 ,111.1743
295 it. 1603 5821
293
297
11. 1 604
4765
58204766
I I
▼.2550158184768
11. 1605
306 ill. 1 746
299 ii.i6o6
300 IV. 927
1836. 312
. . . . I 308
1835! 311 lii.i6o8
5792477*
V.2557 58254778
J 316
B.F 1925
B.F 1932
B.F 1928
M558
M559
G2075
M 560
B.F 1931
V.2558
11.1607
iiLi75o
58274779
B.F 1934
1838
316
317
6
2
1U.X752
11. 1610
"i-1755
iii.1756
1839
• • • •
1837
1841
1840
1842
1843
1844
8
10
9
4797
II
12
16
5836J4795
58404798
58024790
V.2567
11. 1609
U.1611
iiLi759
IL1612 58564809
▼•*574 58504810
iLi6i3
v.»575
iLi6i4
liLi76o
14 1 11.1615
15 (ill. 1 762
27 m.1763
. . . V.2582
19 10.1764
23
22
1845 *5
30
Ii.i6i6
ii.1617
585848
5828
12
4799
5846 48 1 1
5869 4824
B.H233 I
B.H 145 1
G2080
^319.^366
B.F 1935
R367 I
B.H 1449 !
B.F1944 :
^*563.J3*i'
I
G 2085
B.F 1943 ,
M564 '
B.H X452
B.F 1948
ii.i6i8
iv. 938
t
(2D2 )
211
No.
4726
47*7
4728
4729
4730
473>
4732*
4733*
4734
4735
4736*
4737
4738*
4739
4740
I 4741
474a
4743
4744
4745
4746
4747*
4748
4749
4750
4751
4752*
4753
4754
4755
4756*
4757
4758
4759
4760
4761
4762
4763*
4764
4765
4766*
4767
4768
4769
' 4770
Constellation.
17 Bootis X
99 YirginiB 1
BootU
16 Bootis a
Centauri
Ursse Minoris . . • .
4 Ursse Minoris . . . .
Lupi I
Centauri
Mag.
Bootis .
10 1 Virginis
Bootis .
Librae .
llydrae .
5
4
6
I
6
6
5
yar.
4i
6
6
H
7
6
4
4
19 Bootis X
21 Bootis I
100 Virginis X
Centauri
Centauri ^ 5
Circiui 7i
Bootis A 6
102 Virginis v\ 6
Centauri • 6
Virginis
18 Bootis
Bootis .
20 Bootis
Apodis
Lupi . .
Bootis .
Centauri
Bootis .
Centauri
Centauri
6
6
6
6
6
6
6
6
5
6
Apodis 6|
103 Virginis u^ 6
5 1 Hydre 6
Virginis 7I
2 Librae 6
Bootis .
Librae .
Lupi . . .
Virginis
Lupi . . .
6
6
5
7
5
Right
Ascension*
Jan. I, 1850.
h m •
14 8 6,41
8 9,41
8 20,31
8 49,30
8 53,06
9 !»<»
9 >9.»5
9 30.89
9 49.7a
9 S^M
o 1,25
o 17,97
o 18,26
o 20,41
o 31,12
o 40,69
0 51,08
1 0,15
I 9,89
I 27,41
X 33.05
I 39,02
1 49,05
» 55.97
2 0,67
2 0,69
2 1,17
2 39,31
2 44,26
2 52,11
3 t5.7i
3 11.13
3 38.03
3 48,86
3 51.74
3 56.85 ,
4 H.95
4 28,09
4 41.84
5 ".75
6 0,37
6 15,84
6 32,09
6 33,20
14 16 33,81
Annual
Preccs.
Sec. Var.
■
+1.147
—0,0073
3.13* +0,0083
2,426
2,8x2
Proper
Motion.
■
4-0,012
4-0,006
2,816
4-1,091
—0,372
+3.797
4»"3
2,109
1.865
1.457
3.305
3409
1.303
i.«44
3.133
3.782
3,621
4,698
1.539
3.091
4,225
3.148
1.893
1,138
2,847
4.838
3.«74
2,106
3,568
1,464
3.664
3.714
6,040
3,087
3.449
3.163
3,216
2,950
3.406
3,809
1.985
+ 3.813
—0,0074 I
—0,0018 I —0,078
Logarithms of
4.334 +0,0875 —0,044
—0,0017
4-0,0261
+0,0435
4-0,0681
—0,0067
-0,0003
—0,0070
4-0,0153
4-0,0203
—0,0075
—0,0069
4*0,0121
4-0,0420
+0,0317
+0,1217
—0,0061
•f 0,0066
+0,0756
4-0,0087
4-0,0005
—0,0066
—0,0006
+0,1358
4-0,0476
—0,0062
4-0,0283
-0,0065
+0,0338
+0,0375
4-0,3000
4-0,0066
4-0,0219
4-0,0093
4-0,0113
4-0,0024
+0,0195
+0,0421
4-0,0034
4-0,0424
+0,1565 —0,015
4-0,004
+0,019
+0,009
—0,018
—0,028
—0,0x5
—0,014
4-0,004
+0,003
— 0,C02
—0,007
-0,004
— 0,004
—0,013
4-0,010
-{-0,002
—0,008
-0.035
— 0,0X0
—0,0X2
—0,005
— 0,062
— 0,046
—0,003
—0,0 XX
—0,007
-f-o,oox
+0,005
4- 0,00 X
4-0,003
+0,019
4-0,009 I
-8.9677
8.7540
8.8824
8.7783
9.0599
8.777 X
9.2196
9-4417
8.9034
8.9991
8.9728
8.7667
8.8682
8.77x4
8.7925
8.9136
8.9602
8.7594
8.8952
8.8469
9.x 380
8.841 X
8.7479
9.0206
8.7499
8.7600
8.9582
8.766 X
91639
8.9x78
8.9637
8.8278
8.8580
8.8537
8.87x1
9.3629
8.7448
8.7948
8.7474
8.7514
8.7480
8.78x8
8.8889
8.7446
-8.8900
•8.7639
8.5504
8.6796
8.5775
8.8594
8.5772
9.0209
9.2439
8.7069
8.8028
8.7771
8.5721
8.6736
8.5770
8.5989
8.7206
8.7679
8.5678
8.7043
8.6572
8.9486
8.6522
8.5597
8.8328
8.5625
8.5726
8.7708
8.58x3
8-9795
8.7340
8.78x5
8.6459
8.6773
8.6737
8.69x4
9-1834
8.5666
8.6x75
8.57x2
8.5778
8.5770
8.61x9
8.7200
8.5758
8.72x3
e
d
+0.33x8
-8.867X
04964
+7.7181
0.3849
—8.7098
04490
— 8.3XX6
0.6369
4-8.9999
0.4497
—8.3030
+0.0379
-9-1930
-9.5707
-94315
+0.5795
+8.7557
0.6x52
4- 8.9x61
0.3141
-8.8765
04571
—8.2059
0.3904
—8.6802
0.5 X9X
4-8.2618
0.5326
4-84207
0.3622
-8.776X
0.33x2
- 8.857 X
0.5097
4-8.XC08
0,5777
4-8.7408
0.5589
4-8.6283
0.67x9
4-9.0985
04046
—8.6x24
04900
+7.1855
0.6258
+8.9479
04.980
+7.7719
04614
-8-1345
0.330X
-8.8547
04544
-8.1320
0.6847
4-9.1195
0.588X
+8.7864
0.3134
-8.8645
0.5514
+8.5764
0.3917
-8.6614
0.5639
4-8.6509
0-5711
4-8.6929
0.78x0
+9-M99
04896
4-7-1004
0.5377
+84518
0.5000
4-7-8380
0.5073
4-8.0330
04699
-7.9486
0.5322
+8.3931
0.5808
4-8.7348
04750
-7.7986
+0.5813 +8.7371
212
No.
47*6
4727
47*8
4729
4730
473 «
473*
4733
4734
4735
4736
4737
473«
4739
474<J
474«
474a
4743
4744
4745
4746
4747
474«
4749
4750
475 >
475*
4753
4754
4755
4756
4757
'4758
4759
4760
4761
4761
4763
4764
4765
4766
4767
4768
4769
4770
North Polar
Distance,
Jan. 1, 1850.
e « //
37 30 »3.9
95 >6 55.3
47 46 »5.4
70 2 3,7
150 34 21,6
70 23 16,5
19 5« 44.3
XI 44 52,8
135 21 48,9
H5 4> 33»i
36 45 52.8
74 » »3.4
49 33 »8»»
108 I 5,4
115 8 6,6
43 13 16,2
37 56 21,0
102 40 39,8
134 29 30,9
127 II 33,9
155 57 16,0
53 47 45»3
91 34 9»7
147 46 9,9
96 3 10,3
76 17 56.5
37 59 47,8
73 o 9.»
157 30 28,0
137 37 5M
37 »6 a5»5
124 5 50,9
50 30 53»3
128 49 21,3
13X 33 33.0
166 2 53,3
91 17 58,2
117 3 40,8
97 4 3a,»
101 X 34,3
80 52 6,8
114 7 18,8
134 3» »4.o
83 29 51.5
>34 41 53.5
Annual
Precea.
+
+
7,00
7,00
^.99
6.97
6,97
6,96
6.95
6,94
6,92
6.92
6,91
6,90
6,90
6,90
6,89
6,88
6.87
6.87
6,86
6.85
6,84
6,84
6,83
6,82
6,82
6,82
6,82
6»79
6,78
6,78
6,76
6.76
6.74
6,73
6,73
6,73
6,71
6,70
6,69
6,66
6,63
6,61
6,60
6,60
6,60
SecVar.
—0,166
0.243
0,188
0,219
0.337
0,219
— 0,085
4-0,029
— 0,297
0,323
0,165
0,225
0,193
0,260
0,268
o,x8i
0,169
o,»55
0,299
0,287
0,372
0,201
0,245
0,335
0,250
0,230
0,170
0,227
0,386
0,310
0,169
0,286
0,198
0,295
0,300
0,486
0,249
0,279
0,256
0,261
0,241
0,278
0,312
0,244
—0,312
Proper
Motion.
4-0,03
4-0,41
4-1,96
4-0,12
4-0,06
4-0,06
4-0,01
4-0,20
4-0,26
—0,19
—0,13
-0,07
-0,03
4-0,18
4-0,08
0,00
4-0,09
—0,10
4-0,09
-0,07
—0,07
—0,10
—0,06
4-0,03
—0,01
0,00
-M5
4-0,26
40.03
4-0,12
4-0,12
4-0,09
4-0,06
4-0,02
4-0,18
4-0,27
4-0,11
LogarithmB of
ef
-9.8356
-9-5835
-9-83 H
-9.7708
4-9-4000
-9.7693
—9-8132
-9.7873
4-8.8865
4-9.2984
-9.8390
.9.7522
.9.8323
.9.39x1
.9.2146
4-9.8277 4-1.2305 -9.7245
—8.8923 X.2305 9*7247
-H9-7554 1.2302 9-7252
-f9w|.6o8 1.2297 9.7267
—9.8674 1.2296 9.7269
-1-9-453I
4-9.9002
4-9.9174
-9-7785
-9.8432
4-9.8297
4-9.3650
-h9-7377
—9^.160
-9-5535
—9.8392 4-9.7878
—9.8407 -f-9.8219
—9-4839 —9.2662
4-8.8445 —9.7702
—8.2480
+9-5039
—9.8268
—9.6221
4-9.3600
-9.5730
—9.7408
—9.8429
-9.7596
-1-9-53"
4-9-0504
—9.8450
—8.7101
-9-8357
4-7.875>
•f 8.6x49
4-9-6344
-9.6247
—9.1287
-- 9-5 59a
-9-5045
-9.7057
—9.8847
4-9.6954
—8.36x4
—9.8510
—8.9466
4-9.2981
4-9.8201
4-9.3887
-9.8883
-9.7911
4-9.8228
—9.6706
4-9.7250
—9.7186
-9.7430
—9.9082
—8.2764
-9-5785
— 9.0107
—9.2010
-9.7137 4-9-"9i
—9.2232
4-8.9258
-9-6944
4-8.9360
—9.5296
-9-7639
4-8.9719
-9.7650
X.2294
1.2291
1.2288
1.2285
1.2284
X.2282
X.2279
X.2279
X.2278
1.2276
X.2274
1.2272
X.2270
X.2268
1.2265
1.2264
1.2262
1.2260
1.2259
1.2258
1.2258
1.2258
X.2250
1.2249
X.2247
1.2243
X.224X
1.2238
X.2236
X.2235
1.2234
X.2230
X.2227
X.2224
1.22X6
1.2208
X.2205
X.220I
X.220X
4- 1.2201
9.7273
9.7282
9.7288
9.7297
9,7299
9-7303
9.7311
9-73"
9.7312
9-73 »8
9.7322
9.7327
9.7332
9-7337
9-7345
9-7348
9-7351
9-7356
9.7359
9.7361
9-7361
9-7362
9-7380
9-7383
9.7386
9-7398
9.7400
9.7408
9.7414
9-74»5
9-74>7
9.7426
9-7432
9-7439
9-7458
9-7476
9.7483
9.7491
9.7491
.9.7491
1849
1846
1847
1848
1859
1852
1854
1850
1851
1853
1856
1855
1858
1857
■ • • •
i860
31
28
Taylor.
32
49
33
in. 1 770
ii.1622
V.2594
41
42
37
36
40
45
iiLi768
iLi6i9
ii.1620
iLi62i
5875
Bris-
bane.
Varioos.
4840
ii.1623
iLi625
iLi624
V.2601
UL1773
lu.1775
43
iLi626
T.2606
44 iii-1776
58814848
58794847
5892
4852
4855
58914859
58954863
46
50
5>
53
55
1111782
V.2615
59
58
62
64
69
68
66
71
67
11. 1 627
iiii777
IL1628
T.2611
iil.1780
U.1629
11. 1630
lii.1785
ii.1631
11. 1632
111.1787
111634
ilLi788
li.1635
5893 4864
58904869
5901 4873
59074879
59"
59«2
4883
4884
5885 4874
5929
5928
4902
59274903
G2088
M565,J322
G2089
M566
R368
B.F X949
B.H 1535
J323. R370
R369
B.F 1962
B.P 1953
B.F 1955
M567
R371
B.H 256
«
R372
M568
B.F 1965
R373
B.F 1967
G2100
R375
R374
59174887). B.F 196 1
M569
M 570
B.H 234
B.F 1969
R376
\
No.
477*
477a*
4773*
4774
4775
4776*
4777
4778*
4779
4780
47S1
4781
4783*
4784
4785
4786
4787
4788*
4789
4790*
479 »
4791
4793
! 4794
' 4795
479^
47^«
. 4«^
Conitdlation.
Mag.
Bootis ..
Libne ..
Virginis
Centauri
BootU ..
Hjdne .
Libne .
Bootis ..
Lupi
Ceotauri
7
7*
5i
64
6
7
7*
6
7
8
6
64
5i
6
64
7*
64
4
Octantii 64
Lapi
105 Virginis ^ 5
Lopi 6
Libne 7
106 Virginis 6
Hydru
Circini
Bootis
52 Uydne
ta Bootis /
X04 Virginis
Libne
Circini
23 Bootis 9
Circini .
Bootis .
VirginU
VifginU
4*01
4f</»
4<03
4S04
4805
4806
4807
4808
4809*
4810
4811
4811
4813
4814
481$
''ttpJ V
Virginis
BooiU
t4 B^foiis g
Bootis
6
6
64
64
7
5
7
7
6
6
CenUuri I neb.
Centauri 64
3$ Bootis «
BootU
26 Bootis
Centauri
27 Bootis . .
Centauri
LibrK .
Lupi . . . ,
r
4
6
6
3
34
6
7
6
Right
Ascension*
Jan. I, 1850.
Annual
Preces.
H «6 37,39 I 4-1,953
Sec Var.
Proper
Motion.
16 37»54
16 43»6i
16 49,54
16 56,05
17 10,34
17 10,41
17 16,28
»7 34.34
«7 49.5*
17 59.71
x8 49,91
19 21,79
»9 »4.43
19 29,05
19 32,29
19 38.25
19 43,06
»o 5,49
20 15,77
20 23,41
20 28,88
20 29,79
20 31,67
20 47,38
21 22,32
" 3.»4
22 11,93
22 12,21
22 23,99
22 32,78
22 42,21
*3 »4.n
23 24,74
43 4»44
»4 3 '.34
24 38,72
»5 »«.93
25 41,10
»5 4345
26 0,24
26 241
26 3,47
*6 24.64
14 26 31,95
3,216
».985
3.739
*.955
3.44«
3.440
2,484
3,838
4.306
3443
4,868
2,450
3491
».794
3.H3
3.H3
4,861
2,069
20,732
3.950
3.09*
3.830
3.197
3.J55
4,888
2,488
3.050
3."9
34*8
3.99*
3."7
».573
2,120
*.35»
4.»35
3.767
».594
2,660
*.735
3.774
2.427
3.759
3.357
+ 3.885
+0,0211
+0,1318
—0,0058
+0,0232
—0,0012
+0,0086
+0,0122
+0,1301
—0,0050
+7.0314
+0,0501
+0,0068
+0,0422
+0,0105
+0,0089
+0,1311
—0,0052
+0,0056
+0,0077
+0,0198
+0,0521
+0,0077
—0,0042
—0,0050
—0,0056
+0,0688
+0,0371
-0/5037
—0,0029
—0,0017
+0,0372
—0,0050
+0,0363
+0,0164
+0,0436
+0,0025
+0,0113
+0,0034
+0,0375
+0,0025
+0,0211 I
+0,0123 I
—0,0058
+0,0436
+0,0786
I
+0,003
—0,008
—0,006
—0,019
+0,004
—0,012
—0,006
+0,009
+0,007
+0,003
+0,001
—0,002
—0,004
—0,024
+0,01 1
—0,002
0,000
—0,008
+0,001
+0,020
+0,003
0,000
—0,005
+0,009
+0,002
—0,030
+0,331
+0,006
—0,004
—0,008
—0,004
+0,002
+0,001
—0,003
+0,006
Logarithms of
h
-8.7470
8.7497
8.7444
8.8679
8.7464
8.7880
8.7517
8.8437
8.8944
9.0223
8.7869
9-H77
8.8481
8.7955
8.7647
8.7399
8.7485
9. 143 1
8.9532
0.0989
8.9185
8.7368
8.8845
8.7424
8.7388
9.1426
8.8314
8.7345
8.7352
8.7755
8.9239
8.7344
8.8065
8.9293
8.8645
8.9824
8.8561
8.7971
8.7810
8.7652
8.8546
8.8383
8.8503
8.7549
-8.8834
•8.5785
8.5813
8.5763
8.7002
8.5792
8.6217
8.5855
8.6778
8.7298
8.8587
8.6240
8.9882
8.6907
8.6383
8.6079
8.5832
8.5922
8.9872
8.7987
9-945*
8.7653
8.5840
8.7317
8.5897
8.5872
I
8.9933 j
8.6849 ;
8.5886 ,
8.5893 !
8.6304 I
I
8.7794 I
8.5905 '
8.6654 '
8.7882
8.7*45
8.8458
8.7199
8.6638
8.6490
8.6333
8.7238
8.7077
8.7197
8.6258
■8.7547
+04702
0.5074
04749
o.57»7
04705
0.5367
0.5106
0.3952
0.5841
0.6341
0.5369
0.6873
0.3892
0.5429
04462
04974
0.5109
0.6867
0.3158
1.3167
0.5966
04902
0.5832
0.5047
04989
0.6891
0.3959
04843
OlAAAjO
■ ' 1^ I
0.5350
a6oi2
04937
04104
0.3263
o.37»5
0.6268
0.5760
04140
04249
04369
0.5768
0.3S51
0.5750
0.5260
! +0.5894
-7.9379
+8.0297
-7-7985
+8.6903
-7.9297
+843H
+8.0928 1
—8.6319 1
+8.7473 1
+8.9531 '
I
+84312 1
+9.11x8
-8.6476
+84785
—8.2967 ;
+7.7168 j
+8.0899
+9.1066 '
-8.8529 .
+0.0985
+8.7952 ;
+7.1697 j
+8.7313 '
+7.9521 I
+7-7739
+9.1064
—8.6096
—7.1526
+7-5*99
+8.3957
+84k>68
+7.5067
—8.5362
-8.8168
—8.6940
+8.9005
j +8.6768 ,
I -8.5093 I
-84431
-8.3557 .
I
+8.6758 j
-8.6369 ,
+8.6660 I
+8.»843 I
+8.7371 I
No.
[4771
477*
4773
4774
4775
4776
4777
4778
4779
4780
4781
478a
4783
4784
4785
4786
4787
4788
4789
4790
479 >
479a
4793
4794
4795
4796
4797
4798
4799
4800
4801
480a
4803
4804
4805
4806
4807
4808
4809
4810
4811
481a
4813
4814
4815
North Polar
Diftancet
Jan. I, 1850.
M
81 4 19,0
xoo 59 4»9
83 »9 44-4
131 38 5,a
81 13 4a,3
116 10 i6,a
loa 40 15,6
5» 6 45.5
135 »7 3.7
148 31 8,a
116 9 50,8
157 a a3,3
50 55 37»o
118 48 50,0
70 5 53,0
95 a6 a8,7
loa 40 50,7
156 50 53.6
37 ^7 15.8
>77 30 34.5
138 50 41^
9> 33 9.4
134 38 53.4
99 19 40,6
96 13 »5.3
156 56 43.9
53 7 43.6
88 a9 57.6
93 34 a4,8
114 38 48,5
139 47 i7,a
93 ^3 37.8
57 3» 19.3
39 »8 55,7
47 31 aa^
145 53 53.4
131 a6 6^
58 58 3.4
6a 39 18,3
67 4 35.8
131 a9 44,6
51 a 0.9
130 51 18,8
109 46 44,8
>35 35 ".7
Annual
Preces.
4-
+
M
6,60
6,60
6,59
6.59
6,58
6.57
6.57
6,56
6.55
6,54
6,53
6.49
6,46
6,46
6.45
6.45
6.45
6,44
6,4a
6.41
6,41
6,40
6,40
640
6.39
6,36
6,3a
6,3a
6,3»
6,31
6,30
6,a9
6,a6
6,a6
6,a4
6,ao
6,19
6,15
6,14
6,14
6,ia
6,ia
6,xa
6,10
6,09
Sec. Var.
t/
'0,a4a
o,a63
0,145
0,307
o,a4a
o,a83
o,a66
o,ao4
0,316
0.355
o,a84
0,404
o,ao4
o,a9i
o.»33
o,a6a
o.a7i
0,406
0,173
1.737
0,331
0.459
o,3ai
o,a68
0,265
0,41a
o,aii
0,259
o,a65
o,a9i
0.339
0,265
o,aao
o,x8x
o,aoi
0,364
0.324
o,aa4
o,a30
o,a37
o,3a7
o,axi
0,326
o,a9a
•0,338
Proper
Motion.
//
-f-0,06
-1-0,01
—0,03
4-0,03
+0,19
+0,01
—0,19
+0,03
-0,93
+0,04
4-0,04
4-0,08
—0,01
4-0,43
-1,3a
4-o.a7
4-o,oa
4*o,a8
-f-o,o6
4-0.05
—0,4a
0,00
—0,06
—0,06
-0,04
—0,0a
4-0,09
— o,aa
+0,15
—0,13
—0,05
4-o,ia
—0,14
4-0,08
4-0,08
—0,0a
LogarithmB of
-9-7125
-9.5038
-9.6944
4-8.6930
—9.7116
-9.149a
-9-4768
—9.8380
4-8.9931
-f 9.4081
-9.1455
4-9-5502
—9-8434
—9.0304
—9.7800
-9.5773
-9-4739
4-9-55^
-9.8570
4-9-7444
-f-9.i68a
-9.6314
4-8.9805
-95449
—9.5669
4-9-5594
—9.8434
-9.6533
-9.5987
—9.1807
4-9.4167
—9.6007
-9.8339
-9.8631
-9.8551
4-9-3890
-1-8.8143
—9.8309
— 9.8184
—9.8000
4-8.8395
—9.8533
+8.7853
-9-3I5J
4-9.0881
1/
4-9.1087
-9.1978
4-8.9718
-9.7399
4-9.1006
—9.5616
—9.3583
4-9.7052
-9.7694
-9.8471
—9.5604
-9.8791
4-9.7138
-9.5973
4-9-4461
• 8.8909
-9-4553
-9-8773
-f-9.8i3o
—9.9136
—9.7896
-8.3456
-9-7595
—9.1334
-8.9474
-9.8754
4-9.6888
4-8.3385
—8.7051
-9.5303
-9.7939
—8.6831
4-9.6385
4-9.7963
4-9-7379
-9.8353
-9.7378
4-9-6183
4-9.5678
4-9-4961
-9.7364
4-9-7037
—9.7308
-9-4340
-9-7583
-)-I.3300
1. 3300
1.3199
1.3197
1.3196
1.3193
1.3193
1.3193
I.3188
1.3 184
x.ai8a
1.3171
1.3164
1.3164
1.3163
1.3163
i.ai6i
1.3160
1.3155
1.3153
1.3151
1.3149
1.3149
1.3149
1.3145
X.3138
1.3138
i.3ia6
1.3136
1.3134
1.3133
1.3 130
I.3I10
1.3 110
1.3106
1.3095
1.2093
1.3083
1.3078
1.3078
1.3074
1.3073
1.3073
1.3068
4- 1.3067
-9-7493
9-7493
9-7496
9-7499
9.7502
9-7508
9.7508
9.7511
9.7530
9.7537
9-753 »
9-7554
9.7569
9.7570
9.7573
9-7573
9.7576
9-7578
9.7588
9-7593
9.7596
9-7599
9-7599
9.7600
9.7607
9.7643
9.7641
9.7645
9.7645
9.7650
9-7654
9-7658
9.7677
9.7677
9.7684
9.7706
9.7709
9.7738
9.7736
9-7737
9*7744
9-7745
9-7745
9-7754
•9.7758
n
1861
1863
1864
1863
1867
1865
1866
1868
1869
1870
1871
Tftylor.
73 111.1790
701111.1789
73 ii.1636
. . . V.3634
75 iii-1791
76 1111793
v.36a8
▼.3630
78 Iv. 947
83
86
84
U.1637
IIL1796
ii.1638
85 iii.1797
93
il.1639
Bris-
bane.
59304904
5937
59344909
593149"
Various.
59494945
5942
5843
4886
▼.3639 59504938
il.1640 ....
5951
90
87 ,i»i-i799
89 ili.1800
91
96
11.1641
Hi. 1804
95 111.1803
98
103
105
104
113
4930
59484933
5971
▼-4650 59644945
iiii8o5
lit 1808
ill. 1809
▼.1656
ill. 18 10
11.1643
114
109
117
110
116
"3
0.1645
11. 1644
11. 1646
ill. 18 13
11. 1 647
m.1814
59744957
59844960
±
B.F 1970
M 571
B.H 335
B.F 1973
M 573
B.P 1976
R377
4918 R 378
B.P 1980
B.F 1973
M 573
J 337
J 330
M 574
R379
B.P 1983
B.P 1981
5993 4968
59944969
5995 4971
J331.R381
B.P 1984
63116
R38a
B.P 1988
J33a,R383
M575
215
.
No.
4816*
4817
4818
4819
4820*
4821
4822
4823
4824
4825
4826
4827
4828*
4829
4830*
4831*
4832
4«33
4834
4835
4836
4837
4838
4839
4840*
4841*
4841
4843
4844
4845
4846
4847
4848
4849
4850
4851*
4852
4853*
4854
485s
4856
4857*
4858
4859
4860
216
Constellation.
Bootis .<
Draconis
Centauri
Lupi
Bootis ..
Mag.
6
6
6
6
6
Lupi Pi 5
5 Ursse Minoris .... 4
28 Bootis V 5
Librae
Bootis 6
Bootis
Bootis
Libne
Lupi . .
Bootis
7
64
7
6
6
Centauri a'
Centauri a^
Apodis a \\
Draconis ' 6
I
Circini a
3 Librae 7
Librae 7
Hydrae 64
Lupi a I 3
Librae 7
Bootis .
Centauri
33 Bootis .
Centauri
6
5
6
6
Bootis 5i
Bootis
29 Bootis ir
Librae
30 Bootis C
31 Bootis
Centauri
Centauri
32 Bootis
4 Libne
107 VirginiB ft
Centauri
Librae .>
Centauri
Octantis
Lupi ...
6
ik
7i
3i
5
6*
5
6
6
4i
7
7
5i
6
6
Right
Ascension,
Jan. 1, 1850.
Annual
Preces.
h m ■
■
14 27 12,38
+1,453
»7 >3.33
M39
27 20,74
3.733
»7 3M5
3.887
27 48,30
a.545
»7 49.93
+ 3.988
27 54.20
-0,244
28 8,83
+1,598
a8 17,57
3.198
28 30,85
1.456
a8 35.9»
1.977
28 37,12
2,191
»9 ».55
3.138
a9 ".34
3.908
19 H.9S
1,103
29 26,46
4.488
29 28,00
4.488
29 29,31
7.024
30 a6,23
M34
30 *7.77
4.768
30 43,12
3r4f»
30 56,89
3.1 »4
30 57.01
3.471
31 58,96
3.945
3» 14.51
3.418
32 34,61
2,265
3* 39.59
3.697
33 i5.»7
2,240
33 17.47
4.647
33 30.03
1,900
33 31.09
2,861
33 40,55
2,816
33 58.56
3.141
33 59.»3
1.857
34 «6,99
2,942
34 a4.»o
4,260
34 30,02
3.645
34 3^.53
2,888
34 34.06
3.4^9
35 9.70
3.»44
35 40r*6
4.344
35 40,75
3.436
35 48.03
3.649
36 3.»8
9.561
14 36 28,51
+4.»34
SecVar.
Proper
Motion.
—0,0048
+0,0093
+0,0345
+0,0434
—0,0040
+0,0498
+0,1202
—0,0034
+0,0103
—0,0046
—0,0031
—0,0048
+0,0117
+0,0441
—0,0042
+0,0860
+0,0860
+0,4195
+0,0167
+0,1099
+0,0196
+0,0108
+0,0209
+0,0455
+0,0189
—0,0046
+0,0313
-0,0044
+0,0964
—0,0015
+0,0012
+0,0003
+0,0117
+0,0011
+0,0030
+0,0654
+0,0283
+0,0018
+0,0195
+0,0085
+0,0708
+0,0189
+0,0284
+0,9415
+0,0558
—0,009
—0,030
+0,010
0,000
+0,017
+0,003
+0,011
—0,001
—0,060
—0,025
-0,470
-0,470
—0,015
—0,029
+0,007
—0,009
—0,002
—0,004
0,000
—0,005
+0,017
+0,017
+0,004
0,000
+0,038
+0,004
+0,005
-0,027
—0,008
—0^003
+0,002
+0,01 1
Logarithms of
—0,003
—0,194
-8.8287
9-0832
8.8401
8.88 It
8.8039
8.9076
9-3539
8.7903
8.7312
8.8248
8.9516
8.8952
8-7339
8.8819
8.9164
9.0281
9.0280
94208
9.1143
9.0858
8.7629
8.7285
8.7686
8.8846
8.7574
8.8648
8.8180
8.8695
9.0500
8.9561
8.7316
8.7375
8.7264
8.7313
8.7222
8.9579
8.8008
8.7268
8.7571
8.7174
8.9741
8.7525
8.7990
9.6051
-8.9202
-8.7026
8.9573
8.7146
8.7563
8.6803
8.7840
9.2306
8.6680
8.6094
8.7040
8.8311
8.7748
8.6150
8-7644
8.7991
8.9108
8.9109
9.3038
9.0010
8.9726
8.6507
8.6172
8.6573
8.7773
8.6512
8.7599
8.7133
8.7672
8.9485
8.8547
8.6304
8.6368
8.6270
8.6318
8.6239
8.8600
8.7034
8.6294
8.6599
8.6225
8.8813
8.6596
8.7066
9'5«37
-8.8304
+0.3898
0.1581
0.5720
0.5896
04056
+0.6007
-9.3876
+04147
0.5048
0.3903
0.2960
0.3407
0.5102
0.5920
0.3229
0.6521
0.6521
0.8466
0.0912
0.6783
0.5367
0.5070
0.5405
0.5961
0.5350
0.3551
0.5678
0.3503
0.6671
0.2786
04565
04496
0.5107
04560
04686
0.6294
0.5617
04607
0.5376
04975
0.6379
0.5360
0.5622
0.9805
+0.6163
—8.6143
— 9W0363
+8.6441
+8.7344
-8.5423
+8.7838
-9-34«5
-84945
+7-9131
—8.6072
—8.8571
—8,7625
+8.0396
+S.7383
— 8.8008
+8.9665
+8.9664
+94118
—9.0752
+9.0406
+8.3785
+7.9641
+84116
+8.7469
+8.3565
-8.708S
+8.5989
-8.7194
+8.9968
—8.8677
—8.1207
—8.2050
+8.0295
—8.1262
-7.9071
+8.8710
+8.5541
—8.0556
+8.3714
+7.6579
+8.8957
+8.3531
+8.5517
+9.6015
+8.8141
I
I
No.
4816
♦817
4818
4819
4820
4821
138 46 7.9
48x2
13 38 I4.«
4823
59 3* 3»7
4824
98 57 11,1
4825
52 42 43,6
4826
4827
4828
4829
4830
4831
4832
4«33
4«34
4«3S
4836
♦837
4838
4«39
4840
4841
4«4a
4843
4844
484s
4846
4847
4848
4849
4850
4851
4852
4853
4854
4855
4856
4857
4858
4859
4860
North Polar
Distance,
Jan. I, 1850.
52 22 32,9
26 8 59,5
129 33 7,1
135 28 36,2
56 48 17,8
36 26 28,0
4a 33 >5.6
10 1 39 52,4
135 55 a*»o
39 58 36.9
150 12 53,8
ISO 12 37,4
168 24 1,9
23 56 56,0
154 19 0,9
114 22 31,2
99 54 i5»5
116 4 20,3
136 44 26,2
"3 H 38,7
45 4* 3*»9
127 8 45,7
44 5^ 48*2
152 13 51,7
35 '9 38.*
75 49 8,6
72 56 7,1
101 35 24,5
75 37 3«»»
81 II 36,9
I4f 57 45.3
124 31 26,3
77 41 »>»8
114 21 17,1
95 o 10,6
146 35 5».o
i»3 30 4.3
124 33 15,2
172 36 39,9
141 34 8,1
Annual
A rcc68*
4-
It
6,06
6,06
6,05
6,04
6,03
6,03
6,02
6,01
6,00
5.99
5.99
5»98
5»9^
5.94
5.94
5.94
5.94
5.94
5.89
5.89
5.87
5.86
5.86
5.80
5.79
5.77
5.77
5.74
5.73
5.7*
5.7a
5.7 «
5.70
5.70
5.68
5.67
5.67
5.67
5.66
5.63
5.60
5.60
5.60
5.58
5.56
SecVar.
—0,214
0,126
0,326
0,340
0,223
-0,350
+0,021
~ 0,228
0,281
0,216
0,174
0,193
0,286
0,346
0,186
0,397
0.397
0,622
0,110
0.4*4
0,307
0,287
0,310
0.354
0,308
0,204
0.333
0,203
0,421
0,172
0.259
o.*55
0,294
0.259
0,268
0,388
0,332
0,263
0.3 »4
0,287
0,398
0,315
0.335
0,878
—0,380
Proper
Motion.
LogaritHmi of
—0,05
+0,14
-|-0,22
+0,03
—0,12
-1-0,04
-1-0,05
-0,30
+0,04
-0,34
-l-o,34
-0,83
-0,83
—0,05
+0,26
-f-0,02
-f-0,06
-fo,i3
•fo,o8
4-0,06
+ 0,10
-1-0,13
-f-0,06
+0,17
—0,02
+0,04
0,00
4-0,02
4-0,28
4-0,26
4-0,07
4-0,01
4-0,33
-9.8509
4-9.6892
—9.8628 4-9.8566
4-8.6739 —9.7073
4-9.0920
—9.8402 4~9*64io
4-9.A206
—9.8368
-9.8319
-9.5249
-9.8519
-9.8713
—9.8683
-9^.809
4-9.1268
-9.8714
4-9-49*9
4-9.49*9
4-9-7053
—9.8656
4-9-5587
-9-1553
—9.5081
—9.0821
4-9.1787
-9.1855
—9.8704
4-8.4346
-9.8724
4-9.5403
-9.8793
-9.7580
—9.7762
-9-4771
-9.7596
-9.7196
4-9-4x78
— 7.5682
-9.7459
-9.1393
-9-577*
4-9-4556
—9.1688
4-0,19 —6.9031
4-9-7547
4-0,01 |4-9*35i*
-9.7561
-9.7788
4-9*8901
4-9.6063
—9.0940
-f- 9.6840
4-9.8070
4-9-7687
—9.2066
-9.7568
4-9-7847
-9.8387
-9.8387
-9.8913
4-9-8597
-9-8536
-9.5141
-9.1336
-9.5410
-9.7589
-9-4953
4-9-7397
-9.6765
4-9-7446
—9.8412
4-9.8059
4-9.2834
4-9.3616
— 9.1966
4-9.2885
4-9.0781
—9.8061
—9.6462
4-9.2216
—9.5080
-9.8323
— 9.8x26
-9.4917
-9-6445
—9.8868
-9.7837
4-1.2057
X.2057
1.2055
1.2053
1.2049
1.2048
X.2047
1.2044
1.2042
1.2038
1.2037
1.2037
1.2031
1.2026
1.2025
1.2025
1.2025
1.2024
1.2011
1.2010
1.2006
1.2003
1.2003
1.1988
1. 1984
1.1979
1.1978
X.1969
1.1966
1.X965
1.1965
1. 1963
X.1958
t.1958
1.1953
1.1952
1.1950
t.1950
1.1949
X.1940
1.1932
1.1932
1.1930
1. 1926
4- 1. 1910
I
n
-9-7775
9-7775
9-7778
9-7783
9.7790
9.7790
9.7792
9.7798
9.7802
9.7808
9.78x0
9.7810
9.7820
9.7829
9.7830
9.783 X
9-7831
9.7832
9-7855
9-7856
9.7862
9.7S68
9.7868
9.7893
9-7899
9.7907
9.7909
9.79*4
9.7929
9.7930
9.7930
9.7934
9.7941
9-794*
9.7948
9-7951
9-7953
9-7954
9-7955
9-7969
9.7981
9.7981
9.7984
9.7990
-9.8000
1873
1872
1878
1875
• . . .
1876
1877
1879
1874
1880
118
Tftylor.
v,2667
UI.X8I5
iLx648
136 iii652
124 iix65o
121 iv. 956
128 iii.1819
131 iii.1820
BrU
bane.
6002
6001
4981
4974
60C3 4976
127 ii.1651
125 iiLi82i 60184987
iL 1653 60144990
{1.165460x74991
11164959804980
0.165560x24995
X34 11. 1656 6031
X37 iii.1826
135 m.18256033
V.2680 6034
6049
141 111.1830
X49 iiLi832
156 m.1833
H5
147
X46
152
155
X50
157
X54
158
»59
ii.1658
ILX659
It. 962
11.1660
11.1662
▼.2688
li.i66i
11. 1664
▼.2690 6065
IL1665
iii.1836
6048
6039
5007
6057
6063
6075
6071
6074
501 X
5015
5024
5029
5031
VuioiM.
B.F X992
62x23
B.F 1991
J 333
B.F 1993
A 330
G 2x27
M576
B.F 1996
J 335
J336,R385.
J334.R384
62x32
B.F 1995
J 337
B.F 2001
J 338
R386
62x38
M578
5039
5022
P 578, J339
W789
M579.J34Q
R387
R389
S»A»U»
(2E)
217
No.
1
4861
4863*
4864
4865
4866*
4867
4868
4869*
4870*
4871*
4872
4«7S
4874
487s
4876
4877
4878
4879
4880*
4881
4882*
4883
4884*
4885<'
4886
4887
4888*
4889
4890
4891
4892
4893
4894
489s
4896*
4897*
4898
4899
4900
4901
4902*
4903
4904
4905
CoBitellitioo.
Lnpi . . . -.
Lnpi
Bootii
34 Bootit
54 Hydne
OctMitii
libne
5 Libne
108 Virginii
BootU
Octtnttf
Centaari
35 BootU 0
DFaconii
Apodis
36 Bootis i
55 Hydne
109 Virpms
Libne
56 Hydne
Bootis • • • • •
57 Hydne
Octantis
Hydne
Bootis
Virginifl
Lnpi
Libne
Apodis
7 Libne ft
58 Hydne
Lapi •
Circini (
8 Libne
9 Libne *
Libne
Bootis
1 1 Libne
Cirdni
10 Libne
Lapi
Bootis
38 Bootis A
Cirdm
37 Bootis ^
Mag.
6
6
6
4i
5i
7
6
6i
6
6
4i
6
6
3
Si
4
7
S
7
5
6
7
7
7i
6
6i
6
5
5
5
6
6
3
6
H
6
6
7
6
6
6
6
3l
Right
Ascension,
Jan. I, 1850.
h m ■
14 36 28,56
3^ 34.97
36 35,70
36 49.91
37 «9»83
37 »o,53
37 4«>.99
37 4*.03
37 51.50
37 55.*^
38 4»a3
38 11,16
38 I4.«7
38 18,29
38 11.99
38 26,20
38 40,03
38 40,24
38 4».39
39 0,00
39 0,25
39 ".51
39 >5.96
39 48.27
39 50.04
39 50.65
40 14.74
40 39.^6
40 58,86
4» ^.38
41 *9M
41 52,47
42 6,56
42 23,92
4» 35.37
43 "»93
43 14.04
43 »4r46
43 '^.90
43 **f89
43 *7.7o
43 3».o9
43 57.96
44 4.00
14 44 28,28
Annual
Preces.
a
+3*9^9
4.H>
».4*5
»t637
9.740
S.389
S.»95
S.051
».3»9
9.3 »8
4.334
2,800
»r475
5.785
2,623
3.468
3.033
3.393
3.478
2,191
3,488
9.5 »o
3,468
2,270
3.031
4,202
3.448
6,547
3.»78
3.518
3.878
4.966
3.310
3.3"
3.340
*.377
3,096
4,664
3.350
3.734
2.581
».n9
4,560
+1,755
SecVar.
+0,0455
+0,0562
•*o/)039
— 0/)022
+0,0197
+0,9776
4-0,0168
+0.0134
+0^)058
—0,0040
+0,8636
+0,0686
+o/}oo3
+0,0081
+0,2093
— 0/}022
+0,0199
+0,0054
+0,0169
+0,0202
-0,0037
+0,0206
+0,9022
+0,0198
—0,0038
+0,0053
+0,0586
+0,0188
+0,3059
+0,0126
+0,0216
+0.0387
+0,1171
+0,0136
+0,0136
+0,0146
—0,0034
+0,0071
+0,0904
+0,0150
+0,0309
— 0,0022
—0,0030
+0,0818
+0,0001
Proper
Motion.
—0,013
+0,007
+0,005
—0,013
— o/x>9
+0,002
—0,015
—0,006
0,000
—0,020
—0,001
+0,002
—0,004
-0,009
0,000
+0,046
—0,005
+0,003
+0,009
—0^009
-0,039
+0,001
—0,015
+0,007
+0,071
—0,003
—0,002
—0,005
+0,004
—0,020
—0,001
—0,003
+0,013
+0,003
—0,005
4*0,012
Logarithms of
a
h
-8.8783
-8.7885
8.9217
8.8323
8.8134
8.7241
8.7639
8.6755
8.7544
8.6679
9.61 18
9.5*54
8.7403
8.6552
8.7265
8.6414
8.71x7
8.6272
8.8343
8.7501
9.5811
94975
8.9638
8.8806
8.7318
8.6488
9.0379
8.955 «
9.»343
9.1518
8.7635
8.6813
8.7530
8.6717
8.7107
8.6294
8.739*
8.6580
8.7541
8.6741
8.8666
8.7866
8.7558
8.6765
95894
9.5104
8.7507
8.6738
8.8444
8.7676
8.7089
8.6321
8.9257
8.8505
8.7452
8.6715
9-3*44
9.2520
8.7186
8.6467
8.757a
8.6867
8.8407
8.7717
9.0849
9.0168
8.7201
8.6532
8.7199
8.6537
8.7228
8.6589
8.8090
8.745*
8.7031
8.6394
9.0208
8.9572
8.7237
8.6608
8.8013
8.7384
8.7617
8.6990
8.8659
8.8049
8.9960
8.9354
—8.7272
-8.6681
+0^5987
0.617X
0-3848
04211
0.5394
0.9886
0.530P
0.5179
a3672
0.9693
0.6369
04472
ax688
0^7623
04188
0.5401
04819
05306
0.54*3
03406
05426
0.9782
0.5401
0.3559
04815
06235
0.5376
08161
05157
0.5463
05887
0.6960
0.5198
0.5199
05238
03761
04908
06688
0.5251
0.5722
04118
03301
06589
+04402
+8.74"
+8.8167
-8.5969
-84234
+8.377*
+9-6o«3
+8.2854
+8.1345
-7.0854
—8.6521
+9.577*
+8.8825
—8.2124
-8.98H
+9-»*39
-84310
+8.3788
-7.3553
+8.2874
+8.3874
—8.7222
+8.3979
+9.5856
+8.J744
-8.6783
-7.3770
+8.8266
+8.348*
+9-3**4
+8.0874
+84191
+8.6741
+9-0435
+8.*435
+8.*445
+8.1927
—8.6025
+7.1679
+8.9637
+8.2075
+8.5826
-84505
—8.7282
+8.93*3
-8.2555
No.
4S6X
4861
4S63
4864
4865
4S66
4867
4868
4869
4870
4871
487*
4«73
4874
4«75
4876
4«77
4878
4«79
4880
4881
4882
4883
4884
4885
4886
4««7
4888
4889
4890
4891
489A
4893
4«H
4«95
4896
4«97
4898
4899
4900
4901
49M
4903
49<H
4905
North Polar
Dittanoe,
Jul i» 1850.
U^ 4« «4.7
141 44 36,0
5* 3« 4.«
6a 49 53.6
"4 4< 7»5
172 45 3M
no 32 13,7
104 49 28,7
88 38 42,2
48 54 «5.7
172 14 41,6
146 I 49,8
72 23 49,6
28 5 48,7
162 34 13,9
62 17 26,6
"4 59 31.7
87 28 17^
no 41 34,2
"5 »7 *3.3
44 10 40,2
1 16 o 53,9
17* a5 35»a
114 Sf 48^
46 59 12,7
87 19 50,6
«44 44 3».7
"3 37 54»o
x66 2 51,6
103 31 12,5
117 19 54.6
132 57 3,2
155 22 17,0
105 22 xi,8
105 H 54.4
107 9 46,2
5» 34 ".3
91 40 14,6
151 15 16,2
107 43 59»4
127 10 54,8
^ 45 37.3
43 15 22,6
149 »9 3»»5
70 16 28»4
Annual
+i5.5fi
»5.55
>5.55
15.54
X5.51
i5.5>
«5.49
i5»49
I5.4«
i5.4«
15.47
^5.47
15^6
»5.46
i5»45
15.45
»544
«5.44
>5.44
»5.4»
15.4*
15.41
'5*4^
15.37
«5.37
15.37
»5.35
«5.33
»5.3i
»5.3o
15,26
15.14
»5.»3
15,22
i5.>8
i5.««
,i5.«8
i5.>«
»5.«7
>5.»7
i5.«6
>5.H
i5.»3
+ 15,11
SecVar.
Proper
Motion.
-0,365
o,3««
0,223
O.H3
0,320
0,900
0.3H
0.305
0,283
0,2x6
0,865
0403
0,260
0,137
0.538
0,244
0,323
0,282
0,316
0,324
0,204
0,326
0,888
o.3»5
0,2x3
0,284
0.394
0.3H
0,617
0,309
0,332
0*367
0.47I
0.3H
o.3»5
0,318
0,227
o.*95
o.4f5
0,320
0.35^
0,246
0,205
0,436
.0,264
u
+0,03
—0,02
— o,ox
+0,08
+0,20
+0,03
—0.05
—0,08
4-0,02
+0,61
0,00
+0,08
+0,02
4-0,12
+0,09
+0.05
+0,07
0,00
4-0,03
4-0,10
4-040
4-0,01
4-0,04
4-0,15
4-0,14
4-0,07
4-0,07
+0,17
4-0,14
—0,03
—0*04
4-o,ox
4-0,02
4-0,09
—0,02
4-o,x4
Logaritbma of
4-9.2x22
+9-35^
—9.8623
— 9.829X
—9.1072
4-9.7590
—9.2639
-9-4099
—9.6521
—9.8711
+9-7573
+9-455^
—9.7826
-9.8845
4.9.6795
-9-8330
—9.0920
—9.6644
—9.2562
—9.0682
—9.88x4
—9.0382
4-9.76x6
-9.0924
—9.8782
—9.6660
4-9-397*
-9.1430
4^9.7180
-9-43*7
— 8.9450
+9-0955
4-9.6127
—9.3908
-9.3897
-9.3460
—9.8728
-9.6177
4-9.5616
-9.3304
4-8.6955
—9.8441
—9.8894
+9-5379
-9.7997
-9-75*5
—9.7846
4-9-6730
+9-5488
—9.5112
—9.8850
-9-4330
-9.2959
4-8.2614
+9-7053
-9.8833
—9.8059
4-9.3676
+9-83*5
—9.8664
+9-554*
—9.5122
4-8.5310
-9-4345
-9.5191
+9-7415
-9.5276
—9.8816
-9.5083
4-9.7184
+8.5526
-9.7847
—9.4862
—9.8697
-9.2513
-9.5438
-9.7146
-9.8395
-9.3037
-9.3047
-9.3490
4-9.6725
-8.3438
—9.8218
-9:3624
—9.6600
+9-5674
+9-7402
—9.8130
+9-4053
4- 1. 1920
1.1918
1.1918
1.1914
1.1907
1,1907
x.1901
1.1901
X.1899
1.1898
X.X895
X.1893
1.1892
1.1892
1.1891
X.1889
X.1886
1.1886
X.1885
1.1881
X.1881
1.1878
1.1876
1.1868
1.1867
1.1867
1.1861
1.1854
1.1849
1.1847
X.X841
1.1835
1.1831
1.1826
1.1823
1.1813
1.1813
1.1813
t.l8l2
1.1809
X.1809
1.1808
x.xSoi
1.1799
-9.8000
9.8002
9-8003
9.8008
9.8020
9.8020
9.8028
9.8028
9.8032
9.8033
9.8037
9.8039
9.8041
9.8042
9.8044
9.8045
9.8050
9.8051
9.8051
9.8058
9.8058
9.8062
9.8064
9.8076
9.8077
9.8077
9.8086
9.8096
9.8103
9.8106
9.8114
9.8123
9.8x28
9.8134
9.8139
9.8152
9.8153
9.8153
9.8154
9.8x57
9.8158
9.8159
9.8169
9.8171
4-1.179* —9.8180
n
1883
1881
1882
1884
1888
1890
1885
1889
• • • •
1886
• • • •
1887
1891
1892
!
Tftylor.
V.2693
V.2
6946071
165 11.1 666
163
166
167
168
172
175
169
174
171
173
179
176
182
180
183
184
185
1893
1894I
1895
x86
187
188
1897
X896
X900
X898
191
X90
193
X98
197
iu.1838
ii.i668
iLi669
iiLx839
V.2698
iLx67o
U.X672
iLx67i
ii.1674
ii.1673
0.1675
iii.1842
0.1676
Biis-
bue.
6073
o
6087
6009
6019
6082
6066
6097
6102
ui.i844
iii.1843
U.1677
ii.1678
U.1679
iLi68o
U«i68i
iii682
ii.1683
0.1684
6104
6107
6103
6111
6077
• • • •
6116
6114
6106
6115
▼.2710 6124 5090
0.1685
011848
▼.2712^61195092
0.1686
5045
5044I
5055
5057
5050
5060
5061
5046
5068
5067
5077
5080
5081
5079
5084
5086
VaiioM.
R388
B.F20X3
B.F2005
M580
B.F 10x7
R392
O2146
B.F200S
M58X
B.F 20x0
B.F202X
B.F 2ox«
R39X
B.F2024
B.F 20x8
R393
M582
B.F 2019
J 34a
R394
M583
M584,J343
W794
B.F2028
R395
B.H 239
(2E2)
219
No.
4906*
4907
4908*
4909*
4910*
491 1
491a
4913
4914
49>5
49i6»
4917*
4918
4919
4920*
4921
4922
4923
49*4
49»S
4926
4927
4928
4929
4930
493«
493*
4933
4934*
4935
4936
4937
4938
4939
4940
4941
494a*
4943*
4944
4945
4946
4947
4948
4949*
4950*
220
CoDStelUtion.
Bootis
39 Bootis
Cirdni f
6 UrssB Minoris . . . .
Librae
Hydne .
Centauri
12 Libne .
Lujd ...
13 librae .
i'
Centauri
Bootis
Draconis
Trianguli Aust.
Hydrae
Cirdni
15 Librae p
Librae
Lupi /3
14 Librae
Bootis
16 Librtt
Centauri x
Lupi
59 Hydras
I Serpentis
17 Librae . .
Bootis ..
Bootis ..
18 Librae ..
Mag.
7 Ursae Minoris . . ^
Bootis
CirciiH Ti
19 Librae |
60 Hydrae
Librae ..
Bootis ..
40 Bootis . .
2 Serpentis
Librae ..
Libne
Librae ..
Lnpi . . . .
Draconis
20 Librae . .
6
5i
6
7
7
6
6
6
6
6
5i
7
5i
6
7
5
6
3
7
6
5i
3
6
6
6
7
6
6*
6*
3
6
6
4l
6
6
6
6
6
7
7
7
5
5
3i
Right
Ascension y
Jan. 1, 1850.
Annual
Preoes.
h m •
■
H 44 34.99
+1.386
44 35»6»
2,046
44 4a.»3
4.738
45 4.54
0,258
45 >4.67
3.452
45 *9.»8
3.535
45 *9.a^
3.638
45 38.0a
3.465
45 38.67
4,211
46 14,60
3.248
46 32.75
3.653
46 45,66
2,114
47 37.45
1,530
47 55.90
5.217
48 11,20
3.501
48 33.37
4.907
48 38.»a
3.242
48 42.76
3.4»o
48 43.91
3.894
48 46,02
3,486
49 8.53
2,829
49 »x.53
3.129
49 a5.53
3,868
49 38,59
3,898
49 47.50
3.53»
49 5».99
3.064
50 6,01
3.239
50 11,98
2.794
50 «o,35
2,263
50 47.37
+3.239
51 12,13
—0,266
51 H.91
+ 1.978
5» 18.65
4.897
5a 57.97
3,198-
53 "0,78
3.547
53 3M3
3.J05
53 41.15
2.293
53 5».76
2.303
54 8,35
3.063
54 9.84
3.183
54 30.93
3.188
54 4M1
3.354
54 55.81
4.043
55 ".83
0.939
14 55 18,31
+3.496
Sec. Var.
—0,0033
»0.0022
+0,0952
+0,0660
+0,0185
+0,02 18
+0,0261
+0,0190
+0,0568
+0,0114
+0,0266
—0,0026
+0,0066
+0,1342
+0,0201
+0,1060
+0,0112
+0,0167
+0,0376
+0,0195
+0,0014
+0,0080
+0,0361
+0,0376
+0,0211
+0,0063
+0,0110
+0,0010
—0,0029
+0,0110
+0,1009
—0,0011
+0,1020
+0,0098
+0,0213
+0,0073
—0,0026
—0,0026
+0,0063
+0,0093
+0,0095
+0,0143
+0,0436
+0,0257
+0,0192
Proper
Motion.
—0,003
+0,003
—0,031
+0,030
+0,005
+0,002
—0,030
—0,003
—0,004
—0,022
—0,041
—0,020
+0,003
+0,068
—0,003
+0,001
+0,002
0,000
—0,003
+0,007
+0,001
+0,008
—0,001
+0,003
0,000
—0,007
+0,034
—0,013
—0,001
+0,009
+0,01 1
-0,003
+0,006
+0,001
—0,005
+0,011
—0,004
—0,004
0,000
Logarithms of
b
—8.8035
8.8867
9.0313
9.2240
8.7368
8.7522
8.7742
8.7383
8.9115
, 8.7064
8.7751
8.8641
8.9954
9. 1 100
8.7398
9.0517
8.7017
8.7228
8.8263
8.7358
8.7082
8.6936
8.8181
8.8249
8.7422
8.6918
8.6988
8.7106
8.8181
8.6976
9.2699
8.8832
9.0370
8.6905
8.7379
8.6856
8.8023
8.7996
8.6842
8.6874
8.6870
8.7027
8.8447
9.0821
-8.7237
•8.7449 +0.3777 -8.5918
8.8282
8.9731
9.1673
8.6807
8.6971
8.7190
8.6837
8.8570
8.6542
8.7240
8.8138
8.9484
9.0642
8.6949
9.0083
8.6585
8.6800
8.7835
8.6932
8.6670
8.6532
8.7779
8.7856
8.7035
8.6533
8.6612
8.6734
8.7815
8.6626
9.2366
8.8507
9.0078
8.6638
8.7120
8.6611
8.7784
8.7763
8.6620
8.6653
8.6662
8.6826
8.8254
9.0640
•8.7059
0.3110 —8.7667
0.6756 +8.9779
9^.115 —9.2036
0.5381 +8.3351
0.5484
0.5609
0.5397
0.6244
0.5116
0.5626
0.3251
ai846
0.7174
0.5442
0.6908
0.5108
0.5328
0.5904
0.5444
04.516
04955
0.5874
0.5909
0.5480
04863
0.5104
04463
0.3547
+0,5105
-94242
+0.2961
0.6899
0.5049
0.5499
04921
0.3604
0.3622
04862
0.5029
0.5035
0.5255
0.6067
9.9727
+0.5436
+84200
+8.5068
+8.3481
+8.8092
+7.9980
+8.5140 j
-8.7289 I
-8.9325
+9-0753
+8.37^5
+9.0052 j
+7.9744
+8.2719
+8.6562 ;
+8.3591
I
—8,1227
+7.5070
+8.6393
+8.6550
+84000
-6.5768
+7.9*14
-8.1764
-8.6415
+7.9597
-9'»544
—8.7690
+8.9885
+7.8297
+84017
+7.2614
—8.6126
-8.6064
-6.5854
+7.7721
+7.7878
+8.1696
+8.7049
-9x>4^6
+8.3446
No.
4906
4907
490S
4909
4910
49"
49"
49»3
49 H
491S
4916
49^7
4918
4919
4910
4921
4922
49*3
49*4
49*5
4926
4927
4928
49*9
4930
4931
493*
4933
4934
4935
493^
4937
4938
4939
4940
4941
494*
4943
4944
4945
4946
4947
494S
4949
4950
North Polar
Distance,
Jan. I, 1850.
52 6 40,6
40 39 41,1
152 9 52,9
17 24 29,5
113 21 52,3
"7 44 3.6
122 42 9,9
114 I 27,8
142 II 49,5
loi 17 0,5
123 14 33,2
4* 54 13.1
30 5 46.1
157 ** 38.5
115 40 xx,6
153 58 5.4
100 48 3,9
no 44 3,1
132 31 32,0
114 50 5,7
74 56 45.*
93 43 50.9
13X 29 52,6
132 33 10,0
117 3 *.6
89 33 37.5
100 32 58,9
73 o "»3
48 15 *4.5
100 32 15,1
15 13 53»3
39 45 *4.5
153 *^ 9.7
97 55 ".4
117 27 42,7
92 9 28,2
49 45 *3»6
50 8 x6,5
89 3* 3^»6
96 58 51,6
97 «4 45.3
107 2 15,3
136 27 36,4
*3 *8 9»4
114 41 x8^
Annual
Pieces.
+
-h
5,10
5.10
5.10
5.07
5,06
5.05
5.05
5.04
5.04
5,01
4.99
4»98
4»93
4»9i
4,89
4.87
4.87
4.86
4.86
4.86
4.84
4,82
4.8a
4.81
4.80
4.79
4.78
4.77
4.77
4.74
4.7*
4.70
4»65
4,61
4.60
4»57
4.57
4.56
4.54
4.54
4.5*
4.51
4.49
4.47
4.47
SecVar.
~ 0,22 9
0,196
0.455
0,025
0.33*
0,341
0,35 »
0.334
0,406
0.3 H
0.354
0,205
0,149
0,509
0,342
0,480
0,3 »7
0.334
0,381
0,342
0,278
0,307
0,380
0,383
0,348
0,302
0,319
0,276
0,223
—0,320
+0,026
—0,196
0488
0.320
0.355
0,311
0,230
0,231
0,308
0,320
0,321
0,338
0,408
0,095
-0,353
Proper
Motion.
—0,02
—0,08
+0,03
+0,73
+0,57
+0,03
+0,17
+o/)5
+0,04
-0,07
4-0,01
—0,06
+0,03
4-1,68
4-0,12
4-0,14
4-0,14
4-0,10
—0,01
—0,07
4-0,01
+0,04
4-0,05
-0,05
4-0,12
4-0,06
4-0,27
—0,11
4-0,01
4-0,02
4-0,13
-0,03
4-0,02
-h0,20
-#-0,08
4-0,09
4-0,14
—0,05
4-0,03
Logarithms of
-9.8731
-9.8932
+9-5793
—9.8804
-91355
-8.8837
-7.9085
—9.1042
4-94093
-94710
+71139
-9.8935
—9.9006
+9-6537
-9.0043
4-9.6153
-94778
—9.2258
4-9.1274
—9.0481
-9.7737
-9.5902
-I-9.0842
4-9.1348
—8.9009
-9.6427
—94812
-9.7873
—9.8889
—94809
-9.8863
-9.9033
4-9.6199
-9.5256
—8.8382
—9.6105
—9.8895
-9.8887
-9-6430
-9.5403
-9.5359
-9.3276
+9-3058
-9.9073
—9.0216
V
4-9.6651
+9-7568
—9.8232
4-9.8556
-9.4741
-9-5431
—9.6079
—9.4848
-9.7728
—9.1656
—9.6125
4-9.7380
4-9.8088
—9.8364
-9.5074
-9.8237
—9.1428
—94189
-9.6997
—94930
+9.*836
— 8.6821
—9.6899
—9.6984
-9.5258
4-7.7529
—9.1301
+9-3331
4-9.6904
—9.1284
4-9.8500
4-9.7510
-9.8151
—9.0016
-9.5259
-8.4372
4-9.6714
4-9.6676
+7-7615
—8.9450
—8.9604
—9.3262
-9.7192
4-9*8209
-94791
+ 1
1
1
1
1
1
1
1
1
1
1
1
1
1
1
1
1
1
1
+ 1
1790
1790
1788
1782
1779
1775
1775
1773
1773
1763
1758
1754
1739
1734
1730
1723
1722
1721
1720
1720
1713
1710
1709
1705
1702
1701
1697
1695
1693
1685
1678
1674
1658
1646
1643
1636
1634
1630
1625
1625
1619
1615
1611
1606
1604
-9.8182
9.8182
9.8185
9.8193
9.8196
9.8202
9.8202
9.8205
9.8205
9.8218
9.8224
9.8229
9.8*47
9.8254
9.8259
9.8267
9.8269
9.8270
9.8271
9.8271
9.8279
9.8284
9.8285
9.8289
9.8293
9.8294
9.8299
9.8301
9.8304
9.8313
9.8322
9.8326
9-8344
9-8357
9.8362
9.8369
9.8372
9-8375
9.8381
9.8381
9.8388
9.8392
9.8397
9.8402
-9.8404
1
Tftylor.
1902
1906
1899
1901
1903
1905
1904
1908
1907
1909
1917
1911
1910
1914
1912
1913
200
iii.1849
210
iii.1853
199
206
204
ii.1687
▼.2718
ili688
iii.1855
217
iili858
214
212
211
213
221
220
216
218
222
224
225
226
228
240
*35
238
237
139
248
»43
241
*45
246
242
260
251
▼.2717
6139
6140
6137
6143
6132
iLi69i
ii.1690
ii.1689
ii.1692
iiii86o
ii.1694
ii.1693
iii.i86i
ii.1695
ii.1696
ii.1697
iii698
6122
6146
6136
6161
6147
6160
6168
Bria.
baae.
5096
5105
5104
5103
5115
5129
iLi699
ii.1700
iiLi865
iLi7oi
iii.1869
iii.1870
61705133
61735135
61795137
6181
iii.1871
UI.1872
it 1702
ii.1703
!▼. 975
ii.1704
iii.1877
iLi705
6195
5149
5157
6201 5166
62 12' 5 169
VariiMu.
B.H 237
R396
62161
R397
M585
B.F 2036 ?
G2164
R398
R399
M586,J345
W800
J344.B400
'W801
J346,R40i
B.F 2038
M587
B.F 2044
M588
B.F 2049
R402
^589,^347
B.F 2043
B.F 2051
G 2173
W807
W808
J348
B.H692
M590,J349
221
No.
4951
495»*
4953
4954
4955
4956
4957
4958
4959*
4960
4961*
496a*
4963
4964
4965*
4966
4967
4968
4969
4970
4971
497»*
4973
4974
4975
4976*
4977*
4978
4979*
4980*
4981
498*
4983*
4984
4985*
4986
4987
4988
4989
4990
4991
499**
4993
4994
4995
Constellation.
I xo Viriginis
Bootis
41 Booth w
Lnpi
Lupi
Cirrini
TriAoi^li Aiut. . .
42 Bootis /3
Librae
Lupi
Bootis
Bootis
Libns
Libne
Bootis
8 Ursae Minoria ....
Dnconis
Circini •
43 Bootis 4f
a I Libre y*
22 Libne y^
Libm
Lupi X
44 Bootis t
Circini
Trinngfoli Aost
Lnpi
9 UrssB MinoriB ....
Libras . . . .*
47 Bootis k
45 Bootis e
Ursae Minoris ....
Libm
Librae
Librae
Lupi X
Lupi C
Lnpi
Draoonis
Circini
46 Bootis b
Draconis
Bootis
Lnpi
24Librae l^
Mag.
5
6
5i
5i
6
6
6
3
7
6
6i
7
7
5i
7
6
7
5
5
6i
7
5
5
6
6
5i
6
7
6
5
5
7
6
H
5
4
6
6
7
6
5*
6
Si
5i
Rigbt
Ascensiour
Jan. I, 1850.
h m ■
H 55 19.57
5 31.68
5 3*.ao
5 35.74
5 40M
5 48.37
6 15,03
6 17,91
6 58,99
7 i.»i
7 7.08
7 »i,93
7 a6.55
7 3o.«5
7 49.44
7 56.53
7 57.6 »
7 58.58
8 1.19
8 16,19
8 *7.i5
8 3>.4»
8 45.79
8 50,68
9 36.84
15 o 4,81
o 6,75
o 17,78
o «9.59
o 27,49
o 4».75
o 44,05
6,89
7,21
28,30
31.97
32,30
33.81
4».34
5».98
55.*9
1
3r47
46,61
15 3 40,86
Annual
Preoes.
a
+ 3.0*7
2,046
2,626
3.862
4,111
4»978
5.»o9
2,263
3.5 «o
4."5
».398
2,581
3.478
3,462
+a.i27
-0,551
+ ».394
4.9 »4
2,582
3.334
3.338
3.481
4.001
2,017
5,003
5,601
4,410
0,095
3.533
>.99i
4-2,619
•4.797
+3.477
3482
3.530
4.134
4.268
4»«34
0,880
4.774
2.587
1,702
2,612
3.99*
+3405
SflcVar.
+o/)055
—0,0015
—0,0008
+0,0343
4-0,0470
+0,1055
+0,1246
—0,0023
+0,0194
+0,0473
~O,0O2I
—0,0011
+0,0x82
+0,0177
—0,0018
+0,1184
+0,0100
+0,0988
—0,0010
+0,0x35
+0,0x36
+0,0X82
+0,0403
—0,0009
+0,1042
+o,x56o
+0,0624
+0,0686
+0,0x98
—0,0007
—0,0005
+0,7265
+0,0179
+0,0180
+0,0x96
+0,0461
+0,0535
+0,0461
+0»027X
+0,0855
—0,0007
+0,0032
—0,0006
+0,0386
+0,0x53
Proper
Motion.
—0,000
+0,00 x
+0,0x3
0,000
+0,048
+0,00 X
+0,008
+0,008
—0,003
+0,001
+0,005
—0,001
—0,0x0
+0,00 X
—0,003
—0,005
—0,039
+0,020
—0,029
—0,063
—0,0x0
+0,0x3
+0,006
—0,019
—0,018
—0,023
+0,003
+0,005
—0,001
+0,002
Logarithms of
-8.6826
8.8551
8.7266
8.8004
8.8584
9.0402
9.0797
8.8024
8.7225
8.8577
8.7697
8.73 XX
8.7x59
8.7x32
8.8298
9.2786
8.9889
9.02x0
8.7293
8.6931
8,6933
8.7x4a
8.8240
8.852 X
9.0317
9.1290
8.9x21
9.X9XI
8.7x92
8.8533
8.7x64
9.5940
8.7077
8.7086
8.7x60
8.8463
8.8765
8.8463
9.0695
8.9811
8.7194
8.91H
8.7147
8.8106
-8.6912
b
-8.6648
8.8382
8.7097
8.7837
8.8420
9.0243
9.0655
8.7884
8.7111
8.8464
8.7588
8.721 X
8.7062
8.7037
8.82x5
9.2708
8.981 1
9.0134
8.7218
8.6865
8.6874
8.7086
8.8x93
8.8477
9.0303
9.X293
8.9x25
9.X923
8.7204
8.8550
8.7x91
9.5968
8.7120
8.7128
8.7216
8.8521
8.8824
8.8523
9-0759
8.9883
8.7267
8.9200
8.7225
8.8211
-8.7052
+o^Jxo
0.3109
04194
0.5868
0.6140
0.6970
0.7168
0.3546
0.5453
0.6x55
0.3798
0.4117
0.54x3
0.5394
+0.3277
-9.74x5
+0.X444
0.69x5
04.120
a5229
0.5*35
0.54x7
0.6022
0.3047
0.6992
0.7483
0.6444
8.9786
0.548 X
0.299 X
+04x82
—0.68x0
+0.54x2
a54x8
0^5477
-7-3530
-8.7253
—8.3622
+8.6x28
+8.7315
+8.9941
+9.0421
—8.6x92
+8.3517
+8.7322
-8.5368
—8.3980
+8.3173
+8.3003
-8.6810
-9.2645
—8.9298
+8,9712
-8,3942
+8.1247
+8.1309
+8.3169
+8.6712
—8.7248
+8.9853
+9.1006
+8.8243
—9.1702
+8.3614
-8.7293
-8.3497
-9-5909
+8.3023
+8.3077
+8.354»
a6i63
+8.7185
0.6302
+8.7702
0.6164
+8.7x85
9-9445
-9-03x9
0.6789
+8.9220
04129
-8.3746
0.2309
-8.8265
04x69
-8.3516
a6oi2
+8.6518
+0.5322
+8.20«7
222
No.
495»
495*
4953
4954
4955
495*
4957
4958
4959
4960
4961
496a
4963
49^
49^5
4966
4967
4968
49^
4970
497«
497*
4973
4974
4975
4976
4977
4978
4979
4980
4981
49S2
49«3
4984
49«5
4986
49«7
4988
4989
4990
499 »
499*
4993
4994
4995
North Polar
Diftanoe,
Jan. 1, 1850.
87 >8 57.7
4* 7 4».«
*4 »S 47.5
130 s8 43,9
«3« «7 39.4
154 3 «».8
15^ 3<> 3.5
49 o 54.0
115 la 0,7
138 30 16,0
54 «* «3.6
6a 19 34,6
113 3a a7,i
"* 44 7.1
44 4^ 5.5
14 30 8,1
a9 la 18,9
153 3 34>5
6a a7 $%,o
105 40 16,8
»o5 53 59.0
"3 36 54.*
134 4> 57.5
4J 45 34.9
»53 57 Sofi
159 30 ai^
144. 46 ia,i
17 3« 54,4
116 I 13,0
41 16 3,1
64 3a 36,0
6 5a a4,6
"3 8 57.4
113 a4 a7,5
115 45 30,0
138 9 44,8
141 31 a7,9
138 10 6,a
a3 a9 48,a
150 46 ao,7
63 7 11,8
34 5*
64 18 5i,a
133 55 W
109 13 10^
Annual
+14.47
14.46
«4r45
«4.45
M.45
S4*44
14^1
"4.4»
»4.37
14.3*
14.36
>4.34
14.34
14.33
«4.3*
»4.3"
X4.3*
»4.3»
"4.30
«4.*9
I4.a8
i4.*7
I4,a6
«4.*5
i4,ai
14.18
»4.«7
14.16
14,16
»4.i5
»4.«4
14. «4
14,11
14,11
14,09
14,09
14,09
14^8
14,08
14,06
14,06
14,06
14.05
14,01
+»3.95
Sae.Var.
—0,306
o^ao7
09a66
0.39 «
0^16
0.504
o,5a8
o,a30
0,357
<H*o
o,a44
0^*63
0,355
0,353
— o,ai7
+0,056
-0.143
0,50a
0,a64
0,341
0,34a
0.357
0,410
o,ao7
o,5«5
o»57«
0.455
0,010
0,365
o,ao6
-o,a7i
+0496
—0,360
0,361
0,366
0^449
0443
0.4*9
0,091
0^96
o,a69
0,177
o,a72
0,417
-0,357
Proper
Motion.
M
— 0,01
-|-o,o6
+0,16
+0,01
+o,as
+0,05
• • • • • •
H-o,o6
0,00
-0,17
4-0,07
+0,04
-fo,oa
Logarithms of
0,00
+0,03
-1-0,01
4-o,aa
—0,03
+0,05
+0,10
-0,13
-f-o,i6
4-0,04
4-0,10
4-o,aa
+0,13
—0,0a
—0,0a
4-0,18
4-o,oa
—9.6683
-9.9059
-9.8394
4-9-079*
4-9. 360a
4-9.6377
4-9.6673
-9.894a
—8.9805
+9-37 «4
9.8810
•9.8506
'9.0741
•9. II 36
9.9046
—9.8960
-9.9156
+9.6317
—9.8506
-9,3583
-9-35**
—9.065a
4-9.a7oo
-9.9105
+9.647a
4-9*7o8a
+9-5153
-9.9065
—8.8998
-9-9»3»
-9,8431
—9.8786
—9.0781
—9.0641
—8.911a
+9.3817
+9-4583
+9.38**
-9.9 17 1
+9.6130
—9.8510
— 9.9ao9
-9-8453
+9.a648
-9.a388
+8.5286
+9.7a8o
+9-4934
—9.6700
-9.7306
—9.811a
—9.8189
+9-673*
-9-4«43
— 9.7a96
+9.6aao
+9-5*«3
-9-4557
-9-44x3
+9.7048
+9-«393
+9-7943
—9.8034
+9.5181
-9.a843
— 9.a90i
-9-4550
—9.695^
+9-7*44
-9.8037
— 9.8ao9
-9.7614
+9.8a8o
-94910
+9-7*46
+9.4814
+9.8450
-9-4419
-9-4464
-9.4847
-9.7187
-9.740a
-9.7187
+9.8087
-9.7868
+9.5011
+9-7597
+9-48*5
—9.6854
-9.3598
+1
t
I
I
I
I
I
1
I
+ 1
604
600
600
99
97
95
87
86
74
73
7»
66
65
64
58
56
55
55
54
50
46
45
40
39
*4
16
»5
II
II
08
04
03
496
496
489
488
488
487
485
481
480
479
478
464
446
-9.8405
9.8408
9.8409
9.8410
9.841 1
9.8414
9-84*3
9-84*4
9-8437
9.8438
9.8440
9-8444
9.8446
98447
9-8453
9-8456
9-8456
9-8456
9.8457
9.846a
9.8465
9-8467
9.8471
9,8473
9.8488
9.8496
9.8497
9.8501
9.8501
9.8504
9.8508
9.8509
9.8516
9.8516
9-85*3
9-85*4
9-85*4
9-85*4
9-85*7
9.8530
9.8531
9-8533
9-8534
9.8547
-9.8564
1915
1916
»53
1918
1921
1922
1919
1920
1923
1925
1924
• ■ • •
1926
1927
*55
250
Tfeylor.
U.1706
259
263
265
261
a6a
a83
270
267
269
266
275
284
282
290
291
288
11.1707
iu.1876
▼.2740
Brb.
bane.
6209
6205
ii.1708
V.2747
iiLi88o
iii.1882
iiLi88i
U.1709
iu.1885
U.1710
iLi7ii
iLi7i2
11.1713
1117141
▼.*755
iu.1890
6197
6224
6217
6228
6235
6232
5171
5170
VariiMu.
5«79
5185
IL1715
ii.1716
iLi7i8
Iii7i7
▼.2760
v.a76i
11.1719
1L1720
iii. 1 8941625 7
U.1721
6222
6236
6*44
6250
6*53
6246
6*45
6241
5189
5193
5205
5204
5207
5209
5219
B.F2056
R404
R405
B.H 238
G2188
G2196
W809
B.F2060
G2182
R406
M591
M 592
J 350
R407
R408
R409
J 352
J35i,R4io
G ai9a
R411
A
'W8ia
M593
223
No.
4996
4997*
4998*
4999
5000*
5001*
500a
5003
5004
5005*
5006
5007
5008
5009
5010*
50"
5012
5013
50 »4
5015
5016
5017
5018*
5019
5020*
5021
5022
5023
5025
5026
5027*
5028
5029
5030
5031
5032
5033
5034
5035
5036
5037*
5038*
5039*
i 5040
Constellation.
Lnpi . .
Libne
Idbne
Circini
Bootii
Bootis
23 Librae
25 Libne i^
Circini t
Trianguli Auat. . . y
Mag.
Libne
Circini
Libne
I Lupi . .
Lupi . .
Circini /3
Lnpi
10 Ursae Minoris . . . •
Libre
26 Librae
Lupi ..
Lupi . .
Librae
Bootis
Librae
Circini
Ursae Minoris . . . .
Libm
3 Serpentis
Lupi
Bootis ..
Librae ..
Lupi ....
Lupi ....
4 Serpentis
48 Bootis
2 Lupi . .
Bootis
27 Librae
Lupi ..
X
^
49 Bootis I
Octantis ^
Libne
Librae
Circini
6
7
7
6i
6*
6i
7
6|
6
3
6
6
6i
6
6
5
6
7*
7
7
6
6
7
8
7
6
6
6
7
6
7
5
7
6
S
4i
6
6
3*
6
7
7
neb.
Rigbt
Ascension,
Jan. I » 1850.
h m ■
'5 3 4M3
3 41.55
4 3 '.98
4 3a.93
4 33.6»
4 34.85
4 43.46
4 47."
4 5»r*8
4 59.47
0,92
1,98
6.45
26,93
29,09
48,85
53.49
58.84
0,09
6.35
10,69
»3.»9
16,94
34,82
42.19
49,01
20,11
41,81
44.*»
45.49
7 52.83
8 2,01
8 7.65
8 9,66
8 11,01
8 12,96
8 43.21
8 44.78
8 56.49
9 7.57
9 »7.33
9 31.21
9 48,40
10 22,55
15 10 43,46
Annual
Preces.
+3.756
3.393
3.489
4.763
2,429
2.518
3.5^5
3.404
4.770
5.475
3.534
4.971
3.H9
3.651
4."27
4.636
+4.128
—0,418
+3.383
3.371
3.973
3.9 »2
3.572
1,942
3.567
+4»752
—7,112
+3.462
2,977
4.130
2,284
3.495
4.132
4»i32
3.055
2,512
3.628
2,165
3.223
3,902
2.410
12.354
3.518
3.504
+4.691
Sec. Var.
+0,0279
+0,0149
+0,0179
+0,082
—0,001
—0,001
+0,0188
+0,015
+0,083
+0,138
+0,0194
+0.097
+0,010
+0,023
+0.0444
+0,073
+0,044
+0,I00i
+0,014
+0,014
+0,0368
+0,034
+0,020
+0,0002
+0,020
+0,0801
+ 1,2076
+0,016
+0,0041
+0,0438
—0,0015
+0,0178
+0,0438
+0,0438
+0,0062
—0,0009
+0,0222
—0,0012
+0,0099
+0,0329
—0,0013
+1.3495
+0,0183
+0,0178
+0,0742
Proper
Logarithms of
Motion.
a
h
c
a
-0,007
-8.7557
-8.7697
+0.5748
8.6894
8.7034
0*5305
8.7021
8.7193
0.5427
—0,015
8.9701
8.9874
0.6779
8.74f2
8.7615
0.3854
8.7261
8.7435
0^012
—0,022
8.7061
8.7240
0.5459
0,000
8.6887
8.7068
0.5320
—0,006
8.9702
8.9887
0.6785
—0,019
9.0924
9.1113
0.7384
—0,010
8.7087
8.7277
0.5483
—0,016
9.0073
9.0264
0.6964
+0,008
8.6708
8.6901
0.5117
+0,002
8.7296
8.7502
0.5624
—0,005
8.8332
8.8540
0.6157
—0.023
8.9407
8.9628
0.6661
+0,037
8.8321
8.8544
+0.6157
+0,014
9-»339
9.2566
—9.6214
-0,003
8.6832
8.7059
+0.5293
0,000
8.6814
8.7045
0.5278
—0,005
8.7967
8.8201
0.5991
+0,003
8.7830
8.8066
0.5924
8.71H
8.7362
0.5529
8.8459
8.8709
0.2883
8.7106
8.7360
0.5523
+0,038
8.9603
8.9862
+0.6769
9.6798
9.7076
—0.8520
—0,009
8.6907
8.7199
+0.5393
+0,003
8.6602
8.6896
0^-737
8.8270
8.8564
a6i59
8.7664
8.7963
0.3587
8.6951
8.7256
0.5434
—0,005
8.8263
8.8571
0.6161
8.8262
8.8572
a6i6i
—0,003
8.6574
8.6884
0.4850
-0,004
8.7185
8.7497
04000
+0,003
8.7169
8.7500
0.5596
8.7902
8.8233
0.3354
—0,003
8.6609
8.6949
0.5083
+0,003
8.7726
8.8073
0.5913
+0,011
8.7355
8.7714
0.3821
+0,071
9.6314
9.6679
1.0918
8.6947
8.7319
0.5463
8.6911
8.7305
0.5446
—0,033
-8.9355
—8.9762
+0.6713
+8.
+8.
+8.
+8
5»99
1917
3019
.9092
8.4878
—8.4225
+8.3278
+8.2030
+8.9095
+9.0599
+8.3446
+8.9574
+7.9289
+8.4408
+8.7009
+8.8703
+8.6995
—9.2178
+8.1699
+8.1524
+8.6299
+8.5994
+8.3738
-8.7254
+8.3681
+8.8976
-9.6778
+8.2612
—7.6418
+8.6933
-8.5637
+8.2950
+8.6926
+8.6926
-6.8681
-84.138
+84105
-8.6218
+7.8468
+8.5828
-84817
+9.6290
+8.3113
+8J1956
+8.8668
224
».
North Polar
Diatanoe,
Jan. 1, 1850.
Annual
Precea.
Sec. Var.
0 1 M
M
It
499^
125 31 20,4
+ «3.95
-0,394
4997
108 31 4,5
«3.95
0.356
499«
"3 a6 54*3
«3.90
0,367
4999
150 20 s8,o
«3.9o
0,501
5000
56 20 57.3
»3.90
o.»55
5001
60 XI 53,6
»3.90
0,265
500a
1 14 44 26,6
13.89
0,370
5003
109 4 30,2
13.M
0.358
•
5004
150 23 45,0
13.M
0,502
$005
»5« 7 9.5
«3.«7
0.577
5006
115 37 36,0
13.87
o.37»
5007
«53 3 i.»
1 3*87
0.5*4
5008
100 26 22,0
13.86
0.34*
5009
120 57 16,8
13.84
0.385
5010
137 30 42,5
13.84
0.436
5011
«4« 14 4.8
13,82
0.490
5012
137 »8 39.3
13.81
-0,437
5013
»5 3* M
13.81
+0,044
5014
107 51 44,7
13.81
-0,358
5015
107 12 17,2
13.80
0.357
5016
132 55 25.1
13.79
0421
5017
130 55 45.1
13.79
0.4H
5018
117 17 31,3
»3.79
0,378
5019
40 44 22,6
»3.77
0,206
5020
117 a 1.7
13.76
0.378
5021
149 56 21,0
»3.75
-0.504
5022
5 *8 13.6
»3.7»
+0,757
5043
III 50 26,0
13.70
-0.369
5014
84 30 2,1
13.69
o,3»7
50*5
137 18 59.8
»3.69
0440
5016
51 10 1S.9
n.69
O.M4
5017
113 27 14^
13.68
0,373
Sos8
137 19 6,9
13,67
0,441
5o»9
137 19 20,6
13.67
0,441
5030
89 4 S.8
13,67
0,326
5031
60 16 35,8
13.66
0,268
503a
"9 35 35.0
13.63
0,388
5033
47 16 a.4
»3.63
0,232
$034
98 49 33,0
13.6a
0,345
5035
130 14 3.0
13,61
0,418
5036
56 7 20,7
«3.58
0,259
5037
173 5^ 53.0
»3.57
1,326
5038
114 25 48.7
13.56
0,378
5039
"3 43 »/>
13.53
0,377
5040
148 37 9,2
+»3.5o
-0,506
Proper
Motion.
+0,08
+0,05
+0,19
—0,10
+0,07
+0,05
—0,16
+0,01
+0,10
+0,02
+0*38
+0.03
-1,04
—0,09
-0,03
+0,02
+0.17
+0,04
—0,02
—0,01
+0,09
+0,04
+0,18
—0,01
—0,01
+0,06
0,00
+0,09
+0,09
—0,25
+0,18
Logarithma of
+8.8075
—9.2627
—9.0461
+9.6147
—9.8812
—9.8663
-8.9643
-9.241 1
+9.6163
+9.7064
— 8.8971
+9.6506
-9.4711
+6.0000
+9.3815
+9.5886
+9.3822
—9.9112
-9.2799
—9.3006
+9.2470
+9.1694
— 8.7218
—9.9212
—8.7466
+9-6154
—9.8851
—9.1 176
-9.7007
+9-3854
—9.901 1
-9.0294
+9.3869
+9.3870
-9.6491
—9.8691
— 8.1818
—9.9120
—9.5000
+9-1559
—9.8867
+9.8365
—8.9562
—9.0013
+9.6077
—9.6066
-9.3446
-9-4405
-9.7797
+9.5843
+9-5370
-94,621
-9-3545
-9-7793
-9.8074
-9-4758
—9.7898
—9.0977
-9.5502
—9.7066
-9.7677
-9.7055
+9-8»i7
-9.3246
—9.3086
—9.6706
-9.6537
—94.986
+9-7161
-9-4940
-9.7734
+9.8332
-.9.4050
+8.8159
—9.7006
+9-6313
-9-4336
-9-6999
-9-6999
+8.0441
+9.5287
-9.5259
+9.6639
—9.0178
-9.6417
+9.5770
—9.8280
-94467
-9-4334
-9-7595
+ 1
1
I
I
+ 1
446
446
429
429
429
429
426
424
423
420
420
420
418
411
411
404
403
401
400
398
397
396
395
389
386
384
374
366
365
365
362
359
357
357
356
356
345
345
341
337
330
3*7
3*3
311
304
d*
-9.8564
9.8564
9-8579
9.8579
9.8580
9.8580
9-8583
9-8584
9.8585
9.8587
9.8588
9.8588
9.8590
9.8596
9.8596
9.8602
9.8604
9.8605
9.8606
9.8608
9.8609
9.8610
9.861 1
9.8616
9.8618
9.8620
9.8630
9.8636
9.8637
9.8637
9.8639
9.8642
9.8644
9.8644
9.8645
9-8645
9.8654
9.8654
9.8658
9.8661
9.8667
9.8670
9.8673
9-8683
•9.8689
1928
1929
1930
1932
1933
1935
1931
1934
1936
5
6
Thjlor.
V.2765
▼.2766
iv. 989
iLi723
V.2769
iLi722
▼.2770
9 ijLi895
10 iiLi896
6263
6271
6*59
6273
6262
6*55
6275
6260
6277
Y.2772,6270
Brio.
5**1
5**5
5229
5227
5*33
5*31
5*37
5*35
iL 1 724 6266 5236
Y.2773 6274I5238
27 iu.1900
14
16
iu.1898
iLi725
▼.27746*78
II 11118996280
6287
19
20
21
*5
22
26
»3
«9
6291
V.2778 6272
ill 726
ill 727
U.i7*8
V.2784
ii.1729
ii.1730
ii-1731
11.1732
iiLi903
ii-1733
6301
6296
6304
6303
6216
6316
6317
6307
5242
5*43
5*49
5*59
5260
5261
5266
5270
5268
5240
5*77
Varioin.
B.F 2065
B.F 2072
B.F 2073
M594
J353.R41*
R413
J 354
G2198
R414
G2213
M595
R415
G2201
J355.R416
R417
J 356
G 2206
M596.J357
£mA»C/m
(2F)
225
.»■ p
No.
5041*
504a
5043
5044
5045*
5046
5047
5048*
5049*
5050^
5051*
505a
5053
5054
5055
5056*
5057
5058*
5059
5060
5061
5061*
5063
5064
5065
5066
5067
5068
5069
5070
5071*
507a
5073
5074
5075
5076
5077
5078
S079^
5080*
5081
508a*
5083
5084
5085
226
ConttelUtion.
Libne
Cirdni
LibFB
Cirani
Libne
Lupi • • . •
5 Serpentia
Bootis ..
Lupi ....
Lupi ....
Libne
TrianguliAust.
Lupi
Lupi
a8 Libne
Lupi f
a9 Libne o^
\Jnm Minorif ....
6 Serpentis
Lupi f^
I CoronsBor... .. 0
Libne
30 Libne 0*
Bootii
Lupi V
Libne
7 Serpentii
ApodU x^
Lupi .-
Ubne
Bootii
50 Bootii
8 Serpentif
31 Libne t
a CoronaeBor..... ij
Bootii
Bootii
la Unc Minora
II Ume Minorii
Lupi
Nonne
Lupi
Circiiii
51 Bootit fit
9 Serpentii r>
Mag.
7
7
6
7
4
Si
6
5
6
7
6
7
5
6
4«
6*
Si
5i
5
6
7
6
7h
6
7
6
6
6
6
6
5«
7
5i
Si
6
7i
7
5
6
6
4
5i
Right
Aacenaion,
Jan. 1, 1850.
h
«5
'^
m ■
0 53.15
» 3.14
» «7.»3
1 a8,a7
I 30,67
» 3»»5o
I 39.16
I 4i»»3
I 4*.44
I 4a.7i
a 11.39
a 15,78
a t8,66
a a3,87
a 30,65
a 38,71
» 54.a7
3 a4.o3
3 354*
3 5^»35
4 0,77
4 4o.»5
4 48>x6
4 58.39
5 3.38
5 «7.»9
5 '8,85
5 37.65
5 38.78
5 4*
5 47.95
6 0,03
6 4.53
7 0.53
7 445
7 6.90
7 9.05
7 »5.75
7 30.76
7 41.71
7 4a.64
7 58.a7
8 49.51
8 5o.*5
Annual
Preoea.
+3.505
4.793
3,aao
4,706
3.59*
3.906
3,030
a,687
4.H9
4.164
3.543
5.504
4.151
3.786
3.387
4.037
3.338
0,6 la
3.049
3.806
M89
3.56a
3.33*
t.841
3.890
3.578
»,836
6,335
3,864
3,a8a
1.759
»404
3.079
3.*45
»466
a,ai7
+ 1,73*
—0,004
-0,119
+4.3*7
4.685
3.815
4,8a9
a,277
+a.779
SecVar.
4-0,0178
-|-o,o8o6
+0,0098
+0,0747
+o,oao6
+o,o3a5
+o/>o57
+0,0006
+0,0435
+0.044*
+0,0x89
+o,i3a7
+0,0434
+o,oa75
+0,0141
+0,0379
+o,oia7
+0,0359
+0.0061
+o^a8o
—0,0007
+0.0193
+o,oia5
+0,00x6
+0,03x0
+0,0197
+o.ooa6
+o.ao57
+0,0298
+0,011 x
+o.ooa7
—0,0008
+0,0066
+0,0 loa
—0,0006
—0,0009
+o,oo3a
+0,0657
+o,o7a4
+o,o5oa
+0,0697
+o,oa76
+0,0783
—0,0009
+0,0019
Proper
Motion.
—0,03a
—0,005
— o/x>5
—0,008
+0,010
+0,003
—0,0x1
—0,14a
+0,0x7
+0.005
+0,003
—0,009
+0,005
—0,00a
—0,004
-0,007
+0,001
+0,018
—0,004
—0,001
+0,003
—0,00a
—0,010
—0,003
—0,00a
+0,009
—0,00a
+0,013
+0.033
—0,049
— o,oa8
-0,005
— o,oxo
+0,001
Logarithma of
b
-8.690X
8.9539
8.6558
8.9359
8.7034
8.7668
8.6505
8.6803
8.8x93
8.8aa5
8.694X
9.071a
8.8x8x
8.739a
8.6694
8.79*5
8.663 X
9-07*5
8.6466
8.7398
8.7085
8.69ao
8.6580
8.84a3
8.7536
8.69a I
8.6539
9-1731
8.7463
8.6509
8.8567
8.7201
8.6409
8.6471
8.7048
8.7550
8.8578
9«i4*7
9.1568
8.8393
8.9x08
8.7304
8.9371
8.7375
-8.6517
-8.7314
8.9959
8.6987
8.9794
8.7471
8.8x06
8.6948
8.7*47
8.8638
8.8670
8.7389
9-"74
8.8646
8.7860
8.7x65
8.8400
8.7XIX
9.1*15
8.6975
8.7915
8.76x5
8.7453
8.7x37
8.8986
8.8x05
8.7494
8.7 xao
9-*3i3
8.8057
8.7x04
8.9164
8.780X
8.7017
8.708a
8.7695
8.8aoo
8.9aa9
9.ao79
9.aa25
8.9059
8.9781
8.7978
9.0055
8.809a
-8.7*34
+0*5447
0.6806
0.5079
o.67a7
0.5553
0.5917
04815
04*93
0.6x79
0.6x95
0.5493
0.7406
0.6x81
0.578a
0.5298
0.6061
0.5*34
9.7870
o^it4i
a58o4
0.3960
0.55x7
o.5aa7
0.3650
0.5899
0.5536
0^.538
0.80x7
0.5870
0.5x61
o.a45a
0.3809
0.4884
0.5x1a
o.39ao
0.3458
+0.3385
-7.5798
—9.0770
+0.6361
a6707
a58x5
0.6839
0.3573
+04439
d
+8.3946
+8.8930
+7.8303
+8.8679
+8.371*
+8.5758
—7.3609
-8.3371
+8.6861
+8.69x9
+8.3370
+9.0376
+8.6848
+8.5054
+8.1503
+8.6354
+8.0763
-9.0394
-6.9905
+8.51*3
—84096
+8.3363
+8.0594
-8.7313
+8.5541
+8.3457
—8.0095
+9-1533
+8.5376
+7.96*7
—8.7560
-8.46x6
+6.5683
+7.877*
-8-4145
-8.564*
-8.7595
—9.1303
-9.1359
+8.730*
+8.8383
+8.5031
+8.8745
—8.5360
—8.0910
No.
504.1
504a
5043
5044
5045
5046
5047
5048
5049
5050
5051
505a
5053
5054
5055
5056
5057
505J
5059
5060
5061
506a
5063
5064
5065
5066
5067
5068
5069
5070
507 1
507a
5073
5074
5075
5076
5077
5078
5079
5080
5081
508a
5083
5084
5085
North Polar
Diitance,
Jan. 1, 1850.
113 43 ia,8
150 6 49,7
9* 35 3M
148 46 a8,6
"7 43 53.7
130 6 4,1
«7 39 46.7
68 5a a5,6
137 aa 36,1
»37 45 37.0
1x5 a6 a,o
157 46 ia,i
137 ai 51.7
"5 4* 44.9
107 36 34.9
134 8 44^
105 o xo,7
aa 443,0
88 44 5,8
ia6 18 58,8
59 50 13.7
X16 8 53^
104 35 4«.6
39- H 30.4
ia9 10 x6,7
116 45 56^
76 53 3».o
i6a 51 51,7
xa8 II 5a,3
loi 49 49,5
37 3»
56 31 35,1
90 a9 5,a
99 46 49.3
59 w 1,9
49 5* 49.3
37 . 7 0,1
18 14 38,6
»7 37 54.4
141 4 8,8
147 49 n»s
ia6 14 8,8
H9 57 57.3
5» 5 4o.a
74 » a».4
Annual
Preces.
+
3.49
3.4«
3.47
3.45
3.45
3.45
3.44
3.44
3.44
3.44
3.43
3.4*
3.40
3.40
3.39
3.39
3.38
3.3^
3.33
3.3a
3.a9
3.»9
3.»5
3.a4
3.»3
3,aa
3,ao
3.»o
3.18
3,18
3.18
3.17
3,16
3.15
3.09
3.09
3.08
3.08
3.07
3,06
3.05
3.04
3.03
».97
a.97
SecVar.
-0,378
0,518
0,348
0,509
0,389
04*3
o,3a8
o,a9i
Or449
0.45 1
0,384
0.597
0,450
0,411
0,368
0,438
0,363
0,067
0,33a
o,4»5
o,a7a
0,389
0,365
o,aoa
o4a6
0,39*
0,311
0,695
04*5
0,361
o.»93
o,a64
0.339
0.357
o,a73
0,245
—0,191
0,000
+0,013
-0,479
0.519
0.4*3
0*536
0.153
—0,309
Proper
Motion.
+0,40
+0,04
+o»oi
+o,ao
+o,5a
—0,09
+o,a3
—0,04
+0,06
-f-0,06
+0,07
+0.18
—0,07
+0,08
+0,07
4-0,06
—0,01
-1-0,07
+0,11
+0,30
-1-0,01
+0.37
+o,ia
-1-0,09
—0,0a
-1-0.05
+0,19
4-o,i8
—0,01
4-0,06
—0,24
4-0,06
—0,08
—0,08
Logarithma of
—8.9987
4-9.6a9i
-9.5030
-|>9.6ii9
—8.59 1 1
4-9.1641
— 9.6664
— 9.8a76
4-94019
+9-4"5
—8.8633
+9-7195
+9.4038
+8.9133
-9.a75i
+9«3«64
-9-3547
-9.9316
-9.6536
+8.9694
-9.8759
-8.7738
-9.363a
-9.9317
+9.1411
-8.6884
-9-7734
+9-7719
+9.0969
-9-4319
-9.9356
—9.8910
—9.6309
-9.4764
-9.8813
-9.9139
-9-9377
-9.9314
-9-93 »5
+9.5oao
+9.6147
+8.9956
+9-6444
—9.9090
-9.797a
y
-9-4324
-9.7655
-9.0014
-9.7587
-9-4943
-9.6355
+84366
+9-3830
—9.6929
—9.6956
-9-4588
-9.7916
-9.6917
-9.591 1
-9.3054
-9.6673
-9.a37a
+9.7905
+8.X665
-9.5946
+9-5"5
-94654
— 9.a2ia
+9.7086
—9.6196
-9-4725
+9.1741
-9.7987
—9.6090
-9- "95
+9.7169
+9.5590
-7.7443
-9.0469
+9.5*45
+9.6237
+9.7 i6a
+9.79*0
+9-7933
—9.7046
—9.7408
-9.5849
-9,7500
+9.5991
+9.a5oo
+
301
297
a9a
a88
a88
a87
a85
a84
a 84
a83
aSt
273
a7a
271
269
a67
a64
*58
a48
244
a36
235
aao
ai8
a 14
aia
ao7
ao7
aoo
199
198
196
19a
190
170
168
167
166
164
158
»54
»54
148
ia9
ia9
-9.869a
9-8695
9.8699
9.870a
9.870a
9.8703
9.8705
9.8705
9.8706
9.8706
9.8708
9.8714
9.8715
9.8716
9.8718
9.8719
9.87aa
9.87a6
9-8735
9.8738
9-8744
9-8745
9.8756
9.8758
9.8761
9.876a
9.8766
9.8767
9.8772
9-8772
9.8773
9.8775
9-8778
9.8779
9.8794
9-8795
9.879^
9-8797
9.8799
9.8803
9.8806
9.8806
9.8810
9.88a4
-9.88a4
1
»937
1938
1939
1940
1941
1941
»943
1946
1945
>944|
»947
1954
1950
1948
Taylor.
3*
111.1904
v.a793
31
33
36
34
37
35
41
44
42
49
iu.1906
50
56
47
55
52
54
59
58
57
67
73
69
631a
6330
73463*6
ILI
ii.1736
ii.1737
ii-1735
▼-2794
ii.1738
iLi74o
iLi739
iLi74i
63*5
6309
63aa
63*4
6334
6308
6335
n.1743
11.174*6349
6333
6355
U.1744
iiLi909
11^19086356
▼.a8o3
Ji.1745
ill. 19 10
11.1746
11L1911
ilLi9ia
".1747
ilLi9t4
78 iiLi9x6
64 111.19x5
U.1749
iLi748
6360
63*3
6361
6373
6370
6376
Bria.
bane.
5a8o
5*83
5*85
5a86
5a88
5*84
5*9 »
5*93
5*94
5*99
5308
5309
530a
53»3
5331
5333
5334
R418
M597
R4X9
J 358
B.H a55
J 359.^4*1
R4ao
R4aa
B.Fao8i
M598
J 361
M599
B.H 1537
B.F ao84
G2ax7
R4*3
M600
M60X
6 aaai
Gaaa3
Gaaa5
R4a5
R4a6
R427
(2F2)
227
No.
;o86
;o87
;o88
{089
{090
[091^
;093
;o94'"
{096
;o97<
{098
>099
;ioo
;iox
;ioa
;to3
106*
;io7
;io8*
;i09
;iio*
;ii2
1"3
"4
;"5
;ii6
;ii7*
I118
119
;i2o
;ii3
iH
"S
;i26
;i»7^
;ii8*
;»9^
1130
228
Conitellation.
Lapi
NomiflB
Apodis
31 Ubne C
libne
Mag.
Dnconii
Bootis
TriinguU Attst. . .
13 Ui«e Minorii ..y
10 Serpentis
33 Libne t*
ti Dnconis i
3 Coroiiae Bor. . . /3
Libne
34 Libne C
Normae
14 Unao Minorii ....
TrianguliAuit... f
Libne
LibrB
NomiflB
Apodis
Apodis
Libne
Libne
Libne
35 Ubne (^
Bootis
NonnB
Dnooms
Draoonis
Libne
Lupi Y
X X Serpentis
xs Serpentis r^
36 Librv
52 Bootis v^
Lapi
Lupi
37 Libre
Serpentis
Libre
Ubie
Libre
53 Bootis y*
H
k
H
i
Right
Ascension,
Jan. X, 1850.
h m ■
15 x8 59*60
>9 39»39
19 40,x8
X9 48,27
»9 53.05
20 10
20 X6,2X
20 26, X 8
2X 0,44
»i 4."
21 6,3X
2X 36, XO
2X 38,99
21 42,67
22 X3,2I
»» 39.57
a» 44^^5
23 3,22
»3 ^.^
23 25,23
*3 39.39
23 39,80
*3 49.45
24 0,07
24 xx,99
a4 «7.37
24 27,29
24 36,70
24 42,67
a4 53.»7
*4 57.75
a5 M3
15 9*'^
*5 «4.67
»5 »5.»3
25 32,30
25 32,37
25 34,76
^5 56.50
25 59,09
26 9,95
26 X3,04
26 X9,93
26 2X,05
15 26 24,73
Annual
Pieces.
+4.»35
4.4a»
7.64«
3.3«
3.623
0,980
x,948
+ 5.658
—0,164
+3.o»8
3.383
i»3*»
».485
3.38'
3.368
+4.637
-0,537
+5.376
3440
3.5»9
4.663
7,xo8
6,456
3.43»
3,562
3.533
3.376
1.905
4,650
x,x76
»/>43
3.550
3.967
3,083
2,760
3.615
».i5i
4.096
4.077
3.»47
2,760
3,640
3.564
3.^30
Sec. Var.
+0,0405
+0,0541
+0,3488
4-0,0x30
-{-0,0205
4-0,0205
4-0,0008
+o,x36x
4-0,0729
4-0,0056
+0,0x34
4-0,0x09
—0,0004
+0.0x33
4-0,0x29
4-0,0643
+0,0954
+o,xxx5
4-0,0x48
4-0,0x69
4-0,0652
+0,272 X
4-0,2028
4-0,0x44
4-0,0x8 X
+0,0172
4-0,0129
+0,00x3
4-0,0639
+0,0143
4-0,018 X
4-0,0x76
4-0,03x7
4-0,0065
4-0,00x9
+0,0x95
—0,0002
+0,0368
+0,0359
4-0,0098
4-0,00x9
4-0,0202
4-0,0x78
+0,0095
Proper
Motion.
+0,024
—0,0x8
4-0,006
—0,009
-ho,ox8
0,000
>,oox
4-0,0x0
-o/x>5
+0,004
—0,002
—0,020
0,000
—0,0x0
—0,036
-o/>37
-0,009
4-0,004
-f 2,146 » 0,000 X
-0,054
4-0,002
—0,004
+0,004
+0,003
0,000
4-o,oox
+0,005
-0,034
4- 0,02 X
+0^004
Logarithms €i[
b
—0,003
■8.7941
8.85x8
9.1940
8.6500
8.6877
8.9880
8.8024
9.0645
9.1484
8.6299
8.6487
8.9228
8.689 X
8.6469
8.6443
8.8847
9-1854
9.0x24
8.6509
8.66x3
8.8864
9.2274
9»559
8.6475
8.666X
8.66x3
8.6396
8.7978
8.8803
8.9377
8.9604
8.6620
8.7400
8.6199
8.6383
8.67x4
8.7437
8.7655
8.7605
8.6242
8.6360
8.6739
8.6608
8.6222
-8.7420
-8.8664
8.9267
9.3690
8.7254
8.7634
9.0648
8.8797
9.X423
9.2285
8.7x02
8.729 X
9.005 X
8.77x6
8.7296
8.7290
8.97x2
9.2722
9.X004
8.7391
8.7507
8.9767
9-3>77
9.2469
8.7392
8.7585
8.7540
8.7330
8.89x8
8.9747
9.032S
9.0558
8.7576
8.8362
8.7163
8.7348
8.7690
8.84x3
8.8632
8.8596
8.7235
4-0.6x65
0.6455
0-8835
0.5273
0.5590
9.99x3
0.2896
+0.7527
-9.2x38
+0.48x2
0.5294
0.12x3
0,3953
0.5290
0.5274
+a6662
-9.7303
+0.7304
0.5366
0.54^
0.6687
0.8517
0.8099
0.5355
o.55»7
0.5482
0.5284
0.2798
a6675
0.0702
0.018 X
0.5502
0.5984
0.4890
04409
0.558a
0.33*7,
0.6x23
0.6x03
0.5 XX4
+8
+8
+9
+8
+8
L6526
•7533
(.2835
0953
.364X
8.7360
04409
8.7741
0.56x2
8.76x5
0.5520
8.7230
0.5093
8.8430
+0.3317
—8.9412
—8.6707
+9.0328
-9.X275
-7-1459
+8.XX26
-8.8581
— 8.383X
+8.1062
+8x>870
+8.8061
— 9.X683
+8.9725
+8.X776
+8.2597
+8.8096
+9-»»35
+9.X364
+8.X636
+8.2967
+8.2702
+8.0888
—8.6704
+8.80x9
— 8.S803
-8.9095
+8.2828
+8.5540
+6.6905
-8.0934
+8.3363
-8.5636
+8.6108
+8.60x3
+7.8439
-8.0899
+8.353*
+8.2905
+7.8006
-8,5625
I
No.
50S6
5087
508S
5089
S090
5091
5092
093
094
095
5096
097
098
5099
100
lOI
102
103
104.
105
106
X07
108
109
no
III
1X2
"3
"4
"5
116
117
1X8
X19
X20
12 X
122
123
X24
125
X26
127
X28
129
X30
North Polar
DisUnce,
Jan. X, 1850.
u
X36 XI 29,9
14a 50 59»4
X67 24 6,3
X06 XI 20,8
1x8 20 x8,7
a6 7
42 24 3o»8
158 22 2X,0
«7 37 55.7
87 37 58.»
106 55 7.5
30 30 *5»3
60 22 27,9
X06 44 9>4
X06 5 28,5
146 33 4»»6
15 59 5o»7
155 4« "'5
109 38 53,7
1x3 22 xo,x
146 54 30.6
165 34 59.»
162 56 47,7
109 9 16,5
1x5 17 26,6
XX3 58 40^
X06 20 21,5
41 46 9,8
146 35 49.3
28 48 38,9
27 12 19,1
XX4 4x 7,0
130 39 29,7
90 40 27,0
73 »5 5».«
XX7 31 14,7
4« 39 9»<>
134 *7 6.4
133 53 »8.3
99 3* 46.0
73 a8 35.0
1x8 33 5,9
"5 «3 46.7
98 40 24,9
4S 35 1S.6
Annual
Preces.
2,96
2,91
2,91
2,90
2,90
2,88
»,87
2,86
2,82
2,82
2,82
4.7«
».78
^,^%
».74
2,71
2,7 X
2,69
2,68
2,66
2,64
2,64
2,63
2,62
2,61
2,60
*.59
».58
a. 57
2,56
2,56
».55
».54
».54
».54
2,52
2,52
».5«
a.49
i.49
».47
».47
2,46
2i46
2,46
SecVar.
-->o,46o
0.493
0.853
0,376
0*405
o,xxo
0,218
-0,633
•fo,ox8
-0,340
0,380
0.149
0,279
0,380
0.379
-0,523
+0,06 X
—0,607
0.389
0,398
0,528
0,805
0,73 X
0,389
0,404
0,401
0,383
0,2x6
0,528
0.134
0,1x9
0,404
0,45 »
0.3 5 »
0,3x4
0,4x2
o,a45
0,467
0,465
0,371
0.315
0,4x6
0,407
0,369
-0,245
Proper
Motion.
+0,12
—0,12
4-0.04
—0,11
+0,03
—0,05
+0,04
-0,03
—0,02
—0,07
-1-0,03
•fo.20
+0,24
•fo.09
•f-0,04
+0,48
+042
+0,08
— o,ox
+0.13
+0,32
+0,17
+0,09
—0,05
+0,05
— o,ox
+0,13
-0,09
+0,23
-0,04
— o,ox
Logarithms of
+ 9.3990
+9.54x2
+9-8143
-9.3084
—8.2672
-9.9441
-9.9339
+9-7430
— 9.9366
—9.6678
-9.28x9
-9.9466
-9.8798
-9.2869
■9-3075
•f-9.6089
—9.9362
+9.7232
-9.X709
—8.9581
+9.6x64
+9.8088
+9.7890
— 9.X90X
-8.7796
-8.9053
-9.2954
-9-9395
+9.6x44
-9.9505
-9.9503
— 8.8363
+9-a533
— 9.628 X
—9.8052
-8.3729
-9.9253
+9-3757
+9.36x0
-9-4745
-9.8053
-7.8389
-8.7679
-9.4915
—9.9263
-9.6688 +
-9.7x03
-9.7982
-9.2538
-9-4847
+9.7609
+9.6757
-9-7754
+9.7849
+842x6
-9.2695
+9-7397
+9-4983
-9.2635
-9.2458
-9.7234
+9.7847
—9.7612
—9.3276
—9.3986
—9.7228
-9.7858
-9.7798
-9.3x49
-94290
-9-4071
—9.2470
+9.670X
—9.7x88
+9-7394
+9-7457
-9-4x73
-9.6x01
-7.8666
+9.15x0
—9.4602
+9.6x52
-9^6404
-9.6351
-9.0x39
+9.1477
-94730
-94230
-8.97x7
+9-6x37 +
.XX16
.XXXI
.XXXO
.XI07
.XX06
.X099
.X097
.X093
.1080
.X079
.1078
.X066
.X065
.X064
.X051
.X042
.X040
.X033
.X032
.X024
.XOX9
.XOX9
.1015
.XOXX
.X006
.X004
.xooo
-0997
-0994
.0990
.0988
.0987
.0984
.0981
.0981
.0975
.0975
.0974
.0965
.0964
.0960
•0959
.0956
.0955
-0954
I
—9.8817
9.8837
9.8837
9.8839
9.8841
9.8845
9-8847
9.8850
9.8859
9.8860
9.8860
9.8868
9.8869
9.8870
9.8878
9.8884
9.8886
9.8890
9.889 X
9.8896
9.8900
9.8900
9.8901
9.8905
9.8908
9.89x0
9.89x1
9.8914
9.89x6
9.89x9
9.8910
9.891 X
9.8913
9.8914
9.8914
9.8919
9.8919
9.8919
9.8935
9-8935
9.8938
9-8939
9.8940
9-8941
•9.8941
1949
X961
1951
X95I
»957
»955
1953
1956
'959
X961
X958
X965
X960
X963
X967
75
95
81
80
92
86
84
U.X754
ii.x75X
ili.x9X9
iLx756
ii-1753
ii.x75i
U.X755
9»
U.1757
m.1913
96
97
xio
98
X04
105
XOl
X08
99
X06
X09
XX2
Taylor.
T.28166380
T.28X76383
6348
ii.X750
▼.28x9
bane.
iLx758
1LX759
m.X9i8
T.1830
iLx76o
iLi76x
IU.X917
m.x93o
11LX93X
6395
53441
5345
5336
6400
6398
64x4
6407
638X
6390
64x9
6410
6415
6421
6430
U.X761
iii.x929
iiLX926|64i4|5384
Y.183X
U.X763
6417
6433
6436
5349
537X
5372
Various.
R428
II602
A
G2130
R429
P612
M603
Z X060
If 604
R430
G2138
J36i,R43x
B.H 954
5375 R433
5368
5373
5381
5380
5385
5388
R431
B.H 955
M 607
G1139
R434
G114X
G1143
^363.1^35
M608
J 364
B.H 952
229
No.
31^
34
33*
34
35
36
37
38
[39
r40»
143
»45
r46*
147
i4»
[49
150
t5»
'5»
=53'
54
55
156
57
158
59
t6o*
161
[62
63
.64
(65
[66
(67
[68
[69
[70
[71
7*
[73^
74
75*
230
Conttellation.
4 CoroDB Bor. . . t
Seipentii
libra
^Ubra y
13 Serpentis S
NonniB
Cirdni
39 Libra
Lupi I
Une Minorift . . . .
Trianfpili Ausi. . .
libra
5 CoroiueBor.. .. a
NomuB
libra
Mag.
4l
7
7
4i
3
6
6
4
5
6
7
7
»i
7
7
15 Serpentis r', 6
Draconit 1 6
14 Seipentii A' 6
Libra
16 Serpentis
7
6
40 Libra 4I
17 Serpentis r* 6
18 Serpentis r^, 6
Libra I 7
6 CoTonc Bor. . . |bb < 5
Trianfpili Anst. . .
Bootis
Ubra
NomuB
3 Lupi ^>
41 Libne
NomuB
Libra
Bootis
Lapi . .
42 LibrsD
Libne
54 Bootis
Libra
Nomue
^
Lupi ..
Nomue
4Lnpi.. .
NormsB
Bootis
^.
6
6
7
6*
5i
6
6
7
7
5
5*
7
5*
7
7
5*
7
5i
6
7
Bigbt
Ascension,
Jan. I, 1850.
h m ■
IS 16 51,95
27 2,29
»7 5.*9
*7 8.47
17 38.64
27 41,61
27 43,67
»7 55.83
»7 58.18
27 58,42
»7 59.37
28 8,46
28 20,20
28 2542
28 29,09
28 44,79
28 50,81
»8 52,12
*9 9»»5
*9 »7.53
29 27,39
29 31,36
49 34.67
29 38,97
19 44,61
49 58,74
30 1,50
30 7.94
30 13,62
30 «5.34
30 16.97
30 25,18
30 3».4»
30 44,81
30 53.87
3» »5.33
32 22,72
3* *6,33
32 27,18
32 32,43
3* 54*09
3* 55.59
33 8,51
33 "4.77
15 33 »7.6i
Annual
Pieces.
+a.4i8
*,737
3.641
3.338
2,865
4<4"
4,851
3,622
+4,022
-H.315
+5."»
3.585
1,5*8
4,660
3.580
2,724
0,834
3,072
3,626
»,874
3.664
a.775
a.754
3.335
2,197
5.456
2,058
3.336
4**74
3.785
3.43a
4.5*4
3,616
1.794
4,104
3.530
3.659
2,146
3.656
4.398
3.876
4**»3
3.800
4.336
+2,032
SecVar.
—0,0003
+0,0018
+0,0201
+o/>ii8
+0,0032
+0,0502
+0,0736
+0,0194
+0,0331
+8,0516
+0,0893
+0,0183
+0,0002
+0,0625
+0,0181
+0,0017
+0,0240
+0,0063
+0,0193
+0,0033
+0,0205
+0,0022
+0,0019
+0,01 16
—0,0001
+0,1107
+0,0004
+0,0116
+0,0522
+0,0241
+0,0139
+0,0545
+0,0188
+0,0026
+0,0357
+0,0163
+0,0199
+0,0001
+0,0198
+0,0477
+0,0268
+0,0482
+0,0241
+0,0446
+0,0007
Proper
Motion.
—0,003
+0,003
+0,006
+0,001
—0,058
-0,003
+0,002
—0,004
+0,011
—0,005
—0,004
—0,005
+0,020
+0,001
0,000
+0,012
—0,002
+0,001
+0,010
+0,009
+0,003
—0,008
+0,002
+0,002
+0,011
—0,028
-0,014
+0,001
+0,047
+0,007
—0,026
—0,015
—0,040
—0,003
—0,018
Logarithms of
•8.6869
8.6365
8.6716
8.6290
8.6222
8.8234
8.9072
8.6660
8.7427
0.0285
8.9518
8.6592
8.6634
8.8694
8.6576
8.6336
8.9806
8.61 11
8.6633
8.6175
8.6691
8.6258
8.6279
8.6224
8.7217
8.9996
8.7489
8.6212
8.8273
8.6887
8.6315
8.8364
8.6578
8.8002
8.7505
8.6419
8.6598
8.7235
8.6591
8.8045
8.6984
8.8061
8.6831
8.7898
•8.7439
• 8.7897
'8.7400
8.7752
8.7328
8.7280
8.9294
9.0133
8.7729
8.8498
0.1356
9.0590
8.7670
8.7719
8.9782
8.7667
8.7437
9.0911
8.7217
8.7750
8.7297
8.7820
8.7390
8.7413
8.7360
8.8357
9. 1 146
8.8641
8.7367
8.9432
8.8048
8.7476
8.9531
8.7749
8.9182
8.8688
8.7625
8.7842
8.8481
8.7838
8.9295
8.8248
8.9327
8.8105
8.9176
-8.8719
+0.3835
0^.372
0.5612
0.5235
0^.572
0.6446
0.6858
0.5590
+0.6044
-1.3859
+0.7086
0.5544-
04028
0.6684
0.5539
04352
9.9212
04874
0.5594
04585
0.5640
04433
04400
0.5*3*
0.3418
0.7369
0.3135
0.5232
0*6507
0.5780
0.5356
0.6555
0.5582
0.2539
0.6132
0.5478
0.5633
0.3317
0,5630
0.6433
0.5884
0.6448
0.5798
0,6371
+0.3078
-84095
—8.1182
+8.3502
+8.0212
—7.9046
+8.7192
+8.8421
+8.33H
+8.5688
—0.0282
+8.9005
+8.3010
—8.3238
+8.7901
+8.2960
—8.1273
-8.9369
+5.6391
+8.3307
-7.8787
+8.3584
-8.0555
—8.0843
+8.0070
-8.5253
+8.9605
—8.5881
+8.C053
+8.7291
+8^354
+8.1397
+8-7435
+8.3171
-8.6858
+8.5935
+8.*395
+8.3429
-8.5391
+8.3405
+8.6959
+84772
+8.6992
+8433 »
+8.6723
-8.5864
No.
;i33
;»34
ns
1136
;»37
138
139
1x40
;i42
1 143
;»44
;h5
;i46
;i47
i4«
149
;i5o
;i5a
;i53
I154
;»55
1156
;i57
[158
;»59
;i6o
;i6i
;i62
;i63
;i64
1165
;i66
;i67
;i68
;i69
[170
;«7i
[172
;i73
;i74
1«7S
North Polar
Diftance*
Jan. I, 1850.
Annual
Preces.
0 # M
58 7 5».5
+ r
7» ai 11,5
i:
118 49 55.0
1'
IG4 17 6,1
I'
78 57 »o,3
r.
141 5a 13.5
I
149 a4 7,8
I'
"7 37 $8,6
1'
13a 4 16.9
I
a la to,8
i:
15a 4a 0.7
I'
"5 59 44.5
I
6a 46 38,a
I
146 as 1,7
I'
"5 4^ 45.3
I
71 50 a7^
I'
a$ 17 ia,i
X'
90 3 40»o
I-
117 4a a5.a
I
79 a9 6,0
I'
119 16 46,5
I'
74 a3 56,a
I
73 »* 48^.
I'
«o4 « 5a.7
I'
50 a9 a 1,3
i:
»56 I 54.7
r
46 ao a,i
X
104 0 59,6
I
14a 54 o,a
I
"3 55 3.3
I
108 48 7,6
I
H3 50 '3.6
I
117 9 aa,a
I
39 48 S,i
I
»34 9 3».9
I
"3 19 3».4
I
118 48 56,5
X
49 9 >9.6
I
"8 41 47.5
I'
141 8 38,0
X
126 56 16,5
X
141 a5 ao,7
I
ia4 13 a7,a
X
139 43 59.8
X
45 54 16,3
+1
a,4a
a.4«
^1
*.4»
*.37
».37
».37
a.35
».35
».35
».35
a.34
a,3a
».3»
».3i
a, 30
a,a9
a,a9
a,a7
a,a6
a,a5
a,a4
a,a4
a,a3
a,a3
a,ai
2,ax
a,ao
».>9 I
a,X9
a,X9
a,x8
a,x7
a,x6
a.15
a,xx
a,o4
a,04
a,o4
a,o3
a,ox
a,oo
1.99
i>98
1.98
Sec. Var.
-o,a77
o.3«3
0^17
0,383
o,3a9
0,507
0.557
0,4x6
-0,46a
+».7H
-0,587
0,4x2
o,a9X
0,536
o,4xa
0,3 H
0,096
0.354
0,4x8
0,33a
0.4*3
o,3ax
o,3«8
0,386
o,a54
0,631
0,238
0,386
0,5x8
0,438
0,398
0.5*4
0,419
o,ao8
0,476
' 0,410
0,427
o,a5o
0,427
o.5«3
0.453
0,5x6
0444
0,507
— o,a38
Proper
Motion.
1
Logarithms of
a'
b"
</
if
-fo,oa
—9.8938
+9-5 H7
4-1.0943
-9.8949
+0.06
—9.8x40
+9-»733
10939
9-8951
-7.8x95
-9.470a
1.0938
9.8952
— o,oa
-9-3553
-9-1837
X.0936
9-8953
-0,05
—9.7610
+9-07*5
X.0924
9.8960
+o,a6
+9-5457
—9.6859
1.0923
9.896 X
+0,24
+9-6597
-9.7249
X.0922
9.8961
—0,03
— 8.a8xo
-9-4559
1.09x7
9.8964
+0,14
+9-3»37
-9.6x55
1.09x6
9-8965
-9.9053
+9-789X
x.09i6
9.8965
4-9.7000
-9-7381
1.09 1 6
9.8965
-8.6484
-9.4308
X.09X2
9-8967
+0,07
-9.873a
4-9.4489
1.0907
9,8970
+o,ia
-h9.6ao6
-9.7090
1-0905
9.8972
+0,14
-8.6767
—9.4266
X.0904
9.8973
—0,04
-9.8186
4-9.28 xa
X.0897
9.8976
— o,ox
-9.954a
+9-7435
X.0895
9.8978
+0.08
—9.6367
—6.815a
1.0895
9.8978
+o,oa
— 8.ai48
-9.4539
1.0888
9.8982
-fo,X7
-9.7567
+9-0474
X.0884
9.8984
+0,04
+7-9445
-9-475*
X.0880
9-8987
—0,06
—9.8000
+9-*»53
X.0878
9.8988
+o,ox
—9.8078
+9-»4i9
X.0877
9.8989
— o,ox
-9-3597
—9.1699
1.0875
9.8990
0,00
-9.9a38
+9-5887
X.0873
9.8991
+9-7393
-9-7453
X.0867
9-8994
-9-9354
+9.6*35
X.0866
9-8995
-1-0,09
-9-3595
— 9.X683
1.0863
9-8997
+o,aa
+9-5700
-9.6857
x.o86x
9.8998
4-0,06
+8.9X9X
-95305
X.0860
9.8998
+0,03
— 9.190X
—9.2920
X.0860
9-8999
+9-5858
-9.6905
X.0856
9.9001
+ 1.53
—8.369a
-9-44*S
X.0854
9.9002
-0,04
-9-9488
4-9.6681
X.0848
9.9006
+0,34
4.9.3856
-9.6254
1.0846
9-9007
0,00
-8.9x86
-9.3786
X.083X
9.9015
+ I1I3
+7-7160
—9.4616
X.0807
9.9029
—0,07
-9.9301
+9-5939
X.0806
9.9030
+7.5315
-9-4597
X.0805
9.9030
+0,08
+9-5449
-9.6695
X.0803
9.903 X
+0,08
4-9.xa87
-9.5560
. 1-0794
9.9036
+o,6a
+9-55"
—9.6702
1.0793
9-9037
4-0,09
4-89643
-9.5267
X.0788
9.9040
4-o,X7
+9-5*04
-9.6589
X.0785
9.904X
—0,03
-9.9394
-f-9.6187
4-1.0784
-9.9042
Taylor.
1968 XI5 11x765
114 iiLx932
X964
X969
X966
'973
'974
1971
1970
X976
'977
■ • • •
'979
'97*
'975
'978
1982
X980
XIX
"7
xx6
"3
11.1764
11.1767
▼.2836
Bria-
baoe.
Varioua.
6442
U.1768
6437
6431
5396
5394
6445:5400
11.1766644.315399
X2I
1x8
124
U.I770
V.2838
111769
li.i77x
136 111.1934
X22
120
X26
123
130
131
X25
'35
IL1772
".'773
U.1775
".'774
IILX936
U.X776
ili.1935
IL1777
132
128
'33
'34
138
'47
'4'
'43
1I1.X937
▼.2839
m.1938
ILX778
V.284X
11.1779
11. X 780
▼.2846
m.x94i
▼.2848
1U.X942
V.2850
iiLx944
6446
6440
6450
6454
6455
6451
6463
6469
6479
6485
6476
6486
6480
6489
6483
540X
5404
5406
5408
5410
54'4
6464 54x6
54*3
543'
543*
54*8
5437
5434
5440
5439
.'
B.F2XX7
M6o9,J365
R437
R436
M6xo,J366
G 2283
R438
R439
M6xi
6 2250
P62X,W834
J 367
M 6x2
R 440
G aa53
M614
R44.X
M613
R44*
G aa54
M615
R443
R444
Gaa58
231
No.
5176
5177*
5178
5179
5180
5i8»*
5183
5184
5185
5186
5187
5188*
5189
5190
5191*
5»9»
5193^
51H
5»95
5196
5197
5198*
5»99*
5»oo*
5x01
5»03
5x04
5105
5*06
5*07
5208
5109
5210*
5211*
' 5»I2*
5113
5214
5216
5*»7
5218
5219
5220*
Constdlation.
43 Libne x
Bootit
7 Corone Bor. . . (
Nomue
19 Serpentis r^
Mag.
BootU
TrianguU Aust. .
NorxDfle
Libne
20 Serpentis ^|
Nonnae
21 SerpentlB 1
Libra
22 Serpentis r^
44 librae 19
1 5 UrsK Minoiis . . 9
8 CoronB Bor y
Triang;uti Anst
23 Serpentis ^
Scorpii
24 Serpentis ol
Libra
Scorpii
Lupi
Norme
NormB
Lupi
26 Serpentis r^
9 Corone Bor. . . «"
Ursse Minoris
25 Serpentis A'
Ursse Minoris . . .
Serpentis
Normae
Draconis
Scorpii
Scorpii
Normae
27 Serpentis X
Scorpii
28 Serpentis /8
Trianfpili Anst. . .
Normae
29 Serpentis
Scorpii
5
6
5
6
6
6
6
6
7
S\
^\
5
7
6
4*
5
5
6i
6
7
6
7
6
7
6
6
6
6
6
6
8
6
6
7
7
6
4i
7
3l
6
6
74
7
Right
Ascension,
Jan. ly 1850.
h m ■
15 33 18.82
33 *8,i9
33 44.09
34 *.o5
34 5.46
34 ".48
34 »6,92
34 18,30
34 20,25
3444.30
34 4^*93
34 51189
35 0.70
35 9.87
35 38.69
35 58.56
36 26,63
36 27,83
36 »9.59
36 3i»8i
36 52.83
36 53.63
37 6,64
37 »o."
37 «8,24
37 *5.o3
37 44.73
37 53.4a
38 4.77
38 8,35
38 »o,55
38 20,78
38 38,62
38 46,06
38 46,15
38 56."
39 5.57
39 7.62
39 »o,27
39 ".78
39 15.99
39 *^.69
39 28,64
39 30.05
15 39 34.75
Annual
Preoes.
+3444
1,908
2,258
4.366
2,752
'.747
5.374
4.748
3.370
2,815
4.77 »
».675
3.351
2,700
+3.364
-1,952
+».5*4
4.939
3.014
3.685
*.939
3.559
3.638
3.809
4.561
4.563
3.903
2,723
+2.364
-3.759
+3.096
-3.764
+3.«39
4.505
1.63 1
3.59a
3.574
4.303
2,920
3.659
*.759
5.381
4.609
».757
+3.543
Sec. Var.
4-0,0140
+0,0015
—0,0001
+0,0456
4-0,0021
+0,0032
-f-o,ioii
4-0,0640
4-0,0121
4-0,0028
+0,0651
+0,0014
4-0,01 16
+0,0016
+0,0118
+0,1913
4-0,0004
+0,0731
+0,0053
4-0,0201
+0,0043
4-0,0165
4-0,0186
4-0,0237
+0,0533
+0.0533
4-0,0267
+0,0019
-}- 0,0000
+0,3807
4-0,0065
+0,3807
+0,0073
4-0,0500
+0,0047
+0,0171
4-0,0166
+0,0411
+0,0039
4-0,0190
+0,0022
+0,0972
+0,0545
-f 0,0022
+0,0159
Proper
Motion.
4-0,001
-f 0,0 1 1
+0,013
4-0,008
+0,003
+0,035
—0,050
-0,017
+0,007
—0,034
—0,005
—0,007
+0,007
—0,024
— o»oo5
4-0,016
0,000
+0,003
+0,014
4-0,001
-0,044
0,000
—0,006
+0,004
—0,007
—0,004
—0,001
—0,008
—0,018
4-0,008
4-0,075
—0,039
4-0,001
Logarithms of
-8.6249
8.7683
8.6974
8.7929
8.6164
8.7981
8.9711
8.8653
8.6136
8.6083
8.8678
8.6235
8.6099
8.6195
8.6095
9.2699
8.6412
8.8916
8.5924
8.6523
8.5940
8.6309
8.6426
8.6725
8.8197
8.8195
8.6887
8.6093
8.6640
9.3903
8.5871
9.3898
8.5870
8.8038
8.8047
8.6300
8.6268
8.7632
8.5888
8.6400
8.6014
8.9531
8.8210
8.6010
-8.6208
h
-8.7529
8.8970
8.8271
8.9239
8.7475
8.9297
9.1030
8.9973
8.7457
8.7420
9.0017
8.7578
8.7447
8.7549
8.7468
9.4085
8.7817
9.0322
8.7332
8.7932
8.7362
8.773a
8.7858
8.8159
8.9637
8.9639
8.8344
8.7556
8.8111
9-5376
8.7352
9.5380
8.7363
8.9536
8.9545
8.7804
8.7779
8.9144
8.7402
8.7916
8.7532
9.1053
8.9736
8.7538
-8.7739
+0.5370
0.2806
0-3537
0.6400
0^.396
aa4A2
0.7303
a6765
a5276
04495
0.6787
04273
0.5251
04.314
4-0.5269
—0.2904
4-04021
0.6937
04791
0.5665
04683
0.5513
0.5608
0.5808
0.6591
0.6592
0.5914
04350
4-0.3736
—0.5750
4-04908
-0.5757
4-04968
0.6537
0.2125
0.5553
0.5531
0.6338
04654
0.5634
04408
a73o8
0.6636
04405
+0.5494
d
•f8.i4i6
-8.6345
—84781
+8.6791
—8.0700
-8
+8
+8
+8.
.6881
.9282
7905
.0413
7.9711
+8.7945
—8.1608
4-8.0101
— 8.1309
4-8.0278
—9.2600
-8.2949
4-8.8x87
-7.3111
+8.3456
-7.6737
+8.2443
4-8.3082
+84aH
-1-8.7272
4-8.7271
+847*5
—8.0932
—84000
-9.3849
4-6.9528
-9-3844
+7.3834
+ 8.7047
—8.7061
4-8.2642
+8.2485
+8.6373
- 7.7229
4-8.3161
—8,0390
4-8.9092
+8.73**
-8,0413
4-8ai9$
232
No.
5176
5»77
5178
5»79
5180
5181
518X
5183
5184
S185
5186
5187
5188
5189
5190
5191
519*
5193
5194
5195
5196
5197
5198
5»99
5100
5101
5201
5403
5«H
5105
5*06
5207
5108
5109
5210
5*"
5212
5213
5a H
5216
5217
5218
5219
5220
North Volar
DisUnoe,
Jin. I, 1850.
109 II 15,9
42 42 18,0
52 52 28,2
140 18 20,3
73 »9 ".7
39 5 ^.8
154 57 5».9
147 19 42,0
los 31 45,6
76 40 2^
147 38 41,5
69 50 34,8
104 33 27,0
71 3 16,0
105 II 25,3
12 9 11,8
63 13 31,5
H9 54 1.7
87 o 0,7
"9 33 58,3
83 5 57.1
114 14 27,4
"7 34 5».i
124 12 20,8
143 55 28,0
143 56 12,0
127 26 11,8
7» 15 37.8
57 o 28,5
9 3 34.7
91 19 47,6
9 3 *9.o
93 35 «4.9
142 44 36,8
37 9 5».7
"5 3« 3.5
"4 44 35.8
138 26 52,5
82 10 22,8
118 19 4,3
74 ^ i^.»
»54 40 4a.7
144 35 40.6
74 o *.5
113 22 13,6
Annual
Preoes.
tt
+11,98
".97
".95
".93
11,92
11,92
ii.9»
11,91
11,91
11,88
11.87
11.87
11,86
11.85
11,81
11.79
11,76
11,76
11.75
11.75
11.73
11.73
11,71
11,71
11,70
11,69
11,66
11,65
11.64
11,64
11,62
11,62
11,60
".59
".59
11,58
11.57
11.57
11,56
11,56
11,56
11.55
11.54
11.54
+ 11.53
SecVar.
—0,403
0,223
0,265
0,512
0.3*3
0,205
0,631
0.557
0,396
0.33*
0,561
0.315
0.394
0,318
-0,397
+0,230
—0,298
0,584
0.356
0,436
0.348
0421
0.431
0,451
0,540
0.541
0,463
o,3»3
—0,281
+0.447
—0,368
+0.447
-0.373
0.536
0,194
0428
0,426
0,513
0,348
0,436
0,329
0,642
0,550
0,329
-0,423
Proper
Motion.
+0,08
+0,13
+0,10
+0.3S
—0,06
—0,01
—0,67
+0,16
0,00
—0,11
+0,02
+0,14
—0,09
+0,05
0,00
—0,08
+0,05
+0,15
+0,21
—0,06
—0,09
+0,38
—0,03
0,00
+0,05
+0.27
+0,08
+0,04
-0,38
0,00
—041
+0,37
—0,05
Ix>garithins of
—9.1652 —9.2929
-9-9465 +9-6419
-9.9195 +9.5558
+9-5333 -9-6605
—9.8094 +9.2278
-9-9533 +9-6639
+9-7367 —9-7308
+9.6464 —9.6988
—9.3066 —9.2012
-9.7840 +9.1354
+9.6519 —9.6991
-9-8358 +9-3095
-9.3371 j-9.1721
—9.8277 +9.2828
y
—9.3162
—9.1885
-9.9456 +9.7594
-9-8765 +9-4»i7
+9-6843
—9.6774
+8.3503
—9.7229
—8.7966
-7.9395
+8.9895
+9.6033
+9.6036
+9.1758
—9.8204
-9-9071
—9.9408
-9.6179
-9.9411
—9.5822
+9-5875
—9.9602
—8.6010
-8.7177
+9.5100
-9.7334
+7.7482
—9.8071
+9.7430
+9.6183
—9.8079
-8.8686
-9.7051
+8.4867
-94.611
+8.8467
-9.3803
-9-4319
—9.5160
-9-6733
—9.6731
-9-5485
+9.2481
+9-4998
+9-7581
—8.1287
+9.7576
-8.5586
—9.6628
+9.6633
-9-3957
—9.3828
-9.6351
+8.8950
-9-4369
+9.1981
-9.7165
—9.6712
+9.2002
-9.3582
+ 1.0784
1.0780
1.0773
1.0765
1.0764
1.0761
1.0759
1.0758
1-0757
1.0747
1.0746
1-0744
1.0740
1.0736
1.0724
1.0715
1.0703
1.0702
1.0702
1.070 1
1. 069 1
1.069 1
1.0685
1.0684
1.0680
1.0677
1.0669
1.0665
1.0660
1.0658
1.0653
1.0653
1.0645
1. 0641
1. 064 1
1.0637
1.0633
1.0632
1.063 1
1.0630
1.0628
1.0625
1.0622
1.0622
+ 1.0620
-9.9042
9.9044
9.9048
9.9052
9.9053
9-9055
9.9056
9.9056
9-9057
9.9062
9.9063
9.9064
9.9066
9.9068
9-9075
9.9079
9.9086
9.9086
9.9086
9.9087
9.9092
9.9092
9.9095
9.9096
9.9097
9.9099
9.9103
9.9105
9.9108
9.9109
9.91 12
9.9112
9.9116
9-9117
9-9117
9.9120
9.9122
9.9122
9.9123
9.9123
9.9124
9.9125
9.9127
9.9127
.9.9128
1
1981
1983
1984
1986
1987
1988
1985
2008
199 1
1989
145
153
152
U.1781
iu.1946
iLi782
151
150
154
Taylor.
ii.1783
UI.1947
0.1784
155
• . . .
158
157
172
162
160
1990 163
»993
»994
161
1992
164
167
166
ii.1785
iii788
U.1786
ii.1787
ii«i792
U.1790
0.1789
U.1791
IU.1949
▼.2856
11.1793
iu.1951
11.1794
1995
1996
«997
169
170
171
U.1795
▼.2861
U.1796
Bria.
Ibane.
I
6488 5445
6477
6487
6490
6497
6509
6521
6520
544a
5446
5450
5458
5462
5473
5464
6516
65145468
5465
5478
5484
It. 1030
6530
6532
6525
6531
5485
5488
Variotti.
M6i6,J368
B.F2143?
P626
G2262
^^445
M617
R446
W840
M6 18,1369
G2268
R447
M619
R448
R449
G2275
G 2276
A 363
R450
G2270
6507
65245486
6537
R451
jB»A»G»
(aG)
133
No.
5212
5223
5224
5225
5226
5227*
5228*
5229
5230
5231
5232
5*33
5a34'
5*35
5236
5»37
5238
5»39
5240
5241
5242
5*43*
5M4
5H5
5246
5*47
5248*
5249^
5250
5251
5252
5*53^
5*54
5*55
5256
5»57
5258*
5»59
5260*
5261
5262
5263
5264
5265*
ConatdUtioii.
Scorpii
Liipi
31 Seipentii v
Trianguli Anst. x
Lupi
30 Serpentis
5Lnpi X
Scorpii
Lupi
32 Serpentis ft
Norms ••••••••••
1 Scorpii b
Triaiig:nU Amt. /3
35 Serpentis x
Trianguli Anst. . .
CoronflB Bor. ....
Ui«e Minoris
34 Serpentis ut
Nonns
Scorpii
Trianguli Aust. . .
Trianguli Aust. . .
Scorpii
10 CoronsB Bor. . . i
37 Serpentis $
36 Serpentis b
Trianguli Aust. . .
Draconis
Draconis
2 Scorpii A
45 libre X
38 Serpentis p
Scorpii
Scorpii
Scorpii
Trianguli Aust. X
46 Ubm 6
Scorpii
1 1 CoronsB Bor. . . x
3 Scorpii
Scorpii
39 Serpentis
Normie
47 Librae
4 Scorpii
Mag.
7
6
6h
5
6
H
4
7
6
3i
6
5
3
4
6i
6
6
6
6
6
7
6
7
4i
3
5i
5i
5
4
4i
6
6
6
6
4i
7
5
6
7
6
7
6
Right
Ascension,
Jan. I, 1850.
h m ■
15 39 38106
39 46.85
40 19,53
40 46,23
¥> 54.59
4» 5.67
41 26,30
41 35,62
4» 43.34
4> 47.94
41 48,04
41 58,08
41 59,10
4» 59*54
4* »».74
42 24.27
4* 36.53
4» 43.59
4a 46,36
42 58,21
43 0,21
43 0,22
43 1.87
43 »8.*9
43 »«>,57
43 *7."
43 3M5
44 »
44 a4.07
44 37.01
44 38.«3
44 40.80
44 56.84
45 0,90
45 «».i9
45 »6,25
45 »7.6i
45 »3.33
45 34*78
45 39f86
46 6,92
46 13,10
46 16,06
46 20,71
15 46 26,76
Annual
Preces.
+3.677
4.163
31.785
5.^8
4,232
3.»35
3.790
3,604
4.165
3,128
4.39>
3.591
5,229
2,700
5,003
+2,469
-5.613
-f.3,019
4.543
3.694
4.987
4.964
3,611
4.518
».975
3,122
4.990
M37
0,887
3.586
3.469
*.635
3.567
3.555
3.588
5.413
3.396
3.635
2,258
3.585
3.73 »
a.799
4,298
3.454
+3.6"
SecVar.
+0.0194
+0,0354
+0,0025
+0,1244
+0,0377
+0,0071
+0,0224
+0.0171
+0,0349
+0.0070
+0,0438
+0,0167
+0,0858
+0.0018
+0,0729
+0,0005
+0.6230
+0,0053
+0.0500
+o/>i94
+0,0715
+0,0703
+0,0172
+0,0006
+0,0047
+0,0069
+0,0714
+0,0076
+0.0198
+0,0163
+0,0135
+0,0013
+0,0158
+0,0155
+0,0163
+0.0940
+0.0118
+0.0174
+0,0003
+0.0162
+0.0200
+0.0027
+0,0385
+0,0130
+0,0167
Proper
Motion.
-0.014
+0.003
+0/>28
-0.014
+0.001
—0.001
—0,033
0.000
+0.005
+0,001
—0,024
0,000
—0,025
+0,017
0,000
— 0/X)2
+0.001
+ 0.011
—0,006
+ 0,014
-0,004
+0,033
+0,030
+0.001
+0,002
0,000
+0,002
+0,001
+0,019
+0,014
— 0,002
+0.003
—0.013
—0,007
—0,002
+0,001
+o,ooi
Logarithms of
-8.6417
8.733 «
8.5958
9.0096
8.7430
8.5803
8.6558
8.6239
8.7270
8.5782
8.7710
8.6209
8.9194
8.6004
8.8813
8.6325
94746
8.5755
8.7967
8.6343
8.8757
8.8717
8.6208
8.6218
8.5749
8.5735
8.8742
8.8219
8.9x43
8.6120
8.5959
8.6007
8.6083
8.6063
8.6107
8.9354
8.5856
8.6172
8.6597
8.6088
8.6308
8.5777
8.7371
8.5890
-8.6102
b
■8.7950
8.8870
8.7519
9.1675
8.9015
8.7395
8.8164
8.7852
8.8887
8.7402
8.9330
8.7836
9.0823
8.7632
9.0451
8.7970
9.6400
8.7413
8.9627
8.8012
9.0427
9^3386
8.7878
8.7899
8.7433
8.7423
9-0433
8.9931
9.0869
8.7856
8.7695
8.7745
8.7832
8.7815
8.7866
9.1116
8.7619
8.7939
8.8372
8.7866
8.8105
8.7578
8.9175
8.7696
■8.7913
+0.5655
0.6194
0.7640
0.6266
04962
0.5786
0.5567
0.6196
0495a
0.6425
0.555*
0.7185
04313
a6992
+0.3925
-a7492
+04799
0.6573
0.5675
0.6979
0.6958
0.5577
04011
04735
04944
0.6981
0.1576
9.9477
0.5546
0.5401
04207
0.5524
0.5508
0.5549
0.7334
0.5309
0.5605
0.3537
0.5545
d
+8.3274
+8.5821
-7-9968
+8.9772
+8.6043
+7
+8
+8
+8
+7
3474
3939
.2634
575*
.2921
+8.6563
+8.2515
+8.8692
-8.1043
+8.8201
—8.3129
—94711
—7.2418
+8.6998
+8.3*57
+8.8134
+8.8080
+8.2636
-8.2718
-7.5093
+7.*355
+8.8119
-8.7397
—8.8644
+8.2359
+8.1240
—8.1^35
+8.2190
+8.2074
+8.2360
+8.8912
+8.0334
+8.2727
-84303
+8.2314
0.5719 +8.3380
04470 -7.95"
0.6332 +8.6063
0.5383 +8.1002
+0.5576 I +8.2492
^34
No.
5121
52x2
5223
5224
5**5
5227
5229
5230
5231
5232
5*33
5*34
5*35
5236
5237
5238
5*39
5240
5241
5242
5*43
5M4
5*45
5246
5*47
5*4«
5*49
5250
5*5 »
5*5*
5*53
5*54
5*55
5256
5*57
5258
5*59
s%io
5261
5262
5263
5264
5265
North PoUr
Distance,
Jan. I, 1850.
O I it
119 o 30,0
»34 56 «3.5
75 *5 »*.3
158 8 52,2
'3^ 36 5.4
93 *« 14.3
"3 9 55.7
115 50 42,1
134 49 34.3
92 58 o^
140 9 40,2
115 17 26,8
15* 57 3M
71 23 28^
150 17 29,5
61 22 46,9
7 14 4M
87 20 31,1
H3 7 35»9
119 25 35,1
150 I 52.3
149 43 *3.9
"6 3 54^
63 28 6,7
«5 4 3.3
9* 37 55.1
150 I 44^
34 10
26 56 7,9
114 52 29,1
109 42 50,7
68 34 M
114 4 50,8
113 31 32,1
"4 57 37.5
154 35 3«.9
106 17 4,0
116 53 23,6
53 5* *5.6
114 47 46,9
120 38 17,6
76 19 47,1
137 4* 55.6
108 56 4,7
115 49 12,1
Annual
Preces.
+ ".53
11,52
11,48
".45
"»4f
1142
11,40
".39
".38
".37
".37
11,36
11,36
11,36
".34
".33
",3*
11,31
11,30
11,29
11,29
11,29
11,29
11,27
11,26
11,25
11,25
11,21
11,19
11,17
11,17
11,17
11,15
11.14
11,13
11,12
11,12
11,11
11,10
11,09
11,06
iii05
11,05
11,04
+ 11.04
Sec. Var.
Proper
Motion.
-0.439
0.497
0.333
0,696
0,507
0.376
0.455
0,433
0,500
0,376
0,5*7
0,43*
0,629
0.3*5
0,602
—0,297
+0,676
-0,364
0,547
o,4f5
0,601
0,598
0,435
0,304
0,359
0.377
0,603
0,174
0,107
0,434
0,420
0,319
0,433
0431
0435
0,657
0,412
0,441
0,274
0,436
0,454
0,341
0.523
0,420
—0440
+0,12
+0,10
+0,01
+0,28
-0,05
+0,06
+0,01
+0,01
+0,26
+0,04
•fo,37
+0,05
-1-0,14
0,00
+0,07
—0,19
+0,15
+0,04
+0,03
—0,05
+0,02
+0,05
+0,05
+0,02
+0,02
—0,06
0,00
0,00
—0,02
—0,13
+0,33
+0,19
-1-0,05
+0.51
+0,15
0,00
-fo.14
Logarithms of
+8.2381
-I-9-4330
-9.7969
-9-4453
—9.6082
+9.1587
+9.7786 —9.7241
+9-4751
-9.5856
+8.9385
—8.5024
+9-4357
-9.5920
+9-5495
—8.6064
+9.7297
—9.8289
+9.7000
—9.8899
-9.9414
-9.6738
+9.6025
+8-4487
+9.6984
+9.6946
—84249
—9.8796
—9.7020
-9.5972
+9.6993
—9.9683
-9-9715
—8.6464
-9.1082
-9.8498
-8.7559
-8.8195
-8.6263
+9-75*4
—9.2629
—8.0212
-9.9251
—8.6484
+8.7135
-9.7916
+9.5124
—9.1449
— 8.4298
-9.6174
—8.5228
—94927
-9.3937
—9.6021
—84676
-9.6390
-9.3839
—9.7029
+9.2571
-9.6913
+9.4324
+9.7480
+84174
-9.6541
-94418
—9.6880
—9.6867
-9.3931
+9-3995
+8.6838
—84111
—9.6866
+9.6652
+9.6966
-9.3697
-9.2738
+9.3084
-9-3556
-9-3459
-9.3695
—9.6998
-9.1917
-9.3990
+9.5136
-9-3655
—94488
+9.1148
—9.6102
—9.2521
-9.3796
+
.0618
.0614
■0599
.0587
.0583
.0578
.0569
.0565
.0561
.0559
•0559
•0554
•0554
.0554
.0548
.0542
.0537
•0533
.0532
.0527
.0526
.0526
.0525
.0517
.0516
.0513
.0511
.0497
.0487
.0480
.0480
.0479
.0471
.0469
.0464
.0462
.0461
.0459
•0453
.0451
-0438
•0435
•0433
.0431
.0428
1
1999
1998
2001
2000
2002
-9.9129
9.9131
9.9138
9-9144
9.9146
9.9148
9-9153
9-9155
9.9156
9-9»57
9-9 » 57
9.9160
9.9160
9.9160
9.9163
9.9165
9.9168
9.9169
9.9170
9-9173
9-9«73
9-9«73
9-9»73
9.9177
9.9177
9.9179
9.9180
9.9186
9.9191
9.9 194 12006
9.9194
9.9194
9.9198
9.9199
9.9201
9.9202
9.9202
9.9203
9.9206
9.9207
9.9213
9.9214
9.9214
9.9215
■9.9217
2003
»73
Tkjlor.
»75
174
178
177
182
185
111.1957
184
2010
2005
2004
2007
2013
2009
2011
2018
2012
2016
2015
2014
188
187
186
198
189
190
»94
191
192
»93
200
'95
202
197
196
▼.2862
17.1031
m.1953
iLi797
Bris.
bane.
6535
65*9
6518
6539
6548
6553
6547
IL1799
ii.i8oo
ii.1798
iLi8oi
5489
549»
5494
5499
5501
ii.1802
▼.2867
6543 5500
6557
6533
5497
65401 . . . .
T.2866
ii.1805
iLi8o3
ii.1804
1U.1959
iLi8o6
iLi8o7
iLi8o9
U.1808
iLi8io
V.2873
iLi8ii
iLi8i3
iLi8i2
iiii962
ii.1814
ii.181.5
6551
6562
6546
6563
6550
6574
6576
6579
• • • •
6559
6581
6583
6585
6580
6586
55"
5507
55*1
55*5
55 »9
5530
55*9
Vuioiu.
J 370
J 37*
M 620, J373
J37X.R45*
R453
G2286
R454
R45S
R456
A
B.H 867
M621, J374
M622, J375
Aii7(G)
W848
R457
M 623, J 376
M624
(2G2)
M625
23s
No.
5166*
5^67
5268
5269
5270
5*71
5272
S»73
5»74
S»75'
5276
5*77
5278
5279
5280
5281*
5282
5283*
5284
5285*
5286*
5287*
5288*
5289
5290
5291*
5292
5»93
5*94*
5*95
5296*
5*97*
5298*
5*99
5300
5301
5302
5303
5304*
5305
5306
5307
5308
5309
5310
236
Constellation*
Scorpii . . . •
Soorpii
Lupi f
Lupi
40 Sopentit • •
1 Herculis ^
5 Scorpii ^
Serpentit
18 Urue Minoris . . . •
Scorpii
Serpentis . • «
Nonuae
Scorpii
Draconis
Scorpii
Scorpii
Lapi
NormsB
4s Serpentit y
16 UrBK Minoris . * (
Scorpii
2 Herculis
Trianguli Aust. . .
6 Scorpii «*
48 Librae
Libne
Lupi ij
Serpentis ^
Scorpii
12 CoronsB Bor. . . X
Scorpii
Scorpii
4 Herculis
Scorpii
Tritng;uli Aust ....
Norme ii
13 Coronie Bor. . . t
7 Scorpii I
49 Libne
NormsB ij
50 Libne
Draconis
Scorpii
Serpentis
CoronaeBor.
Mag.
7
6
4i
61
6*
6
4
6
6
7
7
6
7
5
7
6
6
6
3
4
6i
6
6
3l
4l
7
4l
6
7
5*
7
7
6
6
neb.
5)
\\
3
51
51
6
5l
6
6
5l
Right
Ascension,
Jan. 1, 1850.
h m ■
15 46 37,81
46 48,03
47 18.95
47 »9."
47 »5.77
47 »9.39
47 38.19
47 57.91
48 2,11
48 5.»3
48 8,47
48 19.46
48 26,11
48 47.85
48 54.95
49 »4."
49 »7.99
49 »7.o8
49 3>.67
49 3».8o
49 35.89
49 38.03
49 39.83
49 47.3 »
49 47.71
50 5.76
50 11,69
50 19,70
50 19,78
50 20,00
50 20,47
50 21,49
50 »7.75
50 ^9.45
51 0.62
5» *».59
51 22,83
51 a8,35
51 55.07
52 12,85
52 42,28
5» 55.5»
53 ai.94
53 »4-65
>5 53 »5.50
Annual
Preces.
+3,623
3.75»
3.812
3.8 1*
2,893
2,031
3.686
+2,646
-3.594
+3.647
3.»o4
4.59*
3.503
1.387
3.550
3.49*
4,060
4.6*9
+».744
-».345
+3.581
«.999
5,198
3,612
3.348
3.33»
3.951
2,771
3.635
».i77
3.713
3,701
2,018
3.74*
5.035
4.837
2,486
3.53*
3.398
4.367
3,230
».'53
3.694
*.974
+2,211
SecVar.
4-0,0170
+0,0204
+0,0220
+0,0220
+o/x>37
+0,00 tt
+0,0184
+0,0015
+0,3287
+0,0174
+0,0064
+0,0497
+0,0139
+0,0083
+0,0150
+0,0136
+0,0292
+0,0508
+0,0022
+0,2015
+0,0156
+0,0012
+0,0783
+0,0164
+0,0106
+0,0102
+0,0256
+0,0025
+0,0169
+0,0006
+0,0188
+0,0185
+0,0012
+0,0196
+0,0690
+0,0592
+0,0008
+0,0143
+0,0114
+0,0392
+0,0082
+0,0124
+0,0178
+0,0045
+0,0006
Proper
Motion.
+0,001
+0,005
—0,023
+o/»5
+0,040
+0,003
—0,007
Logarithms of
h
—0,011
+0,010
+0,014
+0,012
-0,023
0,000
+0,025
+0,029
+0,01 1
+0,003
+0,001
-0,005
+0,005
+0,004
+0,007
+0,005
—0,032
—0,028
+0,001
+0,003
—0,041
+0,017
+0,006
+0,003
+0,001
+0,013
-8.6114
8.6320
8.6410
8.6410
8.5671
8.6965
8.6183
8.5893
9.3400
8.6107
8.5598
8.7855
8.5887
8.8132
8.5936
8.5849
8.6805
8.7880
8.5730
9.2468
8.5960
8.6952
8.8849
8.5999
8.5675
8.5651
8.6568
8.5679
8.6016
8.6589
8.6140
8.6120
8.6887
8.6184
8.8531
8.8180
8.6013
8.5831
8.5657
8.7288
8.5502
8.8379
8.6009
8.5454
-8.6418
-8.793*
8.8145
8.8257
8.8257
8.7522
8.8819
8.8043
8.7766
9.5276
8.7985
8.7479
8.974f
8.7780
9.0040
8.7849
8.7775
8.8734
8.9816
8.7669
9.4406
8.7901
8.8895
9.0793
8.7948
8.7625
8.7613
8.8534
8.7651
8.7988
8.8561
8.8113
8.8093
8.8864
8.8163
9.0531
9.0195
8.8029
8.7851
8.7696
8.9340
8.7574
9.0460
8.8109
8.7556
—8.8521
+0.5590
0.5742
0.5811
0.5811
0.4613
0.3077
0.5665
+04225
-0.5556
+0.5619
04920
0.6620
0.54H
0.1422
0.5502
0.543 »
a6o85
a6654
+04384
— a370i
+0.5541
0.3008
0.7159
0.5578
0.5*48
a 5226
0.5967
044*7
0.5605
0.3378
0.5697
0.5683
0.3048
0.573 »
0.7020
0.6846
0.3955
0.5481
0.5312
0.6402
0.5092
0.0617
0.5675
04733
+0.3445
d
+8.2578 ^
+8.3481 !
+8.3831 !
+8.3831
—7.7627
-8.5292
+8.3007
-8.1387
-9.3339
+8.2706
+7^9368
+8.6912
+8.1439
-8.7331
+8.1870
+8.1301
+8.5001
+8.6968
—8.0175
-9,2376
+ 8.2121
-8.5336
+ 8.8313
+ 8.2367
+ 7.9464
+7.9174
+84458
-7.9765
+ 8.2523
-84519
+ 8.3083
+ 8.3002
-8.5225
+ 8.3269
+ 8.7909 ,
+8.7433
—8.2631
+8.1603
+8ux>84
+8.6053
\
+7.6928
-8.7725
+8.2825
-747*5
—84220
I No.
S366
5*67
5268
5^69
5*70
5»7i
5*7*
5*73
5*74
5*75
5276
5*77
5278
5*79
5a8o
SaSx
5*83
5*84
5*85
5286
5287
5288
5289
5290
5291
5292
5*93
5*H
5*95
5296
5*97
5298
5*99
5300
5301
5302
5303
530*
5305
5306
5307
5308
5309
53x0
North PoUr
DitUnce,
Jan. I, 1850.
116 17 38,0
i2t 20 30,2
123 31 16^
1*3 3> 7*8
80 58 26,7
47 7 3M
118 46 16,5
h H 45.7
9 33 4.5
X17 XI 51,6
9» 43 6»5
»43 35 i.S
III 2 39,2
33 43 46,1
113 5 X2,0
IXC 32 30,1
131 18 36,0
144 8 39,8
73 50 40.4
II 44 47,8
1x4 24 10,2
46 25 19,8
15* 5 53.0
X15 40 40,1
103 50 29,9
103 o 15,5
1*7 57 44.5
75 9 "'5
1x6 34 23,6
5» 37 1.6
"9 38 43»o
119 II 14,3
46 59 41,0
120 44 0,8
150 4 12,8
147 20 48,5
62 41 2^
112 XI 23,5
106 5 13,1
138 48 20,5
97 58 55.9
30 39 »5^
118 42 31,9
85 9 0.3
5* 55 38.3
Annual
Preoes.
I»02
1,0 X
0.97
0.97
0.97
0,96
0.95
0.93
0,92
0,92
0^91
0,90
0,89
0,86
0,86
0.83
0,83
0,82
0,81
0^81
0,81
0,80
0,80
0,79
0.79
o»77
0,76
0.75
0.75
0.75
o»75
0.75
0,74
0.74
0,70
0,68
0,67
0,67
0,63
0,61
0,58
0,56
o»53
0,52
0.5*
SecYtr.
-0441
0.457
0.465
0^65
Oi353
0,248
0.450
-0,324
+0,440
—0^46
0,380
0,562
0^4*9
0,170
0,435
0*4*9
0,498
0,568
-0,337
+0,288
—0440
0,246
0,639
0444
0,412
0,410
0,486
0,341
0,448
0,268
0,457
0,456
0,249
0,461
0,621
0,597
0,307
0,436
0,420
0,540
0400
0.143
Or459
0,369
-0,275
Proper
Motion.
+0,04
+0,01
—0,02
+0,02
-0,58
+0,02
0,00
-0,03
+0,01
—0,07
+0,32
—0,01
+ i,*4
0,00
—0,06
4-0,06
—0,01
+0,11
+0,05
—0,09
0,00
—0,14
—0,28
+0,22
+0,03
+0,01
+0,36
+0,04
+0,01
—0,22
-0,04
—0,02
Logarithms of
II
—8.2788
+8.8069
+9.0022
+9.00x7
-9.7482
-9.9483
+8.3579
-9.8470
-9.9538
-7.4150
—9.61 13
+9.621 1
—9.0149
—9.9732
—8.8420
-9.0457
+9.3612
+9.63x8
-9.8137
—9.9605
—8.6730
-9.9519
+9-7337
-8.4133
-9.3418
-9.3674
+9.2480
-9.8033
—8.0212
-9.9367
+8.6064
+8.5159
-9.95 1 1
+8.7679
+9.7 13 X
+9.6801
—9.8888
—8.9138
—9.2603
+9-5474
-9-4939
-9.9790
+8.4518
—9.7028
-9.9342
—9-38651+
-9-4557
—9.4802
—94802
+8.9333
+9.5703
—94.196
+9-*857
+9.7300
-93958
—8.2127
—9.6408
—9.2900
+9-6537
—9.3269
-9.2777
-9-5519
—9.6406
+9.1761
+9.7224
-9-3475
+9.5697
—9.6776
-9.3676
-9.1097
—9.0822
—9.5x86
+9.1379
-9-3799
+9-5**3
-9-4*35
-9-4x73
+9.5627
-9-437*
—9.6650
-9.65x4
+9-3878
-9.3029
— 9.1671
— 9.600 X
—8.8647
+9.6560
— 940x6
+8.6470
+9.5001 +
04*3
.0418
.0403
.0403
.0400
.0398
•0394
.0384
.0382
.0381
-0379
-0374
.0371
.0360
•0357
.0347
.0345
.0341
.0338
.0338
.0336
•0335
•0334
.0331
.0330
.0322
.03x9
.0315
.0315
.0314
.03x4
.03x4
.03x1
.03x0
.0294
.0284
.0283
.0280
.0267
.0258
.0*43
.0236
.0223
.022 X
.0221
-9.92x9
9.9221
9.9228
9.9228
9.9229
9.9230
9.9231
9.9236
9.9236
9.9237
9.9238
9.9240
9.9241
9.9246
9.9247
9.9251
9.9252
9-9*54
9-9*55
9-9*55
9-9*55
9.9256
9.9256
9-9*58
9.9258
9.9261
9.9263
9.9264
9.9264
9.9264
9.9264
9.9265
9.9266
9.9266
9.9272
9.9277
9-9*77
9-9*78
9.9283
9.9287
9.9293
9-9*95
9.9300
9.930 X
-9.9301
X019
t02X
ZOX7
ZO23
ZO4I
1025
2020
Z022
1027
2028
2029
2024
1026
ZO3O
Tajlor.
199
204
205
208
2X1
207
2X2
2x0
2X3
2x9
238
221
216
218
217
222
224
226
229
225
228
231
2031. 234
> . . I 239
ill. 1 963
iii.1965
{▼.1032
iiLi966
iiLi967
iLx8x6
U.x8x7
6588
6587
6592
6601
6605
▼.2876 6589
iiLx968
iiLi969
V.2877
6609
T.2878 6602
iii8i9
iLi824
Brill,
bsne.
5533
5535
5538
Vaiioos.
554*
111.1973
ii.i8x8
iLi82o
6621
6593
6622
ii.1821
ii.1822
in. 1974
m.1975
▼.2881
iLx825
ii.x823
iLx826
ii.x827
iLx828
iiLi98x
66x9
663 X
6627
6629
5548
5547
M626, J377
B.F2177
62292
A 372
G2288
B.F2173
G 2289
^627,1378
M628,J379
6630
6612
6615
B.F2X78
5554 J 380
B.F2X83
5556
5557
5559
....5560
6632
5564
6647 557*
G 2291
R459
M629,J38i
G 2295
B J 2190
237
No.
53"
5312*
S313
53 H
5315
5316
53»7*
5318
5319*
5310
5321*
5312
53*3
53*4
53»5
5326*
53*7*
5328
5329
5330
533'
533»
5333
5334
5335*
5336
5337
5338
5339
5340
5341
534*
5343*
534**
5345*
5346
5347
5348*
5349*
5350
5351
535*
5353
5354*
5355
^"238
ContteDation.
Lupi
Soorpii • . .
Draconia
Scorpii
5 Herculifl r
BooiU
Scorpii
Soorpii
15 Coronae Bor. .. f
Nomue
14 Coronas Bor. . . 1
44SeTpenti8 v
Norms 0
51 libne
43 SerpeniiB
Soorpii
Nothub
Trianguli Aust. . .
8 Scorpii /3
Soorpii
Lupi 0
Normae 1^
Soorpii
TriADguli Augt. . .
Scorpii
Coronc Bor. • > . .
9 Scorpii ctfi
6 HercoUs v
Apodis ^1
ApodiB ^
Draconis
10 Scorpii 00
17 UrssB Minoris
Serpentis
Scorpii
Scorpii
Scorpii
13 Dnconis t
Trianguli Aust. . .
Trianguli Aust. . .
1 1 Scorpii
UnsB Minoris ....
Trianguli AusL . .
Scorpii
Scorpii
Mag.
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
h m ■
■
5i
15 53 »M6
+3,966
7
54 9.97
3.634
5i
54 14.93
M3I
6
54 i7»35
3.613
5i
54 30.05
2,695
6
54 49.07
1,694
7
54 54.63
3.587
7
55 '4.63
3.692
Sk
55 18,69
2,306
6
55 »5.o3
4.753
6
55 »6.»6
2,403
4i
55 50.14
».579
5
55 54."
4.*07
4i
56 7.56
3**93
6
56 20,91
2,962
7
56 22,03
3.56*
6
56 28,36
4.345
6
56 39,29
5,282
2
56 43.*9
3.475
5i
56 43.73
3.475
4*
56 45.39
3.917
Si
57 0,71
4.876
7
57 a.io
3.47»
6
57 6,44
5,280
H
57 10. 1 1
3.563
6
57 48.76
2,201
4i
58 2.51
3.496
5
58 7.48
1.858
Si
58 8,43
8,638
6
58 i4»4«
8,626
5i
58 16,03
ti5**
4i
58 36.95
+3.501
7
58 39.69
-«.559
7*
58 4a.77
+z.86o
7
58 5*.58
3.586
7
58 55.8*
3.667
5
58 59.55
3.63*
3
59 5.»5
1,151
6
59 7,93
5,200
7
59 «6,49
5,202
6
59 17,05
+3.3*3
6
59 *^»3
-6,909
7
59 34.79
+5.506
6i
59 46,97
3.569
6
15 59 59,69
+3.801
SecVar.
+0,0253
+0,0163
+0,0073
+0,0158
+0,0019
+0,0038
+0,0151
+0,0176
+0,0005
+0,0533
+0,0006
+0,0013
+0,0323
+0,0092
+0,004^
+0,0144
+0,0369
+0,0776
+0,0125
+0,0125
+0,0232
+0,0579
+0,0124
+0,0772
+0,0144
4-0,0007
+0,0129
+0,0024
+0,3440
+0,34*4
+0,0058
+0,0129
+0,1276
+0,0033
+0,0146
+0.0165
+0,0156
+0,0119
+0,0718
+0,0718
+0,0095
+0,7179
+0,0871
+0,0142
+0,0196
Proper
Motion.
•0,001
-0,006
-0.002
—0,007
—0,013
—0,012
+0,002
+0,002
—0,009
—0.002
0,000
—0.005
+0.012
+0,003
—0,005
+0.004
—0,020
—0,004
+0.012
+0.006
+0,003
—0,005
+0,067
+0.007
+0.019
+0,001
+0,017
+0,010
—0,027
+0,002
+0.072
+0,005
Logarithms of
•8.6483
8.5889
8.7845
8.5854
8.5628
8.7342
8.S79S
8.5943
8.6181
8.7875
8.6012
8.5730
8.6848
8.5433
8.5366
8.5712
8.7088
8.8701
8.5588
8.5588
8.6276
8.8026
8.5575
8.8681
8.5687
8.6279
8.5570
8.6908
9.2221
9.2208
8.75H
8.5557
9-H37
8.534a
8.5660
8.5777
8.5722
8.8136
8.8473
8.8470
8.5354
9.4640
8.8918
8.5605
•8.5957
b
-8.8586
8.8023
8.9983
8.7993
8.7776
8.9504
8.7961
8.8123
8.8364
9.0063
8.8200
8.7935
8.9056
8.7651
8.7593
8.7940
8.9321
9.0942
8.7832
8.7832
8.8520
9.0282
8.7832
9.0941
8.7949
8.8570
8.7870
8.9212
9-45*5
9-4517
8.9835
8.7882
9.3764
8.7672
8.7997
8.8116
8.8064
9.0482
9.0821
9.0824
8.7708
9.6998
9.1285
8.7981
-8.8342
+0.5983
0.5604
0.1556
0.5579
04305
0.2289
0.5547
0.5672
0.3629
0.6770
0.3807
04115
0.6240
0.5175
04716
0.5517
0.6380
0.7228
0.5409
0.5409
0.5929
a688i
0.5406
0.7227
a55i8
0.3427
0*5436
0.2691
0.9364
0.9358
0.1824
+0.54**
—a 1928
+04564
0.5546
0.5643
0.5601
0.0609
0.7160
a7i62
+a52i6
—0.8394
+0.7408
0.5525
+0.5799
+84393
+8.2350
-8.6988
+8ai85
—8.0583
-8
+8
+8
+8
.6204
.1940
,2731
8.3630
7050
-8.3037
•- 8.1688
+8.5324
+7.8222
-7.5105
+8.1668
+8.5800
+8.8183
+8.0800
+8.0799
+84008
+8.7*87
+8.0760
+8.8 16 1
+8.1641
—84079
+8.0964
-8.5511
+9.2130
+9.2116
—8.6567
+8.0992
— 9.1306
-7.7885
+8.1763
+8.2396
+8.2128
-8.7465
+8.7913
+8.7910
+7.8651
—94611
+8.8476
+8.1575
+8.3228
No.
13"
;3i2
1313
13 H
1315
1316
;3»7
1318
3319
1320
13x1
13^1
13*3
i3»4
;3a5
13*6
13*7
1318
[3*9
1330
;33»
f33»
1333
1334
1335
1336
1337
1338
1339
i340
1341
134*
1343
1344
1345
;346
1347
[348
1349
1350
►351
135*
1353
i354
1355
North Polar
Distance,
Jan. I, 1850.
Annual
Preces*
a f M
M
128 ID 41,2
+ 10.52
116 16 45,4
J0.47
34 49 33>8
10^6
115 16 34,7
10,46
71 45 48,4
i<M4
39 41 »o»9
1042
114 18 33,1
10,41
118 30 31,8
10.39
5^ H a7.5
10,38
14s 46 40^
'0.37
59 43 38.6
10.37
66 46 31,7
10,34
134 45 41.1
»o,34
too 57 i8(0
10,32
84 35 47.9
10,30
113 12 25,6
10*30
138 0 33,8
10,29
15* 33 3».7
10,28
»09 »3 »5.3
10,28
109 23 13,6
10,27
126 23 20,5
10,27
147 31 22,9
10,25
109 16 2,4
10.25
15* 3» 7.4
10,25
1Z3 IX 52,6
10,24
5a 57 5.a
10,19
txo 15 27,2
10.18
43 3» 39.6
10,17
x68 18 19,7
10,17
168 16 40,5
10,1 6
36 39 54.9
10,16
no 27 28,9
10,13
13 59 48.9
10,13
79 39 «7.4
10,13
114 3 21,5
10. 1 1
117 19 22,2
10,11
"5 55 13.3
10,10
3« » 58.7
10,10
151 31 2,1
10,09
151 31 41,9
10,08
102 20 12,8
10,08
6 36 28^
10,08
154 35 34.6
10,06
113 17 19.1
10,04
122 14 42^
+ 10,03
SecVar.
M
-0,492
0.45*
0,178
0.450
0,336
0,21 1
0447
04.61
0,288
0.593
0,300
0,322
0,526
0412
0,371
0446
0,544
0,661
0435
0435
0491
0,611
0435
0,662
0447
0,277
0439
0,234
1,086
1,085
0,191
-0441
+0,196
—0,360
0,452
0,462
0458
^.145
0,655
0,656
-0,419
+0,871
—0,695
0,451
—0,480
Proper
Motion.
+0,01
+0,13
—0,17
-0,87
+0,76
+0,12
+0,07
—0,08
+0,15
+0,02
0,00
—0,21
+0,24
+0,02
+0,09
+0,08
—0,01
+0,14
+0,03
—0,01
+0,07
—0,09
-0,04
+0,02
+0,02
+0.03
0,00
+0,07
-0.32
+0,02
+0,81
+0,14
Logarithms of
+9.2674
—8.0569
—9.9769
—84031
—9.8321
-9.9707
-8.6395
-1-843 H
-9.9224
+9.6661
-9.9065
-9.8673
+94703
-94*03
—9.7100
-8.7839
+9.541 1
+9-7497
-9.0941
-9.0945
+9.2047
+9.6920
—9.1007
+9.7500
-8.7796
-9.9372
—9.0362
-9.9655
+9.8786
+9-8785
-9.9780
-9.0212
-9-9743
-9.7649
-8.6464
-1-8.0334
—8.1038
— 9.9841
+9.7423
+9,7427
-9.3788
-9.9585
+9-7747
-8.7513
y
-9.5109 +
-9.3637
+9.6316
-9-3503
+9.2120
+9.6018
-9.3298
-9.3930
+94588
-79-63"
+9.4161
+9.3082
-9.5598
— 8.9903
+8.6846
—9.3062
-9.5815
-9.6579
—9.2307
—9.2306
-94827
—9.6348
—9.2270
-9.6563
-9.3035
+9^.860
-9.2447
+9-5653
-9.6959
—9.6956
+9.6089
-9.2470
+9.6903
+8.9574
-9.3129
-9.3643
-9.3429
+ 9-6349
—9.6458
-9.6454
—9.03x0
+9.6982
—9.6562
—9.2967
+8.9782 —94262
.0220
.0198
.0x95
.0194
.0x88
.0x78
.0175
.0x64
.0x62
.0x59
.0x58
.0x46
.0x44
.0x37
.0130
.0x29
.0126
.0x20
.oxx8
.0x18
.0XX7
.0109
.0x08
.0x06
.0x04
.0083
.0076
.0073
.0072
.0069
.0068
.0057
.0056
.0054
.0049
.0047
.0045
.0042
.0040
.0036
.0035
.0033
.0026
.00x9
.00X2
-9.93OX
9.9310
9-93"
9.93 IX
9-9314
9.9317
9.93x8
9.9322
9.9323
9.9324
9.9324
9.9329
9.9330
9.9332
9-9335
9-9335
9.9336
9.9338
9-9339
9-9339
9.9339
9.9342
9.9342
9-9343
9.9344
9-9351
9-9354
9-9355
9-9355
9-9356
9-9356
9.9360
9.9361
9.9361
9-9363
9-9364
9-9364
9-9365
9.9366
9.9367
9.9367
9.9368
9.9371
9-9373
■9-9375 1
2032
2037
2036
2038
• • • •
2033
2035
2034
2039
2044
2040
2063
2043
2053
2042
232
lu. 1 979 6644
6656
237
241
246
247
250
242
245
^53
T.2891
iiLi982
V.2890
iii.1983
ii.1832
iLi83i
iLx833
iii834
251
252
248
»54
266
259
270
263
288
267
264
265
277
Taylor.
ii.1829
ii.1830
6663
6666
▼.2893
ii.1836
iiLi984
▼.2895
▼.2896
iii.1985
iiLX989
ii.1837
iii839
iLi838
iiLi993
iiLi992
iii.1991
iLi84o
ii.1842
268
iLi84i
▼.2904
6659
6650
6664 558
6680
6667
6652
6678
6665
6689
6623
6628
6700
6702
6683
Bria-
bana.
Various.
5571
5579
5577
5585
5583
5596
559»
5590
5589
5584
5586
5605
6679
67x0
6706
5603
5613
G2296
M630
G2297
A 377
J 382
M631.J383
M632,J385
M633,P655
P653,J384
M634,J386
O 2302
M635.J387
62308
R460
G2315
R461
^39
No.
5356*
5357
5358
5359
5360
5361
536a
5363
5364*
5365*
5366
5367
5368*
5369*
5370
5371*
537a
5373
5374
5375
5376
5377
5378*
5379
5380*
5381*
538a
5383
5384*
.5385
5386
5387
5388*
5389*
5390
5391*
539*
5393*
5394*
5395
5396
5397
5398
5399
5400*
240
ConstelUtioii.
Mig.
Scorpti
Lupi
Scorpii
45 Serpentii
Nonnae
46 Serpentii
TriangoliAntt... ..
Lupi
Soorpii
Scorpii
47 Serpentis
7 Herculii x
Herculii
Serpentis
NoruMe (
NomuB
Normae
Nomue x
Scorpii
TriingnliAust... ^
8 Herculii q
TriangnliAnst
Scorpii
Scorpii
12 TOorpii c*
13 Scorpii c*
14 Soorpii r
Scorpii
Nonnae
16 CoronaBBor.....r
15 Scorpii ^
16 Scorpii
IX Herculii ...».
Scorpii
Normae
Scorpii
Herculii
Scorpii ........
Scorpii
Scorpii
Apodii
Nonnae
Nonnae
10 Herculii
14 Herculii ,
Right
Aicension,
Jan. 1, 1850.
n m ■
16 o 2,46
o 2,69
o 16^
o 28,25
o 42,85
o 56.93
2,31
5»43
7.37
9»37
14*47
>8,35
18,68
23,25
27,50
28,18
3».o5
4a.*5
43.48
49,66
0,92
10,11
*3.49
4*.*3
0,44
4.63
17.15
17.15
28,12
29,H
48.35
59.77
4 a.15
4 «9.45
4 »3.*6
4 *6.55
4 4J.33
4 43.97
4 44»8o
4 5».94
4 53.3*
4 59."
5 0.37
5 14.96
16 5 32,46
Annual
Preces.
+3.757
4.033
3.8*7
2,860
4,228
2,856
6,368
4,070
3.650
3.59*
2,888
a.705
».705
a,886
4.739
4.897
4,6a9
4.685
3.7»6
5.383
a,70i
5.888
3.658
3,a32
3.691
3.679
3.474
3.474
4.905
a.195
3,270
3.*38
1,888
3,708
4.3*5
3.737
2,711
3.78*
3.593
3.5*1
6.573
4.H5
4.651
*.55»
+1,928
SecVar.
Proper
Motion.
+0,0184
+0,0258
+0,0201
+0,0033
+0,0316
+0,0032
+0,1380
+0,0266
+0,0158
+0,0145
+0,0035
+0,0020
+0,0020
+0,0035
+0,0498
+0,0564
+0,0454
+0,0475
+0,0172
+0,0789
+0,0020
+0,1063
+0,0x58
+0,0078
+0,0164
+o,oi6x
+0,0119
+0,0119
+0.0557
+0,0008
+0,0083
+0,0078
+0,0021
+0,0166
+0,0336
+0,0173
+0,0021
+0,0183
+0,0 14X
+0,0126
+0,1464
+0,0279
+0,0448
+0,0012
+0,0019
Logarithms of
b
—0,001
+0,002
+0,002
+0,010
—0,003
0,000
+0,006
-0,005
—0,006
+0,001
—0,027
—0,076
+0,021
—0,009
—0,019
—0,001
-0,037
+o»oo6
+0,001
+0,010
+0,004
+0,008
—0,006
—0,003
+0,001
+0,001
—0,019
0,000
0,000
—0,002
-0,079
—0,012
-0,014
—0,001
+0,014
-8.5881
8.6368
8.5991
8.5284
8.6705
8.5271
8.9982
8.6396
8.5674
8.5589
8.5241
8.5390
8.5390
8.5237
8.76x1
8.7881
8.7412
8.7505
8.5754
8.8642
8.5370
8.9338
8.5641
8.5180
8.5670
8.5648
8.5364
8.5364
8.7814
8.6082
8.5164
8.5139
8.6624
8.5647
8.6742
8.5689
8.5267
8.5751*
8.5463
8.5364
9.0050
8.6386
8.7309
8.544«
-8.6489
—8.8268
8.8755
8.8389
8.7690
8.9122
8.7698
9-H»3
8.8830
8.8109
8.8026
8.7681
8.7833
8.7834
8.7684
9.0060
9.0331
8.9865
8.9966
8.8216
9.1108
8.7845
9.1819
8.8132
8.7685
8.8188
8.8170
8.7895
8.7895
9.0352
8.8621
8.7718
8.7701
8.9188
8.8224
8.9322
8.8272
8.7860
8.8346
8.8059
8.7965
9.2652
8.8992
8.9917
8.8059
—8.9120
+0.5748
0.6056
0.5829
0.4564
0.6261
04557
0.8040
0.6096
0.5622
0.5553
0^.606
0^.322
0^.322
0^.603
0.6757
a6899
0.6655
a6707
a570o
0.7310
0.4316
0.7700
0.5632
0.5095
0.5672
0.5657
0.5408
0.5408
0.6907
0.3413
0.5145
0.5103
0.2759
0.569X
0.6360
0.57*5
0.4332
0.5777
0.5555
a 5466
0.8178
0.6175
0.6675
04067
+a2852
+8.2954
+844*3
+8.3369
—7.7806
+8.5195
—7.7871
+8.9728
+84541
+8.2169
+8.1712
-7.7154
— 8x)i6o
—8.0162
—7.7188
+8.6752
+8.714*
+8.6451
+8.6598
+8.2612
+8.8152
—8.0178
+8.8996
+8.2174
+7.6563
+8.2389
+8.2297
+8.0505
+8.0503
+8.7075
-8.3864
+7.74»7
+ 7.6657
-8.5144
+8.2443
+8.5383
+8.2633
-7.994»
+8.2902
+8.1562
+ 8.09x0
+8.9819
+84684
+8.6357
—8.15x4
-84914
No.
1356
1357
1358
i359
1360
1361
;3^»
1363
136+
►365
1366
13^7
;368
;3^9
1370
1371
i37»
1373
1374
1375
137^
1377
1378
1379
1380
1381
1382
1383
138+
1385
1386
►387
1388
1389
1390
;39»
139*
1393
1394
1395
139^
1397
1398
1399
;40o
North Polar
Distance,
Jan. I, 1850.
u
120 38 44,8
129 43 36,0
123 8 30,8
79 4* i5»«
134 56 0,6
79 30 S5»8
160 36 7,6
130 43 o»3
116 29 59.5
"4 »o 33.9
81 3 47.2
72 32 57,2
72 32 29,0.
80 59 3,0
45 8 43,0
47 3» »5r4
43 16 41,0
44 14 9fi
19 o 50,5
53 17 4>.7
72 23 32,0
57 33 5»8
16 44 56,5
97 54 7»o
18 I 17,1
>7 31 53»5
09 3 54.1
09 3 21,4
47 31 H»5
53 7 »9.o
99 40 16,8
98 9 »7»a
44 40 10,8
118 33 49,1
136 59 4.7
"9 39 4.9
72 56 28,6
X2I 15 45,0
114 I 58,2
III O 46,6
161 30 0,2
13* 30 5*.5
143 25 38,2
66 6 49,0
45 46 40.7
Annual
Preces.
//
+ 10,03
10,02
10,01
9.99
9.97
9,96
9.95
9.95
9.94
9.94
9.93
9.93
9.93
9.9*
9.9a
9.9a
9.9 >
9,90
9,90
9,89
9.87
9,86
9.85
9,82
9,80
9.79
9.78
9.78
9.76
9.76
9.74
9.7a
9.7*
9.70
9.69
9,69
9.67
9.67
9.67
9,66
9,66
9.65
9.65
sM
SccVar.
Proper
Motion.
-0,47s
0,509
Oy^4
0,362
0,535
0,362
0,806
0,515
0^4.62
0,455
0,366
0,343
0.343
0,366
0,601
0,621
0,587
0,594
Or471
0,683
0,343
0,748
0,465
0,411
0,470
0,468
0,442
0442
0,625
0,280
PW-I7
0,413
0,241
oW-73
0,55a
oW-77
0,346
0,483
0,459
0,450
0,840
0,530
0,595
0,326
-0,247
//
Logarithms of
+0,11
-f-0,06
+0,06
+0,20
+0,05
+0,13
+0,03
0,00
+0,07
+0,08
+0,14^
+0,17
+0,05
+0,05
—0,01
—0,01
+0,20
-1-0,01
+0.04
+0,01
—0,03
+0,11
+0,15
—0,36
4-0,04
—0,02
—0,02
+0,33
—0,06
+0,05
+0,61
+0,04
~o,ii
+0,02
+0,35
+8.8332
+9,3420
+9.0430
-9.7649
+94852
—9.7669
+9.8292
+9-3759
—6.9542
— 8.6042
-9.7511
— 9.8291
— 9.8291
-9.7519
+9-6677
+9.6992
+9.6408
+9.6552
+8.6274
+9.7651
-9.8305
+9-8056
+7.6628
-94912
+84281
+8.2695
— 9.0969
-9.0973
+9-7023
—9.9402
—94486
—94850
— 9.9672
+8.5729
+9.5367
+8.7490
-9.8273
+8.9232
-8.5966
—8.9581
+9.841 1
+9-4355
+9.6489
—9.8762
-9.9653
*'
—94062
-9-5044
-94358
+8.9496
-9-5456
+8.9558
—9.6702
—9.5098
-9.3448
-9-3075
+8.8862
+9.1716
+9.1718
-1-8.8895
—9.6083
—9.6203
-9.5978
—9.6026
-9.3790
-9.6439
+9.1730
-9.6576
-9-344-3
—8.8282
—9.3609
-9-3536
—9.2021
—9.2019
-9.6135
+9-4655
—8.9115
-8.8374
+9-5374
—9.3640
-9-5483
-9.3784
+9.1506
-9-3982
— 9.2929
—9.2372
-9.6595
—9.5120
-9.5869
+9.2886
+9.5238
+ 1.0011
1.0010
1.0003
0.9996
0.9988
0.9981
0.9978
0.9976
0.9975
0.9974
0.9971
0.9969
0.9969
0.9966
0.9964
0.9963
0.9961
0.9956
0.9955
0.9951
0.9945
0.9940
0.9933
0.9922
0.9912
0.9909
0.9902
0.9902
0.9896
0.9895
0.9885
0.9878
0.9877
0.9867
0.9865
0.9863
0.9854
0.9853
0.9852
0.9848
0.9847
0.9844.
0.9843
0.9835
+0.9825
df
•9.9376
9.9376
9-9378
9.9380 2045
9-9383
9.9386
9.9387
9.9387
9.9388
9.9388
9.9389
9-9390
9.9390
9.9390
9.9391
9.9391
9.9392
9-9394
9.9394
9-9395
9-9397
9-9399
9.9401
9.9405
9.9408
9.9408
9.941 1
9.9411
9.9413
9.9413
9.9416
9.9418
9.9419
9.9422
9.9422
9.9423
9.9425
9.9426
9.9426
9.9427
9.9428
9.9429
9-94*9
9-9431
9.9434
2046
2047
2049
2050
2048
2054
2051
2052
2055
2058
2056
2057
2061
2060
2064
2068
271
276
272
279
V.2905
V.2907
iLi843
iii.1995
iLi844
274
282
284
285
283
280
Taylor.
y.2909
iLi846
ii.1847
iv.1047
iiii998
V.2911
286
Y.2913
iii.1999
ii.1845
iiL20oo
V
6709
6703
6711
6707
6682
6715
6719
6720
1 111.2001
287
ii.1849
6705
6713
6712
6725
6701
6698
6728
6729
Bria.
bane.
Varioufl.
5612
5614
5617
5621
5623
5622
5625
5627
5629
5624
5628
R462
A 380
B.F 2208
2
4
3 1IU.2002
.. Y.2916
9 iii.2003
ii. 1850 6730
iLi85i
5636
6
8
13
12
10
18
22
ii.1852
ii.1853
iii.2004
V.2917
ii.1855
ii.1854
V.2921
T.2920
ii.1856
iii.2007
6722
6740
6734 5637
6741
6747
6751
6714
6739
6735
5634
5646
5643
W864
J 389, R463
M636
M637,J390
M639,J39i
M638
J 392
B.F2218
W867
R464
JB»A»C»
(2H)
241
No.
5401
540»
5403
5404
5405
5406
5407
5408*
5409*
5410
5411
5412*
5413
5414
5415*
5416*
5417
5418*
5419
5410
5421*
5412
54*3
54^4*
S4»5
5426
54^7
5428
54*9
5430*
5431^
543a
5433*
5434*
5435
5436
5437
5438
5439
5440
544«*
544a
5443
5444
5445
242
ConstellAtion.
17 Scorpii ^
Normas
Scorpii
Nornue y^
9 HerculU
Draconis
Ane
Scorpii
Scorpii
49 Serpentifl
CoronsBor
Octantifl
TrianguliAust
X Ophiuchi $
Draconis
Scorpii . . '
HercuHa
Scorpii
12 Herculis
x8 Scorpii
Scorpii
13 Herculis
Scorpii
Norms . > •
Norms y*
16 Herculis
Norms A
15 HercaUa
Scorpii
Scorpii
Ophiachi
17 Corons Bor. . . . ^
Scorpii
17 HercuUs
Scorpii
Ophiuchi
2 Ophiuchi B
Norms
Apodis y
x8 CoronsBor u
Scorpii
Norms
Ars
18 Herculis
19 Scorpii
Mag.
6
6
7
5l
6
5
7
6i
7
7
6
6k
7
3
6
7
6
7
7
5
7
7
7
6
5
5i
7
5i
7
6
6
7
6
6
7
3
6
5
6
7
6
7
6i
5i
Right
Ascension,
Jan. I, 1850.
h m •
16 5 33,51
5 44.37
5 4846
5 48.57
5 504^1
5 56,15
5 58.15
6 0,40
6 9,02
6 19,11
6 19.37
6 19,67
6 24,59
6 29,38
6 32
6 37,69
6 49.75
7 a6,i4
7 a6,65
7 a8,3i
7 a9W^5
7 57.05
8 13.37
8 27,08
8 38,46
8 49,95
8 5».75
8 55.96
9 0.37
9 »."
9 *.H
9 3.69
9 5».ao
9 53.05
10 3.95
10 21,09
10 23,33
10 26,33
10 36,26
10 44.35
XI 11,26
" 16,33
11 26,73
XI 29,63
16 II 37,11
Annual
Preces.
Sec. Var.
+3.308
4,612
3,621
4.455
».959
0.133
4.95a
3.456
3,665
a.779
2,190
20,124
5.5"
3.139
1,172
3.756
1,982
3.593
2,900
3,236
3.734
2,822
3.494
4.744
4*469
2,659
4.147
2,823
3.706
3.69 X
3.145
2,265
3.699
a.555
3.770
3499
3,160
4.381
8.935
2,398
3.734
4.993
a,54i
+3.596
+0,0088
+0,0431
+0,0146
+0,0374
+0,0042
+0,038 1
+0,0562
+0,0x13
+0,0154
+0,0026
+0,0009
+2,5011
+0,0817
+0,0063
+0,0109
+0,0174
+0,0017
+0,0138
+0,0036
+0,0076
+0,0x67
+0,0029
+o,oxx8
+0,0466
+0,0369
+0,00x8
+0,0269
+0,0029
+0,0159
+0,0156
+0,0063
+0,0008
+0,0x56
+0,00x3
+0,0172
+0,0117
+0,0064
+0,0334
+0,3318
+0,0009
+0,0162
+0,0353
+0,0548
+0,0013
+0,0133
Proper
Motion.
+0,004
—0,019
0,000
—0,005
+0,008
—0,006
+0,0x4
+0,015
—0,001
—0,001
+0,0x4
0,000
—0,009
—0,032
—0,014
—0,002
-0,013
—0,005
-0,003
—0,023
+0,002
+0,005
+0,007
+0,008
—0,0 IX
-0,153
+0,005
—0,022
+0,003
0,000
Logarithms of
—8.5x28
8.721 X
8.5463
8.6924
8.5051
8.9331
8.7786
8.5247
8.55x5
8.5144
8.5980
9.6641
8.8635
8.5016
8.7791
8.5639
8.6339
8.5365
8.5020
8.5016
8.5570
8.5051
8.5210
8.7328
8.6832
8.5174
8.6234
8.5015
8.5469
8.5446
84927
8.5744
8.5426
8.5263
8.5529
8.5x36
84.881
8.6597
9.1884
8.5460
8.5427
8.6685
8.76x7
8.5220
—8.52x0
—8.7761
8.9851
8.8107
8.9568
8.7696
9. 198 1
9.0437
8.7900
8.8174
8.78x1
8.8647
9.9306
9.1306
8.7690
9.0468
8.8320
8.9029
8.8082
8.7738
8.7735
8.8290
8.7792
8.7963
9.0092
8.9605
8.7955
8.9017
8.7801
8.8259
8.8236
8.77x7
8.8536
8.8254
8.8093
8.8368
8.7988
8.7735
8.9453
9-4747
8.8330
8.8318
8.9580
9.0520
8.8x25
—8.8x20
+0.5196
0.6639
0.5588
0.6488
04.712
9.1222
0.6947
0.5385
0.5640
04439
0.3405
1.3037
0.7412
04967
0.0689
0.5748
a297X
0.5555
04624
0.5x00
0.5722
04506
0.5434
0.6761
0.6502
04247
0.6x77
04508
0.5689
0.5671
04976
0.3551
0.5681
04074
0.5764
0.5439
04997
0.64x6
0.95x1
0.3798
0.5721
0.6483
0.6983
04051
+7.8x06
+8.62x7
+8.1737
+8.5746
-74793
— 8.9009
+8.7071
+8.0180
+8.2057
—7.8960
-8.3756
+9.6631
+8.8182
+7.2622
—8.7086
+8.2659
-84657
+8.1442
-7.6584
+7.6434
+8.2474
—7.8x85
+8.0493
+8.6450
+ 8.5661
—8.0342
+845x5
—7.8122
+8.22x9
+8.2 1 14
+7.2878
-8.3247
+8.2130
—8.1270
+8.2589
+8.0445
+7.3653
+8-5*95
+9.1797
—8.2387
+8.2302
+8.5477
+8.6913
—8.1309
+0.5558 I +8.1269
No.
5401
5402
5403
5404
5405
5406
S+07
5408
5409
5410
54"
5412
54' 3
54-«4
5415
5416
5417
5418
5419
5420
5421
5422
54^3
54^4
54*5
5426
54*7
5428
5429
5430
543 »
543a
5433
5434
5435
5436
5437
5438
5439
5440
5441
544a
5443
5444
5445
North VcHmt
Distance,
Jan. I, 1850.
O / M
10 1 27 0,0
142 42 14,2
"5 5 34.1
139 41 19,1
84 35 3i»9
21 47 39,1
148 o 35,6
108 8 37,1
116 48 54^
76 4 6,0
53 " 3.8
176 3 20,8
154 16 9.7
93 18 13.8
31 47
120 14 5,8
47 H ai.i
113 54 20,1
81 45 30^^
97 58 3»9
119 21 18,6
78 7 31.5
109 43 40,5
144 46 5.3
139 46 55»a
70 48 37,7
132 18 4,8
78 II $2,9
118 14 8^
117 39 49,6
93 34 36,9
55 45 30.a
117 54 56»»
66 30 i^
120 32 19,3
109 50 54.7
94 19 »o,9
>37 49 14.1
168 33 7,8
60 28 34,5
119 8 29,7
139 " 30.3
148 14 29,2
66 X 23,3
113 48 6,0
Annual
Preces.
n
+ 9.60
9.59
9.58
9.58
9.58
9.57
9.57
9.57
9.56
9.55
9.54
9.54
9.54
9>53
9.53
9.5*
9.51
9.46
946
9^6
946
942
940
9.38
9.37
9.35
9.35
9.34
9.34
9.34
9.34
9.33
9»»7
9»*7
9,26
9.»3
9.^3
9.13
9,21
9,20
9.17
9,16
9.15
9.14
+ 9.>3
SccVar.
0424
0.591
0^464
0,571
0,379
0,017
0,635
0,443
0,470
0,356
0,281
2,581
0,707
0,403
0,150
0,482
o,»55
0,462
0,373
0416
0,480
0,363
0,450
0,612
0,576
0,343
0,535
0,364
0,478
0,476
0,406
0,292
0,478
0,330
0,488
04^53
0,409
0,567
1.157
0,311
0,484
0,577
0,648
0,330
-0,467
Proper
Motion.
11
—0,01
+0,18
+0,13
+0,24
+0,03
—0,07
+0,40
+0,03
+o,n
—0,02
+0,50
+0,11
+0,16
+0,22
-fo,i5
+0,09
4-0,13
—0,07
4-0,19
—0,04
4-0,04
—0,02
4-0,09
4-0,12
—0,04
—0,07
4-1,13
4-0,05
4-0,17
—0,07
4-0,02
Logarithmt of
-9.3997
4-9.6392
-8.3118
4-9-5901
—9.71x6
-9.9899
4-9.7121
—9. 142 1
4-7.9685
-9.8013
-9.9417
-^9.9281
4-9-7811
—9.5826
-9.9897
4-8.8344
—9.9621
-8.5955
-9.7450
—94880
-8.733*
—9.7828
—9.0426
4-9-6737
4-9.5966
-9.8455
4-9-4384
-9.7823
+8.5611
4-8.4*33
-9-5774
-9-93*8
4-8.4997
—9.8760
4-8.8865
—9.0286
-9-563*
4-9.564*
4-9.8945
-9.9114
4-8.733*
4-9-59"
4-9-7**9
—9.8798
-8.5775
V
—8.9780
—9.5802
—9.3068
—9.5616
4-8.6535
4-9.6467
—9.6072
—9.1720
-9.3324
4-9.0591
4-9-455>
—9.6766
-9.6319
-84376
4-9.6062
-9-3785
4-9-5076
-9.2813
4-8.8300
-8.8153
-9.3638
4-8.9852
—9.1992
—9.5821
-9.5522
4-9.1854
— 9.4966
4-8.9790
-9.3430
-9.3347
—84630
-I-94181
-9-3353
4-9.2655
-9.3701
—9.1940
—8.5402
-9.5326
-96535
4-'9.3544-
4-0.9824
0.9818
0.98x6
0.9816
0.9814
0.9811
0.9810
0.9809
0.9804
0.9798
0.9798
0.9797
0.9795
0.9792
0.9790
0.9787
0.9780
0.9758
0.9758
0.9757
0.9756
0.9740
0.9730
0.9722
0.9715
0.9709
0.9707
0.9705
0.9702
0.9702
0.9701
0.9700
0.9672
0.9671
0.9664
0.9654
0.9652
0.9650
0.9644
0.9639
-9.3476 0.9623 9-949'
—9.5389 0.9620 9.9492
-9.5887 0.9613 9.9493
-{-9.2678 0.9611 9.9494
—9.2644 1-I-0.9607 —9.9495
-9.9434
9-9436
9-9437
9-9437
9-9437
9.9438
9-9439
9.9439
9.944.1
9.944.2
9-944*
9-944*
9-9443
9.9444
9-9445
9-9445
9-9448
9.9454
9
9.9454
2066
2065
9454 2069
2067
9.9454
9-9459
9.9462
9.9464
9.9466
9.9468
9.9468
9.9469
9.9469
9.9470
9.9470
9.9470
9.9478
9.9478
9.9480
9.9483
9-9483
9.9484
9-9485
9.9487
m
2059
2062
2072
2071
2070
2074
2075
2073
Z078
2079
2076
Taylor.
15 ii.1857
14
iii.2006
>9
23
25
iiL20o8
U1.2009
21
27
26
30
28
ii.1858
6756
ii.1859
m.2oio
iLi86o
111.2011
ii.i86i
ii.1862
34 11L2014
29
32
31
m.2013
iiL20i5
▼.2931
38
42
36
39
41
47
5»
46
ii.1865
iii.2016
ii.1867
iii866
ii.i868
ii.1869
V.2934
ii.1863
ii.1870
V.2935
111.2019
iLi87i
Bria-
bane.
Varioui.
6738
6755
6746
565*
• • • •
5655
5654
M 640
J 395
G2320,P664
R465
B.F2217
5607
6758
J 388
R466
J 393
A
G2318
6767
J 394
6766
6761
5673
6764 5675
R467
J 396
6772
6777
6778
5680
5681
B.F 2227
W873
6786
6788
5685
6783
6727
6794
6790
5687
5678
W875
W874
W876
J 398
J 397,11468
5692
6798
(2 H2)
R469
M642
^43
No.
5446
5447
5448
5449*
5450*
5451
545»*
5453
5454*
5455*
5456
5457
5458
5459
5460
5461
5462*
5463*
5464
5465
5466
5467
5468*
5469
5470
5471"
547a
5473*
5474
5475"
5476*
5477
5478
5479
5480
5481
5482
5483
5484
5485
5486
5487
5488
5489
5490*
ConstelUtion.
NorRue
20 Scorpii ^
19 HercoUt
Ophiuchi ........
TrunguliAust... (
Scorpii
Herculis
Draconifl
TriAngaliAiut... 1
Scorpii
50 Serpentis <r
Scorpii
Are
Dracoois
HerculiB
Mag.
20 Herculit y
4 0phiucbi ^
Scorpii
Are
Norme
Scorpii
Nomue f
19 Corone Bor. . . ^
Scorpii
20 UruB Minorii ....
Scorpii
5 Ophinchi f
Opbiuchi
20 Corons Bor r '
21 Corone Bor y^
21 Herculis 0
Are
Urse Minorii
23 HerculiB
Are
Are
Scorpii
Scorpii
7 Ophiuchi ^
24 Herculis ut
6
4
7
7
6
6
6
7
5i
neb.
5
5
6
Right
Ascension,
Jan. 1, 1850.
Herculis 6
19 Urse Minoris .... 5
22 Herculis r 4
Scorpii 6
Scorpii
3^
5
6*
6
neb.
7
Sk
5
7i
6
7
5
7
5
5
6i
6
6
6
64
7
6
5
5
b m •
16 II 56,34
12 4,78
12 10,80
12 20^4.7
12 23,17
«3 9»77
>3 33»5i
13 45.5*
14 6,29
14 26,79
14 18,83
14 32,08
14 38,32
14 45.*7
14 47.35
14 59»97
15 8,19
15 14.05
15 15.15
15 18,10
15 »8,29
15 19,94
»5 34.59
»5 37.91
15 50.76
»6 9.34
16 12,13
16 15,27
»6 15.47
16 21,25
16 22,01
16 35,90
16 35,92
16 42,79
«6 50,37
16 52,58
16 57,13
17 3.90
17 10,93
17 15,61
17 30,28
18 8,65
18 14,80
18 20,23
16 18 29,44
Annual
Preces.
+4.»o3
3.63*
2,483
3.585
6,300
3.973
2,600
0,287
5.493
3.659
3,042
3.980
4.971
0,983
2,062
+ 1,672
-1.832
4- 1.799
3.745
3.677
2,646
3.500
3.794
5.011
4.090
3.803
4.369
».34X
+3.738
— 1,606
+ 3.753
3.584
3.583
a.a54
2,257
2,916
+4,953
-1.064
+2,298
4.956
5.a7»
3.738
3.975
3^466
+2,761
SecVar.
+0,0276
+0,0139
+0,0011
+0,0130
+0,1188
+0,0213
+0,0015
+0,0305
+0,0746
+0,0142
+0,0049
+0,0212
+0,0522
+0,0134
+0,0013
+0,0038
+0,1234
+0,0027
+0,0158
+0,0145
+0,0018
+0,0112
+0,0168
+0,0531
+0,0236
+0,0169
+0,0312
+0,0010
+0,0155
+0,1089
+0,0158
+0,0125
+0,0125
+0,0009
+0,0009
+0,0036
+0,0502
+0,0804
+0,0010
+0,0503
+0,0625
+0,0152
+0,0203
+0,0103
+0,0024
Proper
Motion.
+0,020
+0,002
+0,002
—0,004
—0,015
+0,041
—0,010
—0,007
—0,011
-0,031
0,000
+0,008
+0,019
—0,001
+0,001
—0,009
+0,458
+0,001
—0,001
—0,013
+0,002
—0,003
+0,007
+0,012
+0,001
+0,004
—0,044
—0,030
+0,021
-0,015
+0,002
—0,009
Logarithms of
'8.6210
8.5242
8.5276
8.5168
8.9401
8.5746
8.5064
8.8780
8.8267
8.5187
8.4717
8.5703
8.7440
8.7734
8.5866
8.6562
9.0932
8.6323
8.5283
8.5178
8.4941
8.4945
8.5347
8.7460
8.5842
8.5337
8.6329
8.5328
8.5231
9.0681
8.5H9
8.4997
84996
8.5452
8.5442
8.4659
8.7306
9.0150
8.5360
8.7296
8.7783
8.5J53
8.5536
84.786
-84698
-8.9135
8.8174
8.8213
8.8112
9-1347
8.8729
8.8066
9.1792
9.1295
8.8231
8.7763
8.8751
9-0493
9.0792
8.8926
8.9632
94009
8.9404
8.8365
8.8263
8.8026
8.8031
8.8445
9-0561
8.8953
8.8462
8.9457
8.8459
8.8362
9-3817
8.8385
8.8144
8.8143
8.8605
8.8601
8.7819
9.0470
9.3319
8.8535
9-0475
9-0974
8.8375
8.8763
8.8018
-8.7937
+0.6235
0.5602
0.3949
0.5545
0.7994
0.5991
04149
9-4579
0.7398
0.5634
04831
0.5999
0.6964
9.9927
0.3144
+0.2231
—0.2630
+0.2550
0.5735
0.5655
04225
0.5440
0.5791
0.6999
0.6118
d
+84592
+8.1538 I
-8.1736 !
+8.1 148 I
+8.9123 I
+«.3S+7 j
— 8.0705 I
— 8.8413 ,
. +8.7793 '
J +8.1630
I
-6.8555
+ 8.3518 \
+ 8.6713 j
— 8.7115 '
-8.3953
-8.5366
— 9.0806 '
I
— 84941 I
+ 8.2186
+ 8.1718 I
— 8.0178 I
+ 8.0218 ,
+8.»475 I
+8.6756 ;
+8.3952 ,
I
0.5801 +8.2498 I
0.6404 +84985 j
0.3694 -8.2477 '
+0.5727 +8.2094 I
—0.2059 — 9.0542 '
+0.5744
0.5543
0.5542
0.3530
0.3535
04649
+0.6949
—0.0270
+0.3613
0.6951
0.7220
0.5727
0.5993
0.539*
+04410
M^
+8.2182
+8.0933
+8.0924
-8.2945
—8.2924
—7.5699
+8.6561
-8.9973
—8.2684
+8.6552
+8.7«X4
+8.2000
+8.3315
+ 7.97 IX
-7.86«^
I
No.
5446
5447
5448
5449
5450
5451
545*
5453
5454
H55
5456
5457
5458
5459
5460
5461
5461
5463
5464
5465
5466
5467
5468
5469
5470
5471
547a
5473
5474
5475
5476
5477
5478
5479
5480
5481
5482
5483
5484
5485
5486
5487
5488
5489
5490
North Polar
Distance,
Jan. I, 1850.
»33 3* 54.8
115 13 40,8
63 44 0,6
113 20 49,3
159 44 »7.o
127 3 49,0
68 30 1,5
a3 H 59.3
153 42 33,2
116 9 45,9
88 3^ 49»4
127 12 37,0
147 46 6,6
»9 5» 49»3
49 55 48,1
40 36 4.1
13 44. 48,6
43 19 37.x
119 20 53,7
"6 47 43.*
70 29 28,4
109 40 52,8
121 4 32,9
148 15 2,5
130 19 33,0
121 20 39,5
137 12 28,9
58 45 a».3
119 2 51,8
14 25 12,0
"9 34 3.5
113 5 44.8
"3 3 X4.a
55 50 41.9
55 56 40.8
82 42 0,7
147 23 52,4
16 14 24,6
57 18 51,2
147 24 48,4
151 17 35.8
118 56 31,3
126 50 13,1
X08 6 37,8
75 37 a.5
Annual
Precc8.
)
4-9."
9,10
9.09
9,08
9,08
9,01
8,98
8,97
8,94
8,91
8,91
8,91
8,90
8,89
8,89
8,87
8,86
8.85
8,85
8,85
8,85
8,84
8,83
8,82
8,80
8,78
8,78
8,77
8,77
8,76
8,76
8,74
8,74
8,74
8,73
8,72
8.7a
8,71
8,70
8,69
8,67
8,62
8,61
8,61
+8,60
Sec. Var.
H
-0,546
0,472
0,3*3
0,466
0,819
0,518
0,339
0,037
0,717
0,478
0,397
0,520
0,650
0,129
0,270
—0,219
4-0,240
-0,235
0,490
0,481
0,346
0,497
0,656
0,536
0,499
0,573
0,307
—0,490
-f 0,211
-0,492
0,470
0470
0,296
0,296
0,383
—0,651
+0,140
—0,302
0,651
0,693
0,492
0,524
Or457
—0,364
Proper
Motion.
Logarithms of
It
—0,09
0,00
—0,06
4-o,o6
+0,20
—0,06
—0,01
•0,07
-0,02
0,00
—0,02
4-0,17
—0,03
—0,05
4-0,06
—0,01
4- 1,02
4-0,37
-0,14
0.00
—0,02
4-0,02
4-0,08
4-0,02
-0,04
4-0,03
-0,17
—0,11
+0,01
4-0,08
—0,01
4-0,02
4-9-4761
—8.1072
—9.8942
—8.6532
4-9-8365
4-9.2835
—9.8642
—9.9970
4-9-7855
4-7.7404
-9.6585
4-9.2927
-j-9.7216
-9.9972
-9.9587
—9.9838
—9.9888
-9.9780
4-8.7889
4-8.2355
-9.8505
—9.0265
4-8.9628
4-9.7*87
4-9.3990
4-8.9872
4-9.5623
—9.9229
4-8.7574
-9.9909
4-8.8222
-8.6646
—8.6712
—9.9368
-9.9364
-9.7363
4-9.7201
-9.9940
-9.9303
4-9.7207
4-9.7652
4-8.7566
4-9.2880
—9.1196
—9.8094
-9.4955
—9.2864
4.9.3023
-9.2538
—9.6279
—94328
4-9-*x53
4-9.6137
—9.6017
—9.2922
-j-8.0314
—94291
-9-5744
4-9-5848
4-9-455*
4-9.5261
4-9.6326
4-9.5066
-9.3350
-9.2985
4-9.1682
-9.1718
-9.3563
-9.5729
-94534
-9-3574
-9.5067
4-9-3558
-9-3*7x
4-9.6266
-9-3337
-9.2331
-9-*3*4
4-9.3884
4-9-3867
4-8.7424
-9.5637
4-9.6200
4-9-3696
-9.5625
-9.5790
—9.3182
—94108
—9.1252
4-9.0272
4-0.9595
0.9590
0.9586
0.9580
0.9578
0.9549
0.9534
0.95*7
0.9514
0.9501
0.9499
0.9497
0.9493
0.9489
0.9487
0.9479
0.9474
0.9470
0.9470
0.9468
0.9468
0.9467
0.9457
0.9455
0.9447
0.9435
0.9433
0.9431
0.9431
0.9427
0.9426
0.9417
0.9417
0.9413
0.9408
0.9406
0.9403
0.9399
0.9394
0.9391
0.9382
0.9356
0.9352
0.9349
4-0.9343
<f
-9-9498
9.9500
9.9501
9.9502
9.9503
9.9510
9.9514
9.9516
9.9519
9.9522
9.9522
9-95*3
9.9524
9-95*5
9-95*5
9-95*7
9-95*9
9-9530
9-9530
9-9530
9.9530
9-9530
9-9533
9-9533
9-9535
99538
9-9539
9-9539
9-9539
9.9540
9.9540
9.9542
9-954*
9-9543
9-9544
9-9545
9-9545
9.9546
9-9548
9-9548
9-9550
9-9556
9-9557
9-9558
-9-9559
2077
2080
2081
2096
2086
•a
2084
2082
2087
2099
2083
2085
2089
2088
2090
50
54
69
59
Taylor.
V.2937
ii.1872
iii.2020
T.2940
m.2023
ii.1873
V.2943
T.2942
82 {iiL2026
73 iLi876
60
61
66
64
74
67
86
71
72
77
78
75
1U.2024
iii.2025
ii.1875
ii.1874
V.2944
V.2947
iLi879
iv.ioC7
iiL2029
6793
6799
6801
6771
bane.
Varioua.
5699
5703
5695
6803 5705
6795
6820
5709
68165718
5715
6826
6829
6830
6812
57*0
68195721
6834
6825 5723
ii.1877
ii.1878
ii.i88o
ii.i88i
iiL2027
79 iiL2028
V.2949
80
81
V.2951
iLi882
iLi883
6836
6837
6827
6824
6843
6842
57*6
57*8
57*9
5735
5736
M643,J399
R470
B.F 2244
B.H 691
R471?
G 2332
G 2328
G 2330
M 644
M645,J4oo<
R472
P674
G 2336
M646,J4oi
W878
G 2337
R473
M647,J402
P679
No.
>49>*
J49»
)493'
;494*
5495
'A9^
5497*
5498
»499
;5oo
;oi
;o2
;o3
;o4^
;o5
;o6
;o8
;o9
;io
;i3
;i4
15
;i6
;i7
li8*
19
;20
fas
;a5
;27*
;z8
1*9*
;3o^
131
;3a
•33
134
;35*
246
Constellation.
Scorpii
Nonnae
Serpentis
Ophiuchi
3 Ophiuchi y
25 Herculis
Herculis
21 Scorpii a
Draconis
Scorpii
22 Scorpii
Draconis
Draconis
Herculis
TrianfpiliAust..* t
Scorpii
Herculis
Scorpii
Dracoms
ApodiB /3
21 Vnm Minoris . . yj
14 Draconis tj
Scorpii
Draconis
26 Herculis
8 Ophiuchi ^
Are
Scorpii
9 Ophiuchi w
10 Ophiuchi X
Nonnse u,
Scorpii
30 Herculis g
Scorpii
27 HercuUs j3
Are
Herculis
Ophiuchi
Herculis
Herculis
28 Herculis n
29 Herculis h
Norme
31 Herculis
34 Herculis
Mag.
7
6
6*
k
i
6
74
6i
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
h m ■
16 18 38,15
•
+3,643
18 50,78
4.3'8
19 16,82
3,014
19 37,94
3,225
19 41,96
3,a4a
20 3,57
a,x33
20 8,91
1,857
20 13,12
3,664
20 42,97
1,48a
20 58,29
3,705
21 6,19
3,631
21 8,48
1,300
21 12,35
M13
21 14,81
2,729
21 20,60
5.697
21 24,65
3,890
a» 34.19
2,727
»I 35,51
3,902
21 48,38
0,780
21 49,41
+8,420
»i 57,43
-1,844
a I 58,30
+0,797
22 10,77
+3,670
22 10,80
-0,177
22 15,80
+2,279
" 33.65
34a6
aa 43,57
4.949
23 2,01
3,738
23 15,06
3,54a
a3 a 1,34
3.0a 1
^3 a5.93
4.a37
23 30,38
3,811
23 42,94
1,963
a3 44,87
3,812
a3 46,43
a.58a
a3 47,9 »
5,567
a4 1.09
2,606
*4 5,35
3,413
24 43,88
2,816
24 47,96
2,563
»5 >3,i5
a,945
»5 35,41
2,814
a5 51,57
4.196
a5 53,3a
a,a49
16 25 59,02
+ 1,646
Sec. Var.
+0,0134
+0,0289
+0,0044
+0,0068
+0,0070
+0,00x2
+0,0024
+0,0136
+0,0055
+0,0142
+0,0128
+0,0077
+0,0052
+0,0022
+0,0780
+0,0178
+0,0022
+0,0x80
+0,0164
+o,a495
+0,1x51
+0,0161
+0,0134
+0,04x7
+0,00x0
+0,0093
+0,0470
+0,0145
+0,0111
+0,0044
+0,0254
+0,0x58
+0,00x7
+0,0x58
+0,00x5
+0,0702
+0,00x6
+0,0090
+0,0027
+0,00x4
+0,0036
+0,0027
+0,0238
+0,00x0
+0,0038
Proper
Motion.
Logarithms of
+0,011
+0,0x2
+0,001
+0,004
+0,004
+0,004
+0,004
—0,009
—0,003
-o,xo7
+0,005
+0,023
—0,007
+0,00 X
+0,004
+0,004
+0,006
—0,009
+0,006
—0,006
—0,003
+0,005
—0,008
+ 0,02X
+0,003
— 0,003
-8.4993
8.6x20
8^533
8-4548
84554
8.5515
8.6000
8.4957
8.6638
8^.983
8.4873
8.6926
8.6562
8.4613
8.8212
8.5255
8^.60 X
8.5267
8.77x4
9.0966
9.06x1
8.768X
8.4880
8.8957
8.5X7X
84571
8.7028
84943
8^.667
84363
8.5767
8.5033
8.5648
8.5024
8^.665
8.7913
84625
84493
84393
8^.643
84303
84357
8.5579
8.5057
-8.6103
b
-8.8239
8.9377
8.7810
8.7843
8.7852
8.8832
8.9321
8.8281
8.9987
8.8344
8.8241
9.0296
8.9935
8.7988
9.1592
8.8639
8.7992
8.8659
9.1117
94370
9.4022
9.1092
8.8302
9.2379
8.8598
8.8012
9.0478
8.8408
8.8x43
8.7845
8.9252
8.8522
8.9x48
8.8525
8.8x67
9.X4X7
8.8140
8.8011
8.7945
8.8198
8.7879
8.7953
8.9189
8.8668
-8.9719
+0.5615
0.6353
0.4791
0.5085
0.5108
0.3289
0.2688
0.5640
0.1707
0.5688
0.5601
0.1 140
0.1797
0^.361
0.7556
0.5900
04357
0.5913
9.8919
+0.9253
—0.2658
+9.9012
+0.5646
—9.2480
+0.3577
0.5348
0.6945
o.57a7
0.5493
0^J02
0.6271
0.5810
0.2929
0.581 X
041 19
0.7456
04.160
0.5331
04497
04.088
04.691
04494
0.6228
0.3520
+0.2164
+ 8.1309
+ 84683
—7.1250
+ 7.5557
+ 7.6006
-8.3383
-84498
+ 8.1390
— 8.5640
+8.X639
+ 8.XO97
— 8.6088
-8.5530
-7.8933
+8.779X
+8.273X
-7-8943
+ 8.2784
-8.7175
+9.0857
— 9.0482
-8.7x34
+ 8.1330
— 8.867 X
-8.2537
+7.9048
+8.6265
+8.1759
+8.0237
-7.0429
+84163
+8.2181
—8.3921
+8.2174
— 8.0367
+8.7447
— g.0130
+7.8805
- 7.748a
-8.0475
-7438a
-7.7469
+8.3880
-8.2514
-84900
No.
J49»
J492
^493
$494
5495
1496
>497
)498
5499
1500
1501
;502
1503
1504
1505
1506
1507
;5o8
1509
;5io
;5"
;5"
;5>3
15 >4
;5>5
;5i6
;5i7
;5i8
;5'9
1520
;5*i
1522
;5*3
15*4
;5*5
[526
;5»7
;5»8
;5a9
1530
1531
153a
5533
5534
5535
North Polar
Dittance,
Jan. 1, 1850.
O I II
115 21 2,0
135 54 21,8
87 18 28,6
97 14 51.0
98 I 51,1
52 15 40,8
44- 57 54.5
n6 5 38,4
37 »» 0,5
"7 34 56,5
114 46 49.1
34 a7 8,6
37 56 29,7
74 18 4M
155 ID 14^
124 o 0,4
74 13 51.0
124 22 20,7
27 57 41,6
167 II 26,5
13 54 9.0
28 8 42,7
116 12 16,8
20 32 38,0
56 57 47,7
106 16 50,6
147 1 34,3
118 42 32,9
III 8 23,5
87 41 0,2
133 43 18,3
121 14 4,6
47 47 5.8
121 15 12,7
68 10 45,9
153 56 18,4
69 II 20,3
105 39 27,8
78 15 0,8
67 28 39,9
84 9 i8.7
78 II 6,6
13* 3» 39.3
56 9 42,8
40 42 38,3
.nuuuai
Prcces.
SccVar.
II
//
+8,58
—0,480
8,57
0,569
8,53
0,398
8,51
0,426
8,50
0,428
847
0,282
8,46
0,246
8,46
0,485
8,42
0,196
8,40
0,491
8,39
0,481
8,39
0,172
8,38
0,200
8,38
0,362
8,37
0,755
8.36
0,516
8,35
0,362
8,35
0,5*7
8,33
0,103
8.33
— i,H7
8,32
+0,245
8,3a
—0,106
8,30
-0,487
8,30
+0,024
8,30
-0,303
8,27
0,455
8,26
0,658
8,23
0,497
8,22
0,471
8,21
0,402
8,20
0,564
8,20
0,507
8,18
0,261
8,18
0,508
8,18
0,344-
8,17
0,741
8,16
0,347
8,15
ow-55
8,10
0.376
8,09
0,342
8,06
0,393
8,03
0,376
8,01
0,561
8,01
0.301
4-8,00
—0,220
Proper
Motion.
//
+0,29
0,00
0.00
—0,05
+0,03
+0,01
+0,35
0,00
+0,08
+0,30
—0,20
—0,08
-0.03
—0,09
+0,03
—0,08
4-0,06
+0,14
—0,09
—0,01
-1-0,22
+0,04
4-0,05
+0,23
0,00
4-0,07
—7.7160
4-9.5408
—9.6776
—9.5000
-9.4817
-9-9533
—9.9769
+7-9590
-9.9934
+8.5551
-8.1239
-9.9976
-9.9927
—9.8218
+9.8079
4-9.1714
—9.8226
-|- 9. 1 906
—0.0030
4-9.8981
-9.9945
—0.0030
4-8.1004
—0.0020
-9.9346
-9.2074
+9-7"9
+8.7589
-8.8797
—9.6726
4-9.5012
4-9.0095
—9.9708
4-9.0116
—9.8706
4-9.7991
—9.8634
-9.2338
—9.7862
-9.8759
—9.7202
-9.7870
+9-4774
— 9.9401
-9.9904
Logarithms of
—9.2631
—94869
4-8.3006
—8.7284
-8.7724
+9-4ia5
+9-475 «
—9.2684
+9-5*33
—9.2876
—9.2438
+9-5375
+9-5179
+9.0529
-9-5783
-9.3677
+9-0537
-9-37"
+9.5646
-9.6075
+9.6050
+9.5632
—9.2620
+9-5884
+9-353*
—9.0631
-9-5384
-9.2950
—9.1696
+8.2187
-94513
—9.3262
+9-4378
-9-3*54
+9.1805
-9.5636
+9.1598
—9.0401
+8.9151
+9.1892
+8.6120
+8.9137
-94314
+9.3469
+9-4805
+0.9337
0.9328
0.9311
0.9297
0.9294
0.9279
0.9276
0.9273
0.9252
0.9242
0.9237
0.9235
0.9232
0.9231
0.9227
0.9224
0.9217
0.9216
0.9208
0.9207
0.9201
0.9201
0.9192
0.9192
0.9189
0.9176
0.9169
0.9156
0.9147
0.9143
0.9139
0.9136
0.9127
0.9126
0.9125
0.9124
0.91 1 5
0.9112
0.9084
0.9081
0.9063
0.9047
0.9035
0.9034
+0.9030
I
-9.9561
9-9563
9.9566
9-9570
9-9570
9-9573
9-9574
9-9575
9-9579
9.9581
9.9582
9.9583
9-9583
9.9584
9-9585
9.9585
9.9587
9.9587
9.9589
9.9589
9.9590
9.9590
9.9592
9.9592
9-9593
9-9595
9-9597
9.9599
9.9601
9.9602
9.9603
9.9603
9.9605
9.9605
9.9605
9.9606
9.9608
9.9608
9.9613
9.9614
9.9618
9.9621
9.9623
9.9623
-9.9624
2093
2091
2092
2111
104
2098
2094
2095
2097
■ • • ft
2102
2100
2101
2105
....
2106
2107
Taylor.
V-*953
83
ii.1884
91 ii.1887
84
iLi885
89
90
9*
114
102
93
97
94
96
100
95
105
103
101
108
112
106
116
118
U.1888
6849
6841
6853
111.2031
6856
6858
Bris-
bane.
Variooa.
5738
5743
6844I5744
6857
ii.1889 6859 5747
ii.18866817
ii.1895
iLi892
iii.2032 6866
U1.2033
ii.1891
ii.1893
ii.1894
U1.2034 6867
6875
ii.1897
6872
ii.1896
iii.2036
iLi898
ii.1899
iii.2040
iii.2041
iii.2043
6878
6855
6885
574*
575*
5761
B.F 2258
B.F2255
J 403
G 2339
M648,J404
G 2340
G2343
G2342
B.F 2261
R475
B.F 2263
P683.J405
6*345
R474
M 649
6*347
M6 50,1406
R476
M65i,J407
B.F 2269
B.F 2270
B.F 2272
R478
62353
247
No.
5536
5537*
5538
5539
5540
5541*
554a*
5543
5544
5545''
5546
5547
5548
5549
5550*
555»
555a
5553
5554
5555
5556*
5557*
5558
5559
5560
5561^
5562*
5563
5564*
5565
5566
5567
5568
5569*
5570"
5571*
557a*
5573
5574
5575
5576*
5577
5578
5579
5580*
"248
Constellation.
Triangoli Aust. . . 1} '
Hercolis
Scorpii
13 Scoqiii f
Are
32 Herculis
Nonnae
Ane
TrianguliAust.
15 Draconia A
Hercnlia
12 Ophiuchi
13 Ophiuchi
Draoonis
Ane .. ..
c
Are
35 Herculis 9
33 Herculis
Are
Ophinchi
Scorpii . .
Scorpii . .
Are ....
Draconia
Draconii
Are
Scorini
Herculis
Scorpii
TrianguliAust... 19^
TrianguliAust.
Ophiuchi ....
Herculis ....
Scorpii
Are
Mag.
5
6
5
3i
6
6
6
6
5i
4i
6
5
3i
6
6
4
6
4
1\
7
7
6
6
6
6i
7
7
7
6
7
6
7
6
Ophiuchi 7
Scorpii , 7
Ophinchi I 7^
16 Draconis 5I
17 Draconis ' 6
Scorpii I 7
Are I 6
TrianguliAust... a
Ophiuchi 5
Ophinchi
Right
Ascension,
Jan. I, 1850.
h m
16 26
■
3»79
26 27,04
26 30,81
26 33,29
27 34,88
27 38,58
a7 50.55
28 7,71
28 1540
28 18,07
28 27,90
28 28,89
a8 54,27
28 59,30
19 4,57
29 9,86
29 16,15
29 34,58
29 41,91
29 46,97
29 47,86
*9 50,39
30 8,49
30 19,31
30 19,69
30 20,39
30 47,a5
30 53,26
30 57,74
31 30,27
3» 38.53
3» 43,95
31 48,81
32 18,81
3a a4,i7
3* 3»»o"
3* 34.38
32 36,57
32 38,83
3» 4»,a3
3» 44,15
3* 49»85
3* 5o,»3
3a 54.19
»6 33 4.63
Annnal
Preces.
+6,104
2,839
3,928
3,720
5,ai3
a,337
4,222
5,084
+5,990
-0,153
+2,094
3, "4
3,»94
»,577
5,339
4.604
1,930
2,910
5,163
3,470
3,773
3,788
4*465
1,457
0,828
4.510
3,746
2,762
3,668
6,108
5,964
3,5H
1,745
3,716
5.34*
3,628
3,794
3r468
1,411
1^410
3,753
4.710
6,262
3,461
+3,514
Sec Var.
+0,0923
+0,0028
+0,0176
+0,0137
+0,0535
+0,0011
+0,0238
+0,0488
+0,0847
+0,0381
+0,0013
+0,0051
+0,0070
+0,0042
+0,0572
+0,0333
+0,0019
+0,0033
+0,0541
+0,0093
+0,0141
+0,0144
+0,0291
+0.0053
+0,0141
+0,0303
+0,0134
+0,0023
+0,0121
+0,0867
+0,0801
+0,0098
+0,0029
+0,0127
+0,0551
+0,0113
+0,0140
+0,0090
+0,0057
+0,0057
+0.0133
+0,0348
+0,0922
+0,0088
+0,0095
Proper
Motion.
+0,061
+0,004
+0,005
-—0,072
—0,004
+0,003
—0,011
+0,012
+0,005
+0,014
+0,030
+0,005
—0,017
+0,002
—0,001
—0,006
+0,028
+0,019
—0,006
—0,002
+0,010
+0,014
-0^007
—0,007
—0,001
—0,005
+0,005
+0,001
0,000
—0,004
Logarithms of
-8.8506
84303
8.5087
84759
8.7205
84835
8.5530
8.6979
8.8251
8.8619
8.5196
84139
8.4187
8.6075
8.7319
8.6134
8.544a
84123
8.7174
84293
84685
84706
8.5845
8.6213
8.7216
8.5914
84598
84158
84479
8.8228
8.8041
84261
8.5639
84481
8.7150
84349
84583
84158
8.6170
8.6171
84514
8.6127
8.8342
84137
-84184
h
-9.2126
8.7943
8.8731
8.8404
9.0905
8.8538
8.9243
9.0707
9.1986
9-»357
8.8942
8.7886
8.7957
8.9849
9.X098
8.9917
8.9231
8.7928
9.0986
8.8109
8.8502
8.8525
8.9680
9.0058
9.1061
8.9760
8.8468
8.8033
8.8358
9.2137
9-1957
8.8182
8.9565
8.8434
9.x 108
8.8313
8.8550
8.8128
9.0142
9.0144
8.8490
9.0109
9.23H
8.8122
-8.8179
t
d
+0.7856
+8.8177
04532
-7.6986
0.5942
+8.2667
0.5706
+8.1460
0.7171
+8.6586
0.3686
—8.1930
0.6255
+8.3875
0.7062
-^8.6290
+0.7774
+8.7895
—9.1841
—8.8324
+0.3210
—8.3128
04933
+6.9567
0.5177
+7.6694
0.1978
-84946
0.7275
+8.6757
0.6631
+8.5050
0.2856
-8.3759
04639
-7.5*3*
0.7213
+8.6576
0.5403
+7.9173
0.5766
+8.1624
0.5784
+8.1716
0.6499
+8.4587
0.1634
—8.5211
9.9180
—8.6640
0.6542
+84715
0.5736
+8.1404
04413
-7.7993
0.5645
+8.0864
0.7859
+8.7894
0.7755
+8.7675
0.5471
+7.9614
0.2419
-84275
0.5701
+8.1126
0.7277
+8.6583
0.5596
+8.0473
0.5791
+8.1603
0.5401
+7.9002
0.1497
-8.5205
0.1492
-8.5207
0.5744
0.6730
0.7967
0.5392
+0.5458
+8.134*
+8.5143
+8.8036
+7.8905
+7.9448
J
No.
1536
;S37
;538
;539
;54o
541
;54a
543
544
;S45
1546
1547
1548
1549
1550
1551
155*
1553
;554
555
556
1557
;558
;559
[560
;56i
[562
1565
1566
1567
;568
15*9
1570
571
;57»
1573
i574
i575
1576
;577
1578
579
580
North Polar
Distance,
Jan. X, 1850.
«
»57 59 »6.4
79 «8 31,5
124 56 29,5
117 53 56,0
150 8 17,8
59 »o 58,6
133 5 »7.8
148 33 47.0
157 7 46.9
20 54 27,8
51 35 50,8
9» 59 59.»
100 15 30,8
39 32 24,8
151 28 19,9
141 10 51,2
47 15 3»7
82 34 59,8
150 37 16^
107 54 47.7
119 37 3,6
120 9 11,9
138 27 44,7
37 26 59,2
28 51 38,2
39 a« »3W^
18 38 28,0
76 o 20,4
«S 47 7.1
57 48 58,6
56 49 7.5
10 6 40,3
43 4 51.4
17 30 20,5
51 21 34,2
14 10 40,7
20 13 53^
07 45 40,6
36 47 47.9
36 46 20,2
118 48 4,3
14a 5» 43.7
158 44 34.6
X07 26 46,7
109 38 1,6
Annual
Prcccs.
//
+7.99
7.96
7.96
7.95
7.87
7.87
7.85
7.83
7.8a
7,81
7.80
7.80
7.76
7.76
7.75
7.74
7.73
7.71
7.70
7.69
7.69
7.69
7.66
7.65
7.65
7.65
7.61
7,60
7.60
7.55
7.54
7.53
7.53
7^49
7.48
7.47
7.47
746
7A^
7.46
7.45
7.45
7.45
744
+7.43
SecVar.
—0,817
0,380
0,526
0,498
0,699
0,314
0,567
0,683
—0,805
-f 0,02 1
—0,281
0^418
o,4*3
0,212
0,718
0,619
0,260
0,392
0,709
0,467
0,508
0,510
0,602
0,196
0,112
0,608
0,506
0,373
0495
0,825
0,806
0,476
0,236
0.503
0,723
0,491
0,514
0,470
0,191
0,191
0,508
0,638
0,848
0,469
-0,476
Proper
Motion.
-f-0,26
+0,13
—0,01
-fO,20
-1-0,04
+0,11
+0,05
—0,05
— 0,02
+0,13
+0,32
-0.03
—0,06
-0,04
—0,05
+0,03
0,00
— 0,04
+0,36
+0.13
+0,12
— 0,26
+0,04
0,00
— 0,02
0,00
+0,17
+0,08
—0,03
— o/)6
Logarithmt of
+9-8374
-9-7758
-f-9.2307
+8.6637
+9.7646
—9.9263
+9-4937
+9.7476
+9.8324
—0.0066
—9.9602
—9.6037
—9.4196
-9.9945
+9.7803
+9.6500
-9.9754
-9.7400
+9.7721
—9.1099
+8.8982
+8.9484
+9.6063
-9.9990
—0.0082
+9.6219
+8.7966
—9.8095
+8.0719
+9.8413
+9.8332
—8.9484
—9.9883
+8.6395
+9.7827
—8.1987
+8.9657
— 9.1146
—0.0014
—0.0015
+8.8261
+9.6796
+9.8501
-9.1323
—8.9850
*'
<f
-9.5676
+8.8671
-9-3564
—9.2684
-9.53x9
+9-3030
—9.4271
-9.5224
-9-555*
+9.5610
+9.3830
-8.1325
-8.8385
+9-4746
-9.5308
-9-4783
+94179
+8.6956
-9-5*44
—9.0718
-9.2777
— 9.2846
-94564
+94811
+9-5*37
—94614
-9.2599
+8.9623
—9.2169
-9.5425
-9-5387
—9.1x12
+94380
—9.2366
-9.5150
-9.1835
-9.2729
-9-055'
+94740
+94740
-9.2529
-94712
-9.5390
—9.0462
—9.0948
+0.9026
0.9010
0.9007
0.9005
0.8960
0.8957
0.8948
0.8935
0.8930
0.8928
0.8920
0.8919
0.8900
0.8897
0.8893
0.8889
0.8884
0.S870
0.8864
0.8861
0.8860
0.8858
0.8844
0.8836
0.8836
0.8835
0.8814
0.8810
0.8806
0.8781
0.8775
0.8771
0.8767
0.8743
0.8739
0.8734
0.8731
0.8729
0.8727
0.8726
0.8723
0.8719
0.8718
0.8715
+0.8707
■9.9625
9.9628
9.9628
9.9629
9.9637
9.9637
9.9639
9.9641
9.9642
99643
9-9644
9.9644
9.9648
9.9648
9-9649
9.9650
9.9650
9-9653
9.9654
9-9655
9-9655
9-9655
9.9657
9.9659
9.9659
9.9659
9.9662
9.9663
9.9664
9.9668
9.9669
9.9670
9.9670
9.9674
9.9675
9.9676
9.9676
9.9676
9.9677
9.9677
9.9677
9.9678
9.9678
9.9679
•9.9680
a
2tl8
• ■ ■ •
2108
2109
2103
2110
I
2113
2112
• • • •
2122
2124
2114
2115
III
1x3
120
1x7
Taylor.
6865
T.296316890
iL 1 900 6897
6886
iii.2046
iii.2045
135
1*7
121
123
11.1903
iiL2048
iLi90i
ii.1902
132
129
128
140
136
137
142
152
»53
H3
H5
6899
6889
6881
V.2968
ii.1905
ii.1904
111.2051
T.2972
m.2055
▼•*973
iii.2056
UI.2058
iiL2o6o
iiL2o62
iiL2o63
y.2978
111906
ii.1907
iii.2061
6896
6903
6919
6920
6912
6913
69*5
6926
6900
6906
6935
6921
6940
6937
6942
6927
6911
Bris.
bane.
Varioiu.
5756 R477
B.F 2275
5767 J 408
5768 M 652, J409
5773
5777
5776
5775
5782
5784
579*
B.F 2285
J 410
J411
G2357
M653
G2360
G 2361
5794
5797
5798
5808
5804
B.F2286
M654
G 6223
M655
B.A.a
(2I)
J412, R479
M656, J4X3
B.F 2288
249
No.
1581
[583
1584
1585
1586*
1587
;s88*
;589*
1590
159'
159**
1593
1594
1595*
;596*
;597*
1598
1 599
)6oo*
;6oi
;6o2
;6o3
1604.
;6o5*
;6o6*
[607
;6o8*
;6o9
;6io
;6ii*
;6i2*
;6i3
;6i4*
;6is*
;6i6*
;6i7
;6i8
;6i9
;6ao*
;6ai
;622*
1623
;624*
;625*
ConstelUtioii.
36 Hercnlis m*
37 Herculis m'
Scorpii
Soorpii
Are
Ophiuchi
Herculis
Scorpii
Soorpii
38 Herculis
14 Ophiuchi
Unae Minoris ....
Soorpii
Are
Scorpii
42 Herculis
Herculis
Ophiuchi
Dnoonis
Soorpii
Draconis
39 HercuUs
Scorpii
40 Herculis (
Scorpii
15 Ophiuchi
Scorpii
Scorpii
Are 1}
TrianguliAust.....
Urae Minoris ....
Soorpii
Are
25 Soorpii
Hercnlis
41 Herculis
44 HercuUs iy
16 Ophiuchi
Herculis '.
Herculis
43 Herculis t
Scorpii
Ophiuchi
46 Herculis
Ophiuchi
Mag.
7i
6i
H
6i
7i
7
7
7
6
6
6
7
5
6
7
6
6
6|
6i
3
7
7
7
7
4i
6
6
7
6
6
6
6i
3
6
6
6
5
6i
7
7
7i
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
h m 8
•
16 33 8.55
+a,973
33 ".a5
».973
33 ".36
4.144
33 30*83
4,144
33 35.5*
5.077
33 39»73
3.037
33 5M5
2,791
34 1.00
3.84a
34 h9^
3.817
34 5»93
2,958
34 6,94
+ 3.039
34 "»94
-3.501
34 i9»83
+4.136
34 34.63
5.068
34 36,69
3,692
3440.64
1,627
34 47,85
2,486
34 49. »4
3.595
34 58.88
1,202
34 59.09
3.710
35 »4.78
0,583
35 3a»»5
*r4»9
35 37,69
3.740
35 38,07
a.a95
35 46,56
3.806
36 7.89
3.598
36 10,56
3.750
36 34.50
3.690
36 5".64
5.13a
36 58,97
+6,076
37 ",17
-2.684
37 »».67
+3.819
37 ",»5
5.767
37 40,77
3.661
37 4»
».i34
37 41,78
a.931
37 45.31
a.049
37 5a.73
3,042
38 19,82
2,2x5
38 34.71
2,711
38 38,05
a.875
38 49.93
3,822
39 6,95
3.636
39 7,14
2,386
16 39 20,50
+3,016
Sec. Var.
+0,0037
+0,0037
+0,0206
+0,0206
+0,0453
+0,0041
+0,0025
+0,0146
+0,0142
+0,0035
+0,0041
+0,1935
+0,0203
+0,0446
+0,0120
+0,0036
+0,0013
+0,0105
+0,0079
+0,0122
+0,0177
«
+o,oox X
+0,0x26
+0,001 X
+0,0137
+0,0104
+0,0x27
+0,01x7
+0,0452
+0,0795
I
+0,1377
+0,0x39
+0,0668
+0,0x11
+0,00x2
+0,0032
+0,00x4
+0,004 X
+0,00 XX
+0,0020
+0,0028
+0,0x34
+0,0106
+0,0011
+0,0038
Proper
Motion.
+0,004
+0,005
—0,001
+0,020
+0,004
—0,005
+0,003
+0,007
—0,005
—0,019
—0,003
—0,004
+0,002
+0,007
+0,006
—0,006
—0,030
+0,002
+0,008
+0,003
—0,042
+0,0x7
0,000
+0,006
-0,015
+0,005
+0,008
+0,001
+0,OQl
— 0,003
+0,001
Logarithms of
■8.3934
8.3931
8.5X2X
8.51x4
8.6684
8.3898
8.3993
8.4586
84545
8.3893
8.3876
9- "74
8.5057
8.6617
84333
8.5697
84274
84195
8.6392
84340
8.7297
84314
84351
845x0
8444a
8.4x32
84337
8423X
8.6592
8.7889
9.0452
84393
8.747*
84135
84663
8.3725
8.4803
8.3690
8.4496
8.3825
8.3702
84306
84027
84x92
-8.3618
b
■8.7933
8.7933
8.9132
8.9133
9*0707
8.79*5
8.8032
8.8633
8.8593
8.7944
8.7928
9.5231
8.9121
9.0695
8.8413
8.9781
8.8365
8.8287
9.0493
8.8441
9.1422
8.8447
8.8488
8.8648
8.8587
8.8298
8.8505
8.8422
9,0799
9.2103
94678
8.8629
9.1708
8.8389
8.8918
8.7980
8.9061
8.7955
8.8788
8.8x31
8.80x2
8.8627
8.8364
8.8529
-8.7969
+04732
04731
0.6x75
0.6x74
0.7056
04825
04457
0.5846
0.58x7
047x0
04587
a5823
a56o6
0.3776
+04794
—7.2885
-7.2893
+8.3275
+8.3267
+8.5978
— 6.8x95
-7.f4ii
+8.1805
+8.1657
-7.3436
+04827
-6.7975
-0.5442
-9.1098
+0.6x65
+8.3x87
0.7048
+8.5904
0.5673
+8.0831
0.2x13
-84490
0.3955
—8.0558
0.5557
+8.0085
0.0798
-8.5593
0.5694
+8.0934
9-7657
—8.68x0
0.3855
—8.09x6
0.5729
+8.X099
0.3607
— 8.X738
0.5805
+8.1500
0.5561
+8.0033
0.5741
+8.X132
0.5670
+8.0705
0.7103
+8.5912
+a7836
+8.7543
—04288
-9.0352
+0.5830
+8.1538
0.7609
+8.7049
0.5636
+8.0435
0.3292
-8.2438
04670
-74184
0.31x6
—8.28 XX
04832
-6.7252
0.3454
—8.2007
04331
—7.8236
-7.5578
+8.H»5
+8.0163
-8.0997 I
-7.0042 _
^50
No.
5581
558a
5583
5584
5585
5586
5587
5588
5589
5590
5S9»
559*
5593
5594
5595
5596
5597
5598
5599
5600
5601
560a
5603
5604
5605
5606
5607
5608
5609
5610
561 1
5612
5613
5614
5615
5616
5617
5618
is6i9
I 5620
5621
5621
5623
5624
5625
North Polar
Distance,
Jan. I, 1850.
Annual
Preces.
II
SecVar.
Proper
Motion.
0 1 11
II
II
85 »9 45.7
+7.4*
-0,403
—0,01
85 »9 4.9
74*
0403
+0,03
130 49 41,3
7.40
0,562
+0,28
'30 49 »3.3
7.39
0,562
-0,56
X48 12 57,9
7.38
0,688
—0,14
88 27 31,1
7,38
0,4x2
0,00
77 18 35.3
7,36
0,379
+0,06
121 48 32,6
7,35
0,521
120 56 58,8
7.35
0,5x8
84 50 5.9
7.34
0,402
+o,ox
88 31 38,7
7.34
0,4x2
-0,04
10 43 19,9
7.33
oW-75
130 33 4.6
7.3a
0,562
-1-0,02
148 3 28,0
7.30
0,688
+0,0 X
116 31 6,6
7.30
0,502
4-0,27
40 46 35,6
7,30
Oj22I
-1-0,01
64 50 49.6
7.»9
0,338
112 50 22,2
7,28
0,489
4.0,01
33 4» a6,4
7,17
o,x63
117 9 44,8
7.»7
0.504
26 37 26,4
7.»4
0,079
62 47 23,8
7.»3
0,331
4-0,02
X18 13 28,7
7,22
0,509
0,00
58 7 »o.9
7,22
0,3x2
-o^43
120 31 36,5
7,2 X
0,518
1x2 S3 52,4
7.18
0,490
—0,10
118 33 30,6
7.17
o,5"
4-o,35
116 21 41,3
7.14
0,503
148 45 55.8
7."
0,700
4-0,01
»57 a4 45.4
7,"
—0,829
4-0,50
" 15 4a.5
7.09
+0,366
121 12 28,3
7,08
—0,522
155 6 25,4
7.08
0,787
4-0,31
"5 15 7,8
7.05
0,500
4-0,24
53 "
7.05
0,29 X
83 37 7.4
7.05
Oy4joo
4-0,16
50 47 21,7
7.04
0,280
4-0,07
88 41 54.8
7.03
0,416
-0,07
55 40 57.4
7,00
0,303
-1-0,01
73 58 17.9
6,98
0,371
81 8 22,9
6,97
0,393
—0,04
120 55 42,8
6,96
0.5*3
"4 15 9.7
6.93
0,498
4-0,04
61 21 53,1
6.93
o,3»7
0,00
87 19 3.9
•f6,9X
-0,4x3
......
Logarithms of
-9.7038
—9.7040
4-9-4459
4-9-4*6i
4-9-7495
—9.6616
-9.7978
4-9.0849
4-9.0265
-9.7x27
—9.6606
V
-f- 8.4632
4-84640
-9.3825
—9.38x8
-9-4955
4-7.9954
+8.9065
-9.2859
-9.27 5 X
+8.5180
+7.9734
-9.9979 +9-5555
+9-4401
+9.7487
+84409
-9-9951
—9.8970
—8.5821
—0.0070
+8.5955
—0.0x21
—9.9098
+8.7694
-9-9351
+9.0009
—8.5623
+8.8143
+84166
+9.7592
+9-8431
—0.0027
+9.0554
+9.8235
+7.8389
-9.9582
-9.7287
—9.9676
—9.6582
-9.9478
—9.8300
-9.7583
+9.0406
— 8.0x28
-9.9194
—9.6764
-9-3755
—94900
—9.2x09
+9.4401
+9.1886
-91491
+9-4795
—9.2x88
+9.5085
+9.2x68
—9.23x0
+9.2789
—9.2613
-9.1437
— 9.2329
— 9.X989
—94820
-9.5148
+9-5384
—9.2620
-9.5052
—9.x 760
+9.3»34
+8.59x8
+9-3464
4-7.90x2
+9.2938
+8.9825
+8.7287
—9.25x0
—9.1522
+9.2192
+8.1798
+0.8704
0.8701
0.8693
0.8686
0.8683
0.8679
0.8669
0.8662
0.8661
0.8658
0.8657
0.8653
0.8647
0.8635
0.8633
0.8630
0.8624
0.8623
0.86x6
0.86x5
0.8594
0.8588
0.8584
0.8584
0.8577
0.8559
0.8557
0.8537
0.8523
0.8517
0.8507
0.8498
0.8497
0.8482
0.8481
0.8481
0.8478
0.8472
0.8449
0.8436
0.8433
0.8423
0.8409
0.8408
+0.8397
-9.9680
9.968 X
9.9682
9.9683
9.9684
9.9684
9.9686
9.9687
9.9687
9.9688
9.9688
9.9688
9.9689
9.969 X
9.9691
9.9692
9.9693
9,9693
9.9694
9.9694
9.9697
9.9698
9.9699
9.9699
9.9700
9.9703
9.9703
9.9706
9.9708
9.9709
9.9710
9.97x1
9.9711
9-9714
9.9714
9.97x4
9-9714
9-9715
9.9718
9.9720
9.9720
9.9722
9.9724
9.9724
•9-97*5
%
21X6
2117
2II9
2121
2120
2X28
• ■ V ■
147
149
Taylor.
151
154
156
155
182
150
1IL2070
iiL2076
iii.2069
V.2982 6936
6957
163
111.2074
157
111.2072
2x25 164
159
2x27
165
2x23 162
2x26
2x30
2x33
2129
195
x68
2131
2136
2x341
169
173
X70
177
175
iii.2064
iii.2065
V.2979
¥.2981
T.2980
iii.2067
iii.2068
11L2071
m.2075
ii.1908
iLi909
6966
6967
6972
6975
T.2986 6956
6947
m.2077
T.2985
iii.2082
11.X911
1U.2079
ii.1913
i].x9X2
iiL2o8i
U.X9X4
174
x8i
iii.2083
iiL2o84
Bris-
.bane.
I
6941
6943
6928
6950
695X
6949
6958
6977
6954
6981
6984
699 X
58x2
5813
58II
58x7
5815
5819
5827
5828
5826
5830
Varioua.
B.F 2294
G2372
B.F 2299
G2369
G2370
M658
J 4x4
G 2373
W883
A
A^393
B.F2310
(2I2)
AiiT(G)
251
No.
5626
5627
5628
5629
5636*
5631
5632
5633
5634*
5635
5636
5637
5638
5639
5640*
5641*
5642
5^3
5644
56+5*
5646
5647*
5648
5649
5650*
5651*
5652
5^53*
5654
5^55
5656
5657
5658
5^59
5660
5661
5662*
5663
5664
5665*
5666
5667*
5668
5669*
5670*
ContteUation.
Are
19 Ophiuchi
18 Drtconis g
Draconit
Soorpii
45 HerculiB /
26 Scorpii ff
18 Ophiuchi
Herculis
Soorpii
Arc ....
20 Ophiuchi
Soorpii .
Scorpii . .
Scorpii .
Ophiuchi
Ophiuchi
Draconis
Herculii
Arse ....
Ane
Herculii
47 Herculis ...... k
Scorpii
Ophiuchi
Scorpii (
48 Herculis
Scorpii
IVianguli Aust.
Scorpii
Mag.
Scorpii . .
Are ....
Draconis
21 Ophiuchi
Scorpii . .
Soorpii ..
Scorpu . .
Ophiuchi
Are ....
Scorpii ..
c
p
50 Herculis
52 H.erculis
Scorpii .
Scorpii .
Are .. •
6
6
5
5i
6i
5i
3
6
7
6
6
S
3
6
4
6i
7i
5
6
6
6i
6
5
6
4i
6i
7
5i
6*
▼ar.
6
6
6
5i
3
7
6i
6
6*
5
5
6
7
6
Wght
Ascension,
Jan. I, 1850.
Annual
Preces.
h m ■
x6 39 33^8
39 36.50
39 53.49
39 54.^9
39 57r43
40 23,49
40 27,67
' 40 36,81
4« 1»»4
41 6,78
41 28,19
41 32.39
4» 43.15
4* 3.71
42 11,07
42 12,99
42 1843
42 26,93
4* 3».87
4* 37.94
42 38,82
42 39,23
43 ».45
43 4.44
43 4.93
43 »540
43 »5»4i
43 a7.98
43 »9.90
43 30.93
43 41.06
43 43.3*
43 47.69
43 48.72
43 51.69
44 *.33
44 14.79
44 34."
44 35.09
Sec. Var.
Proper
Motion.
+5.53*
3.019
0,392
1,211
3.837
*.949
3.9»9
3,640
2,817
4.163
5.543
3.304
4.047
4,146
4.047
3.647
3.439
1,125
1,914
5.38*
4,926
2,767
2,904
4.»39
3,669
4,212
».335
3,848
6.365
4.190
4,192
5.775
1,220
3.038
4.»i8
4.a»3
3,810
3.535
4,601
44 37.61
3.816
44 47.81
*.338
44 50.62
1.749
44 55.09
4.^54
44 58.2*
3.860
»6 44 59.»3
+ 5.400
+0/5565
+o/x>38
+0,0204
+0,0074
+0,0135
+0,0033
+0,0148
+0,0104
+0,0024
+0,0x91
+0,0556
+0,0063
+0,0168
+0,0186
+0,0167
+0,0103
+0,0076
+0,0082
+0,0018
+0,0495
+0,0362
+0,0022
+0,0029
+0,0202
+0,0105
+0,0194
+0,0011
+0,0132
+0,0843
+0,0190
+0,0190
+0,0617
+0,0069
+0,0038
+0,0194
+0,0193
+0,0124
+0,0086
+0,0273
+0,0125
+0,0011
+0,0026
+0,0198
+0,0130
+0,0485
+0,004
+0,001
0,000
-0,044
—0,001
—0,005
—0,008
+0,008
0,000
+0,011
—0,003
0,000
—0,008
+0,005
—0,003
—0,010
-0,001
-0,043
-0,007
+0,023
+0,004
+0,035
+0,004
—0,009
—0,016
—0,009
—0,059
0,000
■0,004
•0,014
Logaritiims of
I
b
-8.7028
8.3604
8.7305
8.6105
8.4269
8.3579
84371
8.3953
8.3611
84741
8.6933
8.3572
84511
84658
84485
8.3875
8.3635
8.6095
8.4770
8.6636
8.5940
8.3561
8.3455
84760
8.3855
84694
84032
84093
8.7854
84651
8.4644
8.7114
8.5865
8.3377
84678
84659
8.3991
8.3609
8.5291
8.3978
8.3949
84921
84678
84024
-8.6522
■9.1391
8.7970
9.1688
9.0489
8.8656
8.7992
8.8787
8.8379
8.8063
8.9197
9.1410
8.8053
8.9003
8.9170
8.9004
8.8396
8.8162
9.0631
8.9310
9.1183
9.0488
8.8109
8.8027
8.9334
8.8429
8.9289
8.8627
8.8690
9-a453
8.9252
8.9255
9.1727
9.0483
8.7996
8.9300
8.9292
8.8636
8.8274
8.9958
8.8647
+0.7428
04799
9-5935
ao830
0.5840
04697
0.5932
0.5611
04498
0.6195
0.7438
0.5191
0.6072
0.6176
0.6071
0.5619
0.5364
0.0510
0.2820
0.7309
0.6925
04420
04630
0.6273
0.5645
0.6245
0.3683
0.5853
0.8038
0.6222
0.6224
0.7616
0.0862
04826
0.6251
0.6246
0.5809
0.5484
0.6629
0.5816
+8.6526
—6.9713
—8.6874
—8.5289
+8.X436
-7.3410
+8.1848
+8.0109
-7.6570
+8.2908
+8.6433
+7.6184
+8.2384
+8.278C
+8.2354
j
+8x>o64 i
+7.8113
-8.5333
—8.3067
+8.6070
+8.5115
-7.7252
-74619
+8.3081
+8.0x70
+8.2958
—8.1051
+8.1288
+8.7556
+8.2868
+8.2865
+8.6685
-8.5034
—6.7488
+8.2952
+8.2923
+8.1021
+7.8983
+84161
+8.1034 I
0.3688
0.2427
0.6288
0.5865
-8.0947
-8.3508
+8.3021
+8.125S '
8.8629
8.9603
8.9365
8.87X5 w.jw^j -^ J^
-9.1213 +0.73H 1 +8.5960 ■
-
252
No.
5616
5627
5628
5629
5630
5631
5632
5633
5634
5635
5636
5637
5638
5639
5640
5641
5642
5643
5644
5645
5646
5647
5648
5649
5650
5651
5652
5653
5^54
5656
5657
5658
5659
5660
5661
5662
5663
5664
5665
5666
5667
5668
5669
5670
North Polar
Distance,
Jan. 1, 1850.
Annual
Preces.
SecVar.
0 1 It
II
II
152 58 14.8
+6,90
-0.758
87 39 36,2
6.89
0.4H
25 7 36,3
6.87
0,054
34 » i.»
6.87
o,x66
121 23 8,2
6,86
0,526
84 28 50,2
6,83
0,404
124 0 54,6
6,82
0.538
114 22 11,5
6,81
0,499
78 35 56.4
6.77
0.387
130 57 56,9
6,77
o,57»
153 0 38.6
6,74
0,76 X
100 30 45,8
6,73
0,454
127 47 4.1
6,72
0.556
130 27 42,3
6,69
0,570
127 45 22,0
6,68
0,557
114 34 12.3
6,68
0,502
106 16 56,3
6.67
Or473
3* 56 57,5
6,66
0.155
47 »9 »7,9
6,65
0,263
151 22 29,3
6,64
0,741
145 47 »4.7
6,64
0,678
76 28 19,8
6,64
0,381
82 29 19,7
6,6 X
0400
131 47 37.9
6,61
0,584
1x5 20 34,9
6,6 X
0.505
132 6 24,8
6.58
0,580
59 46 33r4
6,58
0,322
"1 37 9»4
6,57
0,530
159 X 10,3
6,57
0,877
131 33 3.4
6,57
0.577
13 X 35 28,8
6,56
0,578
154 57 22.8
6,55
0,796
34 19 »i'9
6,55
0,168
88 31 24,6
6,55
0,4x9
i3» n *9.5
6,54
0,582
13* 5 56.3
6,53
0.58 X
120 18 55,8
6.51
0,526
ixo 9 41,1
6,48
0,488
140 25 30,3
6^
0,635
120 30 26,2
6,48
0,527
59 56 4*4
6,46
0,323
43 45 9.8
6,46
0,24X
»33 3 54.1
6,45
0,587
i»i 55 57.1
6.45
0.533
151 28 50,1
+6,45
-0,746
Proper
Motion.
n
0,00
+0,05
-fo,o6
+0,30
+0,02
—0,02
-0.X4
+0,08
+o,X3
+o,xo
+o,xi
+o,ox
— o,ix
—0,02
+0,31
+0,14
—0,04
-0,34
+0,13
—0,13
+0,40
+0,03
— o,ox
+0,14
+0,37
+0,15
+0,07
0,00
+0,07
-ho,X4
Logarithms of
+9.8057
-9.6739
—0.0x49
—0.0092
+9.0752
—9.7x80
+9.22x2
-7.8573
—9.7864
+9.46x5
+9.8078
— 94£)62
+9.3698
+94496
+9.3698
—74150
—9.1824
— o.oxx8
—9.98 XX
+9.7926
+9.7294
—9.8079
-9.7432
+9.5092
+8.0792
+94933
—9.9297
+9.0997
+9.86x4
+94799
+948x2
+9.8278
— 0.0x09
— 9.66XX
+94968
+9.4940
+9.0x20
—8.9096
+9.6560
+9.0274
-9.9294
-9.9930
+9.5179
+9.1222
+9.7957
— 9.486 X
+8.1471
+94915
+94530
—9.2509
+8.5151
—9.2794
— 9.X464
+8.8245
-9.3449
—94762
— 8.787X
—9.3x22
-9.3354
-9.3095
— 9.X4X2
—8.9696
+94449
+9.3504
-94635
-94375
+8.8890
+8.6342
-9.3498
-9.1491
-9.3422
+9.2x77
-9.235 X
-94856
-9.3370
-9.3364
-94713
+94307
+7.9247
—9.3408
-9.3388
— 9.2x44
—9.0469
-9.3964
-9.2x47
+9.208 X
+9.3667
-9.3419
-9.2307
-94510
+0.8386
0.8383
0.8368
0.8368
0.8365
0.8342
0.8339
0.833 X
0.8307
0.8304
0.8285
0.8282
0.8272
0.8254
0.8H7
0.8246
0.824X
0.8233
0.8229
0.8223
0.8222
0.8222
0.8201
0.8199
0.8x99
0.8x80
0.8x80
0.8x78
0.8x76
0.8x75
0.8x66
0.8x64
0.8x60
0.8x59
0.8x56
0.8x47
0.8x35
0.8XX7
o.8xx6
0.8 XX4
0.8105
0.8x02
0.8098
0.8095
+0.8094
•9.9727
9.9727
9.9729
9.9729
9.9730
9.9733
9.9733
9-9734
9.9737
9.9738
9.9740
9.9740
9.9742
9.9744
9.9745
9.9745
9.9746
9-9747
9.9747
9.9748
9.9748
9.9748
9.9750
99751
9.9751
9.9753
9-9753
9.9753
9-9753
9.9754
9.9755
9-9755
9.9755
9.9756
9.9756
9-9757
9.9758
9.9760
9.9761
9.9761
9.9762
9.9762
9.9763
9.9763
-9.9763
"35
2x41
I
2X37
2132
2X38
2x39
2x42
2x40
2x45
2149
180
197
iiL2o86
ii.X9x8
187
X84
185
x86
191
189
X90
193
X96
207
X98
2x2
200
203
Tvfiat,
iLx9i6
iLx9X5
ii.X9X7
V.2994
6993
6996
7004
Bris.
bane.
II.X920
iLx9X9
Y.2998
iLx92X
7000
6983
1U.209X
▼.3000
11.X922
V.3003
7006^
7007
7009
70x5
6995
7003
5851
5857
5853
5860
5863
5864
Varioui.
R480
G2374
5866
M659,J4X5
M660
B.F2316
R48X
J 4x7
J 4x6
J 4x8
M66x,A395
G 2377
G 2376
j B.F2318
iii.2093 70x6
70x4
7022
m.2099
m.2094
m.2097
219 iii.2Xox
2x0 11.X923
205 iii.2098
206
214
221
224
111.2x00
11.X924
V.3005
U.X925
ii.X926
V.3007
7026
6989
70x7
6998
7019
7025
7033
7024
7037
7031
7040
7013
587 1|
5873'
5868
5876
5872
5879
588X
5882
5887
M662
^53
No.
1671
1672*
;673*
1674
1675
1676*
1677
1678*
;679*
;68o*
;68i
;682
;683
[684*
;685*
;686*
;687*
;688»
1689
;690*
1691
1692
1693
;694*
;69S
;696
;697
1698*
;699
;7oq
;70i
;702^
[703
;704-^
1705
1706
1707
;7o8
1709*
1710*
;7"
1712
1713
1714
1715
Constellation.
Scorpii
Scoqiii
Ophiachi
49 Herculls
Scorpii
Scorpii
51 Hercnlis
Scorpii
Scorpii
22 Ophiucbi
Scorpii
Sooipii
A». t
Scorpii
Scorpii
Herculis
Ophiucbi
23 Ophiucbi
Are
Scorpii
Are
25 Ophiucbi I
53 Herculis
Scorpii
Ophiucbi . . . . ^ . . .
27 Scorpii
ArsB f>
24 Ophiucbi
Ane
Ophiucbi
Ane «
54 Herculis
56 Herculis
Ophiucbi
Ursae Minoris
Herculis
Arse
27 Ophiucbi X
Ophiucbi
Ophiucbi
26 Ophiucbi
Ophiucbi
ArsB £«
57 Herculis
Arse
Mag.
7
7
7
6
neb.
7
5i
6i
7
6
6i
3i
6i
8
7
5
6
7
7
4
5
7
6
6
4
6i
6
6*
6
Si
6
7
6
6
6
4
6
7h
6
7
5
6
Right
Ascension,
Jan. I, 1850.
h m ■
16 45 2,42
45 4.99
45 iS»i8
45 iS»37
45 19*58
45 30.64
45 3a»"
45 33.03
45 45.39
45 47.»8
45 50,55
46 10^7
46 13,56
46 15,49
46 17,01
46 33,17
46 33.73
46 34.93
46 43,66
46 46,61
46 5».59
46 54,83
47 16.83
47 »7,07
47 ".63
47 »4,88
47 3M1
47 45.68
47 58.84
48 15.3*
48 36,34
48 46,64
48 53.18
49 6,29
49 49.37
50 1,10
50 7,»o
50 34.36
50 46,88
50 47W^5
50 58,60
51 0,82
51 10,97
51 21,64
16 51 38,47
Annual
Preces.
+3,812
3.8*5
3,676
2,726
4,106
3.790
2,482
3.837
3.870
3.615
4.156
3,902
4.933
3.839
3.828
a.715
3,670
3,202
4.605
3.836
5.191
2,837
2,278
3.867
3448
3.896
4.75a
3.608
4.844
3.5»6
4,980
2,640
2,450
+ 3,688
—2,809
+ ',713
4,621
a.855
3,662
3r433
3.659
3,486
4,766
aw^59
+5.076
Sec. Var.
+0,0123
+0,0125
+0,0103
+0,0019
+0,0170
+0,0119
+0,00x2
+0,0126
+0,0130
+0,0094
+0,0178
+0,0135
+0,0346
+0,0125
+0,0x23
+0,0019
+o,oxox
+0,0049
+0,0265
+0,01x4
+0,0411
+0,0024
+o,ooxx
+0,0128
+0,0073
+0,0132
+0,0296
+0,0091
+0,03x6
+0,0080
+0,0346
+0,00x5
+0,0012
+0,0100
+0,1212
+0,0026
+0,0256
+0,0024
+0,0094
+0,0068
+0,0094
+0,0074
+0,0283
+0,001 x
+0,0354
Proper
Motion.
+0,007
Logarithms of
+0,005
—0,012
—0,001
+0,002
0,000
—0,008
+0,001
-0,057
-0,004
—0,001
—0,009
+0,009
— o,oix
0,000
+0,003
+0,040
—0,006
—0,006
—0,008
—0,005
+0,016
—0,017
0,000
+0,010
+0,001
+0,009
—0,001
+0,004
—0,028
-8.3947
8.3965
8.3743
8.3451
84403
8.3889
8.3704
8.3956
8.3995
8.3634
84457
84021
8.5737
8.3919
8.3900
8.3387
8.3660
8.3244
8.5168
8.3883
8.6097
8.3*74
8.3894
8.3900
8.3359
8.3938
8.5357
8.35x0
8.5485
8.3375
8.5664
8.3328
8.3549
8.3532
8.9770
84664
84984
8.3047
8.3395
8.3 14X
8.3380
8.3177
8.5155
8.3386
-8.5617
-8.8642
8.8663
8.8451
8.8159
8.91x5
8.8613
8.8430
8.8682
8.8735
8.8376
8.9202
8.8787
9.0506
8.8690
8.8673
8.8177
8.8450
8.8036
8.9969
8.8687
9.0907
8.8087
8.8730
8.8737
8.8aoi
8.8782
9.0217
8.8376
9.0366
8.8274
9.0586
8.8261
8.8489
8.8486
94771
8.9678
9.0005
8.8098
8.8460
8.8206
8.8458
8.8257
9.0246
8.8490
9.0739
d
+0.5811
0.5826
0.5654
04355
a6i34
0,5787
0.3948
0.5839
0.5878
0.5582
+8^)981
+8.1057
+8.0089
-7.7645
+8.H15
+8.0825
-7-9949
+8.1093
+8.1268
+7.9599
0.6187
+8.2590
0.5913
+8.1412
0.6931
+849x0
0.5843
+8.X066
0.5830
+8.0999
04338
-7.7699
0.5647
+7.9967
0.5054
+7.3367
0.6632
+84036
0.5839
+8.XOX4
0.7152
+8.543*
04529
-7.5846
0.3576
— 8.XX3I
0.5874
+8.X153
0.5376
+7.7908
a59o6
+8.X30X
0.6769
+84376
0.557*
+7.9412
0.6852
+84584
0.5461
+7.8567
0.6973
+84866
04217
-7.8383
0.3892
-7.9964
+0.5668
+7.99*8
-04485
—8.9670
+0.2339
-8.3290
0.6648
+8.3862
04555
-7.5*74
0.5637
+7.9632
0.5356
{+7.7499
0.5634
+7.9600
0.54*3
+7.8079
0.6781
+84178
0.3907
-7.9740
+0.7055
+84877
254
No.
5671
5672
5673
5674
5675
5676
5677
5678
5679
5680
5681
5682
5683
5684
568s
5686
5687
5688
5689
5690
5691
569a
5693
5694
5695
5696
5^97
5698
5699
5700
5701
5702
5703
57<H
5705
5706
5707
5708
5709
5710
5711
5712
5713
5714
5715
North Polar
Distance,
Jan. I, 1850.
Annual
Pieces.
e / w
120 20 9,2
120 47 20,5
"5 3» 33»5
74 46 15.4
129 15 16,3
119 35 51,2
65 5 »8.5
121 9 8,2
122 15 9,2
113 15 36,6
130 34 39.7
123 15 27,6
14s 44 4S.a
121 13 36,9
120 50 50,6
74 20 27,9
"5 »7 36,7
95 54 i4»5
140 23 52,1
121 5 40,1
149 5 9,0
79 35 «.»
58 2 47,2
122 5 7,6
106 33 41,5
"3 o 55.7
i4» 55 *3»3
112 54 24,1
144 21 19,8
109 17 50,7
146 19 15,7
71 19 21,5
64 I »5.5
"5 5" 15.7
12 14 0,6
43 " 5^*9
140 33 53,6
80 23 16,1
114 51 39,0
«o5 49 43»6
1 14 45 23,0
108 o 31,2
143 o 14,9
64 24 45,0
147 29 16,0
u
+6,44
644
6.43
6.43
6,42
6,40
640
640
6.38
6,38
6,38
6»35
6.35
6,34
6,34
6,32
6,32
6,32
6,30
6,30
6,29
6,29
6,26
6,26
6,25
6,25
6,23
6,22
6,20
6,18
6,15
6,13
6,12
6,11
6,05
6,03
6,oi
5.98
5.97
5.97
5.95
5»95
5.93
5»9»
-f5»89
SccVar.
Proper
Motion.
//
-0,526
0,528
0,508
0,377
0.567
0,524
0,343
0,530
0,535
0,500
0,575
0,540
0,683
0,531
0,530
0,376
0,508
0443
0,638
0,53"
0,719
0,393
0,316
o»536
0,478
0,540
0,659
0,500
0,672
0488
0,691
0,367
0,340
—0,512
+0,391
—0,238
0,643
0,397
0,510
0478
0,510
0,486
0,664
0,343
-0,708
+0,04
+0,02
+0,04
—0,01
+0,05
—0,12
-|-o,o6
-f-0,09
+0,13
+0,33
+0,04
0,00
—0,10
+0,03
+0,05
4.0,07
—0,19
+0,03
+0,32
-0,05
0,00
+0,03
—0,02
-f-o,i6
+0,14
4-0,08
+0,06
—0,01
Logarithms of
4-9.0162
+9.0492
+8.2305
—9.8245
4-9«4io8
+8.9576
—9.8992
+9.0752
+9.1427
-8.3856
+94580
+9.1967
+9.7322
+9.0818
+9.0565
—9.8287
+8.1173
-9.5239
+9.6579
+9.0745
+9.7721
-9.7771
—9.9400
+9.1367
—9.1617
+9.1872
+9.6962
-84713
+9-7159
—8.9786
+9.7416
-9.8549
—9.9070
+8.3962
—0.0102
—9.9966
+9.6637
—9.7689
+7.8865
—9.1962
+7.7634
—9.0697
+9.7005
-9.9053
+0,03 1+9.7580
—9.2102
—9.2158
-9.1403
+8.9251
- 9-3065
-9.1979
+9.1286
—9.2178
—9.2301
—9.0992
-9.3156
—9.2396
-9-4x75
-9.2147
—9.2098
+8.9296
—9.1290
—8.5104
-9-3841
—9.2101
—94300
+8.7535
+9.2178
—9.2194
—8.9485
—9.2297
-9.3940
—9.0816
—94000
—9.0076
—94066
+8.9909
+9.1263
—9.1231
+94692
+9.3406
-9.3652
+8.6974
-9.0971
—8.9092
—9.0942
—8.9622
-9-3733
+9.1053
-9.3941
+0.8091
0.8089
0.8079
0.8079
0.8075
0.8065
0.8063
0.8062
0.8051
0.8049
0.8046
0.8027
0.8024
0.80I3
0.8021
0.8006
0.8005
0.8004
0.7996
0.7993
0.7988
0.7985
0.7964
0.7964
0.7958
0.7956
0.7943
0.7936
0.7923
0.7907
0.7887
0.7876
0.7870
0.7857
0.7814
0.7803
0.7796
0.7769
0.7756
0.7756
0.7745
0.7742
0.7732
0.7721
+0.7704
-9.9763
9.9764
9.9765
9.9765
9-9765
9-9767
9.9767
9.9767
9.9768
9.9768
9.9769
9.9771
9.9771
9.9771
9.9771
9.9773
9-9773
9.9773
9-9774
9-9775
9-9775
9-9775
9.9778
9.9778
9-9778
9.9778
9.9780
9.9781
9.9782
9.9784
9.9786
9-9787
9.9788
9.9789
9-9793
9-9794
9-9795
9.9798
9-9799
9.9799
9.9800
9.9800
9.9801
9.9802
■9.9804
2144
2147
2143
2146
2150
2151
2148
2152
2154
215
m.2I02
223
216
U.1927
iii.2103
225
220
222
iv.1096
iLi929
227
a33
238
232
228
234
236
Taylor.
U.1930
ii.1928
11.1931
▼.3010
V.3011
ii.1932
a.1935
11.1934
iii.2107
ii.1933
iLi936
2156
2153
• ■ • •
2155
2157
242
243
11.1937
V.3014
ii.1938
iii.2109
BrU.
bane.
Variona.
7041
7043
7038
7046
7044I
7047
7051
7049
7034
7053
7054^
7059
7045
7058
7036
7060
7050
7052
»53
252
248
250
249
251
257
m.2ii2
11.1940
ii.1939
iii.2113
ii.1941
ii.1942
V.3019
iii.2114
7057
7070
7082
7085
7073
5889
5890
5892
5897
5895
5901
5900
5905
5909
5919
5921
70725922
J 419
B.F 2330
P 708, J420
II482
P709
P710
W891
M663
J42i,R483
M664
M665
G2391
P711
M666,A397
M667
W896
R 484
R485
255
No.
5716*
5717
5718
5719
5720
5721
5722
57»3
5724
S7»S*
5726*
5727
5728
57*9
5730*
5731
573»*
5733
5734
5735
5736
5737*
5738*
i 5739*
574«
574«*
5742*
5743*
5744*
5745*
5746*
5747
5748
5749
5750*
5751
575*
5753
5754
5755
5756*
5757*
5758
5759
5760
Constellatioii.
Herculis
Draoonis
Scorpii . .
Ane .. ..
OphiucM
Scorpii ..
Ane .. ..
29 Ophiuchi
30 Ophiuchi
Scoixni ••
Ophiuchi
TrianguUAust...
Draconis
Scorpii
Ophiuchi ......
58 Herculis
HercnliB
28 Ophiuchi
DracoDifl
Scorpii ..
Scorpii
Scorpii
Ophiuchi
Scorpii
19 Draconia k}
Ophiuchi
Ophiuchi
Ophiuchi
31 Ophiuchi
20 Draconia A'
Ophiuchi
59 Herculis d
Ophiuchi
Herculis '
Scorpii
Mag.
Arse
Draconia
Herculis
Ane .. ..
Ophiuchi
Scorpii . .
Herculis
Ophiuchi
Ophiuchi
Ophiuchi
6i
5i
6
6
7
7
6
6
6
7
6*
6
6
6
7
6i
Right
Ascension,
Jan. I, 1850.
6i
h
16
m ■
« 50»75
1 59.»7
2 11,08
» 34.37
2 42,94
» 45.43
» 46.54
4,98
9.»9
3 9.49
3 10.50
3 ".60
3 1M5
3 46.16
4 aa.90
4 33.»7
4 43.66
4 47.3a
54 5i.*o
54 57.60
5 0,06
5 0.75
5 6,67
5 8.63
5 ".55
5 n.48
5 1948
5 *3."
5 30,5"
5 4«»66
16
;5
;6
;6
;6
;6
5*. 14
4,15
»4.93
15.81
»4.35
6 28,60
6 36.84
6 45.61
6 45.84
6 47.7*
6 56,06
7 3.86
7 14.76
7 35.70
Annual
Preces.
+2,712
0,801
3.867
5,880
3.374
3.871
4.964
3.503
3.160
3.859
2,917
6.343
0,627
4.059
3,642
2,295
2,723
3.682
0,595
3.933
4.305
3.763
3.686
3.847
0,271
3.677
3.643
3,620
3.681
0,282
3.545
2,211
3.318
».743
3,77»
5.437
1,097
a.754
4.534
3.708
3,812
a.755
3.574
3.707
7 48.53 1 -1-3.086
SecVar.
s
4-0,0017
4-0,0111
+0,0118
+0,0574
+0,0060
+0,0118
+0,0321
+0,0073
+0,0042
+0,0115
+0,0026
+0,0722
+0,0133
+0,0144
+0,0087
+0,0010
+0,0018
+0,0091
+0,0134
+0,0123
+0,0180
+0,0100
+0,0091
+0,0111
+0,0184
+0,0090
+0,0086
+0,0083
+0,0090
+0,0181
+0,0074
+0,0010
+0,0053
+0,0018
+0,0099
+0,0416
+0,0070
+0,0018
+0,0215
+0,0091
+0,0103
+0,0018
+0,0076
+0,0090
+0,0035
Proper
Motion.
-0,001
-0,204
-0,021
0,000
-0,001
-0,002
—0,017
0,000
—0,001
+0,001
+0,014
—0,007
-0,017
+0,032
+0,008
-0,007
-0,013
0,000
—0,002
+0,005
+0,084
+0.015
-0,005
+0,016
—0,007
0,000
+0,001
—0,003
+ 0,004
Logarithms of
•8.3073
8.5990
8.3599
8.6688
8.2972
8.3569
8.5368
8.3065
8.2837
8.3523
8.2856
8.7208
8.6149
8.3800
8.3142
8.3413
8.2880
8.3166
8.6088
8.3520
8.4131
8.3262
8.3150
8.3375
8.6495
8.3131
8.3081
8.3048
8.3117
8.644J
8.2929
8.344«
8.2705
8.2762
8.3182
8.5821
8.5230
8.2720
84394
8.3067
8.3202
8.2699
8.2868
8.3010
-8.2521
'8.8209
9.1136
8.8758
9.1874
8.8168
8.8767
9.0567
8.8286
8.8062
8.8749
8.8083
9.2436
9.1385
8.9068
8.8452
8.8736
8.8215
8.8505
9.1432
8.8871
8.9485
8.8617
8.8512
8.8739
9.1^63
8.8501
8.8457
8.8430
8.8507
9.1850
8.8345
8.8871
8.8148
8.8206
8.8636
9.1280
9.0700
8.8199
8.9874
8.8549
8.8695
8.8200
8.8383
8.8551
-8.8078
+0.4332
9.9037
0.5874
0.7694
0.5281
0.5879
a6958
0.5444
04997
0.5864
0.4650
0.8023
9.7972
0.6084
0.5614
—7.7391
-8.5391
+8.0831
+8.6279
+7.6599
+8.0815
+84551-
+7.8116
+7.1*65
+8.0718
-7.3603
+8.6899
—8.5622
+8.1657
+7.9239
0.3608 — 8x>55i
04350 -7.7059
0.5661 +7.9503
9.7742 -8.5574
0.5948 +8^)985
0.6340
0.5756
0.5666
0.5851
+8.2540
+8.C029
+7.9508
+8.0513
94330 ' —8.6080
0.5655 +7.9437
0.5615
0.5588
0.5660
+7.9178
+7.8998
+7.94*6
94498 —8.6030
0.5497
0.3445
0.5208
04382
0.5766
0.7353
0.0401
04400
0.6564
0.5692
0.5811
04401
0.5531
0.5690
+0.4894
+7.8327
—8.0893
+7.5461
—7.6692
+7.9986
+8.5259
—84462
—7.6502
+8.3150
+7.9542
+8.0184
-7.6470
+7.8480
+7.9476
+6.3281
256
No.
5716
57«7
5718
5719
5720
57*1
57"
5713
S7H
57*5
57*6
57»7
5728
57*9
5730
573>
573*
5733
5734
5735
5736
5737
5738
5739
5740
5741
574*
5743
5744
5745
5746
5747
5748
5749
5750
5751
575*
5753
5754
5755
5756
5757
5758
5759
5760
North Polar
Distance,
Jan. X, 1850.
11
74 ^9 '»»'
^9 *3 47.5
"1 54 54»3
155 30 54.9
103 »9 33»9
"» 1 55.4
145 56 »s,6
S08 39 32,0
93 59 3».9
121 36 28,7
83 10 40,6
158 37 43»»
»7 39 38.4
"7 37 3i»5
114 I 25,4
58 50 55.8
74 49 35."
115 28 45,5
27 23 56,3
"3 54 »3.o
133 53 »4.9
118 21 26,5
"5 36 54.7
121 9 15,5
24 38 10,6
115 17 21,1
114 I 32,6
113 10 24,4
115 25 37,8
24 43 56,8
no 16 48,9
56 12 40,5
100 52 25,3
75 4« «8.5
118 37 28,4
151 28 26,6
33 5 »^.o
76 10 39,9
138 40 31,1
116 22 11,2
119 56 22,3
76 12 47.7
III 2X 2,4
116 x8 16,1
90 40 57,4
Annnal
Preces.
+5.88
5.87
5.85
5,82
5.80
5.80
5.80
5.77
5.77
5.77
5.77
5.76
5.75
5.7a
5.66
5.65
5.64
sM
5,62
5,62
5,61
5.61
5,60
5,60
5.59
5.59
5.59
5.58
5.57
5.56
5.54
5.5*
5.51
5.5 »
5.49
5.49
5.48
5.46
5.46
546
5.45
544
5.4a
5.39
+5.38
SecVar.
-0,378
0,112
o.54«
0,821
0.47 «
0,541
0,693
0,489
0441
o»539
0,408
0,886
0,088
0,567
0,510
0,321
0,381
0.5 « 5
0,083
0.55 »
0,603
0,527
0,516
0.539
0,038
o.5»5
6,510
0,507
0,516
0,040
0.497
0,310
0,465
0,385
0,529
0,763
0.154
0,387
0,636
0,520
0.535
0,387
0,502
0,521
-0,434
Proper
Motion.
+0,13
—2,02
+0,33
+0,05
—0,01
+0,05
-0,53
+0,32
—0,07
+0,08
•^0,01
+0,05
—0,22
—0,01
+0,19
—0,03
+0,09
—0,03
+0,13
+0,05
+0,47
-0,37
H-0,02
-1-0,26
+0,05
+0,15
4-0,08
-1-0,06
+0,14
Logarithms of
—9.8301
—0.0196
-I- 9.1377
+9-8395
-9.3047
+9- 145 5
+9.7404
—9.0204
-9.5637
-i-9*i2i9
—9.7362
-1-9.8656
—0.0212
+9-38*9
-7.7709
-9.9384
—9.8261
+8.3*43
—0.0220
+9.2438
+9-5477
+8.8698
+8.3766
+9.0983
—0.0228
+8.2504
-7.73*4
—8.3222
+8.3139
—0.0230
—8.8692
—9.9520
—9.3888
—9.8184
+8.9020
+9.8048
—0.0182
—9.8x38
+9.6395
+8.5866
+9.0179
-9.8135
—8.7300
+8.5775
y
+8.8987
+94062
—9.1880
-94215
—8.8241
—9.1858
-9.3794
—8.9642
—8.30x5
— 9.1781
+8.5333
-9-4*75
+9-4050
-9.2405
—9.0606
+9.1635
+8.8665
—9.0819
+9.3962
-9.1937
—9.2878
-9.1235
—9.0820
-9-»597
+94041
—9.0761
-9-0545
-9.0393
—9.0764
+94007
—8.9810
+9.1851
-8.7x43
+8.8316
— 9.1181
—9.3810
+9-3594
+8.8135
-9.3x09
—9.0826
-9.1323
+8.8104
-8.9932
—9.0762
-9.6257-7.5042
+0.7691
0.7682
0.7670
a7646
0.7637
0.7634
0.7633
0.76x4
0.7609
0.7609
0.7608
a76o7
0.7599
0.7570
o.753>
0.7520
0.7509
0.7505
0.7501
0.7494
0.7491
0.7490
0.7484
0.7482
0.7478
0.7477
0.7470
0.7466
0.7458
0.7447
0.7434
0.7421
0.7409
0.7408
0.7399
0.7394
0.7385
0.7375
0.7375
0.7373
0.7363
0.7355
0.7342
0.7319
+0.7304
-9.9805
9.9806
9.9807
9.9809
9.9810
9.9810
9.9810
9.9812
9.9813
9.9813
9.9813
9.9813
9.98x4
9.98x6
9.9820
9.9821
9.9821
9.9822
9.9822
9.9823
9.9823
9.9823
-9.9824
9.9824
9.9824
9.9824
9.9825
9.9825
9.9826
9.9827
9.9828
9.9829
9.9830
9.9830
9.983 X
9.9831
9.9832
99833
9.9833
99833
9.9834
9.9834
9.9835
9.9837
-9.9838
I
2x58
2x59
2161
2x69
2160
2170
• . . •
2x65
...
163
2164
2166
2162
*55
260
259
261
263
272
269
282
268
286
271
290
273
280
277
279
291
*83
278
285
281
284
289
Tiylor.
11.1943
111.21x7
IT. 1 105
11.1944
iLi945
iu,3025
Bm-
bane.
7089
7079
7092
7096
7069
7101
7x08
5933
5930
5936
5935
Vaiioiu.
B.F 2341
62390
593*
594*
11.1948
iLi946
iiL2X24
ii,i947
▼.3029
IL1950
1U.2123
iiL2125
it 1949
111952
iii95i
iix953
7109
7106
71XX
7114
7110
7116
7119
7x21
5950
5949
iii2i28
nL2X27
iiL2126
11.1955
ili954
UL2129
iLx956
7128
7x02
7118
7132
7137
5957
M668
B.F 2343
G2393
B.F2345
M669
G2395
P7X2,J422
M67O
M67S
W9OI
B.F 2348
G2399A400
B.F 2349
R486
S^AtCt
(2K)
B.F2350
M 672
M673
257
No.
I
5761
576a*
5763*
5764
5765
5766*
5767*
5768*
5769
5770
5771
577a
5773*
5774
5775
5776*
5777*
5778*
5779
5780
5781
578a
57«3
5784
57«5*
5786
5787*
5788
5789
5790
579«*
5792*
5793*
579*
5795
5796*
5797
5798*
5799*
5800*
5801
580a
5803
5804
5805
^58
Coiutellttion.
Ane
Soorpii
61 Herculis • e
Ane
60 Herculis
Ane
Ophiuchi
Scorpii
Unae Minoria . . . .
Scorpii
Ophinchi
Scorpii
Are
Ophiuchi
Hercnlii
Herculis
Herculis •
Soorpii 1}
Ophinchi
aa Ursft Minoris . . c
35 Ophiuchi 1}
Scorpii
Are
Ophindlii
ai Draconis j(t
6a Herculis
Ophinchi
Herculis
Ophinchi
HercuUs
Ophiuchi
Ophiuchi
Scorpii
Apbdis
Draconis
Ophinchi
Draconis
63 Herculis
Ane
Ophiuchi
Draconis
37 Ophiuchi
Apodis I
Scorpii
Scoiini
Mag.
Si
7
7
7
5
6
7
6
6
6i
5i
6
6
6
6
7i
3i
7
4
6
6
7
4
7*
6
5
7*
5i
7
7
6
6
7
6
7
6
6
5
5i
6
6
Right
Ascension,
Jan. I, 1850.
h m s
"6 57 59.03
58 7.39
58 7i55
58 17.06
58 a5.43
58 a5.7i
58 43»»»
59 "»fi3
59 »7.55
59 »9»97
59 3*.46
16 59 50,36
17 o 18,37
o »9.55
o 31,09
0 50,4a
1 18,79
I H*^>
» »5.45
1 a9,87
X 46,80
« 54,83
* 7.8 X
a 10,47
a X3,87
a ax,57
a 36,13
a 4a,98
» 51.57
» 53.36
3 0,89
3 a^D
3 13.65
3 3 1.74
4 36,54
4 38,95
4 44.95
4 51.13
4 51.79
4 53.93
4 54.77
5 »3.65
5 »5.a»
5 a8,66
«7 5 36,79
Annual
Preces.
+6,xo6
3.841
».i47
5."9
».774
5.655
3,666
+3.8*1
-«.H5
+4.33*
3.475
4.333
5.558
3,090
i,8aa
1.583
»,«47
4.278
+3.5"
-6,467
+3.430
4.131
6,085
3.554
1.244
2.475
2,837
2,125
3.727
1.956
3.677
3.747
3,889
10,990
1,466
3.750
0.955
2,481
5,587
3.727
1,148
2,823
6,63a
3,926
+4.247
Sec. Var.
+0,0593
+0,0105
4-0,00 XX
•|-o,o3a8
-{-0,0019
+0,0460
+0,0084
+0,0 xox
+0,0 1 7a
+0,0064
+0,0x71
+o,04ao
+0,0033
+0,00x8
+0,0030
+0,00x0
+0,0x58
+0,0066
+o,a9a8
+0,0057
+0,0135
+0,0546
+0,0068
+0,0051
+0,00x0
+o,ooao
+0,001 X
+0,0084
+0,00x4
+0,0079
+0,0086
+0,0x01
+0,2770
+0.0034
+0,0084
+0,0074
+0,00x0
+0,0394
+o,oo8a
+0,0057
+0,0019
+0,067 X
+o,oiOa
+0,0x42
Proper
Motion.
—0,034
+0,0x5
— o,oa6
+0,007
Logarithms of
—0,003
—0,0x5
+0,006
+0,0x0
-0,007
+0,00 X
-0,055
+0,005
-0,0x3
+0,003
+o,ooa
—0,008
+o,oox
—0,00a
0,000
— o,oax
+0,007
+0,0x9
+o,oa6
—0,00a
—0,003
+o,ooa
+0,006
— o,oox
-0,037
-8.6590
8.3x63
8.3400
8.5aa5
8.a59x
8.598a
8.a879
8.3058
8.7848
8.3873
8.a6o5
8.3838
8.57x1
8.2335
8.3764
84141
8.3170
8.36a9
8.2517
9.0976
8.a403
8.3346
8.6a 54
8.2495
84587
8.a6x5
8.aa5i
8.3x00
8.a657
8.3363
8.a58o
8.a67a
8.a86a
9«ooa8
84044
8.2551
84833
8.a4x8
8.5395
8.a50x
845a6
8.2046
8.66x7
8.2744
-8.3252
b
c
9.2159
+0.7857
8.8743
0.5844
8.8979
0.33x8
9.0816
0.709a
8.8 x9a
0443 X
9-1584
0.75H
8.850a
0.564a
8.87x8
+o.58aa
9-3514
-0.095 X
8-9542
+0.6367
8.8a90
0.54x0
+7.7364
8.9545
0.6368
+8.aa83
9-H53
0.7449
+8.5192
8.809a
04900
+64x87
8.9523
o.a6o5
— 8.ax84
8.9924
0.X995
— 8.a9i9
8.8990
0.33x8
— 8.o8xft
8.9457
0.63x3
+8.X970
8.8345
+0.5468
+7.7696
9.68x2
—0.8x07
-9.0937
8.8259
+0.5353
+7.668X
8.9212
0.6x60
+8.X364
9.2137
0.7843
+8.5886
8.8382
0.5507
+7.7930
9.0478
0.0949
-8.370a
8.85x6
0.3937
— 7.88a3
8.8 X7X
045a8
-7.4750
8.9030
0.3273
-8.0806
8.8598
0.57x3
+7.9205
8.9306
o.a9X3
-8.X507
8.8533
0.5655
+7.8850
8.8627
0.5737
+7.9326
8.8832
0.5898
+8.0x34
9.6022
X.04X0
+8.9970
9.0126
o.x66o
-8.a95x
8.8636
0.5740
+7.92x2
9.0927
9-9799
-84x40
8.85x9
0.3946
-7.8582
9.X498
0.747 X
+84882
8.8606
0.57x3
+7.90*i
9.063a
ao6ox
-8.3709
8.8 x9a
04508
—74761
9-2765
0.8a x6
+8.6345
8.8898
0.5940
+8.0148
-8.94x6
+o.6a8x
+8.1520
+8.6230
+8.0266
—8.1053
+84501
—7.6096
+8.5500
+7.9104
+8.0072
—8.7662
+8.2318
i
No.
5761
5761
5763
5764
5765
5766
5767
5768
5769
5770
577»
577»
5773
5774
5775
5776
5777
5778
5779
5780
5781
5781
5783
57«4
57«5
5786
5787
5788
5789
5790
579 »
579*
5793
5794-
5795
5796
5797
5798
5799
5800
5801
580a
5803
5804
5805
North Polar
Distance,
Jan. I, 1850.
//
156 59 51,8
120 52 29,0
54 22 17^
147 49 22^
77 » 55»^
153 »9 »7»i
114 47 38,2
Z20 XI 26,7
16 38 49,8
134 21 25,2
107 24 25,7
134 21 30,9
152 32 57,7
90 52 39,9
45 58 53.8
40 59 15,8
54 28 16,8
133 » 4,8
109 14 27,4
7 43 »7.9
105 32 1,9
129 18 47,2
156 45 22,3
"o »7 23.8
35 «9 53.1
^5 18 55»7
79 45 »6,a
53 5» 0,0
116 50 55,0
49 17 6,5
"5 3 59»i
"7 34 10,9
122 15 6,3
170 4a 4.9
38 57 53»9
117 36 47.8
31 32 3,1
65 34 30.^
«5a 4a 44
« 16 47 57.0
34 a a54
79 »3 43.»
159 57 18,6
123 22 8,6
>3a 9 37.9
Annual
PrecM.
- M
+ 5,36
5»35
5.35
5.34
5.3a
5.3a
5.30
5.a6
5.a5
5.a5
5.a3
5,20
5.17
5.15
5.»5
5."
5,08
5.07
5.07
5,06
5.04
5.03
5,01
5,01
5.00
4.99
4.97
4,96
4.95
4.95
4.94
4.93
4,92
4.89
4,80
4,80
4.79
4,78
4.78
4.78
4.77
4.73
4.73
4.73
+4.7a
SecVar.
—0,858
0,540
0,302
0,720
0,390
0.795
0,516
-0.538
+0.175
—0,610
0,489
0,610
0,783
0,436
0,257
0,223
0,303
0,604
—0,497
-H>.9»3
-0484
0,583
0,859
0,502
0,176
0,350
0401
0,300
0,527
0,276
0,520
0.530
0.550
>.554
0,208
o,53J
0,135
0,351
0.791
0,528
0,163
0,400
0,940
0,557
—0,602
Proper
Motion.
+0,19
+0,05
—0,26
—0,02
+0,15
4-0,23
+0,12
4-0,04
4-0,19
-0,07
+0,33
4-o,o6
0,00
—0,12
4-0,16
-0,95
4-0,19
—0,03
4-o,o8
4-0,02
4-0,08
—0,16
-0,04
4-0,10
—0,08
4-0,12
4-0,03
4-0,01
—0,06
4-o,o6
4-0,05
Logarithms of
4-9.8558
4-9.0867
—9.9610
4-9.7670
-9.8055
4-9.8255
4-8.0212
4-9.0422
—0.0208
+9'56«7
—9.0980
+9.5622
4-9.8179
—9.6223
-9.9929
—0,0063
—9.9616
+9-5354
—8.9586
—0.0074
—9.201 1
+9-4433
4-9.8564
—8.8338
—0.0175
-9.9024
-9.7776
-9.9647
4-8.7033
—9.9828
4-8.2430
+8.8055
+9-1773
4-9.9479
—0.0119
+8.8169
—0,0231
-9.9013
4-9.8222
4-8.7042
—0.0202
-9.7838
4-9.8832
+9-a358
+9-5194
-9-3910
-9.1363
4-9.1914
-9-35a5
4-8.7745
-9.3757
-^.0445
—9.1200
+9-3994
—9.2622
—8.8921
-9.2587
-9.3589
-7.5948
+9,2512
4-9.2849
4-9.1679
—9.2370
—8.9207
4-9.3982
—8.8280
—9.2010
-9.3609
—8.9408
+9-3085
4-9.0167
+8.6441
4-9.1639
—9.0470
4-9.2065
—9.018 1
-9.0563
—9. 1 168
-9.3815
4-9.1697
—9.0448
4-9.3086
+8.9936
-9.3258
—9.0308
+9.2950
+8.6445
-9.3456
—9.1 127
—9. 198 1
4-0.7292
0.7283
0.7283
0.7272
0.7262
0.7262
0.7242
0.7208
0.7202
0.7199
0.7185
0.7x64
0.7x30
0.7x17
0.7115
0.7092
0.7058
0.7051
0.7050
0.7044
0.7024
0.7015
0.6999
0.6995
0.6991
0.6982
0.6964
0.6955
0.6945
0.694.3
0.6933
0.6931
0.6917
0.6895
a68x2
0.6809
0.6802
0.6794
0.6793
0.6790
0.6789
0.6752
0.6750
0.6745
+0.6735
-9.9839
9.9840
9.9840
9.9841
9.9841
9.9841
9.9843
9.9845
9.9846
9.9846
9.9847
9.9849
9.9851
9.9852
9.9852
9.9854
9.9856
9.9857
9.9857
9.9857
9.9858
9.9859
9.9860
9.9860
9.9861
9.986X
9.9862
9.9863
9.9864
9.9864
9.9864
9.9865
9.9865
9.9867
9.9872
9.9872
9.9873
9.9873
9-9873
9.9873
9.9873
9.9876
9.9876
9.9876
-9.9877
f
n
2168
2167
ZX72
2201
2171
ai75
2x73
1177
2174
2178
295
11L2132
293
297
294
303
307
310
11.1959
111.2138
iii.2X39
302
305
36
306
309
4
3
3"
19
20
II
22
16
Titylor.
li.1957
7107
7139
7124
7115
7145
7150
iLi958
V.3039
iLi96o
m.2140
111964
111961
▼.3046
IU.2141
111962
m.2X43
ii.1963
iv.ixi4
iiL2Z46
1U.2149
iv.ixi7
111965
m.2150
11,1966
1112148
Bra-
bane.
7147
71341
7155
7159
714a
7165
7169
7167
7166
7088
7175
7161
7178
7156
7179
7177
Vuioiu.
5962
5965
R487
597«
6 2411
B.F 2352
5975
5987
W906
G2408
L293
J424
M675,J425
5990
5986
B.F2359
P719
B.F2356
G24X5
5982
B.F 2365
B.F 2360
5999
6008
6009
(2K2)
259
No.
5806
5807
5808
5809*
5810
58x1
5812
5813*
5814*
58i5*
5816*
5817
5818*
5819*
5820*
5821
5822
5823
5824*
5825
5826*
5827
5828
5829
5830
5831*
5832
5833*
5834
5835*
5836
5837
5838*
5839
5840
5841
5842
5843
5844
5845
5846
5847
5848*
5849*
5850
260
Constellation.
Are
Scorpii
36 Ophiuchi A
Scoipii
Apodis (
Unae Minoiis . . . .
Ane
Ophiuchi
Ane
Ophiuchi
Ophiuchi
Scorpii
Sooixiii
Ane
Scorpii
64 Herculis a
38 Ophiuchi
22 Draconii (
Scorpii
Scorpii
Scorpii
39 Ophiuchi
65 Herculis |
Ophiuchi
41 Ophiuchi
Ophiuchi
Are . .
Scorpii
67 Herculis «*
Ane
Am
Ane
Ophiuchi
Ophiuchi
Draconis . ,
Ophiuchi
68 Herculis «
Are I
40 Ophiuchi t
53 Serpentis y
Ophiuchi
69 Herculis e
Scorpii
Ophiuchi
Are y
Mag.
6
4*
4
6
7
7
6
7i
7
Sk
7
6
7
3*
H
3
H
6
7
5i
4
7
4i
6
6
3i
6
6
6
7
6i
Si
4
6
4i
4i
7
4i
7
7
3
Right
Ascension,
Jan. I, 1850.
h m s
17 5 57."
5 59.69
6 7,91
6 16^
6 22,89
6 *5»35
6 46,68
7 0,36
7 4*^8
7 13.38
7 14.68
7 j8,5x
7 »9»»'
7 39.3»
7 45.58
7 48.55
8 20,60
8 *i,95
8 34.95
8 44.H
8 49.81
8 5».»7
8 S^,^9
8 5^.33
8 55.17
8 57.71
9 0,65
9 36.85
9 49.51
9 57.74
10 0,41
10 48,35
10 56,29
11 9,63
II 15,17
11 33,97
" 47.^4
12 0,94
12 1,09
12 23,66
12 29,99
12 30,03
12 32,37
la 40,74
17 12 46,98
Annual
Preces.
+5,280
3.933
3.715
3.822
+6,227
-1,960
+4.6*3
3.715
5,672
3,681
3.681
3.900
3.8*7
4.449
3,822
2,732
3.719
0.157
3.897
3.977
3.814
3.654
2,462
3.654
3.077
3.649
5.938
3.861
a,o88
5.600
5.148
5.381
3.801
3485
0,501
2,8x6
2,213
4489
3.571
3.365
3.674
2,068
3.837
3.819
+5.028
Sec Var.
+0,03x9
+0,0101
+0,0079
+0,0089
+0,0543
+0,0638
+b,oi94
+0,0077
+0,0397
+0,0073
+0,0074
+0,0096
+0,0088
+0,0165
+0,0086
+0,0015
+0,0075
+0,0162
+0,0093
+0,0x02
+0,0084
+0,0069
+0,0009
+0,0069
+0,0028
+0,0069
+0.0443
+0,0088
+0,0010
+0,0360
+0,0269
+0,0309
+0,0079
+0,0053
+0,0111
+0,0017
+0,0009
+0,0156
+0,0058
+0,0043
+0,0066
+0,0010
+0,0080
+0,0079
+0,0234
Proper
Motion.
—0,002
+0,009
—0,032
+0,031
—0,058
—0,036
—0,011
-0,005
+0,025
+0,002
—0,001
+0,002
+0,01 X
+0.107
0,000
—0,003
+0,003
+0,005
+0,008
—0,063
0,000
—0,009
-0,0x5
+0,001
+0,007
+0,002
—0,001
+0,001
+0,021
+0,006
—0,002
—0,001
—0,001
Logarithms of
a
•8.4873
8.27x3
8.2388
8.2525
8.6082
8.7902
8.3781
8.2316
8.5327
8.2255
8.2254
8.2555
8.2448
8.3421
8.2404
8.1917
8.2212
8.5620
8.2446
8.2556
8.2303
8.2085
8.21x6
8.2084
8.1684
8.2070
8.5506
8.2304
8.2583
84982
8433a
84602
8.2x02
8.1700
84920
8.1537
8.22x4
8.3104
8.1713
8.1490
8.1792
8.2376
8.2010
8.1972
-8.3898
b
c
—9.1066
+0.7226
8.8909
0.5947
8.8595
0.5700
8.874f
0.5823
9.2310
+0.7943
9-4134
—0.2922
9.0043
+0.6649
8.8597
0.5699
9. 16 14
0.7537
8.8555
0.5660
8.8555
0.5660
8.8862
0.5910
8.8756
0.5829
8.9757
a6483
8.8749
0.5823
8.8267
04365
8.8608
0.5704
9.20x8
9.1967
8.8863
0.5908
8.8986
0.5996
8.8742
a58i4
8.8527
0.5628
8.8558
0.3913
8.8527
0.5628
8.8130
04881
8.8520
0.5621
9.1961
0.7736
8.8812
0.5867
8.9 1 10
0.3197
9.1521
0.7482
9.0875
0.7x16
9.12x8
0.7309
8.8729
0.5799
8.8348
0.5422
9.1576
9.6996
8.8222
04496
8.8920
0.3450
8.9831
0.6521
8.8440
0.5528
8.8252
0.5270
8.8564
0.5651
8.9148
0.3156
8.8785
0.5840
8.8761
0.5820
-9.0697
+0.70x4
+84227
+8.0x39
+7.8864
+7.9518
+8.5741
—8.7762
+8.2626
+7.8785
+84842
+7.8536
+7.8535
+7.9856
+7.9460
+8.2036
+7.9391
-7.5923
+7.8701
—8.5224
+7-9734
+8.0122
+7.9252
+7.8x98
-7.8378
+7.8197
+58439
+7.8146
+8.5098
+7.9447
—8.0376
+84469
+8.3609
+84000
+7.8985
+7.6504
-84421
-7^355
—7.9606
+8.1768
+7.7246
+74908
+7.80x0
—8.0215
+7.9044
+7.8931
+8.3095
No.
5806
5807
5808
5809
5810
5811
5812
5813
5814
58x5
5816
5817
5818
5819
5820
5811
5822
5823
5824
5825
5826
5827
5828
5829
5830
5831
5832
5833
5834
5835
5836
5837
5838
5839
5840
5841
5842
5843
5844
5845
5846
5847
5848
5849
5850
North Polar
Distance,
Jan. 1, 1850.
O t tl
H9 31 »5i6
123 33 28,8
116 22 36,9
120 I 29,0
157 36 i9»4
14 29 49,1
140 X 51,5
X16 19 28,1
153 »5 i»3
"5 7 48.5
X15 8 12,3
122 29 5,1
120 10 20,2
136 37 48,8
119 59 4,4
75 »6 5,5
116 27 284
24 6 x,6
122 22 59,5
'H 49 a.3
"9 4« 43.7
"4 7 3.»
64 58 49,8
"4 6 54,5
90 16 x6,5
113 54 4.2
155 3» 39.6
121 IX 49,2
53 I 5.5
152 42 27,3
147 51 8,0
150 31 xx,7
119 12 7,2
107 35 38,3
26 57 X5,6
78 58 8,6
56 44 5»»
137 18 54,2
no 56 45,9
X02 41 20,4
XX4 45 1,6
52 32 52,1
120 20 46,8
119 46 20,0
146 13 43,8
Annnal
Preees.
u
+4.69
4.68
4.67
4,66
4.65
4.65
4.62
4.60
4.59
4.58
4.58
4.57
4.57
4.54
4.53
4.53
4*^8
4.48
446
4»45
4,43
4.43
443
4.37
4.36
4.34
4»34
4.a7
4,26
4.a4
4.»3
4,21
4.19
4.»7
4.17
4.14
4.»3
4.>3
4,12
4,11
+4.10
SecVar.
Proper
Motion.
M
-0.749
0.558
0,527
0.542
-0,883
+0,278
— 0,656
0,527
0,805
o,5»3
o,5»3
0.554
0,544
0,632
0,543
0,388
0,529
0,022
0,554
0,566
0,543
0,520
0,350
0,520
0438
0,519
0,845
0.550
0,297
0,797
0,733
0,767
0,542
0,071
0,402
0,316
0,640
0,5x0
0,480
0,524
0,295
0,548
0.545
-0,7x8
M
+0,23
—0,07
+ 1,14
+0,04
—0,89
■fM5
Logarithms of
— o,xo
—0,05
4-0,09
—0,01
+0,38
0,00
+o,X5
+0,04
+0,06
+0,X2
+0,03
—0,04
-fo,xx
+o,ox
+0,03
+0,03
+0,09
—0,02
4-0,2 1
4-o,x9
-0,03
4-0,10
— o,xx
0,00
4-9.7909
+9-H53
+8.6365
+9-0453
+9.8658
—0.0214
4-9.6693
4-8.6304
+9.8302
+8.3139
+8.3160
+9.1954
4-9.0577
4-9*6129
+9.0449
—9.8228
+8.6609
—0.0282
+9.X923
+9.30x9
+9.0257
+7.3802
—9.9061
+7.3617
—9.6329
— 7.X761
+9.8502
+9.128X
-9.9703
+9.8252
+9.7750
+9.8041
+8.9908
—9.0730
—0.0286
-9.7875
-9-9539
+9.6282
- 8.745 X
-9.3191
+8.1931
—9.9729
+9.0788
+9.0386
+9-7578
V
—9.3040
—9.1x08
—9.0x48
-9.0653
-9.33XX
+9.3508
-9.2465
—9,0070
-9.3XXX
—8.9865
—8.9864
—9.0878
—9.0589
—9.2x64
—9.0528
+8.7542
—8.9981
+9.3095
—9.0761
—9.1026
—9.0402
—8.9562
+8.9711
—8.9561
-7.0199
-8.9517
—9.3029
-9.0529
+9.xx6x
—9.2844
—9.2630
—9.2682
—9.0x56
—8.8057
+9.2745
+8.6035
+9.0590
—9.1841
— 8.87x0
— 8.6561
-8.9353
+9.0974
—9.0165
—9.0078
—9.2306
+0.6708
0.6705
0.6694
0.6682
0.6674
0.6671
0.6642
0.6624
0.6618
0.6606
0.6605
0.6599
0.6599
0.6571
0.6563
0.6559
0.6515
0.6513
0.6495
.0.6482
0.6474
0.6471
0.6471
0.647 X
0.6467
0.6463
0.6459
0.6408
0.6 39 X
0.6379
0.6375
0.6306
0.6295
0.6275
0.6267
0.6239
0.6220
0.6200
0.6x99
0.6x66
0.6x56
0.6156
0.6x53
0.6x40
+0.6X3X
d'
-9.9878
9.9878
9.9879
9.9880
9.9880
9.9880
9.9882
9.9883
9.9883
9.9884
9.9884
9.9884
9.9884
9.9886
9.9886
9.9886
9.9889
9.9889
9.9890
9.9890
9.989 X
9.989 X
9.989 X
9.9891
9.9891
9.9891
9.9892
9.9894
9.9895
9.9896
9.9896
9.9899
9.9900
9.9901
9.9901
9.9902
9.9903
9.9904
9-9904
9.9906
9.9906
9.9906
9.9906
9.9907
.9.9907
2179
2x80
2x76
2x83
2x93
2x8x
2185
• » . .
2x84
2x82
2x87
1I9X
2x94
2x86
2x90
2x88
"95
xo
17
Tvjloi,
2X
a3
29
»7
4»
28
3»
35
31
34
33
39
43
61
50
56
47
5»
51
59
iy.xxx9
it 1 967
1U.2153
1^1969
7170
7187
7192
7191
7162
Bris-
bane.
6006
7183
7203
7173
7208
7202
7206
7195
7212
6007
11.1970
ii.i97i|7220
ii.1977
ii.1972
7216
7215
6022
6026
7222
I
U.19737224
iLi976
iv.1123
U.X975
U.X974
iLx978
7225
7185
7227
7199
6024
V. 3050 7213
▼.3052 7214
7238
U.1979
iiL2i6i
iLi98o
iLi982
▼.3053
ii.1981
ii.1985
iiL2i62
ii.1987
7236
ii.1983
6027
6035
6038
6046
Various.
R488
M676,J426
7250
7246
7248
7233
6048
G 2427
R489
fi.F 2363
M678
J 427
M 679
W9X1
6 2430
B.F 2377
M68o,J428
J 431
B.F 2373
J429,R490
261
No.
;85i
;852
;8S3
;854*
;855
;856
1857
{858
;859
;86o
|86i*
;86i
;863
1864
;865
;866
;867
;868
1869*
[870
[871
1872
;873
;874
;87S
1876
1877
1878*
;879*
;88o
;88i*
;882*
;883*
;884
;885
;886
[887
;888
[889
1890*
1891
{892*
1893
;894*
i895*
262
Constellatioii.
Mtg.
42 Ophinchi i
Are fi
Hercnlis
Herculifl
Soorpii
Herculis
43 Ophinchi
Ophiuchi
Ane .. ..
70 Herculis
Ophiuchi
Ophiuchi
72 HerculiB w
Ane
Ane
Ophiuchi
Are .. ..
Ophinchi
Ophinchi
Ane .. ..
74 HercnliB
Ane ....
Ophiuchi
Herculis
Ophiuchi
44 Ophiuchi b
Ane I
Ophiuchi
Ophiuchi
Ophiuchi
45 Ophiuchi d
Ophiuchi
73 Herculis
Ophiuchi
Serpentis
75 Herculis
Draconis
Serpentis
Arae ....
Ophiuchi
Scorpii
Scorpii
49 Ophiuchi 0"
Ophiuchi
Herculis
3i
3
6
neh.
6
6
6
7
5
5i
7
7
6
6
Si
6
6
7
7
6
6
6
7
6
5
4
7
7
7
4
7
6
6*
61
4
6
6
7
Si
7
4i
6
6i
Right
Ascension,
Jan. 1, 1850.
h
17
17
m s
2 48.15
» S0»S8
3 0,24
3 6
3 »MS
3 4».S9
3 SSiS4
3 S8,3i
4 18,14
4 43»S9
4 S4."
4 55»84
5 »»9S
S 3»iS
S 31.H
s 43.78
5 48,12
s S6.39
5 S6>63
6 x,6o
6 6,80
6 X44S
6 42,73
6 48,19
'6 48.74
7 12,86
7 34»Si
7 39.4a
7 4a.3>
7 43.9S
7 46.77
7 47.97
7 S0.31
8 4,07
8 10,58
[8 30,68
8 33.S3
[8 37,23
[8 39,23
:8 40,63
8 47.38
9 1.04
9 4.47
9 4.47
9 »4.S«
Annual
Preces.
4-3,677
4,966
M»9
1.845
4.336
2,640
3.767
3.680
4,660
2,469
3.783
3.646
2,230
4.738
4.662
3.S8»
4.415
3.658
3,814
4,760
1,693
4.948
3.7S3
1,964
3.777
3.656
5.398
3,706
3.715
3.584
3.8a I
3,788
2,510
3.817
3.4*3
+2,069
-0,964
+3.359
5,080
3.185
4.049
3,869
2,972
2,892
+2,076
SecVar.
+0,0066
+0,0224
+0,0026
+0,0015
+0,0132
+0,001 X
+0,0072
+0,0064
+0,0171
+0,0008
+0,0071
+0,0060
+0,0008
+0,0179
+0,0167
+0,0054
+0,0134
+0,0059
+0,0072
+0,0179
+0,0018
+0,0205
+0,0066
+0,0011
+0,0068
+0,0057
+0,0268
+0,0061
+0,0062
+0,0052
+0,0070
+0,0067
+0,0009
+0,0069
+0,0041
+0,0008
+0,0291
+0,0037
+0,0212
+0,0028
+0,0088
+0,0072
+0,0019
+0,0016
+0,0009
Proper
Motion.
Logarithms of
+0,003
0,000
+0,026
+0,006
+0,013
+0,003
+0,033
—0,046
+0,001
+0,006
+0,011
-0,033
—0,04a
—0,011
+0,006
+0,004
—0,021
-0,005
—0,015
+0,024
—0,002
+0,004
—0,008
+0,005
—0,002
+0,012
+0,004
—0,003
+0,004
+0,007
+0,020
+0,001
-0,014
+0,005
—0,010
-8.1768
8.3798
8.3233
8.2686
8.2727
8.1486
8.1783
8.1664
8.3171
8.1582
8.1712
8.1531
8.1885
8.3224
8.3056
8.1379
8.2623
8.1447
8.1655
8.3164
8.2647
8.3439
8.1494
8.2132
8.15*17
8.1319
8.3972
8.1337
8.1343
8.1181
8.1481
8.1432
8.1225
8.1446
8.0978
8.1786
8.5876
8x>884
8.3393
8.0792
8.1720
8.1421
8.0746
8.0774
-8.1698
-8.8568
9.0602
9.0053
8.9515
8.9580
8.8373
8.8691
8.8576
9.0116
8.8569
8.8716
8.8537
8.8903
9.0243
9,0121
8.8465
8.9717
8.8554
8.8763
9.0281
8.9772
9.0577
8.8680
8.9327
8.8713
8.8557
9.1248
8.8621
8.8633
8.8473
8.8778
8.8731
8.8528
8.8773
8.8317
8.9161
9.3256
8.8270
9.0783
8.8184
8.9125
8.8850
8.8182
8.8209
-8.9152
+0.5655
0.6960
0.1815
0.2660
0.6371
0.4215
a576o
0.5659
0.6684
0.3925
0.5778
0.5618
0.3483
0.6756
0.6685
0.5541
0.6450
0.5632
0.5814
a6776
0.2286
0.6944
0.5744
0.2931
0.5772
a563i
0.7322
0.5689
a57oo
0.5544
0.5822
0.5784
0.3996
0.5817
0.5344
+0.3158
-9.9843
+0.5262
0.7059
0.5030
0.6074
0.5876
0.4731
0^.612
+0.3172
+7.8002
+8.2951
—8.2067
—8.1033
+8.1145
-7.6436
+7.8498
+7.79»S
+8.2045
-7.7785
+7.8499
+7.7572
—7.9206
+8.2178
+8.1929
+7.6980
+8.1171
+7.7557
+7.8581
+8.2139
—8.1245
+8.2575
+7.8132
—8.0224
+7.8272
+7-74«7
+8.3371
+7.77*5
+7-7781
+7.6789
+7.8434
+7.8236
-7.7162
+7.8381
+7.5106
-7.9609
-8.5656
+7.4194
+8.2619
+7.0151
+7.9479
+7.8570
-6.9470
—7.2062
-7.9502
North Polar
No. Diitance,
Jin. X, 1850.
5851
585a
5«53
5«54
5«55
5856
5«57
5858
5«59
5860
5861
5862
5863
5864
5865
5866
5867
5868
5869
5«70
5871
587*
5873
5«74
5875
5876
5«77
5878
5879
5880
5881
5882
I 5883
5884
588s
5886
5887
5888
5889
5890
5891
5891
5893
5894
5895
14 50 41,6
45 22 50,8
40 8 54^
46 53
34 o 43.4
7> 47 3.9
17 59 »6.4
14 56 56.5
40 29 25,9
65 20 52,8
18 30 19,7
13 41 44.9
57 20 8,0
41 48 24,0
40 29 26,1
II 17 46,1
35 4a 9.5
14 6 0,8
»9 31 3M
4a 9 a5.5
43 36 35.0
45 a 5.0
17 27 25,1
49 5* a7.i
18 16 23,0
14 I 51,0
50 33 0,2
15 48 33.0
16 7 23,2
II 19 50,3
19 43 3».9
18 37 36.9
66 53 47.4
»9 35 33.3
04 59 40,0
52 42 45,7
18 3 12,1
102 22 30,5
146 47 44,0
94 56 58.4
126 38 50,9
12 1 14 52,0
85 43 30.1
82 16 7,7
5» 54 39»o
Annual
Preces.
-|-4.»o
4*10
4.08
4*08
4.05
4,02
4,01
4,00
3.97
3.94
3.9a
3.9a
3.9 »
3.91
3.87
3.85
3.84
3.83
3.83
3.82
3,82
3,81
3.77
3.76
3»76
3.7a
3.69
3.68
3.68
3.68
3.67
3.67
3.67
3.65
3.64
3.6x
3.61
3.60
3.60
3,60
3.59
3.57
3.56
3.56
+3.55
Sec. Var.
-0,525
0,709
0,217
0,264
0,619
0.377
0.538
0,526
0,666
0.353
0,54*
0,522
0,319
0,678
0,667
o,5«3
0,632
0,524
0,546
0,682
0,242
0,709
0,538
0,281
o,54»
o,5a4
0,774
o.53»
0.533
0,5 «4
0,548
0,543
0,360
0.547
0491
—0,297
+0,138
—0,482
0,729
0,457
0,581
0.555
0,427
0415
—0,298
Proper
Motion.
+0,05
+0,09
+0,21
+0,15
+0,05
0,00
+0,16
+0,07
+o,ox
+0,01
+1,00
—0,04
4-0,08
+0,08
+0,16
-0,03
+0,07
—0,02
+0,30
-0,03
—0,32
+0,08
+0,11
0,00
+0,20
+0,03
+0,36
+0,15
—0,02
+0,06
+0,22
+0,11
+0,29
—0,02
Logarithmi of
+8.2430
+9-7475
—0.0 12 1
-9.9939
+9.5663
—9.8564
4-8.8848
+8.2967
+9-6813
-9.9049
+8.9375
-7.5185
-9-9517
+9.7012
+9.6821
—8.6803
+9.6014
+7.6721
+9.0257
+9.7067
—0.0044
+9.7450
+8.8312
-9.9845
+8.9196
+7-5798
+9-8079
+8.5717
+8.6355
—8.6684
+9.0438
+8.9547
—9.8949
+9.0342
—9.2170
-9-9737
—0.0293
—9.3286
+9.7675
—9.5408
+9.3786
+9.1446
-9.7043
-9.7501
-9.9730
+8.7973
-8.|
-8..
— 9.1;
+8.
-8.9341
-9.2257
+9.1921
+9.1427
-9.1475
.9718
.9250
1842
>i3i
—8.9699
—8.8950
+9.0219
—9.1851
—9.1726
-8.8434
-9.1373
—8.8922
-8.9738
-9.1778
+9-1393
— 9.1918
-8.9374
+9.0819
—8.9481
—8.8784
-9.2049
—8.9030
—8.9074
—8.8242
—8.9582
-8.9431
+8.8560
-8.9535
-8.6717
+9-0377
+9-a33o
-8.5853
-9.1765
—8.1895
— 9.0284
-8.9651
+8.X219
+8.3783
+9.0281
+0.6129
0.6x25
o.6xix
0.6x02
0.6078
0.6046
0.6026
0.602 X
o.
o.
o.
o.
o.
a
o.
o.
a
o.
o.
o.
o.
o.
o.
o.
o.
o.
o.
o.
o.
o.
o.
o.
o.
o.
o.
o.
o.
o.
o.
o.
o.
o.
o.
o.
+0.
991
951
934
931
920
9x9
875
854
847
834
834
826
8x7
805
758
749
748
708
672
664
659
656
651
649
645
622
6x0
576
571
565
561
559
547
5*3
517
517
500
-9.9907
9-9907
9.9908
9.9909
9-9909
9.99XX
9.99x2
9.99x2
9-9913
9-99«5
9-9915
9.99x6
9.99x6
9.99x6
9.9918
9.99x9
9.99x9
9.99x9
9.99x9
9.9920
9.9920
9.9920
9.9922
9.9922
9.9922
9.9924
9.9925
9.9926
9.9926
9.9926
9.9926
9.9926
9.9926
9.9927
9.9927
9.9928
9.9929
9.9929
9.9929
9.9929
9.9929
9.9930
9.9930
9.9930
-9.993 X
2x89
2x92
2x97
2x99
2196
2203
2x98
2200
2204
2207
2202
2206
2208
53
69
54
68
60
62
75
70
80
76
73
77
87
82
83
88
86
97
90
91
X05
Titylor.
11.1986
11.1984
iv.iX3x
10.2x63
111.2x67
iLx988
IT. IX
34726
U.X989
ly.xx38
m.2x69
▼.3057
▼.3058
11.1990
m.2X7i
II.X99X
1U.^X72
1Y.XX40
U.X993
1LX992
m.2X74
11.1994
11.x 996
II.X995
111.2x78
11.x 999
98
99
X03
U.X997
11.1998
V.3062
U.2000
7a54
7*37
7247
7260 6059
X
7*53
7267
7*79
7278
7*65
7263
7283
Brb.
bane.
6050
605 X
6060
7270
7*74
72566063
7262 6067
6072
7284
7*89
7271
7*94
7296
7*93
7*95
728 X
6074
6075
6080
608 X
7299 6088
7302
Varioiis.
M682,J432
J430,R49x
M683
M684
B.F 2380
G2435
M686
J 434
J 435
W915
G2437
B,F2387
R492
B.H 1291
B.F 2390
263
No.
5896
5897
5898*
5899
5900
5901
5902
5903
5904
5905
5906
5907
5908
5909
5910*
59"
59"
59«3
5914*
5915*
59i6»
59X7»
S918
5919
5910
59* I
59"
59*3
59*4
59*5
5916
59*7
5918
5929
5930
5931
593a
5933
5934*
5935
5936*
5937
5938
5939*
5940^
Conttdlation.
Ophiucfai
Scorpii #.
Soorpii..
Ane ....
Hereulis
34 Sooipii I
Dnoonis
Ophiuchi
50 Ophiachi e^
Serpentis
Are
51 Ophiuchi e*
Scorpii
Ophiuchi
Ophiuchi
77 HerculiB m
Ane
Ane
Scorpii
35 Scorpii A
Ophiuchi
Draconis
Draconii
Ophiuchi
Seipentii
Am ^
76 Hereulis .. ..'..A
Scorpii
Scorpii
Scorpii
Apodii ..
Hereulis
Ane ...
Hereulis
Am ...
Mag.
78 Hereulis
Scorpii . .
52 Ophiuchi
Apodis ..
Scorpii ..
»
Octantis
23 Draconis fi
Scorpii
54 Ophiuchi
53 Ophiuchi /
7
7
7
3
6
3i
6
6
7
7
6
5
7
6*
6
5i
6
6
7
3
7
6
6
6
7
5i
4i
6i
7
5i
6
6
6
5i
7
6
3
6
»i
7
6
6
Right
Ascension,
Jan. I, 1850.
h m ■
17 19 23,85
»9 31*59
19 37»37
20 1542
20 20,73
20 34,31
20 46,94
21 10,80
21 41,51
22 13,75
22 16,18
22 18,37
22 25,71
22 39
22 45,63
22 52,69
23 12,84
a3 16,55
23 25,90
*3 3847
*3 44
23 49,80
a3 5o.»5
H »5.49
24 29,65
24 40,60
M 53.39
H 54.*3
H 54.53
M 58.51
»5 "4.94
*5 »3.74
25 39,66
15 47.3*
25 56,19
26 13,69
26 17,25
26 19,57
26 32,80
26 32,91
27 2,88
27 11,33
27 27,68
17 27 29,63
Annual
Preces.
+3.695
3.873
3.862
4,626
2,586
4,069
1,030
3,060
3,650
3.437
5.331
3.653
3,886
3,718
3,09»
1.585
4.558
4.837
3,926
4,065
3,817
0,768
0,892
3,005
3,484
4,458
2,420
3,9»o
3.889
3,912
6,301
2,268
5,163
2,000
4.917
a,35a
4."3
3,603
7,176
4,300
35.156
1.35a
3,898
»,759
+4,845
Sec. Var.
+0,0058
4-0,0071
+0,0071
+0,0145
+0,0009
+0,0086
+0,0048
+0,0022
+0,0051
+0,0038
+0,0229
+0,0051
+0,0067
+0,0055
+0,0022
+0,0019
+0,0x28
+0,0x58
+0,0068
+0,0079
+0,0060
+o,oo6x
+0,0053
+0,0018
+0,0038
+0,0112
+0,0007
+0,0065
+0,0063
+0,0065
+0,0364
+0,0007
+0,0188
+0,0008
+0,0155
+0,0007
+0,0078
+0,0043
+0,0517
+0,0091
+2,3071
+0,0026
+0,0060
+0,0010
+0,0012
Proper
Motion.
+0,011
0,000
—0,001
+0,007
+0,002
+0,003
0,000
—0,003
+0,007
+0,0x9
+0,007
—0,001
—0,003
+0,010
—0,002
+0,007
+0,005
0,000
-0,005
-0,013
+0,001
—0,010
+0,059
+0,016
—0,020
+0,003
+0,005
0,000
+0,001
+0,001
—0,016
0,000
+ 0/302
Logarithms of
a
•8.1x41
8.1373
8.1346
8.2505
8.0875
8.1560
8.3207
8.0507
8.0833
8.0591
8.3365
8.0772
8.1082
8.0835
8.0342
8.2106
8.2095
8.2505
8.1029
8.1226
8.0827
8.3247
8.3057
8.0207
8.0355
8.1737
8.0573
8.0811
8.0778
8.0811
84282
8.0712
8.2736
8.1074
8.23x2
8.0506
8.0973
8.0226
8.5028
8.1218
9.3716
8.1948
8.0500
7.9864
-7.9805
b
e
-8.8611
+0.5676
8.8858
0.5881
8.8842
0.5868
9,0070
0.6652
8.8450
04.126
8.9161
0.6095
9.0832
0.0x29
8.8177
04857
8.8561
0.5623
8.8340
a536i
9.1155
0.7268
8.8567
0.5627
8.8882
0.5895
8.8649
0.5703
8.8182
04903
8.9959
, a2oot
8.9962
0.6587
9.04x3
0.6846
8.894f
0.5939
8.9159
0.609 X
8.8786
0.5817
9.1217
9.8856
9.1039
9-9505
8.8190
0.4779
8.8389
0.5421
8.9800
0.6491
8.8659
0.3838
8.8924
0.5922
8.8893
a5898
8.8926
0.59*4
9.2406
0.7994
8.8871
0.3556
9.0913
0.7129
8.9285
0.30x1
9.0540
0.6917
8.8753
0.3715
8.9258
0.6153
8.8518
0.5567
9.3326
0.8559
8.9544
0.6334
a2045
1.5460
9.0341
0.1308
8.8912
0.5909
8.8313
04407
-8.8258
+0.4540
+7.7462
+7.8540
+7.8467
+8.133*
-7.6259
+7.9372
-8.245X
-5.9511
+7.6878
+74863
+8.2728
+7.6838
+7.8289
+7.7277
+6.2460
—8.0843
+8.0833
+8.1542
+7.8384
+7.9019
+7.7746
—8.2629
-8.2377
—6.7158
+7.5108
+8.0335
—7.7026
+7.8104
+7.7991
+7.8109
+8.3946
-7.7865
+8.2007
-7.9062
+8.1413
-7.7295
+7.8917
+7.5950
•(-84814
+7.9547
+9.3712
—8.0938
+7.7745
-7.347*
—7.2067
Z64.
No.
5896
5897
5898
5899
5900
5901
5902
5903
590*
5905
5906
5907
5908
5909
59x0
59"
5912
5913
5914
59»5
5916
59»7
5918
59>9
5920
5921
5922
59*3
59*4
59»5
5926
59*7
5928
59*9
5930
593»
593»
5933
5934
5935
593^
5937
593«
5939
S9¥>
North Polar
Distance,
Jan. 1, 1850.
115 22 49,0
X2I 22 53,7
121 I 11,8
»39 45 0.5
^9 47 19.4
127 ID X2,9
32 51 1,0
89 32 40,0
113 43 0,8
105 30 46,8
«49 43 59.7
113 50 25,5
121 42 29,3
X16 8 58,0
90 56
41 36 42,6
138 24 51,9
«43 14 »3.a
122 56 30,8
126 59 x6,i
119 28 5^
29 50
31 13 16,7
87 9 34,0
107 22 56,2
136 *3 4».8
63 46 18,9
122 25 28,8
121 45 52,5
122 28 17,1
157 45 10.0
58 43 33»o
147 43 2,1
51 o 9,6
14* »3 35»i
61 28 48,5
128 31 21,1
III 56 15,2
162 8 37,4
»3» 53 45.6
177 38 21,1
37 35 8»»
122 I 36,7
76 43 55.0
80 18 28,7
Annual
Preces.
+3.53
3.5a
3.5a
3.46
3.45
3»43
3r*a
3.38
3.34
3.3*
3.»9
3.*9
3.»«
3.*7
3.a5
3.a4
3.43
3,21
3,20
3.19
3.17
3,16
3.15
3.«5
3,12
3,10
3.08
3,06
3,06
3,06
3.05
3.03
3.0a
a.99
2,9^
a.97
a.95
».94
a.94
2,92
2,92
».87
2,86
i>84
+2,84
Se&Var.
Proper
Motion.
-0,530
0,556
0.555
0,665
0,371
0.585
0,148
0,440
0,525
0.494
0,767
0,526
0,559
0.535
0445
0,228
0,656
0,696
0.565
0.585
0,550
0,1 1 1
0,129
0.433
0,502
0,642
0,349
0,564
0,561
0,564
0,908
0.3*7
0,744
0,288
0,709
0.339
0,595
0,520
1.035
0,620
5.073
0,195
0,563
0,398
-0411
tt
+0,15
—0,91
+0,10
+0,13
-1-0,08
—0,06
+0,12
—0,08
+0.17
+0,05
•|-0,02
+0,09
+0,03
—0,02
-0,14
—0,05
—0,04
-f-o,o6
-♦-0,03
+0,16
—0,07
+0,38
—0,20
—0,03
+0.4*
—0,06
+0,24
+0,07
+0,14
—0,01
+0,27
+0,03
+0,02
Logarithms of
+84742
+9.1526
+9.1319
+9.6734
-9.8736
+9.3971
—0.0266
—9.6452
—6.8451
—9.1887
+9.80x6
+7.2553
+9.1741
+8.656X
—9.6210
—0.0x12
+9.6534
+9.7252
+9.2370
+9-3934
+9.0334
—0.0304
— 0.029 X
-9.6833
-9.0756
+9.6193
-9.9170
+9.2x38
+9.1798
+9.2162
+9-8754
-9.9465
+9.78x0
—9.9820
+9-74»4
-9.93x2
+94419
—8.5172
+9.9077
+9.5508
+9.9870
— 0.OZ08
+9.X959
—9.8127
-9.7742
—8.8782
—8.96x4
-8.9558
—9. 1x96
+8.7744
-9,0x47
+9-1555
+7.X272
—8.8255
—8.6463
-9.1514
—8.82 IX
—8.9348
—8.8569
—7,4221
+9.0826
—9.08x4
-9.X073
-8.9383
—8.9804
—8.8905
+9.1358
+9.X284
+7.8914
-8.6665
—9.0482
+8.8315
—8.9x29
-8.9047
— 8.9x32
— 9.X489
+8.8944
—9.1044
+8.9728
-> 9.0825
+8.8494
—8.96x2
-8.7384
— 9.X441
-8.9957
— 9.X62X
+9.0552
—8.8789
+8.5XX6
+8.3765
+0.5483
0.5470
0.5459
0.5391
0.5382
0.5357
0.5334
0.5290
0.5233
0.52x3
0.5172
a5x68
0.5x63
0.5149
0.5x24
a5xxx
0.5098
0.5059
0.505 X
0.5033
0.5008
04997
0.4986
04985
04935
04906
04884
04858
04856
04855
04847
048x3
04795
04762
04746
04727
04690
04683
04678
04649
04647
04584
04566
04530
+045*5
2209
22XX
22x0
■9.9932
9.9932
9.9932
9-9934
9-9935
9-9935 **°5
9.9936
9-9937
9-9939
9.9940
9-9941
9.9941
9-9941
9.994X
9.9942
9-994*
9-9943
9-9944-
9-994f
9.9945
9.9945
9-9945
9.9946
9.9946
9.9947
9.9948
9.9948
9.9949
9-9949
9.9949
9.9949
9.9950
9.9950
9.995 X
9-995 »
9.9952
9-9953
9-9953
9-9953
9-9954
Taylor.
100
222 X
9.9954
9-9955
9-9955
9.9956122x6
-9.9956 22x5
2213
22x4
22x2
109
X06
X20
XX2
"3
"4
"5
"7
UL2X79
U.200I
iL2oo3
iL2002
iiL2x8x
ii.20Q4
iiL2i82
IT. IX 52
▼.3065
iL2005
ii.2O06
130 iiL2x83
▼.3067
▼.3068
12 X ii.2007
139 iii2i86
127 iL20o8
128 JiL2x85
"5
136
JIL]
143
iv.ix63
146
137
140
138
155
151
150
V.3070
iL2009
V.3071
V.3072
7307
7305
7306
7301
Brii-
bane.
y^oiu.
73«3
7309
7333
7334
73*3
7321
7337
7336
7341
6090
6094
6098
J4^6, R493
Airy(G)
J 437
W919
6x05
• • • •
6x08
M687,J438
7340
7345
7347
• ■ • •
73x6
6xxx
6114
61x6
M688,J439
A
W921
M'689
734*
U.2013
▼.3073 7350
ii.2ox x
73«7
iL2oi2 735i
6121
6126
6x25
6x19
B.F 240X
R494
Gi^42
6127
6133
iL20i6
11.20x4
iL20i5
7358
6134
6058
6139
M'690
J440
J is J
M 694
B.A.C.
(2L)
265
No.
S94«
594**
5943*
5944
5945*
594«*
5947
5948
5949*
5950
5951
595»*
5953
5954
5955^
5956*
5957
5958
5959
5960
5961*
5962
5963
5964*
5965
5966*
5967
5968
5969
5970
5971
597a
5973*
5974
5975
5976
5977*
5978
5979
5980
5981
5981
5983*
5984
5985
"266
CoDttellatioiu
55 Ophiuclii a
56 Ophinchi
Ophiuchi
HercoliB
Ane
Mag.
Ophiachi
Ane A
Serpentis
SSSerpentU ^
Z4Dracoiii8 >^
25 Dnoonift v^
Ophiachi
57 Ophiuchi f4
Ophiachi
Ophiachi
Ophiachi
Scorpii
Ane
OctantiB 0"
Scorpii
Ophiuchi
Hercolis
PtTonii 19
Scorpii
PaYOois
Ophiuchi
79 Herculit
Scorpii ..
Am ...•
Sooipii . .
Ane fi,
27 Draconii /
Arte
Scorpii
81 Hercolia y
56 Seipeotia 0
Scorpii
z6 Draoonii
Telescopii
Scorpii
Ophiuchi
Scorpii ..
Sagittarii
Serpentia
Ophiachi
a
6
7
6
neh.
7
6
6i
5
5
5
7
5
6
7
7
7
6
6
neh.
7
6
4i
7
6
7
7
3
5i
5
neh.
6
5i
4i
7
6
6
7
7
H
7
7
6i
Right
Ascension,
Jan. I, 1850.
h m ■
17 47 58,31
18 7,87
28 17,06
28 22,01
28 27,96
28 47,02
28 49,16
28 59,71
29 0,05
29 13,50
29 18,87
29 34,56
29 41,67
29 44,27
29 46,21
*9 49.83
29 50,65
30 2,17
30 4»09
30 15,03
30 53»03
30 54,09
3» 1.5*
3» "•4*
31 12,71
31 17,62
31 20,45
31 5M8
32 0,23
3» 7.07
32 14,21
3» 34.49
3» 35.35
32 40,21
32 42,19
32 59,25
33 13.07-
33 a643
33 40.69
33 45.97
33 51.47
33 56,9*
33 57,73
34 3.68
17 H 1 3.^7
Annual
Preces.
+1,773
».759
3.785
1,905
4.867
3.774
4,612
3.437
3.433
1.158
«.i59
3.785
3,»57
3,601
3.819
3,83*
3,906
4484
107,504
3.903
3,801
2,278
5,870
3.904
5.8a 1
3.770
2469
3.901
5.151
4.143
+4.754
-0,253
+4.5»i
4,066
1,561
3.37»
3.931
0,574
5.364
3,920
3.771
4.194
3.839
3,439
+2,922
SecVar.
-f-o,ooii
4-0,0010
+0,0050
+0,0009
+0,0138
+0,0048
+0,0112
+0,0031
+0,0031
+0,0031
+0,0031
+0,0048
+0,0023
+0,0038
+0,0050
+0,0050
+0,0055
+0,0097
+21,1441
+0,0054
+0,0047
+0,0005
+0,0241
+0,0053
+0,0233
+0,0045
+0,0005
+0,0051
+0,0150
+0,0066
+0,0112
+0,01 19
+0,0091
+0,0059
+0,0014
+0,0025
+0,0050
+0,0056
+0,0162
+0,0049
+0,0041
+0,0071
+0,0044
+0,0026
+0,0011
Proper
Motion.
Logarithms of
a
b
e
d
■
+0,008
-7.9785
—8.8304
+0^429
-7.3198
+0,005
7.9774
8.8314
0^408
-7.3373
8.0191
8.8752
0.5781
+7.6956
8.0871
8.94^3
0.2799
-7.9071
8.1878
9.0465
0.6873
+8.0936
8.0107
8.8738
0.5768
+7.6816
—0,002
8.1421
9.0057
0.6639
+8X)220
—0,009
7.9699
8.8360
0.5362
+7.3961
0,000
7.9694
8.8356
0.5357
+ 7.3908
+0,02 1
8.1952
9.0645
0.0637
—8.1100
+o,oao
8.1938
9.0644
0.0640
—8.1086
8.0011
8.8755
0.5781
+7.6773
+0,002
7.9483
8.8244
0.5129
+7.0930
+0,002
7.9757
8.8524
0.5564
+7.5458
8.0029
8.8802
0.5819
+7.6944
8.0039
8.8820
0.5834
+ 7.7012
—0,005
8.0145
8.8928
0.5918
+7.7415
—0,012
8.1039
8.9851
0.6517
+7.9669
9.8351
0.7167
2.0314
+9-8351
+0,009
8.0081
8.8923
0.5914
+7.7336
7.9842
8.8779
0.5799
+ 7.6674
+0,003
7.9928
8.8868
0.3575
-7.7031
-0,007
8.2929
9.1888
0.7686
+8.2489
-0,023
7.9943
8.8927
0.5915
+ 7.7201
—0,029
8.2839
9.1825
0.7650
+8.2384
7.9739
8.8738
0.5764
+7.6418
+0,001
7.9605
8.861 1
0.3925
-7.5766
—0,017
7.9837
8.8923
0.5911
+ 7.7083
—0.017
8.1791
9.0901
0.7119
+ 8.1050
+0,003
8.0172
8.9299
0.6173
+ 7.8155
-0,032
8.1144
9.0289
+0.6771
+8.0094
—0,003
8.3316
9.2516
-94036
-8.2995
8.0712
8.9914
+0.6552
+ 7.9391
-0,005
7.9962
8.9177
0.6092
+7.7743
+0,002
8.0791
9.0011
0.1934
-7.9547
—0,003
7.9052
8.8318
0.5279
+7.2503
7.9667
8.8971
0.5945
+7.7011
+0,037
8.2153
9-»493
9.7588
— 8.161X
I
-0,041
8.1831
9.1210
0.7295
+8.1203 1
—0,012
7.9560
8.8955
0.5933
+7.6873 1
+0,011
7.9334
8.8744
0.5765
+7.6022 I
0,000
8.0121
8.9545
0.6329
+7.8430
7.9411
8.8838
0.5843
+7.6409
—0,005
7.8928
8.8372
0.5364
+7.3'9» ,
—0,003
—7.8768
—8.8239
+04656
—6.9236
No.
5941
5943
5944
5945
5946
5947
5948
5949
5950
5951
595»
5953
5954
5955
5956
5957
5958
5959
5960
5961
596a
59^3
5964
59^5
5966
5967
5968
5969
5970
5971
597*
5973
5974
5975
5976
5977
5978
5979
5980
5981
5981
5983
5984
59«5
North Polar
Distance,
Jan. I, ig5o.
//
77 19 34»i
7^ 45 36,5
118 10 50,0
48 38 48,6
143 36 aa,2
117 57 i8,x
'39 18 59,7
105 28 29,2
105 17 56,1
34 4a 4a»7
34 43 »5.i
118 19 32,8
98 I 18,9
III 49 3,5
119 26 9,4
119 52 7,0
122 13 42,0
136 49 56,9
179 16 21,9
122 6 37,3
118 49 48,6
59 7 7.8
154 38 40,0
122 7 40,4
154 15 2,6
117 48 41,9
65 35 SOf6
122 I 39,7
H7 17 58,5
128 56 47^
141 44 47»7
21 46 12,5
137 32 2,1
126 51 40,6
41 19 31,2
X02 47 22,1
122 56 50,3
28 o 28,2
149 55 16,9
122 35 18,0
XI7 48 18.3
«3a 39 i5>i
120 3 35,2
105 28 52,5
83 3^ >9»'
Annual
Preces.
//
-l-a.79
a,78
*.77
2,76
a.75
2,72
2,72
2,71
a.70
2,69
2,68
2,66
2,64
2,64
2,64
2,63
2,63
2,62
2,6 X
2,60
».54
a.54
ai53
2,51
a.51
a.51
2,50
2,46
»44
»43
2,42
»i39
a.39
*»39
a.38
2,36
a.34
2,32
2,30
2,29
2,28
2,28
2,27
2,27
-f-»»a5
SecVar.
a
—0401
0.399
0.547
0,275
0,703
0.545
0,666
ow«.97
0,496
0,167
0,168
0,547
0.47X
0,521
0.55*
0,554
0,565
0,648
15.545
0,564
0,550
0,330
0,849
0,565
0,842
0,546
0.357
0.565
0,746
0,600
-0,688
+0,037
-0,655
0,589
0,226
0,488
0,569
0,083
0,777
0,568
0,546
0,622
0,556
0,498
-0,423
Proper
Motion.
u
4-0,19
4-0,13
4-042
+0,07
+0,05
—0,03
—0,01
—0,01
—0,08
+0,07
—0,08
+0,06
—0,01
4-o,i8
4-0,07
4-0,52
—0,01
4-0,14
-0,03
+0,08
4-0,29
— o,ir
—0,12
—0,03
4-0,02
4-0,36
—0,10
+043
0,00
—0,08
4-0,13
—0,02
Logarithms of
—9.8067
—9.8124
+8.9465
-9.9913
+9-73*3
+8.9090
+9.6706
—9.1870
-9.1965
—0.0260
—0.0260
+8.9460
-94645
-8.5378
+9.0386
+9.0697
+9.2084
+9.6296
+9.9938
+9.2028
+8.9917
-9.9452
+9.8517
+9.204^
+9.8483 -9.0525
+84852
+8.5017
—8.8162
+8.9586
—9.0430
—8.8038
—9.0122
-8,5561
—8.5512
+9.0416
+9.0403
—8.7980
—8.2648
—8.6896
—8.8105
—8.8154
—8.8449
—8.9781
-9.1147
-8.8376
—8.7860
+8.8129
-9.0567
— 8.8240
+8.8982
-9.9059
+9.1998
+9.7806
+9-4571
+9.7083
—0.0346
+9.6429
+9.3952
—0.0138
—9.3084
+9-*455
—0,0337
+9.8076
+9.2292
+8.9004
+9-5490
+9.0867
-9.1847
-9-7340
— 8.7656
+8.7120
—8.8126
—9.0117
—8.8824
-8.9773
+9-0448
—8.9446
-8.8535
+8.9505
-84155
—8.8022
+9.0090
—8.9964
— 8.7890
-8.7250
—8.8857
-8.7542
-84792
+ 8.0970
+04461
04440
04419
04408
04395
04351
04346
04321
04321
04289
0.4277
04240
04223
04217
04212
04203
0.4202
04174
04169
04143
04050
04048
04029
04004
0.4001
0.3989
0.3982
0.3903
0.3881
0.3863
0.3845
0.3792
0.3789
0.3777
0.3771
0.3726
0.3689
0.3653
0.3614
0.3599
0.3584
0.3569
0.3567
0.3551
+0.3524
-9.9958
9.9958
9.9958
9-9959
9.9959
9.9960
9.9960
9.9960
9.9960
9.9961
9.9961
9.9962
9.9962
9.9962
9.9962
9.9962
9.9962
9-9963
9-9963
9.9963
9.9965
9.9965
9.9965
9.9966
9.9966
9.9966
9.9966
9.9967
9.9968
9.9968
9.9968
9-9969
9-9969
9.9969
9.9969
9-9970
9.9970
9.9971
9-9971
9.9972
9.9972
9.9972
9.9972
9.9972
•9-9973
1218
2217
2222
2224
2220
1219
153
154
U.20X7
1U.2193
Titjrlor.
156
157
168
169
x6i
160
159
162
176
167
2223
V.3074
U.2018
ii.2019
iL2022
1L2023
11.2021
I
ii.2020
iiL2i96
▼.3075
U.2024
7367
7356
7371
7363
Bm-
bane.
6145
7378
7379
7380
6146
6154
73746153
i]i.2i98
iL2025
iii.2197
178 iL2026
172
«74
2234 198
2227
2225
111.2199
U.2027
▼.3077
iL203o
7382
7386
5912
6156
73646155
6163
73666157
7389
Varioos.
M692
62444
B.F 2406
M693,J44i
J442
B.F2408
J 423
J443.R495
179
190
184
111.2203
iiL2205
iL2028
201
7381
7393
7385
7390
7397
6x69
6166
6x74
R496
J444
iu.2206
▼.3079
186
188
IL2029
▼.3080
7402
73876175
74096179
11.2031
. • . . 193 iu.2207
(2L2)
J 445
7412
7404(6 180
74"
M695
267
No.
5986
5987
5988*
5989*1
5990*
5991
599*
5993
5994
5995
5996
5997
5998
5999*
6000
6ooi*
600:1
6003
6004
6005
6006
6007
6008
6009*
60x0
6oii*
6ox%
6013
6014
6015
6016
6017*
6ox8*
6019
6ozo
602 X
6021
60x3*
6024
6025
6026
6027*
6028
6029
6030
268
ConstdlitioiL
Herculia
58 Ophiuchi
Hercnlii
Ophiachi
85 Hercnlif 1
Ophiaclii
Ophinchi
PtvonU
Herculis
PaTonis
69 Ophiochi j3
Hercnlit
ArtB
83 Hereulii
Pavonis
29 Draoonis
6x Ophiuchi
Ophiuchi
Soorpii |i
84 Herculia
28 Draoonla ctf
Telescopii
3 Sagittarii
Ane yi
Pavonia
Sagittarii
Ophinchi
Herculis
Ane y*
Sagittaxii
Sagittarii
Scorpii
Scorpii I*
62 Ophiuchi y
86 Herculis a
Are
Ophiuchi
Sagittarii
PaTonis
Sagittarii
Ophinchi
Scorpii
■ Scorpii
• HercuUs
Mag.
6
5
6i
7
4
7
6
▼ar.
6
3
6
6
6
7
7
6*
7*
3i
5i
4
6
5
6
6
7
neb.
6
6
7
5i
7
4
5i
4
4
6
7
6i
6
7
7i
6
6
6
Right
Ascension,
Jan. X, X850.
h m s
17 34 X7,62
34 26,72
34 55»95
35 8.47
35 »4.35
35 »4.87
35 »M5
35 31.30
35 33»8i
36 2,39
36 3,92
36 4,87
36 7,62
36 19,49
36 32,13
36 50,29
37 a.48
37 3.39
37 6,05
37 ".39
37 50.04
38 6,07
38 7»»9
38 17,07
38 »i,27
38 35.07
38 36.3 «
38 38.89
39 3»83
39 5.16
39 *5.8o
39 37.41
39 39.09
39 41.87
40 aat39
40 35.4^
40 39, X2
40 47,69
40 58.34
41 16,76
41 33.55
42 2,01
42 XO,XO
42 13,72
17 42 17,43
Annual
Preces.
+2,263
3.597
2,462
3.65«
1,690
2,689
3,6 XX
5,826
2,46x
5.535
2,963
1,807
4.994
2,461
+ 5.559
—1,667
+3.009
3.009
4.189
+2.467
-0,365
+5.386
3.771
4.873
5.983
3.9»4
2.936
1.778
4.84*
3.746
3.891
3.856
4.074
4,190
3,006
2,368
4.4*9
3,668
3.750
6,0x8
3.856
3.633
4,268
3.995
4-2,604
SecVar.
+0,0005
+0,0032
+0,0005
+0,0034
+o,ooxx
+0,0007
+0,003 X
+0,0x98
+0,0005
+0,0x64
+0,00x2
+0,0009
+o,oxx5
+0,0005
+0,0x62
+0,0237
+ 0,0012
+0,00x2
+0,0056
+0,0004
+0,0x05
+0,0x37
+0,0034
+0,0096
+0,0 X9X
+0,0040
+0,0009
+0,0007
+0,0090
+0,0032
+0^0037
+0,0036
+0,0044
+0,0050
+0,00x0
+0,0004
+0,0059
+0,0026
+0,0029
+0,0x68
+0,0032
+0,0024
+0,0047
+0,0036
+0,0004
Proper
Motion.
+0,002
—0,003
+0,005
+0,023
+0.005
+0,001
—0,029
+0,007
+0,057
+0,001
—0,024
—0,002
+0,049
—0,0x0
+0,006
—0,004
+o,oxx
—0,006
+0,003
+0,025
-0,004
+0,006
+0,018
+0,005
-0,003
0,000
-0^004
—0,001
+0,009
—0,005
—0,002
-o,oH
—0,0x0
+o,oox
—0,036
+0,005
+0,003
+0,021
-0,004
+0,0x7
Logarithms of
-7.941 1
7.9019
7.9033
7.8963
8.0x56
7-8737
7.8878
8.2x37
7.8925
8.1659
7.8434
7.98x5
8.0860
7.8787
8.1600
8.3959
7.8244
7.8241
7.9390
7.86x4
8.2510
8.X059
7.8562
8.0260
8.1796
7.8685
7.7956
7.9367
8.0053
7.8334
7.8463
7.8371
7.8693
7.8867
7.7566
7.8045
7.9046
7.7865
7.7928
8.X207
7.7938
7.7533
7.8430
7.7983
-7.7366
h
-8.8894
8.8528
8.8626
8.8593
8.9803
8.8386
8.8546
9.1834
8.8629
9.1450
8.^230
8.96x3
9.0666
8.8631
9.X482
9.3898
8.8222
8.8222
8.9379
8.8624
9.264X
9.X244
8.875X
9.O482
9.2032
8.8967
8.8242
8.9662
9-04H
8.87x9
8.892 X
8.8870
8.9x98
8.9382
8.8228
8.8757
8.977 X
8.8622
8.8726
9.2076
8.8872
8.858 X
8.95x1
8.9079
-8.8478
+0.3547
0.5559
0.39M.
0.5625
0.2279
04296
0.5576
0.7654
0.3910
0.7432
04717
a2569
0.6984
a39to
+0.7450
— a2220
+04784
04784
0.6222
+0.3922
-9.5623
+0.7313
0.5765
0.6878
a7769
0.5937
04678
0.2500
0.6850
0.5736
0.590X
0.5862
0.6x00
0.6222
04780
-7.6565
+7.4680
-7.5225
+74987
-7.8732
-7.3147
+7.4637
+8.1682
—7.51*7
+8.1x05
—6.7508
—7.8196
+8.001 1
-74988
+8.X054
—8.3794
—64892
—64887
+7.7476
—7.4775
-8.2206
+8.0439
+7.5*45
+79315
+8.1384
+7.6005
-6.7974
-7.7797
+7.9081
+7.4*9*
+7.5662
+7.543*
+7.M7
+7.6951
-64405
0.3743
-7.4734
0.6463
+7.758*
0.5645
+7.3^
0.5740
+7.4499
0.7794
+8.0803
a586t
+74993
0.5603
+7.34*9
0.6303
+7.6680
a6ox6
+7.554*
+04x56
-7.2560
No.
5986
5987
S9S8
59«9
5990
5991
5992
5993
5994
5995
5996
5997
5998
5999
6000
6001
600s
6003
6004
6005
6006
6007
6008
6009
6010
6oit
6oift
6013
60x4
6015
6ot6
6017
6018
6019
60SO
6oftx
6011
6013
6024
6015
6ox6
6027
6ox8
6019
6030
North Polir
Distance,
Jin. 1, 1850.
//
58 42 51,1
111 36 13,7
65 24 31,1
"3 35 59.^
43 54 40.7
73 58 ^ifi
112 7 21,5
154 14 42.5
65 20 53,8
»5i 39 17.4
85 21 56,8
46 27 13,7
145 20 21,2
65 21 22,0
151 52 18,8
15 40 58,1
87 »i 5»*
87 " 8.5
130 3 47»3
65 36 xo^
21 10 25,5
150 6 28,1
117 46 2,3
H3 33 "»7
155 26 3,6
122 39 3,1
84 14 13,2
45 50 53.*
143 4 26,4
116 54 56,6
121 38 44,7
120 32 15,5
126 59 22,3
130 2 9,0
87 X3 53,8
62 IX x6,4
135 33 0.3
114 9 27,5
1X7 o 25,9
155 ¥> 7»5
120 30 29,0
XX2 52 11,4
131 56 33»o
124 45 8,4
70 41 35,0
Annual
Preces.
SecVar.
4-a,*5
2,23
2,19
*»X7
2,x6
2,x6
».J5
2,X4
*.»3
2,09
2,09
2,09
2,09
2,07
2,05
2,02
2,0 X
2,00
2,00
»99
.94
»9«
.9'
,90
.89
,87
.87
.87
M
,80
.78
,78
.77
.7»
»70
,69
,68
,66
M
-0,328
0,521
0.357
0,529
o.»45
0,390
o,5»4
0.845
0.357
0^803
0430
0,262
0,724
0.357
—0,806
+0,242
-0,437
0.437
0,608
-0,358
-f-0,053
—0.782
0,548
0,708
0,869
0,570
0,426
0,258
0,703
0,544
0,565
0,560
0,592
0,609
0437
0.344
0,644
0.533
0,545
0,875
0,561
0,528
0,621
0,581
-0,379
Proper
Motion.
•fo,ox
-0,07
—0,07
— o,ox
-0,07
+0,13
4-0,30
+0,0 1
+0,54
— o,x7
—0,01
—0,05
4-0,60
—0,02
0,00
+0,10
+0,14
— o,ix
—0,28
-0,15
0,00
— 0,X2
+0,06
—0,19
-0,30
-fo,x3
+0,07
+0,07
4-0,06
+0,07
+0,72
+0,03
4-0,03
4-0,32
4-0, XX
4-0,17
+0,15
4-0,03
+o,ox
Logarithmi of
-9.9479
-8.5752
—9.9076
4-6.477X
—0.0074
-9.8399
—84409
4-9-8494
—9.9080
4-9*8256
—9.7100
-9.9999
4-9.7569
—9.9081
4-9.8278
—0.03x5
—9.6808
—9.6808
+94890
—9.9064
-0.0354
+9.8x07
+8.9020
+9.7348
+9.8603
+9.2350
-9.7258
—0.0021
+9.7287
+8.8048
+9.X853
+9.12x6
+94026
+9-4891
—9.6827
—9.9288
+9.6x00
+8.0719
+8.8x89
+9.8629
+9.1209
-8.0934
+95361
+9.3257
—9.8688
V
+8.7644
—8.6x25
+8.6573
—8.6369
+8.8903
+84736
-" 8.6o66
—8.9823
+8.6473
—8.9630
+7.9254
+8.8560
—8.9321
+8.6335
-8.9549
+8.9874
+7.6648
+7.6644
—8.8076
+8.6x29
+8.9545
—8.9x76
-8.6475
—8.8814
-8.9333
—8.7019
+7.9713
+8.8 1x6
—8.8629
-8.6x55
—8.6724
-8.6543
—8.7272
-8.7552
+7.6 161
+8.5962
-8.7795
-8.5347
-8.5759
—8.8713
—8.6x07
—84834
—8.7x56
—8.6450
+84069
+0.3512
0.3486
0.3403
0.3367
0.3350
0.3348
0.3329
0.3300
0.3293
0.3207
a3203
0.3200
0.3x92
0.3x56
0.3x17
0.3061
0.3023
0.3020
0.30X I
0.299 x
a287o
0.28x8
0.28x4
0.2782
0.2768
0.2721
0.27x7
0.2709
0.2623
0.26x9
0.2547
0.2506
0.2500
0.2490
0.2344
a2295
0.2282
0.2250
0.2209
0.2x39
0.2074
0.1961
0.X928
0.19x3
+0.1898
II
2226
■9-9973
9-9973
9.9974 12228
9.9974
9-9975
2233
9-9975
9-9975
9-9975
9-9975
9.9976
9.9976
9.9976
9.9976
9.9977
9-9977
9.9978
9.9978
9.9978
9.9978
9.9979
9.9980
9.9980
9.9980
9.9981
9.9981
9.9981
9.9981
9.9981
9.9982
9.9982
9-9983
9.9983
9.9983
9.9983
9-9984
9.9984
9.9985
9-9985
99985
9.9986
9.9986
9.9987
9.9987
9-9987
-9.9987
TitTlor.
2229
2232
2240
223 X
2235
2238
2230
2136
2137
196
192
200
ilL22o8
ii.2032
iii.22xx
2XX
203
'95
207
209
1U.2213
▼.3081
112036
213
▼.3082J7413 6193
iv.xx85
7408
242
2x5
2X6
2X0
2X8
241
U1,22I7
iiL22x6
iv.xx88
ii.2037
iL2038
2x7
226
223
227
231
229
228
a39
244
238
^43
247
»45
»55
U.2035
ii.2034
ii2033
74«7
7396
7403
Bris.
bane.
6x88
6x90
11.2041
▼.308374x96200
n.2039 7440
▼.3084 7426,6204
111.222 X
V.3085
iL2040
ii.2042
ii.2044
ii.2043
ui.2223
ii.2045
ii.2046
▼.3087
111.2225
ii.204717465
iii.2228
▼.3088
liL2229
iii.223 1
6194
74256198
7416 6201
744«
7428
7450
7451
7453
7449
7447
7454
746c
7461
743*
7463
6208
6214
62x3
6220
6219
6227
6228
Viiioas,
M696,J446
W932
G2457
A413
R497
G 2460
J 447
R498
M697,J448
G2459
M698
W934
P 755.^449
W935
M699
269
No.
6031
603a*
6033
6034
6035*
6036
6037
6038*
6039*
6040
6041
604a*
6043
6044*
6045
6046
647*
6048*
6049
6050
6051
6o5»
6053*
6054
6055
6056
6057*
6058*
6059*
6060
6061
606a*
6063*
6064*
, 6065
6066*
6067
6068
t 6069
I 6070*
Constellatioii.
I 6071
I 6071*
, 6073
I 6074
. 6075
270
Scorpii . . .
Sagittarii.
87 Herculii .
Serpentia .
Ophiuchi .
HercuUs •
Scorpii . . •
Scorpii . . .
Sapttarii.
Telescopii
Mag.
Serpentia
Scorpii . .
Scorpii . •
Sagittarii
Scorpii ..
Scorpii
31 Draconii ^^
Draconis
Serpentii
Tdescopii
Scorpii ..
30 Draconia
63 Ophiuchi
Serpentii
Scorpii .•
88 Herculia s
Sapttarii
Sagittarii
Sagittarii
Serpentia
Scorpii ..
Herculii
Sagittarii
Ophiuchi
Serpentia
Serpentia
Pavonii
90 Herculii ./
Ophiuchi
Scorpii
Serpentia
Sagittarii
89 Herculia
Sagittarii
Sagittarii
7
6
7
6i
7
6
6
7
7
7
6
6
7
6
6
4i
6
6
6
6
5i
6i
6
6
6
7
7
7
6i
Si
5i
64
7
6
7
6
Si
6
6
6
64
54
5
7
Right
Asceniion,
Jan. I, i8$o.
h m ■
17 4a ai,57
4a 40,99
4» 44.»5
4» 56.81
43 3i«5
43 6.53
43 18,96
43 »3»05
43 »6,38
43 *6,6i
43 »9»44
43 47»63
43 54.73
44 10.71
44 »*.97
44 »8,9o
44 36.63
44 38.58
4443.54
44 54*54
44 59.* »
5 ^9.35
5 40.33
5 46.39
5 5o.*o
7.88
6 a8,a7
7 0,39
7 3.71
5.71
8.67
7 ".14
7 14.76
7 19.73
7 41.H
7 57.67
8 13.31
48 24.35
48 40*19
48 44»54
4* 5»'79
49 7.89
49 22,62
49 »74*
17 49 4».55
Annual
Precei.
+3.98*
3.879
2,430
3.54»
».838
1,607
3.994
3.999
3.903
5407
3.53*
3.996
3.995
3.757
3.999
+ 3.985
--1,090
—1,092
+3,327
5.114
4.056
1.434
3.689
3.337
4.373
1,566
3.919
3,926
3.743
3.5*4
4,260
1.950
3.78a
3.608
3.448
3.663
6.145
1.949
3.054
4.071
3.165
3.803
2,417
3.849
+ 3.822
SecYar.
+0,0035
+0,0030
+0,0003
+0,0020
+0,0006
+0,0008
+0.0034
Proper
Motion.
—0.021
0,000
+0*009
Logarithnia of
+0,0034
+0,002
+0,0030
+0.0105
+0.0019
+0.003
+0,0033
+0.0032
-0.0C4
+0,0024
+0,0031
+0,0031
+0,0115
—0.006
+0.01 1 5
—0.002
+0,0013
-0,003
+0.0079
+0,005
+0.0032
—0.011
+0,0010
—0.005
+0,0020
+0.004
+0.0012
-0,005
+0.0042
—0.020
+0.0008
+0,001
+0.0025
+0,0024
+0,0019
+0.0015
—0.006
+0,0034
+0,004
+0.C003
+0,009
+0.0020
+0,0016
—0,007
+0,0013
—0,006
+0,0016
+0.001
+0,0113
+0,021
+0,0003
—0,004
+0,0006
+0,007
+0.0025
+0.004
+0,0007
+0,007
+0,0018
+0,0002
+0,008
+0.0018
+0.003
+0,0017
a
b
e
d
-7.7931
—8.9060
+0.6001
+7.5448
7.7698
8.8907
0.5888
+74*47
7.7456
8.8679
0.3855
-7.3825
7.7207
8.84«3
0.5493
+7-*437
7.6990
8.8292
0^.530
-6.9343
7.8627
8.9944
0.2060
-7.7315
7.7707
8.9078
0.6014
+7.5*58
7.7697
8.9086
0.6020
+7.5*67
7.7539
8.8943
0.5914
+7.4779
7.9872
9.1276
0.7330
+7.9260
7.7056
8.8473
0.5480
+7.* 199
7.7584
8.9081
0.6016
+7.514*
7-7550
8.9080
0.6015
+7.5105
7.7137
8.8739
0*5749
+7.3743
7.74*8
8.9087
0.6020
+7.4996
7.7379
8.9066
+a6oo4
+7490*
8.1659
9.3381
—0.0373
-8.1446
8. 165 1
9-3384
—0.0381
-8.1439
7.6552
8.8308
+0.5220
+6.9303
7.904*
9.0853
a7o88
+7.8*73
7.7344
8.9175
0.6081
+7.5082
7.8246
9.0225
0.1564
-7.7140
7.6618
8.8653
0.5669
+7.*854
7.6251
8.8316
0.5234
+6.9172
7.7600
8.9684
0.6408
+7.6042
7.7837
9.0013
0.1947
-7.6577
7.6684
8.8968
0.5932
+7.3979
7.6519
8.8979
0.5940
+7.3840
7.6245
8.8723
0.5732
+7.2776
7.5980
8.8470
0.5471
+7-1055
7.6994
8.9500
0.6294
+7.5**3
7.6865
8.9391
0.2900
-7-4947
7.6234
8.8775
0.5777
+7.*955
7-5989
8.8559
0*5573
+7.171*
7.5705
8.8400
0.5376
+7.0050
7.5831
8.8623
0.5638
+7.1909
7.9343
9.2230
0.7885
+7.8967
7.6438
8.9393
0.2897
-7.4522
7.5178
8.8234
o^^49
-5.6032
7.6117
8.9201
a6o97
+7.3895
7.5108
8.8H5
0.5004
+6.3603
7.5568
8.8805
0.5801
+7.*387
7.5365
8.8701
0.3833
-7.1795
7.5500
8.8869
0.5853
+7.2520
-7.5357
-8.8831
+0.5823
+7.2261
No.
6031
6032
6033
6034
6035
6036
6037
6038
6039
6040
604X
6042
6043
6044.
6045
6046
6047
6048
6049
6050
6051
6o5»
6053
6054
6055
6056
6057
6058
6059
6060
6061
606a
6063
6064
6065
6066
6067
6068
6069
6070
6071
6072
6073
6074
6075
North Polar
Distance,
Jan. 1, 1850.
XI4 22 12,1
121 14 33,1
64 19 1,7
109 28 37,8
80 6 0,3
42 20 2,2
124 41 16,2
124 51 7,0
12 1 58 52,2
150 17 21,4
109 4 36,7
124 44 41,7
124 42 46,8
117 14 24,7
124 50 24,6
1*4 »5 43.7
17 46 43.7
17 46 13,6
100 51 32,6
146 51 45.2
126 26 24,6
39 10 52,8
114 51 12,1
xoi 18 4,0
»34 18 35.9
4» 33 47.9
122 26 21,9
"* 39 8»7
116 44 10,9
108 46 10,7
131 41 17,8
49 58 59.7
1x8 z 13,6
"I 55 46.7
»o5 46 54.^
"3 54 44.3
156 3 X 12,8
49 57 4».7
89 x8 8,8
126 50 7,0
94 3 i9.a
118 43 57,8
63 55 »9.3
X20 X3 55,8
XX9 21 xo,6
Animal
Preces.
u
.54
.5»
.51
.49
^
.46
.45
.45
.45
4»
.41
.38
.37
.36
.35
.34
.34
.3*
.31
.»7
.^5
,*x
,18
.14
.»3
.13
.la
,ia
."
,11
,08
.05
.03
,01
0,99
0.99
0.97
0.95
0,93
0,92
+0,90
SecVar.
u
-0,579
0,564
0.353
0.5 » 5
0.413
0,234
0,581
0,582
0,568
0,787
o,5H
0,581
0,581
0,547
0,582
—0,580
-1-0,159
4-0,159
—0,484
0,744
0,590
0,209
0,537
0486
0,637
0,228
0,571
o,57»
0.545
o,5«3
0,620
0,284
0,551
o,5»5
0,502
0,533
0,895
0,284
0,44-5
Oi593
0,461
0,554
0,352
0,561
-0,557
Proper
Motion.
M
+0,02
—0,21
+0,19
+0,06
+0,09
+0.13
+0,25
+0,26
4-0,18
— 0,16
4-0,26
— o,X9
-|-o,X7
4-0,09
4-0,05
— o,ox
4-0,02
-1-0,09
—0,02
4-0,44
4-0, X9
4-0,04
—0,24
—0,04
4-0,03
-0,05
4-0,07
—0,04
+0,08
Logarithms of
-I-9-3"!
+9.1650
-9.9156
—8.8842
-9.7774
—0.0x26
4-9-3*39
+9.3302
+9.2047
+9.8137
—8.9248
+9.326X
+9.3251
+8.8500
+9.3300
4-9-3 H3
-0.0345
—0.0344
-9.3769
+9.7769
+9.3867
—0.0203
+84099
-9.3617
4-9-5874
—0.0149
+9.2287
+9-*388
+8.7896
-8.9523
4-9-5314
—9.9887
+8.9360
—84728
—9.1644
-8
+8
-8
+8
I
-8,
t.6376
.5928
5134
394*
X039
4-8.7359
—8.6169
—8.6169
—8.5825
-8.7972
-8.37x5
—8.6050
—8.6014
-84993
— 8.5899
-8.5827
+8.8055
+8.8046
—8.0985
— 8.741 X
—8.5898
+8.6906
-84x93
— 8.084J8
-8.6349
+8.6556
—8.5003
-84853
—84046
-8.2579
—8.5716
4-8.5550
-84174
-8.3147
—8.1644
+7.9085 —8.3280
+9.87XX —8.6732
—9.9889 +8.5123
-9.6494
+9.4005
-9-559*
+8.9987
-9.9x85
+9.X076
+9.0469
+6.7793
—84689
-7.5353
-8.3577
+8.3090
—8.3646
-8.3425
+o.x88x
0.1801
0.1787
0.1735
0.X708
0.1693
0.X640
0.X622
0.X607
o.x6o6
0.1594
0.X514
0.X482
0.X409
0.1353
0.X325
0.1290
0.X280
0.X257
0.X204
0.XX82
0.X035
0.0979
0.0949
ao929
0.0838
0.073 X
0-0555
0.0537
0.0526
0.0509
0.0490
0.0475
0.0446
0.0321
0.0224
0.0x29
0.0061
9.996 X
9-9933
9.9880
9-978 X
9.9681
9.9649
4-9-9544
-9.9987
9.9988
9.9988
9.9988
9.9988
9.9988
9-9989
9-9989
9.9989
9-9989
9.9989
9.9989
9.9989
9.9990
9-9990
9.9990
9-9990
9.9990
9-9990
9-999'
9.999 X
9.9991
9.9992
9.9992
9.9992
9.9992
9.9992
9-9993
9.9993
9.9993
9.9993
9.9993
9-9993
9-9993
9.9994
9.9994
9-9994
9-9994
9.9995
9.9995
9-9995
9-9995
9-9995
9.9995
-9.9996
2239
Tbjlor.
2251
2252
2243
224X
. •
2244
2245
2242
2248
• • ■ •
2249
248 iT.iX96
jBria-
bane.
259 ' ii.2048
253 ;iiL2233
74676230
7469
*54
257
256
»S8
m.2235
iiL2236
286
287
265
*78
267
270
282
277
272
289
T.309X
Varioni.
7477
6236
6238
6232
V.3092
V.3093
iii.2240
iT.X203
iiL2238
V.3094
7478
7480
6240
624X
6243
6246
7471
6h5
▼-3095 7483 6249
111.2242
749 »
IL2049
iiL2a4X
1112246
279
281
283
1112248
IV.X207
m.2251
7485
6*53
74941
7502
7506
295
291
293
298
294
IU.2250
11.2050
1U.2253
U1.2255
111.2254
T.3X02
11.2051
11.2053
li.2052
7497 6258
7508
74816260
75136265
75»9
7521
6272
B.F2429
B.F 2433
R499
M700
B.P 2459
M 701
M 702
M 703
G2479
M 704
M705
G2484
B.F 2434
P760
271
No.
6o76*
6077
6078
6079
6o8o*
6081
608a
6083
6084*
6085
6086
6087
6088
6089*
6090
6091
6092
6093
6094
609s
6096*
6097*
6098
6099
6100
6101
610S
6103
6104
6105
6106
6107
6io8*
6109
6110
611X
6111
6113*
6114*
6115
6116
6117
61 18*
61 19*
6120
2^^
Constellation.
Sagittaiii
4 Sagittaiii
64 Ophiuchi y
32 Draoonis ^
5 Sagittarii
Sagittarii
91 Herculis 9
Sagittarii
92 HercnliB ^
57 Serpentia (
6 Sagittarii
94 Herculis f
Sagittarii
66 Ophittchi
PaTonis
33 Draconis .
67 Ophittchi .
Telescopii.
93 Herculis .
Herculis •
Ophiachi • • •
7 Sagittarii
Sagittarii
Sagittarii
Payonis IT
68 Ophiuchi
9 Sagittarii
Sagittarii
69 Ophiuchi
Ane .. ..
r
e
95 Herculis
Sagittarii y^
Sapttarii
Herculis
96 Herculis
Mag.
Sagittarii
CoronsB Aust. . . •
Sagittarii
35 Draconis
10 Sagittarii y*
97 Herculis
Sagittarii
PtYonis.>
Payonis..
Sagittarii
Right
Ascension,
Jan. I, 1850.
6
6
6
6
6*
h m ■
o 38,12
0 46,27
o 56,25
X 0,01
I 4,84
1 6,67
X 40,04
1 56,24
» 33»77
2 40,16
» 45.96
2 49,08
2 50,31
3 6,62
3 7.5 «
3 «.35
3 »o.i3
3 »a»63
3 »5.37
3 34.05
3 39.67
3 40.36
3 56,77
54 7.ao
54 8.65
54 40,65
54 44.59
54 55.01
54 57,59
55 8.»9
55 a6,54
55 33.75
55 39.37
55 58.44
55 58.69
55 59.15
56 7,16
56 9.90
56 10.57
56 i3.9»
56 15.83
56 29,82
56 35.85
17 57 17,17
Annual
Preces.
+3.951
3,660
3.300
1,022
3.673
3.565
2,054
4.054
2,322
3.«56
3.483
a,293
3,632
2.968
5.879
1.390
3,002
5.»58
2,668
1,805
2,9H
3.673
3.577
3.630
5.771
3,040
3.676
4,038
3.263
4.669
*.54i
3,829
3.7"
1,710
2,562
3.677
4.336
+3,820
—2,710
+3.856
a.505
4.043
5.588
6,888
+3.793
SecVar.
+0,0019
+0,0012
+0,0007
+0,0011
+0,0012
+0,0011
+0,0002
+0,0018
+0,0002
+0,0005
+0,0008
+0,0001
+0,0010
+0,0003
+0,0057
+0,0005
+0,0004
+0,0038
+0,0002
+0,0002
+0,0003
+0,0008
+0,0008
+0,0008
+0,0046
+0,0003
+0,0008
+0,0012
+0,0004
+0,0019
+0,0001
+0,0007
+0,0006
+0,0002
+0,0001
+0,0006
+0,0011
+0,0007
+0,0062
+0,0007
+0,0001
+0,0008
+0,0025
+0,0046
+0,0004
Proper
Motion.
+0,001
+0,004
+0,014
+0,010
—0,001
+0,001
— o,oio
+0,0x0
+0,013
—0,001
+0,003
—0,004
+0,003
—0,009
+0,004
+0,008
—0,019
—0,001
+0,011
—0,001
—0,003
—0,002
—0,056
+0,002
0,000
-0,015
+0,006
+0,009
+0,001
+0,0x1
+0,011
+0,002
+0,010
—0,013
+0,008
+0,002
-0,003
—0,002
Logarithms of
+0,015
■7.5395
74737
7-435"
7.6836
74580
74419
7.5x17
74785
74*94
7.3359
7.3486
7.3864
7.355a
7.3199
7.6687
7.5068
7.3006
7.5702
7.3035
74206
7.2746
7.3059
7.2940
7.2807
7.5860
7.2314
7.2303
7.2759
7.1743
7.3589
7.1822
7.1831
7.1558
7-a559
7.0979
7.1088
7.2062
7.1120
7.6946
7.1105
7.0755
7.1283
7.3370
74763
-6.9528
h
-8.9018
8.8621
8.8299
9.0863
8.8638
8.8515
8.9228
8.9x77
8.8830
8.8246
8.84H
8.8871
8.8589
8.8250
9.1906
9.0296
8.8243
9.X065
8.8426
8.9627
8.8264
8.8640
8.8528
8.8588
9.1768
8.8239
8.8643
8.9x53
8.8282
9.0x66
8.8554
8.8845
8.8688
8.9783
8.8532
8.8645
8.9627
8.8832
947"
8.8882
8.8596
8.9160
9.1526
9.3047
-8.8794
+0.5967
0.5634
0.5185
OXX>92
a565o
0.5521
0.3126
0.6079
0.3658
0.4992
0.5419
0.3603
0.5601
047»5
0.7693
0.X430
04774
0.7208
04262
0.2566
04659
0.5651
0.5535
0.5599
0.7612
04829
0.5653
0^6062
0.5136
0.6692
04051
0.5831
0.5696
0.2330
04086
0.5655
0.637 X
+0.5821
-04330
+0.5861
0.3988
0.6067
0.7472
0.8381
+0.5789
d
+7.2801
+7.0795
+6.6639
—7.6066
+7.07x9
+6.9826
-7.2939
+7.»5i5
—7.x 186
+6.X428
+6.8x81
—7.0881
+6.9429
—6.2031
+7.6244
—74004
—6.0112
+7.5013
— 6.7636
-7.2579
-6.3135
+6.9x99
+6.8430
+6.8674
+7.5385
-5.5920
+6.8456
+7.0441
+6.3271
+7.1438
—6.7482
+6.8765
+6.7918
-7.1093
—6.6490
+6.7249
+7.0434
+6.8012
-7.6833
+6.8149
-6.6661
+6.8978
+7.2830
+745"
+6.6296
._i
No.
6076
6077
6078
6079
6080
6081
6082
6083
6084
6085
6086
6087
6088
6089
6090
6091
6092
6093
6094
6095
6096
6097
6098
6099
6100
6101
6102
6103
6104
6105
6106
6107
6108
6109
6110
6111
6112
6113
61 14
6115
61 16
6117
6118
6119
6120
North Polar
Distance,
Jan. 1, 1850.
O I II
"3 »3 *S.3
"3 47 45.3
99 45 ofi
33 6 8.8
"4 15 57.7
no 19 25,6
5» 43 33.7
126 21 54,7
60 43 56,6
93 ¥> 31.0
i<57 8 45,7
59 47 4*,9
112 46 17,0
85 37 4.1
154 33 ".7
38 29 28,9
87 3 MtS
^48 34 13.5
•73 H 8,7
46 34 3.8
83 43 »o.i
114 16 32,8
"o 43 54.4
112 42 45,1
153 39 5a.»
88 41 7,5
114 21 28,6
"5 54 M
98 10 27,9
i4x> 5 41,2
68 23 57,0
"9 34 53.0
"5 37 30.4
44 *9 ".7
69 9 44,0
114 24 1,8
»33 15 31.4
119 16 11,3
13 « >5.9
120 25 12,4
67 4 24^
126 I 36,7
i5» I 3'.6
160 42 2,0
118 22 8,2
Annual
Preccs.
a
+0,87
0,82
0,81
0.79
0,79
0,78
0.78
0.73
0,71
0,65
0,64
0,63
0,63
0,63
0,60
0,60
c,6o
0,58
0,58
0,58
0,56
0,56
0.55
0.53
0,51
0,51
0.47
046
045
0.44
0.43
0,40
0.39
0,38
0.35
0.35
0.35
0.34
0.34
0.34
0.33
0.33
0,31
0.30
+0,24
SccVar.
-0,576
0.533
0481
0,149
0,535
0,520
0,299
0.591
0,338
0,460
0,508
0,334
0,529
0,433
0,857
0,203
0438
0,766
0,389
0,263
0,426
0,536
0,521
0,529
0,841
0,443
0,536
0,589
0,476
0,68]
0,371
0.558
0,541
0,249
0.374
0,536
0,632
-0,557
+0,395
—0,562
0,365
0.590
0,815
1,004
-0,553
Proper
Motion.
//
+0,01
+0,10
—0,06
+0,04
4-0,14
-0,05
+0,17
+0,02
+0,03
0,00
0,00
+0,08
—0,01
+0,44
-1-0,03
+0,03
+0,07
—0,07
+0,13
+0,02
+0,15
-|-o,o6
-|-o,o6
—0,05
+0,01
+0,31
—0,02
+0,08
—0,06
+0,08
-j-0,06
-0,05
-f-0,06
+0,11
—0,26
+0,23
—0,02
+0,33
—0,06
Logarithms of
tf'
+9.2730
+7-778*
-9.4125
—0.0310
-f-8.1790
-8.7767
—9.9780
+9.3858
-9.9381
-9.5670
—9.0792
-9.9434
—8.1206
—9.7068
+9.8550
—0.0222
-9.6855
+9.7970
-9-8475
—0.0010
-9.7330
+8.1875
—8,7160
-8.1553
+9.8472
-9.6597
+8.2305
+9.3705
-9-4585
+9.6889
—9.8874
+9.0652
+8.6138
—0.0075
—9.8816
+8.2504
+9.5707
+9.0426
—0.0302
+9.1209
—9.8972
+9-3749
+9.8322
+9.9033
+8.9699
-8.3779
—8.2170
7.8337
+8.5200
—8.2078
— 8.1308
+8.3708
-8.3335
+8.2354
— 7«3»8o
-7-9745
+8.2008
—8.0838
+7.3779
-8.4337
+8.3706
+7.1867
—8.3946
+7.9208
+8.2950
+7.4869
-8.0558
—7.9900
—8.0085
—8.3616
+6.7680
—7.9812
— 8.1287
-7.4988
— 8.2271
+7.8926
— 7.9920
—7.9229
+8.1309
+7.7957
— 7.8603
— 8.0806
— 7.9180
+8.2122
—7.9267
+7.8065
-7.9817
—8.1303
— 8.1464
-7.7501
+9.9395
9-9 > 34
9.9071
9.8992
9.8962
9.8922
9.8908
9.8627
9.8484
9.8133
9.8071
9.8014
9.7982
9.7970
9.7802
9.7792
9.7784
9.7657
9.7630
9.7600
9.7503
9.7440
9.743a
9.7240
9.7114
9.7096
9.6681
9.6627
9.6482
9.6444
9.6288
9.6008
9.5892
9.5798
9.5468
9-5465
9.5456
9.5310
9.5»57
9-5*45
9.5181
9.5144
9.4865
9-4738
+9-3755
1
.9.9996
9.9996
9.9997
9.9997
9.9997
9.9997
9-9997
9*9997
9.9997
9.9998
9.9998
9.9998
9-9998
9.9998
9.9998
9.9998
9.9998
9.9998
9.9998
9.9998
9.9998
9-9998
9.9998
9.9999
9.9999
9.9999
9.9999
9.9999
9.9999
9.9999
9.9999
9.9999
9.9999
9.9999
9.9999
9.9999
9-9999
9.9999
9.9999
9.9999
9.9999
9-9999
o.cooo
O.COOO
•O.OCOO
2246
2250
2263
2247
■ • • •
2256
2258
22541
2253
2261
• • • •
2257
2267
2259
2262
2255
• • • •
2264
2260
2265
2268
2269
2287
2266
2270
299
303
316
302
304
309
3H
3»3
311
324
312
318
335
322
329
328
321
3*3
3*6
331
332
337
344
339
353
349
342
341
380
343
352
351
Taylor.
U.2054
ii.2055
ii.2059
ii.2056
ii.2057
ii.2058
T.3104
ii.2o6o
ii.2o6i
iL2o62
ii2o65
ii.2063
ii.2064
U.2071
ii.2o66
▼.3105
iL2o68
U.2070
iL2o67
iL2o69
iiL2262
U.2072
ii.2074
V.3106
ii.2075
iL2073
ii.2077
iL2076
iii.2267
ii.2o8o
ii.2078
iii.2266
ii.2084
ii.2079
ii.2o8 1
V.3111
y.3109
iv.1228
75*4
7526
7530
753>
75»3
7528
7538
7527
7547
754a
7535
755a
7554
BriB-
bane.
6281
6286
6294
6288
6291
6297
6296
6302
7550
7556
7557
7555 6306
6303
753*
7570
VarioQi.
M706, J45 1
J 452
M 707
M708
P765
J 453
B.F2444
M714
G2493
Airy(G)
M 710
M 711
R 500
M 712
J 455 •
J 454
P773.J456
G 2496
W948
B.H 1216
B.A.C.
(2M)
273
No.
6121
6 1 21*
6123
6124
6125
6126
6127
6128
6129
6130*
6131*
6132*
6133
6134
6135
6136
6137
6138
6139*
6140
6 141
6x42
6143
6144*
6145
6146
6147
6x48
6149
6150
6151
6152*
6153
6154
6155
6156
6157
6158*
6159
6160*
6i6i*
6162
6i63*
6164
6165*
274
ConstelUtion.
Mag.
Telesoopii
34Dracoiui 4^^
70 Ophittchi
Ophiuchi
Sagittarii
Pa^onit I
Sagittarii
Coronae Aust
Hercolis
Sagittarii
Sagittarii
Sagittarii
Sagittarii
98 Herculia
6
6
4i
6
7
4i
5
6
5
7
7
7
7
Si
Right
Ascension,
Jan. X, 1850.
Telesoopii 6
j
Payonis | si
Ophiuchi I 7i
Sagittarii
Sagittarii
Telesoopii fl 4i
7
7
Sagittarii
71 Ophiuchi
72 Ophiuchi
Sagittarii
Sagittarii
Telesoopii
99 Herculis b
Pavonis
Octantii
X03 Herculis 0
100 Herculis
Herculis
Sagittarii
7
6
4
7
6
6
Si
s
6
4
6i
7
Pa^onis 6
73 Ophiuchi
Octantis
102 Herculis
Sagittarii
10 1 Herculis
Sagittarii
Sagittarii
Herculis
Sagittarii
Octantis
X2 Sagittarii
6
Si
7
6
7
6
6
7
Si
7
h m ■
17 57 24,00
S7 46."
57 S^»So
SI 57.91
58 ".43
58 20,86
58 34*97
58 47.17
59 >3.5S
59 17.67
59 »9.70
59 39."
59 39.«7
59 43.13
59 4»»88
59 48."
59 4^.36
17 59 56.36
18 o 5,57
o 5,90
o 7.55
o 8,03
o 14.3*
o 16,22
0 »5»57
X xi,8i
X 19,99
1 a3.3i
» »7.59
X 4X,67
I 46,85
I 47.33
1 47.94
a 6,57
2 9,82
2 20,84
2 2X,4i*
2 24,82
2 25,86
* 34."
» 57.59
3 10,61
3 ao,99
18 3 26,70
Annual
Preces.
+4444
-1.049
+3,011
3,266
3.596
5.539
3.796
4,406
1,562
3.843
3.879
3.708
3.596
*.5a5
4*531
5.777
3.013
3,726
3.930
4*4^54
3,666
2,866
2,846
3.9"
3,866
4.697
2,282
5.704
xo,i6o
a.337
2,416
2,4x6
3.717
6,424
2,978
10,878
».S63
3.554
a.S83
3,809
3.658
x,8o4
3.790
8,094
+3.64*
SecVar.
-|-o,ooo8
+0,0016
+0,0001
+0,0001
+0,0002
+0,0011
+0,0002
+0,0003
0,0000
+0,0002
+0,0002
0,0000
0,0000
0,0000
+0,0001
+0,0002
0,0000
0,0000
0,0000
0,0000
0,0000
0,0000
0,0000
0,0000
0,0000
—0,0005
0,0000
—0,0011
—0,0057
0,0000
0,0000
0,0000
—0,0002
•-0,0021
— 0,000 X
— 0,0x0 X
— 0,000 X
—0,0003
— 0,000 X
—0,0004
— 0,0004
— 0,000 X
—0,0005
—0,0072
—0,0004
Proper
Motion.
+0,0x9
—0,0x3
+0,017
+0,0x7
—0,009
— o,oox
—0,006
• . f . . .
+0,004
+0,003
—0,0x4
—0,094
-0,003
+0,002
+0,001
+0,002
—0,002
+o,oox
+0,00 X
—0,005
—0,065
-o,X35
+0,004
+0,002
+0,0x8
+0,0x3
—0,1x5
+0,006
— 0,X32
+o,oox
— o,oox
0,000
Logarithms of
a
—0,085
-7-035*
7.3227
6.7914
6.7768
6.7526
7.0040
6.67x0
6.6979
6.53x1
6.3748
6.3582
6.0495
6.0349
5.946 X
6.0361
6.X136
5-75*9
—5.2966
+5.5088
5.6169
5.60x9
5-5973
5.8480
5-9674
6.x 596
6.7390
6.6535
6.9506
7.360X
6.7499
6.76x0
6.7629
6.7643
7.1628
6.7890
7.571s
6.8636
6.8627
6.8734
6.9074
6.9x18
7.0741
7.0209
7-5785
+7.0374
b
-8.9804
9-3343
8.8243
8.8285
8.8551
9.1461
8.8799
8.9741
9.0023
8.8864
8.89x6
8.8684
8.855X
8.8574
8-9945
9.1776
8.8243
8.8707
8.8989
8.98x9
8.8632
8.8290
8.8300
8.8962
8.8897
9.0212
8.8888
9.X68X
9.5560
8.8810
8.8705
8.8705
8.8695
9-*SS3
8.8249
9.5966
8.853 X
8.8505
8.85x0
8.8817
8.8622
8.9629
8.879X
9.4137
-8.8603
I
+0.6478
—0.0206
+0^.788
0.5141
0.5558
0.7434
0.5793
0.6440
0.X936
0.5846
0.5887
0.5692
0.5S59
04022
0.6562
0.7617
0.4790
0.5713
0.5943
0.64J87
0.5642
0.4572
0.4542
0.59*3
0.5873
0.6719
0.3583
0.7562
1.0069
a3687
0.3831
0.3831
0.5702
0.8078
04739
X.0366
04087
OW5507
04x22
0.5808
0.5633
a2563
0.5786
a9o82
+a56x4
d
+6.8905
—7.3009
-5-4379
+5-9378
+6.3158
+6.9481
+6.3492
+6.5471
-64053
+6.0738
+6.0720
+5-6834
+ 5-5983
-5.5236
+5-9039
+6x>662
-4.3867
+4.9403
—5.2416
-54736
— 5.2112
+4-7780
+5-0677
-5-6935
-5.8683
—6.6269
+6.3596
—6.9008
—7.3526
+64319
+64041
+64060
—64028
—7.1308
+5.6296
-7.5652
+64.139
-6.3939
+64080
-6.5919
—6.5164
+6.9114
-6.6964
-7.5637
-6.6319
No.
6121
6122
6123
6124
6125
6126
6127
6128
6129
6130
6131
6132
6133
6134
6135
6136
6137
6138
6139
6140
6141
6142
6143
6144
6145
6146
6147
6x48
6149
6x50
6x51
6x52
6153
6154
6155
6x56
6x57
6x58
6x59
6160
6x61
616%
6x63
6x64
6x65
North Polar
Distance,
Jan. I, 1850.
u
135 46 4»»o
17 58 53,8
87 27 36,7
98 19 48,0
111 27 13,0
SI 33 34.9
18 28 2,9
34 57 46.0
41 32 25,8
20 o 14,2
21 9 26,7
15 29 28,6
II 27 50,9
67 47 ^3.7
37 3' 55»7
53 4* 36.2
87 32 1,6
16 7 8.3
22 43 4,9
35 58 *4.7
14 o 17,2
81 16 50,5
80 27 11,8
22 9 16,2
20 44 51,7
40 35 4*5
59 27 22,6
53 5 6.9
69 19 ii,i
61 15 15,9
63 55 J3»9
63 55 17.6
lis 47 H/>
158 15 48,0
86 X 38,8
170 16 58,8
69 12 i8fO
109 51 51,1
69 58 31,0
118 55 19,0
X13 43 31,1
46 33 15.9
1x8 16 33,8
165 5 52.2
"3 8 52^
Annual
Preces.
It
+0,23
0,20
0,19
0,18
0,16
0,15
0,12
0,11
0,07
0,06
0,06
0,03
0,03
0,03
0,02
0,02
0,02
-fo,oi
—0,01
OyOX
0,01
0,0 X
0,02
0,02
0*04
0,11
0,12
0,12
0,13
0,15
0,16
0,16
0,16
0,16
0,19
0,19
0,21
0,2 X
0,21
0,21
0,23
0,26
0,28
0,29
—0,30
SecVar.
Proper
Motion.
//
-0,648
+0,153
-0.439
0,476
0.5H
0,808
0,554
0,643
0,228
0,560
0,566
0,541
0,5*5
0,368
0,661
0,843
0,439
0,543
0,573
0,650
0.535
0,418
0,415
0,570
0.564
0,685
0,333
0,832
1,482
0,341
0,352
0,35a
0,542
0,937
0.434
1,586
0,374
0,518
0,377
0,556
0,534
0,263
0,553
1,180
-0,531
H
+0,15
0,00
+ 1,09
—0,02
+ 0,04
+0,11
+ 0,30
0,00
—0,04
+0,20
—0,30
+0,03
+0,27
+ 0,05
—0,02
-0,04
—0,08
4-0,13
+ 0,85
—0,08
+0,01
—0,22
— 0,02
— 0,07
+ 0,12
•fo,ii
—0,26
0,00
-0,71
+0,01
+0,04
+0,07
+0,44
LogarithmB of
+9.6169
-0.0355
-9.6793
-9.4541
—8.5821
+9.8278
+8.9786
+9.6015
—0.0155
+9.0945
+9.1644
+8.5877
-8.5798
—9.8920
+9.6481
+9.8478
—9.6782
+8.7042
+9.2440
+9.6206
+8.0170
-9.7638
-9-7737
+9.2170
+9.1408
+9.6964
-9-9455
+9.8422
+9-9554
-9.9352
—9.9188
—9.9188
+8.6464
+9-8855
— 9.7009
+9.9602
—9.8812
-8.8344
-9.8751
+9.0162
+7.6990
—0.0012
+8.9614
+9.9318
-7.7709
—7.9101
+7.9666
+6.6136
-7.1093
-7.4607
—7.8020
-74693
-7.5730
+7-4030
-7.1874
-7.1804
—6.8150
-6.7431
+6.6662
—6.9095
-6.8886
+5-56*4
— 6.0696
+6.3427
+64917
+6.3480
-5.9491
-6.2377
+6.7973
+6.9786
+7.6057
-7-4708
+7.7327
+7.7966
-7.5509
-7.5336
-7.5355
+7.5333
+7.8755
—6.8047
+7.9687
—7.5607
+7.5433
-7.5570
+7.7 lOI
+7.654*
-7.9485
+7.8173
+8.1500
+7.7716
+9.3570
9.2906
9.2693
9.2505
9.1997
9.1601
9.0933
9.0260
8.8310
8.7906
8.7688
84833
84820
8.3909
8.3438
8.2382
8.2308
+7.7282
—7.9121
7.9372
8.0409
8.0706
8.3202
8.3734
8.5721
9.0200
9.0670
9.0847
9.1064
9.1711
9.1927
9.1946
9.1970
9.2097
9.2663
9.2772
9.3127
9-3143
9.3247
9.3278
9.3518
9-4133
94440
94671
-9-4793
•0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
aoooo
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
0.0000
-0.0000
2274
1
2285
2271
2272
2273
2275
2278
2281
2279
2280
2277
2282
2283
2276
348
382
358
357
356
359
354
ii2o85
iiL2272
364
372
365
361
366
373
374
'367
385
388
389
390
383
387
386
Taylor.
111.2270
iiL2273
iL2o82
ui.2271
ii.2083
IT. 1232
ii.2087
▼.3115
IV. 1 23 3
iL2o86
iii.2276
ii.2089
ii.2090
7558
7553
7579
7575
7583
7582
7587
7578
7561
ii.2o88
T.3116
iii.2282
11.2091
iy.1238
iii.2283
iv.1237
U.2092
U.2094
ii.ao9S
U.2093
7588
7581
7589
7590
7585
7577
7529
75*5
Bris-
bane.
6310
6315
6325
6320
6326
6334
6329
6319
7603
7574I6332
6324
7609
7613 .. ..
7616
7559
6337
Vazioos.
M715
M7i6,J458
62502
R 501
L94
J 459
M 717
B.F2471
M718
G2517
(2M 2)
B.P 2473
275
.
No.
6i66«
6167*
6168*
6169
6170
6171
6173*
6174*
6175*
6176
6177*
6178
6179
6180
6181*
6x82*
6183
6184
6185
6186*
6187*
6x88*
6x89
6x90*
6x91
6x91*
6193
6x94
6x95
6196*
6x97*
6198
6x99*
6aoo
6aoi*
6ao2*
6203
6204*
6205
6206
6207
6208*
6209
6210*
276
ConstdlatioiL
Sagittaiii
Telescopii
X3 Sagittarii fjL
Coronae Aust
Payoxiis
Telescopii
X4 Sagittarii
Sagittarii
Sagittarii
Sagittarii
Sagittarii
Draconis
io4Hercoli8 A
X5 Sagittarii
16 Sagittarii
Sagittarii
Sagittarii
Sagittarii
Draconis
Draooais
Sagittarii ij
Sagittarii
Sagittarii
17 Sagittarii
Sagittarii
Sagittarii
Sagittarii
Lyrae
Sagittarii
Sagittarii
Serpentis
Serpentis
PaTonis
Sagittarii
PaTonis
Sagittarii
Sagittarii
Lyrs
Sagittarii
Octantis
40 Draconii
Paronis
41 Draconis
X9 Sagittarii |
Sagittarii
Mag.
7
6
3*
6i
6
6
6
7
6i
7
7
7i
S
6
6
7
7
7
6
Sk
4
7
7
7
6i
6i
7
6
5i
7
7i
H
6
7
6
neb.
7
6
7
6
5
6
5
3i
6
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
■
+3.906
h m •
18 3 sx,63
4 29,08
5.057
4 47.62
3.586
4 57»o9
4.373
5 6,50
5,802
5 "»i9
4,728
5 15.33
3,604
5 36.9s
3.836
5 41.50
4,064
5 48.87
3,918
5 49.00
3.943
5 55.33
0,306
6 15,65
2,256
6 x6,x6
3.577
6 X7,63
3,568
6 29,78
3,880
6 35.77
3.885
6 59,21
4,113
7 »»i3o
1,072
7 a6.43
1,215
7 28.60
4,070
7 31.45
3.774
7 35.31
3,884
7 '39,27
3.573
7 51.87
3.802
7 53.63
3.791
7 59.41
3.953
8 4*67
1.999
8 39.99
3.754
8 40,77
3.518
9 ».07
3.14*
9 9.05
3.301
9 »5.i3
5.537
9 15.78
3,712
9 i6,4x
5,462
9 47
3.511
10 46,33
3.885
xo 58,99
1,863
" 4.17
3.951
II 14.13
+ 11,467
11 X5,40
-4.483
II 16.24
+ 5.701
II 21,57
-4485
II 13.47
+ 3.838
18 IX 30,76
+ 3.451
Sec Var.
•
—0,0007
—0,0022
—0.0006
—0,0014
—0,0041
—0,0020
—0,0006
—0,0009
—0,0012
—0,0011
— 0,001 X
—0.0016
—0,0001
—0.0008
—0.0008
—0.001 1
—0,0012
—0,0016
—0.0008
—0,0007
—0,00x7
—0,00x1
—0,0014
—0,0009
—0,0013
—0.0013
—0.0016
—0,0003
—0,0013
—0,0009
—0,0006
—0,0007
—0,0066
—0,00x4
—0,0061
—0.0011
—0.0019
—0,0003
—0,0021
-0.0739
-0.0331
—0.0085
-0,0334
—0,0020
—0,0012
Proper I
Motion.
Logarithms of
—0,007
+0,001
+0,022
—0,070
+0,001
+0,004
—0,005
+0,008
+0,005
+0,001
+0,006
—0,003
—0,014
+0,002
+0,014
+0,005
+0,005
+0,003
+0,064
-0,034
—0,118
+0,024
-0,045
+0,019
+0,004
+0,007
a
+7.1219
7.3686
7.1746
7.3033
7.5290
7.3811
7.2164
7.2747
7.3144
7.3016
7.3054
7.5974
7.3290
7.2900
7.2908
7.3441
7.3516
7.4127
7.5854
7.5685
7.4339
7.3941
7.4123
7.3762
74x71
7.4163
7.4448
7.4788
74510
74252
7.4193
7.4315
7.7597
74832
7.7504
74776
7.5646
7.6340
7.5861
8.3659
8.2742
7.8597
8.2783
7.5821
+7.5416
'8.8954
9.0770
8.8539
8.9687
9.1808
9.0259
8.8559
8.8854
8.9192
8.8971
8.9008
9.1850
8.8924
8.8529
8.8520
8.8916
8.8923
8.9285
9.0788
9.0570
8.9202
8.8768
8.8922
8.8523
8.8806
8.8791
8.9023
8.9315
8.8741
8.8467
8.8242
8.8300
9-1457
8.8686
91354
8.8470
8.8921
8.9531
8.9017
9.6751
9.5826
9.1676
9.5827
8.8854
-8.8403
+0.5917
0.7039
0.5546
0.6407
0.7636
0.6746
0.5568
0.5839
0.6089
0.5931
0.5958
94859
0.3533
0.5536
0.5525
a5888
0.5894
0.6152
0.0302
0.0846
0.6096
0.5768
0.5893
0.5530
0.5800
0.5787
0.5970
0.3008
0.5745
0.5463
04971
0.5187
0.7433
0.5696
0.7373
0.5468
0.5894
a2703
0.5967
+ 1.C958
1.6515
+0.7559
—0.6518
+0.5841
+0.5379
d
—6.8460
—7.2874
—6.7307
—7.1470
-74824
-7-1734
—6.7852
—6.9709
—7.0899
-7.0303
—7.0430
+7.5518
+7.0455
-6.8397
-6.8336
—7.0586
-7.0679
— 7.2042
+7-5051
+7.4778
-7.2113
—7.0623
-7.1284
—6.9223
-7.0985
—7.0926
—7.1861
+7.1751
-7.1104
—6.9269
—6.1436
-6.6626
-7-7039
-7.1195
-7.6914
F
-6.9828 I
— 7.28X2 '
+ 7.4604 .
— 7.3266
— 8.3615
+ 8^675
-7.8099 i
+ 8.2716
-7.2796
-6.9790
No.
6166
6167
6168
6169
6170
6171
6172
6173
6174
6175
6176
6177
6178
6179
6180
6181
6182
6183
6184
6185
6186
6187
6188
6189
615^
6191
6192
6193
6194
619s
6196
6197
6198
6199
6200
6201
6202
6S03
6204
6205
6ao6
6207
6208
6x09
6s 10
North Polar
Distance,
Jan. 1, 1850.
Annual
Preces.
tt
121 59 46,2
146 3 43.8
"» 5 34»S
134 H 43.0
153 55 ".8
141 6 31,2
III 44 52,0
119 47 42,3
126 36 41,4
122 22 34,2
123 7 48,2
as 48 7.5
58 37 40.3
no 46 0,3
no 25 38,7
121 12 15,9
121 21 38,1
128 13 16,8
33 45 57.7
35 45 33.7
126 48 1,0
1x7 45 21,5
121 20 24,9
no 35 19,2
118 41 44,8
118 19 43,0
123 26 45,9
51 15 56,8
117 5 29.8
108 30 37,2
93 » 17.5
99 48 9»7
151 33 22,5
"5 38 59.5
150 48 29,8
108 40
121 22 56,1
47 53 »i,a
123 22 58,4
171 54 42,0
10 I 33.4
153 4 57,7
xo I 21,7
119 S3 12,8
105 53 17.7
u
-0,34
0,39
0,42
0*43
0.+5
046
0,46
0.49
0,50
0,51
0,51
0,52
0.55
0.55
0,55
0.57
0,58
0,6 X
0,64
0,65
0.65
0,66
0,66
0,67
0,69
0,69
0,70
0,71
0,76
0,76
0.79
0,80
0,82
0,83
0,83
0,86
0.94
0,96
0,97
0,98
0.99
0.99
o»99
i»oo
— 1,01
Se&Var.
-0,570
0.737
0,523
0,638
0,846
0,689
0,526
0,559
0,593
0.571
0.575
0,045
0,329
0,522
0,520
0,566
0,566
0,601
0,156
0,177
0,593
0,550
0,566
0,521
0,554
0,553
0,576
0,291
0,547
0,513
0,458
0,481
0,807
0,541
0,796
o,5»3
0,566
0,272
0,576
—1,8x6
+0,653
—0,830
+0,653
-0,559
-0,503
Proper
Motion.
Logarithmi of
0,00
—0,01
+0,02
+0,51
—0,02
+0,04
—0,09
+0,05
+0,01
—0,07
-0,04
+0,03
+0,01
+o,»3
+0,05
+0,19
+0,06
0,00
+0,08
+0,54
4-0,03
• . . • • .
+0,92
—0,05
' —0,08
—0,06
+0,06
+9.2090
+9.7688
-8.6542
+9.5874
+9.8495
+9.7038
—8.5146
+9.0799
+9-3943
+9.2274
+9.2625
—0.0370
-9.9498
— 8.7XX0
—8.7619
+9.1664
+9.X749
+9-4433
—0.0302
—0.0272
+94000
+8.9x06
+9.1738
-8.7380
+8.9965
+8.9647
+9.2758
—9.9840
+8.8370
-8.974X
—9.5802
—9.4108
+9.8272
+8.6x60
+9.8199
— 8.9605
+9.1752
-9.9964
+9.2723
+9.9675
—0.0250
+9.84x4
—0.0249
+9.0846
-9.1584
+7.9505
+8.2x04
+7.8767
+8.1782
+8.3015
+8.2473
+7.9292
+8.0854
+8.1706
+8.1330
+8. 142 1
-8.3666
—8.1529
+7.9866
+7.9815
+8.1669
+8.1754
+8.*755
—84261
—84206
+8.2909
+8.1853
+8.2360
+8.0698
+8.2177
+8.2133
+8.2836
-8.3434
+8.2360
+8.0799
+7.3191
+7.8323
+8.5578
+8.2506
+8.5557
+8.1354
+8.3886
—8.5068
+84244
+8.6859
—8.6844
+8.6418
-8.6883
+8.3937
+8.1382
—9.5286
9.5937
9.6227
9.6367
9.6503
9.6584
9.6626
9.6914
9.6973
9.7065
9.7067
9.7145
9.7386
9.7392
9.7409
9-7547
9.7613
9.7862
9.8086
9.8135
9.8157
9.8194
9.8221
9.8259
9.8385
9.8392
9-8445
9.8492
9.8798
9.8805
9.8970
9.9034
9.9159
9.9164
9.9169
9-93»4
9.974a
9.9826
9.9861
9.9925
9.9933
9.9938
9.9972
9.9984
—0.0030
-9.9999
9.9999
9.9999
9.9999
9.9999
9.9999
9.9999
9.9999
9.9999
9.9999
9.9999
9.9999
9-9998
9.9998
9.9998
9.9998
9.9998
9.9998
9.9998
9.9998
9.9998
9.9998
9-9998
9.9998
9.9997
9.9997
9.9997
9-9997
9.9997
9.9997
9.9997
9-9997
9.9996
9.9996
9.9996
9.9996
9.9995
$-9995
9.9995
9.9995
9-9995
9.9995
9-9995
9-9995
•9-9995
2295
2291
2288
2289
2284
2286
2290
2293
2292
2318
2321
2294
2296
Taylor.
8
18
»5
16
iii.2289
17
20
21
a4
a5
62
63
3»
V.3118
ii.2096
iii.2286
y.3119
ii.2097
T.3120
IV. 1243
11.2100
ii.2098
iL2099
7619
7608
7621
7601
7618
Brb.
bane.
Various.
6347
7634
7630
7635
7632
1L210I
7637
7639
7640
6348
6350
6355
1L2102
UL229O
11.2 10
il.2104
T.312I
7638
7660
y.3 122 7641
7643
7650
7647
7653
7654
7651
^7659
IIL23OI
UL23O2
ii.2105
iL2io6
7668
7669
7562
6360
6366
6368
6362
6373
7656
7670 6377
M7i9,J46o
M 720
B38
M 721
M 722
6 2528
G 2527
P 784,1461
G 2530
L98
L296
R502
G2533
M723,J462
277
No.
6ixi
6212*
6213*
6214*
62x5
62x6
6217*
6218
6219
6220*
6221
6222*
6223
6224
6225
6226
6227
6228
6229
6230
6231
6232*
6233
6234
6235
6236*
6237
6238
6239
6240*
6241*
6242
6243
6244*
6245*
6246
6247
6248
6249*
6250
625 X
6252
6253
6254
625s
278
Conitellatioii.
x8 Sagittani
Sagittarii
Ophinchi
Sagittarii
Corome Aust
Draconis
Sagittarii
Lyne
Telescopii
Sagittarii
Sagittaiii
Sagittarii
X05 Hercnlis
36 Draconis
Sagittarii
Sagittaiii
74 Ophinchi
Corone Anst.
58 Serpentis j^
Octantia
106 Herculia
HerculiB
20 Sagittarii f
Herculii
I Lyne x
Sagittarii
X08 Herculia
X07 Herculii t
Sagittarii
Teleacopii a
Herculia
PaTouis
37 Draconis
Sagittaiii
Herculia
Draconia
21 Sagittarii
Telescopii
Sagittarii
Telescopii (
109 Herculia
Dracoiua
Pavonia y
Sagittaiii
Draconia
Mag.
7
7
6
7
6
6
6i
5
6
H
6
7
5
5
7
6
6
6
4
6
5i
6i
3
7
4i
7
6
6
6
4
5i
5*
6
7
6
5i
6
6
6i
4i
5i
6
5
7
5
Right
Ascension,
Jan. I, 1850.
Annual
Pieces,
b m ■
18 II 35.60
+3,873
11 40,67
3.9 H
" 53
2,902
" 54.a9
3,726
" 57.99
4.H»
12 2,83
1.051
12 18,15
3.693
12 21,92
1.9 1 5
12 27,65
5.139
" 3o»54
3.795
" 43.99
4,067
12 58,28
3.637
13 046
2,466
13 1.93
0,291
»3 9.*7
3463
13 ao.91
4.051
13 22,85
a.993
13 »3.o3
4.368
13 3*.97
3,139
13 36,90
7.739
«3 57.39
a,534
14 4.75
2,312
H 13.04
3.986
H 35.09
a.333
H 36.45
2,X0X
14 48."
3.9H
15 9.39
».307
15 9.99
».337
15 13.15
3,867
15 50,92
4454
15 5345
»499
15 5843
+7.141
x6 8,76
-0,350
16 8,91
+3.899
16 10
».644
16 24,88
1407
x6 25,08
3.571
16 59.»5
5.>7i
17 3.*7
3.855
17 15.01
4,612
17 18,50
1.540
17 *i.57
1,501
17 »i.98
5.617
17 3M3
3.953
18 17 42,34
+ 1.535
SecVar.
—0,0020
—0,0021
—0,0005
—0,00x7
—0,0028
—0,0014
—0,0017
—0,0003
—0,0066
—0,0020
—0,0027
—0,00x7
—0,0003
—0,0036
—0,00x4
—0,0029
—0,0007
—0,0039
—0,0009
—0,0258
—0,0003
—0,0003
—0,0028
—0,0003
—0,0004
—0,0028
—0,0003
—0,0003
—0,0027
—0,0050
—0,0004
-0,0241
—0,0075
—0,0030
—0,0004
—0,0012
—0,0020
—0,0092
—0,0029
—0,0062
—0,0004
—0,00x0
—0,0x25
—0,0034
—0,00x0
Proper
Motion.
0,001
—0,002
+0,0x5
+0,005
+0,054
4-0,002
+0,001
+0,002
—0,005
-0,037
+0,002
+0,006
+0,009
+o,oox
+0,002
+0,002
—0,0x0
+0,002
—0,004
—0,003
—0,036
—0,003
+0,002
-0,138
-0,0x5
+0,0x7
+0,027
—0,006
Logarithms of
+7-5947
7.6037
7.5419
7.5861
7.6493
7.8029
7.5962
7.6772
7.8249
7.6x68
7.6646
7.6x24
7.6183
7.9411
7.6006
7.6827
7.5907
7.7344
7.5960
8.1584
7.6408
7.6728
7.7000
7.6852
7.720 X
7.7067
7.7056
7.70x7
7.7167
7.8220
7.7012
8.X736
8.x XX2
7.7413
7.6932
7.8824
7.7074
7.9645
7.7597
7.884*
7.7335
7.89x7
8.0367
7.7888
+7.8949
b
-8.8903
8.8962
8.8268
8.8702
8.93x1
9.08x9
8.8659
8.9447
9.089 X
8.8793
8.9194
8.8591
8.8638
9.1868
8.84x2
8.9x69
8.8239
8.9675
8.8237
9.3840
8.8556
8.8838
8.9068
8.8809
8.9x51
8.8960
8.8845
8.8803
8.889 X
8.9815
8.8595
9.3296
9.2626
8.8936
8.8440
9.0266
8.8515
9.0937
8.8873
9.0070
8.8546
9.01x5
9.1563
8.90x5
-9.0061
I
+0.5880
0.5926
0^.628
0.5712
0.6I7X
0.1483
0.5530
0.7x36
0.5860
0.6639
0.4048
0.1764
0.7495
0.5969
+0.1860
-7.3065
-7.33XX
+6.6390
—7.2301
-74455
0.0214
+7.7242
0.5673
—7.22x8
0.2822
+74931
0.7x09
-7.7491
0.5793
-7-1954
0.6093
-74414
0.5607
-7.204X
0.39x9
+7-1341
94641
+7.8970
0.5395
-7.05x1
a6o76
-74551
0^.762
+6.3518
0.6402
-7.5776
oj^S%
—6.3050
0.8887
-8.14x3
04038
+7.2x25
0.3641
+7.3665
0.6005
-74526
0.3680
+7.3697
0.3225
+74893
0.5926
-74344
0.3630
+74018
0.3687
+ 73845
0.5873
-74263
0.6488
-7.6792
0.3977
+7.2969
+0.8538
-8.15x4
-95444
+8.0805
+0.5909
-74644
0422a
+7-1773
+7.7746
-7.2541
—7.89x0
-74648
-7.7632
+7.3015
+7-7737
-7.9841
-7.5306
+7.7730
mr
North Polar
Distance,
Jan. I, 1850.
Annual
Preces.
Sec. Yir.
-0,564
0,570
0,423
0,543
0,603
0,153
o»538
0,279
0,748
0,553
0.59a
o»53o
o»359
0.042
0,504
0,590
0,436
0,636
0,457
1,1*7
0,369
0,337
0,580
0,340
0,306
0,570
0,336
0,340
0.563
0.648
0.364
-1,039
+0,051
-0,567
0.385
0,205
0,520
0,75a
0,561
0,671
0,369
0,218
0,817
o»575
—0,223
Proper
Motion.
Logarithms of
•
33
T>]4or.
ft
7672
7673
Brit-
bane.
Vftrioitt.
No.
a'
V
e
df
6211
6212
6213
6214
6215
6216
6217
6218
6219
6220
6221
6222
6223
6224
6225
6226
6227
6228
0 # If
120 59 58,8
122 15 44.3
8249
116 8 28,0
128 43 5,2
33 ^7 44.3
114 58 48,8
49 7 i5»3
147 9 4M
118 29 43,7
126 44 2.5
112 59 16,0
65 36 46,1
25 39 12,2
]o6 23 20.5
126 18 19,2
86 41 7.3
134 10 42,9
9» 55 57.8
164 2 43.7
68 5 50,4
60 23 46,8
124 26 56,5
«i 4 47,1
53 59 59»5
122 17 13,5
60 12 33,5
61 II 51,9
120 49 39,8
136 2 42,3
66 47 12,9
161 51 39,0
21 17 55,7
121 49 50,2
72 15
38 4» 58.7
110 37 0,2
147 35 59' 5
120 28 16.9
139 8 42,5
68 17 38,7
40 20 46.1
152 21 55.6
123 29 31,8
i/
— 1,01
1,02
».o4
•1.04
1.05
1,05
1.08
1,08
1,09
1.09
1,11
i»U
i.H
i»H
M5
1*17
i,>7
1.17
1.19
1,19
1,22
i.»3
1.24
1,28
1,28
1,29
i»33
i»33
M5
1.39
«»39
1,40
MI
141
141
i»44
i»44
M9
».49
M»
i»5»
1.5*
«.5»
1.54
-M5
-0,05
+0,10
4-0.12
0,00
0.00
+0,13
+0,05
—0,01
+0,14
+0,65
—0,08
+0,01
+0,04
4-0,08
—0,02
—0,03
-0,04
—0,06
+0,15
+0,24
—0,08
0,00
4-0,06
4-0,02
-1,78
+0,44
4-0,24
4-0,17
—0.03
4-9-I535
4-9.2204
-9-7447
4-8.7024
4-9-4564
—0.0304
4-84518
-9.9919
4-9.7808
4-8.9777
4-9.3969
-7.9823
-9.9071
—0.0366
—9.1291
4-9-38*7
—9.6910
+9.5849
-9.5824
+9-9H5
-9.8893
-9.9397
+9-3153
-9.9357
-9.9721
+9.2204
-9.9407
-9.9350
+9.1418
+9.6201
—9.8987
+9.9100
—0.0362
+9.1970
-9.8558
—0.0211
-8.7404
+9.7850
+9.1196
+9.6724
—9.8876
—0.0174
+98339
+9-*749
—0.0160
+84157
+84344
—7.8116
+8.3594
+8.5138
-8.6418
+8-355*
-8.5477
+8.6595
+84154
+8.5213
-1-8.3442
—8.3696
-8.7095
+8.2092
+8.^374
-7.5281
+8.6093
+7-4805
+8.7565
-8.3561
-84818
+8.5449
-84879
-8.5733
+8.5375
—8.5163
-8.5033
+8.5363
+8.6967
-84363
+8.8208
-8.8168
+8.5698
-8.3322
-8.7469
+84014
4-8.7961
+8.5764
+8.7549
-84457
—8.7610
+8.8265
+8,6279
—8.7656
—0.0061
0.0092
0.0168
0.0176
0.0198
0.0227
0.0318
ao34o
0.0374
0.0390
0.0468
0.0548
0.0560
0.0568
0.0609
0.0672
0.0683
0.0684
0.0737
0.0758
0.0866
0.0903
0.0946
0.1056
0.1063
0.1 12 1
0.1223
0.1226
0.1288
0.1417
0.1428
0.1451
0.1497
0.1498
0.1503
0.1569
0.1570
0.1718
0.1735
0.1784
0.1799
0.1812
0.1813
0.1883
—0.1897
-9.9994
9-9994
9.9994
9-9994
9.9994
9.9994
9.9994
9.9994
9.9994
9-9994
9-9993
9-9993
9.9993
9.9993
9-9993
9-9993
9-9993
9.9993
9.9992
9.9992
9.9992
9.9992
9.9992
9.9991
9.9991
9.9991
9.9991
9.9991
9.9990
9.9990
9.9990
9-9989
9.9989
9.9989
9.9989
9.9989
9.9989
9.9988
9.9988
9.9988
9.9988
9.9988
9.9988
9.9987
-9.9987
iiL2294
A
G2539
G2538
J 463
B.H 1218
W962
J465.R503
A
1
02549
M7»S
G2553
J 466
G2555
7676
7671
6379
34
iiL2295
7681
7663
7682
7677
7686
7684
7680
6383
6382
ft
6386
37
T.3125
P300
2309
ft ■ • •
• • • •
2299
• • • ■
2298
47
54
43
4*
45
39
48
ii.2107
ii.2111
iii.2298
1112300
ii.2io8
iiL2299
il.2109
0229
6230
6231
6232
6233
6234
6235
7642
7689
7693
7698
7694
7666
6380
6391
ft ft • ft
6397
6395
2301
2302
2297
2304
2305
49
5»
46
53
55
iL21I2
iii.2303
ii.2iio
iiL23Q4
iL2ii3
6236
6237
6238
6239
6240
6241
6242
6243
2307
2306
ft • • •
ft • • ft
2308
57
56
5»
50
ft ft ft ft
iiL2305
^ii2ii6
iL2ii4
iL2ii5
iL2ii7
2316
67
iii23o6
1 ""''
7703
6244
6245
6246
2303
s«
ii2ii8
V.3128
6247
6248
6249
6250
6251
6252
6253
6254
6255
7696
7709
7702
6399
6403
ii.2120
iL2121
2311
64
iL2ii9
iii.2307
7691
7710
6401
• ft ft •
60
40 57 11,1
279
No.
6256*
6257
6258
6259
6260*
626 X*
6262
6263
6264*
6265
6266*
6267
6268
6269
6270*
6271*
6272
6273
6274
6275
6276
6277
6278
6279*
6280*
6281
6282
6283*
6284*
6285
6286
6287
6288*
6289
6290
6291
6292
6293
6294
6295*
6296
6297
6298
6299
6300
280
ConstellatioD.
Sagittarii
38 Draconift . . . .
DraconiB . . . .
CoroDS Aiut.
Sagittarii . . . .
Sagittarii
Telescopii r
22 Sagittarii A
Sagittarii
Pavonia
Sagittarii
Sagittarii
2 LyrsB fir
59 Ser{>e]iti8 d
Sagittarii
Mag.
Sagittarii
Draconia
Sagittarii
Sagittarii
Sagittarii
Telescopii
Corone Aust. . . .
Telescopii I*
Sagittarii
Serpentii
23 Ursae Blinoris . . $
Telescopii ^
Sagittarii
Sagittarii
Sagittarii
23 Sagittarii
Sagittarii
Draoonis
39 Draconis b
60 Serpentis c
Telescopii.
Sagittarii .
Sagittarii .
Sagittarii .
Sagittarii
CoroniB Aust. . . 6
43 Draconis p
Coronse Aust. . . x
Sagittarii
HercuUs
7
6
6
6
H
7
6
4
7
6
7
6
5i
5i
7
7
6
/
neb.
6
6
5
5
6
3
5
7
6i
5i
7
6
7
5
6
6
6
6i
6
7
5
5
6
7
6
Right
Ascension,
Jan. I, 1850.
h m •
18 17 48,21
7 5o»93
7 56.90
8 5,04
8 22,77
8 38*58
8 42,88
8 44,83
8 59»n
9 »»»9
9 11,25
9 i7»n
9 32,27
9 37»»3
9 38,10
9 59,56
20 6,82
20 9,39
20 10,90
20 20,36
20 23,09
20 38,47
20 38,87
20 41
ao 43,59
20 56,19
20 59,88
21 13,50
21 14,52
21 20,46
21 22,63
21 25,39
21 43,19
ai 5*,85
22 27,58
22 31,03
22 37,06
22 38,82
22 40,47
22 47,97
22 54.25
^3 1,37
23 3,17
18 23 22,81
Annual
Preces.
-f 3,891
-0,345
+ 1,411
4,«53
3,837
3,74J
4,515
3,706
3,745
6,117
3,639
3,501
1,975
3,068
3,740
+3,819
—0,123
+3,702
3,955
3,940
5,270
4,270
4,450
3,419
+1,919
-19,3*3
+4'44a
3,805
3,419
3,938
3,645
+3,5H
-0,895
+0,880
3,119
4-836
3,5*9
3,51*
3,516
3.817
+4,*86
—0,850
+4,141
3,535
+2,485
Sec Var.
•
-0,0032
-0,0083
-0,0013
-0,0043
•0,0031
-0,0028
-0,0062
-0,0027
-0,0028
-0,0x80
-0,0026
-0,0021
•0,0005
• 0,0011
-0,0030
•0,0033
■0,0079
-0,0029
.0,0038
-0,0038
-0,0118
-0,0054
-0,0064
-0,0020
-0,0009
•0,6157
-0,0065
■0,0034
■0,0021
-0,0040
-0,0028
•0,0024
-0,0143
-0,003a
•0,0013
-0,0096
-0,0026
-0,0025
-0,0025
-0,0038
-0,0062
-0,0149
-0,0053
-0,0027
-0,0005
Proper
Motion.
-0,013
+0,013
-0,034
+0,001
—0,009
—0,003
+0,004
+0,021
-0,003
+0,0 1 a
—0,011
+0,006
—0,005
+0,030
—0,004
—0,002
—0,005
-0,0x3
—0,004
+0,006
—0,005
—0,016
+0,017
—0,007
+0,015
+0,002
-0,023
+0,001
+0,015
Logarithms of
+7.7836
8.1544
7.9206
7-8306
7-7859
7.7766
7.9025
7.7799
7.7857
8.1388
7.7787
7.7678
7.8606
7.7541
7.8048
7.8159
8.1787
7.8x06
7.8469
7.8452
8.0572
7.9014
7.9362
7.79*4
7.78x6
9.0062
7.941 1
7.8430
7.8044
7.8671
7.8294
7.8x69
8.29x2
8.0845
7.8034
8.0349
7.8399
7.8402
7.84X X
7.8779
7.9527
8.3160
7.9336
7.8507
+7.8703
6
-8.8924
9.2620
9.0259
8.9325
8.8845
8.87x5
8.99x2
8.8670
8.8720
9.2x95
8.8587
8.8439
8.9345
8.8223
8.8712
8.88x9
9.2369
8.8662
8.9016
8.8993
9.1079
8.95x2
8.9804
8.8365
8.8249
0.0487
8.9792
8.8798
8.8365
8.8989
8.8591
8.8459
9.3193
9.1065
8.8222
9.0423
8.846 X
8.8445
8.8448
8.88x2
8.9535
9.3x48
8.9302
8.8466
-8.8602
+0.590X
-9.5379
+0.X495
0.6x84
0.5840
0.5730
0.6547
0.5689
0.5734
0.7865
0.5609
0.5441
0.2956
0.4869
0.5728
+0.5820
—9.0906
+0.5684
0.5972
0.5955
0.7218
0.6304
0.6484
0.5339
+0^.653
— 1.2861
+0.6476
0.5804
0.5339
0.5953
0.5617
+0.5471
-9.9517
+9.9446
0.4940
0.6845
0.5476
0.5456
0.5460
0.5817
+0.6321
-9.9293
+0.6x71
0.5483
+0.3953
-7.5032
+8.1236
+7.8125
—7.6302
-7.4835
-7.4294
—7.7688
-74139
-7.4403
— 8.X008
—7.5722
-7.2551
+7.6634
+5.0374
-74569
—7.5060
+81439
—744312
-7.5898
-7.5829
-7.9S93
—7.7270
—7.7932
-7.1955
+6.8343
+9.0054
-7.7970
-7.5270
-7.2,081
—7.604a
-7.4274
-7.3255
+8.2680
+8.0163
—6.3629
—7.9372
-735*5
-7.3385
-7.3446
-7.S^4
-7.7817
+8.2.923
-7.7308
—7.368a
I +74757
No.
North Polar
Distance,
W ■»»• »f AU ^W*
0 / 1/
6256
121 37 23,6
6157
ai 19 4.5
6258
38 46 11,3
6259
129 4 46,5
6260
119 53 36.1
6261
116 42 50,5
6262
137 18 27,5
6263
lis *9 58,»
6264
116 50 16,8
6265
156 22 29^
6266
X13 5 X8,2
6267
107 S3 124
6268
50 34 18,7
6269
89 53 24,2
6270
1x6 40 14,2
6271
119 20 13,1
6272
22 38 x6,5
6*73
115 20 S2i3
6274
"3 35 7»8
6275
123 8 13,2
6276
148 48 9^
6277
132 0 22,S
6278
136 0 34,3
6279
XO4 39 23,1
6280
83 31
6281
3 »4 9.9
6282
135 51 J3.5
6283
1x8 $% sM
6284
104 40 31,9
6285
"3 4 54.7
6286
113 20 40,2
6287
X08 49 3,9
6288
x8 33 25,0
6289
31 17 6,8
6290
9a 4 41.3
6291
14a 59 34.9
6292
108 59 54,0
6293
X08 21 37,x
6294
108 30 i,s
6295
119 16 s8,6
6296
132 24 $Z,2
6297
18 44 36,9
6298
"« 49 35»7
6299
109 13 33.0
630c
66 13 47,2
Annual
AjTeceSa
.56
»56
.57
.58
.59
,6x
.63
.64
.64
,66
,66
,68
.69
.71
.7*
,7»
.75
.76
.76
.76
.78
J8
,80
,80
,81
,81
.83
.84
,86
,86
.86
.87
,87
,90
»9»
,96
.97
>98
.98
,98
1.99
2,00
2,01
2,OX
2,04
SecVar.
//
-0,566
-j-o,oso
—0,205
0,604
0.558
0.544
0,656
0,539
0,544
0,889
0,5*9
0,509
0,287
0,446
0.543
-0,555
+0,018
-0,538
0,575
0,57*
0,766
0,620
0,646
0497
—0,424
+2,807
-0,645
0,553
0,497
0.572
0,529
-0,512
+0,130
— 0,X28
0,453
0,702
0,5x2
0,5x0
0,5x0
0,554
—0,622
+0,X23
—0,601
0,513
—0,361
Proper
Motion.
//
+0,08
+0,06
—0,25
+0,23
—0,06
0,00
+0,05
-0,04
+0,14
—0,01
+0,30
+o,x4
+0,16
+0,01
—0,02
+o,xo
—0,04
+0,X2
+0,09
— 0,08
-0,04
+0,06
—0,10
+0,27
+0,02
+0,09
+0,13
— 0,01
+0.04
+o,x3
0,00
Logarithms of
+9.1855
—0.0361
—0.0208
+9.4646
+9.0814
+8.7818
+9.6418
+8.5729
+8.7980
+9.8687
-7.9243
—9.0290
-9.9859
-9.6394
+8.7738
+9.0406
—0.0360
+8.5353
+9.2778
+9.2579
+9-7974
1-9-5367
+9.6182
—9.2248
-9-7354
—0.0086
+9.6x52
+9.0043
—9.2240
+9.2550
-7.5911
-8.9523
—0.0342
—0.0319
-9-5995
+9,7271
— 8.9360
—8.9930
—8.9809
+9.0342
+9-5451
— 0.034X
+9-4559
-8.9149
—9.9021
+8.6095
—8.8602
-8.7853
+8.6963
+8.5976
+8.5565
+8.7762
+8.5455
+8.5669
+8.8797
+8.5120
+84097
-8.7274
—6.2134
+8.5841
+8.6225
-8.9053
+8.5743
+8.6866
+8.6819
+8.8797
+8.774X
+8.8x10
+8.3573
—8.0076
-8.9550
+8.8x60
+8.6454
+8.3698
+8.7035
+8.5664
+84778
— 8.9469
—8.9078
+7.5387
+8.8928
+8.5043
+849x9
+84956
+8.6841
+8.8260
-8.9753
+8.7985
+8.5194
—8.6133
—0.192 1
0.X932
0.X956
0.X989
0.2022
0.2059
0.2x21
0.2x37
0.2x45
0.2200
0.2208
0.2246
0.2268
0.2324
0.2342
0.2346
0.24^4
0.2450
0.2459
0.2464
0.2498
0.2508
0.2562
0.2563
0.2571
0.2580
0.2623
0.2636
0.2683
0.2686
0.2706
0.2714
0.2723
0.2783
0.2815
0.2928
0.2939
0.2958
0.2963
0.2969
0.2993
0.3012
0.3035
0.3040
— 0.3x0 X
1
-9.9987
9.9987
9.9987
9.9987
9.9986
Z322
9.9986
9.9986
9.9986 123 10
9.9986
9-9985
9.9985
9.9985
9.9985
9.9984
9.9984
9.9984
9-9984
9.9983
9.9983
9-9983
9.9983
9.9983
9.9982
9.9982
9.9982
9.9982
9.9982
9.9982
9.998 X
9.9981
9.9981
9.9981
9.9981
9.9981
9.9980
9.9979
9-9979
9.9979
9.9979
9-9979
9-9979
9.9978
9.9978
9.9978
-9.9977
a3J5
2312
2313
^395
2314
2331
2328
2317
*334
Taylor.
80 iiL23o8
66
78
74
93
75
71
72
V.3X29
V.3130
ii.2X22
77x4
▼.3I3I
11.2123
ui.2309
11.2x24
01.23x5
111.23x0
lv.1260
70
73
111.23x2
liL23X3
ii2i25
178
76
11.2 148
111.23X4
79
82
98
86
88
9>
9*
85
"3
89
94
xoo
77x2
77x7
7722
7713
7725
7724
7697
7727
baae.
Various.
G2556
6406
7732
7730
7738
7733
lii.23XX7735
¥.3x3377x6
U.2X27
U.2X26
li2I28
U.2X3X
11.2 1 29
V.3X35
11.2 1 30
11123x7
1L2X32
S»A»G»
ill.2316
111232 X
11L23I8
ii.2133
iLai34
(In)
7731
7729
7734
7745
7746
7743
7759
7756
7758
64x1
M 726,1467
6409
6416
6418
6419
6420
6424
6427
6429
Z 1220
M 727
J 468
P794.J470
A
J 469
W966
B.F 2501
M728
A 427
M 729
M 730
J 471
W97X
281
No.
6301
6302
6303*
6304*
6305
6306*
6307
630S
6309
6310''
6311
631a
6313*
6314*
6315
6326
63x7
6318
6319*
6320^
6321*
6322
6323
6324*
6325
6326*
6327*
6328
6329
6330
6331*
6332
6333
6334*
^335
6336*
6337
6338*
6339*
634D
6341
6342*
6343
6344*
634s*
282
ComteDatioii.
Sagittarii
44Dnux>iiiB X
Sagittarii
Sagittarii
Sagittarii
Sagittarii
61 Serpentis e
Sagittarii
Sagittarii
Sagittarii
Draconis
24 Sagittarii
Sagittarii
25 Sagittarii
Payonia (
42 Draconis
Sagittarii
Draconis
Sagittarii
24 Urse Minoris . . . .
Sagittarii
Hercolis
Sagittarii
AqnilsB
I AquilsB
Sagittarii
Sagittarii
Pavonis
Sagittarii
Tdescopii
Sagittarii
Sagittarii
Sagittarii
Sagittarii
Draconis
Sagittarii
Payonis
Sagittarii
Sagittarii
Sagittarii
Hercolis
Sagittarii
Sagittarii
Sagittarii
Sagittarii
Mag.
7
4i
7i
7
Sk
6
7
7
6i
6
6
6i
7
4
6
6i
6
7
6
7
6
7
6
5i
neb.
7
6
7
6i
7
7
7
7
6
6i
6
7
7
7
7
6
7
7
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
h m ■
»8 »3 39*43
•
+3.530
»3 45.53
—1,190
»3 47.91
+3434
»4 3.93
3,669
24 7,20
3,938
24 9,32
34*6
»4 "45
3,096
14 14.98
3,937
24 22,78
3.515
24 37,12
3,869
H 37,91
0,804
H 43.74
3,666
15 4.74
34*6
25 22,32
3,671
25 29,29
7,05»
25 33,19
0,159
25 36,61
3.934
*5 37.99
0,820
»6 7,43
+3,839
26 12,97
-22.053
26 24,67
+3.831
»^ 3 1,73
*493
a6 32,65
3.538
26 42,19
3.33«
27 2,69
3,265
»7 15,73
3.662
»7 33.9»
3.795
27 42,84
5,888
*7 44,15
3,8*4
»7 53.40
4.546
17 54,54
3.7"
17 594*
3485
28 16,67
3.536
28 31,12
3,926
»8 45,33
1,373
28 55,50
3,594
*8 59.71
5,874
29 242
3,704
19 5.95
3.841
29 8,65
3485
29 15,88
»494
29 17,69
3.856
29 23,22
3.651
29 40,16
3.936
18 29 46,38
+3.784
SecVar.
•
—0,0027
—0,0189
—0,0023
—0,0033
—0,0045
—0,0024
—0,0015
—0,0045
—0,0027
—0,0043
—0,0040
—0,0034
—0,0025
—0,0035
—0,0371
-0,0079
—0,0048
—0,0041
—0,0045
—0,9904
—0,0045
—0,0006
—0,0031
—0,0023
—0,0021
—0,0037
—0,0044
—0,0233
—0,0047
—0,0095
—0,0040
—0,0030
-0,0033
—0,0054
—0,0022
—0,0036
—0,0241
—0,0042
—0,0049
—0,0031
— 0,0007
—0,0050
—0,0040
—0,0056
—0,0048
Proper
Motion.
Logarit
a
b
•
—0,009
+7.8614
-8.8461
+0,117
8.3647
9.3475
—0,008
7.8551
S.8372
—0,019
7.8843
8.8615
0,000
7.9223
8.8985
—0,001
7.8609
8.8365
+0.007
7.8470
8.8216
-}-o,ooi
7.9*44
8.8983
—0,001
7.8729
8.8444
7.9210
8.8883
8.1504
9.1174
+0,002
7.8958
8.8611
0,000
7.877*
8.8363
+0,013
7.9076
8.8616
—0,007
8.3687
9.3208
+0,016
8.2521
9.2030
-0,003
7.9476
8.8976
8.1655
9.1x51
7.94*5
8.8838
9.1582
0.0985
7.9462
8.8826
+0,005
7.9241
8.8586
-0,005
7.9x21
8.8463
+0,003
7.8975
8.8292
0,000
7.8994
8.8255
7.9376
8.8602
7.9596
8.8773
—0,002
8.2757
9.1911
—0,008
7.9664
8.8814
+0,0x3
8.0829
8.9954
7.9539
8.8662
+0,004
7.9298
8.8408
-0,009
7.9393
8.8458
7.9932
8.8960
8.1320
9.0312
—0,001
7.955*
8.8518
+0,014
8.2939
9.1894
7.9702
8.8650
7.9896
8.8835
-0,009
7.9473
8.8406
+0,009
7.9665
8.8579
7.9947
8.8857
+0,003
7.9687
8.8584
8.0119
8.8973
+7.9916
-8.8755
+0.5478
-0.0757
+0.5358
0.5645
0.5953
0.5348
0^.908
0.5951
0.5459
0.5876
9.9052
0.5642
0.5348
0.5648
a8483
9.2017
0.5948
9.9136
+0.5842
-1.3435
+0.5834
0.3967
0.5487
0.5226
0.5139
0.5638
0.5792
0.7699
0.5826
0.6576
0.5695
0.5421
0.5485
0.5939
0.1375
0.5555
0.7690
0.5687
0.5844
0.5422
a397o
0.5862
0.5624
0.5950
+0.57S0
d
-7.3757
+8.3445
—7.2760
-74973
-7.6599
-7.*73»
—6.1323
— 7.66x4
-7.3738
—7.6317
+8.0862
-7.5075
—7.2891
-7.5**5
-8.H58
+8.2110
— 7.6838
+8.1006
—7.6422
+9.1576
—7.6426
+7.5*50
-74330
—7.1816
—7.0611
—7.5474
—7.6399
— 8.2322
— 7.6600
—7.9542
—7,5922
— 74037
-7459'
— 7.7269
-+8.0286
—7.5196
— 8.2500
— 7.6046
—7.6905
—7.4219
+ 7.5669
— 7.7010
-7.5716
— 7.749*
-7.6674
No.
6301
6302
6303
6304
6305
6306
6307
6308
6309
6310
6311
63"
6313
63 H
6315
6316
6317
6318
6319
6320
63*1
6322
6323
6324
6325
6326
6327
6328
6329
6330
6331
6332
6333
6334
6335
6336
6337
633S
6339
6340
6341
634a
6343
6344
6345
North Polar
Diftanoe,
Jan. I, 1850.
//
109 4 26,3
17 19 59,1
105 16 51^
114 12 49,7
123 7 21,0
104 58 13,1
91 6 19,3
123 4 29^
108 28 21,0
1*0 59 17.5
30 23 16,1
114 8 17,0
104 57 40,1
114 19 51,6
i6x 32 44,6
24 31 46,0
123 o 2,8
30 3* 59»9
X20 3 2,2
3 I 34.6
119 48 18,1
66 29 29,1
109 22 52,0
lox 5 21,0
98 20 36,3
1x4 I 31,0
X18 37 0,8
154 46 21,1
X19 35 29,1
138 I S4.I
115 46 16,2
107 19 24,7
109 19 40,1
122 47 47,0
37 59 44.4
111 31 0,7
»54 41 1.5
"5 31 41.3
120 8 57,8
X07 21 11,5
66 30 45»»
120 38 40,2
"3 37 33»5
123 7 30,5
118 17 51,0
Annual
Precea.
u
—2,07
2,08
2,08
2,10
2,11
2,11
2,11
2,12
2,13
2,15
a.15
2,x6
2,19
2,22
2,23
a,a3
2,24
2,24
2,28
2,29
2,31
».3»
2,32
».33
»,36
2,38
*4i
2,42
2,42
*.44
1.44
»»44
».47
*49
»i5i
2,52
a.53
a.S3
».54
»»54
»»55
2,56
2.56
a»59
—2,60
SecVar.
u
—0,512
+0,173
—0,498
0.53*
0.571
0497
0449
0,571
0,510
0,561
0,117
o,53»
0497
0,53a
1,022
0,023
0.570
0,119
-0,556
+3.195
-0,555
0,361
o,5n
0483
0473
0,530
0.549
0,852
0,554
0,658
0,537
0,504
0,5x2
0,568
0,199
0,520
0,850
0,536
0,556
0,504
0,361
0,558
0,528
0,569
-0,547
Proper
Motion.
u
+0,03
+0,35
+0,08
+o,x3
+0,05
+0,03
+0,64
+o,xo
0,00
+0,06
—0,02
+o,x6
+0,06
—0,07
— o,ox
0,00
+0,09
+0,02
+0,29
+0,55
+0,04
—0,08
— o,ox
+0,03
+0,14
+040
+0,05
+0,05
—0,03
Logarithma of
—8.9294
—0.0329
-9.X945
+8.0828
+9.2550
—9.2x03
-9.6x77
+9.25 3 X
-8.9845
+9-H57
—0.0323
+8.0253
— 9.2XX4
+8.X492
+9.9060
—0.0352
+9.2487
—0.0320
+9.0860
—0.0065
+9.0689
-9.8999
—8.9020
-9.3709
-94553
+7.8976
+8-9754
+9.853X
+9.0523
+9.65XX
4-8.6x07
-9.0745
—8.9085
+9.2373
—0.0208
-8.5999
+9.8519
+8.5551
+9.0896
—9.0730
-9.8994
+9.X209
—6.0000
+9.25x6
+8.9440
+8.5273
—8.9947
+84365
+8.6334
+8.7589
+84342
+7*3083
+8.7607
+8.5269
+8.74x9
—8.9663
+8.6438
+8.4502
+8.6582
+9.0223
-9.0053
+8.7834
—8.9828
+8.7556
-9.0563
+8.7570
-8.6634
+8.5838
+8.3495
+8.2326
+ 8.684 X
+8.7594
+9-0379
+8.7754
+8.9555
+8.7228
+8.5596
+8.6x00
+8.8276
—8.9940
+8.6644
+9.057 X
+8.736X
+8.8035
+8.5778
-8.7055
+8.8x27
+8.7097
+8.8485
+8.7882
—0.3x52
0.3X7X
0.3178
0.3226
0.3236
0.3243
0.3252
0.3259
0.3283
0.3325
0.3327
0.3344
0.3405
0.3455
0.3475
0.3486
0.3495
0.3499
0.358X
0.3 59 X
0.3629
0.3648
0.3650
0.3676
0.373 X
0.3766
0.38x4
0.3837
0.384X
0.3864
0.3867
0.3880
0.3924
0.396 X
0.3996
04022
04032
04039
04048
04054
04072
04076
04090
04x31
—04x46
■9.9977
9.9977
9.9977
9.9976
9.9976
9.9976
9.9976
9.9976
9-9975
9-9975
2337
2320
23x9
• . . •
2325
9-9975
9-9975 P3a4|
9-9974 1*3*7
9.9973
9-9973
9-9973
9.9973
9-9973
9.9972
9.9972
9.997 X
9-9971
9.9971
9.997 X
9.9970
9.9969
9.9969
9.9968
9.9968
9.9968
9.9968
9.9968
9.9967
9.9966
9.9966
9.9965
9.9965
9.9965
9.9965
9.9965
9.9965
9.9964
9.9964
9.9964
9.9963
2336
I
n
1326
2417
2329
2330
133*
2333
95
1x9
1U.23X9
iL2X43
99
96
xox
X04
97
X02
105
X07
108
X24
X09
U.2X4X
0.2x42
iiL2323
11.2x38
m.2325
m.2324
227
xx6
X12
X14
"5
1x8
X20
X2I
X25
128
X32
X29
Taylor.
0.2x36
ii.2X35
11.2x37
112x39
iv.X267
11.2x40
ui.a334
0.2x46
iL2i44
IL2X45
112x47
1V.X27X
▼.3x41
111.2 326
iU.2329
776 X
7762
7767
7769
77741
7736
7772
7777
7778
7786
7787
7766
7788
7780
779 X
U.2X50
U.2151
IL2X53
11.2x52
7794
7773
7804
780X
7803
7806
7805
7808
Bm-
bane.
6436
6446
6448
645 X
Virioiui*
M 731
L298
W973
M 732
M733
62584
M734
M 736
M735
J 472
G2590
M737
W980
M738
G260X
M739
M74X
W986
B.F25X2
(2N2)
283
No.
6346*
6347*
6348*
6349*
6350*
63 5 1*
6352*
6353
6354*
^355
6356
6357
6358
6359
6360*
6361
636a
6363
6364
6365
6366*
6367
6368*
6369
6370
6371
6371
6373
6374*
6375
6376
6377*
6378
6379
6380
6381
638a*
6383
6384
6385
6386*
6387
6388
6389*
6390
284
ConsteUAtion.
SAgitttrii
Sagittarii
45 Draconis d
Lyne • • •
Draconis
Sagittarii
Pavonis
PaTonis
PaTonii
3 Lyne. . . .
26 Sagittarii
Lyrs
Sagittarii
Corone Aust. . . x
Pavonis f
2 AquibB
Sagittarii
CoronK Aost. .
Lyras.. .•..••>
Lyras
Telesoopii <
3 Aqoilae . . .
Draconis .
Sagittarii .
Telescopii.
27 Sagittarii 0
Draconis
Draconis
Sagittarii
Draconis
Sagittarii . . .
Sagittarii . . .
Coronae Aust.
4 Aquilas
28 Sagittarii . . .
Corone Aust. ..iji
Sapttarii
Pavonis X
5 Aquilas
Coronae Aust. ..ij^
Sagittarii
1 10 Herculis
6 Aqnibe . .
Sagittarii
4 Lyras....
Mag.
7
6i
5i
7
5
7
5
6
6
X
6
6
7
Si
5
S
6
6
6
6
6
Si
6
6
6i
4i
6
6
7
Si
7
7
6
Si
6
6
7
S
7
6
7i
5
Si
7
S
Right
Ascension,
Jan. I, 1850.
h m •
18 29 56,17
29 56,83
a9 59.3*
30 19,61
30 32,05
30 3748
30 43.39
31 11,20
3» H.3S
3» S^A^
32 42,75
33 8.96
33 9>9S
33 a9.S5
33 5»»S*
34 31^9
34 x6,io
4 3i»47
4 4».79
5 7»>5
5 20,60
5 »>.04
5 34.78
5 36*34
5 5M»
Annual
Precos.
SecVar.
18
|6 17,1
[6 26,:
i6
16 56«
.»3
34.73
37*43
.63
7 9»43
7 13.78
7 15.47
7 »5.8»
7 »7.93
8 0,66
8 9.77
i8 19,00
8 43.76
8 47,28
8 58.54
9 ".47
9 12,89
9 16,05
9 »a.*S
+3.64*
3.584
1.035
2,006
1,360
3.707
5.9"
7.445
548a
2,0x2
3.659
1.979
3.418
4.121
5.936
3.»85
4*024
4.«73
1.930
2,030
4.659
3,266
1,176
3,691
4,632
3.747
1.378
0,731
+3.761
-2,846
+3.545
3.8»6
4,200
3,027
3.618
4.337
3.785
5.587
3.096
4»3aS
3.562
2,581
3.184
3,922
+ 1,984
—0,0040
-0,0037
—0,0036
—0,0007
—0,0023
-0,0044
—0,0261
-0,0532
—0,0209
—0,0007
-0,0044
—0,0008
-0,0033
-0,0077
—0,0292
—0,0028
—0,0071
—0,0084
—0,0010
—0,0008
—0,0132
—0,0027
—0,0036
—0,0050
—0,0131
-0,0055
—0,0027
—0,0064
—0,0056
—0,0634
-0,0043
—0,0062
-0,0093
—0,0019
—0,0048
—0,0108
—0,0060
—0,0272
—0,0023
—0,0108
-0,0047
—0,0009
—0,0027
-0,0073
—0,0010
Proper
Motion.
+0,004
+0,007
—0,006
Logarithms of
+0,025
-0,033
+0,020
+0,007
+0,001
+0,006
+0,003
—0,048
+0,004
—0,006
—0,025
+0,015
—0,050
+0,004
+0,005
+0,002
+0,011
+0,015
—0,008
+0,011
+0,005
4-0,006
0,000
+0,033
+0,003
—0,004
+0,007
+0,004
+0,003
+0,002
a
b 1
+7-9^57
-8.8572
7.9692
8.8506
8.2026
9.0833
8.0524
8.9282
8.1602
9.0330
7.9935
8.8650
8.3240
9.1941
8.4944
9-3577
8.2769
9.1373
8.0729
8.9270
8.0161
8.8586
8.0955
8.9322
7.9974
8.8338
8.0933
8.9255
8.3696
9,1969
8.0000
8.8247
8.0879
8.9099
8.1149
8.9336
8.1235
8.9398
8.x 124
8.9236
8.2044
9.0128
8.0151
8.8234
8.2558
9.0613
8.0568
8.8619
8.2065
9.0085
8.0723
8.8691
8.2346
9.0296
8.3337
9.1270
8.0782
8.8709
8.6915
9.4804
8.0582
8.8445
8.0942
8.8797
8.1524
8.9375
8.0333
8.8184
8.0680
8.8527
8.1835
8.9598
8.0992
8.8737
8.3785
9.1512
8.0498
8.8178
8.1905
8.9578
8.0806
8.8458
8.0831
8.8457
8.0566
8.8191
8.1314
8.8933
+8.1695
—8.9302
e
d 1
+C.5613
-7.5730
0.5544
-7.5269
0.0148
+8.1258
0.3023
+7.8492
0.1335
+8.0581
0.5690
-7.6297
0.7718
—8.2813
0.87x8
-8.4754
0.7389
—8.2196
0.3036
+7.8685
0.5634
-7.6249
0.2963
+7.8994
0.5337
-7^0x8
0.6150
-7.8871
0.7735
-8.3276 ,
0.5x65
-7.2034 j
0.6046
-7.8548
a6205
-7.9214 I
0.2855
+7.9387
0.3074
+7-9040
0.6683
—8.0902 1
0.5140
—7.1806
0.0706
+8.1697 :
0.5671
-7.6853
0.6658
-8.0894
0.5737
-7.7314
0.1391
+8.1315
9,8637
+8.2737
+0.5754
-7.7444 1
-0.4542
+8.6810
+0.5496
-7.5872
1
0.5827
-7.7903
0.6232
-7.9655
0.4809
+6.5568 !
0.5585
-7.6517
1
0,6372
— 8.0240
0.5780
-7.7770
0.7472
-8.3*59
0.4908
-6.3390
0.6360
— 8.0290
0.5516
-7.6236 ^
0.4117
+7.6256
0.5029 ' — 6.98I7
0.593s ; -7.8659 ;
+0.2976 +7.973*
No.
6346
6347
634«
6349
6350
6351
6352
6353
^354
6355
6356
6357
6358
6359
6360
6361
636a
6363
6364
6365
6366
6367
6368
6369
6370
6371
6372
6373
6374
6375
6376
6377
6378
6379
6380
6381
6382
6383
6314
6385
6386
6387
6388
6389
6390
North Polar
Distance,
Jan. I, 1850.
//
113 18 24,6
111 10 15,5
33 4 3*3
51 13 28,6
37 45 5«»o
115 38 14,6
155 o 9,9
163 9 3,1
151 13 20,7
51 21 13,6
"3 58 »»7
50 27 44,9
X04 42 7,8
128 27 40,3
155 13 3M
99 " *7.5
"5 47 3.5
"9 49 54.6
49 " 59»4
51 46 11,9
140 14 28,8
98 25 2,9
34 53 *4.5
115 9 29,8
139 46 55.»
117 8 22,3
37 56 35.6
29 25 41,1
117 37 27,9
12 34 28,2
109 45 30,9
119 46 46,1
130 33 37.1
88 5 J3.8
112 32 35,4
133 50 12^
118 26 7,3
152 21 1,9
91 ^ 54.8
133 35 37»o
no 25 58,0
69 35 36,3
94 54 X9.«
122 52 0,2
50 29 2,8
Annual
Prec€B.
u
-2,61
2,61
2,62
1,65
2,66
2,67
2,68
2,72
a.74
2,78
1.85
2.89
1.89
2,92
».95
a.97
*.99
3,01
3.03
3»o^
3,08
3.08
3»>o
3,10
3.n
3.j6
3.«8
3.«9
3»i9
3,22
3.»4
3.»4
3.»5
3»»5
3.»5
3.31
3.3*
3*34
3.37
3.38
3.39
3.41
3.4a
3.4a
3.43
SecVar.
u
-0,527
0,518
0,150
0,290
0,197
0.536
0.855
1,076
0,792
0,291
0,528
0,286
0.493
0.595
0,856
0474
0,580
0,602
0,278
0,293
0,671
0.471
0,170
0.53a
0,667
0,540
0,198
0,105
-0,542
-I-04IO
—0,510
0.551
0,605
0,436
0,521
0,624
0,544
0,804
0.445
0,622
0,512
0,371
0,458
0,564
—0,285
Proper
Motion.
t4
+0.34
+0,02
+0,07
— 0,02
+ i.«3
—0,28
+0,01
+0,09
4*0,22
+0,09
+0,15
0,00
+0,23
+0,20
+0,06
— 0,10
— 0,06
—0,28
4-0,28
4-0,24
4-0,03
—0,03
4-0,06
4-0,14
—0,02
—0,01
4-0,20
4-0,01
+0,05
4-0,19
4-0,15
+0,35
4-0,08
—0,07
Logarithms of
.7.7924
-8.6684
-0.0285
-9.9819
-0.0209
+8.5752
+9-854*
+9-9i5»
4-9<8i92
—9.9811
+7.7482
-9.9844
—9.2271
+94403
4-9.8550
-9.4320
+9-3545
+9-4771
—9.9888
-9-9789
4-9.6831
-9-4544
—0.0247
4-8.4346
4-9.6759
4-8.8082
—0.0193
—0.0306
4-8.8651
—0.0245
-8.8739
4-9.0546
+9-494*
—9.6689
—8.3522
+9-5683
4-8.9445
4-9.8274
-9.6177
4-9.5628
-8.7966
-9.8752
-9-5417
+9.2310
—9.9830
+8,
4-8,
+8.
4-8.7121
4-8.6726
—9.0388
—8.9171
—9.0212
+8.7608
4-9.0833
4-9.1136
4-9.0782
-8.9372
4-8.7618
—8.9626
+8.5635
4-8.9570
4-9.1260
!-3739
L9401
1.9828
8.9939
■8.9752
-f- 9.0722
4-8.3520
— 9.1032
4-8.8181
4-9.0755
4-8.8569
—9.0964
—9.1412
4-8.8679
-9.1949
+8.7370
+8.9049
4-9.0222
-7.7326
4-8.7932
4-9.0582
4-8.8972
4-9.1685
+7.5150
-f 9.0650
+8.7715
-8.7735
4-8.1632
+8.9663
-9.0365
<f
-0^.170
0^.172
04178
04226
04255
04268
04282
04349
04377
04439
0-4553
04610
04612
04654
04701
04727
04753
04785
04809
04859
04886
04887
04915
0.4918
0.4948
0.5000
0.5017
0.5034
0.5040
0.5077
0.5102
0.5110
0.5113
0.5114
0.5118
0.5200
0.5217
0.5234
0.5280
0.5287
0.5307
0.5333
0.5334
0.5340
-0.5351
.9.9963
9.9963
9.9963
9.9962
9.9961
9.9961
9.9961
9.9960
9-9959
9.9958
9.9956
9-9954
9-9954
9-9954
9-9952
9.9952
9-9951
9.9951
9.9950
9-9949
9.9948
9.9948
9.9948
9-9947
9.9947
9-9945
9-9945
9-9944
9-9944
9-9943
9.9943
9-9942
9-9942
9.9942
9.9942
9-9940
9.9940
9.9939
9-9938
9*9938
9-9937
9.9936
9.9936
9.9936
.9.9936
2335
2340
2339
2341
2338
• ■ • •
2342
• • ■ •
2343
2348
2344
2346
2345
• • • ■
2349
2347
2351
2350
2355
Taylor.
131
139
137
11.2154
iiL233i
iiL2332
143
141
153
144
142
149
146
147
160
157
155
159
170
162
161
167
164
166
176
169
175
181
177
183
n.2155
iL2i56
U1.2335
iii.2338
ii.2159
iii*23 367827
7811
7818
7785
7771
7797
• m • •
7825
ii.21587813
ii.2i6o
m.2339
iiL2340
U1.2342
▼-3 145
iL2i6i
ii.2i62
▼.3148
ii.2163
iiL2344
1112346
111.2345
il.2165
iL2i64
iii.2348
ii.2i66
iil.2352
iu.2350
iil.2353
ii.2i68
il.2167
11.21 69
7830
7829
7833
7842
7835
7849
7853
7846
7852
7863
7841
7859
Bris.
bane.
6458
6456
6466
6468
6467
6474
6477
7844 6482
7866
6491
6489
6493
VariooB.
M 742
G2607
G 2612
J 473
M743
G 2623
J 474
G 2627
G 2629
G 2634
W990
M744.J475
G2638
G 2642
G2655
M745
J 476
M746
285
No.
6391
6392
6393
6394
639s
6396*
6397
6398*
6399
6400*
6401
6402
6403*
6404
6405
6406*
6407
6408*
6409
6410*
641 1
6412
6413*
6414*
641 s
6416*
6417
6418*
6419
6420
6421
6422*
6423*
6424*
6425
6426
6427
6428
6429
6430
6431*
6432
^433
6434
6435*
"286
Constellation.
5 Lyne «*
6LynB Ji
Dnconis
7Ly™ C*
46 Draconis c
Sagiittarii
Ill Herculis
Telescopii x
29 Sagiittarii
Sagittarii
Sagittarii
Telescopii
Sagittarii
hyrtR
Pavonis x
CoronsB Aust. ....
30 Sagittarii
Sagittarii
Pavoms
Draconis
Pavonis
Telescopii
Sagittarii
Sagittarii
31 Sagittarii
Sagittarii
Urse Minoris ....
7 Aquilse
Draconis
8 AqniUe
Draconis
Sagittarii
UrssB Minoris ....
Sagittarii
Pavonis ^
8 Lyne yi
9 Lyne y^
Draconis
10 Lyne /3
Payonis
Draconis
33 Sagittarii
Telescopii
32 Sagittariui y^
Coronse Aust
Mag.
S
S
6
S
7
5*
Si
6
7
6
7
6
6
6
7
6
6
6
6
7
6
7
6
5
6*
7
6
7
6
6
6
Si
3
6
7
6
6
S
6
Right
Ascension,
Jan. I, 1850.
h m ■
18 39 24,60
39 36.3s
39 37.ao
39 38,29
39 43.5 »
40 15,69
40 24,07
40 45.47
40 45»99
41 9»93
41 »7.55
41 19,62
41 19,65
41 »5.X9
41 28,09
41 35,88
41 49,48
4* 7.H
4a »5.H
42 31,81
4» 44.39
4» 5847
4,68
S.87
7.61
9.»9
10,68
i3.a3
".55
29,68
37."
44,62
4«.»5
56.39
44 J.09
44 10.58
44 16,66
44 18.38
44 3».5S
44 S^AS
44 5i.7»
45 *.»'
45 5.9*
45 6,77
18 45 13,12
Annoal
Preces.
+1,986
2,062
0,530
2,062
1,162
3.750
2,642
4.77*
3.561
3.630
3.739
4,760
3.865
1,916
6,232
4.150
3,611
3.750
7.H3
0,711
6,811
4,639
3.815
3.857
3,604
+3.735
—8,021
+3.149
1.339
3.151
1.546
+ 3.767
-7,705
+3.896
S.784
2,230
1,239
1.583
2,213
+6,137
—0,660
+3.588
4.588
3.615
+4.079
SecVar.
Proper
Motion.
—0,0010
—0,0009
—0,0087
— 0,0009
—0,0040
—0,0061
—0,0010
—0,0166
—0,0049
—0,0054
—0,0062
—0,0168
—0,007a
—0,0012
—0,0418
—0,0109
-0,0053
—0,0064
—0,0643
-0,0077
—0,0566
—0,0158
—0,0071
—0,0074
-0,0055
—0,0064
—0,2963
—0,0027
-0,0034
—0,0028
—0,0024
—0,0068
—0,2826
—0,0079
—0,0350
—0,0007
—0,0007
—0,0022
—0,0008
—0,0431
—0,0262
—0,0056
—0,0159
—0,0058
—0,0100
+0,002
+0,002
+0,003
—0,002
+0,010
+0,006
+0,003
+0,006
—0,013
+0,027
-0,003
+0,001
—0,008
+0,124
—0,018
+0,005
—0,002
+0,006
0,000
-0,043
—0,003
—0,002
+0,002
+0,052
+0,006
—0,013
+0,002
+0,019
Logarithms of
a
b
+8.1695
8.1596
8.3965
8.1599
8.3063
8.1176
8.0897
8.2850
8.1001
8.1120
8.1271
8.2893
8.1451
8.2027
84947
8.2085
8.1166
8.1372
8.5998
8.4029
8.5717
8.2868
8.1559
8.1621
8.1290
8.1456
9.0261
8.0976
8.3170
8.1004
8.286a
8.1558
9.0201
8.1763
84658
8.1809
8.1806
8.2871
8.1871
8.5181
8.5922
8.1459
8.2997
8.1510
+8.2172
•8.9298
8.9177
9-1545
8.9176
9.0630
8.8684
8.8390
9.0303
8.8454
8.8529
8.8667
9.0285
8.8843
8.9409
9-13H
8.9448
8.8505
8.8680
9.3292
9.1293
9.2960
9.0087
8.8767
8.8827
8.8493^
8.8656
9-7458
8.8169
9.0349
8.8168
9.0014
8.8698
9-7834
8.8882
9.1769
8.8905
8.8892
8-9953
8.8930
9,2209
9-»949
8.8469
9.0000
8.8512
■8.9163
+0.2981
0.3142
9.7240
0.3143
0.0654
0.5740
04220
a6787
0.5517
0.5599
0.5728
0.6777
0.5871
0.2824
0.7947
0.6284
0.5576
0.5740
0.8539
9.8518
0.8332
0.6664
a58i5
0.5862
0.5567
+0.5722
— a9042
+04982
a 1268
04984
0.1892
+0.5760
—0.8868
+a59o6
0*7622
0.3483
0.3500
0.1994
0.3449
+0.7880
-9-8197
+0.5549
0.6617
0.5593
+0.6106
+7.9727
+7.9436
+8.3449
+7.9438
+8.2217
-7.7790
+7.5801
—8.1831
-7.6443
-7.704a
-7.7832
—8.1864
-7.8585
+8.0221
-84600
—8.0330
-7.6963
-7.7992
-8.5783
+8.3441
-8.5464
—8.1714
-7.8489
-7.8728
-7.7043
-7.7999
4-9.0230
-6.8743
+8.2183
—6.8844
+8.1657
— 7.8265
+9.0169
-7.9024
«<- 84201
+7.9128
+7.9094
+8.1622
+7.9155
—84816
+8.5669
-7.7107
-8.1786
-7.7415
—8.0023
1
I
No.
6391
6392
6393
6394
^395
6396
6397
639S
6399
6400
6401
6401
6403
64x24.
6405
6406
6407
6408
6409
6410
64x1
64x2
6413
6414
6415
6416
6417
641S
6419
6420
6421
6422
6423
6424
6425
6426
64*7
6428
64*9
6430
6431
643a
6433
6434
6435
North Polar
Disttnce,
Jan. I, 1350.
O I M
50 32 30,1
52 32 524
27 23 58,8
5* 33 *7.9
34 36 '40,6
117 17 29^
7« 58 53.6
42 16 24,3
10 29 26,4
13 I 9>2
16 56 xo,7
42 6 12,4
21 7 »i.5
48 43 1.5
57 24 48,9
31 5» 39.7
12 19 42,7
17 20 9,3
62 6 51,3
29 6 38,7
60 38 45,0
40 3 20,6
19 32 49,0
20 54 20,7
" 5 3i»3
16 49 2,8
6 45 "»4
93 »5 4».i
37 xo 29,9
93 a9 X3»7
40 43 58.»
1x7 56 14,0
6 56 42,7
122 9 34,2
154 " 13.3
57 21 22,9
57 37 M
41 24 xi,o
56 48 29,7
156 50 3S,o
19 22 3,6
XXI 32 14,0
139 xo 29,5
1X2 55 23,8
1*7 34 3»o
Annual
Preoes.
M
43
.45
.45
.45
.51
.5*
.55
.55
.58
.59
,60
,60
,6x
.61
,62
M
.67
,68
.70
.7*
.74
.75
.75
.75
.75
.76
.76
.77
.78
.79
,8x
,81
.82
.83
.84
.85
.85
.87
,90
,90
.9a
.9*
3.9*
3.93
SecVar.
//
—0,285
0,296
0,076
0,296
0,167
0.539
0,379
0,685
0,5x1
0,52X
0.537
0,683
0,555
0,275
0,894
0,610
0,5x8
0,538
1,024
0,X02
0,976
0,665
0,547
0,553
0,5x6
-0,535
■fi.«49
-0,451
o,x92
0,45 X
0,22X
-0,539
-fx.xo3
-0,558
0,828
0,3x9
0,320
0,227
0,317
—0,878
+0,094
-0,5x3
0,656
0,5x9
-0,583
Proper
Motion.
It
—0,08
—0,07
•0,09
0,00
—0,12
+0,29
o^oo
+0,X2
+0,2X
+0,08
+0,26
+0,03
+0,01
4-0,03
— o,xx
-1-0,24
■f0,02
-1-0,03
-0,03
+0,50
— 0,02
— o,ox
+0,02
+0,25
-1-0,09
-0,04
-1-0,13
— o,ox
—0,06
Logarithms of
—9.9829
-9.9747
—0,03 XX
-9.9747
—0.0242
+8.8x82
-9.8556
+9.7XOX
-8.7924
—8.1644
+8.7694
+9.7073
+9.X367
— 9.989 X
+9.870X
+9-5*31
—84440
+8.8x95
+9.9043
—0.0293
+9.8939
+9.6763
+9.0294
+9.12x2
—8.5132
+8.7474
— 0.0XX4
-9-5735
—0.0x90
-9-57*3
— 0.0XX7
+8.8842
— o.oxx6
+ 9.x 906
+9.84x8
-9.95x7
-9.9504
—0.0099
-9.9544
+9.8640
—0.0291
—8.6405
+9.6612
—8.2480
+9-4047
—9.0364
—9.0194
-9-1839
—9.0x96
-9.X52X
+8.9038
-8.7344
+9-1459
+8.7920
+8.8442
+8.9094
+9.X508
+ 8.967 X
-9.074X
+9.2205
+9.08x0
+8.8385
+8.9239
+9.24x7
—9.2074
+9.2429
+9-i55«
+8.9645
+8.9823
+8.8473
+8.9266
—9.2695
+8.0496
-9-1757
+8.0597
-9.X564
+8.9488
-9-»755
+9.0062
+9.235X
—9.0x42
— 9.012X
-9.1587
—9.0242
+9.2524
—9.2636
+8.8554
+9.X70X
+8.88x8
+9-0774
<f
-0.5355
0.5376
0.5378
0.5380
0.5389
0.5447
0.5462
0.5500
0.5 50 x
0.5542
0.5556
0.5559
0.5559
0.5569
0.5574
0.5587
0.561 1
a564x
0.5655
0.5682
0.5704
0.5727
0.5737
0.5739
0.5742
0.5745
0.5747
0.5751
0.5765
0.5779
0.5791
0.5803
0.5809
0.5822
0.5830
0.5845
0.5855
0.5858
0.588 X
a59xx
0.59XX
0.5928
0.5934
0.5935
-0.5945
-9.9936
9-9935 P357
9-9935
I
2356
9-9935
9.9934 »36o
9-9933
9.9932
9-9931
9-9931
9.9930
9.9929
9.9929
9.9929
9.9929
9.9929
9.9928
9.9927
9.9926
9.9926
9.9925
9.9924
9.9923
9.9923
9.9923
9.9923
9.9923
9.9923
9.9922
9.9922
9.992 X
9.9921
9.9920
9.9920
9.9920
9-9919
9.9919
9.9918
9.99x8
9.99x8
9.9916
9.9916
9.9916
9.99x5
9-9915
■9.99x5
2358
*354
2352
1353
2370
2359
236X
2362
24x2
2367
2368
2369
2382
2363
2364
184
187
Tftylor.
11.2x70
iL2X7i
Brit-
baae,
189
195
192
185
191
X96
202
205
206
213
2x4
2x5
2x0
2X1
IU.2355
112x72
11.2x73
▼.3x49
iL2i74
i7.x2947886
▼.31517870
7885
▼.3x53
iL2i75
▼.3x54
iL2X76
iiL2358
111.2359
1112361
iiL2362
U.2X77
11.2x78
V.3X56
il.2X79
▼.3x57
7875
7867 6502
7887
7856 6503
788X
7893
7848
7857
7888
7899
7898
7900
7903
7902
7879
7880
6506
65x1
6505
6510
6516
65x8
6520
79046523
79x2 ....
7908,6524
Vaiioiu.
G2658
M747
G2664
M748
G2670
M749
G2708
G2671
G 2672
G2712
G2677
B40
M 750
M751.J477
287
Ko.
6436
6437*
6438
6439
6440
6441
6442
6443
6444
6445*
6446*
6447*
6448
6449*
6450
6451
6452
6453
6454
6455*
6456
6457
6458
6459*
6460
6461
6462*
6463*
6464
6465*
6466
6467
6468*
6469
6470
6471
6472
6473
6474
6475*
6476
6477
6478*
6479*
6480*
~288
Conttellaiion.
Pavonii 00
Sagittarii
112 Herculis
Sagittarii
34 Sagittarii c
35 Sagittarii y'
Corons Aufft
TeleBcopii A
Coronae Aust
Sagittarii
Sagittarii
Sagittarii
Sagittarii
Pavonis..
Sagittarii
62 Serpentis
Draconit
113 Herculis
36 Sagittarii 0i
Sagittarii
II Lyrae i^
Coronas Aust. ....
Coronie Aust. . . $
Sagittarii
63 Serpentis 9
37 Sagittarii ^
Serpentis
47 Draconis 9
9 Aquilae
Sagittarii
12 Lyrae.. ..
Sagittarii
Lyrae. . . •
Draconis
Draconis
64 Serpentis
Pavonis
Lyrae ....
Sagittarii
13 Lyrae.. ..
^
Draconis
Draconis
50 Draconis
Sagittarii
Lyre ....
Mag.
Si
7
Si
7
3
S
6
6
6
7
7
6
6
6
7
6
5
S
6
7
Si
6
Si
6i
4i
4
5
S
Si
7
S
7
6
5
6
6
6
6
7
S
6
6
5
7
Si
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
h m ■
•
18 45 15.29
+5.377
45 18,09
3.74X
45 52,00
2,561
4S 54.17
3,809
45 57,88
3.7*3
46 2,90
3,623
46 24.41
4.340
46 27,23
4.817
46 29,76
4.077
46 3S.7I
3.816
46 45.09
3.885
46 55
3,460
46 55.82
3,636
47 »8.i3
6.471
47 »9.79
3.63s
48 8,79
*.9*3
48 i3»o*
1.349
48 a 5.14
».530
48 25,59
3.568
48 a9i07
3.857
48 29,22
2,093
48 361"
4.065
48 36,H
4,066
48 43.63
3.863
48 45.78
a.979
48 46,61
3.580
48 47.15
a.979
48 58,99
0,878
49 i.8a
3,209
49 8,93
3.682
49 15.63
2,097
49 16,53
3.56*
49 ".87
■fa.197
49 28,82
-1.457
49 30.41
+ 1,485
49 43.94
3.017
49 47.58
5.747
SO 3.75
1.919
50 35.»5
3.77*
50 46,11
1,822
50 49,72
1.587
51 944
4-1,040
51 10,70
- 1.883
51 ".74
+3.683
18 51 23,15
+2.233
SecVar.
■
■0,0282
■0,0068
' 0,00 10
•0,0075
•0,0068
•0,0060
•0,0132
■0,0197
•0,0102
•0,0077
•0,0084
•0,0048
■0,0062
0,0539
•0.0062
-0,0020
•0.0037
•0,0010
■0,0059
■0,0083
•0.0010
•0.0105
•0.0105
•0,0085
•0,0023
•0.0060
•0,0023
•0,0073
0,0034
•0,0069
•0,0010
0,0059
0,0008
-0,0459
•0,0029
•0,0024
•0,0389
•0,0013
•0,0079
•0,0016
•0,0025
•0,006 1
•0.0587
•0,0071
-0,0009
Proper
Motion.
■
—0.048
4* 0.00 1
-|-o,oo6
+0,009
0,000
—0,005
+0.004
+0,007
+0,013
+0,005
+0,005
+0,001
-f 0,002
• • • • t «
—0,010
+0,003
+0,003
+0,003
4-0,008
4-0,010
+0,002
—0,014
+0,008
+0.003
-0,031
+0,015
+0,003
—0,001
—0,018
Logarithms of
+84227
8.1674
8.1529
8.1825
8.1714
8.1595
8.2712
8.3496
8.2289
8.1901
8.2015
8.1504
8.1693
8.5818
8.1743
8.1458
8.3621
8.1798
8.1750
8.2131
8.2426
8.2463
8.2465
8.2162
8.1496
8.1794
8.1498
84412
8.1533
8.1949
8.2489
8.1818
8.2342
8.7121
8.3517
8.1573
8.5155
8.2847
8.2193
8.3070
8.3465
84364
8.7634
8.2127
+8.2459
-9.1216
8.8657
8.8457
8.8750
8.8632
8.8506
8.9588
9.0368
8.9156
8.8759
8.8858
8.8331
8.8519
9*593
8.8516
8.8170
9.0326
8.8484
8.8436
8.88 1 1
8.9106
8.9132
8.9134
8.8820
8.8151
8.8447
8.81 5 1
9.1047
8.8163
8.8568
8.9098
8.8426
8.8941
9.3710
9.0104
8.8140
9.1716
8.9384
8.8683
8.9544
8.9934
9.0804
94072
8.8562
-8.8879
+0.7306
0.5729
04084
0.5808
0.5709
0.5590
0.6375
0.6827
0.6103
0.5816
0.5894
0.5390
0.5606
0.8 1 10
a56o5
04659
0.1 301
04032
0.5525
0.5862
0.3208
0.6091
0.6092
0.5869
04741
O.SS39
04741
9-9436
0.5063
0.5661
0.3215
0.5517
+0.3418
—0.1635
+0.1717
04796
0.7594
0^832
0.5765
0.2605
0.2007
+0.0170
-0.2747
+a5662
+0.3490
—8.3620
-7.8254
+7.7"!
-7.8735
—7.8205
-7.7488
—8.1138
—8.2527
—8.0136
-7.8845
-7.9*42
—7.6050
-7.7675
-8.5519
-7.7711
+7.1952
+8.2633
+7.7619
—7.7263
-7.9251
+8.0199
—8.0284
—8.0289
-7.9309
+6.9946
-7.7396
+6.9947
+8.3752
-7.1751
—7.8220
+8.0254
-7.7285
+7.9793
+8.6947
+8.2393
+6.7689
—8469s
+8.1053
-7.8945
+8.1468
+8.222X
+8.3615
+8.7489
-7J4II
+7.9787
No-
North Polar
Distance,
Jan. I, 1850.
Annual
Preces.
SecVar.
Proper
Motion.
Logarithms of
•
Tftylor.
•
7895
7911
79x5
7918
7920
79 H
7910
7916
7923
7925
Bxis.
6522
6527
• • • ■
6530
6528
6532
Various.
6436
6437
6438
6439
6440
6441
6442
6443
6444
6445
6446
6447
6448
6449
6450
6451
6452
6453
6454
6455
6456
6457
6458
6459
6460
6461
6462
6463
6464
6465
6466
6467
6468
6469
6470
6471
6472
6473
6474
6475
6476
6477
6478
6479
64«o
•
y
ef
<f
0 1 II
150 23 22,4
"7 3 57»9
6845 0.5
119 23 50,2
116 28 38,9
112 51 8,9
134 6 13,0
143 7 38.4
127 31 43,6
119 39 18,8
121 52 27,9
106 33
113 21 29,0
158 57 ",8
113 19 58,0
83 34 1,3
37 «3 ".X
67 3» 15.5
no 50 48,9
121 0 48,8
53 " A4A
"7 15 49»4
"7 17 50.7
"I 13 47.3
85 59 ",9
III 17 53,2
85 59 16,8
30 47 38.3
96 2 10,0
"5 4 ^3.9
53 X7 18,3
"o 37 5.4
56 13 9.'
16 5 22,1
39 »8 35,2
87 39 H.3
153 59 3i»5
48 35 13.1
118 14 54,5
46 14 59.3
41 19 33.0
3» 4» 9.7
14 44 49,7
"5 9 5.»
57 17 io,»
11
-3.93
3.94
3.99
3.99
4.00
4,00
4.03
4,04
4.04
4.05
4,06
4,08
4.08
4."
4,13
4.18
4.19
4.»i
4,21
4.»x
4.ax
4,22
4,22
4.»3
4.H
4,24
4**4
4.»5
4,26
4.27
4*28
4.28
4.29
4.30
4.30
4,32
4.32
4.35
4.39
4.41
\
4.41
4.4*
4.4^
4.4^
-4.46
—0,769
0.535
0,366
0.544
0.532
0,518
0,620
0,688
0,582
0.545
0.555
0,494
0,519
0,924
0,519
0,417
0,192
0,361
0,509
0,550
0,299
0,580
0,580
0,551
0,425
0,510
0,425
0,125
0,457
0,525
0,299
0,508
-0,313
+0,208
—0,212
0,430
0,818
0,273
0,537
0,259
0,226
—0,148
+0,268
-0,524
-0,318
u
—0,18
-0,07
+0,08
—0,02
+0,21
—0,29
+0,13
-0,03
+0,13
+0,06
—0,06
0,00
—0,02
+0,21
—0,10
0,00
—0,12
0,00
+0,02
-0,04
+0,05
—0,01
-0,13
— 0,01
+0,42
-0,08
0,00
+0,12
—0,02
+0,10
+ 9.8049
+8.7767
—9.8806
+9.0124
+8.6857
—8.2878
+9.5683
+9.7187
+94023
+9.0314
+9.1720
-9.1370
—8.0086
+9-8794
-8.0374
-9.7330
—0.0176
—9.8890
—8.7604
+9.1202
-9.9699
+9.3918
+9-3931
+9-1326
—9.7001
—8.6929
—9.7001
—0.0260
-9.5169
+8.3222
-9.9694
-8.7938
-9.9561
—0.0248
—0.0128
-9-6753
+9.8372
-9.9874
+8.9004
-9.9948
— 0.0083
—0.0233
—0.0226
+8.3365
-9.9504
+9.2319
+8.951 1
—8.8576
+8.9897
+8.9485
+8.8893
+9.1460
+9.2069
+9.0890
+8.9996
+9-0293
+8.7627
+8.9065
+9.2831
+8.9111
-8.3686
—9.2209
-8.9037
+8.8730
+9-0342
-9.0995
+9.1053
+9.1057
+9.0390
—8.1696
+8.8849
—8.1697
—9.2606
+8.3488
+8.9551
-9.1055
+8.8758
-9.0751
-9-3x35
—9.2187
-7.9446
+9.2872
-9.1564
+9.0155
-9.1817
— 9.2180
—9.2702
-9.3307
+8.9740
—9.0798
-0.5949
0.5953
0.6006
0.6010
0.6015
0.6023
0.6057
0.6061
0.6065
0.6074
0.6088
0.6103
0.6105
0.6153
0.6156
0.6214
0.6220
0.6238
0.6239
0.6244
0.6244
0.6254
0.6255
0.6265
0.6269
0.6270
0.6270
0.6288
0.6292
0.6302
0.6312
0.6313
0.6322
0.6331
0.6333
0.6353
0.6358
0.6381
0.6426
0.6441
0.6446
0.6473
0.6475
0.6478
—0.6492
-9.9915
9-99^5
9.9912
9.9912
9.9912
9.9912
9.9910
9.9910
9.9910
9.9910
9-9909
9.9908
9.9908
9.9906
9.9906
9.9904
9.9903
9.9902
9.9902
9.9902
9.9902
9.9902
9.9902
9.9901
9.9901
9.9901
9.9901
9.9900
9.9900
9-9899
9.9899
9.9899
9.9898
9.9898
9.9898
9.9897
9.9897
9.9896
9.9893
9.9893
9-9892
9.9891
9.9891
9.9891
—9.9890
V.3155
M752,J478
M7S3.J479
A
B.F 254^
G 2699
M754
M755.J480
P816
M756
L 19
B.F2577
G2709
G2711
Air>- (G)
G2718
G 2720
G2726
L 19
2371
....
2365
2366
224
217
218
219
U.2182
iy.1306
ii.2180
U.2181
7.3158
V.3159
▼.3160
222
225
iL2i83
7927
7897
• . . .
2374
228
232
iii2366
ii.2184
2378
2372
239
231
ii.2i86
ii.2185
• • • • • •
7936
• • • •
793"
7941
6543
6542
2380
243
iii.2368
V.3165
V.3164
• • • • • •
• • • a
230
2376
2373
2377
2386
2375
236
233
237
249
240
ii.2i88
ii.2187
ii.2189
ii.2192
ii.2190
7943
2383
• . . •
2381
247
238
iL2i9i
iiL2369
2379
245
ii.2193
7924
6546
■ • • •
2389
• 0 • •
246
252
254
iv.1312
iil237i
iii.2372
7948
2404
279
iii.2376
7956
2388
1
B»A%C»
(20)
289
No.
6481
6482
6483
6484
6485
6486
6487
6488
6489
6490
6491
6491
6493
6494
649 s
6496*
6497
6498
6499
6500
6501
6502*
6503
6504*
6505*
6506
6507
6508
6509*
6510
6511
6512*
6513
6514
6515
6516
6517*
6518
6519*
6520
6521
6522
6523
6524
6525
290
Constellation.
PavoDJB
10 Aquibe
1 1 Aquils
Coronae Anst. . . (
Sagittaiii
Pavonis
13 Aquils e
Sagittarii
38 Sagittarii (
Sagittarii
i4Lyrs y
12 AquiUe
Lyrs
Pavonifi
Lyrs
48 Draconis
15 Lyras A
Telescopii p
Sagittarii
Draconis
14 Aquilee g
Sagittarii
Tdescopii
Sagittarii
Sagittarii
Sagittarii
39 Sagittarii 0
Draconis
Octantis
52 Draconis i;
Coronae Anst. ..y
Sagittarii
Sagittarii
Draconis
Sagittarii
Lyrae
Aquilae
15 Aquilae h
Sagittarii
16 Lyrae
40 Sagittarii r
49 Draconis ........
Coronae Aust. . . i
Sagittarii
Sagittarii
Mag.
6
6
6
6
6
3i
7
3*
6*
3
Si
6
Sh
6
5
6
6
6
6
6
7
6
8
7
6
4i
Si
6
5
5
7
7
7i
7
6
6
Si
4
6
5
6i
7
Right
Ascension,
Jan. I, 1850.
18
18
m ■
I 40,88
1 53»7a
2 11,35
2 29,40
» 34.97
» 43.4S
2 49,01
a S9.19
3 4»i4
3 i6»73
3 20,01
3 40,29
3 ShSO
3 56,64
4 9A9
4 12,66
4 a^S
4 »7»»9
4 46189
4 S9»84
5 0.53
5 ",oS
5 i9»95
5 »ii7S
5 34.15
5 37.43
5 41.47
5 45.73
5 57,15
6 13,12
7»
,89
;6 16,
6 16,
;6 27,47
6 42,49
;6 5842
7 0.3a
7 1.39
7 a.55
7 6
7 ".15
7 34.45
7 45.10
7 53.97
7 56,71
8 3.96
Annual
Preces.
+S.738
».753
2,760
4.156
3,621
7,023
2,725
3.43"
3.815
3.679
2,242
3,206
1,961
6,396
2,018
1,021
2,261
4.767
3.859
0,991
3.159
3.615
4*648
3.588
3,689
4.539
3.594
0,610
-1-8,287
-0,717
+4,058
3.798
+3,672
—1,416
-1-3.745
1,640
3.^67
3,167
3.439
1,695
3.756
1,191
4.185
3,613
-^■ 3.784
Sec Var.
—0,0402
—0,0015
—0,0016
—0,0138
—0,0068
—0,0768
—0,0015
—0,0052
—0,0088
—0,0075
—0,0009
—0,0038
- 0.9^1 3
-0,0593
—0,0012
—0,0066
—0,0009
—0,0223
-0,0095
—0,0070
-0,0035
—0,0072
—0,0206
—0,0068
—0,0078
—0,0189
—0,0069
—0,0113
—0,1306
—0,0341
—0,0121
—0,0090
—0,0077
—0,0518
—0,0086
—0,0026
—0,0037
—0,0037
—0,0057
—0,0023
—0,0088
—0,0056
—0,0143
—0,0074
—0,0092
Proper
Motion.
-0,031
0,000
+0,003
+0,016
—0,009
—0,027
—0,002
+0,007
+0,003
—0,001
+0,002
+0,001
+0,003
—0,003
+0,002
+0,017
—0,002
+0,003
+0,005
—0,026
+0,025
+0,006
+0,009
+0,014
+0,015
+0,008
+0,003
+0,005
• • • ■ • • '
+0,017
—0,001
—0,002
—0,001
—0,007
—0,002
Logarithms of
+8.5309
8.1877
8.1896
8.3110
8.2164
S.6866
8.1974
8.2001
8.2475
8.2293
8.2607
8.1918
8.309S
8.6304
8.3029
8^.649
8.2662
841 18
8.2663
84759
8.2010
8.1377
8.3994
8.2348
8.2487
8.3836
8.2379
8.5370
8.8245
8.6987
8.3089
8.2692
8.2534
8.7696
8.2670
8.3882
8.2165
. 8.2166
• 8.2328
8.3806
8.2730
84670
8.3422
8.2572
+8.2806
-9.1703
8.8252
8.8246
8.9434
8.8480
9.3170
8.8271
8.8283
8.8750
8.8550
8.8860
8.8142
8.9306
91505
8.9212
9.0828
8.8829
9.0276
8.8795
9.0873
8.8123
8.8476
9.0080
8.8432
8.8554
8.9899
8.8437
9.1421
94282
9.3002
8.9099
8.8701
8.8530
9.3672
8.8625
8.9834
8.8115
8.8115
8.8272
8.9742
8.8637
9.0562
8.9303
8.8450
•8.8674
+0.7587 —84844
04398 +7.5614
04409 +7.5555
0.6290 —8.1390
0.5588 —7.8065
0.8465
04354
0.5355
0.5826
0.5657
0.3507
0.5060
0.2925
0.8059
0.3048
0.0091
+8.3915
0.3542
+7.9896
0.6783
-8.3115
0.5865
-7.9815
9.9959
+84044
04996
-7.0348
0.5593
-7.8317
0.6673
—8.2870
0.5549
-7.8035
0.5669
—7.8820
0.6569
—8.2582
0.5555
-7.8107
9-7854
+84837
+0.9184
—8.8115
-9-8553
+8.6746
+a6o83
—8.0911
0.5796
-7.9588
+0.5650
-7.8777
—0.1512
+8.7511
-H0.5735
-7.9316
0.2149
0.5007
0.5006
0.5365
0.2291
0.5747
0.0758
0.6217
0.5578
+0.5780
—8.6642
+7.6067
—7.6267
-7.9477
—7.8560
+7.9908
—7.2071
+ 8.1222
-8.5995
+8.1019
+ 8.2580
-7.0873
-7.0864
—7.6700
+8.2428
-7.9429
+ 8.3827
-8.1567
-7.8441
-7.9643
No.
6^1
6482
6^3
6484
6485
6486
6487
6488
6489
6490
6491
6492
6493
6494
6495
6496
6497
6498
6499
6500
6501
6502
6503
6504
6505
6506
6507
6508
6509
65x0
6s
65
65
6S
65
65
65
6S
6520
6521
652.2
65*3
6504
6525
North Polar
Distance,
Jan. 1, 1850.
ft
153 57 36.3
76 17 27.5
76 34 19,2
132 18 9,2
112 54 0,8
161 46 12,5
75 7 54.5
105 29 22,6
120 5 21,2
115 2 59,4
57 30 45»3
95 56 43.9
49 31 »7,5
158 38 34.9
50 59 15.1
3» aa 57.3
58 3 38.8
i4» 33 16.9
121 15 41,7
31 58 5o»3
93 54 39»4
113 6 59,7
140 32 30,8
III 44 32,0
115 27 31,5
138 31 11,2
III 57 19,8
»7 48 19.5
166 2 8,1
18 54 15,8
127 16 22,1
"9 17 53.7
"4 53 44.8
x6 6 49^
117 30 30,1
42 10 34,2
94 15 33.1
94 14 58,1
105 53
43 «6 30,3
117 53 0,1
34 33 *o.9
130 43 »3.8
1x2 43 21,1
118 51 49.7
Annual
Preccs.
»
-4.48
4.50
4*53
4.55
4.56
4.57
4,58
4,60
4,60
4,62
4.63
4*65
4.67
4,68
4.70
4.70
4.71
4.7*
4.75
4.77
4*77
4.78
4.80
4,80
4,82
4.8a
4*83
4.83
4,85
4.87
4.88
4.88
4.89
4*9 »
4.93
4.94
4.94
4.94
4.95
4.95
4,99
S,oo
5.01
5,02
-5.03
SecVar.
0t
—0,816
0*391
0.39a
0,604
0,514
0,997
0,387
0,487
o»543
0,522
0,318
0.455
0,278
0,907
0,286
0.145
0,321
0,676
0,547
0,140
0448
0,513
0,658
0,508
0,522
0,643
0,509
0,086
-1,173
-fo,ioi
-0,574
0,537
-0,5x9
+0,200
-0,529
0,232
0,448
0,448
0,486
0,240
0,531
0,168
0,591
0,510
-0,534
Proper
Motion.
/I
+0,57
+0,04
■f-0,05
-f-0,25
—0,01
—0,11
+0,10
-j-0,06
+0,03
-f-0,30
—0,02
4-0,04
—0,19
+0,07
—0,01
+0,37
4-o,ii
-|-o,o6
—0,06
+0,01
+0,24
+0,03
-0,05
+0,38
+0,07
+0,07
—0,02
+0,06
+0,23
+0.06
-fo,i4
-1-0,04
-fO,2I
Logarithms of
+9.8358
—9.8x46
—9.81x8
+9-5*44
—8.3202
+9.8971
—9.8256
-9.1992
+9.0512
+8.2765
—9.9488
-9.5196
y
+9.3030
— 8.7260
—8.7196
+9.1841
+8.9469
+9-3356
—8.7680
+8.7867
+9.0609
+8.9892
—9.0930
+8.3809
-9.9829k-9.1795
+9.8737
-9.9774
—0.0226
-9-9457
+9.7056
+9.1245
—0.0227
-9.5643
—8.2504
+9-6757
-8.6375
+84065
+9-6433
-8.5977
—0.0257
+9.9227
—0.0246
+9.3840
+8.9832
+8.1673
— 0.0220
+8.7980
-0.0042
■9-5573
-9-5575
-9.1824
-0.0013
+8.8414
—0.0186
+94812
—84200
+8.9405
+9-3369
—9.1684
-9.2965
-9.0944
+9.2715
+9.0894
-9-3045
+8.
+8,
+9.
+8,
+9.
L2099
.9714
1.2662
•9475
i.0137
+9-*554
+8.9541
—9.3286
+9-3703
-9-3613
+9.1680
+9-0754
+9.0114
-9.3716
+ 9-0555
—9.2611
+8.2622
+8.2613
+8.8292
-9.2549
+9.0654
-9.3125
+9.2124
+8.9851
+9.0828
—0.6517
0.6535
0.6559
0.6583
0.6591
0.6602
0.6610
0.6623
0.6630
0.6647
0.6651
0.6678
0.6693
0.6700
0.6716
0.6721
0.6732
0.6740
0.6765
0.6782
0.6783
0.6797
0.6808
0.6810
0.6826
0.6830
0.6835
0.6841
0.6855
0.6876
0.6880
0.6880
0.6894
0.6912
0.6932
0.6935
0.6936
0.6937
0.6942
0.6949
0.6977
0.6990
0.7001
0.7004
—0.7013
—9.9889
9.9888
9.9886
9.9885
9.9885
9.9884
9.9884
9.9883
9.9883
9.9882
9.9881
9.9880
9-9879
9.9879
9.9878
9.9877
9.9877
9.9876
9.9875
9.9874
9-9874
9.9873
9.9872
9.9872
9.9871
9.9871
9.9871
9.9870
9.9869
9.9868
9.9868
9.9868
9.9867
9.9866
9.9864
9.9864
9.9864
9.9864
9.9864
9.9863
9.9862
9.9861
9.9860
9.9860
-9-9859
2385
2387
2394
V
2390
• • « ■
2384
2392
2391
2400
2396
2393
2411
2398
2399
^397
2408
256
258
250
155
U.2194
iii.2375
iii.2373
iii2377
262
260
257
261
266
265
281
276
267
287
272
278
308
280
282
286
289
299
292
307
291
294
293
Taylor.
Bris.
bane.
7938
7958
7965
6557
6561
7928 6558
iL2i98
ii.2197
ii.2 196 7966
ii.2 1997968;.. ..
U.2200
iL2201
U.2203
iii.2382
▼-3173
iL2202
iiL2385
ii.2204
V.3174
7944 6563
7963
7976
7983
7970
V.3175
V.3176
6567
U.2209
ii.22o6
iii.2386
IV. X 323
7987
7973
6568
6569
6570
7935
7988
7989
U.2207
iii.2389
ii.22o8
ui.2390
ii.22io
ii.22ii
ii.2212
7991
7994
7992
7996
6574
6578
6580
Various.
M757
W 1000
M758,J48i
M759
62727
G2728
G 2738
B.F2564
M76o,J482
6 2742
J 483
(2O2)
G 2752
G2745
Airy(G)
A
B.H 992
M76 1,1484
J 485
M763
M762
291
No.
Constellation.
6i
6<
6
6.'
^.
6
6
6
6
6
6.'
6|
6
6.<
6<
6<
6<
6
6
6
6
6
6
;i6
128
30
32*
33
34^
i35
136*
137*
;38*
39^
141
;4»*
143
44*
45
46
47
148
49*
SO
SI
5»
53
54*
55
56
57
58
59
;6o
61
62
163*
64
65*
;66
167*
:68*
169*
;7o
292
16 Aquihe X
Sagitte
17 Aquile (
Draconia
DraconiB
Sagittarii
Sagittarii
Sagittarii
hyrtR
Coronie Aust. . . a
Sagittarii
Sagittarii
Sagittaru
Sagittarii
Sagittarii
Corons Aast. . . /3
VulpecuUe
18 Aqnils
Sagittarii
Payonis r
Sagittarii
Lyne
41 Sagittarii T
Sagittarii
Sagittarii
5 X Draconis
19 Aquilae
17 Lyrae
Sagittarii
DraconiB
18 Lyrae I
PaTonii
Pavonia
Pavonia
Sagittarii
Sagittarii
Sagittarii
Draconia
20 Aquilae
Sagittarii
Cygni
Lyne
Sagittarii
Sagittarii
Sagittarii
Mag.
3
8
3
7
6
7
7
7
6
4i
6i
7
7
6
7
5
6*
5*
7
5i
7
6
4i
64
7
5i
6
6
61
6
54
6
6
6
7
6
64
6
5
7
7
8
7
7
6
Right
Aacenaion,
Jan. X, 1850.
h m s
18 58 17,35
58 18,41
58 30.99
58 33,86
58 35»53
58 4i.a6
58 49,67
59 4.41
59 14.65
59 «5.9i
59 17.87
♦ 59 32,81
59 35.99
59 38.68
59 40.51
59 41.46
59 49.37
59 55.18
18 59 57.03
19 o 20^4.2
o 24,33
o 40,81
o 50,47
o 53.77
0 57.10
1 32,81
I 39,29
I 45.»3
I 48,66
I 49.65
I 56,97
1 57.58
J 59.»5
2 22,96
3 »3."
3 »9.95
3 59. H
4 11,66
4 3».63
4 39.30
4 43.13
5 1.82
5 3.»9
5 10,97
19 5 26,09
Annual
Precea.
+3.186
2,627
+1.757
-1,961
+ 1,412
3.699
3.73 >
3,670
2,278
4.085
3.5*9
3.843
3.682
3.571
3.630
4,138
1.495
2,823
3.510
6,512
3.738
1,373
3.573
3.823
3.541
1.350
1.939
1.157
3,806
0,660
2,139
5.151
6,093
5.894
3.411
3.588
+ 3.70a
—2,422
+3.155
3.718
1.534
2,287
3.814
3.796
+4,386
Sec. Var.
1
—0,0039
—0,0013
—0,0018
—0,0701
—0,0039
—0,0083
—0,0087
— 0,008 X
—0,0009
—0,0132
—0,0067
—0,0101
-0,^84
—0,0072
-0,0077
—0,0140
—0,001 X
—0,0020
—0,0067
—0,0704
—0,0090
—0,0009
—0,0073
—0,0 10 X
—0,0070
-0,0047
—0,0026
—0,0010
—0,0100
—0,0118
—0,0011
-0,0337
—0,0589
-0,0533
—0,0061
—0,0078
—0,0092
-0,0944
—0,0048
—0,0096
-0,0035
—0,00 10
—0,0107
—0,0105
—0,0195
Proper
Motion.
+0,00 X
—0,002
Logarithma of
—0,006
+0,013
+0,006
+0,005
+0,003
+0,014
+0,008
+0,020
+0,002
—0,006
—0,001
+0,002
+0,010
+0,004
—0,008
—0,062
—0,029
+0,003
-0,007
—0,008
—0,017
+0,005
+0,005
+8.2263
8.2489
8.2387
8.8305
8^379
8.2736
8.2789
8.2726
8.3009
8.3359
8.2588
8.3000
8.2779
8.2649
8.2720
8.3479
8.2750
8.2442
8.2614
8.6937
8.2912
8.2974
8.1734
8.3067
8.2707
8^.699
8.2507
8.3220
8.3108
8.5762
8.3418
8.5293
8.6573
8.6353
8.2749
8.2935
8.31XX
8.9081
8.2723
8.3191
8.4621
8.3398
8.3339
8.3313
+8.4197
•8.81x4
8.8338
8.8220
9-4134
9.0207
8.8556
8.8598
8.8517
8.8786
8.9135
8.8348
8.8754
8.8529
8.8395
8.8464
8.9221
8.8483
8.8167
8.8337
9.2631
8.8601
8.8642
8.8390
8.8719
».8355
9.0303
8.8103
8.8808
8.869a
9-1344
8.8992
9.0866
9.2144
9.1895
8.82x8
8.8396
8.8537
94491
8.8109
8.8570
8.9994
.8.8749
8.8689
8.8664
-8.9620
+0.5033
0.4195
+0^404
—0.2926
+0.1499
0.5681
0.5719
0.5647
0.3575
0.6112
0.5476
0.5847
0.5661
0.5529
0.5599
0.6168
0.3970
0.4507
0.5465
0.8137
0.57*7
0.3753
0.5530
0.5824
0.549 X
0.1302
04.682
0.3535
0.5805
9.8198
-7.1755
+7.7597
+7.6x14
+8.8166
+8.3347
-7.9142
-7.9369
- 7.8967
+8.0193
—8.1266
-7.7827
—8.0102
-7.9089
-7.8235
—7.8712
—8.1521
+7.8848
+7-5187
—7.7780
-8.6651
-7.9534
+7.9746
—7.8328
—8.0088
-7.8055
+8.3732
+7.1584
+8.0495
—8.0062
+8.5216
0.3302 +8.X096
0.7120 —84589
0.7848 ' —8.6210
I
0.7704 -8.5943
0.5329 —7.6830
0.5548
+0.5684
—0.3842
+0.5126
—7.8652
-7-9553
+8.8965
-74157 .
0.5715 -7.9779
0.X857 +8.3471
0.3593 +8.0566
0.5813 —8.0337
0.5794. -8.0245
+0.6421
—8.2846
No.
6526
6527
6528
6529
6530
6531
6532
6533
6534
6535
6536
6537
6538
^539
6540
6541
6542
6543
6544
654s
6546
6547
6548
6549
6550
6551
6552
6553
6554
6555
6556
6557
6558
6559
6560
6561
6562
6563
6564
6565
6566
6567
6568
6569
6570
North Polar
Difltanoe,
Jan. 1, 1850.
i
10,8
95
71 4 50,2
76 21 19,3
14 25 0,6
37 57 i7»7
115 55 25,6
117 3 41,1
114 53 12,8
58 28 25,2
128 7 54^
109 31 12,6
120 52 9,3
115 18 49,2
III 13 4,7
113 25 8,2
129 34 23,6
65 58 234
79 9 »9.9
109 10 58,2
159 26 10,8
117 20 47,7
61 36 15.7
III 15 22,6
120 14 21,7
no 2 15,8
36 49 55»9
84 9 a8,5
57 43 5M
"9 43 36,3
28 7 51,6
54 7 5».8
148 14 34,8
156 54 45»9
155 28 40,5
104 49 44,7
"I 54 5.1
116 9 13,1
13 9 55.5
98 II 6,3
117 6 55,2
39 5* 3».5
58 36 13,0
I2Q 3 46,0
119 29 22,3
135 43 i7»3
Annual
Preces.
-5»o5
5.05
5»o7
5.07
5»o7
5.08
5.09
5."
5»i3
5*13
5.15
5»i5
5,16
5,16
5,16
5.17
5.18
5.18
5.19
5.22
5.»3
5»»5
5,26
5.»7
5.»7
5.3*
5.33
5.34
5>34
5.35
5.36
5.36
5.36
5.39
5,48
5.49
5.53
5.54
5.57
5.58
5.59
5,62
5,62
5.63
-5.65
SecVar.
M
—0^50
0,371
— 0,389
+ 0,277
-0,199
0,522
0,526
0,518
0,321
0,576
0497
0.542
0,5^9
0,503
0,512
0,583
0,3 5»
0,398
0,496
0,917
0,526
0.334
0,503
0.538
0,498
0,190
0,413
0,317
0,535
0,093
0,301
0,724
0,856
0,828
0,479
0,503
-0,519
+0,340
—0,456
0,522
0,215
0,320
0,534
0,531
—0,614
Proper
Motion.
+0,07
+0,09
+0,06
+0,02
+0,13
+0,16
+0,15
—0,22
+0,02
—0,06
-0,04
+0,05
—0,0 1
+0,23
0,00
+0,04
—0,06
—0,04
+0,40
+0,1 r
0,00
+0,07
+0,04
+0,16
—0,01
—0,02
—0,1 1
—0,15
+0,05
Logarithms of
-9.5392
-9.8599
-9.8129
-0.019 1
-0.0128
+8.5132
+8.7292
+8.1206
-9.9422
+94074
-8.9345
+9.0913
y
+8.3498
—8.9117
-8.7751
—9.3888
-9.2997
+9.0443
+9.0626
+9.0305
—9.1260
+9.1984
+8.9331
+9.1200
+8.320#[-f-9.04i2
-8.7388 +8.9691
— 8.1492
+9-4489
-9.8975
-9.7839
-8.9661
+9.8760
+8.7634
-9.9247
-8.7372
+9-0453
-8.8871
—0.0136
-9.7241
+9.0100
+9.2151
— 9.0215
—8.6869
+8.9293
+9.3868
+9.0780
—9.0950
+8.9783
+9.1214
+8.9545
-9.3271
—84322
-9.9452 -9.1527
+9.0043 +9.1210
—0.0231 !— 9.3711
—9.9621
-1-9.7716
+9.8551
+9.8427
-9.2388
—8.6415
+8.5340
—0.0148
— 94664
+8.7118
—0.0066
-9.9398
+9.0224
+8.9768
+9.5843
-9.1944
+9.3562
+9.3906
+9.3885
+8.8444
+9.0087
+9.0845
-94301
+8.5973
+9.1034
-9.3301
-9.1639
+9.1470
+9.1403
+9.3046
—0.7029
0.703 1
0.7046
0.7049
0.7051
0.7058
0.7068
0.7086
0.7098
0.7100
0.71 14
0.7120
0.7124
0,7127
0.7129
0.7131
0.7140
0.7147
0.7149
0.7176
0.7181
0.7200
0.7211
0.7215
0.7219
0.7260
0.7268
0.7274
0.7278
0.7279
0.7288
0.7289
0.7290
0.7317
0.7385
0.7392
0.7425
0.7438
0.7461
0.7469
0.7473
0.7493
0.7495
0.7503
-0.7519
-9.9858
9.9858
9.9857
9.9857
9.9857
9.9856
9.9855
9.9854
9-9853
9-9853
9.9852
9.9852
9.9852
9.9851
9.9851
9.9851
9.9850
9.9850
9.9850
9.9848
9.9847
9.9846
9.9845
9.9845
9.9845
9.9842
9.9841
9.9840
9.9840
9.9840
9.9839
9-9839
9.9839
9.9837
9.9832
9.9831
9.9829
9.9827
9.9825
9.9825
9.9825
9.9823
9.9823
9.9822
-9.9821
2401
2403
2405
2421
2402
2409
2407
2406
2416
2410
H13
2414
2440
2415
2420
298
303
301
300
Taylor.
11.2213
U.2214
U.2215
▼•3»79
. . . U.2217
305
ii.22i8
3"
U.2219
Bris.
bane.
8003
8005
8009
8002
8010
8013
8014
8007
7986
3io!iv.i332!8oi7
318 iii.23931
315
316
3
321
327
11.2221
iii.2399
ii.2222
iiL2398
4
7
38
16
11.22201 ....
I
8019
6585
Various.
J 486
B41
G2763
G2753
6587
6586
UI.2400
▼.3181
8024
U.2223
ii.2224
11.222 5
m.2406
11,2226
8011
7997
8004
6594
8033
15
V.3182
8039
8040
8043
8037
6596
6595
6597
6607
M764
B.F2580
J 487
W 1007
B.F 2573 ?
J 488
L 101
B.F2573?
1^765,1489
M766
G 2771
M768
M 767
M 769
G 2784
J 490
G2777
L20
293
No.
6571
6572
6573
6574*
6575
6576
6577*
6578*
6579
6580
6581
6582
6583
6584
6585
6586
6587
6588
6589
6590
6591*
6592*
6593
6594*
6595
6596
6597
6598
6599
66oo«
6601
6602*
6603
6604
6605
6606
6607
6608
6609*
6610
66ii*
6612
6613*
6614
6615
294
ConsteUation.
19 Lyne
21 Aquils
Sagittarii
Vulpeculn
42 Sagittarii \[/
Sagittarii
Sagittarii
Sagittarii
Cygni
Pavonis
20 Lyne «
Vulpeculs
53 Draconii
43 Sagittariui d
22 Aquihe
55 Draconit
Sagittarii
Pavonis
1 y ulpecube
Sagittarii
Sagittarii
Telesoopii
Lyne
Sagittarii
25 Aquile ut
Aqailae
23 Aquilae
Tdescopii
21 Lyre $
24 Aquile
54 Draconis
2 Yulpecule
Cygni
Sagittarii
Telescopii
Cygni
Sagittarii
Sagittarii ^1
Sagittarii
Sagittaru fii
Sagittarii
57 Draconis ^
Sagittarii
26 Aquile /
28 Aquile A
Mag.
6
6
8
6
5
6
7
7
6
6
5
6
5
S
6
6
8
neb.
5
6
8
6
6
7
5
7
6
6i
5
6
5
S\
6
7
6
3i
7
4
7
3
7
6
6
Right
Aaceniion,
Jan. I, 1850.
Annual
PreccB.
h m ■
■
19 6 0,90
+2,299
6 8.99
3.025
6 9,76
3.477
6 9,88
a.571
6 2044
3.68»
6 24,61
3.653
6 39»93
3.83*
7 0.15
3.693
8 12,29
1.570
8 22,89
6.338
8 39,21
2,040
8 49.47
2,581
8 49,99
1.133
8 51.47
3.516
9 5.71
2,969
9 ".55
0,240
9 a4.65
3.513
9 31.56
6,936
9 46.18
2.578
10 26,65
3.431
10 34,12
3.440
10 4^,03
4,869
10 4^64
1,998
10 46,56
3.869
10 46,70
2,815
10 51,29
3.067
10 54.55
3.052
10 58,64
4*672
11 9,71
2,081
11 10,43
3.069
II 14,51
1.077
11 22,94
2,537
II 24,28
1.564
II 34,46
3,650
" 34.53
4.836
II 3641
1.716
II 38,49
3,602
" 50.53
4,331
12 7,78
3,801
12 21,92
4*345
" »9.35
3.702
12 30,49
0,019
12 32,09
3.798
12 32,39
3.197
19 12 39,35
+2,798
Sec. Var.
Proper
Motion.
Logaritl
a
i
■
■
—0,00x0
-|- 0,00 1
+8.3445
—8.8728
—0,0033
-1-0,004
8.2785
8.8058
—0,0070
4-0,004
8.2991
8.8264
—0,0013
8.3090
8.8363
-0,0093
+0,005
8.3240
8.8500
—0,0089
+0,002
8.3206
8.8462
—0,0111
8.3471
8.8709
—0,0094
8.3296
8.8511
-0,0034
84792
8.9925
—0,0738
-0,048
8.7308
9.2429
—0,0013
+0,002
84027
8.9130
—0,0014
+0,003
8.3247
8.8338
—0,0072
+0,003
8.5543
9.0633
—0,0076
+0.003
8.3200
8.8289
—0,0030
+0,005
8.2980
8.8053
—0,0203
+0,001
8.6833
9.1899
—0,0076
—0,007
8.3232
8.8283
-0.0987
-0,043
8.803 X
9.3075
—0.00x4
+0,003
8.3309
8.8337
—0,0069
—0,014
8.32x4
8.8198
—0.0070
+0,005
8.3230
8.8205
—0.0316
—0,005
8.5446
9.0410
—0,0014
84229
8.9193
—0.0x24
8.3787
8.8749
—0,0022
+0.003
8.3153
8.8114
—0,0038
+0.004
8.3072
8.8028
-0,0037
+0,001
8.3075
8.8028
—0,0271
-0,023
8.5138
9.0087
—0,00x3
—0,001
84117
8.9053
—0,0038
+0,001
8.3090
8.8026
—0,0081
+0,002
8.5786
9.0718
-0,0013
8.3455
8.8377
—0.0036
8.5006
8.9927
—0,0096
—0.001
8.3523
8.8433
—0,0312
—0,021
8.5445
9.0355
—0,0026
84762
8.9670
—0,0090
—0,008
8.3467
8.8373
—0,0205
-0,003
84615
8,9507
—0,0x17
8.3766
8.8640
—0,0209
-0,014
84671
8.9530
—0,0x04
8.3647
8.8498
—0,0159
+0,022
8.7321
9.2171
—0,0x17
8.3786
8.8634
—0,0049
+0.0x0
8.3192
8.8039
—0,0022
+0,001
+8.3275
—8.8115
+0.3616
04807
0.5412
0410 1
0.5661
0.5626
0.5834
0.5673
0.1960
0.8020
0.3097
041x8
0.0543
0.5460
04725
9-3799
0.5457
0.841 1
041 12
0.5354
0.5366
0.6875
0.3006
0.5876
04495
04867
04846
0.6695
0.3182
04870
0.0321
04043
0.1943
0.5623
0.6845
0.2345
0.5566
0.6366
0.5799
0.6380
0.5685
8.2672
0.5796
0.5048
d
+8.0568
+6.8307
—7.7796
+7.8694
-7.9581
-7.9372
-8x554
—7.9702
+8.3607
—8.6999
+8.2006
+7.8785
+84759
-7.8374
+7.1997
+8.6431
—7.8386
—8.7807
+7.8878
—7,7563
—7.7680
-84563
+8.2319
—8.1040
+7.6085
+5.7339
+64613
-84074
+8.1998
+5.4308
+8.5044
+7.9330
+8.3836
-7.9697
-84537
+8.3389
—7.9328
— 8.3090
-8.0739
—8.3172 I
—8.0132
+8.6974
—8.0748
-7.3156
+7.6490
No.
I North Polar
Distance,
Jan. I, 1850.
6571
6572
6573
6574
6575
6576
6577
6578
6579
6580
658 X
6582
6583
6584
6585
6586
6587
6588
6589
6590
6591
6592
6593
6594
6595
6596
6597
6598
6599
6600
6601
6602
6603
6604
6605
6606
6607
6608
6609
66x0
661X
6612
6613
6614
6615
u
58 57 44.7
87 57 22,2
107 35 56,0
68 4x 40,8
"5 30 33.8
114 25 51,1
120 43 0,0
"5 54 56,2
¥> »5 53.»
X58 38 23.3
51 6 32,7
69 » 33.7
33 »3 41.0
X09 12 50,9
85 25 34,8
24 16 21,1
109 7 39,3
i6x 44 0,0
68 52 xx,9
105 47 37.9
106 10 32,8
144. 41 44,7
49 54 0.7
122 5 16,8
78 40 13,1
89 50 48.7
89 II 0,6
14X 30 21,5
5» 7 50.4
89 55 27,2
32 33 7,1
67 14 26,3
40 II 31,8
114 28 43,1
144 13 27^
43 i» 4.2
112 40 38,5
134 44 8,0
119 52 30,5
135 4 36.4
116 26 0,6
22 36 8,8
119 47 24,6
95 41 3».4
77 53 5».o
Annual
Preces.
-5.70
5.7 X
5.71
5.71
5.73
5.73
5.75
5.78
5.88
5.90
5.9a
5.93
5.93
5.94
5.96
5.96
5.98
5.99
6,01
6,07
6,08
6,09
6,09
6,10
6,10
6,10
6,11
6,11
6,13
6,13
6,13
6,15
6,15
6,x6
6.16
6,17
6,17
6,18
6,21
6,23
6,24
6,24
6,24
6,24
—6,25
Sec Var.
Proper
Motion.
Logarithms of
—0,322
o.4»3
0,486
0.359
0.515
0,511
0,535
0,516
0,219
0,884
0,284
0,360
0,158
0,490
0,413
0,033
0,489
0,965
0.359
0,477
0,478
0,677
0,278
0,538
0,391
0,426
0,424
0,649
0,289
0^426
0,150
0,352
0,217
0,507
0,671
0,238
0,500
0,601
0,527
0,602
0.513
0,003
0,526
o,4*3
-0,388
n
— 0,06
~o,o6
0,00
— 0,01
-1-0,23
-0,53
-0,05
-0,04
—0,05
-0,04
-1-0,02
-f-0,02
+0,09
-1,65
—0,06
+0,44
+0,30
— 0,06
+0,03
+0,04
■fo,07
0,00
—0,20
-1-0,07
-1-0,26
-f-0,19
-1-0,07
-1-0,19
+0,20
-0,07
-0,03
-0,07
-9.9376
—9.6702
— 9.0927
—9.8766
+8.3222
+7.1139
-f- 9.0652
+8.4503
—0.0039
-f.9.8645
-9.9721
-9.8734
-0.0155
• 8.9796
-9.7066
—0,0207
-8.9877
+9.8866
-9.8743
—9.1992
-9.1798
+9.7216
-9-9757
+9.1411
-9.7873
—9.6400
-9.6508
+9.6770
-9.9671
—9.6388
—0.0154
—9.8856
—0.0031
—6.8451
+9-7147
—9.9960
—8.5250
+9-5578
+8.9886
+9-5643
+8.5378
—0.0188
+8.9805
-9-5283
-9.7948
y
—9.1658
—8.0065
+8.9349
-9.0147
+9-0897
+9.0725
+9.1658
+9.1002
-9.3487
+9-4374
—9.26.78
— 9.0248
-9.3927
+8.9886
-8.3744
-9-4331
+8.9900
+9.4529
-9.0337
+8.9157
+8.9265
+9-3943
—9.2916
+9.2081
—8.7761
—6.9100
-7.6373
+9.3776
-9.2731
—6.6069
-9.4113
-9.0739
-9.3695
+9.1049
+9-3967
-9.3504
+9-0740
+9-3365
+9.1881
+9.3422
+9. 141 3
-9.4582
+9.1893
+8.4896
—8.8153
-0.7557
0.7565
0.7566
0,7566
0.7577
0.7582
0.7598
0.7619
0.7694
0.7705
0,7722
0.7732
0.7733
0.7734
0.7749
0.7755
0.7768
0.7776
0.7790
0.7830
0.7838
0.7848
0.7848
0.7850
0.7850
0.7855
0.7858
0.7862
0.7873
0.7874
0.7878
0.7886
0.7887
0.7897
0.7897
0.7899
0.7901
0.7913
0,7930
0.7943
0.7950
0.7952
0.7953
0.7953
—0.7960
df
1
.9.9817
9.9817
9.9817
9.9816
9.9816
9.9815
9.9814
9.9812
9.9805
9,9804
9.9802
9.9801
9.9801
9.9801
9.9800
9-9799
9-9798
9-9797
9.9796
9.9792
9-979X
9.9790
9.9790
9.9790
9.9790
9.9789
9-9789
9.9788
9-9787
9-9787
9-9787
9.9786
9.9786
9-9785
9.9785
9-9785
9-9784
9.9783
9.9781
9.9780
9.9779
9.9779
9-9779
9.9779
-9.9778
2422
2419
2427
H15
H33
2423
2424
2443
2428
2426
a
2418
2432
2429
2430
2438
2431
2444
2449
»435
2441
Taylor.
24
20
21
22
45
42
52
35
41
63
39
11.2232
ii.2231
ii.2234
ii.2230
ii.2233
iiL24i3
iii24i2
5»
50
57
55
56
65
60
74
59
61
54
62
90
66
73
ii.2228
iii.2408
U.2227
U.2229
11.2235
ii.2236
V.3185
U.2237
iii.2415
iL2238
▼.3186
ii.2242
ii.2239
U.2243
iv.1363
V.3187
V.3188
iL2240
U.2244
11.2253
U.2245
ii.2247
8052
8054
8053
8055
80346617
8036
8062
8072
8068
8080
8069
bane.
6621
6629
6632
8075
8081
8079
8085
8084
6639
6642
Varioua.
L20
M 772
B.F2591
M 770
M 771
G2789
B.F 2595
M773. J49X
M774
M775
G2800
B.F 2606
G 2802
G2803
M 776
J 492
29s
%\
No.
6616
6617*
6618
6619
6620
66a I
6622
6623
6624
6625
6626
6627*
6628
6629
6630
6631*
6632
6633
6634
663s
6636
6637
6638*
6639
6640
664X
6642
6643
6644
6645
6646
6647
6648
6649
6650
6651*
6652*
6653
6654
665s*
6656
6657
6658
6659
6660
296
Constellation.
Sagittarii
29 Aquile
27 Aquilse d
4^ Sagittarii f*
45 Sagittarii f ^
46 Sagittarii
Sagittarii
1 Cygni . .
Lyrs ....
59 Draconit
u
a
Cygni ..
Sagittarii
Sagittarii
Draconii
Pavonis .
Sagittarii
Telescopii
47 Sagittarii %»
48 Sagittarii X*
Cygni
49 Sagittarii..
3 Vulpeculie.
50 Sagittarii .
Sagittarii .
Draconis .
Sagittarii
2 Sagittfle
Sagittarii
3 1 AquiUe h
Sagittarii
30 Aquils ^
3 Sagitte
2 Cygni
Telescopii /u>
60 Draconis T
Cygni
Vnlpeculs
32 Aquilse y
4 Vulpeculae
Payonis
Cygni ...
Yulpeculc
Sagittarii .
Cygni . . .
Pavonis...
Mag.
Right
Ascension,
Jan. 1, 1850.
Annual
Preces.
7
h m •
19 12 49,50
•
-I-3.S*!
7
i» 49.7S
2,818
6
12 51,19
3.097
5
" S8»34
3,486
5i
13 5»77
3497
s\
n 8.39
344^
4
13 a9»33
4,169
4
13 37.99
1,382
6
13 57.^7
+4.003
5*
14 36,69
-2,129
6
14 37.67
+ 1.S98
7
IS >40
3.834
6
15 8.99
3.748
6^
IS a4,SS
o,S94
6
15 30,82
6,320
61
15 36,69
3.789
6
IS 44.49
4,851
5i
16 8,55
3.6SS
6i
16 1S.33
3.65*
5i
16 17,23
1.3^5
6
16 24,71
3,640
6
16 4240
ar4SS
6
17 22,25
3.S8»
6
17 »7.33
3.800
6
17 30,73
1,101
7
17 33.47
3.S68
6
17 38,01
2,694
6
17 38.65
34»7
5
X7 49,18
2,8x1
7
17 S3.90
3405
3i
17 SS.9»
3,009
6i
18 0,74
2,693
Si
x8 12,85
1.363
4
18 23.67
+4.897
4i
18 24,87
—1,068
7
18 4».73
+2,151
7
18 4944
2,613
Si
18 50,95
3,070
6
18 53.61
2,625
6
19 2,16
S,30i
6
19 ii,8x
1,894
Si
19 13,39
1494
6
19 »i.Si
349S
6i
19 »7.97
1.573
6
19 19 32,89
+641S
Sec. Var.
■
• 0,008 X
-0,0023
-0,0041
-0,0078
-0,0079
•0,0073
-0,0x79
-0,0052
-0,0015
-0,0975
-0,0035
• 0,0x26
•0,01x4
■0,0x55
-0,08x3
-0,0 X2X
-0,0335
-0,0103
-0,0102
•0,0059
-0,0100
-0,00x2
-0,0094
■0,0125
•0,0085
-0,0092
-0,0018
0,0074
-0,0024
-0,0073
•0,0036
•0,0019
-0,001 X
•0,0359
-0,0600
-0,0012
-0,0016
-0,0041
•0,0015
-0,0480
• 0,0020
-0,0CI2
-0,0085
-0,0038
-0,0900
Proper
Motion.
Logarithms of
a
+0,001
+0,002
+0,002
+0,003
+o,oii
+0,006
+0,010
+0,007
— o,oox
+0,005
+0,0x4
—0,045
—0,011
+0,004
+0,002
+0,C02
+0,C02
+0,005
+ 0,004
+0,004
+0,001
—0,003
+0,054
+0,009
+ 0,018
+0,003
+0,005
+ 0,004
— 0,028
o,oco
—0,010
+0,005
+0,005
—0,023
—0,012
+0,0 IX
+0,077
+8.3444
8.327 X
8.3189
8.3416
8.343s
8.3382
84440
8.S4f8
844x4
8.9546
8.5x46
8.3984
. 8.3865
8.6753
8.7742
8.395X
8.57H
8.3793
8.3796
8.5699
8.3789
8.3867
8.3771
8407 X
8.6x29
8.3765
8.3640
8.36x3
8.3SS5
8.36x6
8.3476
8.366X
8408 X
8.S9S4
8.8855
8.444.x
8.3788
8.3519
8.3778
8.6616
84903
8.3954
8.3781
8.5469
+8.8092
•8.8273
8.8101
8.8017
8.8236
8.8247
8.8191
8.9227
9.0226
8.9172
94263
8.9861
8.8675
8.8548
9.1420
9.2402
8.8605
9.0371
8.8415
8.841 1
9.0312
8.8394
8.8454
8.8317
8.8613
9.0667
8.8300
8.8171
8.8143
8.8074
8.8131
8.7988
8.8169
8.8577
9.0439
9.3339
8.8907
8.8247
8.7977
8.8233
9.1062
8.9340
8.8389
8.8208
8.9890
-9.2508
+0.5466
04499
04909
0.5424
0.5438
0.5366
0.6201
0.1404
+0.3018
—0.3282
+0.2037
0.5836
0.5738
9.7740
0.8007
0.5785
0.6859
0.5628
0.5625
0.1223
0.56 XX
0.3 90 X
0.5542
0.5798
0.0419
0.5525
04303
0.5336
04489
a532x
04784
04303
0.3734
+0.6900
— ao287
+0.3326
04x71
0487 X
04x91-
0.7244
0.2773
0.3968
0.543s
0.1968
+a8o72
d
—7.8681
+7.6178
—6.6279
-7.8345
— 7.8468
-7.7846
—8.2600
+84477
+8.2503
+8.942X
+8.3943
— 8.XXX3
—8.0603
+8.6249
-8.7435
—8.0886
-84838
—8.0019
—8.0007
+84784
-7.9925
+8.0282
-7.9520
—8.1066
+8.5383
-7.9413
+7.8212
-7.7840
+7.6599
-7.7702
+7.0395
+7.8238
+8.0982
—8.5110
+8.8663
+8.2150
+7.91*4
+5.2250
+7.9015
-8.6016
+8.3M9
+8.0155
— 7.8831
+843x0
— 8.7805
No.
6616
6617
6618
6619
6620
66x1
66iz
6623
6624
6625
6626
6627
6628
6629
JS630
6631
6632
6633
6634.
6635
6636
6637
6638
6639
6640
6641
6643
6643
6644
6645
6646
6647
6648
6649
6650
6651
6652
6653
6654
6655
6656
6657
6658
6659
6660
North Polir
Distance,
Jan. I, 1850.
O / M
109 30 37»7
78 44 21,7
91 10 1,6
108 7 26,8
108 34 51,1
106 13 55,7
130 S3 34.4
36 54 »5.S
49 54 49»5
13 41 30.4
40 42 25,9
121 4 39,1
118 8 59,7
»7 3 53»4
158 43 36,9
"9 35 7.9
144 37 9.9
"4 47 43.9
114 4a 6.3
35 54 4.6
1x4 IS 2,8
64 I 17,8
112 4 21,3
120 2 8,0
3a 38 15.7
III 32 13,3
73 ai »»6
105 20 46,8
78 *» 18.3
104 50 39»7
87 10 49,6
73 19 5*.o
60 40 7,5
145 *4 4a»»
16 55 30,9
53 50 28,0
70 I 12,9
89 57 26,5
70 29 29,4
150 34 23,2
46 54 ^.x
65 21 17,6
108 39 26,4
40 I 17,6
159 23 49.0
Annual
Preces.
u
-6,27
6,27
6,27
6,28
6,29
6,29
6,32
6»33
6,36
6,41
6,42
6.45
6^6
6^8
6,49
6,50
6.51
6.54
6,55
6»55
6,56
6.59
6,64
6.65
6.65
6,66
6.66
6,67
6,68
6,69
6,69
6,70
6,71
6.73
6,73
6,75
6.76
6.76
6,77
6.78
6,79
6,80
6,81
6,82
-6,82
SccVar.
—0,488
0,390
0,429
0,483
0,484
0.476
0,577
0,191
—0,277
+0,294
—0,221
0,5*9
0,518
0,082
0,872
0,523
0,669
0,504
0.503
0,183
0,502
0.338
0,493
0,5*3
0,152
0,491
0,371
0,470
0,387
0,468
0,414
0,370
o,3»5
—0,673
+0,147
-0.295
0,359
0,422
0,360
0,728
0,260
0,342
0480
0,216
—0,880
Proper
Motion.
Logarithms of
+0,04
+0,26
—0,09
+0,12
—0,01
+0,08
—0,51
+0,36
+0,08
+0,16
-0,04
—0,01
■fo,i5
+0,19
+0,01
—0,04
+0,11
—0,69
+0,08
—0,11
—0,09
—0,05
+0,20
—0,08
—0,08
+0,02
+0,03
—0,12
+0,64
+0,10
+0,21
-9.1798
+94672
—0.0083
-9.9744
—0.0100
—0.0005
+9.0686
+8.8062
—0.01 7 1
+9.8599
+8.9528
+9-7x59
+7.3979
+6.9031
—0.0086
-7.8808
-9.9052
—8.6776
+8.9845
—0.0122
-8.7589
-9.8363
—9.2276
—9.7890
-9.2504
— 9.6811
—9.8364
—9.9242
+9.7236
— 0.0118
-9.9571
—9.8630
—9.6382
9.8594
+9.7828
—9.9822
—9.8958
—9.0426
-9.9997
+9.8618
+8.9430
+9.3146
—94023
—9.3x01
-94924
-9.3847
+9.2201
+9.1817
-94590
+94793
+9.2040
+94225
+9.1360
+9."35i
—94227
+9.1285
—9.1580
+9.0951
+9.2200
—94462
+9.0859
-8.9787
+8.9443
—8.8269
+8.9315
—8.2151
—8.9812
-9.2x47
+94411
-9.5065
—9.2982
—9.0615
— 6401 1
-9.0519
+94690
-9.3644
—9.1501
+9.0357
-94154
+9.5030
—0.7970
0.7970
0.7972
0.7978
0.7986
0.7988
0.8008
0.8016
0.8034
0.8071
0.8072
0.8095
0.8x02
0.81x6
0.8 122
0.8127
0.8134
0.8156
0.8163
0.8164
0.8171
0.8187
0.8223
0.8228
0.8231
0.8233
0.8238
0.8238
0.8248
0.8252
0.8254
0.8258
0.8269
0.8278
0.8279
0.8295
0.8301
0.8302
0.8305
0.83x2
0.8321
0.8322
0.8329
0.8335
■0.8339
-9.9777
9.9777
9.9777
9.9776
9.9775
9-9775
9-9773
9.9772
9.9770
9.9766
9.9766
9.9763
9.9762
9.9761
9.9760
9-9759
9-9758
9.9756
9-9755
9-9755
9.9754
9-975*
9.9748
9-9747
9-9747
9.9746
9-9746
9-9746
9-9745
9-9744
2442
H39
*434
2436
H37
• • • •
2447
9-9744 1*45»
9-9743
9.9742
9.9741
9-9741
9-9739
9-9738
9-9738
9-9737
9.9737
9-9735
9-9735
9-9734
9-9734
■9-9733
2466
*445
2446
H50
2448
H53
• • • •
2452
67
72
69
70
Taylor.
iL2246
U.2249
ii.2248
ii.2250
71 IL2251
68
91
Bru.
bane.
ii.2252 8087*6650
ii.2254
119 :m.242i
84
IL.2255
108 'iii.2422
8095
8097
93
94
96
105
103
102
2454
2456
2472
2460
1457
*45S
2458
*459
104
112
X07
1x4
110
113
"5
117
v.3'9*
ii.2256
ii.2257
ii.2258
iL2259
iL226o
ii.2261
141
U1.2423
ii.2263
ii.2262
ii.2265
iL2264
iL2266
iiL2424
iL2267
▼.3193
iL2272
121 i7.i384
1x8
120
123
ni
ii.2268
ii.2269
▼.3194
1L2271
ii.2270
iii.2427
8078 6653
8098
809 1 '6656
8100
8103
8107
6664
8101
8102
8096
6666
6669
6668
Various,
Airy(G)
^777,^493
M778
M779
J 494
G2812
G2815
62821
M780
G 2822
M78X
M782
G2827
M783
W1034
B»A»\Jm
(2P)
G2832
B.F 2629
Z 1294
G2836
R504
297
No.
6661
666a*
6663
6664
6665*
6666
6667
6668
6669
6670
6671
6671*
6673*
6674
6675
6676*
6677*
6678
6679
6680*
6681
6681*
6683
6684*
6685*
6686
6687
6688
6689
6690
6691
6691
6693*
6694
669s
6696
6697
6698
6699
6700
6701
6702
6703
6704
6705
298
Conitellation.
5 Vulpecnle
58 Draconis T
Vnlpeculae
Sagittarii
Sagittarii
Sagittarii
4Cygiii
Sagittarii
Teletcopii
35 Aquils e
Sagittarii
Sagittarii
Cygni
6 Vulpeculae a
Sagittarii
8 Vulpecube
Sagittarii
7 VulpecobB
36 Aquilae e
Sagittarii
Draconii
Sagittarii
Sagittarii
Sagittarii
Sagittarii
PaTonii
7 Cygni i'
Pavonia
Sagittarii
6Cygiii |3
Cygni
Pavonis
Sagittarii
Sagittarii
Vulpeculae
Payonis
10 Cygni 1^
SCygni
Sagittarii
Sagittarii
38 Aquils ^
Draconis
37 Aqnilae k
51 Sagittarii A>
Payonis
Mag.
6i
4
6i
7
7
6
6
7i
6i
6
6
7
4
6
5i
7
7
6
7
6i
7
7
7
7
6
6
6
6
3
7
6
7
7
6
6
5
6
6i
7
4i
6
5
6
6
Right
Ascension,
Jan. I, 1850.
Annual
xireces.
h m •
19 19 40,23
+2)618
19 53.30
o,3»3
19 54.94
2,623
20 3,39
3.417
20 8,27
3,828
20 34,99
3,718
20 45,01
1,158
21 0,57
3,4**
21 2,70
4,765
21 26,01
3,035
»« 59»45
3.567
ai 5»»9
3,68a
22 17,65
a,373
22 27,88
2,504
22 32,11
4,348
a* 4i»43
2,502
22 42,07
3.750
22 48,16
2,616
22 49,23
3,138
" 55.53
3.8a7
23 3.80
1,091
23 18,99
3.743
23 21,29
3.571
a3 33.65
3.81a
»3 4M5
3,689
23 42,76
6,488
a3 45.33
1,471
a3 5>.37
5,906
H 4.96
4,477
24 40,40
a,4i8
24 42,65
a.417
M 59.3*
6,009
25 29,48
3,846
25 30,11
3,630
»5 31.H
a,6o2
a5 47,5a
' 5,086-
15 55.45
1,512
26 11,83
a,228
a6 37.41
3,614
26 42,87
3,550
26 45,71
4-a,9i7
26 47,29
—2,010
a6 51.35
+3,309
a6 54,93
3,651
19 a7 1,05
+5,884
SecVar.
Proper
Motion.
■
~o,ooi6
s
+0,002
—0,0218
+0,009
—0,0016
—0,002
—0,0076
-0,005
—0,0134
—0,0117
—0,006
—0,0011
+0,001
—0,0078
—0,009
—0,0336
+0,020
—0,0039
+0,002
-0,0097
—0,009
->o,oii4
—0,0011
—0,001
-0,0013
—0,009
—0,0240
-0,003
—0,0012
+0,001
—0,0126
—0,0016
+0,001
—0,0049
+0,007
-0,0139
—0,0091
+0,003
—0,0126
-0,0099
+0,025
-0,0137
-0,0117
-0,0985
+0,141
—0,0050
—0,006
-0,0734
—0,005
-0,0275
+0,022
—0,0012
+0,002
—0,0012
+0,003
-0,0787
-0,005
-0,0146
—0,0111
—0,011
—0,0015
+0,002
-o/>453
—0,018
-0,0047
+0,004
—0,0011
+0,002
—0,0110
—0,003
—0,0100
—0,002
—0,0032
+0,017
—0,1088
—0,0069
+0,004
-0,0115
+0,004
-0,0755
-0,035
Logarithms of
a
b
+8.3827
8.7384
8.3834
8.3742
84260
84122
84540
8.3796
8.5889
8.3655
8.3999
84151
84285
84111
8.5259
84126
84280
8.3992
8.3730
84407
8.6461
84301
84074
84415
84243
8.8413
8.5879
8.7723
8.5567
8434a
84344
8.8462
8.7915
9.2017
84568
8.8642
84a55
8.8328
84144
8.8217
8.6665
9.0723
8.5926
8.9977
84711
8.8746
84290
8.8302
84216
8.8222
8.3949
8.7953
9.0 i6j
94163
84000
8.7998
84352
8.8348
+8.7867
-9.1857
-8.8236
9.1780
8.8229
8.8128
8.8641
8.8477
8.8885
8.8126
9.0217
8.7961
8.8272
8.8419
8.8541
8.8357
8.9501
8.8359
8.8511
8.8219
8.7955
8.8626
9.0672
8.8498
8.8268
8.8598
8.8418
9.2587
9.0051
9.1889
8.9720
8.8462
+04180
9.5088
04189
0.5336
0.5830
0.5703
0.3341
0.5343
0.6781
04821
0.5523
a566i
0.3752
0.3986
0.5383
0.3982
0.5741
04176
04967
0.5829
0.0379
0.5733
0.5528
0.5811
0.5669
0.8121
0.1677
0.7713
0.6510
0.3834
0.3833
0.7788
0.5851
0.5599
04154
0.7064
0.1794
0.3478
0.5580
0.5502
+04649
—a 303 3
+a5i98
0.5624
+0.7697 I -8.7481
+7.9126
+8.6972
+7.9090
-7.7984
-8.1389
-8.0735
+8.2235
—7.8110
—84941
+6J246
—7.9662
-8.0575
+8.1161
+8.0266
-8.3798
+8.0297
—8.1069
+7.9327
-7.1055
— 8.154S
+8.573a
—8.1060
-7.9777
—8.1492
—8.0712
—8.8141
+8.4845
-8.7338
-84305
+8.1008
+8.1011
-8.7556
— 8.1801
—8.0378
+7.9610
-8.5964
+84856
+8.2202
—8.0320
-7.9778
+74849
+9-0035
—7.6760
—8.0619
No.
6661
666%
6663
6664
6665
6666
6667
6668
6669
6670
6671
6672
6673
6674
6675
6676
6677
6678
6679
6680
6681
6682
6683
6684
6685
6686
6687
6688
6689
6690
6691
6692
6693
6694
6695
6696
6697
6698
6699
6700
North Polar
Distance,
Jan. X, 1850.
70 II 50,3
H 34 *7^
70 24 13,5
105 24 15,8
121 5 2,6
117 17 16,9
53 5« 45.5
105 39 48,7
143 »9 37»3
88 21 2,9
III 37 8,3
116 I 52,0
60 51 9,0
65 38 7,0
135 35 1.8
65 32 16,3
118 31 11,4
70 I 35.5
93 5 46*0
121 10 50,1
32 16 27,5
118 17 51,8
III 49 44,3
120 40 30,3
116 19 37,8
«59 55 43.5
37 58 58.*
156 14 11,3
138 24 56,1
62 21 6,3
62 20 46,2
«57 o 54,7
121 55 34,2
114 10 42,5
69 23 11,3
148 18 21,6
38 35 16,9
55 51 45»5
I '3 37 54.1
III 5 56,6
Annual
Preces.
ti
■6.83
6,85
6.85
6,86
6.87
6,91
6,92
6,94
6»95
6,98
7,02
7.03
7.05
7,06
7.07
7.08
7,08
7.09
7.09
7,10
7,"
7»i3
7.13
7»i5
7,16
7,16
7.17
7,18
7.19
7.M
7.a5
7*17
7.3 »
7.31
7»3»
7,33
7,34
7»37
7,40
7i4i
7,41
7»4i
7.4*
7.43
■7.43
SecVar.
It
-0.359
0,044
0,360
0,468
o.5»5
0,509
o.a95
0,468
0,652
0.415
0,487
0,503
0,324
0,342
0.593
0,341
0,512
0.357
0,428
0,522
0,149
0,510
0.487
0,519
0,503
0,884
0,200
0,804
0,610
0,329
o,3»9
0,8x7
0,522
0.493
0.353
0,690
0,205
0,302
0,490
0,481
-0,395
+0,272
-0,448
0,495
-0.797
Proper
Motion.
11
-f-0,03
—0,02
-f-o,o6
+0,13
+0.13
—0,05
+0,12
—0,27
—0,02
+0,10
-fo,o7
+0,09
+0,14
-fo,io
0,00
—0,06
-)-o,o8
-fo,o6
-1-0,04
4-0,04
—0,24
—0,03
—0,02
—0,04
+0,47
+0,08
+0,07
—0,12
—0,13
—0,04
—0,01
+0,23
4-0,09
4-0,01
-f0,02
-0,04
Logarithms of
—9.8614
—0.0150
-9.8597
-9.2274
4.9.0550
4-8.6503
-9-9557
—9.2x62
4-9.6954
-9.6635
-8.7657
4-8.3243
-9.9217
—9.8929
4-9.5621
-9.8934
4-8.8156
—9.8618
-9.5830
4-9.0527
—0.0096
4-8.7853
-8.7427
4-9.0145
4-84048
4-9.8624
—0.0014
4-9.8323
4-9.6130
-9.9123
-9.9123
4-9.8379
4-9.0941
— 8.1614
-9.8657
-f-9-75"
-9.9992
-9-945'
-8.3979
—8.8476
-9.7364
-0.0025
-9-3993
-f- 6.0000
4-9.8290
—9.0623
—94922
—9.0592
4-8.9586
4-9.H77
4-9.X984
-9.3074
-f- 8.9706
+9-4446
—8.0005
+9.1 106
4-9.1871
-9.2334
—9. 162 1
+94009
—9.1649
4-9.2268
—9.0819
+8.2809
+9.2631
—94768
-f 9.2268
4-9.12x5
+9-»599
4-9.1997
+9-5»57
-9-4498
+9-5>5i
4-94286
—9.2242
—9.2245
+9-5*33
4-9.2849
4-9.1740
— 9.X084
4-94929
-9-4567
-9-3141
4-9.170X
4-9.1238
—8.6576
-9-555*
+8.8442
+9-1951
+9-5303
—0.8346
0.8357
0.8358
. 0.8366
0.8370
0.8393
0.8402
0.8415
0.84x7
0.8437
0.8465
0.8470
0.8480
0.8489
0.8493
0.8500
0.8501
0.8506
0.8507
0.85x2
0.85x9
0.8532
0.8534
0.8544
0.8550
0.855 X
0.8553
0.8558
0.8570
0.8599
0.8600
0.86x4
0.8638
0.8639
0.8640
0.8653
0.8659
0.8672
0.8693
0.8697
0.8699
0.870X
0.8704
0.8707
—0.8712
-9.9732
9-9731
9.9730
9-9730
9.9729
9.9726
9.9725
9.9723
9.9723
9.9720
9.97x6
9-9715
9-9714
9.9713
9.97x2
9-97"
9-97"
9.97x0
9.97x0
9.9709
9.9708
9.9707
9.9706
9.9705
9.9704
9.9704
9-9703
9.9703
9-9701
9-9697
9.9696
9.9694
9.969 X
9.9691
9.9690
9.9688
9.9687
9.9685
9.9682
9.9681
9.9681
9.9681
9.9680
9.9680
-9.9679
2461
2471
2462
2469
2465
f
n
2464
• • • •
2463
2468
2467
2470
2476
2473
2474
2481
2480
2479
2477
*475
X25
142
128
124
iiL2426
iL2274
iv.1387
iii.2428
126
137
X32
135
138
146
148
136
150
151
145
156
147
160
x6i
162
159
163
175
173
165
166
171
170
x68
Tftylor.
U.2273
m.2430
iii.2429
▼.3196
ii.2275
ii.2276
m.2434
ii.2277
ui.2432
ii.2279
iii.2436
iL2278
IV. 1394
ii.2280
iii.2437
m.2439
V.3X97
ii.228x
iv.X397
iL2282
ii.2283
V.3198
ii.2284
iii.2442
iii.2443
ii2286
iL2289
il2288
ii.2287
81x7
8x23
8x15
8x32
8x29
8135
8136
8x39
8x40
8x44
8x13
81x9
8x37
Brill,
bftae.
6672
8x27
8152
8x54
8x42
8162
8 141
6683
6685
6689
6690
6696
6699
Varioiu.
B.F2637
M785
B.P 2622
M787
M788
G2852
Z 1299
B.F 2642
M 790
W X044
R505
W1045
WX046
Wol. ii. 46
J 495
M 791
(2P2)
299
No.
6706
6707
6708
6709
6710
6711
6712
6713
6714*
6715
6716*
6717
6718*
6719
6720
6721
6722
6723
6724
6725*
6726*
6727
6728
6729*
6730*
6731
6732
6733
6734
673 s
6736
6737
6738*
6739
6740
6741
6742
6743
6744.
6745
6746
6747
6748
6749
6750*
300
Constellation.
52 Sagittarii h*
Sagittarii
Octantis
9 VolpeculaB
Sagittarii
Mag.
Cygni
Draconifl
39 Aquils X
9 Cygni
41 Aquilie J
Sagittarii
Cygni ..
Cygni ..
42 Aquilae . .
Cygni ..
Cygni
IX Cygni
Cygni
4 Sagitts g
Sagittarii
53 Sagittarii
SagitUrii
Cygni
44 Aquilae o*
Cygni
Cygni
Pavonis
54 Sagittarii e^'
13 Cygni B\
61 Draconis o*
45 Aquilae . .
Draconis
Sagittarii
5 Sagittae..
12 Cygni . .
9
Cygni
55 Sagittarii e^
Pavonis
6 Sagittae ^
14 Cygni
Sagittarii
46 Aquilae . .
Cygni ..
47 Aquilae . .
Sagittae..
X
4i
7
6
5i
7
6
6
4
5*
5
7
6
6
6
6
6
6
6
6
neb.
7
6*
5i
5
7
6
5*
4
5
6
5i
7
4
4
5i
5
6
5
5i
6
7
5
6
7
Bight
Ascension,
Jan. I, 1850.
Annual
Preces.
h m >
19 47 34,55
+3.655
*7 4M»
3.502
27 53,11
".585
27 59,6 1
».633
28 20,78
3.487
28 22,66
2,087
28 40.34
1,067
28 49,24
3,230
28 53,69
2,381
28 57,70
3,xo6
29 33,29
3.754
29 33,69
1,652
»9 47.84
1.955
29 49.89
3.178
»9 59.3 »
1.894
30 23,93
X.707
30 H.93
2,153
30 27,01
1.551
30 29,95
2,714
30 31,71
3,820
3048,45
3.614
3 1 5»90
3,613
31 45»9o
1,907
31 47,55
2,962
3» 54,33
1,609
3» 59»49
1,867
3» 2,1a
7,062
32 7,63
3.438
32 25,07
4-1,6x2
3* 38,25
—0,201
3a 59.74
+3.091
33 9.4*
0,650
33 16,77
3.649
33 nM
2,680
33 27,16
2,367
33 47,16
1.663
33 56,26
3.433
34 17.80
6,383
34 18,82
2,693
34 33.53
1.949
34 59.79
3.417
35 J0.84
2,814
35 18.15
1.348
35 30.71
2,822
19 35 38.75
+2,671
SecVar.
—0,0117
—0,0094
—0,5066
—0,0017
—0,0093
—0,0013
—0,0101
—0,0061
—0,0011
—0,0049
—0,0137
—0,0036
—0,0017
— o,oQ56
—0,0021
—0,0032
—0,0012
-6,0045
—0,0021
—0,0150
—0,0115
—0,0115
—0,0020
-0,0037
—0,0040
—0,0022
—0,1410
—0,0090
—0,0040
—0,0400
—0,0049
—0,0182
—0,0124
—0,0019
—0,0011
—0,0036
—0,0091
—0,1067
—0,0020
—0,0018
—0,0090
—0,0027
—0,0068
—0,0027
—0,0019
Proper
Motion.
4-0,008
4-0,006
-0,159
4-0,001
—0,007
+0,003
+0,007
+0,005
4-0,010
4-0,003
+0,017
+0,004
+0,005
+0,005
+0,003
—0,004
—0,004
+0,007
— 0,001
+0,094
4-0,004
+0,005
4-0,001
4-0,025
+0,007
4-0.017
4-0,004
4-0,005
+0,003
+0,004
4-0,004
4-0,012
Logarithms tA
h
+8.4390
-8.8349
8^Ao8
8.8161
9.2383
9.6325
84230
8.8166
84223
8.8140
8.5053
8.8969
8.6799
9.0699
84049
8.7940
84604
8.8491
84021
8.7905
84626
8.8478
8.5873
8.9724
8.5353
8.9192
84076
8.7913
8.5470
8.9298
8.5817
8.9624
8.5041
8.8847
8.6092
8.9895
84265
8.8066
84774
8.8574
84489
8.8274
84502
8.8271
8.5533
8.9266
84166
8.7898
8.6064
8.9791
8.5615
8.9337
8.9467
9.3187
84349
8.8064
8.6085
8.9784
8.8724
9.2412
84203
8.7872
8.7654
9.1315
84649
8.8304
8.44.30
8.8078
8.4839
8.8484
8.6062
8.9690
84425
8.8046
8.8856
9.2458
84457
8.8058
8.5592
8.9x80
84457
8.8022
8.4391
8.7947
8.6676
9.0226
84399
8.7938
+84538
—8.8070
+0.5628 —8.0683
0.5443 I -7.9374
1.0639 ! -9.2337
04204 1 4-7.9454
0.5424
0.3196
a
0.0281
0.5093
0.3767
04921
0.5745
0.2179
a29ii
0.5022
0.2773
0.2323
0.3331
0.1906
04336
0.5821
0.5579
0.5579
0.2804
04715
0.2065
0,27x1
0.8490
0.5363
4*0.2072
-9.3023
404901
9.8128
0.5621
04281
0.3743
0.2208
0.5357
0.8050
04302
0.2899
0.5337
04493
0.1297
04506
+04266
-7.9251 i
+8.2989 !
I
+8.6097 I
-7.5123
+8.1478
-6.8521
—8.1473
+84646
+8.3616
-7.3461
+8.3857
+84517
+8.2797
+84992
+7.8702
— 8.192S
—8.0541
-8.0555
+8.3901
+7.3620
+84901
+84061
— S.9270
—7.89x6
+84919
+8.8437
—6.6464
+8.7157
—8.0942
+7.9252
+8.1803
+84835
-7.8951
-8.8578 1
+7.9149 1
+8.3887 ,
r
— 7.8811
+ 7.7514
+ 8.5790 j
+7.7388
+ 7-9465 i
No.
6706
6707
6708
6709
6710
671 X
67x1
6713
6714
6715
6716
67x7
67x8
6719
6720
6721
6722
6723
6724
6725
6726
6727
6728
6729
6730
6731
6732
6733
6734
6735
6736
6737
6738
6739
6740
6741
6742
6743
^744
6745
6746
6747
674«
6749
6750
North Polar
DisUnce,
Jan. ip X850.
011$
115 12 35,0
109 10 44,7
171 42 51,6
70 33 »»4
108 33 30^
SI 33 45.3
3x 42.46,9
97 21 23,0
60 51 51,1
9» 36 S».7
Z18 56 9,3
41 3 46,0
47 54 5o»3
94 58 4^5
46 22 55,9
4a 9 35.8
53 »3 ^A
39 4 56,0
73 5a ".3
121 17 2,9
"3 45 44.3
"3 45 57.7
46 37 39,6
84 56 24,2
40 5 4^.7
45 38 1,9
162 5x 58,x
106 37 55,1
40 7 29,7
20 35 42,0
90 57 51.8
a6 53 57.3
1x5 12 16,4
72 X9 36,6
60 II 22,3
41 3 49.8
106 28 12,4
159 41 53.0
72 52 1,2
47 3» 3».4
105 48 49,5
78 9 13.9
35 " 34.5
78 3» 18,5
71 53 2,0
Annual
Preces.
It
•7.48
749
7.50
SccVar.
-0.495
0.474
1.567
Proper
Motion.
7.5 »
0,356
7,54
0,471
7.54
0,282
7,57
O.I44'
7.58
0,436
7,59
0,321
7.59
0419
7.64
0,506
7.64
0,223
7.66
0,264
7.66
0,428
7,67
o,a55
7.71
0,230
7,71
0,290
7.71
0,209
7.7a
0,365
7.7a
0.5H
7.74
0,486
7.76
0486
7.8a
0,256
7.8a
0,398
7.83
0,216
7,84
0,251
7.84
0,948
7.85
0,461
7.87
—0,216
7.89
+0,027
7.9a
-0,414
7.93
0,087
7,94
0^9
7,95
0.359
7.95
0,317
7.98
0,223
7.99
0,459
8,02
0,853
8,02
0,360
8,04
0,260
8,08
0,456
8,09
0,376
8,xo
0,180
8,12
0,376
8,13
-0,356
II
0,00
+0,12
+0,56
—0,03
+0,02
—0,02
+0,05
—0,01
+0,09
—0,04
+0,10
—0,06
—0,11
-0,09
—0,01
—0,02
+0,80
0,00
—0,21
4-1,83
—0,02
-0,03
—0,06
+0,13
—0,04
-0,15
—0,02
—0,07
+0,27
-0,07
-0,07
—0,03
Logarithms of
y
+74150
—9.0216
+9.9321
—9.8561
—9.0663
—9.9619
—0.0069
-9-4940
-9.9190
—9.6x03
+8.8300
—9.9922
-9.9738
-9.5467
-9.9784
-9.9893
-9-9537
-9-9957
—9.8282
+9.0350
—84065
—8.4082
—9.9768
-9.7x05 -8.5364
+9.2009 —0.8738
+9.0887 1 0.8743
+9.5685
—9.0960
+9.0780
—9.3689
-9.5065
+8.6848
—9.2652
+8.0280
+9.2655
—94582
—94081
+8.5206
-94215
-94546
-9.3603
-9-4749
— 9*oa89
+9.3007
+9.1918
+9.1931
-94276
-9.9929
-9-9795
+9.8761
—9.1830
—9.9926
-94751
-9.4365
+9.5723
+9.0491
-9.4772
—0.0058 —9.5660
—9.6216
—0.0066
+7.8224
-9-5473
7.176X +9.2268
-9.8402 —9.0803
-9.92061—9.2948
—9.9898
-9.1937
+9.8507
-9-8355
-9.9725
—9.2256
-9.7871
-9.9987
-9-7834
-9.8431
-94771
+9.0530
+9-574J
-9.0713
—9.4326
+9-0404
—8.9x82
-9.5177
-8.9061
—9.1005
0.8753
0.8758
0.8774
0.8776
0.8789
0.8796
0.8800
0.8803
0.8830
0.883 X
0.884 X
0.8843
0.8850
0.8869
0.8870
0.8871
0.8873
0.8875
0.8887
0.890 X
0.8931
0.8932
0.8937
0.8941
0.8943
0.8947
0.8960
0.8969
0.8985
0.8992
0.8998
0.9003
0.9005
0.9020
0.9027
0.9042
0.9043
0.9054
0.9072
0.9080
0.9086
0.9095
' 0.9x00
I
Taylor.
.9.9675
9-9674
9.9673
9.9672
9.9669
9.9669
9.9667
9.9665
9.9665
9.9664
9.9660
9.9660
9.9658
9.9658
9.9656
9-9653
9-9653
9.9653
9.9652
9.9652
9.9650
9.9648
9.9642
9.9642
9.9641
9.9640
9.9640
9.9639
9.9637
9.9635
9.963a
9.963 X
9.9630
9.9629
9.9629
9.9626
9.96a5
9.9622
9.9621
9.9619
9.96x6
9.9614
9.96x3
9.96x1
-9.9610
2482
2487
2484
2486
2488
2478
2483
2485
2491
• • • •
2489
2492
2496
2490
2498
2505
2493
a495
2497
2494
2499
2503
2500
174
176
X84
x8o
187
192
188
196
206
2x1
203
m.2449
iy.1416
iL2298
X99
201
215
220
2x4
223
a36
219
224
226
233
222
2501
2502
229
240
230
238
242
U.2290
ii.229X
U.2292
ii.2293
U.2294
ii.2296
0.2295
8175
U.2297
11.2299
ii.2300
U.2301
iiL245o
U.2302
ii.2303
U.2306
ii.2304
11.2305
0.2307
m.2453
1112452
11.2309
m.2454
ii.2310
m.2455
11.2311
244 iiii.2458
Bm-
bane.
8x66 . . . .
80946694
8178
8182
8183
8x98
8156 6714
8x77
672 X
Varioas.
M792,J497
B.F2643
B.F 2645
G2870
G2875
J 498
J 499
G2876
B.F 2664
G2878
G2880
O2881
M795
B.F 2656
G2891
{
G2894
A 446
G2893
M797
G 2899
G2897
M798,J50o
B.F2667
G 2907
301
1
No.
6751
6752
^753
6754
6755
6756
6757
6758
6759
6760
676 X*
676a*
6763
6764
6765
6766
6767
6768*
6769
6770*
6771
6772
6773
6774
6775*
6776
6777
6778
6779
6780
6781
6782*
6783
6784
6785*
6786*
6787
6788
6789
6790
6791*
6792*
6793*
6794
6795*
Constellatioii.
Telescopii.
Draconis .
Sagittarii .
Cygni ...
Sagittarii .
Payonis
PaYonis
10 Vulpeciilft
48 Aquile ^
56 Sagittarii /
Aquilae . . .
Volpeculas
16 Cygni . . .
Cygni ...
Cygni ...
Payonis
49 Aquilae • •
Sagittarii
Cygni ..
Sagittarii
15 Cygni ..
50 Aquile . .
Sagittarii
Sagittarii
Sagittarii
« • . • •
Sagittarii
Cygni
Sagittarii
18 Cygni i
Cygni
Sagittarii
Telescopii
7 SagitUe ^
i7Cygni X
Aquilae
Sagittarii
Pavonis
Aqoilie
52 Aqnilac tf
Sagittarii
Mag.
Aquilffi ^
Sagittarii
Octantis
8 Sagitts C
Sagittarii
Si
6
6
5*
Si
6
6
61
5i
7
6
6
6i
6
6
6i
7
6
7
5
3
7
6i
7
6|
6
7
3i
5
7
6
4
5
6
7
6
7
6
6
7i
7
6
5
7
Bight
Ascension,
Jan. I, 1850.
fa m >
19 35 4S.»9
35 53.7*
35 53»79
36 12,01
36 26,65
36 35*58
37 ".85
37 »8.74
37 35»59
37 36,53
37 36,93
37 47,39
37 49»77
37 5*,6i
37 53,81
37 59.34
38 22,19
38 29,84
38 44.55
38 46,34
38 5».09
39 7,68
39 9.»7
39 »6,53
39 ^9.46
39 37,07
40 16,07
40 16,92
40 17,11
40 17,99
40 29,02
40 39,98
40 42,16
40 4^09
40 45,82
41 9,83
41 34,01
41 35.4a
41 37,96
41 38,47
41 49. » 3
41 55,17
42 0,99
42 19,25
19 42 26.95
Annnal
Preces.
+4,93*
-0.533
+3,812
1,842
3,84'
5,806
5.308
249a
2,791
3.5«7
2,79*
M56
1,611
1,612
2,109
5. HI
2,916
3.759
1.999
3.736
1,156
2,851
3.544
4,415
3.75 »
3.375
a.a34
4.170
1,869
1,158
3,343
4,821
2,674
2,273
3,3"
3,689
5,300
3,308
2,826
4.093
2,829
3,708
44.076
2,661
+3,697
SecVar.
>
~ 0,0456
-0,0530
—0,0157
—0,0024
—0,0x64
—0,0811
—0,0603
—0,0012
—0,0025
—0,0107
—0,0025
—0,0011
—0,0042
—0,0042
—0,0013
-0,0544
-0,0035
—0,0151
—0,0016
-0,0x47
—0,0011
—0,0030
—0,0x13
—0,0310
—0,0151
—0,0088
—0,0010
—0,0065
—0,0023
—0,0099
—0,0084
-0,0443
—0,00x9
—0,0010
—0,0079
-0,0141
—0,0630
—0,0079
—0,0028
—0,0231
—0,0028
—0,0x47
-X2,II05
—0,00x8
-0,0x45
Proper
Motion.
-)>o,oi6
—0,005
—0,003
—0,020
+0,047
+0,002
+0,004
-0,009
+0,007
+0,002
-0,015
—0,010
—0,012
+0,006
+0,010
+0,006
—0,009
+0,018
-0,003
+0,012
—0,007
+0,007
—0,010
0,000
+0,010
+0,002
+0,010
+0,056
+0,001
+0,002
—0,015
+0,007
Logarithms of
+0,007
+8.6928
8.9262
8.5009
8.5859
8.5080
8.8258
8.7587
84837
845x1
84673
845 IX
84900
8.6345
8.6346
8.5466
8.7369
84467
8.5041
8.5697
8.5018
8,5429
84533
84772
8.6208
8.5072
84615
8.5357
8.5815
8.5998
8.7228
84626
8,6977
84749
8.5311
8.46x4
8.5050
8.7782
84645
8.4652
8.5738
84657
8.5111
9.9895
84829
+8.5116
•9-0454
9.2781
8.8528
8.9363
8.8571
9.1742
9.1040
8.8276
8.7945
8.8106
8.7943
8.8324
8.9766
8.9765
8.8884
9.0783
8.7861
8.8429
8,9073
8.8392
8.8798
8.7890
8.8127
8.9557
8.8410
8.7947
8.8657
8.9114
8.9297
9.0526
8.7915
9.0258
8.8028
8.8588
8.7889
8.8306
9.1019
8.7880
8,7885
8.8971
8.7881
8.8329
0.3108
8.8028
-8.8309
+a693o
—9.7267
+a58i2
0.2654
0.5844
a7639
0.7250
0.3965
04457
0.5461
04460
0.3903
0.2071
a2072
0.3241
0.7111
0.4648
0,5751
a 3008
0.5724
0.3336
04550
0.5495
0.6449
0.5742
0.5282
0.3490
a620i
0.2717
0.0637
0.5242
0.6832
0,4271
0.3567
0,5200
0.5669
0.7*43
0.5x95
0^.512
0.6120
04517
0.5692
1.6442
04250
+0.5679
—8,6150
+8.9025
—8.2160
+84367
-8.2354
—8.7864
-8.:
+8.
+7.
.7023
.1163
'.8015
-8.0038
+7.7990
+8.1438
+8.5199
+8.5200
+8.3390
-8.6725
+7.5480
—8,1967
+8.3902
-8.1834
+8.3223
+7.7036
—8.0378
-84913
—8.1967
-7.8473
+8.2905
—84089
+84475
+8.6496
—7.8042
— 8.6129
+7.9688
+8,2717
-7.7512
-8.1635 1
-8,7223
-7.7489
■
+7,7629
-8.3841
+7.7584
—8.1805
-9.9893
+7,9905
-8.1754
302
(
No.
6751
6751
6753
6754
6755
6756
6757
6758
6759
6760
6761
6762
6763
6764
6765
6766
6767
6768
6769
6770
6771
677a
6773
6774
6775
6776
6777
6778
6779
6780
6781
6782
6783
6784
6785
6786
6787
6788
6789
6790
6791
6792
6793
6794
6795
North Polar
DiBtanoe,
Jan. X, 1850.
//
146 42 56,1
18 43 41,2
X2X 15 28,9
44 49 45.0
"» '5 54.3
155 57 49»5
151 25 46,3
64 35 5.5
77 3 »*»»
xio 6 57,2
77 7 34.5
63 13 9,7
39 49 13.6
39 49 4**4
SI 41 0,3
«49 33 4».»
82 4^ 44,7
119 31 13,7
48 35 5.4
118 42 36,3
53 o 16,7
79 44' 54.9
III 19 21,0
137 55 a9»9
119 17 x6,2
104 4 4,1
55 »» 5.9
132 13 48^
45 14 0.0
32 20 22,1
102 41 12,3
145 20 47,3
71 49 54.7
56 37 4.1
ID I 14 20,6
117 5 42^
151 33 5»9
loi 5 51,7
78 33 9,2
130 H 59»7
78 41 io,s
"7 51 4»5
178 18 51,7
71 13 48,0
117 27 41.3
Annual
Precea.
n
-8.14
8,15
8,15
8,17
8,19
8,20
8,25
8,28
8,28
8.29
8,29
8.30
8.30
8,31
8.31
8,32
8.35
8,36
8,38
8,38
8.39
8^1
841
8^
8,44.
8.45
8,50
8,50
8,50
8,50
8.51
8.53
8,53
8,53
8.54
8,57
8,60
8,60
8,6 X
8,61
8,62
8,63
8,64
8,66
-8.67
SecVar.
u
-0,657
+0,071
—0,508
0.145
0,511
0,773
0,706
0,331
0,371
0,467
0,371
0,326
0,214
0,214
0,280
0,682
0,387
0,498
0,265
0495
0,286
0.378
0,469
0,584
0,496
0,446
0,295
0.551
0,247
0,153
0,442
0,636
0.353
0,300
0.437
0,487
0,698
0,436
0,372
0.539
0,373
0,488
5.802
0,350
—0486
Proper
Motion.
4-0,07
-ho, 12
+0,08
+0,03
+0,35
-fo,oi
+0,01
+0,03
+0,07
+0,14
+0,16
+0,12
—0,03
—0,08
—0,01
4-0, XI
4-0,02
+0,08
+o,x5
+0,03
0,00
+0,05
4-0,07
—0,05
4-0,41
0,00
4-0,32
4-0,17
—0,02
4-0,14
•0,07
Logarithms of
4-9.7*09
—0.0020
4-9.0x33
-9.9794
4-9.0803
4-9.8173
4-9-7730
-9.8937
-9.7972
-8.9745
-9.7966
-9.9018
•9.9899
-9.9899
-9.9566
4-9-7519
—9.7366
4-8.8470
—9.9669
4-8.7474
-9.95x0
—9.7698
— 8.8704
4-9.583"
4-8.8149
—9.3021
-9.9405
4-94586
-9.9759
-9.9989
-9-35H
4-9.6970
—9.8417
-9.9347
-9.3966
-1-8.4065
4-9'769»
— 94012
-9.78x5
-f 94021
—9.7800
4-8.5798
4-9.9491
—9.8458
4-84871
¥
4-9-5305
-9.5852
4-9.3240
—94609
4-9-3386
4-9-57a4
4-9.5581
—9.2482
— 8.9664
4-9.1526
-8.9641
—9.2706
-9.5024
—9.5026
-94097
4-9-5533
—8.7206
4-9.3x24
-944x3
4-9.3025
-94007
—8.8727
4-9.1831
-1-94936
4-9-3134
4-9.010X
—9.3818
4-9-4545
-94748
-9-5540
4-8.9696
4-9-5438
—9.1227
-9.3695
4-8.9189
-f 9.289 1
4-9-5764
-f8.9i67
—8.9302
4-944*9
—8.9259
4-9.3032
4-9-6339
—9.1428
4-9.2996
—0.9105
0.91 IX
0.9XXI
0.9124
0.9134
0.9 141
0.9167
0.9178
0.9183
0.9183
0.9183
0.9x91
0.9x92
0.9194
0.9x95
0.9199
0.9215
0.9220
0.9230
0.9231
0.9235
0.9246
0.9247
0.9252
0.9261
0.9266
0.9293
0.9293
0.9293
0.9294
0.9301
0.9309
0.9310
0.93 1 1
0.9313
0.9329
0-9345
0.9346
0.9347
0.9348
0.9355
0.9359
0.9363
0.9375
—0.9380
-9.9609
9.9608
9.9608
9.9606
9.9604
9.9602
9-9597
9-9595
9.9594
9-9594
9.9594
9.9592
9.9592
9-9591
9-9591
9.9590
9.9587
9.9586
9-9584
9.9584
9-9583
9.9580
9.9580
9-9579
9-9577
9-9576
9-9570
9-9570
9-9570
9.9570
9.9569
9.9567
9.9567
9.9566
9.9566
9.9562
9-9559
9-9559
9-9558
9.9558
9-9557
99556
9-9555
9-955*
9-9551
Tftylor.
2508
2506
2504
2507
2510
25x2
2513
2509
2514
2511
2520
2516
2517
*5i5
2518
2521
237
243
256
»54
249
*55
• • • •
261
262
U.2314
iii.2461
ii.23X3
iii.2462
112315
iii.2464
iv. 144.2
258
269
264
260
265
278
266
280
271
279
282
273
281
283
275
2523 289
¥.3201
U.2312
m.2459
V.3203
1112465
U.23X6
U.2317
iU.2467
Y.3204
ii.2318
iil.2469
iv.1446
11.2321
11.23x9
V.3205
U.2322
0.2323
IL2320
Y.3206
1II.247X
il.2324
iiL2470
11.2327
8200
8208
821 X
8195
820 X
Brii.
bane.
6725
8207
8223
8225
8221
8232
8233
8227
8241
8226
8*39
8*43
8248
6727
6730
6734
6733
6742
6738
6745
6747
6693
Vuioui.
62917
O 2909
M800
W 1058
B.F 2682
6 2924
G 2920
6 2925
M801
M802
R 506
0*935
M803
Wxo6i
B42
303
No.
6796
6797
6798
6799
6800
6801
6802
6803
6804
6805
6806*
6807
6808
6809
6810
6811
6812
6813
6814*
6815*
68x6
6817
6818
6819
6820
6821
6822
6823
6824
6825
6826
6827
6828
6829*
6830
6831*
6832
6833
6834
6835
6836
6837
6838
6839
6840
Constellation.
Mag.
Right
Ascension,
Jan. I, 1850.
51 Aqoike
PaYonis
Octantis
Cygni
Cygni
Pavonis «
53 Aquils a
57 Sagittarii
Pavonis
54 Aquilae 0
Cygni
Pavonis
Draconis
Pavonis
12 Vulpecul»
55 Aquilae 1}
Sagittarii 1
19 Cygni
Sagittarii
Aquilae
Sagittarii
Cygni
Draconis
9 Sagitte
Pavonis ^>
56 Aquilie
57 Aquilae
58 Sagittarii to
20 Cygni d
59 Aquil» ^
58 Aquilae
13 Vulpeculae
Pavonis jx^
Sagittarii
Cygni
Sagittarii
59 Sagittarii b
60 Aquilae fi
Draconis
Vulpeculae
63 Draconis g
Pavonis
61 Aquilae f
10 Sagittae
61 Sagittarii g
Si
5l
6
6
var.
4
il
5*
6
Si
6
6
6
6
Si
4
4i
6
7
Si
S
6
7
Si
6
6
Si
Si
5
6
S
Si
64
6
7
5
3i
6
H
si
6
6
6
Si
h m a
«9 4a 31.39
4a 4".73
42 45,27
43 3»79
43 7»aS
43 8,80
43 a7»83
43 a8.77
43 33.86
43 50.47
44. 8,97
44> ^8,92
44 29.90
44 3X,8i
44 36,64
44 49,86
4f S4.98
45 14,94
45 18.92
4S »6,75
4S ^7.87
45 a8,23
45 34.66
45 40.51
45 43.78
45 59.84
46 30,12
46 38,71
46 51.77
46 58.78
47 3.6»
47 5.a3
47 ",33
47 a3.»o
47 4a.o8
47 43.7a
47 4^*4
47 56,64
48 a,9i
48 9,26
48 39.31
49 4.89
49 8,08
49 ".55
19 49 26,35
Annual
Prcccs.
+3.308
6,302
7.386
I.7SS
2,287
7,082
2,891
3.495
6,231
2,858
2,121
4-5,092
—0,052
+S.015
2,580
3,058
4,160
2,123
3,612
3.144'
3.861
2,058
1,074
2,675
5.938
3.»59
3.aS*
3,671
1,508
2,901
3.073
a.547
5.930
3.7^6
1,768
3,588
3.693
a.94S
0.937
+a,54a
-0,177
+5.»"
2,839
2,725
+3.409
Sec Var.
>
■0,0080
-0,1128
•0,18x7
■0,0031
■0,0009
-o,x6x4
•0,0034
•0,0109
•0,1099
-0,0031
-0,00x1
-0,0564
-0,0405
•0,0534
-0,0015
•0,0051
-0,0256
-0,0012
-0,0132
-0,0060
-0,0184
-0,0014
-0,01x9
-0,0019
-0,0965
•0,0075
-0,0074
-0,0146
-0,0056
■0,0035
-0,0052
•0,0013
•0,0976
•0,0x71
•0,0030
-0,0x31
-0,0x52
-0,0039
-0,0x47
•0,00x3
-0,0468
-0,0600
-0,0030
-0,0022
-0,0x00
Proper
Motion.
—0,001
—0,227
-0,005
+0,005
Logarithnu of
4-8.4682
8.9x73
9.0312
8.6327
8.5391
4- 0,012
9.0039
4-0,034
8^^684
+0,003
8.4892
+0,183
8.9x30
+0,0x7
847x8
+0,003
8.57x8
4-0,011
8.7595
8.9x28
-0,0x7
8.7474
+0,005
8.5017
4-0,002
84690
4-0,0x9
8.6000
4-0,00 X
8.5761
8.5x11
84721
-0,005
8.5500
8.5886
8.7605
4-0,004
84947
+0,005
8.8866
4-0,002
84788
0,000
84803
4-0,0x8
8.5248
—0,004
8.6933
4-0,0 XX
84815
4-0,003
8.4774
+0,005
8.5x58
4-0,005
8.8923
8.5454
8.6505
8.5174
+0,003
8.5323
+0,007
84832
8.7932
4>o,oo8
8.5206
4-0,012
8.9470
—0,020
8.7831
4-0,006
84933
4-0,002
8.503 X
4-0,002
4-8.5032
b
e
—8.7872
4-0.5196
9«»354
0.799s
9-3491
0.8684
8.949X
0.2442
8.855X
0.3592
9.3198
0.8502
8.7828
0461 1
8.8035
0.5434
9.2269
0.7946
8.7844
04560
8.8829
0.3265
9.0690
4-0.7069
9.2222
-8.7135
9.0567
4-0.7003
8.8x06
04116
8.7768
04854
8.9074
0.6 191
8.88x9
0.3269
8.8x66
0.5577
8.7770
04975
8.8548
0,5867
8.8934
0.3134
9.0648
0.03 IX
8.7985
04273
9.1902
0.7736
8.7810
0.5131
8.7802
0.5121
8.8240
0.5648
8.9915
0.X784
8.7791
04626
8.7747
04876
8.8129
04060
9.1889
0.7730
8.8412
0.5782
8.9448
O.H74
8.81x5
0.5548
8.8264
0.5673
8.7763
04690
9.0858
9.9718
8.8127
4-04052
9.2367
-9.2487
9.0709
4-0.7085
8.7808
04532
8.7903
0.4353
-8.7893
+0.5326
-7.7543
—8.8890
-9.0x49
+8.5006
+8.»759
—8.9852
+7.6369
—8.01 10
-8.8836
+7.71H
+8.3644
—8.6938
4-8.8828
-8.6773
4-8.0796
4-6.5064
-84277
4-8.3687
—8.1254
-7.2574
-8.29x1
4-8.3986
4-8.6938
+7.9914
—8.8517
—7.67x1
-7.6557
—8.1773
+8.5934
4-7.6292
-5.7852
-h 8. 1 198
-8.8574
—8.2568
4-8,5x85
— 8.1x71
—8.1976
+7.5050
4-8,7343
4-8.1287
4-8.9196
—8.7197
+7.7750
+7.9498
—7.9405
I
No.
6796
6797
6798
6799
6800
6801
6802
6803
6804
6805
6806
6807
6808
6809
6810
6812
6812
6813
6814
6815
68x6
68x7
6818
6819
6820
6821
6822
6823
6824
6825
6826
6827
6828
6829
6830
6831
6832
6833
6834
6835
6836
6837
6838
6839
6840
North Polar
Distance,
Jan. I, 1850.
e
lOI
//
8 *3.5
159 3» 54»4
164 23 56,9
42 27 41.0
56 56 7.9
163 17 48,4
81 31 30,7
109 25 i?,6
«59 9 47,1
79 57 a3»*
5» 39 55.8
149 17 20,6
21 I 46,8
148 18 42,5
67 45 59.5
89 22 31,6
132 15 26,6
SI 39 40,6
114 17 32,5
93 29 47,6
"3 *5 55.»
49 46 45.a
30 57 34.5
71 42 33,0
157 20 16,1
98 57 3».4
98 36 46,3
116 41 32^
37 23 24,9
81 55 21^
90 6 58,6
66 18 28,5
157 20 34,2
120 57 51,3
42 27 13,3
113 26 44,3
"7 33 43*7
83 57 5>»9
29 10 36,8
66 4 12,6
20 6 52,8
149 46 44.7
78 58 12^
73 45 *8.7
105 53
Annual
Preces.
11
-8.68
8.69
8.69
8.7*
8,72
8,72
8,75
8.75
8.76
8.78
8,80
8,83
8,83
8.83
8,84
8.86
8.86
8.89
8,90
8,91
8.91
8,91
8,92
8.92
8.93
8,95
8.99
9,00
9,02
9»o3
9*03
9»03
9.04
9,06
9,08
9,08
9,08
9.10
9,11
9,12
9,16
9.19
9»»9
9,20
.9,22
SecVar.
-0*435
0,828
0,971
0.231
0,300
0,930
0.379
0,459
0,818
0.375
0,278
—0,667
+0,007
-0,657
0,338
0,400
0,544
0,278
0,472
0,411
0.505
0,269
0,140
0.349
0,776
0,4315
0,424
0,479
0,197
0,378
0,400
0,332
0,772
0.493
0,230
0,467
0,480
0,383
0,122
—0,330
+0,023
—0,663
0,368
0.353
—0,44.2
Proper
Motion.
II
-0,04
—0,08
-0,50
+0,06
+0,08
-0,38
+0,06
+1,15
+0,16
+0,12
+0,07
+0,16
—0,05
+0,04
+0,04
—0,12
—0,07
—0,05
+0,33
— 0,01
—0,04
—0,10
+0.05
+0,06
+0,10
—0,08
+0,23
— o,ox
+0,54
—0,01
+0,01
0,00
—0,05
-0,07
+0,05
Logarithms of
-94007
+9.8407
+9.8758
—9.98 II
—9.9320
+9.8679
-9.7496
—9.0418
+9.8366
-9.7665
-9.9531
+9.7407
-9.9973
+9.7291
—9.8700
-9.6471
+94503
-9-95»^
—84281
-9.5782
+9.1186
-9.9590
—9.9962
—9.8408
+9.8190
-94614
—94701
+8.1367
-9.9882
-9-7445
-9-6357
-9.8786
+9.8172
+8.9395
—9.9780
-8.6375
+84440
-9.7204
-9-9954
-9.8797
-9.9933
+9.7401
-9.7752
—9.8229
-9.2413
+8.9221
+9.6085
+9.6207
—9.5061
-9-3753
+9.6198
— 8.8082
+9.1616
+9.6108
-8.8828
-94350
+9.5781
—9.6138
+9-5738
—9.2221
—7.6824
+9-473 >
' 9-4393
+9.2612
+843*7
+9.3886
-94576
—9.5812
-9.1450
+9.6136
+8.8419
+8.8268
+9-3044
-9-55*9
—8.8009
+6.9613
-9.2577
+9.6192
+9.3661
-9.5239
+9-*558
+9.3214
• 8.6787
-9.5983
-9.2657
—9.6322
+9.5976
—8.9430
—9.1082
+9.0996
-0.9383
0.9390
0.9392
0.9404
0.9406
0.9407
0.9420
0.9420
0.9424
0.9434
0.9446
0.9459
0.9460
0.9461
0.9464
0.9473
0.9476
0.9489
0.9491
0.9496
0.9497
0.9497
0.9501
0.9505
0.9507
0.95x7
0.9537
0.9542
0.9550
0.9555
0.9558
0.9559
0.9563
0.9570
0.9582
0.9583
0.9583
0.9591
0.9595
0.9598
0.9617
0.9633
0.9635
0.9637
—0.9646
-9.9550
9.9549
9.9548
9-9545
9-9545
9-9545
9.9542
9.9541
9-9541
9.9538
9-9535
9.9532
9-953*
9.9532
9-953 »
9.9529
9-95*8
9-95*5
9-95*4
9-95*3
9.9523
9.9523
9.9522
9.9521
9.9521
9.9518
9-9513
9.9512
9.9510
9-9509
9.9508
9.9508
9.9506
9-9505
9.9502
9.9501
9.9501
9.9499
9.9498
9-9497
9-9493
9.9488
9.9488
9.9487
-9.9485
2527
2526
»534
?
2519
2524
2522
2525
2529
2532
2530
2531
528
54*
536
535
P^537
2533
2538
254X
*554
*543
*544
2540
286
295
294
291
m.2474
ii.2325
ii.2329
ii.2328
298
304
305
303
297
Taylor.
ii.2326
U.2330
iiL2477
▼.3208
3
82246751
82136750
8219
8229
▼.3209
iL2332
ii.2333
iL233i
8*45
Bris.
bane.
6752
6758
6756
8*47
8*55
8262
302 iiL2479 8260
3iO|iii.248i
309
313
311
3*5
319
318
3*3
11.2334
iii.2482
U.233S
iii.2484
ii.2336
ii.2337
ii.2338
322
3*4
3*7
343
33*
334
3*9
U.2339
ii.234c
iv.1465
iii.2485
▼.3*ic
ii.2341
ii.2342
U.2343
8*44
6759
676c
8268
6764
8251 6767
8274
Vuiotu.
8*79
8*77
8269
6774
6775
O 2941
J 501
M 804
G2943
G 2952
J502,R507
G2949
B.F 2695
G 2950
G2953
B.H 1230
G 2962
B.H 1231
G2968
B.F 2708
f
B»A*\y»
(2Q)
M80S
305
No.
6841*
6842
6843
684*
6845
6846
6847
6848
6849
6850
6851
6852*
6853
6854*
685s*
6856
6857
6858
6859
6860
6861
6862
6863
6864
6865
6866
6867
6868
6869*
6870
6871
6872
6873
6874
6875
6876
6877
6878
6879
6880
6881
6882
6883
6884
6885
CoDBtellAtioii.
Sagittarii
60 SagitUrU A
Sagittarii
Sagittarii
Sagittarii
Sagittarii
23 Cygni
Pavonis
22 Cygni
Sagittarii
21 Cygni ij
Draconis
11 Sagittae
Sagittarii
Sagittae
24 Cygni 4f
Cygni
12 Sagittae y
Octantis
Cygni
Draconis
Draconis
Cephei
Sagittarii
Cygni
14 Vulpeculae
Cepbei
13 Sagittae
Draconis
62 Sagittarii c
63 Sagittarii
Sagittarii
Pavonis $
Pavonis
25 Cygni
Cygni
Sagittarii
Sagittarii
15 Vulpeculae
Sagittarii
Cygni
Vulpeculae
16 Vulpeculae
Pavonis
Pavonis
Mag.
H
Si
5*
61
5i
6
5i
6
•5
7
5
5*
6
7
7*
5*
5
4i
6
6
6
6
6
6
6
5
5^
6
7*
4i
6
6
4
6
S*
6
5
6i
5
7*
6
5
6
6
6
Bight
Ascension,
Jan. I, 1850.
h m ■
19 49 29,39
49 4«»S4
49 58»H
;o 0,02
:o 6,51
o 10,03
o 12,35
o 25,76
o 30,19
o 40,62
o 41,10
o 55
0 56,87
1 17,08
X a4t94
1 45.09
» 1,19
2 5,22
a 5»79
2 6,89
2 15,61
2 19,16
2 23,11
2 28,63
* 38,75
2 44^.8
3 3»7i
3 1M5
3 18,28
3 a5,7o
3 34.aa
3 34.95
3 56.99
3 59.88
4 aM8
54 37^a
4 48,74
4 50,47
4 55,48
5 3,60
5 16,75
5 a3,47
5 39.63
5 44.70
19 55 5».76
Annual
Preces.
•f 3.78a
3.665
3,922
4,194
3.904
4.278
1,236
5,960
2,142
3,564
2,251
1,076
2,723
3,726
2,730
1.557
2,081
2,662
13.855
a. 147
0,992
1,009
i.«94
3,575
1,641
»,578
i.«53
2,708
0,623
3.699
3.365
4,001
5.780
5,809
2,198
1,882
3.817
3.569
2,464
3,403
1,590
2,540
a.S37
4.769
+4.640
SecVar.
—0,0173
—0,0149
—0,0207
—0,0279
-0,0203
—0,0305
—0,0095
—0,1026
—0,0010
—0,0130
—0,0009
—0,0124
—0,0022
—0,0164
—0,0022
—0,0051
—0,0012
—0,0018
-1,0338
—0,0010
—0,0142
—0,0138
—0,0104
-0,0134
—0,0043
—0,0014
—0,0112
—0,0021
—0,0229
—0,0161
—0,0097
—0,0234
—0,0962
—0,0979
—0,0009
—0,0022
—0,0190
—0,0136
—0,0009
—0,0104
—0,0049
—0,0012
—0,0012
-0,0497
-0,0447
Proper
Motion.
-)>0,002
+0,005
+0,007
+0,003
+0,002
+0,118
+0,002
+0,002
+0,003
+0,010
0,000
+0,007
-0,137
+0,010
+0,003
—0,002
+0,017
+0,002
+0,006
+0,003
+0,011
+0,189
-0,036
+0,023
—0,011
+0,005
—0,002
+0,006
+0,003
+0,008
—0,016
+0,009
Logarithms of
+8.5531
8.5362
8.5785
8.6274
8.5759
8.6434
8.7545
8.9108
8.5942
8.5255
8.5758
8.7838
8.5098
8.5511
8.5108
8.7057
8.6111
8.5204
9-4593
8.5997
8.8031
8.8006
8.7709
8.5337
8.6943
8.5332
8.7805
8.5197
8.8634
8.5551
8.5143
8.6067
8.9027
8.9067
8.5994
8.6580
8.5792
8.5415
8.5571
8.5230
8.7143
8.5480
8.5494
8.7548
+8.7327
—8.8390
8.8206
8.8622
8.9109
8.8589
8.9262
9.0371
9.1923
8.8754
8.8059
8.8561
9.0631
8.7889
8.8287
8.7878
8.9812
8.8854
8.7943
9.7332
8.8735
9.0763
9.0734
9-0435
8.8058
8.9657
8.8041
9.0500
8.7882
9.1317
8.8230
8.7814
8.8738
9.1681
9.1720
8.8630
8.9205
8.8408
8.8030
8.8183
8.7835
8.9737
8.8070
8.8071
9.0122
-8.9895
+0.5777
0.5640
0.5935
0.6226
0.5915
0.6312
0.0921
0.7753
0.3308
0.5519
0.3524
0.0319
0^.350
0.5712
0.4361
0.1922
0.3183
oui.252
1.1416
0.3318
9.9963
0.0041
0.0769
0.5532
0.2150
Ou|.II2
0.0618
0^.327
9.7942
0.5681
0.5270
0.6022
0.7620
0.7641
0.3420
0.2747
+8.5103
0.5817
-8.3091
0.5525
-8.1336
0.3917
+8.2193
0.5319
-7.9588
0.2015
+8.6087
0^x148
+8.1638
04043
+8.1675
0.6785
-8.6705
+0.6665
-8.6367
—8.2641
—8.187a
-8.34^3
—84648
-8.3355
—84968
+8.6787
—8.8771
+8.38H
— 8.II04
+8.3310
+8.7183
+7.9603
-8.2363
+7.9536
+8.6025
+84189
+8.0350
-9-4567
+8.3896
+8.7425
+8.7390
+8.6987
—8.1281
+8.5817
+8.1196
+8.7111
+7.9884
+8.8182
—8.2285
-7.8994
-8.3994
—8.8652
—8.8700
+8.3752
306
No.
6841
6842
6843
6844
6845
6846
6847
6848
6849
6850
6851
6852
6853
6854
685s
6856
6857
6858
6859
6860
686 X
6862
6863
6864
6865
6866
6867
6868
6869
6870
6871
6872
6873
6874
6875
6876
6877
6878
6879
6880
688 X
688z
6883
6884
6885
North Polar
Distance,
Jan. I, 1850.
H
X20 56 5|8
116 35 47,1
125 40 38,7
133 26 46,3
115 5 54.1
135 31 a.9
32 52 5,0
157 42 x8,3
5» 54 3*.9
112 36 46,1
55 18 47,0
30 4X
73 3^ 34.8
118 58 44,4
73 54 ^4.5
37 57 ^SA
50 X 58.3
70 54 41,0
173 45 15.7
51 56 3^*3
29 34 25,2
29 46 56,5
3a 8 38,9
113 8 40,3
39 »9 57.3
67 18 x6^
31 33 i3»»
72 53 20,4
25 40 36,6
118 7 17,3
X04 2 51,0
128 20 57,3
156 33 18,1
156 46 33,8
53 ai 53»9
44 38 5.7
122 28 22,3
1x3 o 40,3
62 39 26,0
X05 49 45.1
38 21 13,6
65 36 44,2
65 28 43,5
X45 26 24,0
X43 x8 xi^
Annual
Preces.
u
-9,22
9.a5
9,26
9,26
9.*7
9»a7
9,28
9,29
9»30
9.31
9»3i
9>33
9'33
9*36
9.37
9,40
9»4a
9.4a
9A^
9.4a
944
944
945
945
947
947
9»5o
9.5 »
9»5»
9.53
9.54
9.54
9»57
9.57
9,60
9,62
9*63
9.63
9M
9*H
9.67
9,68
9.70
9'7o
-9.7 X
Sec Var.
u
—0^.90
0474
0,507
0.543
0.505
0.553
0,160
0,770
0,277
0,460
0,29X
0,139
0,351
0,48 X
0,35a
0,201
0,268
0.343
1,784
0,276
0,128
0,130
0,154
0,460
0,2x1
0.331
0,148
0,348
0,080
0,475
0,432
0,513
0,741
0,745
0,281
0,241
0,488
0457
0,315
0435
0,203
0,324
o,3H
0,609
—0,592
Proper
Motion.
Logarithms of
H
-0,04
+o,x4
+0,28
+0,15
0,00
+0,87
0,00
-1-0,04
—0,11
—0,02
-0,08
-o,X7
+0,05
4-0,06
-j-0,02
4-0,02
—0,06
+0,02
—0,05
—0,07
4-0,08
+1,07
—0,08
4-0,09
+o,ox
—0,08
4-o,ii
4-0,05
—0,04
-0,09
—0,21
— o,x6
4-8.9258
4-7.9685
4-9*2x72
+94697
+9.X898
+9.5165
-9.99x3
4-9.8164
-9.9485
-8.7789
-9-9349
-9.9924
-9.823 s
+8.6893
—9.8209
-9.9839
-9.954X
-9.8444
+9.9x92
-9-9473
■9.9920
.9.9919
-9.9903
-8.7x85
-9.9806
—9.8695
—9.9902
—9.8285
—9.99x8
+8.5065
-9.3x70
+9.3x28
+9.80x9
+9.8038
—9.9406
—9.9682
+9.0204
— 8.752 X
—9.8967
-9.25x4
—9.9806
— 9.8790
-9.8797
+9.6762
+9.6456
y
+9.3736
-I-9-3I47
+94301
+9.50x8
+9-4145
+ 9.5x84
-9.5894
+9.6322
-94565
+9.2518
— 9422X
—9.6022
—9.x 184
+9-3543
— 9.X123
-9.5675
-94795
—9.1865
+9.6694
— 9UI.619
—9.61x9
— 9.6XX2
—9.6007
+9.2678
-9.56x3
—9.2606
—9.6059
— 9.X448
— 9.63XX
+9.3500
+9.0623
+94699
+9.64x1
+9.6420
-94557
-9-5331
+941 14
+9.2737
-9.3440
+9.XX81
-9-5775
-9.2993
-9.3025
+9.6004
+9.5892
—0.9648
0.9659
0.9665
0.9666
0.9670
0.9672
0.9674
0.9682
0.9685
0.969 X
0.969 X
0.9700
0.970 X
0.97x3
0.97x7
0.9729
0.9739
0.9741
0.9742
0.9742
0.9748
0.9750
0.9752
0.9755
0.9761
0.9765
0.9776
0.9784
0.9785
0.9789
0.9794
0.9794
0.9807
0.9809
0.982 X
0.98 3 X
0.9837
0.9838
0.984X
0.9846
0.9853
0.9857
0.9866
0.9869
—0.9874
-9.9484
9.948 X
9.9480
9.9479
9.9478
9.9478
9-9477
9-9475
9.9474
9-9473
9-9473
9.9470
9.9470
9.9467
9.9465
9.9462
9-9459
9-9459
9.9458
9.9458
9.9457
9.9456
9-9456
9-9455
9-9453
9-945*
9.9449
9.9446
9.9446
9-9445
9-9443
9-9443
9-9440
9-9439
9-9435
9-9433
9.943 X
9.9430
9.9429
9.9428
1539
1545
2546
2556
9.9426
9.9425
9.9422
9.942 X
-9-9420 1
Taylor.
2552
^547
548
.550
»553
1555
2566
2549
255X
1557
2558
1559
256X
33»
330
333
328
349
342
U.2344
iii.2487
iii.2489
iii.2488
iiL2490
ii.1346
ii2345
344 m.249x
340
u,2347
356 iiL2492
35a
112348
8288
8294
829 X
8286
8292
8285
8267
Brii.
bane.
6777
8304
8202
354 m.2493
35»
358
37 X
361
ii.23498308
355
360
353
11.2350
iii.2497
ii.2353
11235283x5
U.2354...
11^249483x0
373
m.2499
366
369
375
372
380
. . . .
378
11.23 5 »
11.2355
ii.2356
ii.2357
1112500
10.250 X
ii.2358
IL2359
▼.32x3
V.32X4I
8295
8322
8325
8320
8321
677X
6787
6788
Variom.
M807
R508
Z X324
L X76
G2984
O 2992
6 2993
6 299 X
G 2990
B.H 468
B43
M 809, J 505
M8xo
J 504
G 300 X
P883,J5o6
M811
M8x2
G3004
P885
6793
6794
(2Q2)
307
.
No.
6886
6887*
6888*
6889
6890
6891
6892
6893
6894
6895
6896*
6897
6898*
6899*
6900
6901
6902
6903
6904.
6905
6906*
6907
6908*
6909
6910
691 1
6912
6913
6914*
69x5
69x6*
6917*
6918
6919
6920*
6921
6922
6923
6924
6925
6926
6927*
6928
6929*
6930
~3o8
ConsteUation.
Sagittarii
Sagittarii
Sagittarii ........
Sagittarii
14 Sagittc
62 AquilflB
64 Sagittarii
63 Aquilae r
65 Sagittarii
26 Cygni e
Sagitts
15 Sagittse
Pavonis
Sagittarii
Octantis
x6 Sagittc 19
Pavonii
Capricomi
Sagittarii
64 Draconis t
Sagittarii
Capricomi
Sagittarii
Octantis
64 Aquils
Capricomi
17 Vulpeculs
65 Draconis
Sagittarii
27 Cygni b^
Sagittarii
Pavonis
Cygni
Pavonii
Sagittarii ; . .
Octantis
Sagittarii
Capricomi
Cygni
Sagittarii
67 Draconis f
Vulpecola
Cygni
Pavonis
Draconis
Mag.
6
7
7
6
6
6
6
5*
6
6
61
6
6
7
6
6
6
7
7
5
7
7
7
6
6
7
Si
7
7l
6
6*
6
6
6
7
6
6
7
6
61
+
8
5i
6
6
Right
Ascension,
Jan. I, 1850.
h m >
19 55 57»89
55 59.86
56 a,75
56 8,19
56 38»3»
56 39*47
56 48»34
56 48»77
57 5.69
57 6,93
57 10,83
57 ai.89
57 35»55
58 4**5
58 13.50
58 30,33
58 54.98
59 3».66
59 39.3 »
59 5*.4«
>9 59 57,87
20 o x,o6
o 2,74
o 12,37
o 17,07
o 18,95
o 26,50
o 39,24
o 47,21
o 47.37
o 50.34
0 50,43
1 2,15
I 3.87
I 4.04
1 18,37
X 20,X8
I 43,40
I 56,67
» 4.39
2 7,46
* ".33
2 15,60
» 44.73
20 2 50,59
Annual
Preces.
Sec. Var.
+3.84*
3.734
3.674
3.537
4,744
3.094
3.3*9
2,930
3.344
1,696
2,721
2,722
5.»99
3.747
9.697
4,658
4.945
3.475
4,203
0,653
3.654
3.39«
3.709
9,264
3*093
3.485
4.575
0,678
3.5 » 5
4,445
4,190
5.431
1,623
5.444
3,627
9,299
3.944
3.486
1,368
4.153
0,298
2,6x2
1.558
5.905
4-0,769
—0,0198
—0,0x72
-0,0x59
—0,0x31
—0,0024
—0,0058
—0,0092
—0,0039
—0,0095
—0,0038
— 0,002 X
—0,0022
—0,0694
—0,0179
—0,45x6
—0,00x8
—0,0578
—0,0x22
—0,0309
—0,0235
—0,0x59
—0,0x07
—0,0x72
-0^4^84
—0,0059
—0,0088
—0,00x3
—0,0229
— 0,0x3 X
—0,0007
—0,0309
—0,0835
—0,0045
-0,0834
—0,0^56
— 0,4x71
—0,0230
—0,0x26
— 0,008 X
—0,0300
—0,0352
—0,00x5
—0,0054
— 0,XX26
—0,0210
Proper
Motion.
4-0,0x3
liOgaritliws of
4-0,005
4-0.003
4-0,00 1
4-0,004
4-0,007
0,000
4-0,005
— o,oox
—0,028
— o,xo9
4-0,004
4-0,001
—0,005
—0,002
—0,001
—0,082
4-0^011
-0,007
4-0,002
4-0,001
—0,003
—0,019
—0,006
-0,127
4-0,044
—0,009
4-0,002
—0,004
4-8.5879
8.5697
8.5607
8.5420
8.5280
8.5118
8.5219
8.5154
8.5246
8.7024
8.5322
8.5328
8.8335
8.5796
9.2793
8.5438
8.7946
8.5463
8.6672
8.8869
8.5715
8.5389
8.5806
9.2595
8.5239
8.53x2
8.5609
8.8865
8.5554
8.6X5X
8.6694
8.8825
8.7313
8.8823
8.57x6
9.2666
8.62x9
8.5550
8.7806
8.6670
8.9460
8.5620
8.7480
8.9565
+8.88x9
b
' 1
-8.84*3
4-0.5846
8.8260
0.5719
8.8x67
0.5650
8.7976
0.5486
8.7814
0.4384
8.765 X
0.4905
8.7745
0.5210
8.7680
0.4669
8.7760
0.5240
8.9537
0.2295
8.7832
0.4347
8.7829
0.4348
9.0826
0.7159
8.8267
0.5736
9.5256
0.9866
8.7889
0.4245
9.0379
0.6924
8.7869
0.54x0
8.9073
a6235
9.x 260
9.8149
8.8103
0.5625
8.7774
0.5303
8.8x90
0.5692
9.4972
0.9668
8.76x2
0.4904
8.7684
0.5x65
8.V975
o^.xo8
9.1222
9.83x4
8.7905
0.5459
8.8502
0.3511
8.9043
0.6222
9.XX74
0.7349
8.9653
0.2104
9.1x63
0.7343
8.8055
0.5595
9-4995
0.9684
8.8546
0.5937
8.786X
0.5423
9.0x07
0.X362
8.8965
0.6183
9-»753
9.4738
8.79x0
0.4170
8.9767
0.1927
9-1833
0.7712
—9 1081
4-9.8861
1
-8.3288
—8.2619
—8.22X2
—8.1105
4-7.9580
— 6.8042
-7.8404
+7.5945
-7.8795
-1-8.5847
4-7.9907
4-7.9904
— 8.7766
—8.2806
-9.2727
+8.0686
—8.7228
— 8.0641
-8.5115
+ 8.8421
-8.2233
-7.9647
-8.2643
-9.2521
—6.8095
-7.7916
+ 8.1561
+ 8.8409
— 8.1102
+ 8.3797
— 8.5120
-8.8359
+ 8.6243
-8.8355
—8.2089
-9.2593
— 8.3960
— 8.0852
+ 8.6987
-8.5025
+ 8.91X4
+ 8.1303
+ 8.6487
-8.9234
+8.8336
No.
6gS6
6887
6888
6889
6890
6891
6892
6893
6894
6895
6896
6897
6898
6899
6900
6901
6902
6903
6904
6905
6906
6907
6908
6909
6910
691 X
6912
6913
6914
6915
6916
6917
6918
6919
6920
6921
6922
6923
6924
6925
6926
6927
6928
6929
6930
North Polar
Distance,
Jan. 1, 1850.
O I It
123 25 7,9
XI9 29 12,9
117 14 8,2
XII 43 57,6
74 as 9»3
91 7 24,2
102 X 10,2
83 8 26,9
103 5 1,9
40 18 41,6
73 »7 57.5
73 X9 54,8
151 18 11,5
120 9 14,0
170 2 40,5
70 26 8,8
147 57 20,0
109 14 3,1
«34 »9 34.3
as 35 54*4
1x6 38 s».9
105 27 30,8
1x8 51 37,2
169 24 58,4
91 6 21,5
100 29 36,5
66 48 52,3
25 47 22,7
HI I 29,5
54 26 18,0
134 6 1,0
153 55 ".I
38 35 24,0
153 5> 34.*
"5 4* 33»4
169 30 xi,5
126 28 26,2
X09 48 58,6
34 5 31.0
133 12 53,0
22 33 14,5
68 16 39,4
37 x6 4^2
157 54 54.8
26 32 30,4
Annual
Precea.
It
-9,72
9.7a
9.73
9.73
9»77
9.77
9.78
9.79
9,8 X
9.81
9.81
9.83
9,84
9.88
9,89
9.9'
9.95
9.99
xo,oo
X0,02
10,03
10,03
10,03
10,04
10,05
10,05
10,06
10,08
10,09
10,09
10,09
10,09
10,11
10,1 X
IO,XI
10,13
10,13
xo,i6
10,17
10,18
10,19
10,19
X0,20
10,23
-10,24
SecVar.
M
—0,490
0,476
0,468
0,451
0,350
0.394
0^13
0.373
0,425
0,2x6
0,346
0,346
0,66 X
0,476
1,230
0.337
0,624
0439
0,531
0,083
0,461
0,428
0468
1,170
0,390
0,415
0,3*5
0,086
0443
0,283
0,528
0,685
0,205
0,683
0457
1,171
0,494
0,438
0,172
0,522
0,037
0,328
0,196
0,741
-0,097
Proper
Motion.
+o,oa
+0,05
-0,04
+0,09
0,00
—0,06
-0,03
-|-o,oi
+0,19
+0,32
—0,28
— o,xo
—0,07
+0,09
-1-0,02
+0,27
-1-0,6 X
+0,07
-ho,X2
—0,02
-i-0,08
+0,28
+0,41
-1-0,29
-0,31
+ 1,68
-^-o,20
—0,04
Logarithms of
+9-0774
+8.7226
+8.1553
—8.8993
—9.8149
—9.6199
-9.3849
-9.7284
-9.3526
-9-9759
-9-8137
-9.8233
+9-7449
+8.7917
+9.8931
-9.845 X
+9.7040
—9.0938
+9-4703
—9.9862
+6.7782
—9.2730
+8.5786
+9.8871
—9.6203
.94299
-9.8689
-9.9856
■8.9777
-9.9323
+9462X
+9-7675
-9.9758
+9.7666
— 8.2x22
+9.8863
+9.215X
—9.0645
—9.9808
+9-4371
-9.98 31
—9.8584
—9.9768
+9.8020
-9.9837
y
+94264
+9.3777
+9.3463
+9.2546
— 9.XX78
+7.9802
+9.0069
-8.7655
+9-04*1
-9.5716
—9.1480
-9.X478
+9.6341
+9.3936
+9.6865
—9.2189
+9.6236
+9.2152
+9.5422
-9-6537
+9.3506
+9.X248
+9-38*8
+9.6922
+7.9856
+8.9604
-9.2956
-9-6555
+9.2564
—94662
+9-544'3
+9-6551
-9-5954
+9.6556
+9-3398
+9.6959
+94775
+9.2348
-9.6234
+9.54x2
-9.6713
-9.2744
—9.6071
+9.6747
— 9.6598
-0.9877
0.9878
0.9880
0.9883
0.9900
0.9900
0.9905
0.9906
0.9915
0.99x6
0.9918
0.9924
0.9932
0.9948
0.9953
0.9963
0.9976
0.9997
.000 X
.0008
.00x1
.00x3
.0013
.0019
.002 X
.0022
.0026
.0033
.0038
.0038
.0039
.0039
.0046
.0047
-0047
-0055
.0056
.0068
.0075
.0079
.008 X
.0083
.0085
.0x00
.0104
-9.9419
9.9418
9.9418
9.94x7
9.94x2
9-9411
9.94x0
9.94x0
9.9407
9.9406
9.9406
9.9404
9.940 X
9-9396
9-9395
9.9392
9-9387
9.9380
9.9379
9-9377
9.9376
9-9375
9-9375
9-9373
9.9372
9.9372
99371
9.9368
9-9367
9.9367
9.9366
9.9366
9.9364
9.9364
9-9364
99361
9-9361
9.9356
9-9354
9.9352
9-935*
9-9351
9.9350
9-9345
-9-9344-
2565
2562
2560
2564
2563
2570
2567
2568
2569
• « • •
2578
2571
2572
2580
• • • •
*573
2587
*574
I
Tftylor.
374
377
385
383
382
386
384
397
39*
393
m.2504
112362
ii.2360
ii.2361
ii.23J63
ii.2364
iiL25o6
iY.x485
^2365
400
402
4*1
iL2366
¥.32x6
iiL25o8
iiL25xo
404
408
406
41*
3
4x0
4x8
405
411
417
416
21
111.250x8330
8333
8334
83*4
8346
828x16796
iU.2509
iL2369
ii.2368
iL237o
iiL25i7
iii.25X2
111.25x4
111.25x1
111.2515
lli.2519
m.2520
U.2371
Biu.
bane.
Various.
8337
8359
8358
83OX
8357
8345
8364
6803
6802
68x1
6809
8306 6804
8362
8366
8353
MS13
M814
M815
M8x6
R509
M8x7
M8x8
M819
R5X0
G 3036
M820
6 304 X
R5X1
B4f
G 3042
G 3051
No.
6931
6932
6933
6934
6935
6936
6937
6938
6939*
6940
694X*
6942
6943
6944.
6945
6946*
6947
6948*
6949
6950
6951*
6952
6953
6954
6955*
6956
6957*
6958
6959
6960
6961
6962*
6963
6964
6965
6966*
6967
6968
6969*
6970
6971
6972
6973
6974
6975
310
Constellation.
pEYoniB
66 Draconifl
17 Sagittae 9
65 Aquile 0
1 Capiicorni .... ^1
69 Draconis
28 Cygni ^
2 Capricorni .... t^
Draconis
18 Vulpeculae
Sagittae.. .
66 Aquilae . . .
19 Vulpeculae
20 Vulpecuhe
Pavonis.. .
.*•.••
PaYonis...
Sag:ittarii .
Sagittarii .
Capricorni
PaYonis...
PaYonis...
67 Aquilae . . .
Capricorni
Sagittarii .
Octantis .
3 Capricorni
21 Vulpeculae
Indi
Cygni ...
Sagittarii .
9
Indi
30 Cygni 0*
Cygni
Pavonis
3» Cygni ©«
Vulpeculae
29 Cygni d*
22 Vulpeculae
Cygni
68 Dracoms
Mag.
Right
Ascension,
Jan. I, 1850.
4 Capricorni
5 Capricorni
23 VulpecuUe
6 Capricorni
18 Sagittae...
6
5
3i
6
6
5
6
6i
6
7
6i
6
6
6
6
6
7
7i
6
6
5
7
7
6
6i
5*
5
6
6
5*
6
H
4
5
Si
Si
7i
6
6
4
4i
3
6
h m >
20 2 55,39
3 9»»3
3 19,68
3 33»93
3 39,00
3 44»4»
3 Sh^i
4 4.^9
4 13.30
4 17,93
4 »6,93
5 »9»4i
S 3i»83
5 43»37
5 44.07
s 46,47
5 S5,4a
6 31.37
6 33,99
7 5.46
7 18,88
7 »o,25
7 3».09
7 S7.33
7 57,6 X
8 4.37
8 4.9s
8 9.9 X
8 21,19
8 29,52
8 29,64
8 3S.»3
8 39.79
8 50,56
8 54.56
8 54.68
8 55.05
9 ».6i
9 3.07
9 7,^7
9 '*.34
9 »9.84
9 33.36
9 43.64
ao 9 4^37
Annual
Preces.
+4.590
0,950
2,642
3,096
+ 3.33*
-1.550
4-2,225
3,336
0,292
2,501
2,638
3,100
»,505
a.5X3
5.377
S.»49
3,664
3.740
3.*99
5.85*
5.775
2,772
3,4x2
4. 140
10,623
3.3*8
2,462
4,337
1,671
• 4,ao3
4.330
1,883
2,018
4.717
1,888
2,540
2,238
2,589
2,240
0,978
3.533
3,331
2486
3,331
+2,634
Sec. Var.
—0,0458
—0,0165
—0,0016
—0,0060
—0,0098
—0,1300
—0,0007
—0,0099
-0,0359
— 0,0010
—0,0016
—0,0062
—0,0009
—0,0010
—0,0845
-0,0777
—0,0x71
—0,0x90
—0,0094
—0,1 140
-0,1093
—0,0025
—0,01x7
-0,0311
—0,6293
—0,0100
—0,0007
—0,0381
— 0,0041
-0,0334
—0,0380
—0,0021
—0,0012
-0,0539
—0,0021
—0,0010
—0,0005
—0,0012
—0,0005
—0,0166
—0,0144
—0,0102
—0,0008
—0,0102
—0,0015
Proper
Motion.
—0,004
4-0,014
-4-0,008
-|-o,oo7
+0,001
-0,013
+0,003
+0,016
+0,003
—0,001
+0,009
+0,003
+0,002
—0,061
+0,093
—0,004
—0,046
—0,004
+0,007
+0,014
—0,002
+0,004
+0,004
+0,023
+0,010
+0,027
+0,006
—0,018
+0,002
+0,006
0,000
+0,001
+0,021
+0,006
+0,003
—0,001
+0,008
+0,002
Logarithms of
+8.7517
8.8553
8.5620
8.5345
8.5456
9.1531
8.6296
8.5473
8.9554
8.5848
8.5661
8.5406
8.5882
8.5876
8.8945
8.8748
8.5937
8.6081
8.5523
8.9675
8.9580
8.5607
8.5655
8.6861
9.3763
8.5593
8.6034
8.7245
8.7505
8.7000
8.7244
8.7110
8.6855
8.7977
8.7114
8.5941
8.6449
8.5874
8.6450
8.8746
8.5854
8.5634
8.6043
8.5646
+8.5836
•8.9776
9.0801
8.7861
8.7576
8.7684
9.3755
8.8514
8.7683
9,1756
8.8047
8.7854
8.7554
8.8029
8.8015
9.1083
9.0885
8.8067
8.8186
8.7626
9.*755
9.1652
8.7677
8.7717
8.8905
9.5807
8.7632
8.8073
8.9281
8.9532
8.9022
8.9265
8.9128
8.8869
8.9983
8.9118
8.7945
8.8452
8.7873
8.8448
9.0741
8.7846
8.7620
8.8020
8.7616
-8.7805
+0.6618
9.9776
0.4219
04908
+0.5227
—0.1903
+0.3474
0.5233
9.4660
0.3980
0.4213
0.4913
0.3988
04002
0.7306
0.7200
0.5639
0.5729
0.5184
0.7673
0.7616
04428
0.5330
0.6170
1.0262
0.5222
0.3912
0.6372
0.2230
0.6235
0.6365
0.2749
0.3049
0.6737
0.2759
04048
0.3499
04132
0.3503
9.9903
0.5482
0.5225
0.3956
0.5226
+04207
d
-8.6534
+8.7994
+8,1057
-6.8775
— 7.8922
+9.1401
+84030
—7.9011
+8.9213
+8.2337
+8.114^
-6.9452
+8.2357
+8.2300
—8.8470
-8.8222
—8.2578
—8.3130
—7.8460
-8.9339
—8.9228
+7.9663
—8.0252
—8.5224
-9.3715
—7.9044.
+8.2785
—8.5968
+8.6410
-8.5494
-8.5957
+8.5706
+8.5187
-8.7137
+8.570*
+8.2223
+84177
+8.1802
+84173
+8.8190
—8.1640
-7.9»4*
+8.2666
-7.9169
+8.1407
No.
6931
6931
6933
6934
6935
6936
6937
6938
6939
6940
6941
6942
6943
6944
6945
6946
6947
6948
6949
6950
6951
6952
6953
6954
6955
6956
6957
6958
6959
6960
6961
6962
6963
6964
6965
6966
6967
6968
6969
6970
6971
6972
6973
6974
6975
North Polar
Distance,
Jan. 1, 1850.
O I II
142 53 13,1
28 26 20,4
69 31 41,6
91 IS 43.9
102 49 57,7
13 56 20,7
53 35 53^
103 3 5.7
22 24 19,3
63 32 9,6
69 18 20,5
9« »7 17.3
63 38 2,2
63 57 S5.»
153 41 10,8
152 21 274
117 28 28,8
120 27 28,3
10 1 20 29,1
157 46 9»5
157 " 58.5
75 15 ai»9
106 44 52,8
133 18 50,7
171 »7 39»9
102 47 27,8
61 45 23,7
138 XO 11,4
38 59 10,0
134 59 *o»9
138 I 58,0
43 38 8.1
47 4 H.8
HS 30 39»9
43 41 39»8
64 51 43,2
53 39 1.7
66 56 45,6
53 4a 5»i
28 22 28,6
112 16 6,9
102 58 2,7
62 38 32^
X03 o 21,2
68 51 27,6
Annual
Preces.
M
0,25
0,27
0,28
0,30
0,30
0,31
0,32
0.33
o»35
0.35
0,36
044
044
0,46
0^6
0,46
o»47
0,52
0,52
0,56
0,58
0,58
0.59
0,62
0,63
0,63
0,63
0,64
0,65
0,66
0,66
0,67
0,68
0,69
0,70
0,70
0,70
0,70
0,71
0,71
0,72
o»73
0.74
0,76
0,76
SecVar.
H
-0.575
0,119
0,331
0,388
-0,417
4-0,194
—0,278
0,417
0,037
0,312
0,329
0,386
0,312
0,313
0,669
0,653
0456
0,464
0,410
0,726
0,716
0,343
0,413
0,512
1.3 H
0,412
0,304
0.536
0,207
0,519
o,53S
0.233
0,249
0,582
0,233
0,313
0,276
0,319
0,276
0,12 X
0,436
0,410
0,306
0,410
-0,324
Proper
Motion.
fl'
—0,16
4-9.6171
—0,05
-9.9832
—0,09
-9.8494
—0,02
—9.6181
0,00
—9.3664
+0,08
-9.9717
-0,11
-9.9336
+0.15
-9.3604
+0,07
—9.9811
—0,09
—9.8866
—0,17
-9.8504
+0,01
—9.6150
—0,05
-9.8853
—0,02
-9.8833
4-0,37
4-9-7577
+9-7439
+0,16
4-7.9194
+8.7597
4-0,08
—9.41 18
— 1,01
+9-7944
+0,43
4-9.7890
—0,08
—9.8034
4-0,11
-9.2327
4-0,11
+9-4149
4-9.8889
—0,06
-9.3720
4-0,08
—9.8940
4-0,07
+9-5343
—9.9692
4-0,56
+9-4651
4-0,14
4-9.5308
—0,01
—9.9601
-9-9515
—0,28
+9-6549
—0,05
-9-9597
-9.8764
—0,12
-9.9299
—0,02
—9.8636
-0,09
—9.9296
—0,06
-9.9778
4-0,05
— 8.9101
—0,02
-9.3679
—0,06
—9.8885
-0,03
—9.3672
0,00
—9.8508
Logarithms of
y
+9
-9
-9
+8
+9
.6101
-6533
1535
0535
,0573
—9.6980
—9.4848
4-9.0658
-9.6785
— 9.36x8
—9.1615
4-8.121X
-9.3641
-9.3596
4-9.6698
4-9.6648
4-9.3819
4-9.4246
4-9.0135
4-9.6879
-f 9.6868
-9.1279
+9.1824
4-9.5604
+9-7x93
4-9.0696
-9.3995
+9-5969
-9.6159
+9-5751
+9-5970
-9.5856
-9-5594
-f 9.6428
—9.5860
-9-3551
-9.4998
—9.3202
-9-4997
—9.6720
4-9.3064
+9-0791
-9.3912
+9.08x7
—9.2866
— 1.0x07
1.0114
X.0XX9
X.0X27
X.0X30
1.0132
1.0x36
1.0143
1.0148
X.0150
1.0155
1.0187
1.0189
1.0195
1.0195
X.0196
X.020X
X.02X9
1.022 X
X.0237
1.0243
X.0244
X.0250
X.0263
X.0263
1.0267
1.0267
1.0269
1.0275
X.0279
X.0279
1.0282
X.0284
1.0290
X.0292
X.0292
X.O292
1.0295
1.0296
1.0298
X.O3OX
X.O304
X.03IX
X.O3X6
— X.0317
•9-9343
9.9340
9.9338
9.9336
9-9335
9-9334
9.9332
9.9330
9.9328
9-9317
9.9326
9-93 H
9.93x3
9.9311
9.9311
9.9310
9-9309
9.9302
9.9301
9.9295
9.9292
9.9292
9.9290
9.9285
9.9285
9.9283
9.9283
9.9282
9.9280
9.9278
9-9178
9.9277
9.9276
9.9274
9-9173
9.9273
9.9273
9.9272
9.9272
9.9271
9.9270
9.9268
2586
1579
1576
1575
2604
2582
2577
1591
2583
2581
2584
2585
2588
9.9266 2602
1
1590
2589
1594
2601
2603
2598
2596
1599
26x0
259X
1593
9.9264
—9.9263 2600
1595
15
H
XO
7
47
22
x6
T»yIor.
V.32X7
U.2374
m.2523
ii.2372
ii.2373
iii.2526
ii.2376
ii.2375
24
8367
U.2377
31 lli.2529
34
37
19
40
48
U.2379
iL238o
112378
Bris.
bane.
Varions.
68x4 R 5x2
J 507
M82X
m.253x
ii238x
45 IV. X 525
49
51
112382
ii.2383
V.32X98388
8368
8370
838X
8386
8371
6819
6822
M822
G3059
L93
83746823 R5X3
839X
833X
6825
8395 .. ..
8393 6828
R514
M823
59 iu-1533
62
Y.3222
ii.2387
60 iii2534
57
6x
ii.2385
iv.x53o
7X iu.2535
53
54
64
58
65
G3087
R5X5
8389
6829
G 3088
ii.2384
ii.2386
ii.2389
ii.2388
ii.2390
B.H X548
M824,J5o8
M 82 5, J 509
3"
No.
6976*
6977*
6978*
6979
6980*
6981
6982*
6983
6984*
6985
6986*
6987
6988
6989
6990
6991
6992*
6993
6994
6995
6996
6997
6998
6999*
7000
7001
7002
7C03
7004
7005^
7006*
7007*
7C08
7C09
7010
7011*
7012*
7013
7014''
7015
7016
7017
7018*
7019*
7020'
Constellation.
Mag,
33Cygni
Sagittarii ........
Vulpecule
24 VulpeculBB.
Draconis ........
7 Capricorni . . . . <r
Capricorn!
32Cyg:ni
Sagittarii
Cygni
Cygni
Capricorni
Aqail«
Sagittarii
34Cygni
8 Capricorni . . . . y
Capricorni
Octantis
Draconis
9 Capricorni j3
Cygni
36 Cygni
35Cygni
Ursse Minoris . . . .
Cephei
Cygni
Sagittarii
Sagittarii
Payonis a
I Cepbei x
Cygni
Cygni
Cygni
Capricorni
Pavonis
Capricorni
Capricorni
25 Vulpeculae
Aquila;
Sagittarii
Capricorni
Draconis ........
Capricorni
Capricorni
Octantis
Right
Ascension,
Jan. I, 1850.
4*
7
7
5
6
5*
7
4*
7
6
5*
7
8
6
5i
5
6*
5i
7
3i
Si
5i
5i
5
7*
6
6
6
2
4*
6
7*
6
7
7
6
6
6i
7i
6
7
61
h m a
ao 9 54*47
o 7.1S
o 13,56
o 22,11
o 42,41
o 44.17
o 47.59
0 50,05
1 7."
z 21,29
1 35.*4
' 47,53
2 9,21
2 15,25
* «5.53
2 20,49
2 20,61
2 21,02
2 21,63
a 34.78
2 48,19
a 51.5X
a 53.44
3 1.03
3 6,85
3 30.00
3 40.69
3 41,63
3 45.03
3 50.60
4 9.93
4 12,60
4 48,83
5 3.08
5 a».7i
5 29,26
5 35.39
5 36.57
5 44.86
5 45.87
5 51.67
5 57.71
6 14.78
6 24,60
20 16 32,77
Annual
Preces.
SecVar.
Proper
Motion.
4-1,39*
3.7*4
2,489
2,564
1,107
3.47»
3,612
1.853
3.7"
1.743
2,132
3,482
3,09a
4.098
2,209
3.334
3.376
10,831
0,743
3.376
2.123
2,242
+2,301
-53.14a
— 1,920
4-a,i8i
4,108
4.079
+4.802
— 1,862
+2,241
1,788
2,172
3.363
6,050
3,700
3,619
a.577
2,976
4.044
3.359
0,537
3,688
+ 3.47*
+ 133,427
—0,0081
—0,0192
— o,oco8
—0,0011
—0,0138
—0,0132
—0,0164
—0,0023
—0,0189
-0,0033
—0,0007
-0,0134
—0,0062
—0,0308
—0,0005
—0,0105
—0,0113
—0,6896
—0,0234
—0,0113
—0,0006
— 0,0004
— 0,0004
-29,3200
-0,1705
—0,0005
—0,0315
—0,0306
—0,0603
—0,1670
—0,0003
—0,0029
—0,0004
—0,0112
-0,1372
•
—0,0193
—0,0172
—0,0010
—0,0047
—0,0300
— C,0112
-0,0308
— 0,0191
-0.0137
•169,5370
Logarithms of
+0,009
—0,001
+0,005
+0,029
+0,006
+0,001
+0,015
+o,co8
+0,001
+0,001
+0,003
+0,003
—0,165
—0,013
+0,004
+0,004
+0,009
+0,003
-0,042
+0,109
+0,003
+0,005
o,oco
—0,015
+0,006
+0,013
—0,033
+0,0C2
—0,018
c,ooo
+0,001
■« « » •
a
b
+8.8075
-9.0037
8.6174
8.8127
8.6062
8.8010
8.5952
8.7895
8.8597
9.0525
8.5822
8.7749
8.6017
8.7942
8.7249
8.9172
8.6186
8.8097
8.7480
8.9382
8.6739
8.8631
8.5867
8.7751
8.5606
8.7474
8.6933
8.8797
8.6617
8.8481
8.5727
8.7588
8.5766
8.7627
94061
9.5921
8.9240
9.1100
8.5773
8.7624
8.6798
8.8640
8.6575
8.8415
8.6467
8.8305
0.2644
04477
9.2237
94066
8.6710
8.8523
8.70CO
8.8806
8.6946
8.8750
8.8314
9.0117
9.2218
9.4017
8.6620
8.8406
8.7497
8.9281
8.6772
8.8531
8.5833
8.7582
9.0265
9.2001
8.6305
8.8036
8.6178
8.7905
8.6095
8.7822
8.5723
8.7444
8.6948
8.8668
8.5853
8.7569
8.9684
9.1396
8.6309
8.8009
8.5994
8.76S8
+0.6441
—0.8129
+0.1435
0.5710
0.3959
04089
0.0442
0.5404
0.5577
0.2680
0.5695
0.2412
0.3288
0.5418
04903
0.6126
0.3441
0.5230
0.5284
1.0347
9.8708
0.5284
0.3269
0.3506
+0.3620
—1.7254
-0.2S33
+0.3387
0.6136
0.6106
+0.6815
— 0.2699
+0.3505
0.2523
0.3369
0.5267
0.7817
0.5682
0.5586
04111
04737
a6o68
0.5263
9.7301
0.5668
0.5405
+2.1252
+8.7267
—8.3176
+8.2679
+8.2081
+8.7980
—8.1074
-8.2385
+8.5908
-8.3134
+8.6308
+84811
— 8.1231
-6.8488
-8.5231
+84468
—7.9322
-7.9967
—9,4016
+8.8788
-7.9973
+84903
+84323
+84CC0
+0.2643
+9.2131
+84655
-8.5330
-8.5209
—8.7561
+9.2110
+84381
+8.6277
+84754
-7.9887
—8.9982
-8.3235
—8.2643
+8.2184
+7.5010
-8.514a
-7.9867
+8,9303
-8.3184
-8.1317
.64*» I
312
North Polar
No. Distance,
Jan. I, 1850.
Annual
Preoes.
6976
6977
6978
6979
6980
6981
6982
6983
6984
6985
6986
6987
6988
6989
6990
6991
6992
6993
6994
699s
6996
6997
6998
6999
7000
7001
7002
7003
7004
7005
7006
7007
7008
7009
7010
•
70x1
7012
7013
7014
7015
7016
7017
7018
7019
7020 J
O I II
33 S3 a4.»
120 5 35,8
62 40 56,4
65 47 14,0
a9 +9 5.5
109 34 55.6
"5 40 55.1
4a 44' 38.3
119 41 12,8
40 13 39.4
50 5 49.»
110 6 45,7
91 6 45,9
13a 31 '»'
52 25 49,7
103 13 36,7
105 15 10,7
171 47 9.9
25 41 46,9
W5 15 3.3
49 43 58,9
53 *8 0,7
55 *9 1.9
I 8 21,9
12 37 27,6
51 27 48,1
13a 53 54.8
132 6 13,5
147 " 35.3
12 44 33,8
53 20 14,8
40 58 11,7
51 4 3.a
104 44 4,7
159 33 19.6
"9 3» 47.5
116 18 11,3
66 1 43,7
85 7 57.3
131 16 25,3
»o4 35 35.7
13 37 53.6
119 8 25^
109 55 3.3
»79 30 49.4
II
0.77
0,78
0.79
0,80
0.83
0,83
0,83
0.84
0,86
0,88
0,89
0,91
0.93
0,94
0,94
0.95
0.95
0,95
0.95
0,97
0,98
0.99
0,99
1,00
1,00
1,03
1,05
1,05
1,05
1,06
1,08
1,08
».i3
1.^5
>.»7
m8
1,19
1,19
1,20
I»20
X,20
1,21
i,»3
1,24
1,25
SecVar.
II
—0,171
0.458
0,306
0,3 « 5
0,136
0,426
0.443
0,227
0.455
0,214
0,261
0,426
0,378
0,501
0,270
0,407
0,413
1,323
0,091
0,412
0,259
0,274
—0,281
+6,481
4-0,234
—0,266
0,500
Or497
-0,585
+0,227
—0,272
0,217
0,264
0,408
0,733
0,448
0,438
0,312
0,360
0,489
0,406
0,065
0,446
0,419
-i6,xo6
Proper
Motion.
II
—0,04
—0,03
—0,02
— o,ox
-0,03
—0,03
+0,14
+0.18
—0,03
+0,01
4-0,01
+0,48
+0,04
-0,04
—0,03
-0,05
—0,02
—0,02
+0,02
+0,04
+0,03
— o,or
4-0,12
4-0,04
-0,04
4-0,07
4-0,09
+0,18
Logarithms of
-9.9742
4-8.6749
—9.8878
—9.8700
-9-9759
—9.103 1
— 8u|.2i6
—9.9602
+8-5955
—9.9646
-9.9403
-9.0752
—9.6208
+9-39*8
•9.9320
-9-3631
—9.2973
+9.8849
-9.9746
-9.2978
-9.9405
-9.9277
-9.9199
—9.9267
-9-9593
-9-9344
4-9.3985
+9-3759
4-9.6689
—9.9588
-9.9273
—9.9608
-9-9347
-9.3187
+9.7971
+8.5038
—8.3263
-9.8655
-9.7014
4-9.3446
-9.3243
—9.9702
+8.3874
—9.1000
+9.9159
—9.6491
-f 9.4308
—9.3926
-9.3442
—9.6706
+9-»577
+9-3694
—9.5986
+9.4284
—9.6170
-9.5421
+9.2719
-1-8.0248
4-9.5667
—9.5220
-f 9.0966
+9-*57i
+9-73*7
—9.6919
+9.1578
-9.5489
-9-5133
—94920
-9.7390
-9.7287
-9.5350
+9-5739
+9-5674
+9.6658
—9.7306
-9.5184
—9.6205
-9-54*5
+9-J503
+9-7175
+94391
+9.3929
-9-3553
-8.6755
4-9.5662
-1-9. 1485
-9.7094
+9-4357
-f- 9.28 10
4-9.7491
.0322
.0328
.0331
.0335
-0345
.0346
.0348
-0349
•0358
.0364
.0371
.0377
.0388
.0391
.0391
.0393
-0393
.0394
-0394
.0400
.0407
.0408
.0409
.0413
.0416
.0427
.0432
.0432
-0434
-0437
.044.6
.044.7
.0464
.0471
.0480
.0483
.0486
.0487
.0491
.0491
•0494
.0497
-0505
.0509
.0513
-9.9261 26 1 1
9,9259
9.9258
9.9256
9.9252
9.9251
9.9251
9.9250
9.9247
9.9244
9.9241
9.9239
9.9234
9.9233
9.9233
9.9232
9.9232
9.9232
9.9232
9.9229
9.9226
9.9225
9.9225
9.9223
9.9222
9.9217
9.9215
9.9215
9.9214
9,9213
9.9209
9.9208
9.9201
9.9198
9.9194
9.9192
9.9191
9.9191
9.9189
9.9189
9.9188
9.9186
9.9183
9.9181
■9.9179
2605
2606
2615
2597
2612
2613
2614
2608
2607
2620
2609
2618
2617
2616
»795
2632
2619
2621
2622
74
69
70
82
67
78
76
iii.i538
75
89
81
79
111.2539
iiL254i
112396
U.2395
99
83
111.2542
iL2397
93
92
4H
119
87
126
X02
108
107
X09
Tftjlor.
11.2391
iiL2536
112392
iv.1534
ii2393
iL2394
8401
8407
8409
8415
111.2543
iU.2544
iiL2575
1112546
8360
Biit-
b«ne.
111.2545 8417
8419
ii.2398 8416
11.2399
m.2547
U.2400
▼.3228
IU.2549
UI.2550
8412
8427
8430
8426
8433
684*
6834
Varioot.
G 3111
M826
G3114
G 3113
A 465
M828,J5io
B.F2762
6848
6846
6849
6851
6644
M829, J511
G 3125
B.H 492
B.F 2790
G3132
J5i2,R5i6
L16
B45
G 3140
M830
S^AmC*
(2R)
B.H 133
M831
G 3150
M833
J 496
No.
7021^
7022
7023
7024
7025
7026*
7027
7028
7029
7030^
7031
7032*
7033*
7034*
703s
7036
7037*
7038
7039*
7040*
7041
7042
7043
7044<
7045
7046
7047
7048
7049
7050
7051*
7052
7053*
7054
7055
7056*
7057*
7058
7059
7060
7061
7062
7063*
7064
7065
3H
Coutellatioii.
Cftpiicomi
37Cygni y
Caprioorni
71 Draconis
Sagittarii
Capricomi
Cygni ...
Pavonis. . .
39 Cygni ...
Ci^yricorni
10 Caprioorni
Capricorni
Capricorni
Capricorni
Cygni ...
Sagittarii .
Draconi/ .
PaYonia. . .
Capricorni
Capricomi
Cygni
1 1 Capricomi . . . . f
Capricomi
Capricomi
Pavonis
72 Draconis .
Pavonis . .
Capricomi
12 Capricomi
Cygni ...
PaYoois.- .
Capricomi
69 Aquile . . .
Pavonis.. .
Cephei . . .
Mag.
68 Aquike
Ursc Minoris . . .
Cygni
Capricomi
Pavonis
40 Cygni
43 Cygni w^
Capricomi
Cephei
I Delphini
7
3
7*
61
6
7
5
6i
5
7
5
7
7
7
6
6
6
6
7
7
6
5
7
6
6
6
6
6
6
7
6
7
6
6
6 I
6j'
I
5 •
' I
6 I
I
6
6
6
6
Right
Ascension,
Jan. I, 1850.
Annual
Preees.
h m >
20 16 45^1
+3.635
x6 50,80
2,150
16 52,65
3.309
17 S»95
1,012
17 9»i5
3.930
17 i9»94
3.697
17 25,78
2,126
17 34.08
4,926
X7 5*»»5
a.390
18 17,12
3.688
j8 43.85
3443
x8 45,03
3.674
>8 5».35
3.701
»9 ».»3
3,609
19 8,23
1.549
19 8,49
3.871
19 23,81
0,300
19 3**39
6.387
19 34.89
3.574
19 50,66
3.569
20 X2,20
2,081
20 18,03
3.433
20 26,24
3.424
20 26,51
3.434
20 33,50
6.39»
20 33,58
+3.144
20 38.95
-7.730
20 39,65
+2.156
20 42,83
3.53»
ao 54.85
6,090
20 56,85
1.035
21 0,45
6.348
21 16,38
3.448
21 17,67
3.448
21 38,83
1,560
21 40,03
5.287
a» 44.25
3.689
21 48,62
3.135
21 56,44
6.055
21 58,02
1,251
22 0,76
2,222
22 27,21
1,825
22 42
3.373
" 45.73
1,452
20 23 7,14
+2.872
Sec. Var.
Proper
Motion.
■
•
—0,0177
-0,0004
+0,003
—0,0102
—0,003
—0,0168
—0,001
—0,0264
—0,028
-0,0195
—0,0005
—0,0687
—0,058
—0,0003
+0,005
—0.0194
—0,0132
+0,003
—0,0190
—0,0199
-0,0173
—0,0059
—0,0249
—0,001
— 0.Q408
—0,1693
-1-0,116
—0,0165
—0,0165
—0,0006
—0,0131
0,000
—0.0130
—0,003
—0,0132
+0,005
-0,1712
+0,071
-0,0073
+0,007
-1.03 1 3
—0.0003
—0,0156
—0,001
-0,1473
+0,022
—0,0166
—0,002
—0,1682
—0,102
—0,0136
+0,004
—0,0136
+0,002
—0,0057
—0,0921
—0,030
—0,0199
—0^0072
+0,010
—0,1460
+0,006
—0,0115
—0,0001
—0,001
—0,0024
+0,008
—0.0119
-0,0075
-0,0034
+0,004
Logarithms of
+8.6239
8.6882
8.5838
8.8998
8.6775
8.6357
8.6947
8.8674
8.6469
8.6373
8.6026
8.6362
8.6413
8.6265
8.8129
8.6727
9.0149
9.0843
8.6228
8.6230
8.7128
8.6059
8.6053
8.6064
9.0888
8.5850
9.5813
8.6995
8.6200
9.0532
8.9104
9.0854
8.6105
8.6105
8.8197
8.9423
8.6479
8.5881
9.0528
8.8773
8.6911
8.7712
8.6059
8.84^0
+ 8.5980
h
e
8.7918
+0.5605
8.8558
0.3325
8-7513
0.5198
9.0664
aoo5o
8.8438
0.5944
8.8013
0.5678
8.8599
0.3276
9.0320
0.6925
8.8103
0.3783
8,7990
0.5668
8.7625
0.5369
8.7960
0.5651
8.8006
0.5684
8.7852
0.5573
8.9712
0.1899
8.8309
0.5878
9.1721
9-4764
9.2410
0.8053
8.7793
0.5531
8.7784
0.55*6
8.8667
a3i83
8.7594
0.5356
8.7583
0.5346
8.7594
0.5358
9.2413
0.8056
8.7375
+0.4975
9-7334
—0.8882
8.8516
+0.3337
8.7719
0.5480
9.2043
a7846
9.0614
0.0150
9.2361
0.8026
8.7601
0.5376
8.7601
0.5375
8.9679
0.1932
9.0904
0.7232
8.7957
0.5670
8.7356
0^.962
9.1998
0.7821
9.0242
0.0972
8.8378
0.3467
8.9 161
0.2613
8.7498
a528o
8.9876
0.1619
8.7403
+0^.581
—8.2815
+8.4943
-7.9083
+8.8449
-8.4657
—8.3287
+8.5077
—8.8016
+8.3676
—8.3269
-8.1086
—8.3183
-8.3384
—8.2697
+8.7219
—8.4428
+8.9832
—9.0618
—8.2429
—8.2402
+8-5393
—8.1029
-8.0935
—8.1048
— 9x^665
-74.118 1
+9-579>
+8.5068
—8.2098
—9.0265
+8.8555
—9.0625
—8.1248
—8.1248
+8.7288
•
-8.8953
—8.3416
-7.3587
-9-0257
+8.8109
+84.799 I
+8.6482 I
—8.0342 ,
+8.7633 '
+7-«544
No.
70a I
7012
7023
7024
7015
7026
7027
7028
7029
7030
7031
7032
7033
7034
7035
7036
7037
7038
7039
7040
7041
7042
7043
7044
7045
7046
704"
7048
7049
7050
7051
7052
7053
7054
7055
7056
7057
7058
7059
7060
7061
7062
7063
7064
7065
North Polar
Diftance,
Jan. I, 1850.
117 2 24,8
SO 13 15,7
102 II 12,7
*8 13 3.5
127 S3 0,3
119 33 0,0
49 *7 4«6
H9 15 53.3
S8 17 26.S
119 17 so,S
108 41 S5.»
118 44 48,0
119 SI »6,3
116 s 21*7
35 4« 33.5
126 s >o*2
21 36 1,7
161 41 s8,4
114 38 32,9
114 28 i3,s
47 53 3»3
108 18 17,7
107 S5 3*»o
108 21 46,7
161 46 30^
93 50 54«3
5 46 43.9
50 s i^>^
112 S3 »»9
160 6 40,3
28 12 53^
161 34 20,7
109 4 39,1
109 4 30,0
35 48 i9»6
153 49 9.3
119 36 0,1
93 22 49,1
159 57 30.0
30 S3 »«.8
5* 3 *»4
41 6 4S.4
105 33
33 5> >7,i
79 3^ 13.3
Annual
Preces.
u
i.»7
1,28
1,28
1.29
1,30
i»3»
1.32
1.33
M5
1,38
MI
MI
i»42
1.43
i»44.
144
1^6
1.47
i»47
i»49
i»52
1.52
i»53
1.54
1.54
i»54
M5
i»55
1.55
i»57
1.57
i,S8
>.59
1,60
1,62
1,62
1,63
1,63
1,64
1,64
1,6s
1,68
1,70
1,70
1.73
SecVar.
u
-o»439
o,2S9
0.399
0,122
0.474
0.44.5
o,2s6
0.593
0,287
0.443
0,413
0,441
o.44f
0.432
0,186
0,464
0,036
0,764
0,428
0.427
0,249
0.410
0409
0,410
0,762
-0,375
+0,922
-o,2S7
0,421
0,726
0,123
0,756
0,410
0,410
0,185
0,628
0,438
0,372
0,719
0,149
0,264
0,216
0,400
0,172
—0,340
Proper
Motion.
—0,02
+0,02
—0,02
+0,18
+0,64
-0,0s
—0,0s
-1-0,09
+0,03
+1,36
—0,03
0,00
+0,13
+ 1.47
-0,0s
+0,04
— o,i8
-0,4s
-0,53
+0,02
+0,61
—0,02
+0,12
+0,04
—0,03
0,00
Logarithms of
—8.0170
-9.9358
—9.3972
—9.9700
+9.2170
+8.4742
-9.9377
+9.6880
-9.904s
+8.3874
—9.1688
+8.1761
+8.5159
-8.4533
—9.9638
+9.1239
-9.9651
+9.8079
-8.7193
-8.7443
—9.9400
-9.1903
—9.2071
— 9.1881
+9.8069
-9.5776
-9.9330
-9.9332
—8.9138
+9.7927
—9.9661
+9.8046
—9.1566
-9.1569
—9.9614
+9.7322
+84014
-9-5857
+9-7898
-9.9645
■9.9257
-9.9532
-9.3017
-9.9620
-9-7583
+9-4073
-9.5560
+9.0745
-9.6957
+9.5390
+9-4443
-9.5645
+9.6862
-9-4734
+9-4435
+9.26 1 1
+9-4373
+9-4526
+9.3992
-9.6653
+9.5264
-9-7253
+9-7348
+9.3776
+9-3754
-9.5856
+9.2564
+9.2480
+9.2582
+9-7378
+8.5869
-9-7581
-9.5677
+9-3503
+9-7344
—9.7062
+9-7385
+9.2764
+9.2764
—9.6720
+9.7161
+94569
+8.5340
+9.7367
-9.6974
-9-5528
—9.6422
+9.1941
-9.6853
-9-0233
0519
0522
0522
0529
0530
0535
0538
0542
0550
0561
0574
0574
0577
0581
0585
0585
0592
0596
0597
0604
0614
0616
0620
0620
0623
0623
0626
0626
0627
0633
0634
0635
0642
0643
0652
0653
0655
0657
0660
0661
0662
0674
0680
0682
0691
I
-9.9176
9-9175
9-9175
9.9172
9.9171
9.9169
9.9167
9.9166
9.9162
9.9156
9.9150
9.9150
9.9149
9.9147
9-9145
9-9145
9.9142
9.9140
9.9139
9.9136
9.9131
9.9130
9.9128
9.9128
9.9126
9.9126
9.9125
9.9125
9.9124
9.9122
9.9121
9.9120
9.9117
9.9116
9.9112
9.9111
9.9 1 10
9.9109
9.9108
9.9107
9.9107
9.9101
9.9097
9.9097
• 9.9092
2624
2628
2625
2623
2636
2626
2627
2629
2630
2631
2633
2634
2639
2635
Tvfiai,
124
114
135
III
U.2401
iii.25si
iiL2553
iii.25S2
132
131
133
111.2554
142
145
144
147
146
162
153
154
157
164
169
168
Y.3229
ii.2402
11.2403
U.2404
ii.2405
m.255s
iii.2556
ii.2406
m.2557
11.2407
iL24o8
11.2409
iii.2559
iiL256o
11.2410
Bris.
bane.
8440
8438
8442
8428
8447
8451
8452
8457
8453
84246857
8458
8459
8431
8463
8437
8436
8456
8466
8445
6855
6862
6864
6865
6869
6867
Vaitoas.
M832
03154
M834.J513
G 3167
G3173
G 3172
M835,Jsi4
M837
B.F 2780
G 3212
G3174
R517
Airy(G)
M838
M839
G3181
R519
J515
G3184
(2R2)
A
G 3191
315
No.
7066
7067
7068
7069
7070
7071^
707a
7073
707V
707 5<
7076*
7077
7078
7079^
7080
7081
7082
7083
7084
7085
7086*
7087*
7088
7089*
7090*
7091*
7092
7093*
7094
7095
7096
7097
7098
7099
7100
7101
7101
7103
7104
7105
7106
7107
7108*
7109
7110
3^6
Constellation.
PavonU 0
41 Cygni
Octantis fji}
Capricorni
Capricorni
Capricorni
Indi
41 Cygni ...
Pavonii...
Octantis .
Cygni ...
Capricorni
Capricorni
Delphini .
Capricorni
f
Capricorni . .
Pavonis
Cygni
44Cygni
45 Cygni eu
Cephei . . .
Capricorni
z Delpliini .
Pavonis.. .
Draconis .
46 Cygni
Pavonii.. .
Capricorni
3 Delphini .
Pavonis . . .
(yS
Mag.
Indi a
Capricorni
2 Cephei 0
Pavonis ^-^
Cygni
Cygni ...
Capricorni
47 Cygni ...
Indi
Cephei . . .
Pavonis d
4 Delphini (
Capricorni
70 Aquilae
13 Capricorni .. ..r'
5i
4i
5i
7i
8
7
5i
6
6
6
7
6
7
7k
6
7
6
6
6
5
6
7
4
6
7
5
6
7
6
6i
3
6
5
Si
6
6
7*
6
6
6
5
5
6i
5i
6
Right
Ascension,
Jan. I, 1850.
h m •
20 23 9,09
*3 «5»99
23 21,28
»3 »6»43
23 28,85
»3 3*.45
»3 3S.»9
23 37,40
»3 39»*4
23 40,07
23 52,86
a3 55.77
24 1,23
24 1,52
24 10,77
»4 44.51
H 58,00
25 1,29
»5 »7.85
25 24,79
»5 43
as 50.43
26 2,83
26 6,98
26 27,23
26 40,95
26 46,
26 50,
26 51,
16 58,
»5
SI
37
.25
26 59,94
17 2.47
27 3.38
27 36,10
27 39,01
27 39.31
*7 45.39
28 4,39
28 6,01
28 6,66
28 7,79
28 17,79
28 54,92
*8 55.05
20 28 56,19
Annual
Preces.
+5.034
2,448
7.655
3.5*3
3.5*3
3.674
4«i54
2,285
5.»55
7.369
1,851
3.585
3.404
»,865
3.a68
3.5*3
5,102
1.977
2,275
1.856
1.502
3.343
2,866
6,087
0,378
1,849
5,090
3,624
*.833
4,252
3.399
1,014
5,003
2,085
a.143
3.483
2,330
4.139
1.47*
5,620
2,802
3.581
3.1*8
+3.369
Sec. Var.
—0,0782
—0,0002
—0,3009
—0,0156
—0,0156
—0,0198
—0,0361
+0,0001
—0,0918
-0,2704
—0,0021
-0,0173
-0,0128
-0,0033
—0,0098
—0,0158
-0,0835
—0,0011
+0,0001
—0,0020
—0,0068
—0,0115
—0,0032
-0,1541
-0,0399
—0,0021
—0,0840
—0,0188
—0,0028
-0,0917
—0,0411
—0,0129
-0,0179
-0,0794
—0,0004
0,0000
—0,0151
+0,C002
— 0,0368
-0,0074
— 0,1205
— 0,0026
— 0,0178
-0,0073
— 0,0124
Proper
Motion.
+0,075
+0,002
+0,019
+0,009
+0,019
—0,01 1
+0,005
-0,044
+0,001
—0,011
-0,004
-0,035
+0,001
—0,019
+0,021
+0,006
+0,002
+0,003
+0,002
+0,022
+0,C02
+0,007
-0,014
+0,012
— 0,C02
+0,006
+0,109
Logarithms of
—0,001
+0,003
+0,042
+0,009
+0,022
+0,005
+0,006
+0,005
+8.9065
8.6531
9.2296
8.6266
8.6267
8.6505
8.7427
8.6840
8.9447
9.2044
8.7709
8.6373
8.6129
8.6009
8.6007
8.6302
8.9247
8.7495
8.6909
8.7751
8.8452
8.6114
8.6062
9.0729
9.0310
8.7806
8.9292
8.6517
8.6109
8.9501
8.7737
8.6204
8.9365
8.9174
8.7361
8.7H5
8.6329
8.6888
8.7544
8.8592
9.0169
8.6175
8.6506
8.6063
+8.6222
-9.0486
8.7948
9.3709
8.7675
8.7675
8.7911
8.8831
8.8242
9.0848
9-3445
8.9101
8.7763
8.7515
8.7395
8.7388
8.7660
9.0595
8.8842
8.8245
8.9082
8.9771
8.7429
8.7368
9.2032
9.1600
.8.9087
9.0569
8.7792
8.7383
9.0771
8.9006
8.7471
9.0631
9.0419
8.8604
8.8487
8.7568
8.8114
8.8769
8.9816
9.1393
8.7392
8.7699
8.7256
-8.7414
+0.7019
0.3888
a8840
0.5469
0.5469
0.5651
0.6185
0.3589
0.7206
0.8674
0.2674
0.5545
0.5319
04571
0.5143
0.5469
0.7078
0.2959
0.3571
0.2685
0.1765
0.5242
04572
0.7844
9-5775
a2670
0.7067
0.5591
04522
0.7170
0.6286
0.5313
0.0060
0.6992
0.3191
0.3309
0.5419
0.3674
0.6169
0.1679
0.7497
0.4474
0.5540
04952
+0.5275
-8.8486
+8.3504
—9.2178
—8.2123
—8.2125
-8.3374
-8.59H
+84527
—8.8970
—9.1911
+8.6448
—8.2704
—8.0816
+7.8720
-7.8557
-8.2173
—8.8708
+8.6021
+84647
+8.6492
+8.7615
— 8.0021
+7.8788
-9.0470
+8.9990
1
+8.6565 (
-8.S753
— 8.3130
+7.9469 '
—8.9016 I
I
-8.6435 :
—8.0873
+8.8843
-8.8594
+8.5673
+8.5411 »
—8.1892
+84446
—8.6042
+8.7791
-8.9819 )
+8.0060
-8.2866
-7.3344
-8.0535
No.
7066
7067
7068
7069
7070
7071
7072
7073
7074
7075
7076
7077
7078
7079
7080
7081
7082
7083
7084
7085
7086
7087
7088
7089
7090
7091
7092
7093
7094
7095
7096
7097
7098
7099
7100
7101
710a
7103
7104
7105
7106
7107
7x08
7109
7110
North Polar
Distance,
Jan. I, 1850.
O / M
i5> 4 57.»
60 7 46,2
166 41 53,5
112 39 25,1
112 39 $0,6
119 5 50,0
135 1 11,9
54 a 34.4
153 37 46,0
165 s» 44.3
41 34 42,2
115 26 49,0
107 6 45,5
79 H a9»7
100 21 43,1
112 44 5,4
152 2 34,6
44 34 5*.3
S3 33 56,3
41 33 ».S
34 *6
104 13 58,5
79 12 10,3
160 23 45.9
21 43 50,5
41 17 1.5
152 2 15^
117 17 23,2
77 a8 58.3
153 *S 30'0
137 4« 34.0
107 2 14,0
27 30 32,1
151 2 44,2
47 >9 4.7
49 * »S.8
III 5 58,8
55 >5 40,7
135 2 17,7
33 43 39.8
157 17 0,3
75 50 22,8
115 37 26,8
93 3 5a.7
IDS 39 46,2
Annnal
Preces.
.73
.74
.74
.75
.75
.76
.76
.76
.76
,76
.78
.78
.79
.79
,80
.84
,86
,86
,88
.89
.9»
.9*
.93
.94
,96
,98
.98
99
99
2,00
2,00
2,00
2,00
2,04
2,05
2,05
2,05
?^07
2,08
2,08
2,08
2,09
a,i3
».i3
2,14
Sec Var.
Proper
Motion.
//
-0.596
0,290
0,905
0,416
0,416
0.434
0,491
0,270
0,621
0,870
0,219
0,423
0,402
0,338
0,385
0.415
0,600
0.233
0,267
0,218
0.176
0,392
0,336
0,713
0,044
0,216
0,595
0,424
0,331
0,609
0.497
0,397
0.118
0,584
0.243
0,250
0,406
0,271
0,482
0,171
0,654
0,326
0,416
0,363
■0,391
+0,40
—0,01
+0,42
0,00
0,00
-f 0,02
—0,03
+0,40
4-0,07
+0,12
+0,04
0,00
—0,02
+0,07
+0,39
—0,07
—0,02
0,00
0,00
—0,07
+0,03
—0,08
+0,49
—0,06
+0.12
-fo,oi
+0,92
+0,06
+0,05
+0,06
-0.03
+0,12
-0,04
—0,08
— 0,01
Logarithms of
4-9'6992
—9.8922
+9-8383
—8.9460
-8.9455
+8.1703
+9.4254
-9.9175
+9.7266
+9.8321
-9.9511
•8.6454
.9.2472
-9.7614
.9.4495
—8.9460
+9.7067
-9-9440
-9.9178
-9.9496
—9.9586
-9.3481
— 9.7611
+9.7863
-9.9573
-9.9489
+9.7031
-8.2577
—9.7762
+9.7182
+9^.804
-9.2558
-9-9595
+9.6898
-9.9350
-9.9303
—9.0689
-9.9093
+9.4120
-9.9567
+9-7550
—9.7896
—8.6721
-9.5918
-9.3075
V
+9.7092
—9.4646
+9-7557
+9-3535
+9-3537
+9-4549
+9.6178
-9.5370
+9.7206
+9-7550
—9.6428
+94022
+9.2380
—9.0404
+9.0246
+9-3583
+9.7178
-9.6245
-9-5463
—9.6470
—9.6900
+9.1647
•-1 9.0471
+9-7488
-9-7435
—9.6520
+9.7224
+9-4379
-9.1125
+9.7284
+9.6467
+9.2439
-9.7250
+9.7205
—9.6098
-9.5952
+9-3351
-9-5354
+9.6295
-9.6997
+9-7447
—9.1687
+9-4177
+8.5098
+9.2131
.0692
.0695
.0698
.0700
.0701
.0702
.0704
-0705
.0705
.0706
.0711
.0713
.0715
.0715
.0719
-0734
.0740
.0741
.0748
.0751
.0759
.0762
.0767
.0769
.0778
.0784
.0786
.0788
.0788
.0791
.0792
.0793
-0793
.0807
.0808
.0808
.0811
.0819
.0819
.0820
.0820
.0824
.0840
.0840
.0840
-9.9091
9.9090
9.9088
9.9087
9.9087
9.9086
9.9085
9.9085
9.9084
9.9084
9.9081
9.908 1
9.9079
9.9079
9.9077
9.9069
9.9066
9.9066
9.9062
9.9060
9.9056
9.9054
9.9051
9.9050
9.9045
9.9042
9.9041
9.9040
9.9040
9.9038
9.9038
9.9037
9-9037
9.9029
9.9029
9.9028
9.9027
9.9022
9.9022
9.9022
9.9022
9.9019
9.9010
9.9010
•9.9010
I
2637
2640
2641
2638
2643
2645
2642
2655
2647
2644
2651
2650
2648
2649
2646
Tkylor.
173
166
167
163
179
iiL2562
iii.2563
183
170
172
178
174
180
▼.3230
ii.2411
iv.1587
iv.1588
IV. 1 592
ii.2412
iiL2564
iT.i59i
ii.2413
iii.2568
188 iiL257i
192
U.2415
187 ii.2414
X91 ii.2416
208
203
196
194
211
200
210
217
207
212
209
IV. 1599
U.2420
U.2419
U.2417
ii.2418
ii.2422
V.3231
111.2573
iu.2574
iv.i6o6
ii.2421
ii.2423
11.2425
ii.2424
8461
8435
8479
8478
8472
Bxis-
bane.
6873
6870
84646874
8443
8480
8489
8470
8467
6876
6878
6880
8482
8496
8484
8494 6885
6888
8490
8499
8488
8504
6886
6889
Varioiu.
R521
R520
M 840
M841
B.F2786
G 3196
A
M843
G 3210
R 522
J 516
M844
G 3217
G 3216
M845
R523
G 3221
J 517
M846
317
No.
11*
12
13*
H
15
i6
17
i8
19
20
21
22
»3
04*
»5
26
27
28*
29
30*
3«*
32*
33*
34
35*
36*
37
38
39*
40
41
4»
43
44
45
46
47*
48*
49
50*
51
5*
53
54
55
3^
ConiteDatioii.
Caprioorni
Cygni ...
Capricorni
Cygni ...
Capricorni
Capricorni
26 Vnlpecnls
Indi
Cygni ...
Cygni ...
6 Delphini /3
71 AquilsB
Capricorni
Draoonis
5 Delphini 1
27 VulpecuUe . . .
14 Capricorni • • >
Capricorni
Pavonia /S
Aquarii
ft
48 Cygni . . .
Cygni ...
Capricorni
15 Capricorni
Capricorni
Capricorni
8 Delphini 6
I Aqnarii
Capricorni
29 Vnlpecube
7 Delphini x
Indi
28 Vulpeculae
Draconis
Capricorni
Delphini
Capricorni
Capricorni
9 Delphini a
Delphini
Capricorni
Cygni
Cygni
Indi Kj
Microfloopii
Mag.
7
6
7
6
7i
7
7
7
6
7
4
5
7
5i
5i
5i
6
7
3
7
7
5
7
6*
4i
5i
7
5i
5i
6
5i
6
6i
7
6i
7
3l
7
7
6
6
5i
64
Right
Ascension,
Jan. 1, 1850.
Annual
Preces.
h m •
20 28 56,9s
•
+3.5*1
»8 59.84
1,962
»9 ".35
3.561
»9 ".4»
2,160
29 18,97
3409
29 42,89
3.489
29 43,14
2.567
49 53»43
4,222
29 56,68
2,136
30 »8,4i
1.747
30 30,89
a.805
30 35.44
3.101
30 36.31
+3.396
30 37,06
—0,192
30 38,56
+2,868
30 40,82
4.556
30 52,84
3.363
31 11,68
3.548
31 22,68
5.546
3« 44.97
3.145
3« »5.87
4.435
31 27,10
4,436
31 27,61
3.554
3» 30.39
3.447
31 31.7*
3.634
31 35.>8
3,612
31 39.»9
2,831
31 43.59
3.071
31 45.41
3.657
3« 49.70
4,673
31 50,70
2,893
31 59,64
4.140
31 59.97
2,611
3* 4.89
0,174
3» 6,39
3.386
3» 7.39
4,782
32 26,30
3.596
32 27,80
3.644
3» 40.3'
4,781
3* 41.76
2,872
3» 48,63
3.410
3* 49.»7
2,469
3* 57.»5
1.705
33 0,66
4.437
*o 33 3.35
+3.954
SecVar.
•
—0,016
—0,001
-0,017
0,0000
-0,013
-0,015
—0,000
—0,0408
0,0000
-0,003
—0,002
—0,0068
-0,013
—0,069
-0,003
—0,0004
—0,012
-0,017
-0,117
—0,007
-4-0,000
+o/>oo
-0,017
-0,0139
—0,019
-0,019
—0,0028
—0,006
—0,020
—0,0012
—0,0036
-0,0379
—0,0007
-0,0511
—0,0130
—0,0022
—0,0187
—0,0201
—0,0022
—0,0032
—0,0136
+0,0001
-0,0037
-0,0517
—0,0308
Proper
Motion.
Logarithms of
a
b
e
■
+8.6416
—8.7607
+0.5467
8.7655
8.8845
0.2926
8.6482
8.7664
0.5515
8.7258
8.8440
0.3344
—0,001
8.6276
8.7453
a5326
+0,001
8.6390
8.7554
0.5427
+0,010
8.6517
8.7678
04095
—0,011
8.7771
8.8926
0.6256
8.7329
8.8482
0.3296
+0,011
8.8138
8.9270
0.2423
+0,008
8.6229
8.7359
04480
+0,003
8.6100
8.7227
04914
8.6294
8.7421
+0.5310
+0,007
9.1204
9.2330
—9.2822
+0,005
8.6178
8.7303
+04575
+0,005
8.6562
8.7685
04075
+0,002
8.6266
8.7381
0.5268
8.6517
8.7620
0.5500
—0,002
9.0152
9.1248
0.7444
+0,003
8.6124
8.7219
04948
—0,005
8.6790
8.7885
0.3865
-0,004
8.6789
8.7882
0.3867
8.6534
8.7627
0.5508
—0,001
8.6355
8.7446
0.5349
8.6666
8.7756
0.5604
8.6630
8.7719
0.5578
+0,002
8.6233
8.7319
04520
+0,012
8.6126
8.7209
04873
8.6711
8.7793
0.5631
+0,008
8.6418
8.7496
04270
+0,025
8.6190
8.7268
04614
+0,031
8.7669
8.8741
0.6170
+0,003
8.6512
8.7584
04167
+0,015
9.0798
9.1866
9.2408
—0,007
8.6321
8.7389
a5296
+0,002
8.6293
8.7360
04444
8.6626
8.7681
0.5558
8.6705
8.7759
0.5613
+0,0 10
8.6307
8.7353
04443
+0,023
8.6226
8.7471
04581
—0,006
8.6368
8.7408
0.5328
+0,008
8.6769
8.7809
0.3925
8.8306
8.9341
a23t6
+0,051
8.8308
8.9340
0.6470
+0,020
+8.7321
—8.8352
+0.5971
d
—8.2326
+8.6238
—8.2700
+8.5391
— 8.1091
-8
+8
+8.
4033
.2835
8.6437
5531
.7064
+8
+8.0089
—7.0627
-8.0974
+9.0987
+7.8928
+8.2971
—8.0529
—8.2664
-8.9784
—7.3419
+8.3915
+8.3907
— 8.2731
—8.1406
-8.3398
—8.3226
+7.9686
-54349
-8.3577
+8.1897
+7.8393
—8.6196
+8.4535
+9.0528
—8.0894
+8.0510
-8.3125
-8.3493
+8.0545
+7.8920
—8.1246
+8.3734
+8.7498
-8.7299
—8.5410
No.
Ill
112
113
114
"5
116
117
118
"9
120
121
122
123
124
»5
126
127
128
129
130
132
133
134
>35
136
137
138
139
140
141
142
»43
144
145
146
147
148
149
150
151
152
153
154
155
North Polar
Distance,
Jan. I, 1850.
"a 57 5»7
43 49 8.7
"4 44 43.*
49 *5 o»6
107 38 25,0
111 30 4^
64 38 8,9
137 20 49,3
48 37 37»3
38 39 41.5
75 55 **.7
91 37 $hi
107 4 47.5
17 58 38,6
79 8 3».8
64 3 14,6
105 28 39,7
114 19 22,1
156 44 9,6
92 56 11,3
58 56 55,8
58 59 50.9
"4 37 *5.3
108 39 43,9
118 6 26,8
117 10 21,2
77 12 26,7
90 2 16,5
"9 4 15.8
69 19 20,0
80 26 20,1
135 14 57.8
66 24 27,1
19 58 59,8
106 39 14,0
74 41 9.*
116 31 16,2
118 30 23,8
74 36 50.9
79 16 55,1
107 54 20,6
60 II 22,0
37 3» 56,9
142 27 4,0
130 5 25,6
Annual
Preces.
SecVar.
It
2,14
2,14
».i5
*.«5
2,16
2,19
2,19
2,20
2,21
2,24
2,24
2,25
a.a5
2,25
2,25
2,26
2,27
2,29
2,30
2,31
».3i
2,31
2,31
M«
2,31
2i3a
2,32
2.33
2.33
2.34
2.34
2,35
*.35
2,35
2,35
2,36
2,38
2,38
i.39
2,40
2,40
2,40
2,41
2,42
2,42
—0,409
0,228
0.413
0,251
0,395
0,404
0,297
0,489
0,247
0,202
0,324
0,358
—0,392
-f-0,022
-0,331
0,295
0,388
0,409
0,637
0,360
0,280
0,281
0,409
0.395
0,418
0,416
0,326
0,353
0,421
0,307
0,333
0,476
0,300
0,020
0,389
0,320
0,413
0,418
0,319
0,329
0,39 «
0,283
0,195
0,508
-0,453
Proper
Motion.
//
4-0,08
+0,12
+0,01
—0,01
• • • • • ■
—0,03
+0,01
—0,02
+0,04
+0,01
—0,02
+0,03
+0,01
0,00
-fo,o8
+0,01
—0,05
—0,04
+0,03
—0,01
—0,02
4-0,14
—0,01
+0,09
0,00
—0,02
—0,02
—0,03
-fo,i6
+0,05
—0,01
Logarithms of
-8.9499
•9.9419
8.7860
-9.9279
.9.2370
—9.0512
—9.8647
-I-9.4620
-9.9295
—9.9492
.9.7878
-9.6142
■9.2608
•9.9479
-9.7599
— 9.8672
—9.3162
-8.8445
-f 9.7436
-9.5944
.9.8915
-9.8913
-8.8169
.9.2000
•8.0374
—8^.099
—9.7766
—9.6370
+7-59"
-9-8353
-9.7473
+9.4094
-9.8532
—9.9488
—9.2788
.9.7970
-8.5682
-7.7634
-9.7973
.9.7579
-9.2338
-9.8849
—9.9480
+9-5540
-f9.2396
1/
+9-3729
—9.6402
+9-4042
-9-5957
+9.2643
+9.3481
-94156
+9.6508
—9.6045
—9.6782
-9.1717
+8.2387
+9-*539
—9.7642
—9.0610
-94271
+9.2129
+94022
+9.7510
+8.4974
—9.5004
-94999
+94078
+9.2933
+94613
+9-4479
-9-1337
+6.61 10
+9-4753
-9.3368
-9.0093
+9.6420
-9.39r7
—9.7626
+9.2469
—9.2114
+94403
+94692
-9.2147
—9.0605
+9.2791
—94878
—9.6908
+9.6910
+9.6008
.0841
.0842
.0847
.0847
.0850
.0860
.0860
.0864
.0865
.0878
.0879
.0881
.0882
.0882
.0883
.0883
.0888
.0896
.0901
.0901
.0902
.0902
.0903
.0904
.0904
.0906
.0907
.0909
.0910
.0912
.0912
.0916
.0916
.0918
.0918
.0919
.0926
.0927
.0932
.0932
.0935
.0936
.0939
0940
0941
-9.9010
9.9009
9.9006
9.9006
9.9005
9.8999
9.8999
9.8996
9.8996
9.8988
9.8987
9.8986
9.8986
9.8986
9.8985
9.8985
9.8982
9-8977
9-8975
9.8974
9.8974
9-8973
9-8973
9.8973
9.8972
9.8971
9.8970
9.8969
9.8969
9.8968
9.8968
9.8965
9.8965
9.8964
9.8964
9.8964
9.8959
9.8958
9.8955
9-8955
9.8953
9-8953
9.8951
9.8950
-9.8950
2673
2658
2660
2652
f
2653
2656
2654
2659
665
2666
2657
2662
z66i
2664
2663
z668
2667
2670
2669
213
215
220
Taylor.
iii.2576
iiL2577
iii.2578
▼.3232
236
227
224
257
228
232
225
iiL2583
ii.2429
iL243i
iL243o
234
241
243
ii.2426
iiL2582
{11.2584
iii.2585
233
239
237
^45
242
248
265
240
247
254
250
258
It. 1 6 14
ii.2428
ii.2427
11.2432
U.2434
ii-H33
11.2436
U.H35
iL2438
iv.1625
ii.2437
iy.i62i
U.2439
iii.2586
ii.2440
V.3233
V.3234
8505
8506
Bxis-
bane.
8503 6894
8522
8500
8525
8523
8526
8527
8520
8532
8530
8531
6898
6897
85246904
6905
Variooi.
G 3226
G 3228
M847
G 3236
G3239
J 519
G 3241
M848
J5i8,R524
A 470
B.F2818
M 849, J 520
R525
G 3246
B.F2810
P919
L 109
G3245
319
No.
56*
57*
58
59
[60
t6i*
[62*
163
t64
165
[66
r67
[68*
169*
[70*
tya
[73
f74
76
177
79
[8o*
[8i*
[82
[83*
t84*
iSs*
[86
[87*
[88
[89
[90*
191
[92
^93
'94
'95
r96
[97
[98
'99
r20o
Conitenatioii.
73 Drsconis
Delphini
Cygni
Capricomi
10 Delphini
Cygni
Capricomi
Indi
49Cygm
Pavonis v
Cephei
Cygni
Caprioorni
DnooniB
Capricomi
50 Cygni a
Aquarii
IX Delphini $
Cygni
MicHMCopii
Cephei
16 Capricomi ....tjf
75 Draconis
17 Capricomi
Capricomi
Capricomi
51 Cygni
Capricomi
Unas Minoris . . . .
74 Draoonia
Microscopii .... 1
Capricomi
30 Vulpeculae
Cephei
MIcroBOOpii
Pavonis
Indi 5
Cephei
52 Cygni
Capricomi
2 Aqnarii g
Capricomi
Cygni
Delphini
12 Delphini y
Mag.
Right
Ascension,
Jan. I, 1850.
5*
8
6
7
6
7
7
7
6
4*
6
6
7
7
6i
I
7
4
6
6
6
4i
Si
6
7
7
6
7
5
6
Si
7
6
7i
6i
6
6
6
Si
7
4i
6
6
7
4
h m •
20 33 26,32
33 35»7S
34 3»85
34 7.S3
34 »4»9>
34 19.5*
34 4x»a9
34 S0.74
34 58»SS
35 o»S«
35 6.9*
35 »3.43
35 *9»87
3^ 4.79
36 ".59
36 19,17
36 20,38
36 27,52
36 31,25
36 32,81
37 6,34
37 ".49
37 »S»o5
37 »7.89
37 »8,o5
37 »8,»5
37 35»4«
37 47.07
37 47,97
37 54.77
38 17.67
38 22,14
38 »3,iS
38 33.X9
38 36,26
39 3.»i
39 8.7*
39 »7.o5
39 *8,5i
39 3».»5
39 33.37
39 36,09
39 38.9*
39 4i.3»
20 39 42,05
Annual
Preces.
—0,694
+2.788
2,191
3,4»3
2,809
2,020
3,5H
4,862
2,4*5
5.832
2,241
+3.641
-3,430
+3.618
2,042
3.»5i
2,802
2,163
3.933
1,281
+3.571
-3.387
+3.489
3.539
3,607
1,848
+ 3,502
—41,226
-3,138
+4,084
3,595
2,596
1.494
4,083
5,086
4,164
1,289
2.474
3.5H
3,252
3.5"
1,980
2.785
+2,785
SecVar.
—0,1029
—0,0023
+0,0004
—0,0141
—0,0024
—0,0004
—0,0166
-0,0757
+0,0003
-0,1449
—0,0060
+0,0005
—0,0205
-0,3868
—0,0198
—0,0002
-0,0079
—0,0023
+0,0004
—0,0309
—0,0118
—0,0185
—0,3856
—0,0161
—0,0176
—0,0196
—0,0018
—0,0165
—22,6920
— o.
3539
•0,0375
-0,0193
•0,0003
-0,0072
-0,0375
■0,0930
-0,0412
-0,0x18
-0,0004
-0,0171
-0,0102
-0,0170
•0,0005
-0,002 X
- 0,002 X
Proper
Logarit
Motion.
a
b
■
— 0,OOX
+9.1882
—9.2898
8.6324
8.7334
8.7343
8.8334
8.64x8
8.7407
+0,003
8.63x9
8.7303
— o,oox
8.7704
8.8685
8.6556
8.7524
8.9x82
9.0x43
+0,006
8.6909
8.7865
—0,009
9-0724
9.X679
8.8673
8.9624
8.7281
8.822 X
8.6787
8.7723
+0,020
9-4H9
9.5x62
8.6765
8.7673
+0,002
8.772 X
8.8625
8.6249
8.7x52
+0,002
8.6380
8.7278
8.7474
8.8370
+0,008
8.7382
8.8277
8.9259
9.0x32
— o,oox
8.67x2
8.7582
+0.005
9-4272
9-5*34
+0,006
8.6592
8.7452
8.6667
8.7526
8.6779
8.7639
+0,0x0
8.8x66
8.9021
8.66x9
8.7466
0.2599
0.3443
+0,021
94x24
9-4967
+0,005
8.775 X
8.8579
8.6782
8.7607
0,000
8.670X
8.7525
+0,007
8.8908
8.9726
8.7758
8.8574
—0,040
8.9725
9.0523
-0,0x5
8.7944
8.8739
8.9326
9.0x09
+0,005
8.6940
8.7722
-0,003
8.668 X
8.7462
+0,007
8.6377
8.7156
+0,00 X
8.6680
8.7457
8.7954
8.8730
+o,oox
8.6475
8.7249
0,000
+8.6476
-8.7249
—9.8416
+0.4452
0.3407
0.5345
04485
0.3054
0.5457
0.6868
0.3846
0.7659
0.19x8
0.3504
+0.56x3
-0.5353
+0.5585
+9-^720
+8.0487
+8.5428
-8.X464
+8.0 1 71
+8.6209
-8.2473
—8.8548
+84XH
-9.0435
+8.7832
+8.5227
-8.3606
+94x94
-8.3452
0.3x00 +8.6x97
04985 ' -7.5148
04474 +8.0378
0.335* +8.5659
0.5947
O.X075
+0.5528
—0.5299
+0.5428
0.5488
0.557 X
0.2667
+0.5444
— X.6I52
—04966
+a6xxx
0.5557
04x43
0.X744
0.61x0
0.7064
0.6x95
0.XX01
0.3934
0.5459
0.5x22
0.5455
0.2967
04448
+04448
-8.5438
+8.8633
—8.3100
+94218
—8.2338
— 8.282 X
—8.34x0
+8.6996
— 8.24S2
+0.2598
+94065
—8.62x0
-8.3347
+8.29x8
+8.8137
—8.62x7
—8.9223
—8.6570
+8.8704
+8.3953
—8.2670
- 7.879 «
-8.264S
+8.6578
+8.0768
+8^)769
320
No.
7156
7>57
7158
7159
7160
7161
7162
7163
7164
7165
7166
7167
7168
7169
7170
7171
7172
7173
7174
7175
7176
7177
717S
7179
7180
7181
7182
7183
7184
7185
7186
7187
7188
7189
7190
7191
7192
7193
7194
7195
7196
7197
7198
7199
7200
North Polar
Distance,
Jan. I, XS50.
II
15 33 38.1
74 52 58,2
49 56 54»8
108 38 30,7
75 5^ 50.*
44 51 40.5
112 59 25,7
149 46 45^
58 13 22,2
«59 19 1.5
34 31 18,6
51 26 59,3
118 44 10,8
9 4 44^
117 47 38,8
45 15 12.0
94 »7 S»a
75 *7 36,8
48 49 5.9
129 44 18,0
30 2 16,3
115 48 21,5
9 5 4i.»
112 3 19,0
114 21 38,7
117 24 39,1
40 II 51,4
112 41 25,8
X 20 4,6
9 26 17,0
134 31 51.6
116 57 29^
65 15 48,2
33 9 9»3
134 31 J5»4
15* 58 47.6
136 46 33,2
29 56 154
59 49 35.1
"3 13 34.6
100 2 29,8
113 16 49,9
43 »4 44.6
74 a4 49»3
74 a4 44.9
Annual
Preces.
H
-"»45
1246
12^9
12^
12,50
12,51
".53
".54
".55
"»55
12,56
12.58
".59
12,63
12,64
12,64
12,64
12,65
12,66
12,66
12,70
12,70
12,72
12,72
12,72
12,72
12,73
12,74
12,75
12,75
12,78
12,78
12,78
12,79
X2,8o
12,83
12,83
12,85
12,86
12,86
12,86
12,86
12,87
12,87
- 12,87
SecVar.
+0,079
-0,319
0,250
0,391
0,320
0.230
0400
Oi553
0,276
0,663
0,177
0.255
-0,413
+0,389
—0,410
0,231
0,357
0,317
0,245
0445
0,145
-0403
+0,382
-0,393
0,399
0407
0,208
-0,394
+4,641
+0,353
-0,459
0,404
0,292
0,168
0,459
0,570
0,467
0,144
0,277
0,393
0,364
0,393
0,222
0,312
-0,311 I
Proper
Motion.
II
+0,03
—0,26
—0,03
—0,01
•0,03
-0,08
—0,06
0,00
+0,02
+0,02
+0,15
0,00
0,00
+0,04
—0,20
+0,22
+0,17
+ 0,C2
+0,09
—0,15
— 0,01
0,00
+0,02
+0,18
+0,20
+0,15
Logarithms of
■9.9404
-9.7947
-9.9221
-9.2071
—9.7860
-9.9346
-8.9759
+9-6589
—9.8919
+9.7607
—9.9485
—9.9164
- 7.7924
—9.9221
-8.3385
-9.9318
-9.5711
—9.7888
—9.9229
-f-9.2101
—9.948 1
—8.7308
—9.9202
—9.0488
—8.8831
—84669
-9.9397
—9.0107
-9.8931
—9.9204
+9-3640
-8.^740
-9.8552
-9-9455
+9-3629
—9.7766
-9.2095
—9.6028
+9.2991
—9.1800
-9-6455
+9-3875
+9-73»7
—9.5180
+9-7676
—9.7127
-9.5921
+9-4796
-9.7936
-}- 9.4680
— 9.6472
+8.6896
-9.1997
—9.6186
+9.6058
-9.7388
+9-4405
—9.7967
+9-3769
+9-4177
+9-4654
—9.6856
+9-3893
—9.8031
-9-7974
+9.6501
+94608
— 94260
— 9.7276
+9.6508
+9.6882 +9-7557
+94196 +9.6687
-9.9454 -9-7446
—9.8814 —9.5081
-8.97x3
-9.4676
-8.9796
.9.9325
.9.7953
•9-7953
+94058
+9.0485
+94040
—9.6697
—9.2366
-9.2367
- X.0950
1.0954
1.0965
1.0967
1.0970
1.0971
1.0980
1.0984
1.0987
1.0988
1.0990
1.0997
1.0999
1.1013
1.1016
1.1018
1.1019
1. 1022
1.1023
1.1024
1. 1037
1. 1039
1.X044.
1. 1045
1. 1045
1. 1045
1.1048
1. 1052
1.1055
1.1055
1.1064
1.1066
1.X066
X.1070
1. 1071
1.1081
1.1084
1. 1090
1.1091
1. 1092
1.IC93
1.1094
X.1095
1. 1096
1.1096
.9.8944
9.8942
9.8935
9.8934
9.8932
9.8931
9.8925
9.8923
9.8921
9.8920
9.8919
9.8914
9.8913
9.8904
9.8902
9.8900
9.8900
9.8898
9.8897
9.8897
9.8888
9.8886
9.8883
9.8882
9.8882
9.8882
9.8881
9.8877
9.8876
9.8875
9.8870
9.8868
9.8868
9.8865
9.8865
9.8858
9.8856
9.8851
9.8851
9.8850
9.8850
9.8849
9.8848
9.8848
•9.8847
I
2682
2671
2672
2674
279
Taylor.
iii.2588
264
2675
2701
273
316
iii.2596
2679J 285
2678
281
274
2676 282
2704' 331
2677
2683
2705
2680
2687
2681
• ■ • •
2685
284
U.244.5 8553
iii.2601
ii.2446
293
333
289
294
302
306
296
299
298
303
2686 304
U.2441
ii.244.2
1U.2591
U.2444
11.2443
m.2594
Bris.
bane.
8542
8521
Varioiu.
8543
8548
8545
UI.2597
lii.2603
iii.2598
U.2447
iii.26oc
V.3236
V.3237
8556
8555
8561
iii.2604
ii.2448
ii.245c
ii.2449
OtjimCm
iii.2605
ii2452
TTs)
8550
8564
8572
6908
6913
6911
85546914
8566
6916
6917
6919
G325X
L94
G3248
Z 1370
Li
R526
G3253
G 3252
G 3268
M852
Z 1435
G3258
G 3263
M85i,J52i
G 3276
G 3402
G 3277
R527
G3274
W 1 1 14
M853,J522
W1115
G 3269
321
No.
7201
7202*
7203'^
7204
7205
7206
7207
7208
7209
7210*
7211
7212
7213
7^W
7216*
7217^
7218
7219
7220
7221
7222
7223
7224^
7225
7226
7227
7228
7229
7230
7231
7232
7233
7*34
7*35
7236
7237
7238
7239
724D
7241
7242
7*43
7*44*
7245^
3"
CoiutellAtion.
3 Aquirii
CApricorni
Capricoroi
53Cygiii f
CApricorjii
13 Delphinl
MicroACopii .... a
Indi I
Capricorni
Capricorni
4 Cephei
MicroscopU
54Cygiii \
Caprioorni
Cephei
Caprioorni
Cephd
Cygni
Cygni
3 Cephd 1)
Aqiiarii
14 Delphini
15 Delphini
Capricorni
Capricorni
Microsoopii . . . . /3
x8 Caprioorni . . . .fu
Indi j3
4 Aquarii
Draconis
Payonis
Aquarii
55 Cygni
Microacopii
Pavonii
5 Aqnarii
Capricorni
Aquarii
6 Aquarii u,
Indi
56CygTU
Aquarii
Cygni
Capricorni
Microsoopii
Mag.
4
6
7
3
6
5i
4i
5*
6i
7i
6
6
5
6*
5
7
7
6
6
3i
6*
7
6i
6
5i
4
6
6
6i
7
Sk
6
6
6
6
7i
4i
7
5*
6
6
7
7
Right
Aicension,
Jan. I, 1850.
h m ■
20 39 49,22
39 S3.»3
40 6,65
40 8,55
40 "»7»
40 22,77
¥> 35.59
40 38,51
40 49,52
4» 5»34
41 I7,»7
41 22,04
41 34,06
41 34.97
41 37,66
41 39.81
4« 45.55
4» 0.43
4« ".75
42 13,69
4* »5.53
4» ^7.75
42 28,87
4a 33.3»
42 34,61
42 39,02
4* Sh^S
43 a.8i
43 a8.3*
43 40,75
43 46.47
43 4844
43 49.83
43 53.69
43 58.88
44 «».69
44 ".85
44 i4.»8
44 33.71
44 34.39
44 45.33
44 5».94
44 53.34
45 «3.oo
20 45 38,15
Annual
Preces.
+3.i7»
3.418
3.613
».395
3.577
a.973
3.769
4*386
3.4x4
3,611
0,769
3,880
».33a
3.608
1.500
+1.557
-2,114
+ 1,748
2,054
1,219
3.307
2,940
a.855
3,623
3,606
3.748
3.598
4.757
+ 3.180
—5,269
+5.700
3.185
2,041
3.9*9
5,800
3.X78
3.5*7
3.318
3,240
4,803
2,1x6
3**87
1,863
3.536
+4.078
Sec. Var.
—0,0084
—0,0143
—0,0202
4-0,0007
-'0,0191
-0,0047
-0,0255
—0,0524
—0,0143
—0,0202
—0,0282
—0,0299
+0,0009
—0,0202
—0,0071
—0,0186
—0,2409
—0,0029
+0,0001
-0,0137
—0,0117
—0,0041
—0,0029
—0,0208
—0,0202
—0,0252
—0,0201
-0,0746
—0,0087
—0,7219
—0,1447
—0,0111
—0,0002
—0,0324
-0,1536
—0,0087
—0,0180
—0,0x20
— o,oiox
—0,0784
+0,0007
—0,0112
—0,0014
—0,0x83
-0,0394
Proper
Motion.
a
s
+0,002
+8.6336
8.6554
8.6860
+0,03 X
8.7x08
-0,004
8.6804
+0,007
8.6348
+0,021
8.7x64
+0,0x9
8.8457
—0,003
8.6571
+o»ooi
8.6882
—0,002
9-0*75
—0,005
8.74x3
+0,001
8.7272
8.6888
—0,005
8.9000
8.6803
—0,0x0
9-35>3
8.85x6
8.7876
+0,0x3
8.9549
+0,0x5
8.6489
+0,006
8.64x0
+0,006
8.647 X
8.6940
-0,003
8.69x0
+0,007
8.7x80
+0,002
8.6903
0,000
8.927 X
+0,007
8.6422
9.5600
9.0858
+0,015
8.6500
+0,004
8.7953
+0,0x2
8.7587
+0,0x2
9.X008
+0,002
8.6438
+0,011
8.6818
+o,oox
8.6540
+0,006
8.6481
8.941 1
+0,015
8.78x9
—0,001
8.6526
8.8368
8.6857
+8.7960
Logarithms of
-8.7x05
8.7320
8.7618
8.7864
8.755X
8.7095
8.7903
8.9x94
8.7 30 X
8.7602
9.0987
8.8x22
8.7974
8.7589
8.9700
8.750 X
94207
8.9200
8.8554
9.0226
8.7157
8.7078
8.7x38
8.7604
8.7573
8.7840
8.7555
8.99x6
8.705 X
9.622 X
9-H75
8.7 xx6
8.8568
8.8200
9.16x7
8.7038
8.74x8
8.7x40
8.7068
8.9997
8.8399
8.7XOX
8.8942
8.74x9
-8.8506
+0.50XX
0.5338
0-5579
0.3794
0.5535
0.4732
0.5762
0^6421
0.5333
0.5576
9.8859
0.5889
0.3678
0.557*
0.X762
+0.55 »o
—0.3251
+0.2425
a3X25
0.0858
—7.62x0 ,
— 8.X624
—8.3566 I
+84516 :
-8.3274
+7.613*
-84677
- 8.743 X
—8.1605
—8.3586
+8.9886
-8.5351
+84958
-8.3576
+8.8238
-8.3x47
+9-343 X
+8.7508
+8.6374
+8.8978
0.5x94
-8.004X
04684
+7.7457
04556
+7,9647
0.5590
-8-37H
0.5570
-8.3597
0.5738
-84625
0.5560
-8.3544
0.6773
-8.8603
+0.5025
-7.6746
—0.72x8
+9.5569
+0.7559
-9.0560
0.5166
-7.9678 i
0.3098
+8.6490
0.5943
— 8.570 X
0.7635
-9,0730
0.5021
-7.6677
0.5474
-8.2968 ,
0.5208
—8.0304 '■
0.5x05
-7-8677 '
0.68x6
-8.8779
0.3255
+8.6197
0.5x68
-7-9753 ^
a27oi
+8.7225 •
0.5485
-8.3091
+0.6x05
-8.6465
No.
7201
7aoz
7203
7104.
7*05
7x06
7x07
7208
7109
7210
7211
7212
7213
7214
7215
7216
7217
7218
7219
7220
7221
7222
7223
7224
7225
7226
7227
7228
7229
7230
7231
7232
7»33
7234
7*35
7236
7237
7238
7*39
7240
7241
7*4*
7*43
7*44
7*45
North Polar
Distance,
Jan. I, 1850.
//
95 34 *4-8
108 44 51,2
117 55 36.1
56 35 *o.4
116 19 52,1
84 32 25,0
124 19 53.2
142 9 40,9
108 35 6,3
"7 55 5.*
*3 53 15.1
128 27 55,2
54 3 *7.9
117 48 11,2
32 57 22,6
"5 3» 33.3
II 6 14,1
37 3* 50.*
44. 58 10,0
28 44 32,9
103 5 46,6
82 41 22,0
78 o 26,8
118 32 59,2
"7 47 56,5
123 44 5,0
117 28 33,2
149 o 54,8
96 II 2,7
6 54 25,2
158 59 *5.6
»oi 59 53.0
44 *6 *5.*
130 22 4«i
159 42 44,8
96 3 57.5
114 20 28,8
«03 45 44.1
99 3* 34.7
149 50 27,3
46 30 13,6
102 8 14,3
39 4^ *3.6
114 50 56,0
135 8 28,6
Annual
Preoes.
u
2,88
2.89
2,90
2,90
2,92
2,92
*.93
a.93
*.95
2,96
2,98
2.9S
3.00
3,00
3,00
3.01
3.03
3.04
3.04
3.05
3,06
3,06
3,06
3.06
3.07
3,08
3.09
3.1*
3.14
3»i4
3.H
3.15
3.15.
3»»^
3.17
3.17
3.17
3.*o
3,20
3.* I
3»**
3,22
3.*4
3.*7
SecVar.
M
-0.355
0,382
0,404
0,268
0.399
0,332
0,4*0
0,489
0,380
0,402
0,086
0,431
o.*59
0,401
0,167
Proper
Motion.
3,00 —0,395
+0,235
—0,194
0,228
0.135
0,366
0,326
0,316
0,401
0.399
0^15
0,398
0,526
-0,351
+0.581
—0,628
0,362
0,225
0.433
0,639
+0,03
-0,33
+0,12
4-0,01
+0,15
-0,05
+0,09
4-0,05
4-0,01
-0,14
—0,06
+0,19
—0,82
4-0,09
—0,05
-0,30
+0,03
4-0,02
—0,01
0,00
0,00
+0,12
—0,01
4-0,21
-0,09
0,350 —0,02
0,388 +0,11
0,365 —0,04
0,356 +0.03
0,528
0,232
0,361
0,204
0,387
•0,446
-0,13
-|-0,02
Logarithm! of
•9-553*
-9.2164
-8-3945
.9.8942
-8.6955
-9.7031
+8.8615
-f 9.5281
—9.2251
— 84200
—9.9409
-^9.1281
—9.9022
-84579
— 9.9420
8.8028
9.9193
9.9382
■9.9265
-9.9420
■9.3992
•9.7218
9.7651
-8.2672
-84771
4-8.7810
-8.5478
+9.6294
-9-5439
-9.9044
4-9.74X>o
-9-4*73
-9.9258
+9.1998
4-9.7462
-9.5463
— 8.9274
-9.3840
—94816
4-9.6366
-9.9205
-94252
-9.9323
— 8.8927
+9-353*
y
+8.7950
+9-3 «49
+9-4789
-9-5493
+9-4559
-8.7873
+9-5607
+9-7070
+9-3133
-|- 948 10
-9.7721
4-9.6050
—9.5802
4-9-4804
-9-7355
4-9446*
—9.8038
— 9.7118
—9.6627
-9.7560
4-9.1687
—8.9182
—9.1312
+9-4931
4-94826
+9.5586
+9-4785
+9.7480
+8.8481
—9.8131
4-9.7866
+9-»343
—9.6703
4-9.6281
4-9.7891
4-8.8414
+9-43*5
4-9.1938
4-9.0377
+9-7550
—9.6564
-f9.i4i6
—9.7046
+94431
4-9.6710
— 1.1099
1. 1100
1. 1105
1.1106
I. nil
I. nil
1.1116
1.1117
I.I 122
1.1127
1. 1132
1.1134
1.1138
1.1138
1.1139
1. 1140
1.1142
1. 1 148
1.1152
i-"53
1.1157
1. 1158
1.1158-
1.1160
1.1160
1.1162
1.1167
1. 1171
1.1180
1.1185
1. 1187
1.1187
1.1188
1.1189
1.1191
1. 1196
1.1196
1-1197
1.1204
1.1204
1.1208
1.1211
1.1211
1.1218
— 1.1227
-9.8845
9.8844
9.8841
9.8840
9.8837
9.8837
9.8833
9.8832
9.8829
9.8825
9.8822
9.8821
9.8817
9.8817
9.8817
9.8816
9.8814
9.8810
9.8807
9.8807
9.8804
9.8803
9.8803
9.8801
9.8801
9.8800
9-8797
9.8793
9.8787
9.8783
9.8782
9.8781
9.8781
9.8780
9.8778
98774
9.8774
9-8774
9.8769
9.8768
9.8765
9.8763
9.8763
9-8758
-9.8751
1
2684
2689
2688
2692
2711
2698
2691
2693
Ti^lor.
301
3»3
305
309
307
2697
2690
2694
2699
2695
2696
2702
IL2451
310
31*
335
3*3
33*
338
3*5
3*9
330
iL2465
iL246i
iii.2611
iii.2612
322
320
3*8
336
337
350
334
34*
339
341
345
357
351
IL2455
112453
iL2456
ii.2454
V.3238
iL2457
iiL26o7
iii.2609
V.3239
iL2458
Bris-
bane.
8575
8581
8579
8567
1LH59
8582
8589
8590
ii2462
8597
iiL26io8593
ii.2464'8601
iL2463'8584{6929
ii.2466
u.24^7
iii.2614
iiL26i3
iii.2616
ii.2468
iiL26i5
ii.2470
iii.2618
iL247i
8578
8606
8577
8612
8617
6922
6921
Vaitoas.
6924
6930
6931
6934
6932
6939
6940
J 523
B.F 2827
W1116
P928,J524
M854
I
B.H475
Airy(G)
G3285
G 3284
W1118
W1119
M855
J 5*5
WoL i. 41
W1121
W1I22
M856
M857,J526
R529
M858
G3303
R530
(2S2)
323
No.
7246
7147^
7248*
7249
7250''
7251
7252
7253
7*54
7*55
7256
7*57
7258
7259^
7260
7261
7262*
7263
7264
7265
7266
7267
7268*
7269
7270
7271
7272
7273
7274<
7275
7276
7277
7278
7279
7280
7281*
7282
7283*
7284
7285*
7286
7287
7288
7289*
7290*
324
Constellation.
31 Vulpecube
Aqoarii
Capricorni
19 CApricomi
Octantis a
Mag.
Pavonii
Capricorni
57Cygni ...
Cygni ...
Eqiiuld. . .
6
H
6
4i
6
6
5
6
6
1
32 Valpeculs 4^
I
16 Delphini | 6
17 Delphini 6
Cygni
Cygni
7*
6
7 Aquarii 6
Cygni
Capricorni
Indi
Indi
Indi
Microscopii
Cygni
Equulei.. ..
20 Capricorni
18 Delphini .
Octantis .
Cygni ...
Cygni ...
33 Vulpeculse
I Equulei
58 Cygni V
Cygni
8 Aquarii
I Pisds Aust
Cephei . . .
21 Capricorni
10 Aquarii . . .
1 1 Aquarii . . .
Aquarii . . .
Microscopii
Capricorni
9 Aquarii . . . .
Indi
Cygni
7
7
7
6i
6i
6
6*
6
6
6
6
6
7
5i
5i
4
6
6
5i
5
6
6
7
6i
6
6
6*
Right
Ascension,
Jan. t, 1850.
h m •
20 45 42,56
45 58.09
46 13.33
46 19,05
46 23,07
47 A^fOS
47 51.88
47 56,53
48 3,69
48 10,09
48 10,22
48 29,28
48 30,68
48 35."
48 46,17
48 47.35
49 1.54
49 «6,37
49 38."
49 39.47
49 43.a4
49 59.9»
o 4,16
0 »7.95
1 4.49
I ".55
I 15,29
I 1740
I 30,73
I 34.^9
I 34.63
X 34.95
1 39.»8
1 39,96
2 5,01
2 16,29
2 24,89
» 37.59
» 39.77
2 40,83
2 49,16
2 50,67
* 51.93
2 52,69
20 S2 57,78
Annual
Preces.
Sec Var.
+*.57o
3,202
3,422
3.405
7,614
5.633
3.574
2.117
2,091
3.002
».554
2,860
*.839
2,119
».a35
3.a5o
1,712
3.365
4,283
4«3a7
4.445
4,009
2,019
3,008
3,420
2,893
7,252
2,112
1,958
2,680
3,007
2,231
1,897
3.308
3,702
1,605
3.390
3.174
3,161
2,952
3.863
3.577
3.316
4,726
+2.I34
+0,0002
—0,0093
—0,0150
—0,0145
-0,3630
-0,1436
—0,0199
-f- 0,0008
-|-o,ooo6
—0,005 1
+0,0005
—0,0028
—0,0025
+0,0009
+0,0012
—0,0105
—0.0033
—0,0136
-0,0507
-0,0531
—0,0596
-0,0374
+0,0004
—0,0052
—0,0153
—0,0032
—0,3286
+0,0009
—0,0001
—0,0004
—0,0052
+0,0015
—0,0007
—0,0122
—0,0251
—0,0051
—0,0146
—0,0088
—0,0085
—0,0042
—0,0317
— 0,0206
—0,0125
—0,0787
+0,0012
Proper
Motion.
•0,004
0,000
-0,035
—0,002
+0,003
+0,014
+0,003
+0,008
+0,005
+0,006
+0,001
+0,019
0,000
—0,012
—0,009
+0,007
+0,006
—0,002
—0,070
+0,008
—0,006
+0,003
—0,001
+0,003
0,000
+0,015
+0,005
+0,011
+0,012
+0,002
—0,051
+0,016
Logarithms of
6
+8.6929
8.6488
8.6709
8.6689
9-3137
9.0901
8.6987
8.791 1
8.7972
8.6508
8.7018
8.6600
8.6620
8.7924
8.7676
8.6581
8.8817
8.6706
8.8525
' 8.8621
8.8871
8.7937
8.8187
8.6551
8.6818
8.6631
9.2976
8.8019
8.8365
8.6889
8.6578
8.7764
8.8503
8.6694
8.7335
8.9142
8.6806
8.6614
8.6609
8.6623
8.7695
8.7113
8.6728
8.9543
+8.8019
■8.7472
8.7021
8.7233
8.7208
9.3654
9.1370
8.7448
8.8368
8.8425
8.6957
8.7467
8.7037
8.7057
8.8357
8.8103
8.7007
8.9234
8.7113
8.8919
8.9013
8.9261
8.8317
8.8564
8.6919
8.7156
8.6964
9.3307
8.8349
8.8687
8.7209
8.6897
8.8083
8.8820
8.7010
8.7635
8.9435
8.7094
8.6894
8.6887
8.6900
8.7967
8.7385
8.6998
8.9813
8.8286
+0.4099
0.5054
0.5343
0.5321
0.8816
0.7508
0.5532
0.3257
0.3203
0.4774
0^4072
0.4563
0^53*
0.3262
0.3494
0.5119
0.2334
0.5270
0.6318
a6362
0.6479
0.6031
0.3052
04783
o.534»
0^.614
0.8605
0.3247
0.2919
04281
04781
0.3486
0.2781
0.5196
0.5684
0.2056
0.5302
0.5016
04999
04701
0.5869
0.5535
0.5206
0.6745
+0.3291
+8.3430
-7.7617
—8.1914
—8.1700
-9.3034
-9.0597
-8.3538
+8.6314
+8.6437
+7-4903
+8.3661
+7.9779
+8.0 19 1
+8.6327
+8.5769
—7-9092
+8.7894
—8.1266
-8.7421
-8.7577
— 8.7968
—8.6323
+8.6818
+7.4554
— 8.2077
+7.9»39
—9.2859
+8.6464
+8.7118
+8.2578
+74700
+8.5898
+ 8.7356
—8.0417
-84677
+8.8344
— 8.1732
— 7.684S
— 7.6271
+7.7441
-8.5694
-8.3751
— &A598
—8.8897
+8.6428
North Polar
No. Distance,
•Jan. I, 1850.
O t ft
7146 63 %7 38,7
7247 97 27 9,2
7248 109 21 36^
7249; 108 29 13^
7250
7251
7252
7253
7*54
7*55
7256
7*57
7258
7»59
7260
7261
7262
7263
7264
7265
7266
7267
7268
7269
7270
7271
7272
7*73
7*74
7275
7276
7277
7278
7279
7280
7281
7282
7283
7284
7285
7286
7287
7288
7289
7290
167 35 «7.5
158 47 0,5
116 51 52^
46 10 43,5
45 »3 5»«
86 2 13,9
6» 30 34^
78 o 4,6
76 50 50,5
46 10 54,3
49 5« 56.5
100 16 11,6
36 3 32^
106 36 20,2
140 50 50,5
141 50 55.3
144 18 57.9
133 35 34.8
43 9 4.1
86 22 47,7
109 36 50,7
79 44 15.3
166 47 59,0
45 39 0,9
41 22 41,2
^8 '4 59.5
86 16 43,0
49 a4 28,7
39 50 4^.*
103 37 48,0
122 50 23^
33 41 18,7
108 6 42,6
96 3 31,1
95 18 26,6
83 3 5^.9
129 6 29,1
117 27 47,9
104 6 44^
149 3« >3.7
46 6 42,0
Annual
Preces.
SecVar.
Proper
Motion.
n
It
u
-13.27
"-0,281
+0,01
i3.»9
0.350
+0,09
13.30
0,374
i3.3>
0,372
—0,04
13.31
0,830
+0,58
1340
0,611
-041
13.41
0,388
+0,16
13.4a
0,230
—0,01
«3.4a
0,227
13.43
0.325
+0,06
>3.43
0,277
-0,04
«3.45
0.309
-0,05
13.45
0,307
—0,04
13.46
0,229
13.47
0,242
"3.47
0,351
+0,01
>3.49
0,185
»3.5o
0.363
+0,05
13.53
0,461
13.53
0^66
—0,08
13.53
0,479
13.55
0,431
-fO,2I
13.55
0,217
—0,22
13.57
0,323
+0,05
13,62
0,366
+0,05
13.63
0,310
+0,10
13.63
0,776
-0,36
13.63
0,226
13.65
0,209
-0,04
13.65
0,286
—0,08
13.65
0,321
+0,14
13.65
0,238
—0,03
13.66
0,203
13.66
0,353
-0,07
13.68
0,395
—0,01
13.70
0,171
+0,03
13.70
0,361
-0,03
13.72
0,338
—0,01
13.72
0,336
+0,17
13,72
0,314
13.73
0,411
+0,28
13.73
0,380
4-0,06
13.73
0,352
—0,06
13.73
0,502
-0,03
-13.74
—0,227
Logarithms of
-9.8593
—9.5226
—9.2076
—9.2416
-f-9.8042
+9-7297
-8.7084
-9.9179
-9.9194
—9.6850
—9.8620
-9.7625
—9.7719
-9.9172
—9.9082
-9-4697
-9.9313
-9.3109
+9»475i
—94708
+8.9342
+9.3422
+9.3231
+9.8118
+9'7943
+9*4803
— 9.6658
—9.6722
—8.6654
-9.4901
-9.1444
-9.1837
—9.6671
—9.6364
+9.0783
-9-7353
+9.2842
+9.7185
+9-4949 +9-7246
+9-5396
+9.2880
— 9.9214
+9-7388
+9.6682
—9.6929
—9.6809 —8.6306
-9.2106 +9.3578
—9.7464 —9.0830
+9.7890 +9.8206
—9.9154 —9.6768
—9.9226 j — 9.708 1
—9.8291 —94018
—9.6818
—9.9064
-9.9245
-9.3964
+8.5038
-9.9287
—9.2683
-9.5496
—9.5618
-9.7151
+9-0903
— 8.6902
—9.3860
+9.6106
-9.9127
-8.6452
— 9.6463
-9.7183
+9.2054
+9.5682
-9-7545
+9.3272
+8.8585
+8.8013
—8.9170
+9-6353
+9-4994
+9.2226
+9.7710
— 9.6766
1229
1234
1240
1242
1243
1270
1275
1276
1279
1281
1281
1288
1288
1290
1294
1294
1299
1304
1312
1312
1313
1319
1321
1325
1341
1344
1345
1346
1350
1351
1351
1352
1353
1353
1362
1366
1368
1373
1374
1374
1377
1377
1378
1378
1380
-9.8749
9-8745
9-8741
9-8739
9-8738
2703
9.8716
9.8713
9.8712 12710
9.8710
9.8708
9.8708
9.8702
9.8702
9.8701
9.8698
9.8697
9.8693
9.8689
9.8683
9.8682
9.8681
9.8676
9-8675
9.8671
9.8658
9.8655
9.8654
9.8654
9.8650
9.8649
9.8649
9.8649
9.8647
9.8647
9.8640
9.8637
9.8634
9.8630
9.8630
9.8629
9.8627
9.8626
9.8626
9.8626
-9.8624
1
2700
2709
2707
2708
2712
2706
2720
....
2713
2716
2725
2719
2717
2724
2715
2714
2727
2718
2721
2723
365
360
362
370
383
376
379
381
382
iii.2621
ii.2478
iL2479
ii.2480
380
391
386
393
395
399
406
404
410
2722
2726
402
403
• • • •
409
413
414
411
415
Tkylur.
U.2473
i?,i669
11.2474
112472
11.2475
ii-2477
ii.2481
iiL2623
ii.2482
V.3241
▼.3242
▼•3H3
112483
IL2484
U.2485
IL2488
ii.2486
ii.2489
ii.2487
ili.2627
ii.2493
ii.2490
1112630
112491
Bria.
baoe.
8570
8611 6944
8621
8624 6949
8628
8615
V.3246
U.2492
ii.2494
V.3245
8639
6951
6950
6953
6952
6957
8644 696
8652
8634
6960
Various.
B.F2844
M859
M860
G3319
W 1127
G 3323
G3324
B.H 619
M861
R53«
R532
L241
W1132
M862
G 3337
G 3341
G 3346
M863
B.F 2867
M864
L I
325
No.
7291
7292
7*93^
7294
7*95
7296
7297
7298
7299*
7300
7301
7302
7303
7304
7305
7306
7307
7308*
7309
7310*
73"*
7312
7313
7314
73>5
7316
7317
7318
7319
7320*
7321*
7322
73»3
73*4*
7325^
7326
73*7*
7328
7329
7330
7331
733*
7333
7334
7335
ConstdUtion.
76 Dnconis
MicroBCOpii . . . . (
Octantis
Cygni
Indi
Aqaarii.. .
Cygni ...
Indi
Cepfaei . . .
Capricorni
59 Cygni ...
2 Eqaulei . . .
Capricorni
Indi
22 Capricorni
Mag.
60 Cygni .
Pavonifl
Octantis
12 Aqnarii..
Cygni .
Draconis
Capricorni
Cygni
Microscopii . • . . n
Indi
Microscopii
Cygni
3 Equulei.. ..
2 Piscii Auat,
Cygni
Indi
23 Capricorni 0
Microscopii
4 Equulei
Capricorni
Cygni
Microscopii
24 Capricorni A
Indi
Capricorni
Pavonis 0
Cygni
62 Cygni ^
Aquarii
25 Capricorni • • • • ^
5
5i
6
6
7
7
6
5i
5
7
5*
6
7
6
6
6
6
5*
6i
6
7h
6
5i
7
6
6
6
5i
6i
6
S4
6
6
7
6
7
Si
6
7
Si
6
4
7
Si
Right
Ascension,
Jan. I, 1850.
h m •
20 53 7,27
53 *«»a4
53 a3.09
53 4«.62
53 45»88
53 48,61
54 10*56
54 10,64
54 "3.55
54 »9»S7
54 43.»7
54 48,84
54 53.»8
55 37,76
55 51.79
55 56,87
55 57»93
56 6,37
56 8,71
56 i3.3«
56 25.62
56 26,23
56 35.97
56 38,72
56 53.43
56 57.47
57 2,51
57 6,60
57 14.01
57 15.83
57 30,46
57 30,69
57 39.75
58 0,63
58 8,83
Annual
inncces.
-3,830
+3.864
6,403
1,918
4.170
3.282
2,267
-f4r+7i
-2,417
+ 3.536
2,036
2,959
3.386
4.779
3.429
2,089
5,090
6,241
3.»79
+ 1,482
—0,600
+3.378
2,296
3.934
4.429
3.640
2,»39
2,988
3.690
2,321
4,i9»
3.378
4.059
2,981
3.432
Sec Var.
Proper I
Motion.
58 15.38
2,241
58 18,47
3.490
58 21,01
3.527
58 46,04
4.717
58 59.57
3.410
59 10,12
5.78s
59 12,30
1,826
59 28,61
2,177
59 46,86
3.173
20 59 57,67
+ 3449
—0,5136
—0,0318
—0,2292
—0,0004
—0,0464
—0,0116
+0,0016
—0,0633
—0,3064
—0,0194
+0,0007
-0,0043
—0,0146
—0,0841
—0,0160
+0,0011
—0,1072
-0,2163
—0,0090
—0,0077
—0,1170
-0,0145
+0,0019
-0,0358
—0,0622
-0,0235
+0,0015
—0,0048
—0,0254
+0,0018
—0,0488
— 0,0146
—0,0421
— 0,0047
—0,0163
+0,0019
—0,0183
-0,0195
—0,0819
-0,0157
-0,1731
—0,0013
+0,0018
—0,0090
—0,0170
Logarithms of
—0,002
—0,013
+0,001
—0,019
—0,002
+0,003
-0,005
+0,017
—0,004
+0,002
—0,008
-0,047
+0,001
+0,002
-0,034
+0,006
+0,006
-0,003
—0,014
—0,006
+0,009
+0,006
+0,005
0,000
+0,006
+0,009
-0,013
—0,008
+o,'0o4
+0,009
+0,002
+0.025
—0,009
— 0,024
+0,003
+0,024
+0,004
+9.5149
8.7712
9.2132
8.8520
8.8403
8.6714
8.7757
8.9069
9-4219
8.7078
8.8289
8.6662
8.6854
8.9738
8.6937
8.8204
9.0321
9.2033
8.6687
8.9528
9.2634
8.6877
8.7759
8.7957
8.9068
8.7332
8.8123
8.6695
8.7442
8.7720
8.8564
8.6900
8.8270
8.6715
8.6991
8.7925
8.7086
8.7151
8.9722
8.6976
9-1533
8.8893
8.8106
8.6755
+8.7055
-9.5410
8.7964
9-2383
8.8759
8.8640
8.6949
8.7978
8.9290
9-4438
8.7287
8.8489
8.6859
8.7048
8.9903
8.7094
8.8358
9.0474
9.2 18 1
8.6833
8.9664
9.2769
8.7012
' 8.7888
8.8084
8.9186
8.7447
8.8235
8.6804
8.7547
8.7824
8.8659
8.6994
8.8358
8.6790
8.7061
8.7992
8.7150
8.7214
8.9768
8.7015
9.1564
8.8923
8.8126
8.6763
-8.7057
-0.5832
+0.5871
0.8064
0.2829
0.6201
0.5161
0.3555
+0.6504
-0.3833
+0.5485
0.3088
04711
0.5296
0.6794
0.5352
a 3200
0.7067
0.7953
0.5022
+0.1708
d
+9.5106
-8.5721
-9-1954
+8-7355
-8.7151
-7.9991
+8.5807
—8.8220
+9-4153
-8.3444
+8.6926
+7.7263
—8.1767
—8.9138
—8.2369
+8.6742
-8.9877
—9.1842
-7.7167
+8.8851
-9.7784 +9.2490
+0.5287 —8.1719
0.3610 +8.5740
0.5948 —8.6211
0.6464 —8.8192
0.5611 —8.4415
0.3303 +8.6556
04754 +7.6018
0.5671 -84795
0.3658 +8.5620
0.6223 —8.7377
0.5287 —8.1759
0.6084 —8.6837
04744 +7.6425
0.5356 —8.2490
0.3505 +8.6098
0.5428 —8.3135
0.5474 -8.3507
0.6737 —8.9097 ■
I
0.5328 —8.2251
0.7623 —9,1283
0.2615 +8.7899
0.3378 +8.6471
0.5015 —7-7072
+0.5376 -8.2752
326 .
r
No.
ripi
r29»
r293
ri94
r*95
^296
r297
^298
r299
300
'301
^302
r303
'304
P305
r306
'307
r3o8
309
'310
'3"
^312
'3»3
r3i4
'3«5
'316
^317
r3i8
'3«9
^320
r32l
r322
^323
F324
'3*5
r326
'3*7
328
'3»9
'330
331
r332
'333
'334
'335
North Polar
Distance,
Jan. 1, 1850.
/f
8 I 42,3
129 12 47,1
163 44 ».4
40 7 12.5
138 3^ 29»9
102 16 47,8
50 20 7,3
145 18 58.2
10 o 46,8
"5 39 46,3
43 3 45.4
83 24 20,9
X08 3 23,8
150 35 6,7
no 26 39,6
44 »5 55»7
«54 31 38.3
163 8 2,0
96 24 47^
31 8 49,7
14 39 a»»5
107 45 15,8
51 4 5o»6
131 58 48.7
144 48 42,2
120
45
85
122
51
139
107
>35
84
no
43 »»o
47 55»5
5 »8»4
56 9.8
56 I, J
32 9,6
49 *9»*
58 35.9
37 55.9
4^ 37»8
48 57 45.3
"3 44 37»8
"5 36 7.4
150 o 25,1
109 41 84
160 43 52,2
37 18 35,9
46 40 6,3
96 10 32,7
111 47 30,9
Annual
Preces.
u
3.75
3.76
3.77
3.79
3.79
3.79
3.82
3,82
3.82
3.84
3.85
3.86
3.86
3.9 »
3.9*
3.93
3*93
3.94
3.94
3.9^
3.96
3.96
3.97
3.97
3.99
3.99
4.00
4,co
4,01
4,01
4.03
4.03
4,04
4,06
4«07
4.07
4,08
4,08
4,11
4,12
4«i3
4.13
4«>5
4.17
4,18
SccVar.
M
+ 0,407
—0^10
0,679
0,203
0,442
0,348
0^240
-0,473
+0,256
-0,373
0,215
0,312
0.357
0,502
0,360
0,219
0,534
0,654
0,333
-0,155
+0,063
-0,354
0,240
0,412
0,463
0,^380
0,224
0,312
0,385
0,242
0,437
0,352
0423
0,310
0,357
0,233
0,363
0,366
0,489
0.353
0.599
0,189
0,225
0,328
-0,356
Proper
Motion.
I*
-0,03
+0,19
+0,10
—0,20
+0,04
+0,18
+0,13
0,00
—0,03
+0,05
—0,25
+0,02
+0,03
+0,40
—0,03
+0,05
—0,04
-0,07
+0,04
+0,07
+0,44
+0,15
+0,05
-0,05
-fO,02
+0,19
+0,03
-0,14
+0,14
+0,11
+0,04
+0,02
— 0,80
+0,10
—0,05
— 0,02
-0,13
—0,02
Log^thms of
~ 9.8929
+9.09Z0
+9.7608
-9.9217
+9-4098
-9-4307
—9.9014
+9-5430
—9.8972
— 8.8904
-9.9163
-9.7111
-9.2755
+9.6175
—9.1909
-9.9125
+9.6655
+9-7499
-9-545*
-9.9238
-9.9055
—9.2887
—9.8968
+9.1965
+9.5258
-7.8513
—9.9087
-9-6935
+8.3962
-9.8937
+94186
— 9.2885
+9.3263
-9.6979
—9.1841
—9.9004
— 9.0430
—8.9227
+9.6008
—9.2289
+9.7216
—9.9177
—9.9042
-95506
—9.1471
-9.8318
+9.6374
+9.8188
—9.7207
+9.7121
+9.1652
-9.6432
+9.7532
—9.8316
+9-4754
—9.7029
— 8.8995
+9-3309
+9.7811
+9.3847
-9.6954
+9-7973
+9.8229
+8.8901
-9-7749
— 9.8282
+9.3*68
—9.6411
+9.6684
+9-7559
+9-55«9
—9.6872
-8.7763
+9-5795
—9.6342
+9.7260
+9.3306
+9.7018
—8.8167
+9-3959
— 9.6634
+9.4512
+9*4819
+9-7847
+9.3750
+9.8229
-9.7485
—9.6850
+8.8808
+94191
1383
1387
1388
1394
1396
1397
1404
1404
1405
1410
1415
1417
1418
143 3
1437
»439
H39
1442
1443
1448
1448
1449
1452
1453
1457
H59
1460
1462
1464
1465
1469
1469
1472
H79
1482
1484
1485
i486
1494
1498
1501
1502
1507
1513
1516
•9.8621
9.8617
9.8617
9.8611
9.8610
9.8609
9.8603
9.8602
9.8602
9-8597
9.8593
9.8591
9.8590
9.8576
9.8572
9.8570
9.8570
9.8567
9.8567
9.8562
9.8562
9.8561
9-8558
9-8558
9-8553
9.8552
9-8550
9.8549
9.8547
9.8546
9.8542
9.8542
9-8539
9.8532
9.8530
9.8528
9.8527
9.8526
9.8518
9.8514
9.8511
9.8510
9-8505
9.8499
.9.8496
2729
^735
2730
2738
2748
*754
2749
2732
2728
2734
1731
2740
1733
^739
2736
2737
2746
2741
463
418
112496
iii.2631
429
iii.2633
423
iii.2632
425
437
431
428
436
446
V.3247
IL2499
iv.1701
1112635
ii.2495
iii.2634
y.3248
iL2497
111.2639
441
443
452
439
444
449
445
455
451
458
454
465
456
462
472
470
469
Tqrlor.
11.2498
ill.2640
lv.1708
iil.2641
▼•3*49
11^2642
8653
8625
8650
Bris.
bane.
6962
8648 6964
8661
8656
11.2500
m.
iv.1711
26448685
V.3250
11.2 50 1
▼.3252
U.2503
iL2502
iu.2645
11.2504
V.3253
iv.1717
11.2505
iv.1720
ii.2506
8675
8670
8683
6965
8654 6967
8637
8678
8682
6970
6971
6975
6973
6976
6974
8690
8689
86806978
8668 6977
Various.
G3352
R533
M865
03357
P94i,A48o
M866,J527
B47
G3377
G 3367
H534
G 3371
G 3372
M867
W1142
G 3376
M868
R535
G3383
M869
No.
'336
'337*
'338*
'339
'340*
'34»
'34a
'343
'344
'345
'346
'347*
'34«
349
'350
r35I
352
'353*
'354*
'355
156*
'357
358
'359*
'3^
'361*
'362
363
364
365
366*
'367
^368
'369*
'370
'37»
'37»
'373
'374
'375
376
'377
'378
'379
380
3^
Conitellatioii.
61 Cygni ....
Cygni ....
Microacopii
Indi :
Capricomi
ludi
26 Capricomi
27 Capricorni
13 Aqnarii v
63 Cygni ./»
Octantit
Capricomi
Indi
Microicopii
5 Equnlei /
Mag.
6 Equnlei....
Aqnarii . . . .
Microscopii
Vulpeculs. .
Indi
VulpecnUe.
3 Piscis Aust.
Indi
Capricomi
Indi
5i
6
6i
6i
7
7
7i
6
5
5
6
7
6*
6i
5
7
6
8
8
6
6
7
6*
VulpecnUe 8
Capricomi | 7I
Draconis 5I
Payonii ' 6
I
I
Cygni 1 6
Capricomi
Capricomi
64 Cygni C
Indi . . .
Aqnarii
28 Capricomi . . . . p
7 Equnlei 9
Cygni
29 Capricomi
Indi
Octantia
Cephei
Capricomi
14 Aqnarii
8 Equnlei a
7
7
3
6
7
6
4i
6
5
6
6
5
7i
7
4i
Right
AiceDsion,
Jan. 1, 1850.
Annual
Preces.
h m •
•
21 0 10,71
+2,332
0 12,29
2,332
0 17,31
3,982
0 21,82
4.53'
0 28,87
3.495
0 40,10
4.319
0 42,89
3.429
0 58,07
3.435
I a5.i3
3,270
I 26,02
2,062
1 56,17
6,818
2 1,65
3,469
* 34.»8
4.436
a 34.9a
3.879
3 *.89
2,914
3 J4.0I
2,916
3 a3.87
3.322
3 a6,o3
3.853
3 45.73
2,698
3 46,57
4.652
3 46.82
2,698
4 ".97
3.568
4 »3.36
4.569
4 33.65
3.5"
5 0.93
4.338
5 ".59
2,689
5 »4.»7
3.459
5 18,29
0,417
5 3*.43
5.076
5 37.64
1.849
5 57.33
3.530
6 27,03
3.450
6 33,27
2,549
6 37.87
4.79a
6 56,21
3.195
7 5.*8
3.427
7 10.57
2,9*9
7 25.49
2,406
7 26,45
3,329
7 38,27
4,134
7 58,34
7,070
7 59."
«,53i
8 8,87
3,4»7
8 14,66
3.129
21 8 19,57
+2,997
Sec. Var.
Proper
Motion.
+0,0020
+0,0020
—0,0391
—0,0704
>-o,oi86
-0,0573
—0,0164
—0,0167
—0,0116
+0,0013
—0,2994
-0,0179
—0,0654
—0,0347
—0,0033
—0,0033
—0,0132
-0,0337
+0,0001
—0,0806
+0,0001
—0,0218
—0,0752
-0,0197
—0,0604
+0,0002
—0,0178
—0,0518
—0,1149
—0,0007
—0,0205
-0,0177
+0,0016
—0,0928
—0,0097
—0,0170
—0,0033
+0,0025
-0,0137
—0,0495
-0,3516
—0,0066
—0,0166
—0,0107
—0,0048
+0.359
+0.352
+0,019
—0,023
—0,010
+0,008
+0,012
+0,006
+0,001
+0401
+0,004
+0,001
+0,009
+0,002
—0,005
+0,010
0,000
—0,047
+0,002
+0,009
—0,024
-0,032
+0,004
—0,004
—0,024
+0,012
+0,005
+0,001
+0,007
+0,001
+0,008
+0,012
+0,005
0,000
-0,077
+0,011
-0,015
+0,004
+0,008
Logarithms of
+8.7773
8.7773
.8.8169
8.9394
8.7144
8.8946
8.7040
8.7055
8.6856
8.8427
9.2920
8.7132
8.9262
8.7996
8.6851
8.6854
8.6950
8.7958
8.7128
8.9755
8.7128
8.7365
8.9603
8.7262
8.9122
8.7«73
8.7188
9.1672
9.0626
8.9039
8.7327
8.7195
8.7463
9-0131
8.6901
8.7171
8.6925
8.7792
8.7038
8.8734
9.3410
8.9809
8.7176
8.6949
+8.6900
-8.7766
8.7766
8.8158
8.9380
8.7125
8.8920
8.7013
8.7019
8.6803
8.8373
9.2847
8.7055
8.9165
8.7898
8.6736
8.6731
8.6821
8.7827
8.6985
8.9612
8.6985
8.7199
8.9437
8.7089
8.8932
8.6976
8.6983
9.1465
9.0416
8.8825
8.7101
8.6950
8.7214
8.9879
8.6638
8.6902
8.6652
8.7510
8.6755
8.8445
9.3108
8.9506
8.6866
8.6636
-8.6584
+0.3678
0.3678
0.6001
0.6562
0.5435
0.6354
0.5351
0.5359
0.5145
0.3142
0.8337
0.5401
0.6470
0.5888
04645
0.4648
0.5214
0.5858
0^.310
0.6676
0.4310
0.5525
0.6598
0.5455
0.6372
04295
0.5390
9.6196
0.7055
0.2670
0.5478
0.5378
04063
0.6805
0.5044
0.5349
04652
0.3813
0.5223
0.6164
0.8494
0.1848
0.5336
0.5090
+04767
+8.5668
+8.5668
-8.6586
—8.8636
—8.3276
—8.7966
-8.2543
—8.2629
—8.0026
+8.7072
-9
-8.
-8
-8.
+7.
789
3052
.8427
.6154
.9041
+7.9002
—8.1103
—8.6041
+8.2835
— 8.9110
+8.2«35
—84114
—8.8899
-8-3595
— 8.8195
+8.2996
— 8.3076
+9»424
—9.0210
+8.8059
—8.3825
— 8.3011
+84401
-8.9587
—7.8174
— 8.2767
+7.9056
+8.5486
-8.1386
-8.7534
-9.3300
+ 8.9156
-8.2678
-7.9275
+7-5970 j
No.
7336
7337
7338
7339
7340
7341
734a
7343
7344
7345
7346
7347
7348
7349
7350
7351
735*
7353
7354
7355
7356
7357
7358
7359
736Q
7361
7361
7363
7364
7365
7366
7367
7368
7369
7370
7371
737*
7373
7374
7375
7376
7377
7378
7379
7380
North Polar
Distance,
Jan. 1, 1850.
11
51 59 8,0
51 59 11,1
133 59 n.a
«47 7 13.7
"4 «3 54.7
14a 56 17,9
no 47 46,6
111 9 16,7
ici 58 32,4
4* 57 7.8
165 57 »4.3
113 o 14,9
145 36 6.5
130 51 11,1
80 28 ii,i
80 33 39»9
105 5 1.5
130 I 48,2
68 9
149 32 30,1
68 9 15,4
118 13 36,5
148 14 47,7
115 27 23,5
»43 5» 47»6
67 3> 44.9
112 49 35,1
19 10 4,7
155 18 1,0
37 a 5»»9
116 31 1,6
112 25 55,8
60 23 8,7
151 56 6,3
97 4* 14.3
III 16 12^
80 35 5a.5
53 58 59»»
105 47 28,9
139 »o »5»3
167 9 13,8
30 37 45»6
no 47 40,9
99 50 '4.4
85 22 10,8
Annual
Preoes.
li
-14,19
14.19
14,20
14,20
14,21
14,22
i4.»3
14,24
14,27
14.17
14.30
14.3 >
14.34
«4.34
14.37
14.38
14.39
14.39
14,41
14,41
14,41
14.45
X4.45
14.46
14.49
14,50
14.51
14.5*
14.5*
14.53
14.55
14.57
14,58
14.59
14,60
14,61
14,62
14,63
14.63
14,65
14.67
14.67
14,68
14,68
-14,69
SecVar.
•0,240
0,240
0,410
0,467
0,360
0.444
0.353
0,353
0,335
0,211
0,697
0.355
o,45»
0,396
0,297
0,296
0,337
0,391
0.274
0,472
0,274
0.361
0^4.62
0.355
0437
0,271
0,348
0,042
0,511
0,186
0,354
0.346
0,255
0,480
0,319
0,34*
0,291
0,240
0,332
0,412
0,703
0,152
0,340
0,321
•0,298
Proper
Motion.
11
-3.30
-3,03
4-0,22
-0,24
-0,46
—0,02
+0,09
—0,01
—0,01
—0,60
+0,29
+0,22
+0,17
-fO/>2
+0,13
+0.10
+0,02
+0,07
-fo,o6
4-0,25
+0,01
+0,05
—0,03
+0,06
+0,06
-f-o,o6
—0,01
—0,07
+0,28
—0,02
-0,03
-1-0,29
—0,48
+0,04
+0,19
+0,08
+0,08
Logarithms of
-9.8904
—9.8904
+9.2512
+9-5530
-9.0257
+9-4787
-9.1915
-9.1778
-9-4451
—9.9085
+9-7595
—9.0986
-{-9.5208
+9-"i3
-9.7352
-9.7343
—9.3760
-I-9.0630
—9.8206
+9.5791
—9.8205
-8.7356
+9-5578
-8.9731
+9-4812
—9.8229
—9.1212
—9.9000
+9.6488
-9.9095
—8.9080
-9.1430
-9-8553
+9.6036
-9.5291
—9.1929
-9.7323
—9.8769
—9.3646
+9.3718
+9-7547
-9.9074
—9.2141
-9-4930
-9.6393
-9.6393
+9.6917
+9-7744
+9-4636
+9.7528
+9-4011
+94087
+9.1692
—9.7166
+9.8399
+9-4453
+9-7708
+9.6701
-9.0742
-9.0704
+9.2712
+9.6642
-94273
+9.7920
-94272
+9-53*5
+9.7872
+9-4913
+9.7661
-94414
+94483
—9.8348
+9.8181
—9.7620
+9-5103
+9.4430
-9-5554
+9-8074
+8.9895
+9.4221
-9.0758
-9.6325
+9.2979
+9-7435
+9.8531
—9.7988
+94146
+9.0972
—9.6880 —8.7717
1.1520
1.1521
1.1523
1.1524
1. 1 526
1-1530
1-1531
1-1535
1-1544
1.1544
1-1553
1-1555
1.1565
1-1565
1-1574
1.1578
1.1581
1.1581
1.1587
1.1588
1.1588
1-1599
1.1599
1.1602
1.1610
1.1613
1.1617
1.1618
1.1620
1.1621
1.1627
1.1636
1.1638
1.1639
1.1645
1. 1647
1. 1 649
1-1653
1. 1654
1.1657
1.1663
1. 1662
1.1666
1. 1668
• 1.1669
d'
-9.8492
9.8491
9.8489
9.8488
9.8486
9.8482
9.8481
9.8476
9.8468
9.8468
9.8458
9.8456
9.8446
9.8445
9.8436
9-8433
9.8430
9.8429
9.8422
9.8422
9.8422
9.8410
9.8410
9.8407
9-8398
9.8394
9-8390
9.8389
9-8387
9.8386
9-8379
9.8369
9.8367
9.8366
9-8359
9.8356
9-8355
9.8350
9.8349
9.8345
9-8338
9-8338
9-8335
9-8333
■9-8331
»744
1745
2742
2743
2747
2750
»75i
2752
1
»755
2756
»753
»757
• • • •
2760
2758
2761
■ • • •
2759
2763
2764
475
476
474
478
485
491
10
7
2
Taylor.
m.2647
iii.2648
V.3256
▼-3*55
i]iz65i
ii.2507
ii.2508
112509
▼.3257
iL25io
8700
8692
8704
8698
8671
8716
8709
8715
iiL2655
UL2656
11126548719
Bris.
bane.
6982
6981
6983
6986
12
*5
18
32
27
35
34
33
38
43
37
V.3259
6987
871416990
Vaiiow.
P946,A482
R536
M870
M87i,J528
R537
1125118731
Y.3258,8718
873^
8727
V.3260
IT. 1 747
m.26598740
V.3262
W.I 750
8721
IV.I753
112512
1112664
112514
ii.2515
1112665
II2516
▼.2363
B.A.C.
51 iv-1759
41 lv.1757
44 111.2666
47 1 112517
(2T)
8741
8733
8743
8713
6989
6992
6994
6999
6997
M872
B48
B49
M873
G3409
G 3408
M874
J 529
G3415
329
No.
7381*
7381
7383
7384
7385
7386
7387
7388
7389
7390
7391
739»
7393
7394
7395
739^
7397
7398*
7399
7400
7401
740a*
7403
7404
7405
7406
7407
7408*
7409*
7410"
74"
7411
7413
74H
7415
7416
7417*
7418
7419
7420
7421
7422
7423
7424
74*5
Constellatioii.
77 Draoonis
Aquarii
Cygni
Octantis
65 Cygni T*
4 Pisda Aust.
Cephei • . • <
Indi
Gniis ...
30 Capricomi
31 Capricorni
Capricorni
Draconis .
15 Aquarii.. ..
Octantis .
0
Capricorni
MicroBCopii .. .. 0^
67 Cygni ff*
66 Cygni v
Caprioomi
Cephei
68 Cygni A
Octantis
16 Aquarii.
9 Equulei.
••%•••■
Indi
32 Capricomi
Aquarii . . .
PaTonifl . .
34 YulpeculsB.
Cygni
Gruis
Capricomi
Microscopii .... 0^
17 Aquarii
5 Cephei a
Cephei
I Pegaai
Capricomi
Indi
10 Equulei j3
Capricomi
Indi y
Capricomi
33 Capricomi ......
Mag.
5i
7
7
6
5
5
6
5i
6
6*
7
6
6*
6
7
5i
4i
4*
7*
Sh
6
6
6
6
6
5
7
3
5i
6
6i
6
6
6
3
6
4
7
6
5i
7*
5
7
6
Right
Ascenrion,
Jan. 1, 1850.
h m ■
21 8 21,65
8 26,67
8 33.99
8 39.57
8 48.27
8 50,13
8 58.39
9 8,30
9 15.50
9 32,20
9 51.71
9 55.35
10 16,23
10 1847
10 47,91
10 54,61
11 9,11
II 31,69
11 45,12
12 31,52
" 45.33
12 51,63
13 a.94
13 i».35
«3 39.54
13 40,96
13 53.46
13 55.39
13 58,74
14 17.37
14 18,94
14 21,08
14 24,21
14 50,11
14 53.69
Annnal
Preces.
•
* 1,041
+3.»»8
2,293
10,841
2.376
3.656
1.531
4.3"
4,066
3.375
3,366
+ 34»7
—0,211
+3.154
5.9 »4
3.34»
3,864
2,350
2^460
3.4»i
1,790
2,231
8497
3.15*
2,966
4.485
3.350
3,226
5.065
2,691
2,058
4.027
3.45*
3.855
3."5
SecVar.
14 59,60
1416
15 5
1,660
15 9,08
i.764
15 1248
3.497
15 »7,94
5.509
15 26,93
2,976
15 31.39
3.503
15 314a
4.341
15 34.41
3.451
21 15 38,76
+3.417
—0,1722
—0,0107
+0,0028
-1,1407
+0,0027
—0,0260
—0,0066
—0,0614
—0,0462
—0,0153
—0/3151
—0,0168
—0,0976
—0,0085
—0,2055
—0,0144
—0.0361
+0,0030
+0,0026
—0^)172
—0,0012
+0,0030
—0,6223
—0,0086
—0,0040
—0,0748
—0,0148
—0,0108
—0,1221
+0,0008
+0,0023
—0,0458
—0,0184
-0,0365
—0,0107
—0,0097
—0,0035
—0,0002
—0,0204
—0,1676
—0,0041
—0,0206
—0,0658
—0,0185
-0,0173
Proper
Motion.
— 0/J05
+0»0I2
+0,019
-0,137
+0,015
+0,009
+0,018
—0,020
+0,007
+0,002
+0,005
—0,010
—0,00 1
—0,100
—0,003
+0,016
+0,003
+0,002
+0,016
+0,009
—0,001
—0,102
0,000
+0,004
—0,016
+0.007
+0,001
+0,016
—0,003
+0.009
+0,007
-0,003
+0,023
+0,012
+0,001
+0,068
+0,008
+0,001
-0,004
—0,008
—0,001
Logarithms of
a
+9-3539
8.6952
8.8082
9.6240
8.7895
8.7649
8.9840
8.9216
8.8621
8.7 141
8.7133
8.7211
9.2687
8.6938
9.2134
8.7121
8.8187
8.8023
8.7774
8.7271
8.9395
8.8346
9-4876
8.6988
8.7008
8.9723
8.7187
8.7048
9.0897
8.7356
8.8809
8.8672
8.7360
8.8263
8.7065
b
-9.3222
8.6632
8.7757
9.5912
8.7561
8.7314
8.9500
8.8869
8.8269
8.6779
8.6759
8.6835
9.2297
8.6547
9.1724
8.6707
8.7764
8.7585
8.7328
8.6795
8.89 1 1
8.7857
9-4381
8.6487
8.6489
8.9203
8.6659
8.6519
9.0366
8.6813
8.8265
8.8127
8.6813
8.7699
8.6498
9.0277
8.9707
8.9760
8.9186
8.7251
8.6675
8.7461
8.6883
9.1696
9.1II4
8.7033
8.6446
8.7480
8.6890
8.9456
8.8866
8.7382
8.6791
+8.7324
—8.6729
—0.0173
+a5o89
0.3604
1.0351
0.3758
0.5630
0.1850
0.6357
0.6092
0.5283
0.5271
+0.5336
-9.3241
+04986
0.7719
0.5240
0.5870
0.3711
0.3910
0-5344
0.2528
0.3484
0.9293
04985
04722
0.6517
0.5250
0.5087
0.7045
04299
0.3133
0.6050
0.5380
0.5860
0.5086
0.1511
0.2202
04416
0.5437
0.741 1
04736
0.5445
0.6376
0.5379
+0.5336
+9-3435
-7.9254
+8.6209
—9.62 1 1
+8.5730
—84986
+8.9193
—8.8300
-8.7309
—8.2180
—8.2053
—8.2747
+9.2528
-7.6467
—9.1926
—8.1732
-8.6394
+8.5990
+8.5280
—8.2902
+8.8538
+8.6709
—94819
-7.6557
+7.7692
—8.9002
—8. 196 1
—7.9429
—9.0506
+8.3315
+8.7579
—8.7331
-8.3333
-8.6488
-7-9443
+8.9735
+8.9044
+8.2413
-8.3855
-9.1430
+7.7349
-8.3929
-8.8606
-8,3369
—8.2962
330
No.
7381
7383
7384
7385
7386
7387
7388
7389
7390
7391
7392
7393
7394
7395
7396
7397
7398
7399
74XX)
7401
7402
7403
74«4
7405
7406
7407
7408
7409
7410
7411
7412
7413
74H
7415
7416
7417
7418
7419
7420
7421
7422
74»3
74*4
74»5
North Polar
Distance,
Jan. I, 1850.
u
12 28 59,6
99 46 54.9
49 28 26,1
173 »9 38,3
5* 35 30»8
122 47 46,1
30 3; ".7
144 4 25,0
137 40 42^
108 36 32,0
108 5 12,9
"o 57 38,7
15 a» i5»9
95 8 5M
162 26 284
106 48 24,5
131 26 26,0
51 13 54.3
55 43 49»3
III 27 2,1
34 49 55.1
46 40 S9»7
170 41 5.5
95 " 4*»5
83 16 40,4
147 53 »8,5
107 28 10,2
99 57 44.0
156 2 27,5
66 46 14,1
41 7 ai.5
137 15 9.8
113 18 19,2
131 38 45.5
99 57 a3.5
28 2 55,2
32 o
70 50 4.3
115 50 *8,i
160 8 56,3
83 49 36.0
116 II 59,5
145 18 18,9
113 23 7,9
III 29 7,2
Annual
Preces.
u
-14,69
[4.69
4.70
4.7 X
4.7*
4.7»
4-73
4.74
4.74
4.76
4.78
4.78
4.80
4.80
4.83
4.84
4.85
4.88
4.89
4.93
4.95
4.95
4.97
4.97
5,00
5.00
5,01
5,02
5.0*
5.04
5.04
5.04
5.04
5.07
5.07
5,08
5,08
5.09
5.09
5,10
5,10
5."
5."
5."
5."
SecVar.
+0,103
—0,320
0,228
1.075
o.»35
0,362
0,152
0,428
0,402
0,333
0,332
-0,337
-|-0,02I
-0,310
0,581
0,328
0,379
0,230
0,240
0,333
0,174
0,217
0,825
0,306
0,287
0,434
0,3*4
0,312
0,490
0,260
0,199
0,389
0,333
0,371
0,310
0.136
0,160
0,266
0,336
0,529
0,286
0,336
0416
0,331
—0,328
Proper
Motion.
It
—0,03
+0,22
—0,01
+0,30
—0,51
+0,06
4-0.03
+0,25
+0,11
—0,07
—0,08
+0,10
+0,01
+0,90
-ho, 10
-fo,io
+0,01
—0,02
+0,13
+0,11
—0,28
+0,03
—0,01
-0,33
—0,06
-0,71
+0,01
—0,01
-ho,ii
+0,05
—0,01
—0,09
+0.14
—0,01
—0,05
+0,04
+o,i6
+0,05
-1-0,07
Logarithms of
—9.8800
-9-4943
—9.8876
+9-7958
-9.8793
+7-505*
-9.9059
+94694
+9.3204
-9.2905
—9.3066
-9.2133
—9.8840
-9.5702
+9.7083
-9.3442
+9.0770
—9.8798
-9.8668
—9.2036
—9.9004
-9.8881
+9.7684
-9.5705
-9.7065
+9.5205
—9-33"
-9.4951
+9.6329
-9.8194
—9.8942
+9.2815
-9.1367
+9.0577
—94960
-9.8954
—9.8970
-9.7967
—9.0149
+9-6738
—9.7009
—8.9961
+9.4679
-9.1377
—9.2125
-9.8544
+9.0951
—9.6779
+9.8623
—9.6491
+9-5993
—9.801 1
+9-7745
+9.7352
+9-3708
+9-3594
+9.421 1
-9.8523
+8.821 1
+9.8483
+9-3303
-1-9.6904
—9.6670
—9.6212
+9-4351
—9.7866
—9.7089
+9-8671
+8.8300
-8.9423
+9.8018
+9-3517
+9.1124
+9-8353
-94709
-9.7520
+9.7410
+9.4724
+9-6984
+9.1138
—9.8219
—9.8047
-9.3927
+9.5158
+9.8500
—8.9084
+9.5219
+9.7920
+9-4757
+94410
1670
1671
1674
1675
1678
1678
168 1
1684
1686
1690
1696
1697
1703
1704
1712
1714
1718
1725
1729
1742
1746
1748
1751
1753
1761
1761
1765
1766
1766
1772
1772
1773
1774
1781
1782
1783
1785
1786
1787
1788
1791
1792
1792
1792
1794
-9-8330
9.8329
9.8326
9.8324
9.8321
9.8321
9.8318
9.8315
9.8312
9.8306
9.8300
9.8298
9.8291
9.8291
9.8280
9.8278
9.8273
9.8265
9.8260
9.8244
9.8239
9.8237
9.8233
9.8230
9.8220
9.8219
9.8215
9.8214
9.8213
9.8206
9.8206
9.8205
9.8204
9-8195
9-8193
9.8191
9.8189
9.8188
9.8187
9.8185
9.8181
9.8180
9.8180
9.8179
-9.8177
• • • •
2769
2770
1
2777
2767
2762
2765
2766
2768
*775
2771
2774
1772
2773
2776
2786
2780
2779
2778
72
45
50
iiL2669
iiL2667
iu.2668
54
46
61
5»
56
57
U.2518
iT.1763
T.32648753
V.3265
iL2520
60
iiL2672
66
64
74
76
75
86
81
85
84
87
89
92
105
100
93
102
96
97
99
Taylor.
11.2519
IL2521
iiL267i
U.2522
1112673
112523
ii.2524
1112676
iv.1778
11.2525
ii.2527
T.3266
11.2528
ii.2529
U.2526
V.3267
U.2530
IIL2678
11.1531
li.2536
U.2534
li.2532
U.2535
iT.1785
11.2 533
lli.2679
IL2537
8672
8761
8759
Blu.
bane.
6996
7002
7003
7004
8744 7c»6
8773 7010
8732 7009
87847013
8778
7014
87887015
8794
8793
8800
8782
8801
8792
8802
7016
Variona.
G3419
A485
J 530
G3416
R538
M875
M876
G3426
B.F 2901
G3423
M878,A487
G 3428
G3427
^879,1532
W1152
J 531
B.F 2912
G3432
W1153
W1155
7017
(2T2)
J 533
M880
M881
No.
74*6
7417
74*8
74*9
7430*
743 »
743*
7433
7434
7435
7436*
7437
7438*
7439
74*o
744-J
744a
7443^
7444
7H5
7446
7447
7448
7449
7450*
7451
745a*
7453
7454
7455*
7456
7457
7458*
7459
7460
7461
7462
7463
7464
7465
7466
7467*
7468
7469
7470
ConfltellAtloii.
Capricomi
18 Aquarii
6 Cephd
Gniis
Ccphei
Cygni
Blicrotcopii
20 Aquarii
Capricorni
19 Aquarii
Capricorni
Vulpeculae
Draconis
Microsoopii
21 Aquarii
Octantit
Capricorni
Indi
VulpecuUe
34 Capricomi . . . . C
Indi
35 Capricomi
Cyg:ni
Cephei
Pegaai
Aquarii
Indi
69 Cygni
Octantit
Cygni
Aquarii
Indi
5 Pisdt Aust
Aquarii
36 Capricomi ,... b
35 Yttlpeculie
70 Cygni
Capricomi
Indi
Cygni
Capricorni
Capricomi
Cygni
Cygni
Capricomi
Mag.
7
6
5
6
6
6
7i
6
7
6
6
6
6
6
7*
6*
6
4
61
6
6
6
7
7
7
6*
6
H
7
neb.
6
7*
5*
6
Sk
7
7
6i
7
7
6*
6*
7
%ht
Aacension,
Jan. 1, 1850.
Annual
Precet.
h m •
•
11 15 40.5>
+3.481
15 59.53
3.282
16 15,07
1,256
16 41.75
3.998
1643
1.549
16 47,63
2,075
16 59,94
3.764
17 a.69
3.»3a
17 6.09
3.494
17 9."
3.a30
17 10.3 >
3.467
17 1344
+a.689
17 »5.77
-0,527
17 »3.65
+3,888
17 27,47
3.135
17 27,56
6,220
17 28,16
3.479
17 43,28
4,222
»7 54.34
2,656
«8 5.75
3.440
18 24,02
4.a79
x8 44,»5
3^17
18 56.18
2,003
19 13.70
1.334
19 28,67
a.778
19 30.93
3.a59
19 38,81
4.ao4
19 39.49
a.445
19 42,83
8,002
19 48,13
a.178
19 56.57
3,262
19 59.9a
4,421
ao 5.S»
3,605
20 6,34
3.a57
2c 9,89
3^6
a I 4.07
2,636
21 14,71
2440
ai 33.97
3.378
a I 43.04
4.567
ai 43.99
a, 547
a I 45.7a
3.483
21 46,22
3.483
a I 49.a7
x»97i
22 0,14
2,197
21 22 26,96
+ 3.a97
SecVar.
Proper
Motion.
Liogarithms of
a
6
c
■
■
-0/JI97
+0,030
+8.7441
—8.6845
+0.5418
—0,0x26
+0,009
8.7139
8.653 X
0.516X
—0,0150
+o/x)3
9.0640
9X>022
0.0988
-0,0449
-0,024
8.8667
8.8032
0.60x9
—0,0061
9.0057
8.94a 1
0.X899
-f-0,0026
8.8839
8.8200
0.3x69
-0,0325
+0,018
8.8096
8.7450
0.5757
—0,0081
+0,004
8.7045
8.6396
04959
—0,0204
+0,020
8.7494
8.6843
0.5433
—0,0110
+o,oox
8.7108
8.6455
0.5093
—0,0194
8.7445
8.6791
0.5400
+0,0010
+0,0x5
8.7417
8.6762
+04296
-0,1319
+0.063
9.3318
9.266 X
-9.72x5
-0,0390
+0.014
8.8412
8.7750
+0.5898
—0,0082
+0,001
8.7053
8.6388
04.962
-0,2565
+0,051
9.2784
9.2x20
0.7938
—0,0198
+0.005
8.7473
8.6808
0.5415
-0,0590
+0,004
8.9245
8.857X
0.6256
+0,0015
-0,005
8.7494
8.6813
04242
—0,0184
+0,003
8.7413
8.6724
0.5366
—0,0631
—0,014
8.9401
8.870X
0.63x3
—0.0176
+0,002
8.7385
8.6672
0.5337
+0,0022
8.9077
8.8356
0.30x7
—0,0125
+0,007
9.0587
8.9855
0.1250
—0,0001
8.7310
8.6568
04438
—0,0x20
+0,01 X
8.7175
8.6432
0.5x30
-0,0587
8.9259
8.85XX
0.6237
+0,0034
+0,001
8.7998
8.7249
0.3882
-0,5579
—0,070
9-47a4
9-3973
0.9032
+0,0035
+0,001
8.8666
8.79x2
0.3380
— 0,0121
—0,008
8.7186
8.6427
0.5135
-0,0740
-0,096
8.9784
8.9022
0.6456
—0,0256
+0,006
8.7794
8.7028
0.5569
— 0,0120
— o,oox
8.7x83
8.6417
0.5x28
— 0,0181
+0,0x3
8.7427
8.6659
0.5347
+0,0020
+0,0x2
8.7598
8.6795
04209
+0,0036
+0,009
8.8048
8.7238
0.3873
—0,0163
-0,004
8.737 X
8.6549
0.5286
— 0,0862
-0,046
9.0166
8.9338
0.6596
+0,0029
+0,016
8.7805
8.6976
0406 X
— 0,0205
+0,006
8.7567
8.6737
0.5420
— 0,0205
8.7567
8.6737
0.54x9
+0,0021
+0,042
8.924X
8.8409
0.2948
+0,0038
+0,005
8.8677
8.7838
0.34x9
-0,0134
—0,006
+8.7270
-8.64x3
+a5x8x
-8.37XX
—8.0826
+9.0185
—8.7287
+8.9438
+8.7600
—8.6035
-7.55ax
-8.3894
—7.9666
—8.36x6
+8.3448
+9-3 «94
-8.6766
— 7.5696
—9.2624
-8.3753
-8.8266
+8.3839
-8.3342
—8.8500
— 8.309X
+8.7983
+9.0x08
+8.2376
-8.0464
—8.8270
+8.5692
-9-4659
+8.7a4o
— 8.0566
—8.9046
—8.5022
—8.0438
—8.3247
+84x62
+8,5788
—8.2670
-8.9557
+84994
— 8.3962
— 8.3960
+8.8221
+8.7129
— 8.1384
I
I
No.
7426
74*7
74^8
74*9
7430
743 «
743»
7433
7434
7435
743^
7437
7438
7439
744©
7441
744a
7443
7444
7445
7446
7447
7448
7449
7450
7451
745*
7453
7454
7455
7456
7457
7458
7459
7460
7461
7462
7463
7464
7465
7466
7467
7468
7469
7470
North PoUr
Distance,
Jan. 1, 1850.
//
115 3 46,1
103 31 3,1
*5 45 47.3
136 4z 19,4
29 52
41 15 11,8
128 28 20^.
94 2 16,2
"5 5» 53»3
100 23 3,6
114 27 52,5
66 22 2,0
13 37 10.8
133 II 37,3
94 " 47.0
164 32 44,0
115 7 44,2
142 56 58,7
64 28 10,2
113 3 26,6
144 21 114
111 50 28,7
38 59 «0'3
26 24 58,3
71 16 15,3
102 18 434
142 46 43,2
53 58 40,8
170 6 2,0
43 56 »*7
102 34 36,8
147 3» 3.8
121 53 19.2
102 12 57,5
112 27 22,2
63 2 30,0
53 31 5M
109 48 3,5
150 21 17,5
58 25 41,9
115 50 48,8
115 50 5,8
37 45 5»^
44 14 6,9
104 56 45»5
Annual
Preces.
II
,12
.»4
.15
,18
,18
,18
»i9
,20
,20
,20
,20
,22
,22
,22
,22
.»3
.a4
,26
»»7
»a9
.30
.3*
>33
.34
.34
»34
»35
.35
.36
.36
.37
.37
.37
4*
.43
.45
.46
46
^6
.47
.48
.50
SecVar.
-0.334
0.3H
0,120
0,381
0,148
0,198
0.358
0,298
0,332
0,307
0,330
-0,256
+0,050
-0,369
0,298
0,591
0,330
O^X^I
0,252
0,326
0,404
0,322
0,189
0,126
0,261
0,306
0,395
0.230
0,751
0,204
0,306
0,415
0,338
0,305
0,321
0,246
0,227
0,314
0,424
0,237
0,324
0,324
0,183
0,204
-0,305
Proper
Motion.
a
+0,15
—0,06
0,00
-0,07
-0.07
0,00
+0,02
+0,17
—0,06
—0,02
-ho,o6
+0,01
-ho,54
+0,16
+0,29
+0,11
—0,05
0,00
—0,01
-0,13
4-0,08
—0,01
—0,19
—0,05
4-o,o8
-0.74
+0,07
+0,13
-0,04
-0,07
+0,02
+0,19
-0,36
-0,09
+0,07
-fo,oi
4-0,05
4-0,14
Logarithms of
—9.0596
—9.4289
-9.8914
4-9.2509
-9.8938
—9.8906
4-8.8215
-9.5876
-9.0237
-9-4904
—9.0966
—9.8189
—9.8667
+9.1123
-9.5856
+9.7094
—9.0660
+941 10
—9.8271
—9.1617
+9-4374
—9.2098
—9.8895
—9.8871
-9.7910
-9-4573
+9.3985
—9.8631
+9-7479
-9-8834
—9.4526
+94905
-84639
-9-4597
—9.1926
-9-8303
—9.8625
—9.2840
+9.5301
-9.8471
-9.0523
-9-0535
-9.8860
-9.8799
-94076
+9.5042
+9.2465
-9-83»7
+9.7410
—9.8171
-9.7552
+9-6733
+8.7272
+9.5196
+9-1356
+94968
-94828
-9.8675
+9-7154
+8.7445
+9.8642
+9.5082
+9.7827
-9-5154
+94741
+9.7916
+94528
-9.7732
-9.8351
-9.3901
+9.2123
+9.7848
-9.6532
+9-8773
-9-7414
+9.2221
+9.8105
+9.6073
+9.2099
+94666
-9-54H
—9.6603
+9.4166
+9.8260
— 9.6060
+9.5265
+9.5263
-9.7851
—9.7426
+9.2996
795
800
804
811
812
813
816
817
818
819
819
820
821
823
824
824
824
828
831
834
839
845
848
852
856
857
859
859
860
862
864
865
866
866
867
882
884
890
892
892
893
893
894
896
903
-9.8177
9.8170
9.8164
9.8154
9.8154
9.8152
9.8148
9.8147
9.8145
9-8144
9.8144
9.8143
9.8142
9.8139
9.8137
9.8137
9-8137
9.8132
9.8128
9.8123
9.8117
9.8109
9.8105
9.8098
9.8092
9.8092
9.8089
9.8088
9.8087
9.8085
9.8082
9.8081
9.8079
9.8078
9-8077
9.8056
9.8052
9.8045
9.8042
9.8041
9.8041
9.8040
9.8039
9.8035
—9.8025
2781
2788
I
2783
• • • ■
2782
2796
• • • ■
2784
2785
2787
■ • • •
2791
2792
2789
2790
2793
98
104
117
iT.1786
ii.2538
iL2539
T.3268
109
108
110
V.3269
iii.2680
1^.1789
ii.2540
114
137
107
113
U.2541
iY.1794
iii268i
ii.2542
111
120
118
122
142
126
136
140
130
129
134
132
149
150
145
153
148
156
157
154
Taylor.
IV. 1 792
Y.3270
ii.2544
ii2543
▼.3271
U.2545
iii.2686
iiL2685
iii.2687
IT. 1 802
iT.i8oo
iii.2689
{11.2690
ii.2546
iii.2691
iiL2692
iL2547
1113274
iT.i8ii
ii.2548
It. 18 12
iil.2693
n.2549
i
Bris-
bane.
8803
8805
8808
8812
8813
8809
8786
8814
8807
8815
8811
7019
7020
7021
7018
7022
Variona.
M882
G3441
G3452
7024
8819
8783
8820
8825
8826
8832
7023
7028
7030
W1161
M883,J534
G3453
B.F2925
R539
G3459
7031
M885
M884
M886
R540
W1164
G3467
M887
333
No.
7471
7472
7473
7474
7475
7476
7477
7478
7479
7480
7481*
7482
7483
7484
7485
7486
7487
7488
7489
7490
7491"
749*
7493
7494
7495
7496*
7497*
7498
7499
7500
7501'*
7502"
7503
7504"
7505
7506
7507
7508
7509
7510
75"
7512
7513
7514
75x5''
334
ContteUttion.
Microsoopii
Indi
Capricomi
2Pega8i
6 Piflds Anst.
Cephei
Cyg:iii
22 AquAiii B
Capricorni
71 Cygni g
Octantis y
7 Cephei
Cygni
Draoonis
Capricomi
Indi
Capricorni
Cygni
Cygni
37 Capricorni
38 Capricomi
Capricomi
8 Cephei fi
C^hei
Cephei
Cygni
Aqnarii
Octantis \
Aquarii
8 PisciB Aust
Cygni
7 VUoM Anst.
73 Cygni f
Urse Minoris . . . .
72 Cygni
39 Ci^ricomi . • • . f
Capricomi
Cephei
Draconia
Cephei
Indi
Cygni
Indi
23 Aquarii 0
Aqoarii
Blag.
5i
H
7*
5i
6
6
6
3
6
6
5*
6
7
7
6
6i
7
7
3
6*
5
neb.
7*
5*
7
6
4i
6
5i
5
7
6
5*
5i
6*
6
6
5
6*
Right
Aicenrion,
Jan. I, 1850.
h m ■
21 22 34,50
22 51.99
22 59,69
»3 9*43
23 9,77
23 17,30
*3 34.09
»3 39'53
»3 54.37
»3 54.95
24 30,76
»4 51.65
25 20,27
25 21,98
25 22,71
25 59,90
26 5,62
26 13,13
26 25,00
26 25,33
26 28^.9
26 40,65
26 42,34
26 42.77
26 52,03
26 54
17 4.51
27 12,67
27 28,03
27 28,74
27 40,91
47 47.5 >
28 20,55
28 28,58
a8 39,10
28 40,58
a8 58,84
19 1.57
29 3,13
29 6,18
29 15,80
29 17,47
»9 43.49
19 45.75
21 29 51,54
Annual
Precea.
+3.830
4,210
3.377
2,712
3.654
1.659
2,265
3.163
3468
*,203
7.033
1,176
+X.990
-4.396
+3.3*4
4.896
3,280
2,024
2,009
3.385
3.388
3.44»
0,805
1,704
1,647
2,158
3.054
10,215
3.138
3.488
2,241
3,621
+ »,a5i
—10,001
+ M33
3.371
3.354
+0,802
—0,150
-1,508
+4.384
2,060
4.154
3.193
+3.086
SecVar.
—0,0373
—0,0606
—0,0164
+0,0012
—0,0284
—0,0032
+0,0041
—0,0090
—0,0202
+0,0041
-0,3994
—0,0186
+0,0025
—0,8115
-0,0145
—0,1185
—0,0130
+0,0030
+0,0029
—0,0170
—0,0172
-0,0194
—0,0368
— 0,002 X
-0,0034
+0,0042
—0,0058
-1,1526
—0,0084
—0,0214
+0,0046
—0,0276
+0,0046
—2,8256
+0.00H
—0,0166
—0,0159
-0,0375
—0,1082
—0,2683
—0,0767
+0,0037
-0,0599
—0,0101
—0,0067
Proper
Motion.
■
—0,022
+0,019
-0,003
+0,006
+0,009
+0,015
+0,005
+0,012
+0,003
-0,041
-0,003
-0,005
—0,002
-0,034
+0,011
Logarithms of
+0,002
+0,008
+0,005
+0,002
+0,028
-0,054
+0,013
+0,011
0,000
+0,004
—0,001
+0,013
+0.004
-0,005
+0,001
+0,119
—0,004
0,000
+0,009
+8.8400
8.937a
8.7396
8.7490
8.7977
9.0027
8.8545
8.7165
8.7579
8.8716
9.3989
9.109Z
8.9300
9.6705
8.7356
9.0996
8.7310
8.9239
8.9283
8.7472
8.7478
8.7581
9.1824
9.0036
9.0172
8.8915
8.7192
9.6588
8.72 IX
8.7692
8.8719
8.8001
8.8709
9.9240
8.8241
8.7488
8.7465
9,1913
9.3306
9^.768
8.9995
8.9238
8.9438
8.7279
+8.7232
•8.7539
8.8500
8.6519
8.6607
8.7093
8.9138
8.7646
8.6262
8.6666
8.7803
9.3053
9.0141
8.8332
9-5736
8.6386
9.0002
8.6312
8.8237
8.8273
8.6462
8.6465
8.6561
9.0803
8.9015
8.9144
8.7886
8.6156
9-5547
8.6z6o
8.6640
8.7660
8.6937
8.7624
9.8150
8.7143
8.6390
8.6355
9.0801
9.2193
93653
8.8873
8.8115
8.8299
8.6138
-8.6088
+0.5832
0.6243
0.5285
04333
0.5627
a2200
0^3551
0.5000
0.5400
0.3429
0.8471
0.0703
+0.2988
—0.6431
+0.5216
0.6899
0.5159
0.3063
0.3030
0.5296
a5299
0.5368
9-9057
0.2315
0.2168
0.5340
04848
1.0092
04966
0.5426
0.3504
a5588
+0.35*4
— 2.0000
+a386i
a5278
0.5256
+9.9043
-9.1758
-0.1784
+0.6419
0.3139
0.6184
0.5042
+04894
—8.6641
—8.8418
-8.2715
+8.3406
-8.5519
+8.9362
+8.6938
-7.7518
-8,3879
+8.7276
—9.3894
+9.0703
+8.8283
+9.6678
—8.1980
—9.0586
— 8.1191
+8.8177
+8.8246
-8.2966
—8.3004
-8.3695
+9.»55a
+8.9356
+8.9538
+8.7611
+7.0278
-9.6559
—7.6300
—84238
+8.7229
-8.5445
+8.7199
+9.9232
+8.612Z
— 8.2«57
—8.2615
+9.1647
+9.3170
+94700
-8.9284
+8.8145
-8.8464
-7.89S8
-6.9907
No.
747«
747*
7473
7474
7475
7476
7477
747«
7479
7480
7481
748a
74»3
7484
74«5
7486
74»7
74«8
7489
7490
749»
749*
7493
7494
7495
7496
7497
7498
7499
7500
7501
7$oa
7503
7504
7505
7506
7507
7508
7509
7510
75"
751a
75>3
7514
7515
North Polar
Distance,
Jan* I, 1850.
o / //
131 50 8,9
143 »3 46»o
»09 53 4».8
67 o 57.7
124 36 io,a
30 54 ^A
46 18 59,6
96 13 42,2
115 IS 2,9
44 7 9.*
168 2 36.9
»3 50 39»5
37 4* »»<>
6 22 56,7
106 51 32,0
«55 »9 a4»7
104 8 47,7
38 »8 3,6
38 2 26,6
no 44 59,6
no 54 51,6
1x4 7 6,0
20 5 49,9
31 14 35»o
30 12 3,9
4a 13
88 so 1,7
»73 13 58.3
94 39 ».»
116 so 16,0
44 4« 37»3
X23 42 53,8
45 4 8»o
3 35 36.9
S2 8 ii,i
no 8 4,8
109 6 2x,s
19 so 22,4
14 IS 22,6
10 7 48,8
148 6 4S,i
38 58 7.0
143 I 56,1
98 31 26,8
91 3 39.3
Annual
Preces.
»5i
5*
53
54
.54
*55
.56
57
.58
.58
,61
.63
,66
,66
.66
.70
.70
»7i
»7»
f7»
.7*
.73
»73
.73
.74
.74
.75
.76
.78
.78
.79
79
,82
.83
.84
,84
,86
,86
.86
.86
.87
.87
.90
,90
,90
SecVar.
//
-0.354
0,389
0,312
0,250
0,337
0,153
0,208
0,291
0,318
0,202
0,644
0,107
—0,181
+0,400
-0,303
0.445
0,298
0,184
0,182
0,307
0,307
0,311
0,073
0.154
0,149
0,19s
0,276
0,921
0,283
0,3 H
0,202
0,326
—0,202
4-0,896
—0,218
0,302
0,300
-0,072
+0,013
+0.135
-o,39»
0,184
0,369
0,284
-0,274
Proper
Motion.
—0,03
+0,24
+0,21
—0,02
+0,04
+o,ox
—0,03
+0,15
—0,11
+0,12
+0,03
+0,29
+0,32
—0,11
—0,03
—0,04
+0.03
0,00
+0,04
—0,10
—0,06
+0,01
+0,13
+0,04
—0,01
+o,os
—0,12
—0,02
+0,08
+0,03
—0,10
+0.19
+0,06
+0,01
Logarithmt of
+8.9987
+9.3971
—9.2851
—9.8 104
+7-1553
-9.8837
—9.8748
-9-5599
-9.0931
-9.8774
+9.7194
-9.8741
—9.8806
-9-8*54
-9.3694
+9-5870
-94293
—9.8790
—9.8789
—9.2691
—9.2644
-9-1544
—9.8642
—9.8781
-9.8773
-9-8753
—9.6498
+9.75x6
-9.5825
-9.0350
—9.8712
—8.2765
—9.8699
—9.8062
—9.8568
—9.2929
—9.3216
-9.8592
-9.8452
—9.8316
+94623
-9.8740
+9-3543
-9.5299
-9.6259
+9.7x24
+9-7933
+94208
—94808
+9.6435
—9.8229
-9.7291
+8.9253
+9.5204
-9.7464
+9.8818
-9.8531
—9.7908
—9.8899
+9-3550
+9.8525
+9.2818
-9.7876
-9.7905
+9-4435
+94469
+9.5059
-9.8673
—9.8266
-9.8315
-9.7645
—8.2038
+9.8925
+8.8046
+9-5504
-9.7470
+9.6406
—9.7460
—9.8964
-9.6855
+94344
+9.4130
-9.8715
-9-8845
-9.89x3
+9.8273
-9.7891
+9.8016
+ 9.070 x
+8.X668
1905
19x0
19x2
19x4
19 14
X916
X92X
X922
X926
X926
1935
X940
X948
X948
X948
X958
1959
196X
X964
X964
X965
X968
X968
X968
197 X
197X
1974
X976
X980
X980
X983
X984
»993
1995
X997
X998
2002
2003
2003
2004
2006
2007
20x3
2013
20x5
-9.8022
9.80x5
9.80x2
9.8008
9.8008
9-8005
9.7999
9.7997
9.7991
9.799 X
9.7977
9.7969
9-7957
9-7957
9.7956
9-794*
9-7939
9.7936
9.7932
9-7931
9.7930
9.7925
9.7925
9.7924
9-79*1
9.7920
9.79x6
9-7913
9.7906
9.7906
9.790 X
9.7899
9.7885
9.7882
9.7878
9-7877
9.7870
9.7868
9.7868
9.7867
9-7863
9.7862
9-7851
9.7850
9.7848
2798
2794
2797
....
1799
2805
1832
2800
2801
• • • •
28XX
2804
2802
2807
2803
28x0
2809
2806
Taylor.
15*
11126948833
8830
158
x6o
155
x66
1112696
112550
iii2697
1112698
X62
x6x
x68
185
m.27ox
X7X
11L2700
177
x8o
x8x
184
X98
X94
X90
x88
189
202
2808
ao3
197
X99
209
1L255X
U.2552
iL2553
U.2554
11.2555
112556
il.2557
il.2559
iu.2702
m.2703
11.2558
]iL2704|88s5
0.2561
iiL27o8
11.2560
iv.x833
▼-3*77
T.3280
U.2562
8837
8843
88x7
88x8
8842
8851
8798
8853
8856
8859
Bri>.
buie,
7036
7038
7040
7037
7043
704*
7047
7048
7049
70s*
7055
Variotta.
R54X
M888
G 3471
G3470
M889,J535
G3480
63501
M 890
R542
G348S
G3487
M891
M892
W1X70
G3489
A
L X90
Lx
G3548
M893,J536
G 3503
G3So8,P972
G35xx,P974
G 3500
R543
M894,J537
B.F 294X
335
No.
7516
75>7
7518
75>9
7520
7521
752*
75*3"
75*4
75*5
7526
75»7
75*8*
7529
7530
7531
753»
7533"
7534
7535
7536
7537
7538*
7539
7540
7541"
754a
7543
7544
7545
7546
7547
7548
7549"
7550
7551
755a'
7553^
7554
7555
7556*
7557*
7558*
7559
7560
Constellatioii.
Indi
Caprioonii
Pcgisi
3P«g««i
5Pega«i
74Cygiii
4Pegari
Caprioonii
Cygni
40 Capricorni . . . . y
24 Aqaarii
25 Aqaarii d
Pegasi
Indi
Cephei
Indi
Indi
C^hei
Indi
mcu •••••••••• ••
Capricorni
42 Capricorni
Gniis
41 Capricorni
Indi
Indi
9 Cephei
43 Capricorni . . . . x
75Cyg;ni
Cephei
26 Aquarii
7 Pegaai
Cygni
Capricorni
Capricorni
44 Capricorni
Indi
Pegasi
76 Cygni
Cephei
45 Capricorni
9 Pisda Aust 1
Capricorni
77Cygni
80 Cygni t'
Bitg.
6
7
8
6
5i
6
5
7
6*
4
5i
6
6
6
H
6
6
6
7
6
6
5
6
6
5
5
6
6
6
5i
6
7
6
6
6
6*
6
6
6
4i
8
6
4*|ai
Right
Ascension,
Jan. I, 1850.
h
21
m ■
9 56.59
o 049
o 15,20
o 15,32
o 44,51
o 5644
1,09
".55
43.74
46,58
47.74
56.73
1,27
3.77
39.09
47.»5
0,71
11,12
17.33
18,88
22,22
23,23
27,52
27,80
29,20
46,67
53.47
4 16.59
4 18,02
4 18,66
34 3i.a>
4 45.^9
4 46,34
4 47.90
4 49.53
4 53."
4 53»"
5 13.70
5 3*.5o
5 45."
5 49.30
6 0,11
6 4,10
6 21,21
6 46.35
Annual
Preces.
■
+4.»97
3,298
2,986
2,986
a.797
2,398
2*998
3449
2426
3.3"
3,081
3.049
2,784
5.501
1.993
4*629
4.353
1.591
4.349
4.347
3.369
3,280
3.846
3.4*5
4,218
4.258
1,611
3.353
2,341
1.857
3.062
3,001
2,160
3.437
3.363
3.284
4.639
2,929
2,406
1,980
3.288
3.595
3.306
2,403
-{-2,122
SecVar.
—0,0704
—0,0139
—0,0039
—0,0039
+0,0003
+0,0048
—0,0042
—0,0201
+0,0049
—0,0149
—0,0066
-0,0057
+0,0007
-0,1924
+0,0034
-0,0999
—0,0766
—0,0046
-0,0765
—0,0763
—0,0169
—0,0134
—0,0413
-0,0194
—0,0664
— 0,0696
-0,0041
—0,0163
+0,0053
+0,0015
—0,0059
—0,0042
+0,0051
—0,0200
—0,0169
—0,0136
—0,1027
—0,0023
+0,0053
+0,0035
—0,0138
'-0,0278
-0,0145
+0,0054
+0,0050
Proper
Motion.
+0,008
+0,009
+0,018
+0,007
+0,011
+0,001
+0,006
+0,016
+0,019
+0,016
+0,002
—0,030
—0,062
—0,018
+0,024
—0,023
—0,027
+0,003
—0,007
+0,038
+0,010
-0,007
+0,012
—0,002
+0,011
+0,007
+0,002
+0,006
+0,006
—0,004
+0,003
—0,064
+0,010
+0,001
—0,001
+0,005
+0,004
0,000
Logarithms of
a
+8.9804
8.7397
8.7261
8.7261
8.7479
8.8389
8.7266
8.7685
8.8332
8.7461
8.7260
8.7263
8.75*2
9.2292
8.9515
9.0673
9.0041
9.0510
9.0039
9.0035
8.7566
8.7427
8.8727
8.7674
8.9718
8.9830
9.0490
8.7553
8.8625
8.9912
8.7298
8.7318
8.9133
8.7723
8.7581
8.7456
9.0767
8.7376
8.8478
8.9643
8.7476
8.8118
8.7506
8.8506
+8.9295
b
-8.8656
8.6246
8.6101
8.6101
8.6299
8.7201
8.6076
8.6481
8.7114
8.6241
8.6039
8.6037
8.6292
9.1060
8.8260
8.9413
8.8772
8.9*34
8.8759
8.8754
8.6283
8.6143
8.74*0
8.6387
8.8430
8.8530
8.9186
8.6234
8.7306
8.8592
8.5970
8.5980
8.7794
8.6384
8.6240
8.6113
8.9424
8.6020
8.7109
8.8266
. 8.6095
8.6731
8.6116
8.7105
-8.7877
+0.6331
0.5182
04.751
04751
04467
0.3798
04769
0.5377
0.3849
0.5214
04887
04841
04447
0.7405
0.2994
0.6655
0.6388
0.2018
0.6384
a638i
0.5275
0.5159
a 58 50
0.5346
0.6251
0.6292
0.2070
0.5*54
0.3694
0.2688
04860
04773
0.3344
0.5362
0.5268
0.5164
0.6664
04668
0.3814
0.2966
a5i69
0.5557
0.5193
0.3808
+0.3267
—8.9011
-8.1688
+7.742*
+7.7415
+8.2527
+8.6446
+7.675*
—8.3966
+8.6287
—8.2203
—6.8302
+7.1648
+8.2774
—9.2066
+8.8559
—9.0164
-8.9327
+8.9954
-8.9324
-8.9317
—8.3006
-8.1475
-8.7158
-8.3756
-8.S861
—8.9023
+8.9925
—8.2798
+8.6930
+8.9139
+6.7531
+7.6719
+8.7911
-8.3956
-8.2984
—8.1609
-9.0275
+7-9833
+8.6570
+8.8733
—8.1727
—8.5561
—8.2078
+8.6622
+8.8169
No.
7516
7517
7518
7519
7520
7521
7522
75*3
75H
75*5
7526
7527
7528
7529
7530
753>
753*
7533
7534
7535
753^
7537
7538
7539
7540
754>
754*
7543
7544
7545
754^
7547
754«
7549
7550
7551
755*
7553
7554
7555
7556
7557
7558
7559
7560
North Polar
Distance,
Jan. I, 1850.
u
14.6 24 46,0
105 34 58*7
84 a 35t3
84 3 9,6
71 21 10,2
50 «5 3«»4
84 54 10,9
115 7 42,6
51 a» *4.9
107 20 11,9
90 43 41.6
88 25 38,0
70 25 3,0
161 41 21^
36 37 53»3
i5» 47 35.9
148 2 45,1
28 22 35,3
148 o 12,4
H7 57 4a.5
no 29 8,2
104 42 47,3
134 10 22,8
113 56 16,3
145 10 52,1
146 9 14,3
a8 35 35.9
109 32 48.5
47 H 18.3
33 " 17.4
89 13 43»9
85 o 7»7
40 59 47.3
"4 49 57.8
no 18 14,5
105 4 59.8
153 13 47.5
79 5» 31.4
49 5» *7,3
35 48 30,4
105 26 7,8
123 42 26,0
106 39 13,1
49 36 »3.9
39 ^9 37.1
A.nnual
Preces.
u
5.9 »
5.91
5.9a
5.9*
5.95
5.96
5.97
5.98
6,00
6,01
6,01
6,01
6,02
6,02
6,05
6,06
6,07
6,08
6,08
6,09
6,09
6,09
6,09
6,09
6,09
6,11
6,12
6,14
6,14
6,14
6,15
6,x6
6,16
6,16
6,16
6,17
6,17
6,19
6,20
6,21
6,22
6,23
6,23
6,24
6,26
SecVar.
//
-0,382
0,293
0,265
0,265
0.247
0,212
0,265
0,304
0,213
0,292
0.271
0,268
0,244
0,483
0.174
0,404
0,380
0.139
0,379
0,379
0,293
0,286
0.335
0,298
0,367
0,370
.0,140
0,290
0,203
0,161
0.265
0,259
0,187
0,297
0,290
0,283
0^400
0,252
0,207
0,170
0,282
0,308
0,283
0,206
-0.181
Proper
Motion.
+0,20
+0,01
+0,11
—0,02
—0,09
—0,01
—0,02
+0,14
—0,01
+0,05
-ho,o2
—0,07
—0,11
-0,15
—0,05
-|-0,02
+0,05
+0,26
0,00
+0,05
+0,09
+0,34
—0,02
— 0,02
-0,03
4-0,01
+0,02
+0.05
+0,15
—0,03
-0,30
-fo,C4
+0,04
+0,18
+0,09
-0,04
-4-0,02
4-0,01
Logarithms of
•{-94268
-94057
-9.6943
-9.6943
—9.7818
.9.8578
-9.6866
■9.1348
-9.8545
-9.3705
—9.6296
-9-6535
-9.7858
-f 9.6383
—9.8692
+9-5*43
+9-4439
—9.8646
4.94420
4-94411
—9.2958
-94283
4-9*0191
—9.1889
4-9.3838
+94031
-9.8635
—9.3228
—9.8582
-9.8659
-9-^437
-9.6848
-9.8643
-9.1620
■9-3045
-94233
-1-9.5222
-9-7*53
-9.8523
—9.8641
-94178
-8.5416
-9-3934
-9.8516
-9.8618
y
+9.8201
+9.3*86
—8.9160
-8.9153
-94053
—9.7066
—8.8496
+9-5*95
-9.6975
4.9.3762
4-8.0063
—8.3408
-94276
+9-8799
-9.8077
-4-9.8526
4-9.8324
—9.8484
+9.8326
+9-83*5
4.94483
+9-3091
4-9.7476
+9-51*7
4-9.8188
-f9.8242
-9.8485
+9-4301
-9-7361
—9.8283
-7.9291
-8.8463
-9.7841
+9-5*95
4-9.4467
+9.3218
4-9.8572
—9.1526
-9.7165
-9.8166
+9
+9
+9
33*8
1.6522
3653
9.7200
9.7965
1.2016
-9-7
1.2017
9-7
1.2021
9-7
1.2021
9-7
1.2028
9-7
1.2031
9-7
X.2032
9-7
1.2037
9-7
1.2042
9-7
1.2042
9-7
1.2043
9-7
1.2045
9-7
1.2046
9-7
1.2047
9-7
1.2055
9-7
1.2057
9-7
1.2060
9-7
X.2063
9-7
1.2064
9-7
1.2064
9-7
1.2065
9-7
1.2065
9-7
1.2066
9-7
1.2066
9-7
1.2067
9-7
1.207 1
9-7
1.2073
9-7
1.2078
9-7
X.2078
9-7
1.2078
9-7
1.2081
9-7
1.2085
9-7
1.2085
9-7
1.2085
9-7
X.2086
9-7
1.2086
9-7
1.2086
9-7
1.2091
9-7
1.2096
9-7
1.2098
9-7
1.2099
9-7
1.2102
9-7
1.2103
9-7
1.2107
9-7
1.2112
-9-7
r846
r844
r838
r838
r826
r821
r8l9
r8lO
r8oi
rSoo
r8oo
796
794
793
778
775
769
765
r762
r76i
r76o
r76o
758
758
757
750
747
737
736
736
731
7*5
7*4
7*3
7*3
721
721
712
2812
2814
2818
2813
r704|283
r699
r697
r692
r69o
r683
r672
2815
2816
2817
212
2|6
217
219
222
220
228
223
224
225
Ttiylor.
T.3282
lii.2713
iv.1838
ii.2563
ii.2564
iii.27x6
ii.2565
iT.i842
iL2566
iii.2717
ii.2567
2820
2819
2830
2821
2826
2822
2824
2823
2827
I
2828
2825
2829
2836
241
*33
*35
8858
8875
8860
234
247
238
246
248
242
245
T.3291
ii.2571
iL257o
iiL272i
iii.2722
ii.2572
U.2574
243
244
249
252
*5i
250
259
2845 263
8872
T.3285I8876
iii.2720 ....
V.32868877
V.3287 8878
m.2719
iL2568
Y.3289
8886
iL2569'8893
V.32908881
1L2573
U.2575
1U.2723
iii.2724
ii.2576
ii-*577
S.A.C.
iiL2726
iL258o
TTu)
8884
8898
8888
8901
Bris-
bane.
7054
Vnioui.
7057
7060
7061
G 3512
M895,J538
7064
7065
7068
....
7067
7069
707c
7074
B.F 2953
R544
G3523
R545
G3528
R546
R547
M896
J 539
^897, J 540,
B.H 464
G3537
M898
R548
G3S4*
J 541
B50
337
No.
7561
7562*
7563
7564*
7565
7566*
7567
7568
75<>9*
7570
7571"
7572
7573
7574
7575
7576
7577
7578
7579
7580
7581*
7582
7583
7584*
7585
7586*
7587
7588
7589
7590*
759>
7592*
7593
7594
7595*
7596
7597
7598
7599
7600
7601
7602
7603
7604
7605
I38
ConBteUation.
Mag.
8 Pegmsi §
Capricorai
46 Capricorni c'
Cephei
Cygni
10 Pegasi X
liidi 0
47 Capricorni . . . . c^
Indi
Indi
Indi
48 Capricorni .... A
Gruis
50 Capricorni
49 Capricorni $
Gruit
Cephei
10 Piacis AuBt 6
Pegasi
za Pegasi
Pegasi
27 Aqoarii
II Cephei
Cygni
Pegasi
Gnus
Grais
Cygni
Indi
10 Cephei >
Aqoarii
78 Draconis
81 Cygni ir^
Capricorni
Indi
Capricorni
Cygni ...
Indi
Indi
12 Cephei . . .
2i
7*
6
7
6
79 Cygni 6
9 Pegasi
78 Cygni jM
Cygni
Cygni
4i
5
•
8
4
5i
6
6
7
5^
6
7
3i
6
6
5
7
6
7
5)
4i
6
7k
6i
6
4i
7
5
5
7
6
7
6
6
6
6
Right
Ascension,
Jan. I, 1850.
h m •
21 36 49,12
36 55.»7
37 o.»5
37 3»»i
37 4.43
37 13»66
37 a4»73
37 »6,07
37 a6.37
37 ¥>,^7
37 5'»»6
38 0.92
38 15,89
38 I7i76
38 24»56
38 a5»03
38 a7i50
38 29,80
38 35.9»
38 45.39
38 48,52
38 54.93
38 55.4»
39 9.04
39 10.54
39 34.31
39 37.55
39 4^.19
39 55.73
39 56,94
40 4.95
40 17.25
40 19,35
40 55.07
41 7.47
4» 10,31
41 12,87
41 15,46
4» 34.19
41 35,68
41 57,48
42 6,08
42 41,88
42 50,54
21 42 59,89
Annnal
Preoes.
+».944
3,*05
3,205
0,849
2,404
2,470
a.837
a,655
»,655
*.655
2,709
5.^41
3.207
4,764
4,261
4.358
3.»36
3.930
3,»40
3.304
Sec. Var.
1,831
3.545
a.713
a.755
a,7i4
3.044
0,886
2,103
1,843
3,901
3.933
a,373
4*551
1,729
3,15*
0.778
2,207
3.151
4.169
3,310
1,474
5,138
5,130
+ 1.767
—0,0025
—0,0106
—0,0107
—0,0369
4-0,0055
+0,0052
0,0000
+0,0033
+0,0033
+0,0033
+0,0025
—0,1702
—0,0108
—0,1178
-0,0725
—0,0805
— 0,0119
—0,0483
— 0,0120
—0,0146
3.943 -0,0492
+0,0014
-0,0257
+0,0026
4*0,0018
-f-0,0027
-0,0053
-0.0354
+0,0053
+0,0001
—0,0470
—0,0492
+0,0060
—0,0996
—0,0006
—0,0089
—0,0426
4*0,0061
—0,0126
—0,0671
—0,0151
4-0,0058
-0,1770
—0,1762
+0,0004
Proper
Motion.
+0,007
+0,011
4-0,003
+o,oao
—0,007
+0,004
4-0,007
4-0,018
+0,006
+0,003
+0,021
4-0,002
-0,034
+0,057
+0,004
+0,038
—0,005
4-0,019
—0,017
+0,001
+0,002
+0,005
+0,006
+0,015
4-0,004
+0,022
+0,012
-0,005
-0,017
-0,059
4-0,002
+0,003
—0,016
4-0,003
—0,011
+0,023
—0,007
4-0,025
—0,001
+8.7386
8.7394
8.7396
9.2 127
8.8521
8.8347
8.7524
8.7882
8.7882
8.7886
8.7770
9.2073
8.7416
9."57
8.9986
9.0229
8.7449
8.9096
8.7456
8.7546
8.9142
9.0128
8.8055
8.7785
8.7698
8.7790
8.7370
9.2160
8.9438
8.7555
8.9061
8.9157
8.8692
9.0776
9.0455
8.7413
9.2404
8.9187
8.7514
8.9846
8.7605
8.8451
9.2241
9.2233
4- 9.0422
Logarithms of
b
-8^5966
8.5970
8.5968
9.0697
8.7091
8.6910
8.6081
8.6437
8.6437
8.6432
+04690 +7.9419
a5058
0.5058
9.9289
0.3810
0.3927
04529
04241
04241
0424Z
8.6308
04328
9.0605
0.7194
8.5938
0.5061
8.9677
0.6779
8.8502
0.6295
8.8745
0.6393
8.5963
0.5100
8.7609
0.5944
8.5965
0.5106
8.6048
0.5190
8.764a
0.5958
8.8624
0.2626
8.6551
0.5497
8.6271
0^.334
8.6184
04401
8.6259
04336
8.5838
04834
9.0624
9.9476
8.7893
0.3229
8.6009
04538
8.7510
0.5912
8.7598
0.5948
8.7131
0.3752
8.9192
0.6581
8.8862
0.2377
8.5818
04986
9.0808
9.8912
8.7588
0.3438
8.5902
0.5121
8.8234
0.6200
8.5978
0.5198
8.6818
0.3934
9.0584
0.7191
9.0570
0.7185
8.8753
4-0.2473
—7.9671
—7.9691
+9.1874
+8.6644. 1
+8.6201
+8.2100
+84607
-h 84607
+84616
4-84022
—9.1812
—7.9797
-9.0744
—8.9219
-8.9558
—8.0647
—8.7806
—8.0769
—8.2156
-8.7884
+8.9416
-8.5247
4-84027
+8.34«3
4-84028
4-8.2789
4-9.1907
4-8.8378
-f- 8.2089
—8.7723
—8.7896
4-8.6978
—9.0265
+8.9849
—7.7674
+9.2177
+8.7939
—8.1170
—8.8998
-8.2397
+8.6369
-9.1993
-9.198*
+8.9797
No.
7
7:
;6i
564
;67
;6g
;69
;7o
;7»
;7»
173
174
175
;76
i77
;78
>79
;8o
;Si
;8i
»83
f84
J«S
[86
;87
;88
;89
►90
;9»
)9»
>93
194
>95
196
J97
J98
►99
r6oo
r6oi
r6o2
r6o3
r6o4
r6o5
North Polar
Distance,
Jan. I, 1350.
/I
80 48 37.6
99 43 30.3
99 46 9»7
19 22 0,6
49 31 4S.I
Sa a4 4.2
73 »o 4.7
61 55 57.0
61 55 58,8
61 54 9.5
65 2 32,6
160 19 10,6
99 57 56.3
155 24 11,2
146 57 28,8
148 57 53.5
102 3 16,8
137 58 53.9
102 22 52,2
106 48 17,3
138 28 4,6
3> 54 »3.o
121 35 24,0
65 6 25,2
67 44 21,4
65 7 49»3
88 o 15,8
19 a* 45.5
38 25 19,6
73 19 45.0
137 18 12,6
138 25 13,4
47 37 5i»3
»5» 44 33»6
29 34 13,6
96 5 48.3
18 22 0,1
41 22 59,1
103 25 6,8
145 21 1,4
107 32 29,2
51 44 21,2
160 48 56,3
x6o 46 12,0
30 o 10,7
Annual
Preces.
//
6,27
6,27
6,28
6,28
6,28
6,29
6,30
6,30
6,30
6,31
6,32
6,33
6.34
6.34
6.35
6.35
6,35
6.35
6.36
6.37
6,37
6,37
6,37
6,39
6.39
6,41
6,41
6,41
64a
6.43
643
644
644
6.47
6,48
6^9
6.49
6,49
6,51
6,51
6,53
6.53
6.56
6,57
6,58
SecVar.
-0,251
0,273
0,273
0,072
0,205
0,210
0,241
0,226
0,226
0,225
0.230
0,444
0,271
0,403
0,360
0,368
0.273
0,332
0,273
0,279
0,332
0.154
0,299
0,228
0,232
0,228
o,»55
0.074
0,176
0,238
0,326
0,328
0,198
0,379
0,144
0.262
0,065
0,183
0,269
0,345
0,274
0,204
0,431
0,430
■0,145
Proper
Motion.
—0,02
+0.17
—0,01
—0,06
—0,02
—0,06
+0,22
■■••••
-fo,io
-0,03
-0,38
0,00
—0,12
-1.87
—0,02
4-0,19
-fo,o8
+0,25
+0,12
—0,01
—0,02
-ho,ii
—0,05
4-0,10
—0,08
—0,06
0,00
+0,11
-0,34
+0,02
+0,06
+0,02
-fo.oi
0,00
+0.33
+0,08
-|-o,o6
+0,03
Logarithms of
■9.7175
-9.5172
.9.5167
-9.8419
-9.8508
-9.8450
-9.7655
-9.8176
-9.8176
■9.8175
—9.8052
-I-9.6027
-9*5 >47
+9-5397
—9.1124
4-9.1369
4-9.1390
—9.8841
-9.7217
-9.6951
-9.3674
-9.5825
-9.5825
-9.5832
-9-5358
4-9.8846
4-9.1492
-^9.8698
4-9.3962 4-9-8346
+9-4355 +9-844*
-9^,822 4-9«a3ii
4-9.1449 4-9-7823
-9^.768 +9.24*7
-9.3950 +9.37*8
4-9. 161 1 -f-9.786o
—9.8571 —9.8408
—8.8274 +9-631 X
-9.8037 -9-5364
-9.7924 -94907
-9.8032
-9.6568
-9.8364
-9.8569
■9.7628
-1-9.1038
+9-H7I
—9.8491
-9.5366
-84547
-9.8876
-9.8073
—9.3668
+9-7797
+9-7877
-9.7424
4.94890 +9.8635
—9.8510 —9.8542
-9.5694 4-8.9411
-9.8305
-9.8536
—94629
+9-343*
-9.3856
—9.8396
+9-59"
4-9.5901
—9.8478
—9.8923
-9.7903
4-9.2810
+9-8307
+9-395>
—9.7080
-I-9.8921
4-9.8922
-9.8548
.2113
.2114
.2116
.2116
.2117
.2119
.2121
.2121
.2122
.2125
.2127
.2129
.2133
.2133
.2135
.2135
.2135
.2136
.2137
.2139
.2140
.2x41
.2142
.2145
-*i45
.2150
.ai5i
.2152
.2155
.2155
.2157
.2160
.2160
.2168
.2171
.2171
.2172
.2172
.2177
.2177
.2182
.2184
.2191
.2193
&
-9.7671
9.7668
9.7666
9.7665
9.7664
9.7660
9-7655
9-7655
9-7654
9-7648
9-7643
9-7639
9.7633
9.7632
9.7629
9.7629
9.7627
9.7626
9.7624
9.7619
9.7618
9.7615
9.7615
2835
2833
2834
2854
2841
2843
2837
2839
2840
2848
2838
2844
2846
2847
2842
TBjrlor.
260 iL2578
257
258
11L2727
U.2579
265 iiL2728
264
ii.2581
266 ii.2582
267 iv.1856
269
268
270
271
276
ii.2583
ii.2584
V.3293
9.7609 128 5 1
9.7608 2850
9.7598
9.7596
9-7594
9.7588
9-7587
9.7584
9-7578
9-7577
9.7561
9-7555
9-7554
9-7553
9-755*
9-7543
9.7542
9-753*
9-75*9
9.7512
9-7508
2856
.2195-9.7504
285
275
279
278
2852 284
2849! 282
2853
2857
* • ■ •
2861
2855
292
ii.2585
▼•3*94
iii.2730
ii.2586
V.3295
iii.2732
ii.2587
iv.i86o
U.2588
iT.i862
ii.2589
ii.2590
2862
297
290
302
295
291
294
Bm.
bane.
8899 7077
8903
7078
890817079
8912
▼.3*96
V.3297
8914
8917
7080
7081
Various.
11.2594
ii.2591
U.2595
112593
ii.2592
▼.3298
iiL2736
306 iii.2739
8921
8922
8920
7082
7083
7084
M899
G3558
B.F 2976
Airy(G)
A 498
P985
R549
R550
M 900
M90i,J542
A
J 543
G3564
L36
7085
8928 7087
G3565
R551
W1180
B.F 2980
M903
G3571
. . . '7088
I
8925 7089
(2U2)
339
No.
7606
7607
7608
7609
7610*
7611
761a
7613*
7614
7615*
7616
7617*
7618
7619*
7620*
7621
7621
7623
7625
7626
7627
7628
7629
7630
7631*
7632
7633
7634
763 s*
7636*
7637*
7638
7639
7640
7641
7642*
7643*
7644*
7645
7646
7647
7648
7649
7650*
Constellation.
13 Pcgasi ...
14 Pegasi ...
Capricorni
Indi
Cephei . . .
Cephd
Cephei
Gruis
Cygni
Cephei
Mag.
6
5
7
6
5
6
6
3
6
Aquarii
Aquarii
51 Capricorni . . .. /x
Indi
Aquarii
7
7
5
6
6
Cephei 6
Indi * 5i
15 P^asi I 6
Indi ' 6
Octantis 6
Indi
i6Pega«i 1 5*
Aquarii . . .
Pegasi ...
Capricorni
Cephei
Gruis
Indi ..
Indi..
Gruis
Cephei . . .
Cephei . . .
Octantis .
Capricorni
Capricorni
17 Pegasi
Cephei
13 Cephei [A
Cephei
Indi
Cephei
Gruis
Aquarii
Aquarii
Aquarii.
6*
7
7*
7
6
5
5
6
6
7
6
7i
7*
6
6
5i
7
6
6
6
7
H
Right
Ascension,
Jan. 1, 1850.
Annual
Preces.
h m •
•
21 43 0,53
+2,846
43 ".63
2,646
43 »>.79
3.334
44 *»68
4.5»a
44 ai.77
1,080
44 »7.75
1,510
44 43.53
2.118
44 49»99
3.653
44 52,69
a,47»
44 55.61
».753
U 55.61
3.13*
4* 58.76
3.a>9
45 6,81
3.^59
45 «o.5i
5.^54
45 35.00
3.ai5
45 38.6a
1,402
45 40,36
4,282
45 48.^8
2,676
45 Sa.8i
4.49a
45 56,16
6,658
46 1,95
4.056
46 14,59
a,7a4
46 20,05
3.135
46 »8.55
2,991
46 49.47
3.a8i
47 6,31
2,021
47 10,63
3.641
47 40,33
4,141
47 51.53
4.319
47 58,89
3.649
48 4.18
2,012
48 4.33
».094
48 6,14
6,181
48 30,21
3.315
49 37,46
3.175
49 37.65
2,926
49 40,34
2,107
49 50,82
2,008
50 7.»9
0,890
50 846
4.159
50 13.33
a.135
50 14,79
3.654
50 18,97
3.H1
50 21,21
3.359
21 50 21,49
+3.148
Sec. Var.
+0,0002
+0^0040
—0,0162
—0,0985
—0,0256
—0,0069
+0,0060
—0,0328
+0,0062
+0,0002
—0,0081
—0,0114
—0,0131
—0,1831
—0,0113
—0,0109
—0,0789
+o/>039
—0,0983
—0,4096
—0,0605
+0,0031
—0,0082
-0,0034
—0,0141
+0,0054
—0,0327
—0,0682
-0,0837
—0,0333
+0,0054
+0,0063
—0,3299
-0,0157
—0,0140
—0,0013
+0,0066
+0,0055
—0,0380
—0,0711
+0,0070
—0,0342
—0,0125
—0,0179
—0,0088
Proper
Motion.
■
+0,009
+0,002
+0,004
—0,042
+0,016
+0,019
0,000
+0,008
+0,026
+0,005
—0,003
—0,032
—0,036
+0,015
+0,006
+0,001
+0,008
—0,009
+0,005
—0,012
—0,030
+0,028
+0,003
—0,126
—0,002
—0,003
+0,003
+0,037
—0,001
+0,001
0,000
+0,042
—0,001
—0,009
+0,002
Logarithms of
+8.7597
8.8017
8.7668
9.0794
9.1977
9.1087
8.9541
8.8474
8.8521
9.0523
8.7451
8.7522
8.7575
9.2365
8.7526
9,1369
9.0278
8.7992
9.0812
94406
8.9673
8.7888
8.7471
8.7481
8.7631
8.9888
8.8499
8.9962
9.044.8
8.8537
8.9945
8.9711
9.3901
8.7714
8.7663
8.7581
8.9723
9.001 1
9.2551
9.0093
8.9661
8.8604
8.7623
8.7829
+8.7529
-8.5927
8.6339
8.5984
8.9082
9.0252
8.9358
8.7801
8.6730
8.6775
8.8775
8.5703
8.5772
8.5819
9.0607
8.5751
8.9591
8.8500
8.6208
8.9025
9.2616
8.7880
8.6086
8.5665
8.5669
8.5805
8.8050
8.6652
8.8101
8.8579
8.6663
8.8067
8.7833
9.2022
8.5819
8.5721
8.5638
8.7779
8.8059
9.0588
8.8129
8.7694
8.6636
8.5651
8.5856
•8.5556
+04543
04226
0.5229
0.6543
0.0335
0.1789
0.3260
0.5627
0.3931
0.2438
04958
0.5077
0.5131
0.7205
0.5071
0.1467
0.6317
04275
0.6525
0.8234
0.6081
04352
04962
04759
0.5159
0.3055
0.5612
a6i7i
0.6354
0.5622
0.3035
0.3211
0.7911
0.5205
0.5152
04662
0.3237
0.3029
9.9492
0.6190
0.3293
0.5627
0.5107
0.5262
+04980
+8.2154
+84937
—8.2865
-9.0277
+9.1692
+9.0640
+8.8506
—8.6374
+8.6494.
+8.9923
-7.6583
—8.0429
—8.1488
—9.2128
-8.0337
+9.0979
-8.9591
+84722
— 9.0293
-94316
—8.8706
+84184
—7.6856
+7.7786
— 8.2025
+8.9027
—8.6389
-X.9133 i
—8.981 1
—8.6474
+8.9105
+8.8751
-9.3785
-8.2753
—8.2022
+8.0528
+8.8759
+8.9192
+9.2328 ;
-8.9309 I
+8.8658
—8.6603
-8.1166 ,
-8.3545 '
-7.7816 ,
No.
7606
7607
7608
7609
7610
7611
7612
7613
7614
7615
7616
7617
7618
7619
7620
7621
7622
7623
7624
7625
7626
7627
7628
7629
7630
7631
7632
7633
7634
7635
7636
7637
7638
7639
7640
7641
7642
7643
7644
7645
7646
7647
7648
7649
7650
North Polar
Distance,
Annual
Preces.
11
SecVar.
Proper
1
Logarithms of
Jan. I, 1850.
Motion.
a' b'
c'
0 1 II
II
H
73 »4 30»i
-16,58
-0,234
+0,01
—9.7609
-9.3730
-1.2195
60 31 19,9
16,59
0,217
-fo,oi
—9.8158
—9.6096
1.2198
109 19 11,7
16,60
0,273
4-0,17
-9.3497
4-9-4374
1.2200
152 35 12,1
16,63
0,368
-ho,o8
-f 94720
4-9.8669
1.2209
20 32 37,7
16,64
0,088
—0,01
—9.8291
-9.8905
1.2213
as 3» 38.5
16,65
0,123
—9.8389
—9.8746
1.2214
38 0 6,0
16,66
0,172
-9.8487
—9.8160
1.2217
128 4 3,9
16,67
0,296
4-0,12
4-7.0792
4-9-7096
1.2219
51 9 5».»
16,67
0,201
—9.8368
-9.7170
1.2219
»9 *S 33.3
16,67
0,142
4-0.09
-9.8434
-9-8598
1.2220
94 4' 46,9
16,67
0.154
4-0,13
-9-5877
4-8.8329
1.2220
loi 15 44,9
16,67
0,261
-9.5012
4-9.2105
1.2220
104 15 17,8
x6,68
0,264
—0,04
-9.4532
4-9-3113
1.2222
161 14 3,8
16,68
0,425
4-9-5864
4-9-8964
1.2223
10 1 0 52,4
16,70
0,260
-9.5056
-1-9.2017
1.2228
3^3 54 H»7
16.71
0,113
-9.8335
-9.8817
1.2229
148 36 22,6
16,71
0,346
-fO,12
-^9•39"
4-9.8520
1.2229
61 54 22,5
16,71
0,216
+0,04
-9.8083
-9-5938
1.2231
15a 3* 55.5
16,72
0,362
-0,36
4-94626
4-9.8691
1.2232
168 22 20,6
16,72
0,536
— 0,20
4-9-6564
4-9.9110
1.2233
143 ID 6,5
16,73
0,326
4-0,12
4-9-159I
-f-9-8i45
1.2234
64 46 46,0
16,74
0,219
4-0,02
-9-7975
-9.5509
1.2236
94 58 46.1
16,74
0,252
4-0,29
-9.5849
-f-8.8600
1.2238
83 50 3J»a
i6,75
0,240
4-0,14
—9.6906
—8.9522
1.2239
JO 5 57 47.4
16,76
0,263
4-0,09
-94252
4-9.3615
1.2244
34 54 a9.o
16,78
0,162
-fo,o6
-9.8436
-9.8363
1.2247
127 57 40y4
16,79
0,291
+0,01
- 7.7482
4-9-7117
1.2250
145 42 8,6
16,80
0,330
—0,01
4-9-3147
4-9.8402
1.2254
149 43 a6,4
16,81
0.343
-0,17
4-9.4014
4-9-8597
1.2256
128 27 27,2
16,82
0,290
4-0,16
—7.0000
4-9.7173
1.2258
34 19 46.9
16,82
0,160
4-0,23
-9.8417
-9.8397
1.2259
36 42 29,6
16,82
0,166
4-0,02
-9.8425
-9.8277
1.2259
x66 50 0,3
16,82
0,491
4-0,44
+9-6347
4-9.9122
1.2259
108 36 20,6
16,84
0.262
4-0,01
-9-3768
4-9-4181
X.2264
105 50 1,0
16,90
0,257
4-0,02
-9.4322
4-9.3615
1.2278
78 37 57.5
16,90
0,230
— 0/J4
-9-73157
-9.2203
1.2278
36 46 39,2
16.90
0,166
-0,07
-9.8395
—9.8292
1.2279
34 5 53.0
16,91
0,158
4-0,05
-9.8380
-9.8439
1.2281
18 13 1,2
16,92
0,070
—9.8100
-9.9039
1.2284
146 35 49.a
16,92
0,326
-0,05
+9.3206
4-9-8478
1.2284
37 a8 2,2
16,93
0,167
-9.8387
—9.8260
1.2285
129 6 34,2
16,93
0,286
4-0,13
4-7-»305
4-9.7262
1.2286
103 22 46,3
16,93
0,253
—0,05
-94744
-1-9.2908
1.2286
I" 53 4*.9
16,93
0,263
4-0,02
-9.3071
4-9.4981
1.2287
96 8 0,0
-16,93
-0,246
4-0,13
-9-5731
4-8.955*
— 1.2287
d'
■9-7503
9.7498
9.7494
9-7474
9.7465
9.7463
9.7455
9-7451
9.7451
9.7450
9.7450
9.7448
9.7444
9.74+1
9.7431
9.74a9
9.7428
9.7425
9.7422
9.7421
9-7418
9.7412
9-7409
9.7405
9-7395
9-7387
9.7380
9-7371
9-7365
9.7362
9-7359
9-7359
9-7358
9.7346
9.7313
9-7313
9.7312
9-7307
9.7299
9-7198
9.7296
9-7195
9.7293
9.7292
-9.7292
2858
2859
2865
1
z86o
1863
304
305
303
ii.2596
il2597
iii2738
308
318
3H
315
2864
2866
2868
2867
2869
2871
2872
2876
2870
319
321
320
322
323
314
326
336
335
331
338
341
346
347
Taylor.
ii.2598
iY.1876
U.2599
ii.2600
Y.3300
iL26oi
▼.3301
ii.2603
ii.2602
iii.2741
iii.2742
8939
8951
8936
8950
8949
8917
8953
Bris-
bane.
7091
7094
m.2743
ii.2604
V.3302
▼•3303
iii.2747
iv.1885
7095
7096
7093
7097
340
34+
343
345
iii.2748
iii2749
ii.2605
iii.2750
iT.1889
▼.3305
iu.2751
iii.2752
ii.2606
11.2607
896417099
8962 71G0
89597101
8966 7103
8946 7098
8973
8976
7106
7108
Varioiu.
M904
G3590
G 3588
G3586
J544.R551
G3584
W1183
B.F 2986
M905,P995
B.F 2988
G3591
W1185
B.F 2990
M 906
G3599
J546,R553
G 3606
G 3605
M 907
M908
G 3611
B52
G 3617
M 910
M 909
W1188
No.
7651
7651*
7653*
7654
7655
7656*
7657
7658
7659
7660
7661
7662
7663
7664
7665
7666
7667
7668
7669
7670
7671
767*
7673
7674
7675*
7676
7677*
7678
7679
7680*
7681
7682
7683
7684
7685
7686
7687
7688
7689
7690*
769 X
7692
7693
7694
7695
Constellation.
Cephd . . . <
Aquarii....
II Pisds Aust.
79 Draconis . .
Indi
Mag.
Indi
12 Piscis Aust.
Cephei . . . .
x8 Pegasi . . . .
28 Aquarii . • . •
e
6
7
6
6
6
5i
5
Sh
6
6
6
6
6i
Sk
7
6
7
6i'
I
30 Aquarii 5^
Indi ..
19 Pegasi
Cephei
' 20 Pegasi
Aquarii ..•...•...
29 Aquarii
Indi ..
Cephei
Indi ...
Indi
3 1 Aquarii 0
13 Piscis Aust
21 Pegasi
Piscis Aust
Cephei
Cephei
Cephei
Cygni
Aquarii
Cygni
Indi . .
14 Cephei
Gruis ..
32 Aquarii
16 Cephei
Octantis
34 Aquarii a,
22 Pegasi y
Aquarii
33 Aquarii i
Gruis a
23 Pegasi
Aquarii
Cygni
6
5
H
6
6*
6*
6
6
8
6
6
6
5
Si
5
6
3
5
7
4i
2
6
7
6
Right
Ascension,
Jan. 1, 1850.
Annnal
Preces.
h m ■
•
21 50 51,13
+ 1.791
50 51,21
3.38a
50 58,19
3.456
51 0,02
0,738
51 36,18
4,041
51 51,08
4.179
5* ".57
3.466
S» »5.73
1,690
5» 38.31
2,996
53 HA^
3.07»
53 »6.34
4.X38
53 4a.56
+».978
53 43.5 >
-0^77
53 47.^7
+*.9'7
53 56.1 1
3,306
54 "3.64
3.a93
54 »i.07
4.144
54 aa.a3
2,000
55 >6,07
4.187
55 ".98
3.159
55 »9.o4
5.079
55 33.3»
3.105
55 45.00
3.479
55 57.60
2,941
56 4.45
3.430
56 21,92
»,i87
56 22,79
+0,631
56 »8,59
-0,666
56 34.87
+a.45i
56 45.30
3.137
56 53.49
2,412
56 55.83
5.130
57 a.a5
2,007
57 3.47
3.649
57 4.57
3.090
57 5.ai
0,908
57 31.81
5.984
58 4.66
3.083
58 6,89
3.019
58 12,79
3.143
58 19.93
3.^47
58 45.09
3,812
58 47.13
2.708
58 53.30
3.356
21 58 59,68
+2.361
SecVar.
+0,0017
—0,0191
—0,0229
—0,0488
—0,0623
—0,0740
-0,0237
—0,0008
—0,0033
—0,0059
-0,0714
—0,0026
-0,1748
—0,0008
—0,0157
—0,0151
—0,0725
+0,0060
—0,0862
—0,0091
-0,1772
—0,0071
—0,0250
—0,0013
—0,0222
+0,0083
-0,0593
—0,2058
+0,0081
—0,0084
+0,0084
—0,1866
+0,0066
^0,0356
—0,0064
—0,0389
-0,3243
—0,0062
—0,0038
— 0/X385
— 0,0132
—0,0476
+0,0049
—0,0186
+0,0090
Proper
Motion.
+0,008
—0,027
+0457
+0,003
+0,013
+0,003
+0,002
—0,084
+0,001
—0,009
+0,011
0,000
+0,002
—0,060
+0,019
—0,020
+0,008
—0,002
+0,005
+0,009
+0,004
—0,006
+0,019
+0,004
—0,011
—0,003
+0,00 X
+0,003
—0,023
—0,106
+0,002
+0,01 X
+0,005
+0,012
+0,002
—0,003
+9.0631
8.7889
8.8066
9.2850
8.9804
9.0207
8.8115
9-0945
8.7555
8.7540
9.0143
8.7581
9-4675
8.7647
8.7780
8.7760
9.0191
9.0183
9.0619
8.7598
9.2440
8.7570
8.8220
8.7645
8.8093
8.9696
9-3H5
9-5007
8.8872
8.7599
8.9005
9.2596
9.0253
8.8756
8.7584
9.2793
94016
8.7594
8.7606
8.76x9
8.7739
8.9319
8.8 15 1
8.7961
+8.9226
Logarithms of
6
-8.8637
8.5895
8.6067
9.0850
8.7779
8.8171
8.6064
8.8885
8.5486
8.5438
8.8040
8.5467
9.a56o
8.5529
8.5655
8.5623
8.8050
8.8041
8.8438
8.5412
9.0250
8.5377
8.6019
8.5435
8.5878
8.7468
9.1016
9.2775
8.6635
8.5354
8.6755
9-0343
8.7996
8.6498
8.5325
9.0534
9.1738
8.5292
8.5303
85311
8.5426
8.6988
8.5819
8.5624
•8.6884
+0.2531
0.5292
0.5385
9.8682
0.6065
0.6211
0.5398
0.2278
04766
04874
0.6168
+04739
-9.6787
+04649
0.5193
0.5176
0.6174
a3oii
a6322
04995
0.7058
04921
0.5415
04685
0.5352
0.3398
+9.8002
-9.8234
+0.3894
04966
0.3823
0.7102
0.3026
0.5622
04900
9.9582
0.7770
04890
04799
04973
d
+9.0042
—8.3911
-84831
+9.2656
—8.8872
—8.9462
—8.4994
+9.0440
+7.7748
-6.0555
—8.9364
+7.8760
+94593
+8.0968
—8.2821
-8.2585
—8.9428
+8.9416
—9.0010
— 7.8605
-9.2197
—74577
-8.5293
+8.0318
—8-4744
+8.8671
+9.3079
+94935
+8.7135
-7.7465
+8.7417
—9.2368
+8.9503
-8.6861
—7.2122
+9.2586
-9.3900
-705209
+7.6383
-7.7871
0.5115 -8.1752
0.58 II
04327
0.5259
+0.3730
—8.8008
+84901
-8.3874
+8.7832
342
No.
7651
765a
7653
7654
7655
7656
7657
7658
7659
7660
7661
766a
7663
7664
7665
7666
7667
7668
7669
7670
7671
767a
7673
7674
7675
7676
7677
7678
7679
7680
7681
768a
7683
7684
7685
7686
7687
7688
7689
7690
7691
769a
7693
7694
7695
North Polar
Distance,
Jan. 1, 1850.
//
Annual
Preces.
29 10 8,4
"" I
"3 35 9.5
118 ao 43,1
17 0 a9,o
143 47 18,9
V
»47 a3 44.*
119 10 15,0
»7 S »6.3
«3 59 55.»
90 6 5a,6
V
146 41 a6,6
• J
8a a7 40,4
V i
II 9 38.7
•
77 35 43»»
io8 37 11,9
V4
107 41 3,a
m
147 0 50.5
*4
33 3 a8»4
*
150 a I a9,a
97 H 4».*
*
161 0 43,a
W
9a 5a 37,a
lao 38 a8,a
V
79 ao 10,6
VI
117 3a 41,0
f
37 50 aa,a
VI
15 43 ao,6
m 4
10 a4 a4,o
«i
47 54 3i»»
VI
95 33 53»7
VI
46 4 18^
VI
i6i 37 54.8
V 1
3a 43 i8.9
VI
130 15 55,1
V 1
9> 37 46,3
m 1
17 3* 0.0
V
166 50 45,9
V
91 a 47,6
85 40 a».3
Y
96 4 57,0
V
»04 35 43.1
V
137 4» 3.»
V
61 45 44.a
V
iia 58 7,3
Vl
43 a9 40,a
— I'
M
6.95
f6,95
t6,96
16,96
16.99
7,00
7,0a
7.03
7.04
7.07
7»07
7.09
7.09
7.09
7.10
7»"
7,ia
7."
7,16
7,16
7»X7
7.X7
7,18
7»i9
7»i9
7.»i
7.*i
7.»i
7,aa
7,aa
7.»3
7.13
7.14
7.»4
7ia4
7.»4
7,a6
7.»8
7.»9
7.»9
7.30
7»3'
7.3 X
7,3*
7.3»
SccVar.
—0,140
o,a64
0,369
0,058
0.313
o.3»3
o,a67
0,130
o,a3i
o,»35
0,317
— o,aa7
+0,036
— o,aa3
o,asa
o,a5i
0.315
0,15a
0.3*4
0,238
0,383
o,»34
o,a6a
o,aai
0,358
0,164
-0,047
4-0,050
—0,183
0,134
0,180
0,383
0,150
o,%^^
0,330
0,068
0.445
o,aa8
o,aa3
0,333
0,340
0,381
0,199
0,347
-0.173
Proper
Motion.
It
+0,04
+0,17
-1-3,40
—0,03
4-0,03
—0,04
+0,05
—0,60
—0,01
+0,04
0,00
4-0,09
—0,08
—0,69
—0,03
—0,04
—0,0a
-0,09
—0,0a
—0,03
4-0,01
—0,03
0,00
4-0,08
—0,33
0,00
-1-0,33
+0,03
4-0,18
4-0,04
—0,01
-0,09
4-0,05
-ho, 18
—0,04
—0,14
Logarithms of
—9.8313
-9.3648
—9.1089
-9.8043
4-9.3365
4-9^386
—9.0838
—9.8348
-9.6874
-9.6364
4-9.3013
—9.6980
-9.7764
-9.7393
-9.3879
-9.4065
4-9.3030
—9.8383
4-9.3718
-9.5637
4-9.54"
— 9.6101
—9.0430
-9.7175
—9.1664
-9.8373
•9.7868
•9.7658
-9.8333
■9.5833
—9.8345
+9.54*5
—9.8336
-6.9031
—9.6335
-9.7909
4-9.5989
—9.6380
—9.6730
-9.5773
—9.4660
4-8.9085
-9.7931
-9.3071
-9.8333
—9.8683
4-9.5393
4-9.6037
—9.9078
+9.8347
4-9.8538
•4-9.6166
-9.8785
—8.9485
4-7.3316
4-9*8533
—9.0484
—9.9333
-9.3636
4-94349
4-94136
4-9.8548
-9.8545
+9.8713
4-9.0331
+9.9083
+8.6333
-4-9.6401
—9.3003
4-9.5983
—9.8310
—9.9169
—9.9364
—9.7600
4-8.9306
-9.7753
4- 9.9 1 14
-9.8593
+9.7447
4-8.3883
-9.9136
4-9.9333
-f 8.1970
— 8.8131
-4-8.9607
+9.3371
-f 9.805 1
—9.611a
+9.5*76
-9.7970
.3393
.3393
.3394
.3395
.3303
.3305
.3309
.3313
.3314
.3333
.2333
.3337
.3337
.3337
.3339
.»333
.*334
.*334
.*345
.3346
.»347
.3348
.3350
.3353
.*354
.*357
•a 3 57
.3358
.3360
.3361
.3363
.2363
.3365
.3365
.3365
.3365
.3370
.3376
.3377
.3378
.3379
.2384
.3384
.3385
.3386
1
-9.7377
9.7377
^ 9.7*73
9.7373
9.7*54
9.7347
9.7336
9.7229
9.7223
9.7199
2880
9-7
9-7
9.7
9.7
9-7
9.7
9.7
9.7
9.7
9.7
9.7
9-7
9.7
9.7
9.7
9.7
9-7
9.7
9.7
2873
• • • •
2874
2875
98
90
89
87
83
74
70
69
41
38
35
3*
26
20
16
07
06
03
00
2877
2894
2879
2878
2883
2881
2885
9.7095
9.7090
9.7089
9.7086
9.7085
9.7084
9.7084
9.7070
9.7052
9.7051
9.7048
9.7044
9.7030
9.7029
9.7026
■9.7023
2884
2882
2897
2886
2892
• • • »
2887
2900
2890
2891
2888
2889
Taylor.
357
351
360
355
358
362
363
361
365
373
374
376
375
380
378
383
8984
8979
m.2754
V.3306
▼.3307
iL26o8
iiL3755
ii.3609
iL36io
T.3308 8993
iL36ii
Bru.
bane.
7111
Various,
G 3631
B.F 3994
89757110 R554
7113
G3633
iL36i3
iiL3756
iL36i3
1^.1900
V.3309
ii.3614
8997
7114
9001
7117
385
381
383
394
387
388
■ ■ * ■
389
a895. 396
393
89947116
90097118
iL26i5
iii.3759
iL36i7
iL36i6'9oi47i30
iiL376o
G3648
M 911
W1193
R555
M9i3,J547
1113763
iiLa76i
ii.a6i8
iii.3764
iL36i9
iL36ao
iLa63i
ii.36a3
11.3633
11.3634
iY.1908
90037133
90177136
B.F 3004
G 365a
G 3660
G3667
G3653
B53
G3655
8996,7133
71*9
9021
9036
7130
J 548
I
M9i4,J55G
W1195 I
I
M9i3,J55i
J553,R556!
G 3669
343
No.
Constellation.
7696
7697*
7698
7699*
7700*
7702*
7703*
7704*
7705
7706
7707
7708*
7709*
7710
7711
771*
7713*
7714*
77 IS*
7716*
7717*
7718
7719
77»o*
77*1
7721
7723
7724
7725
7726*
7727
7728
7729
7730
7731
7732
7733
7734
7735
7736
7737
7738
7739
7740*
15 Cephei
Aquarii
Cephei
18 Cephei
17 Cephei
5
7701 . 14 Piscis AiiBt. "'•fi,
Pisda Aust.
Aquarii ...
Aquarii ...
Lacerte .
24 Pegasi .
20 Cephei .
19 Cephei .
Aquarii.
Tucane
35 Aquarii
25 Pegasi
Octantia u
15 Pisds Aust.
Piacii Aust
Mag.
36 Aquarii
Aquarii
Cephei
37 Aquarii e^
Aquarii
27 Pegasi ffi
38 Aquarii e^
26 Pegasi 9
Aquarii
Octantis g
Aquarii
Lacertas ..
Tucanfe
Piscis Aust.
Octantis . .
29 Pegasi ir^
Cephei
28 Pegasi
«
Gruis
Cephei
Cephei . . . .
Lacertse ..
Cephei . . . .
Piscis Aust.
Aquarii . . . .
6
6i
6
5
5
5i
6i
7i
7i
4
6
Sh
7i
7
5i
6
6
5i
6
7
7i
6
7
5
6
4
7
5i
6i
6
6
H
6
4
6
6
6i
6
6
7
61
6i
7
Right
Ascension,
Jan. X, 1850.
h m •
21 59 1,09
59 18.89
59 I9;3«
59 "»»9
59 *7.oi
59 37»6o
59 38,65
59 47.09
59 50,13
21 59 56.51
22 o 1,84
o 27,12
o 31,89
o 41,68
o 44.33
o 45,07
0 47,78
1 10,83
1 20,96
I »6.99
X 30,85
1 34.80
2 7,03
» 31.38
2 33,03
» 35.«S
2 36,21
a 38,01
2 42,60
a 43.5a
a 44.*5
2 44,99
a 53,10
2 56,72
3 a,6a
3 19.77
3 »a.a8
3 *5,oi
3 18,98
3 *946
3 3»»oi
3 3».99
3 54,35
4 7,62
22 4 17,21
Annual
Preces.
■
+ 1,946
3.103
1,946
1,786
1,701
3.518
3.536
3.198
3.148
2,418
2,764
1,815
1,842
3,»37
4,063
3.303
2,816
14.642
3.505
3.438
3.174
3.167
2.014
3.»05
3,124
1.654
3.114
3,008
3.335
7,287
3.118
1.364
4,065
3,417
6,211
4-1,656
-1,652
4-1,831
+3.840
-1.647
+1,007
1,476
2,028
3,411
4-3,106
Sec. Var.
+0,0059
—0,0112
+0,0059
+P,0024
0,0000
—0,0280
—0,0290
—0,0109
—0,0087
+0,0089
+0,0039
+0,0032
+0,0040
—0,0128
—0,0693
—0,0160
+0,0027
-3.8719
—0,0274
—0,0234
—0,0099
—0,0096
+0,0075
—0,0114
-0.0077
+0,0065
—0,01 17
—0,0032
—0,0179
—0,6337
—0,0079
4-0,0096
—0,0708
—0,0224
—0,3869
4-0,0065
-0,3979
+0,0026
-0,0519
-0,3974
+0,0076
4-0,0090
4-0,0079
—0,0223
— 0,0114
Proper
Logarithms of
Motion.
a
6
c
■
4-0,016
4-9.0496
—8.8154
4-0.2891
8.7690
8.5334
0.5056
—0,003
9.0506
8.8150
0.2892
—0,016
9.0948
8.8589
0.2520
+0,037
9- "74
8.8813
0.2306
+0,014
8.8410
8.6041
0.5463
—0,006
8.8464
8.6093
0.5485
8.7690
8.5314
0.5049
+0,004
8.7641
8.5263
o^^8o
—0,021
8.9066
8.6682
0-3835
+0,024
8.8028
8.5641
04416
—0,003
9.0911
8.8506
0.2588
+0,027
9.0841
8.8432
0.2652
8.7754
8.5338
0.5101
-0,005
9.0168
8.7750
0.6089
4-0,001
8.7873
8.5454
0.5189
4-o,ooa
8.7921
8.5500
04496
0.0056
9.7619
1.1656
+0.041
8.8407
8.5962
0.5447
+0,019
8.8213
8.5764
0.5363
4-0,008
8.7684
8.5232
0.5017
+0,009
8.7677
8.5222
0.5006
+0,014
9.0409
8.7930
0.3040
+0,003
8.7731
8.5234
0.5058
+0,007
8.7656
8.5158
04947
+0,001
8.8379
8.5880
04239
+0,008
8.7743
8.5243
0.5070
+0,025
8.7663
8.5161
04783
+0,012
8.7971
8.5466
0.5131
—0,052
9-5785
9-3179
a8626
+0,001
8.7661
8.5154
0.4953
8.9323
8.6816
0.3736
—0,020
9.0247
8.7735
0.6091
+0,004
8.8182
8.5667
0.5336
0,158
94559
9.2039
0.7931
+0,002
8.8387
8.5855
+04243
9.6295
9.3760
—0.2180
+0,001
8.7928
8.5392
+04519
—0,029
8.9552
8.7013
+0.5844
+0,017
9.6296
9-3756
—0.2167
+0,017
9.0479
8.7937
+0.3024
+0,002
8.8973
8.6431
0.3937
+0,018
9.0429
8.7870
a3070
+0,003
8.8192
8.5624
0.5331
+0,021
+8.7753
—8.5178
+0.5059
+8.9831
-8.0564
+8.9843
4-9.0423
+9.0707
-8.5854
—8.6022
— 8.0420
—7.8219
+8.7506
+84115
+9-0373
4-9.0282
—8.1600
-8.9364
-8.3054
+8.3459
—0.0049
—8.5801
—8.507*
-7.9589
-7.915"
+8.9698
—8.0748
-7.6725
+8.5674
—8.1028
+7.7448
— 8.3701
-9-5733
-7.7067
+8.7978
-8.9467
—84882
-94467
+8.5683
4.9.6254
+8.33»9
—8.8381
+9-6155
+8.9789
+8.7266
+8.9718
—84883
-8/>S6i
344
North Polar
No. Distance,
Jan. I, 1850.
7696 30 54 42,5
7697 loi 10 33,8
7698 30 SI 37.0
7699 X7 36 34,2
7700 26 6 7,6
7701 123 43 2,8
7702 124 44 48,1
7703 zoo 48 25,8
7704 96 33 33,6
7705 45 42 51,5
7706 65 23 7^
7707 27 56 43.1
7708 28 26 54,8
7709 104 I 49,8
7710 146 IX 20,5
7711 109 15 3^
7712 69 I 28.9
7713 176 43 22,5
7714 123 17 0,1
7715 119 I 34^
7716 98 55 16,0
7717 98 15 40,1
7718 31 53 24,8
7719 loi 33 23^
7720 94 37 42,5
7721 57 33 3ow^
7722 102 17 59,6
7723 84 32 17,1
7724 III 58 0,6
7725 171 10 30,2
7726 95 o 16,2
7727 42 47 56,5
7728 146 40 47,2
7729 117 53 12,6
7730 168 15 1,9
7731 57 33 20,0
7732 7 51 12,8
7733 ^9 45 a7»o
7734 139 47 ",7
7735 7 5« n.8
7736 31 26 25,0
7737 47 3» 53.5
7738 31 52 54^
7739 "7 49 '^.o
7740 loi 48 11,8
B.A.C.
Annual
Preces.
SecVar.
II
7.33
7.H
7.34 j
7,34
7.34
7.35
7.35
7.36
7.36
7.37
7.37
7.39
7.39
740
7.4«
7.40
7.40
7.4*
7.43
7.43
7.43
7.44
7.46
7.4«
7.4«
7.48
7.48
7.48
7.49
7.49
7.49
7,49
7.49
7.50
7.50
7.51
7.51
7.5a
7.5»
7.5*
7.5a
7.5a
7.54
7.55
7.55
II
-0,143
0.135
0.143
0,131
0,125
0,257
0,259
o»234
0,230
0,176
0,202
0,132
0.134
0,235
0,295
0,240
0.204
1,058
0.253
0,248
0,229
0,228
0,145
0,229
0,223
0,190
0,230
0,215
0.238
0,520
0,223
0,169
0,290
0,244
0,442
—0,189
+0,117
—0,201
-0,273
+0,117
-0,14a
0.176
0,144.
0,241
—0,226
Proper
Motion.
II
0,00
+0,06
—0,08
—0,01
-0,63
+o,xo
—0,05
—0,04
+0,02
+1,14
—0,02
+0,01
—0,01
—0,29
+0,02
+0,04
—0,05
+0,20
+0,03
-0,04
-0,05
+0,07
-0,83
+0,21
-0,33
+0,04
—0,30
—0,03
0,00
-0,28
+0,03
—0,01
+0,01
—0,08
—0,02
. • ■ • . ■
Logarithms of
-9.8163
-9.5163
-9.8156
-9.8104
-9.8074
-8.9175
■8.8507
.9.5217
-9.5728
-9.8195
—9.7801
^9.8086
—9.8093
-9-4777
+9-a345
—9.3906
-9.7657
+9.6719
— 8.9600
—9.144.9
-9.5465
-9-5545
—9.8109
-9.5144
-9-5943
—9.7988
-9.5046
—9.6800
-9.3410
-1-9.6205
—9.5906
—9.8156
+9.2312
-9.1903
+9-5908
-9.7978
-9.7339
—9.7602
-{-8.9614
-9.7336
•9.8072
•9.8120
• 9.8070
• 9.1981
.9.5131
y
—9.8699
-f 9.2242
-9.8705
-9-8843
—9.8902
+9.6815
+9.6930
-f 9.2103
+8.9952
-9.7815
-9-557*
—9.8842
—9.8822
+9-3**9
+9-8579
+94565
-94.922
+9-9381
+9-6784
+9.6250
+9-1*97
-f 9.0967
—9.8688
-{-9.2420
-|- 8.847 1
— 9.6698
-1-9.2688
— 8.9189
+9-5134
+9-9353
-{-8.8812
—9.8060
-f 9.8627
-{-9.6107
-f 9.93 16
—9.6707
-9.9371
—94803
+9.8242
-9.9372
—9.8724
—9.7706
-9.8707
-I-9.6110
+9.2529
.2387
.2390
.2390
.2391
.2392
-*393
.2394
-*395
.2396
.2397
.2398
.2402
.2403
.2405
.2406
.2406
.2406
.2410
.2412
-*4i3
.2414
.24x5
.2420
.2425
.2425
.2425
.2426
.2426
.2427
.2427
.2427
.2427
.2429
.2429
.2430
.2433
.2434
-*434
-*435
-*435
.2436
.2436
-*439
.2442
.2443
-9.7022
9.7012
9.7012
9.7010
9.7008
9.7002
9.7001
9.6997
9.6995
9.6992
9.6989
9.6975
9.6972
9.6967
9.6965
9.6965
9.6963
9.6951
9.6945
9.6942
9.6940
9.6937
9.69x9
9.6906
9.6905
9.6904
9.6903
9.6902
9.6900
9.6899
9.6899
9.6898
9.6894
9.6892
9.6888
9.6879
9.6877
9.6876
9.6873
9.6873
9.6872
9.6871
9.6859
9.6851
•9.6846
I
2902
2906
2907
2893
399
2896
» • • •
2899
2911
2910
2898
2903
2901
2905
2904
• « • •
2908
2912
2915
2909
2914
29x3
2917
2916
2935
2918
401
408
397
Taylor.
iii2766
m.2768
U.2625
1^.2767
405
402
415
416
1112769
ii.2626
UL2772
iii.2771
407
413
410
414
4
418
421
3
420
I
419
II
8
16
Bris-
bane.
9029 7131
M3' 3 9030713*
▼.3314 9031 7133
112627
ii.2628
89247119
m.2773 9037 7135
V.3315 9040 7136
112629
1^.1918
1L2630'
ii.263 1
IL2636
112632
li.2634
IL2633
U.2635
9010 7134
V.3316
▼•3317
li.2637
U.2638
UI.2774
1^.1919
111.2775
T.3318
11.2639
9044
9050
9022
9048
9056
7139
714c
7137
Various.
7 141
B.F 3014
G3674
6 3676
B.F 3015
6 3679
G 3686
B.F 3020
R557
J 549
W1198
B.F 3023
G 3691
M915
W 1200
M916
W 1202
W 1203
G 3692
(2X)
G 3707
R558
G 3709
G 3694
B.H 465
W 1205
345
No.
774«
774a
7743
7744"
7745
7746
7747
774«*
7749
7750
775*
7752*
7753
7754*
7755
7756
7757
7758
7759*
7760
7761*
776a
7763
7764
7765
7766
7767
7768
7769*
7770
7771
777*
7773
7774*
7775"
7776
7777
7778
7779"
7780"
7781
778a
7783
7784
7785
ConBtdlatioii.
39 Aquarii
Pegasi
Lacertae
Aquarii
Aquarii
Lacertae
40 Aquarii
Gruia
21 Cephei (
16 Pitcis Attst. .... X
41 Aquarii
Aquarii
Pegasi
Cephei
22 Cephei X
Gruia jub*
Pega$i
24 Cephei
Cephei
Cephei
Cephei
Aquarii
Gruis ju.^
Gruia
LacerUe
Cephei
Tacane a
Piscis Aust
Gruis
LacerUe
42 Aquarii
Aquarii
43 Aquarii 9
Aquarii
Cephei
44 Aquarii
I Lacertae
23 Cephei $
Cephei
Tncanae
45 Aquarii
Cephei
Indi f
46 Aquarii o
Octantis
Mag.
7
6
6
7
6
5
7
6
4
6
6
7
6
6
5i
5
6
5
6
5i
6
7*
5*
6
5
6
3
6
6
6
6
7
4*
6
6
5
4i
74
6
6
64
54
54
6
Right
Ascension,
Jan. X, 1850.
h
22
m ■
20,19
36,73
49»73
55."
18^.5
19,65
a4»9«
28,27
39.»9
48,"
0,61
4,84
10,28
*3.99
25,61
33>93
46,91
54,77
4
13,66
x8,6i
21,87
24,32
a4,99
16,87
7 41.76
8 10,83
8 11,49
8 19,05
8 26,29
8 45.73
8 50,04
8 54,96
■ 8 57,aa
9 6,89
9 >6,49
9 26,24
9 30.93
10 8,91
»o 35.39
10 57,56
11 2,50
" 34,83
12 18,22
22 12 39,57
Annual
Preces.
+3.»43
2,894
1485
3.13*
3.381
1.304
3.1 « 5
3.649
2,068
3.418
3.316
3."9
*.643
2,125
2,026
3,644
1.735
1,167
1.974
».39"
1,198
3. HI
3.646
3.974
2,561
1.859
4,202
3.385
3.943
1.503
3,221
3.096
3,164
3.178
x,88o
3.137
2,603
2,141
1,108
4,064
3,224
2,147
5.061
3,162
+5.450
SecVar.
-0,0133
+0,0008
+0,0093
—0,008 1
—0,0208
+0,0102
—0,01 19
—0,0380
+0,0088
—0,0230
-0,0177
—0,0079
+0,0073
+0,0095
+0,0084
—0,0381
+0,0055
-0,0244
+0,0076
— o,oiao
—0,0225
—0,0085
—0,0384
—0,0653
+0,0089
+0,0053
—0,0880
—0,0213
—0,0630
+0,0097
'*-0,0I24
—0,0065
—0,0096
—0,0102
+0,0060
—0,0083
+0,0085
+0,0x04
—0,0288
-0,0759
—0,0126
+0,0x07
—0,2046
—0,0095
—0,2732
Proper
Motion.
s
0,000
+0,006
—0,001
+0,017
+0,002
+0,072
+0,003
+0,007
+0,005
+0,0x1
+0,017
+0,025
+0,01 X
+0,023
+0,016
+0,003
+0,038
+0,025
+o,oxx
+0,003
—0,002
+0,0x3
—0,006
—0,008
+0,01 X
0,000
+0,003
+o,oxx
—0,003
—0,005
0,000
+0,002
+0,056
+0,008
+0,009
+0.027
+0,239
+0,003
—0,003
Logarithms of
a
b
e
+8.7810
-8.5233
+0.5 xxo
8.7821
8.523 X
046x5
8.8975
8.6376
0.3953
8.7687
8.5083
04958
8.8132
8.5510
•
0.5292
8.9598
8.6976
0.3625
8.7779
8.5153
0.5071
8.8968
8.6339
0.5622
9.0368
8.773 X
0.3x55
^.8137
8.5594
0.5337
8.8001
8.5348
0.5219
8.7697
8.5042
04954
8.8487
8.5827
0^.22 X
9.0217
8.7547
0.3273
9.0523
8.7852
0.3066
8.8979
8.630X
a56x6
8.8221
8.5514
04370
9.2696
9.0002
0.0669
9.0702
8.800X
0,2954
9.2226
8.95x8
0.1433
9.2648
8.9937
0.0784
8.77x9
8.5004
04970
8.9007
8.629 X
0.56x8
9.0XX4
8.7397
0.5992
8.8786
8.6068
04083
9.X059
8.8329
0.2694
9.0845
8.8094
0.6234
8.8x88
8.5436
0.5296
9.0044
8.7286
0.5958
8.9007
8.6243
0.3985
8.7829
«.5o5x
0.5080
8.77x0
8^.929
04908
8.7756
8.4971
0.5002
8.7772
8^.985
0.5022
9.X054
8.8260
0.2742
8.7736
8.4934
04966
8.8690
8.5880
04x55
9.0272
8.7459
0.3307
9.2954
9.01x2
0.0444
9.05x3
8.765X
0.6089
8.7860
8^.980
0.5084
9.0307
8.7413
0.33x8
9.3070
9.0 x6x
0.7042
8.7790
84847
0.5000
+9.3838
—9.0879
+0.7364
d
— 8.X921
+ 8.2035
+8.7255
-7.7470
-8^538
+8.
-8.x
-8.
+8.
-8.
.8446
x88
.7230
.9626
.5024
— 8.3702
-7.7263
+8.5948
+8.9408
+8.9839
-8.724a
+8.4918
+9.2468
+9.0078
+ 9.1939
+9.24x5
-7.8x41
-8.7293
— 8.925 X
+8.6772
+9.0540
—9.0264
-8.4705
— 8.914X
+8.7179
-8.X535
-7.3823
-7.9467
— 8.0075
+9.0530
— 7.8024
+8.6485
+8.9472
+9.2749
—8.9810
-8.X7X3
+8.9516
-9.2875
-7.9523
-9-3703
No.
774J
774a
7743
7744
7745
7746
7747
7748
7749
7750
775 «
7752
7753
7754
7755
7756
7757
7758
7759
7760
7761
7761
7763
7764
7765
7766
7767
7768
7769
7770
7771
7772
7773
7774
7775
7776
7777
7778
7779
7780
7781
778a
7783
7784
7785
North Pular
Diitance,
Jan. I, 1850.
Annual
Preces.
0 / «f
M
»o4 55 54.7
-17.56
74 41 51.7
17.57
47 4a *i.5
17.58
95 17 33»8
17.58
"5 55 aa.5
17.60
39 55 o»6
17,60
102 39 52,6
17,60
13* 5 "»4
17.60
3a 3* «3.3
17,61
118 30 14,9
17,62
III 49 3,9
17.63
95 " 33.3
J7.63
56 8 1,7
17.63
33 54 ai»7
17,64
31 19 28,2
17,64
132 5 29^
17.65
62 8 1,5
17,66
18 23 50,5
17,66
29 59
17,67
20 36 26,5
17.68
»8 37 34.5
17,68
96 19 42,0
17.68
132 22 15,0
17.68
H5 3 53.9
17.68
5^ » 43.4
17.69
«
17 »6 54,9
17,70
151 0 14.5
17,72
116 38 38,5
17,72
i4f 19 37.»
17,72
47 47 19.1
17.73
»o3 34 35.1
17.74
92 20 29,1
17.74
98 31 40,8
17.75
99 47 9.1
17.75
»7 34 48.3
17.75
96 8 3,2
17.76
5* 59 47.4
17.77
33 4* 10.9
17.77
17 26 13,4
17.80
148 15 24,1
17.81
104 3 10^
17.83
33 3» 3M
17,83
162 58 50,9
17.85
98 34 16.9
17.88
165 46 9.3
- 17.90
SecVar.
u
•0,229
0,204
0,175
0,220
0,237
0,161
0,225
0.155
0,144.
0,238
0,231
0,218
0.184
0,147
0,141
0,252
0,189
0,081
0,136
0,096
0,083
0,216
0,251
0,273
0,176
0,128
0,287
0,231
0,269
0,171
0.219
0,211
0,215
0,216
0,128
0,213
0,176
0,145
0,075
0,272
0,215
0,143
0,336
0,209
-0,359
Proper
Motion.
Logarithms of
+0,08
•fo,ii —
+0,15
+0,12
-0,04
+0,42
+0,01
—0,82
-0,09
+0,10
-0,14
+0,04
+0,11
+0,10
+0,01
—0.08
+0,01
-|-o,o8
+0,08
-0,17
+0,16
—0,04
0,00
-f-0,19
—0,04
+0,04
0,00
-|-0,02
—0,07
-0,05
— 0,02
—0,04
-0,05
0,00
+0,78
-0,05
-0,44
•9-4694
'9-7371
—9.8096
—9.5868
-9.2565
— 9.8105
—9.5028
—6.9542
—9.8040
-9.1855
-9-3533
-9.5900
-9.7964
—9.8040
— 9.8006
-7-5563
-9.7819
-9.7683
-9.7971
-9-7744
-9.7679
-9.5790
-7.4314
+9.1405
—9.8021
-9.7907
4*9.3002
-9.2497
+9.1048
-9.8033
-9.4946
—9.6176
-9.5564
-9.5421
-9.7876
—9.5820
-9.7964
-9.7969
-9-7559
+9.2106
-9-4911
-9-7933
+9-4895
-9.5582
+9.5197
+9-353*
-9.3639
-9.7707
+8.9212
+9.5838
—9.8280
+9.2842
+9.7696
—9.8694
+9.6224
+9.5141
+8.9006
—9.6901
—9.8634
-9.8759
+9-7708
—9.6144
—9.9221
—9.8826
-9.9164
—9.9219
+8.9876
+9-7739
+9-8591
-9.7440
-9-8938
+9.8880
+9-5978
+9.8560
-9-7737
+9.3173
+8.5580
+9.1180
+9.1773
-9.8947
+8.9760
—9.7269
-9-8675
-9.9277
+9.8781
+9.3342
—9.8699
+9.9300
+9.1235
+9.9370
,2444
.2447
.2449
.2450
.2454
.1454
•1455
.2456
.2458
.2459
.2461
.2462
.2463
.2465
.2466
.2467
.2469
.2471
.2472
.2474
-1475
.2475
.2476
.2476
.2476
.2479
.2483
.2484
.2485
.2486
.2489
.2490
.2491
.2491
•1493
.2494
.2496
.2497
.2503
.2507
.2511
.2512
.2517
.2524
.2527
—9.6844.
9.6835
9.6827
9.6824
9.68 1 1
9.6810
9.6807
9.6805
9.6799
9.6794
9.6786
9-6785
9.6781
9-6773
9.6772
9.6767
9-6759
9.6755
9-6749
9.6744
9.6741
9-6739
9.6737
9.6737
9.6736
9.6726
9.6710
9.6709
9.6705
9.6701
9.6689
9.6686
9.6683
9.6682
9.6676
9.6670
9.6665
9.6662
9.6639
9.6623
9.6609
9.6606
9.6586
9-6559
—9.6546
2919
2921
• • • •
2925
2922
2923
2924
• • « •
2926
2927
2920
2932
2934
2928
• • • •
2929
2930
2938
2931
2933
2937
2942
2936
2939
9
15
17
19
Taylor.
1142640
112641
m.2779
▼.3319
20 ii.2643
18 iv.1922
26 112646
Bris-
bane.
90637x41
21
22
9061
7144-
11264490657x45
0.2645
U.2647
29 iy.i924
34 1112782
23 li.2648
32 m.2783
40 iu.2785
45
35
31
36
ili.2786
iv.1927
112649
▼.3321
ii.2650
42 iv.1929
11265190747149
37
41
43
44
46
53
48
49
54
90697146
9075
7148
Various.
W 1207
O 3700
G3703
M 917
J 553?
W 1211
G 3712
J 554
{
G 3719,
P 1010
G3723
A 510
90717147
B.H 843
A
J555.1^559
il.26521908071501 W1212
9076
G3725
W1214
M9i8,J556
M 919
ii.2653
U.2654
112655'.. ..
ii.2656
iv.1931
112657
II2658
112659
56 1112790
61 111.2792
112661
63
9092
9082
7151
B54
7153
90907154;
(2X2)
G 3731
{M 920,
Pio,4
347
No.
7786
7787
7788
7789
7790
7791
779*
7793
7794
7795
7796
7797
7798
7799
7800
7801
7802
7803
7804
7805
7806
7807*
7808
7809
7810
781 1
7812
7813
7814
7815
7816
7817
7818*
7819
7820
7821
7822*
7823
7824
7825
7826*
7827
7828
7829
7830
Constellation.
Cephei
Cephei
30 Pegasi
25 Cephei
47 Aquarii
Indi .•
Grtiis • •
Aquarii
Gruis *
48 Aquarii y
31 Pegasi .
Gruis .
32 Pegasi .
Cephei .
2 Lacertae
Tucanae.
49 Aquarii .
Lacertae
Aquarii.
51 Aquarii.
50 Aquarii
33 Pegasi
Tucane ^
Aquarii
Cephei
Tucanae
Cephei
Cephei
52 Aquarii r
3 Lacerte |3
Indi . . .
Aquarii.
Aquarii .
53 Aquarii .
4 Lacertae
54 Aquarii .
Tucanae.
34 Pegasi .
Lacertae
Lacertae
Gruis •
35 Pegasi .
Gruis >
Cephei .
Gruis .
^
Mag.
Right
Ascension,
Jan. 1, 1850.
6
6
5
6
6
6i
7
6
3
4i
64
5l
6
5
•
6
6
6
7
6
6
6*
5
7
6
6i
54
6
5
44
6
6
64
64
5
74
6
54
64
6
6
54
4
6
5
h m
22
a 47i*3
a 50.33
» 54.79
3 >9.a9
3 >9.93
3 20,82
3 3^.5'
3 3a.77
3 53.68
3 54.5a
4 S.a9
4 ",50
4 a4,io
4 36,64
4 5o.ao
4 56,55
5 8.85
5 38,55
5 40,03
6 17.94
6 24.63
6 26,60
6 35.73
6 51.32
7 16,51
7 a7,oi
7 a8.3o
7 a9,65
7 37.05
7 39.88
7 4a4o
7 5a,3i
8 25,06
8 25,62
8 26,49
8 43,73
8 47,18
[8 59,20
9 3.64
[9 21,97
19 50,95
20 16,14
20 17,06
20 46,05
22 20 46,75
Annual
Precet.
■f 1.755
2,302
3,018
1.939
3.317
4.83a
3.706
3.144
3.704
3.093
a,95o
3.719
2,760
2,185
2,462
4.038
3.353
a,5a3
3.«53
3,128
3,219
a,857
4.364
3.090
1.77a
4,024
2,196
2,239
3.064
a.345
4,518
3.333
3.a5i
3.a5i
2,418
3.19a
4,094
3.034
a,379
2,402
3.544
3.03a
3,620
1,990
+3,622
Sec. Var.
Proper
Motion.
a
■
■
+0,0031
+9-1548
+0,0118
8.9843
—0,0030
+0,007
8.7764
+0,008 z
+0,001
9.1042
—0,0180
+0,002
8.8090
-0,1733
+0,004
9.2666
-0,0453
—0,016
8.9391
—0,0087
+0,003
8.7785
-0,0452
+0,001
8.9392
—0,006a
+0,013
8.7759
—0,0002
+0,005
8.7846
-0,0465
—0,001
8.9456
+0,0060
+0,003
8.8285
+0,0117
+0,009
9.0306
+0,0115
+0.003
8.9330
—0,0764
+0,022
9.0590
—0,0203
+0,011
8.8214
+0,0109
8.913Z
—0,0090
+0,010
8.7815
-0,0079
+0,002
8.7799
—0,0126
+0,004
8.7916
+0.0033
+0,027
8.8053
—0,1149
—0,016
9.1642
—0,0060
0,000
8.7786
+0,0042
9.1686
-0,0771
+o,oii
9.0641
+0,0124
9-0373
+0,0126
+0,002
9.0226
—0,0048
+0,004
8.7791
+0,0127
—0,002
8.9847
—0,1363
+0,310
9.2106
—0,0194
—0,007
8.8201
-0,0145
+0,020
8.8004
—0,0145
+0,016
8.8004
+0,0126
—0,002
8.9604
—0,0113
+0,009
8.7896
—0,0855
9.0920
-0,0033
+0,021
8.7812
+0,0130
+0,006
8.9768
+0,0130
0,000
8.9693
—0,0346
+0,014
8.8961
—0,0032
+0,009
8.7825
—0,0408
+0,004
8.9264
+0.0105
+0,001
9.1184
-0,0411
+0,010
+8.9288
Logarithms of
•8.8583 I +0.2443
8.6876 I 0.3621
8^.792 I 0^.797
8.8052 0.2877
8.5099
8.9674
8.6390
84784
8.6375
8.4741
84816
8.6424
8.5243
8.7254
8.6268
8.7522
8.5136
8.6030
84712
84667
8.4778
84913
8.8495
84627
8.8506
8.745a
8.7184
8.7035
84594
8.6649
8.8905
84992
8.4768
84768
8.6367
8.4646
8.7666
84548
8.6501
8.641 1
8.5655
84498
8.5937
8.7833
■8.5936
0.5208
0.6841
0.5689
04975
0.5687
04904
04698
0.5704
04409
0.3395
0.3913
0.6061
0.5254
04018
04987
04953
0.5078
04559
0.6398
04900
0.2485
0.6047
0.3416
0.3500
04864
0.3702
0.6550
0.5228
0.5121
0.5121
0.3834
0.5041
0.6 12 1
04821
0.3765
0.3805
0.5494
04817
0.5587
0.2988
+0.5590
d
+9.1134
+8.8803
+7.7199
+9.0504
—8.3890
-9.2427
—8.8011
—7.8642
— 8.8011
-7.3484
+8.0824
—8.8127
+84940
+8.9500
+8.7884
— 8.9899
-84557
+8.7468
-7.9223
— 7.7689
—8.1839
+8.3412
—9.1240
—7.3098
+9.1291
—8.9961
+8.9586
+8.9370
+6.8120
+8.8782
—9.1786
-8.4369
— 8.2785
— 8.2786
+8.8363
—8.1071
—9.0330 j
+7.58a7 '
+8.8642
+8.8513
—8.7032
+7.6201
— 8.7702
+9.0666
-8.7745
No.
77«6
7787
77M
7789
7790
7791
779a
7793
7794
7795
7796
7797
7798
7799
7800
7801
7802
7803
7804
7805
7806
7807
7808
7809
7810
78x1
7811
7813
7814
7815
78x6
7817
78x8
7819
7820
7811
7812
7823
7824
7825
7826
7827
7828
7829
7830
North PoUr
DisUDce,
Jan. X, 1850.
Annual
Preces.
0 /
it
It
H 37
«5»4
-17,90
3« 5 40.1
17,90
84 57
46,5
>7.9»
27 56
47.1
17,92
1X2 20
49.7
i7.9»
x6i II
8.6
17,92
136 42
0.5
17.93
96 59 45.4
»7.93
136 40
5M
«7.94
92 8 28,6
17.95
78 32
5».7
17.95
137 25
2s,6
17.96
62 25
aM
17,96
33 50
6.2
17.97
44 13
1p7
17.98
148 3»
18.1
17.98
"5 3>
11,0
17.99
47 0
3^,6
18,01
97 57
1,1
18,01
95 35 40t»
18,04
104 17
«5.6
18,04
69 54 30.8
18,04
»55 43 4x»9
1 8,0s
91 56
49.0
18,06
24 3
a»9
18,07
148 45
4*.*
18,08
33 a8
22^
18,08
34 47 434
x8,o8
89 22
54*7
18,09
38 31
n.9
18,09
158 x6
0.7
18,09
114 26
37.5
18,10
107 30
4.3
18,12
X07 30
9.a
18,12
41 16
57.9
l8,X2
lox 59
x8,9
18.13
ISO 48
35.5
18,13
86 22
9.9
1 8, 14
39 30
22,7
18,14
40 21
35.4
18,15
129 S3
22,0
18,17
86 3
16,0
18,19
»34 >5
35.5
x8,i9
27 26
«.7
18,20
134 30
56,6
— 18,21
SecVar.
It
-0,115
0,151
0,198
0,127
0,217
0,316
0,242
0,205
0,241
0,201
0,192
0,242
0,179
0,142
o.»59
0,261
0,216
0,162
0,202
0,199
0,205
0,182
0,278
0,196
0,112
0,254
0,139
0,141
o.»93
0,148
0,285
0,210
0,203
0,203
0,151
0,199
0,255
0,189
0,148
0,149
0,2X9
0,186
0,223
0,122
0,222
Proper
Motion.
+0,03
0,00
+0,03
+0,13
—0,08
-fo,oi
+0,16
-0,04
—0,04
+0,05
—0,04
—0,01
—0,02
+0,22
+0,01
-0,03
+0,02
—0,04
+0,02
+0,18
+0,04
+0,16
+0,09
—0,01
+0,17
+».77
-fo.i2
-0,05
—0,04
+0,02
-0,03
-0,05
-}-o,o6
+0,07
+0,32
4-0,29
+0,04
-0,04
-1-0,18
Logarithms of
•9.7714
-9.794"
-9.6739
-9.7781
•9.3632
+9-4545
+84533
-9-5753
+8.4346
—9.6201
—9.7108
+8.5366
-9.7712
-9-7855
—9.7924
+9.1790
-9.3038
-9.7905
-9.5670
-9.5903
-94951
-9.7463
+9-3406
—9.6221
-9-7579
-f- 9.161 1
-9.7783
—9.7802
—9.6421
-9.7841
-f 9. 3 808
-9-3359
-9-4547
-9-4547
-9.7843
—9.5260
+9.2082
— 9.6629
—9.7818
-9.7817
-8.7896
-9.6646
•8.2201
.9.7576
-8.1847
+9
+9
+9
+9
+8
V
—9.9092
-9.8467
—8.8943
-9.8973
+9-53"
9273
.8134
.0370
.8x36
5242
-9.2498
+9.8191
-9.6177
—9.8718
—9.8079
+9.8836
+9.5872
-9.7870
+9.0942
+8.9429
+9.3464
—94900
+9.9x40
+84856
-9.9154
+9.8870
-9.8763
—9.8695
—7.9880
-9.8486
+9.9232
+9.5722
+9-4340
+9-4341
-9.8318
+9.2736
+9.8972
-9-7579
—9.8438
-9.8387
+9.7642
-8.7952
+9.8013
—9.9061
+9.8037
,2529
.2529
.2530
•*534
•a534
-»534
.2536
.2536
-^539
•1539
.2541
.2542
.2544
.2546
.2548
.2549
.2551
.2556
.2556
.2562
.2563
.2563
.2564
.2567
.2571
.2572
.2572
•a573
•a574
.1574
-»574
.2576
.2581
.2581
.2581
.2584
.2584
.2586
.2587
.2589
.2594
.^597
.2598
.2602
.2602
-9.6541
9.6539
9.6536
9.6521
9.6521
9.6520
9.6513
9.65x3
9-6499
9-6499
9.6490
9.6488
9.6480
9.6472
9.6463
9.6459
9-645 «
9.6432
9.6431
9.6407
9.6403
9.6401
9.6395
9.6385
9.6369
9.6362
9.6361
9.6360
9-6355
9-6353
9.6352
9.6345
9.6323
9.6323
9.6322
9.63 1 1
9.6309
9.6300
9.6297
9.6285
9.6266
9.6249
9.6248
9.6228
•9.6228
2943
2944
2941
2947
2940
2946
• • • •
2948
2945
2950
2949
2951
2952
2956
2953
2954
2958
a955
2957
2959
Tftylor.
66
75
67
ii.2662
iii.2795
ii.2663
68
72
74
77
80
79
78
81
85
86
88
V.3323
1V.X940
▼-33H
ii.2664
iL2665
bane.
ii2666
iii.2798
U.2667
▼-33*5
ii.2668
89
ii.2669
ii.267 X
ii.2672
iii.2800
ii.2670
iL2673
90997x57
9x077158
9x087159
. . . . 17x60
9110
91x27x61
91x67x62
92
90
95
▼.3326
9x14
7163
Various.
G3739
G3738
J 557
R 560
R56X
R562
M92X, J558
R563
G 3746
R564
G3751
B.F 3059
M 922
iil.28o2
ii.2674
ii.2676
9"
93
94
99
98
100
103
105
102
107
104
"5
108
ii.267 5
ii.2677
ii.2678
ii.2679
iii.2804
ii.2680
iiL28o6
iii.2807
91257165
9117
9132
J 559
M 923
G 3760
G3758
G3757
7x64;
7x67
9129
iii.28o8|9X36
ii.2682
ii.268x 9x38
iv.x948
ii.2683 9140
7x71
7172
7173
WX223
A 515
A 5x6
M 924
G 3767
G 3769
J 560
G3777
J56X.R565
349
No.
7831
7831*
7833
^834
7835*
7836
7837*
7838
7839*
7840*
7841
7842
7843
784*
7845
7846
7847*
7848
7849
7850
7851*
7851*
7853
7854
785s
7856
7857
7858
7859
7860
7861
7862
7863
7864
7865
7866*
7867
7868
7869
7870
7871
7872
7873
7874
7875
Constellation.
Octantis
55 Aquarii (
36 Pegasi
Gniia
Aquarii
56 Aquarii
26 Cephei
37 Pegasi
PisdsAust (
57 Aquarii 0"
Tucan« y
17 Piscis Aust |9
38 Pegasi
Gruis
5 Lacerte
Cephei
Cephei
27 Cephei I
58 Aquarii
6 LacertsB
Ursse Minoris ....
Indi
Gruis
Ursse Minoris ....
7 LacertsB a
39 Pegasi
28 Cephei
Lacertse
Cephei
Tucanae
Aquarii
Gruis
60 Aquarii
59 Aquarii u
Aquarii
Aquarii
Gruis
62 Aquarii ij
Gnus v^
6x Aquarii
Cephei
Piscis Aust
Gruis «■«
29 Cephei p
Cephei ■
Mag.
6
4
7
6i
6
6
6
6
5
5
4
6
6
5
6
7
4i
6
5i
5i
6
6
7
4
6
Si
6
6
6
7
6
64
5
7
5i
64
4
6
6|
6
6
6
6
6
Right
Ascension,
Jan. X, 1850.
Annual
Preces.
h m ■
■
22 20 49,8 X
+6,107
21 6^3
3.078
ax 39.25
2.989
»i 43.13
3.614
2X 59.98
3,206
22 14,68
3.aa3
22 16.23
1.918
22 23.00
3.035
22 32,95
3.350
aa 41.37
3.X82
22 47,98
4.139
22 58,06
3r4a9
23 10,67
a,73«
23 x6,64
3.600
»3 18,85
1485
»3 »9.97
a.333
»3 35.57
2,209
23 36,6x
2,209
»3 43.99
3.183
H 1.3 1
+a,575
*4 3345
-3.577
H 43."
+4.704
24 49.07
+3.843
a5 3.50
-3.7x3
as 7.14
+a.44»
25 20,79
2,881
25 31,26
0,546
25 48,65
2,638
26 4,01
0,069
26 8,04
3.945
26 12,32
3.168
26 15,59
3.761
26 18,99
3,092
26 28,91
3.a79
26 55,56
3.07a
27 20,50
3.313
27 32,25
3,676
27 38,91
3.079
a7 43.38
3.53a
a7 43.89
3.H3
a7 51.85
2,299
28 8,27
3402
28 15,27
3.519
28 30,03
0,6x4
22 28 30,89
+a.i33
SecVar.
-0,4420
-0,0053
— 0,001 X
-0,04x7
— 0,0X2X
— o,ox3X
+0,0092
—0,0032
— 0,02 IX
—0,0x08
-0,0945
—0,0267
+0,0083
-0,0403
+0,0x32
+0,0143
+0,0x40
+o,ox4X
—0,0x08
+0,0x2 X
-1.1124
-0,1754
—0,0636
— x,x826
+0,0 X4X
+0,0037
—0,0879
+o,ox X X
—0,1520
-0,0753
— o,oxox
—0,0562
—0,0058
—0,0170
—0,0048
-0,0194
—0.0488
— 0,005 X
— 0,036 X
—0,0x48
+0,0x54
—0,0260
—0,0361
—0,0827
+0.0147
Proper
Motion.
— 0,X02
+0,0x4
+0,010
+0,014
+0,0 XX
+0,004
—0,003
— o,oox
0,000
+0,002
— 0,02X
+0,008
+0,008
+0,0x6
+0,0x8
+0,008
+0,004
+0,006
0,000
+0,076
— 0,002
+0,03 X
+0,0x6
+0,0x5
—0,009
+0,0x0
+0,002
-0,004
+0,005
+0,0x7
+0,003
—0,022
+0,008
+0,0x5
— OjOOX
+0,005
—0,005
+0,060
—0,002
Logarithms of
+9.5229
8.7822
8.7873
8.9322
8.7954
8.7989
9-1471
8.7842
8.8329
8.7923
9.x 229
8.8607
8.8546
8.9273
8.9498
9.0096
9-0557
9-0559
8.7935
8.9x60
9.8762
9.2885
9.0275
9.8875
8.973 X
8.8XX3
9.4688
8.8957
9-5439
9.0703
8.7937
9.0009
8.7869
8.8179
8.787X
8.8293
8.9713
8.7877
8.9x23
8.8 xox
9.0386
8.86x7
8.9x28
9-4714
+9.X028
•9-1874
84454
84477
8.5923
84541
84564
8.8044
84409
8.4889
84474
8.7776
8.5x46
8.5074
8.5796
8.6019
8.6608
8.7064
8.7064
84434
8.5645
9.52x9
8.9334
8.67x9
9.5306
8.6x60
84530
9.X096
8.5350
9.x8x8
8.7079
84309
8.6378
84236
84537
84206
84606
8.60x6
84174
8.54x6
84394
8.6672
84889
8.5393
9.0976
-8.7280
+a7858
04883
0475s
0.5592
0.5059
0.5082
0.2829
04822
0.5250
0.5027
0.6x69
0.5351
04363
0.5563
0.3953
0.3678
0.3442
0.3442
0.5029
+04x08
-0.5535
+0.6725
+0.5847
—0.5698
+0.3875
04595
9.7370
042x3
8.8407
0.5960
0.5008
0.5752
04903
0.5x58
04875
a5203
0.5654
04884
a548o
0.5 xxo
0.36x6
0.5317
0.5477
9.7882
+0.3290
-9.5x56
— 6.9x92
+7-9501
—8.7806
—8.x 693
—8.22x7
+9.X02X
+7.5906
-84875
— 8x>898
—9.07x8
—8.5982
+8.5765
-8.7693
+8.8x35
+8.9x47
+8.9824
+8.9826
-8.0995
+8.7445
+9-8747
—9.2660
—8.9412
+9.886 X
+8.8543
+8.3339
+94592
+8.6947
+9-5371
—9.00x8
-8.0494
— 8.8996
-7.3987
— 8.38x5
— 6.276 X
-84514
—8.8496
-6.9785
-8.7323
-8.3055
+8.9564
—8.59x2
-8.7329
+94629
+9-o4f7
350
No.
7831
783a
7«33
7834
7835
7836
7837
7838
7839
7840
7841
7841
7843
7844
7845
7846
7847
7848
7849
7850
7851
785a
7853
7854
7855
7856
7857
7858
7859
7860
7861
786a
7863
7864
7865
7866
7867
7868
7869
7870
7871
787a
7873
7874
7875
North Polar
Distance,
Annual
Prfioea.
SccVar.
Proper
Motion.
Jan. I, 1850.
^ 1
0 1 u
//
II
u
169 3* 18,9
— x8,ax
-0.374
—0,30
+9-5*3a
90 47 8^
i8,aa
o,z88
—0,05
-9.63x7
81 38 6,1
i8,a4
0,181
+0.01
— 9.690 X
*34 5* 43.»
x8,a4
o,aao
+o,a3
-8.X553
103 40 49,7
i8.a5
0,194
—9.5100
X05 a I a,6
x8,a6
0.194
+0,01
-94900
»5 37 57i4
x8,a6
o,xi6
+0.04
-9.7487
86 19 4a,7
i8,a6
0,183
+0.X3
— 9.66a4
116 50 18,1
i8,a7
o,aoa
+o,xa
-9.303a
101 a6 35,3
i8,a8
o,X9x
—0,08
-9.5361
«5» 45 4.1
x8»a8
o,a48
+o,xa
-f*9<aa3a
za3 6 48,0
i8,a8
o,ao6
+o,oa
-91433
58 II a7,i
i8,a9
0,163
-0,11
- 9.767 X
134 I 5»»4
18,30
o,ax5
-0,03
-8436a
43 3 33.9
18.30
o,X48
— o,ox
-9-7749
36 31 14,1
18,30
0,139
-9.7685
3» ai 44.7
i8,3x
0,13a
— o,ox
-9.76x3
3» ai 5.3
18.3X
o,x3a
-fo,oi
-9.7613
xoi 40 184
18,31
0,189
—0,01
-9-5347
47 38 39.1
18,3a
-o,x53
—0,01
-9-7743
4 39 3.7
J8,34
+o,axi
— 0,01
—9.64x9
x6x 4a a6,o
18,35
-o,a77
+9-393*
»45 4 74
»8.35
— o,aa6
—0,05
+8.9154
4 3» 7.6
18,36
+o,ai8
—0,0a
-9.6391
40 a9 16,0
18,36
-0,143
+0,01
-9.769a
70 3a a9^
18,37
0,169
—0,0a
-9-7347
XI 58 41,8
18,38
0,03a
+o,oa
— 9.6831
50 59 *4.9
«8,39
0,154
-9.7699
10 3 56.7
18,39
0,004
-9.6703
148 39 a5.»
18,40
o,aa9
-fo,ao
+9.0584
xoo aa 50,0
18,40
0,184
+0,03
-9-5505
14a aa 35^
X840
o,ax8
—0,08
+8.6998
9a ao 38,7
1840
0.179
—0,0a
— 9.6ao5
III a8 a6,5
18,41
0,190
+0,10
-9-41*5
90 xo 35,7
18,4a
0,177
+o,a6
-9.6363
1x4 45 50^
18,44
0,190
-9.3604
139 4 46.0
1845
o,aix
+o,oa
+8.0899
90 53 ao,9
1845
0,176
+0,05
— 9.63xa
131 ax 13,7
1845
o,aoa
+0,08
— 8.8a48
X08 13 56,9
18,45
0,185
-fo,ox
—9.46x8
34 9 >.a
18,46
0,131
+0,01
-9-7539
laa a6 X4,6
18,47
0,194
+0,05
-9-1959
13X ax 47,3
18,47
o,aox
4-0,08
—8.8338
" 56 44.5
18,48
0,035
+0.03
— 9.67aa
a8 59 47,6
-18,48
— o,xai
-9.7406
Logarithms of
+9.9507
+8.0953
-9.xax5
+9.8o7a
+9-33*9
+9.38ao
-9-9143
—8.7658
+9.6x41
+9-*57*
+9.9086
+9.6973
—9.68x9
+ 9.80a X
— 9.8a39
—9.8654
— 9.887 X
— 9.887X
+9.a665
-9.789a
-9.9598
+9.9388
+9-875*
— 9.9603
— 9.84a8
-9.4845
-9-95*4
— 9.76xa
-9-9557
+9.8940
+9.ai83
+9.8614
+8.5744
+9-5*64
+7-45**
+9-5856
+9.84ao
+8.X546
+9-7838
+9-459*
-9.88x7
+9-6936
+9-7843
-9.9549
—9.9063
.a6oa
.a6o5
.a6o9
.a6io
.a6xa
.a6x5
.a6x5
.a6x6
.a6x7
.a6x9
.a6x9
.a6ai
.a6a3
.a6a3
.a6a4
.a6a5
.a6a6
.a6a6
.a6a7
.a630
.a634
.a636
.a636
.a638
.a639
.a64x
.264a
.a645
-*647
•*647
.2648
.a648
.a649
.a65o
.a654
•*657
•*659
.a66o
.a66o
.a66o
.a66x
.3664
.a665
.3667
.a667
d'
I
n
-9.62a6
9.6a 14
9.6192
9.6x89
9.6x77
9.6167
9.6x66
9.6 16 X
9.6x54
9.6x48
9.6x44
9.6137
9.6ia8
9.6xa4
9.6 xaa
9.6x14
9.6XX0
9.6 xxo
9.6x05
9.609a
9.6069
9.606a
9.6058
9.6048
9.6045
9.6035
9.6oa8
9.60x5
9.6004
9.600X
9-5998
9.5996
9-5993
9.5986
9.5966
9-5948
9-5939
9-5934
9-5931
95931
9-59*5
9-5913
9-5907
9.5896
9-5896
a96o
a96a
a96i
2963
a969
*965
• • • «
a966
1964
a968
a97o
197*
*973
2967
297 X
XXI
1x6
Taylor.
112684
iii.28xc
iia685
1x7 ii.a686
xa8 iu.a8i3
xax ii.a687
1x8 iii.a8i2
xaa
iLa688
ia3 ii.a689
xa9 iiLa8i4
.... V.3330
X3a iii.a8i5
134 iii.a8i7
135 ii.a69i
130 .ii.a690
136 iiLa8x9
2993 165 iii.a8ax
*997
a975
2974
a98o
*977
a976
....jv.333a
X67 iii.a8a3
X4X ii.a69a
X40 11.2693
X50 iii.a822
14*
X44
143
V.3333
iLa694
v-3334
ii.a695
il.a696
X45 U.a697
»979
• • . •
*978
a988
▼•3335
X5X |ii.a698
X47 iii.28a4
X49 ii.a699
X56 iii.a8a6
X53 iii.a8a5
X5a Iil.a8a7
x68 iii.a83i
9122
9149
9160
BrU.
bane.
717c
7175
91537174
91627x76
9x617x77
9158
9x64
7179
Varioiu.
M 92 5,1562
R566
Wx2a6
B.F 3073
M9a6,J563
R567
J 564
G3789
Airy(C)
M 9a7
B.H 484
G38a4
9x707180
9173
G3804
G 3814
Wia3i
7181
91787182
9x8x'7i83
J 565
W 1233
B.F 309 1
M928,J566
91847185
91837184
G3816
G 3823
3SI
No.
7876
7877
7878
7879*
7880
7881
7882
7883
7884
7885
7886
7887*
7888
7889
7890
7891
7891
7893
7894
7895
7896*
7897
7898*
7899
79C0
79c I
7901
7903
7904
7905
7906
7907
7908
7909"
7910
7911
7912
7913
79 »4
7915"
7916
79»7
7918
7919
7920
ConstellatioD.
Cephd
Gniis
Cephd
Lacerts
8 Lacertae
Cephei
Lacertae
Gruis
63 Aquarii x
Indi
Octantis /3
Gruis
9 Lacertae
Tucanae
64 Aquarii
Piscis Auit
Aquarii
40 Pegasi
Lacertae
Piscis Aust
31 Cephei
Aquarii
18 Piscis Aust f
Aquarii
41 Pegasi
10 Lacertae
30 Cephei
Gruis
Gruis |3
Gruis
1 1 Lacertae
Cephei
42 Pegasi 5
19 Piscis Aust
Tucanas
Tucanae
Pegasi
Lacertae
43 Pegasi 0
12 Lacertae
Gruis 0
Lacertae
65 Aquarii
Aquarii
Aquarii
Mag.
6
S\
6i
6
5i
6
6
6
7
5
6i
54
6
6i
6|
8i
6
64
6
5
7
4
74
6
5
6
3
6
54
6
3
6
6
6
6
6i
5
54
54
54
7
7
7
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
h m ■
■
22 28 42,15
+ 1,710
29 1,66
3.634
29 3,07
1,681
29 11,02
».655
29 12,01
a.655
29 38,10
1,091
»9 39.85
a.474
29 50,63
3.762
29 59,29
3."5
30 8,58
4.365
30 21,23
6.775
30 59.5*
3.682
3 1 13.H
».45»
3x »3»34
3.885
3« aM3
3.^67
31 22,76
3.35>
3« 34."
3.190
31 37,36
2,900
31 48,25
».579
31 59,68
3.377
3* 3.41
1.447
32 12,87
3.160
32 21,11
3.334
32 23,11
3.135
32 31,27
2,900
32 31.88
1.678
33 »c,69
2,110
33 38.09
3.617
33 4»."
3,610
33 53.35
3.561
33 56.67
2,605
33 58.39
1,292
33 58.9»
2.984
34 1.03
3.355
34 47.58
3.960
34 28,28
4,104
34 31.61
».95»
34 37."
a. 597
34 43.16
2,806
34 45.73
2,671
34 47.»5
3.5"
34 53.73
2,652
35 7.57
3.164
35 ".56
3.H8
22 35 22,57
+3.138
SecVar.
Proper
Motion.
a
•
+0,0035
■
+0,025
+9-1362
—0,0456
-0,025
8.9590
+0,0024
+0,030
9.2465
+0,0116
—0,001
8.8975
+0,0116
— C,002
8.8975
-0,0354
+0,030
9.3893
+0,0150
8.9749
—0,0586
+0,015
9.0147
—0,0070
—0,001
8.7912
-0.1335
9.2249
—0,6890
—0,087
9.6552
—0,0512
+0,009
8.9856
+0,0156
+ 0,004
8.9895
—0,0728
+0,007
9.0687
—0,0101
+0,001
8.7984
—0,0227
— 0,001
8.8492
—0,0116
8.8027
+0,0038
0,000
8.8145
+0,0139
—0,005
8.9370
—0,0248
—0,003
8.8600
—0,0097
+0.039
9.3219
—0,0098
+0,005
8.7981
—0,0217
+0,004
8.8447
—0,0082
—0,005
8.7949
+ 0,0040
+0,003
8.8156
+0,0118
— 0,001
8.8966
+0,0157
+0,004
9.1322
—0,0462
—0,020
8.9666
-0,0456
+0,016
8.9641
-0,0412
+0,030
8.9433
+0,0140
+0,010
8.9320
—0,0204
9.3682
+0,0002
+0,006
8.7993
-0,0235
+0.003
8.8557
-0,0845
9.1111
—0,1029
—0,072
9.1628
+0,0018
-0,005
8.8056
+0,0143
+0,001
8.9378
+0,0081
+0,003
8.8493
+0,0125
+0,001
8.9054
—0,0368
+0,005
8.9234
+0,0130
8.9139
— 0,0100
+0,002
8.8013
—0,0091
—0,007
8.7990
—0,0085
+0,007
+8.7979
Logarithms of
-8.861 1
8.5814
8.8688
8.5191
8.5190
9.0085
8.5939
8.6328
84085
8.8413
9.2706
8.5975
8.6001
8.6794
84082
84590
84115
84229
8.5445
84664
8.9280
8.4033
84492
8.3992
84191
8.5001
8.7312
8.5641
8.5612
8.5393
8.5277
8.9637
8.3948
84510
8.7039
8.7556
8.3980
8.5297
8.4407
84965
8.
8.
8
+0.2329
0.5604
0.2256
04240
0.4340
0.0379
0.3934
0.5755
04935
0.6400
0.8309
0.5661
0.3895
0.5894
0.5006
0.5252
0.5038
04624
04115
a5285
0.1605
04997
a 52 30
04962
04624
04278
0.3H3
0.5583
0.5576
o.55»7
04159
0.1x13
04748
0.5257
0.5977
+9.2075
—8.8265
+9.2184
+8.6950
+8.6951
+9.3752
+8.8546
-8.9197
-7.73*5
-9.1935
-9.6512
—8.8722
+8.8786
—8.9981
—8.0713
-8.5361
—8.1673
+8.3215
+8.7819
-8.5772
+9.3022
-8.Q438
-8.5138
-7.8997
+8.3260
+8.6885
+9.0813
-8.8376
—8.8328
-8.7930
+8.7697
+9-35»3
+8.0411
-8.5566
-9.0541
0.6132 —9,1192
04701 +8.181 1
04145 +8.78x3
04482 +8.5284
04267
8.5144 0.5454
"5043 04236
,3904 0.5002
..3877 04980
8.3856 ' +04967
+8.7084
—8.7506
+8.7288
-8.0775
—7.9979
-7'94«3
352
No.
7876
7877
7878
7879
7880
7881
7882
7883
7884
7885
7886
7887
7888
7889
7890
7891
7892
7893
7894
789s
7896
7897
7898
7899
7900
7901
7902
7903
7904
7905
7906
7907
7908
7909
7910
7911
7912
79«3
79»4
79*5
7916
7917
7918
7919
7920
North Polar
Distance,
Jan. 1, 1850.
20 51 40,3
137 29 9,3
20 23 59,0
5» 8 53.4
51 8 27,9
14 32 44,1
40 42 18,7
143 28 11,2
95 o 0,6
158 27 50,5
17a 9 SZfi
140 22 25,2
39 n 40.5
148 12 7,2
100 48 22,4
119 5 S9,o
103 23 10,7
71 15 8,2
45 35 45»8
121 25 50,1
17 8 4.4
ICO 8 32,9
"7 49 *7,9
97 18 47.a
71 5 5».5
5* 43 44.6
27 II 39»3
137 58 46,2
137 40 1,8
135 2 3,0
46 30 19,9
15 24 30,9
79 57 0.7
120 8 37,5
151 16 19,9
154 44. 28,4
76 15 53.8
45 46 »8,5
61 28 25»o
50 33 27,0
Z32 iz 40,0
49 14 12,6
100 53 11,3
99 5 43.6
97 59 5a.8
Annual
Pieces.
II
8.49
8,50
8,50
8,50
8,50
8,5a
8,5»
8,52
8.53
8.53
8.54
8,56
8,57
8,57
8,57
8,57
8,58
8.58
8,59
8,59
8,60
8,60
8,61
8.61
8,61
8,61
8,64
8,65
8,65
8,66
8,66
8,66
8,66
8,66
8.67
8,68
8,68
8,68
8,68
8,68
8,68
8,69
8,70
8,70
8,70
SecVar.
-0,097
0,205
0,095
0,149
0,149
0,06 z
0,139
0,210
0,174
o.a43
0,377
0,203
0.135
0,214
0,174
0,184
o,x75
0,159
0,141
0,185
0,079
0,172
0,182
0,171
0,158
0,146
0,114
0,194
0,194
0,191
0,139
0,069
0,160
0,179
0,211
0,218
0,157
0,138
0,149
0,142
0,186
0,140
0,167
0,166
0,165
Proper
Motion.
If
—0,23
+0,18
—0,11
+0,27
+0,02
—0,11
+0,19
+0,09
+0,01
—0,11
+0,08
+0,08
—0,02
—0,62
+0,07
+0,07
+0,23
—0,06
+0,11
-|-0,02
+0,08
—0,04
— 0,02
-|-0,02
4-0,33
+0,05
+0,05
— 0,02
—0,02
4-0.09
+0,24
+0,01
4-0,04
4-0,01
4-0,01
4-0,17
-0,05
4-0,11
4-0,01
Logarithms of
-9-7135
--7.9191
—9.7106
-9.7635
-9.7634
—9.6820
-9.7590
+8.6964
—9.6009
+9.2925
4-9-5031
+8.1732
-9-7536
+8.9657
-9-9351
+9.8324
-9.9367
-9.7625
-9.7625
-9.9512
-9.8451
+9.8705
+8.9059
4-9-9343
+9.9618
+9.8530
-9-8557
+9.8959
-9.5510 +9-^397
—9.2918
-9.5252
-9.7258
-9-7579
—9.2428
—9.6863
-9.5580
-9.3214
-9.5831
-9.7253
-9.7569
—9.7216
-8.2330
-8.3075
-8.6730
-9-7537
—9,6709
—9.6914
—9.2817
+9.0461
+9.1599
—9.7060
—9.7520
-9-74+a
-9.7528
—8.8893
-9-75*5
-9-5536
-9.5697
-9.5792
+9.6536
4-9-3 3 H
-9-4739
—9.8119
+9.6844
-9-9475
+9.2131
4-9-6365
+9.0723
-9^.780
-9-7595
-9.9173
+9.8393
+9.8372
+9.8183
—9.8064
-9.9528
—9.2105
+9.6695
+9.9120
4-9-9*54
-9-3446
—9.8127
—9.6482
—9.7722
+9.7964
—9.7842
4-9-*457
+9.1684
+9.1132
d'
1.2668
-9-
1.2671
9-
1.2671
9-
1.2672
9-
1.2672
9-
1.2676
9-
1.2676
9-
1.2677
9-
1.2678
9-
1.2680
9-
1.2681
9-
1.2686
9-
1.2688
9-
1.2688
9-
1.2689
9-
1.2689
9-
1.2691
9-
Z.2691
9-
1.2692
9-
1.2694
9-
1.2694
9-
1.2696
9-
1.2697
9-
1.2697
9-
1.2698
9-
1.2698
9-
1.2704
9-
1.2706
9-
1.2707
9-
1.2708
9-
1.2709
9-
1.2709
9-
1.2709
9-
1.2709
9-
I.27I2
9-
1.2713
9-
1.2713
9-
1.2714
9-
1.2714
9-
1.2715
9-
1.2715
9-
1.2716
9-
1.2717
9-
Z.2718
9-
1.2719
-9-
-9.5887
.5873
.5872
.5866
.5865
•5845
.5844
.5836
.5829
.5822
.5812
•5783
.5772
.5772
•5765
•5765
•5756
•5753
'5745
.5736
■5733
■57*6
•5719
.5718
.5711
57"
.5672
.5658
.5656
.5646
•5643
.5642
.5642
.5640
.5619
.5618
.5615
.5611
.5606
.5604
•5603
5597
.5586
•5583
•5574
2987
2984
I
2981
2982
2983
2985
2994
• . • .
2986
• • •
989
2990
996
*995
2992
2991
2999
3002
2998
• • • •
163
164
166
173
170
174
177
172
185
176
175
178
180
181
190
192
189
187
>95
Tft/Ior.
iy.1963
iii.2833
9186
Bria.
bftoe.
{
B
{
V.3336 9189 7187
ii.2701
ii.27009165
v-3337
iii.a835
▼.3338
11.2702
9200
9198
7186
7188
7189
▼.33399*047190
11.2703
iii.2837
iiL2836'9205 7192
U.2707
iL2704
ii.2705
iiL2838
ii.2706
9206
iiL284o
iL2709
V.3341
7x93
Variotti.
G3826
^ P 1032
R569
' G 3827
P 1033
{
G3834
G 3829
M 929
R571
J 567,R57o
92107195
iL27o8 92ii 7194
▼.334292157196
iiL2843
1L2710
iiL2842
iii2844
197 )iii.2846
196
199
«93
198
200
201
U.2711
iii.2847
iii.2845
11.2712
ii.2713
iii.2848
9213
9212
9218
7197
7198
7x99
A 522
G3841
M 930
J 568
M931
J569.R57*
G 3857
B.A.C.
(2Y)
B.F 3 103
G3855
G3856
G3858
M 932
B.F 3106
M934
353
No.
ConsteUation.
7921
7922
79*3
7924
79*5
7926
7927
7928
7929
7930
7931
7932
7933
7934*
7935
7936
7937
7938
7939
7940*
794X
7942
7943
7944
7945
7946
7947
7948
7949
7950
7951
795»
7953*
7954
7955
7956
7957*
7958
7959
7960*
7961
7962
7963
7964
7965
354
67 Aquarii
66 Aquarii g^
44 P«g«»i ^
Octantis
Gmis 19
Gruis
Indi
Octantis ..
Gruis . . . .
20 Piftds Aust.
Lacertc
13 Lacertae
Tucanae.
Gruis .
Aquarii.
Gruis .
45 Pcgasi .
Indi . . .
Tucanae.
Indi . .
Cephei
.Tucanae
46 Pegasi £
Gruis • •
47 Pegasi ^
Gruis e
68 Aquarii ^
Lacertae
69 Aquarii T^
Lacertae
Aquarii
70 Aquarii
Cephei
71 Aquarii T^
Tucanae
Tucanae
Gruis
48 Pegasi ft
72 Aquarii
21 Piscis Aust
Cephei .
14 Lacertae
Cephei .
Pegasi .
Indi ...
Mag.
6
6*
3
6
5
6
6*
6
6
6
6
6
6
6*
7*
6
6
6
6
6
6
6
5
6
4i
4
6
5i
6
6i
74
6
6
54
6
6
6
4
7
6
5
6
6
84
54
Right
Ascension,
Jan. 1, 1850.
h m ■
22 35 24,07
35 30.63
35 58.67
36 0,05
36 23.50
36 48,08
36 49.57
37 1.49
37 5.58
37 Z8,20
37 19."
37 »4.6i
37 24.98
37 26,11
37 *7.87
37 49.64
38 io,S9
38 35.08
38 36,"
38 40,33
38 58,3*
38 59.46
39 ia,o2
39 14.84
39 18,66
39 »8,o4
39 *9.37
39 30,81
39 44.65
39 48,»5
40 6,15
40 36,43
41 25.83
41 38,75
42 16,79
42 22,65
42 29,27
42 46,05
42 56,95
43 4.05
43 34.66
43 36.44-
43 53.93
43 56,04
22 44 7,14
Annual
Preces.
+3.^36
3.24a
2,800
6,066
3.734
3.586
4.394
5,268
3,630
3.301
2,693
2,660
4.H7
3,642
3.«57
3.587
2,914
4.435
3.963
4.474
0,272
4,041
2,978
3.444
2,877
3.662
3.24a
2,630
3.192
2,605
3,"i
3,162
2,360
3,x86
3.862
3.981
3.442
2,876
3.133
3.328
2443
' 2,688
2,004
2,969
+4.324
Sec. Var.
—0,0084
—0,0154
4-0,0086
*o,5i84
—0,0599
~ 0,0448
-0,1491
-0,3193
—0,0493
— 0,0200
4-0,0126
+0,0136
—0,1129
—0,0507
—0,0097
-0,0453
+0,0042
-0,1595
—0,0892
—0,1661
-0,1435
—0,1001
+0,0011
—0,0325
+0,0061
—0,0540
—0,0158
+0,0150
—0,0122
+0,0157
—0,0067
—0,0101
+0,0198
—0,0119
—0,0800
- 0,0960
-0,0333
+0,0068
—0,0082
—0,0233
+0,0199
+0,0145
+0,0171
+0,0022
—0,1518
Proper
Motion.
■
0,000
+0,001
+0,005
—0,087
—0,003
—0,018
+0,012
+0,005
—0,007
+0,004
+0,001
—0,007
+0,008
—0,001
—0,008
+0,001
+0,039
—0,022
+0,015
—0,0x5
+0,006
+0,004
—0,006
+0,002
+0,019
—0,009
+0,006
+0,001
+0,071
-o,oz6
+0,018
+0,012
—0,009
+0,001
+0,003
Logarithms of
a
—0,049
+8.7976
8.8197
8.8541
9-5955
9.0282
8.9636
9.2661
9.4712
8.9847
8.8414
8.9026
8.9175
9.1918
8.9912
8.8024
8.9676
8.8189
9.2873
9.131a
9.2987
9-5835
9.1624
8.8050
8.9059
8.8317
9.0082
8.8247
8.9379
8.81x5
8.9505
8.7986
8.8059
9.0700
8.8x19
9.1085
9.1564
8.9140
8.8374
8.8033
8^629
9.0419
8.9226
9.2217
8.8zix
+9.2842
•8.3852
84066
84384
9.1797
8.6101
8.5432
8.8456
9.0496
8.5626
84181
84792
84937
8.7679
8.5672
8.3782
8.5413
8.3906
8.8567
8.7005
8.8675
9.1506
8.7293
8.3708
84714
8.3968
8.5724
8.3^87
8.5018
8.3740
8.5128
8.3591
8.3634
8.6225
8.3631
8.6559
8.7033
84602
8.3819
8.3467
84056
8.5814
84620
8.7593
8.34«5
-8.8204
+04964
0.5109
04472
a7829
0.5722
0.5546
0.6428
0.7217
0.5599
0.5x87
04302
04249
0.6178
0.5613
04993
0.5547
04644
0.6469
0.5980
0,6507
9-4351
0.6065
04739
0.5371
0.4589
0.5637
0.5108
04200
0.5041
04159
04928
04999
0.3729
0.503a
0.5869
0.6000
0.5368
04587
04960
0.522a
0.3879
04295
0.3019
04726
♦+0.6359
—7.9272
-8.3456
+8.5456
-9.5900
-8.9377
—8.8301
-9.2398
-9.4613
—8.8674
—84836
+8.6984
+8.734*
-9.1537
— 8.8784
—8.0602
-8.8368
+8.3221
-9.2635
-9.0791
—9.2761
+9-5776
—9.1179
+8.101 1
-8.7049
+84196
-8.9054
-8.3668
+8.7777
— 8.2201
+8.8032
-7.7395
—8.0998
+8.9969
—8.2070
—9.0489
— 9. 1 100
—8.7216
+84435
-7.9524
-8.5662
+8.9558
+8.7409
+9.1882
+8.1687
-9.2595
North Polar
No. Distance,
Jan. I, 1350.
O / M
79x1 97 44 45,1
7922 109 36 50,6
7923 60 33 42,5
7924 170 54 39,0
7925 144. 17 18.3
7926 137 19 59.«
7927 160 15 45,8
7928 167 50 17,8
7929 139 45 50,3
7930 X16 I 24,2
7931 5> 19 9.a
7932 48 58 0,8
7933 »S6 »i 8,5
7934 140 »7 37»3
7935 100 25 52,1
7936 137 43 36.7
7937 71 as »»»»
7938 161 II 2,9
7939 '5* a8 43»5
7940 161 41 2,6
7941 9 ^3 33.7
7942 154 30 3Xfa
7943 78 35 38^
7944 129 o 29^
7945 ^7 13 194
7946 14a 6 14,5
7947 "o *3 39»*
7948 46 14 38.8
7949 '°4 50 44.7
7950 44 34 a3.9
7951 95 o 23,9
7952 loi 20 45,7
7953 3* 18 25,0
7954 »04 la 57,2
7955 »50 40 37,5
7956 »53 58 59»9
7957 "9 5^ 59»*
7958 66 II 19,7
7959 98 6 12,9
7960 120 19 48,0
7961 34 53 3J»3
7962 48 50 22,9
7963 22 13 34,9
7964 76 49 55»5
7965 160 52 17,3
Annual
Preoes.
8,70
8,71
8,72
8,7a
8.74
8.75
8,75
8,76
8,76
8,76
8.76
8,77
8,77
8,77
8.77
8,78
8.79
8,80
8,80
8,81
8,81
8.82
8,82
8,82
8.83
8.83
8,83
8,83
8,84
8,84
8.85
8,86
8,89
8,89
8,91
8,92
8,92
8.93
8,93
8.94
8.95
8.95
8,96
8,96
8,97
SecVar.
—0,165
0,170
0,146
0,317
0,194
0,186
0,228
0,272
0,187
0,170
0,139
o,»37
0,213
0,187
0,162
0,184
0,149
0,225
0,201
0,227
0,0x4
0,204
0,150
0,173
0,145
0,184
0,163
0,132
0,160
0,130
o.»55
o,»57
0,116
0,156
0,187
0,193
0,167
0,139
0,151
0,160
0,117
0,128
0,095
0,141
—0,205
Proper
Motion.
II
—0,05
-fo,o5
+0,01
—0,19
-f-0,26
+0,05
—0,24
—0,19
—0,11
—0,10
—0,02
+0,64
+0,18
—0,04
+0,02
—0,10
+ 1,55
—0,02
+0,43
+0,02
—0,02
0,00
+0,20
—0^1
+0,07
+0,30
-0,04
—0,07
—0,01
4-0,50
+0,41
0,00
+0,02
-f*0,02
—0,03
0,00
—0,25
Logarithms of
-9.58x4
-94.591
-9.7436
4-9-4553
+8.561 1
—8.5185
+9.2730
+94062
—8.0043
-9-3713
-9.7477
-9-7473
+9.1729
-7.6435
-9-5599
-8.5079
-9.7183
+9.2769
+9.0330
+9.2867
-9.6153
+9.0993
-9.6935
—9.0792
— 9.7272
+7.6990
-9-4577
-9.7414
—9.5206
-9-7394
—9.6048
-9-5547
-9.7127
-9.5278
+ 8.8893
+9.0346
-9.0777
-9.7247
-9.5833
-9.3187
—9.7132
-9-7340
— 9.6684
-9.6962
+9.2172
V
•f9-0993
+9-4957
—9.6617
+9.9647
+9.8800
+9.8372
+9-9445
+9.9610
+9-8537
+9.6133
—9.7670
—9.7884
+9-9331
+9.8584
+9.2290
+9.8407
-9-4749
+9.9482
+9.9199
+9-9495
—9.9664
+9.9278
—9.2686
+9-7714
—9.5604
+9.8698
+9.5148
— 9,8125
+9.3814
—9.8256
+8.9139
+9.2673
— 9.9009
+9-3693
+9.9150
+9.9282
+9.7823
—9.5809
+9.1241
+9.6783
—9.8893
-9-7938
—9.9421
-9.3332
+9.9511
.2719
.2720
.2724
.2724
.2727
.2730
.2730
.2731
.2732
•1733
.2733
.2734
.2734
.2734
.a734
.2737
.2739
.2742
.2742
-1743
-1745
-*745
.2747
•»747
.2747
.2748
.2749
.2749
.2750
.2751
•a753
.2756
.2762
.2763
.2768
.2768
.2769
.2771
.2772
.»773
.2776
.2776
.2778
.2779
.2780
•9-5573
9-5567
9-5544
9-5543
9.5524
9-5504
9.5502
9.5492
9-5489
9.5478
9.5478
9-5473
9-5473
9.5472
9-5470
9-545»
9-5434
9-5414
9-54n
9.5409
9-5394
9-5393
9.5382
9.5380
9-5376
9.5368
9-5367
9.5366
9-5354
9-535»
9-5335
9.5309
9-5*65
9.5254
9-5"o
9.5215
9.5209
9-5»94
9.5184
9-5177
9.5150
9.5148
9.5132
9.5130
-9.5120
3001
3000
3003
3004
3005
3006
3008
3010
3007
3009
301 X
3012
30x4]
3013
3016
3015
3018
202
203
205
207
Taylor.
11.2714
ii.2715
iL27l6
v-3343
V.33449229
▼•3345
11.2718
9220
9216
9231
9236
211 iii.2851
209
212
V.3346
1112850
▼•3347
ii.2719
215
217
216
218
222
219
223
225
227
231
230
229
233
11.2720
▼•3348
iL2722
ii.2721
ii.2723
11.2724
iv.1977
iiL2852
ii.2725
ii.2726
▼•3349
9202
9223
9227
9*33
9*37
9*30
9238
9232
9*40
9251
9*49
9267
9268
9*75
iu.2855
ii.2727
1112856
iil.28549281
Bm-
baae.
7201
7203
7204
• • • •
7202
7205
7266
7207
7208
7209
Vaiioos.
7210
7211
7212
iu.2858
7213
7214
7*15
7216
92767217
M935
J 570
R574
R573
G3869
R575
M 936
R576
G3887
R577
J 571
G3882
M937
G3884
A 5*7
G 3892
M938
.(2Y2)
M939
G 3900
G 3904
A 528
355
No.
7966
7967
7968
7969
7970
7971
7971
7973"
7974
7975
7976
7977*
7978
7979
7980
7981
798a
7983
7984
7985
7986
7987
7988
7989
7990
7991*
799a
7993
7994
7995"
7996*
7997
7998
7999"*
8000
8001
800a
8003
8004
8005
8006*
8007
8008
8009
8010
356
Constellatioo.
aa Piscis Aust y
3a Cephei 1
Gruu
Gniia r'
73 Aquarii A
49 Pegaai v
15 Lacertae
Cephei
74 Aquarii
Pegaai
75 Aquarii
Piscium
Lacerte
Gruis r«
76 Aquarii ^
78 Aquarii
77 Aquarii
Lacertae
Lacertae
I PLscium
Aquarii
a3 Piacis Aust ^
50 Pegaai p
Tncanae
Cephei
Gruis
a4 Piscia Aust a
Aquarii
16 Lacertae
Lacertae
Piscium
5 1 Pegasi
Piacis Aust
Lacerts
Gruis
Pegasi
Aquarii
5a Pegasi
Aquarii
a Piscium
Tucanae
Aquarii
Gruis C
Gruis
Aquarii
Mag.
5
4
6
6
4
5i
5i
5
6
6
7
7*
6
6
3
6
6
6
6
6
7
Si
5i
6
Si
6
I
7i
6
6i
6
6
6i
6
6i
7
6
6
7
61
6i
6
5
6
Right
Ascension,
Jan. I, 1850.
h m ■
aa 44 10,71
44 ai,ao
44 30.65
44 43.8 X
44 47.16
44 48,24
45 16,89
45 31.53
45 34*67
45 39.46
46 ia,5a
46 ia,77
46 ao46
46 30.33
46 41.11
46 45.46
46 48,95
46 58,11
47 14.24
47 19.07
47 24.17
47 37.74
47 40,80
47 51.02
47 55.55
48 5.56
49 »o,77
49 31.06
49 33.16
49 5*.oi
49 54.05
o 6,04
o 13,19
o a7,ia
o 36,59
0 59,06
1 a3,67
I 41,64
1 42,15
I 46,a7
1 48,30
I 58,48
a 0,19
a 17,08
aa ca 39,73
Annual
Preces.
+3.360
2,124
3.518
3.574
3.134
3.00a
2,678
2,304
3.165
2,948
3.168
3.063
2,724
3.560
3,196
3.130
3.200
a,667
2,726
3.069
3.113
3.344
3.012
+3.738
—0,01a
+ 3.541
3.309
3,110
2,721
a,6o8
3.049
».9»5
3.365
a, 639
3.483
3,011
3.301
a.995
3,168
3.070
3.729
3.261
3,600
3.565
+ 3.137
Sec. Var.
—0,0364
+0,0197
—0,0416
-0,0478
—0,0083
+0,0003
+0.0153
+o,oai5
—0,0105
+0,0035
—0,0108
-0,0034
+0,0141
-0,047a
—0,0130
— 0,008 1
-0,0133
+o,oi6a
+0,0143
—0,0038
—0,0068
—0,0358
0,0000
—0,0695
—0,3170
—0,04.63
—0,0331
—0,0066
+0,0153
+0,0191
—0,0033
+0,0057
—0,0386
+0,0188
—0,0413
+0,0004
—0,0338
+0,0016
—0,0113
-0,0035
—0,0731
—0,0193
-0,0556
-0,0515
—0,0087
Proper
Motion.
+0,001
—0,010
—0,011
—0,011
—0,001
+0,041
+0,015
+0,004
—0,001
+0,008
—0,059
—0,001
0,000
—0,017
+0,007
+0,006
+0,004
+0,008
+0,006
+0,036
—0,003
—0,001
+0,019
+0,003
—0,004
+0,019
+0,004
+0,018
+0,008
-0,033
+0,013
+0,010
—0,009
—0,004
Logarithms of
a
+8.8794
9.1806
8.9577
8.9865
8.8048
8.8055
8.9339
9.1136
8.8109
8.8179
8.8133
8.801 X
8.9139
8.9866
8.8198
8.8056
8.8309
8.9443
8.9147
8.80x7
8.8040
8.8800
8.806a
9.080a
9.6783
8.9831
8.867a
8.8051
8.9340
8.9857
8.8039
8.8303
8.8973
8.9771
8.96x8
8.8088
8.8678
8.8x33
8.8173
8.8044
9.0956
8.8507
9.0307
9.0130
+8.8 1 10
— 84153 +0.5363 —8.6333
8.7154 0.3371 +9.1394
84915 0.5463 —8.814a
8.5x90 0.5531 —8.8669
8.3369 04961 —7.9681
8.3375 04774 +8.0017
84619 04378 +8.7637
8.641 1 0.3634 +9.0550
8.3380 a5oo3 —8.1433
8.3446 04695 +8.3595
8.3355 0.5008 —8.1658
8.3343 04861 +7.0633
84353 04353 +8.7153
8.5079 0.5515 —8.8661
8.3400 0.5046 —8.3763
8.3353 04955 -7.9491
8.3403 .0.5051 —8.3885
84636 04360 +8.7856
843x4 04355 +8.7189
8.3179 04870 +64683
8.3x96 04933 —7.8075
8.3941 0.5343 —8.6300
8.3300 04789 +7.9507
8.5939 +0.5737 — 9.C096
9.X905 —8.0683 +9.6744
8.4943 +0.5492 -8.8593
8.3703 0.5197 -.8.57x6
8.3070 04938 —7.7953
84357 04348 +8.7393
84853 04x64 +8.863X
8.3033 04843 +7.5340
8.3384 04661 +8.3636
8-3945 . 0.5370 —8.6698
84738 04197 +8.8474
84565 0.5430 —8.8x87
8.30x0 04787 +7.98x6
8.3573 0.5x86 —8.5703
8.3997 04764 +8.0901
8.3045 0.5007 —8.1970
8.39x3 0487 X +6.3556
8.5833 0.5716 —9.0397
8.3363 0.5x34 —84930
8.5x60 0.5563 —8.9363
84964 0.5530 —8.9080
—8.3930 +04965 —8.0369
7971
297*
7973
7974
7975
797^
7977
7978
7979
7980
798 1
7981
7983
7984
7985
7986
7987
7988
7989
7990
799>
7991
7993
7994
7995
7996
7997
7998
7999
8000
8001
8001
8003
8004
8005
8006
8007
8008
8009
8010
North Polar
Difltance,
Jan. 1, 1850.
Annual
Preces.
SccVar.
Proper
Motion.
0 # /#
It
u
$t
123 4X> 7,9
-18,97
-0,159
-0,05
»4 35 15.1
18,97
0,100
+0,12
135 56 a4,x
18,98
0,166
-0,34
139 13 29,0
18,98
0,168
+0,41
98 aa 34,a
18,99
0,147
—0,06
80 57 39,8
18,99
0,141
—0,06
47 »9 »»o
19,00
0,125
—0,01
»9 5 59»3
19,01
0,107
—0,07
loa a4 43.7
19,01
0,147
-0,03
73 57 ".»
19,01
0,137
+0,01
loa 59 2,8
19,02
0,146
-0,03
88 57 7,9
19,02
0,141
50 37 43.3
19.03
0,126
»39 J5 54.J
19,03
0,164
-0,09
106 37 x,o
19,04
0.147
—0,02
97 59 58,0
i9.<H
0,143
—0,02
107 3 57.7
19,04
0,147
+0,07
46 a 51,0
19.05
0,122
50 as ai4
19.05
0,124
89 44 3.5
19,06
0,140
+0,03
95 47 8,1
19,06
0,141
+0,02
X23 ao ai,a
19,06
0,151
—0,10
81 58 58,3
19,07
0,136
-0,05
148 II 46,7
19,07
-0,169
7 38 3^,0
19,07
+0,001
-0,07
»38 45 35.1
19,08
-0,159
lao 24 55,8
19,11
0,146
+0,15
95 36 38,6
19,11
0,137
+0,01
49 " 45.5
19,12
0,120
0,00
41 3 58,1
19,12
0,115
86 59 »8.5
19,12
0.134
70 a 4.3
19. n
0,128
-0,07
ia6 19 9,a
«9.»3
0,147
+0,10
42 6 58,2
»9.»4
0,115
»35 59 *>.9
19.H
0,152
—0,31
81 26 20,7
i9.«5
0,130
120 16 0,2
19,16
0,142
+0,14
79 4 17.1
19.^7
0,128
•fo,oi
103 52 21,3
19.17
0,136
—0,02
89 50 17,2
i9.»7
0,131
+0,12
149 14 21,1
i9.»7
0.159
—0,18
"5 57 49.8
19,18
0,139
+0,08
143 33 ".8
19,18
0,154
—0,09
141 45 11,6
i9.»9
0,151
-0,11
99 41 *.5
-19,19
-0,133
+0,14
Logarithms of
-9-»579
—9.6770
—8.8414
-8.5752
-9.5824
—9.6805
-9.7294
—9.6902
-9-5505
-9-7035
-9-54^3
-9.6432
-9.7291
-8.6474
-9-5'3i
—9.5866
—9.5089
-9.7241
-9.7271
—9.6389
—9.6025
—9.2829
-9.6749
+8.5378
-9.5615
-8.7324
-93436
—9.6046
—9.7212
-9.7094
—9.6524
-9.7079
-9.2358
-9.7099
—8.9400
-9.6751
-9-3545
—9.6829
-9-545»
-9.6383
+84757
—94186
-8.3541
—8.6010
-9-5786
1/
+9.7196
-9.9346
+9.8325
+9.8565
+9.1396
-9.1724
—9.8063
—9.9181
+9.3090
-94183
+9.3287
—8.2392
-9-7795
+9.8568
+9-4337
+9.1210
+9-4450
—9.8190
—9.7820
-7.6443
+8.9813
+9.7180
—9.1225
+9.9075
-9.9743
+9-8545
+9.6834
+8.9693
-9-7944-
-9.8567
— 8.6994
—9.5128
+9.7521
—9.8500
+9-8366
—9.1528
+9.6827
—9.2582
+9.3602
-74317
+9.9146
+9.6219
+9.8861
+9.8758
+9.2068
.2780
.2781
.2782
.2784
.2784
.2784
.2787
.2789
.2789
.2790
.2793
.2793
.2794
•»795
.2796
.2797
.2797
.2798
.2800
.2800
.2801
.2802
.2802
.2803
.2804
.2805
.2813
.a8i4
.a8i4
.2816
.2816
.2817
.2818
.2819
.2820
.2822
.2825
.2826
.2826
.2827
.2827
.2828
.2828
.2830
^831
.9.5117
9.5107
9.5098
9.5086
9.5083
9.5082
9-5055
9.5042
9.5039
9-5034
9-5003
9-5003
94995
94986
9-4976
94972
94968
94960
94944
94939
9-4935
9.4921
9.4918
9.4909
94904
94894
9.4820
94810
94808
94789
94787
9-4775
94768
9-4754
9-4745
94722
9.4697
94678
9.4678
94674
94671
94661
94659
94642
-9.4629
1
3017
3022
3019
3020
3023
3028
3021
3024
3025
3027
3026
3030
3029
3031
3038
3032
3033
3034
3035
3037
. . . .
3036
L
234
a38
Taylor.
235
236
240
• » • •
239
241
143
245
246
247
249
250
151
252
258
253
»54
155
257
256
262
265
264
266
267
272
112728
ii.2729
V.3350
112730
ii.a73i
iiL286o
iL2734
112732
il2733
1112862
9287
Brii.
bftoe.
7218
9288
92897219
V.3351
il2735
112736
112737
112738
II2739
III2863
112740
92957220
1112864
11.2741
III2865
1112866
IL2742
V.3W4
9304
7224
Various.
J 572
B578
M94o,J573
{
G 3910,
P 1050
B.F3133
G3914
M941.J574
G3918
G3919
W1252
R579
B.H 488
9305
93147225 M942,J575
9316
9317
7226
lli.2869
II2743
III2870
li.2744
▼.335^ 9320
111.2871 9329
ii-a74593"
▼•3358|93»8
III2873'.. ..
I
9321 7227
7228
7229
7231
B.F3I46
B.F3143
B.F3147
R580
A 533
J 576
M943
357
No.
801 z
80XA
8013
8014
8015
8016
8017
8018
8019*
8020
8021
8012
8023
8024*
8025*
8026
8027
8028
8029*
8030
8031
8032
8033
8034
8035
8036
8037
8038
8039*
8040*
804 z
8042
8043
8044
8045
8046
8047
Constellation.
8049
8050*
805 z
8052
8053
8054
8055*
"358
Tucane.
3 Piscium
Cephei .
PiBciam
Cephei .
8z Aquarii.
Aquarii.
Gmis
PiBcium
82 Aquarii •
Indi
Tncaiue
z AndromedflB . . . . 0
Cephei
Piscis Aust
Cephei ....
GrniB
2 Andromede
Gruis ....
Octantis . .
4 Piidum /3
53 P«g"i /S
Cephei
54 Pegasi a
83 Aquarii h}
3 Andromede
Andromedae
84 Aquarii A^
Cephei
Tucanas
Mag.
85 Aquarii A*
Tucanie
Gruis 9
Gruis
Gruis
Gruis
86 Aquarii c^
Cephei
Octantis
87 Aquarii A^
55 Pegasi ...
56 Pegasi . . .
Aquarii . . .
z Cassiopese.
Indi
6
6
6
7
6
6
74
7
7
6
6
6
4
61
5i
5i
6i
6
6
5
2
7
2
6
Si
6*
7
S
6
7
6
S
6
6
6
Si
7
6
7i
5
4i
6
6
6
Right
Ascension,
Jan. z, Z850.
h
22
m ■
a 43.51
2 56,37
3 0,92
3 4.49
3 6,9 z
3 3S»8S
3 45.73
3 51.53
4 5.*«
4 45.15
4 54.75
59.70
Z»82
10,94
11,17
25,07
32,22
41.63
45.45
49.78
14.77
30,38
12,07
17.50
20,49
18.13
28,3 z
3043
50,89
1,83
8
;8 4,2 z
;8 a3.i7
;8 24,79
;8 29,32
;8 31.31
;8 33.18
;8 36,96
;8 39.91
19 8,90
19 14.11
9 17.03
22 59 48,85
23 o z3,8z
o 17.55
23 o z8,89
Annual
Pieces.
•f 3.904
3.075
2,429
3.056
1,863
3.113
3.107
3.466
3.053
3.119
4,080
3.636
1,740
1,511
+3.337
— 0,2Z5
+3.408
1,738
3.594
S.119
3.051
2,882
1.453
2,978
3.1*5
1.653
1,763
3.115
1,151
4.349
3.116
3.795
3417
3499
3.365
3.516
3,232
1.071
5.484
3.113
3,018
1,911
3,267
1,506
+3.955
Sec. Var.
—0,0986
-0,0039
-(-0,0242
—0,0025
4*o,oz56
—0,0076
—0,0064
— o,04zo
— 0,002 z
—0,0074
-0.Z3Z5
—0,0628
•4-o,oz64
+0,0239
—0,0276
—0,2923
-0.0353
-ho,oz67
-0,0579
—0,4068
— o,ooz9
+0,0096
+0,0259
+0,0036
—0,0079
+0,0209
+o,oz63
—0,0078
+0,0274
— 0,Z92Z
—0,0079
—0,0898
—0,0378
-0,0479
— o,o3z8
—0,0500
—0,0x78
—0,0526
-o,5Z3z
—0,0078
+0,0009
+0,0087
— 0,02Z8
+0,0267
— 0,I20Z
Proper
Motion.
+0,027
+0,005
+0,0 zo
+0,002
+0,003
—0,006
+0,00 z
+0,05 z
— 0,02Z
+0,005
+0,006
+0,069
— o,ooz
+0,005
-0,053
+0,006
+o,oz6
+0,007
+o,oz3
+0,023
+0,007
+0,008
+0,004
-0,003
+o,ooz
-o,oz7
—0,024
+0,007
+0,03 z
— o,z9Z
+0,010
+0,003
+0,005
+0,007
+0,009
Logarithms of
+9.Z807
8.805 z
9.0934
8.8054
9.3230
8.8095
8.8075
8.9646
8.8062
8.8097
9.2645
9.0643
8.9319
9.062 z
8.8959
9-7555
8.9374
8.9352
90455
9-5795
8.8075
8.8582
9.Z037
8.82 z 3
8.8Z23
8.9927
8.9263
8.8 Z24
9.2053
9.3780
8.8 Z29
9-1645
8.953s
9.0038
8.9220
9-0139
8.8493
9-5673
9.6505
8.8 z 34
8.8Z35
8.8503
8.8699
9.0923
+9-1494
6
— 8.66zz
8.2840
8.57Z8
8.2835
8.8007
8.2839
8.2808
8.4371
8.2772
8.2760
8.7297
8.5290
8.3963
8.5154
8.3591
9.2 Z7Z
8.3982
8.3948
8.5047
9.0382
8.2632
8.3 Z2Z
8.5526
8.2695
8.260Z
84396
8.3731
8.2590
8.6494
8.8208
8.2554
8.6046
8.3935
84431
8.36ZZ
84528
8.2877
9-0054
9.0850
8.2459
8.2457
8.2798
8.2962
8.5 z8z
-8.6751
+o.59»5
04878
0.3855
0485 z
0.2702
04946
04924
0.5398
04847
04941
0.6 Z06
0.5606
04377
0.3999
+0.5134
-9.3316
+0.5315
04374
0.5556
0.7 z 84
04845
04597
0.3897
04739
04948
04237
04414
04948
0.3523
0.6384
04949
a 5792
0.5337
0.5440
0.5270
0.5460
0.5095
0.0298
0.7391
04945
04797
0464Z
0.5141
0.3990
+0.5972
+9
+7
+9
d
9-1384
6.8384
1.0265
3920
3020
-7.9457
-7.7905
—8.8224
+74839
-7.9183
-9.1365
-8.9854
+8.7534
+8.9822
—8.6605
+9.7527
-8.7653
+8.7603
-8.9575
—9.5732
+7.5183
+8.5193
+9.0397
+8.2x70
— 7.982Z
+8.8720
+8.7385
-7.9853
+9.1674
-9-3617
.-7,9949
—9.1177
-8.7979
—8.8907
-8.7273
—8.9074
—84679
+95607
—9.6460
-7-9831
+7-9883
+84707
—8.5640
+9,0235
— 9.2Z88
I
No.
Son
9oi%
8013
80x4
8015
8016
8017
80x8
8019
80x0
80x1
802Z
8023
8014
8015
8026
8027
8028
8029
8030
8031
8032
8033
8034
8035
8036
8037
8038
8039
8040
8041
8042
8043
8044
8045
8046
8047
8048
8049
8050
805 J
8052
8053
8054
8055
North Polar
Diitmce,
Jixu I, 1850.
Ammal
PrRces.
0 / //
u
155 6 »3.o
— X9,20
90 37 6,8
19,20
30 59 17.6
X9,20
87 47 164
i9»ax
»7 AO 3,7
i9»ai
97 51 50.8
X9,22
95 3» ».9
X9,22
136 6 20,5
I9.a3
87 x6 z6,3
i9.a3
97 " 38fi
«9»a5
159 37 49»«
i9.a5
146 30 3,5
I9.a5
48 28 42,2
I9.a5
33 41 58.0
«9»a6
"5 33 33.0
19,26
6 27 23,7
19,26
13* 17 «7.9
19,27
48 a 51.*
19,27
144 45 37,7
19.27
170 17 13.0
I9.a7
86 59 iM
X9,28
6a 43 46.5
i9'a9
30 2X 41,7
»9.3i
75 36 a,7
19.31
98 30 5,6
»9.3>
40 45 49»5
»9.3i
49 3a M
»9.3i
98 33 42.6
19.31
a3 35 55»a
19.3a
164 a3 35,2
19.33
98 44 40»6
19.33
153 53 a3,a
19.33
134 19 43,8
19.34
140 24 55,8
19.34
X29 42 X2,9
19.34
X4X 29 39,8
"9.34
"4 33 9.9
19.34
xo X 38,3
«9.34
171 43 44.7
»9.35
98 30 3»o
X9,36
81 23 58,4
19.36
65 20 25,0
19.37
XX9 38 x,o
X9,38
31 23 25,6
19.38
158 43 48,3
-19.38
SecVar.
u
—0,165
0,129
0,X02
0,128
0,078
o,x3o
0,129
0.144
0,X26
0,X28
o,x67
o,x48
0,XX2
0,X02
—0,136
-+-0,009
— o,x38
o,xxi
O.H5
0,2 XX
0,X22
o,xi5
0,097
o,xx7
0,X23
o,xo4
0,109
0,X23
0,088
0,169
0,122
o,x47
0,X32
0.135
o,x30
o,x36
o,X25
o,o4x
0,2x0
o,xx9
o,xx5
o,xxo
0,X23
0,094
-o,x49
Proper
Motion.
n
+0,66
—0,02
+0,07
— 0,06
+0,08
-0.35
— o,ox
— o,ox
—0,09
-0,39
-0,03
—0,02
—0,04
-0,05
-0,04
—0,02
-0,24
0,00
— o,X7
— o,ox
—0,06
— 0,X2
-|-o,o6
—0,07
-0,03
-0,43
-0,04
+0,06
— 0,X2
+0,16
-0,05
+o,ox
+0,06
+0,5 X
—0,04
—0,01
0,00
-fo,xo
+o,ox
Logarithms of
4-8.9020
-9.6343
-9-67a5
— 9.648 X
—9.6083
-9.5920
'9.6070
-8.98x8
.9.6503
.9.5958
-f 9.0477
-7.7853
-9.7078
-9.6749
—9.2804
—9.5120
— 9.X278
-9.7057
-8.3874
+9.2993
-9.65x1
—9.7084
-9.6559
—9.6880
-9.5903
—9.6879
-9.7033
-9.5900
—9.6224
+9-H77
—9.5892
+8.6767
—9.0966
-8.8579
—9.2x64
-8.7987
-94544
-9.5263
+9.295X
-9.59x7
—9.6704
-9-7013
-9.3974
—9.6492
I+8.9170
I
+9.9387
+8.0x44
-9-9 H3
-8.5678
—9.9603
+9.XX77
+8.9646
+9-8394
-8.6595
+9.0907
+9-954a
+9-9034
—9.8038
—9.9025
+9.7470
-9.9798
+9.8x05
—9.8078
+9.8948
+9.9765
-8.7037
—9.6442
-9.9194
-9.3792
+9-"534
—9.8630
-9.7959
+9.X565
-9.9459
+9.9676
+9.X659
+9-9374
+9.8285
+9-87x1
+9.7896
+9.8777
+9.6028
-9.9776
+9.9800
+9-1544
-9.X594
—9.6052
+9.6792
—9.9x64
+9.9545
-X.2832
X.2834
X.2834
x.2834
X.2835
X.2837
X.2838
X.2839
X.2840
X.2844
X.2845
X.2845
x.2845
X.2846
1.2846
X.2847
1.2848
X.2849
X.2849
X.2850
X.2852
X.2853
X.2857
1.2858
X.2858
X.2859
1.2859
x.2859
X.286X
X.2862
1.2862
X.2863
X.2864
1.2864
x.2864
x.2864
X.2865
X.2865
X.2867
X.2869
1.2869
X.287X
X.2873
1.2873
1.2873
-9.46x4
9460 X
9.4596
94592
9.4590
9-4559
94549
94541
94528
94485
94475
94469
9.4467
9-44-57
94457
9444a
94434
944a3
9.44.19
9.44x5
94387
94370
943a3
943x7
9.4314
94305
9.4305
94303
94279
94267
9.4264
9.4242
9424 X
94235
94a33
9-4a3"
94227
94223
94x90
94x72
94x69
94143
94"4
94x09
-94x08
1
3039
3040
304X
3042
3043
3044]
3058
3045
3046
3047
3050
3048
3052
• • • •
3049
3054^
305 X
3053
3067
3055
3056
3057
. • M •
306 X
274
275
278
279
U.2748
iii2874
28x
284
282
a95
286
287
288
290
289
293
292
29X
294
296
298
Taylor.
ii.2746
11.2747
IL2749
iL275o
V.3359
iL275x
▼.3360
iii.2878
V.3361
iii.2877
U.2752
ii.2753
U.2755
ii.2754
iu.288x
iiL288o
m.2879
iL2757
112756
299
302
303
304
305
308
112758
V.3362
m.2883
T.3363
112759
iu.2884
ii.2760
U.276X
1112885
1112887
9325
9339
9337
9345
BrU.
bone.
7232
7234
7235
9350 7a37
9354
9353
933a
7238
7236
7239
9358 7240
9366
9365
9369
9367
9371
7242
7a44
7a45
7246
9355 7*43
9376
9374
Voriooi.
O3945
Wx257
G3946
M944
R581
W1259
R582
B55
B.H 487
M945
M946
G397X
M949
M947
M 948
G3975
M 950
J 577
G 3980
M951
359
No.
8o56*
8057*
8058
8059
8060
8061
8062
8063*
8064
8065*
8066
8067
8068
8069
8070
8071
8072*
8073
8074
807s
8076
8077
8078
8079
8080
8081
8082
8083*
8084
8085
8086*
8087
8088
8089
8090
8091*
8092*
8093
8094*
8095
8096
8097
8098
8099
8100
360
ConsteUation.
Andromedse
Indi
4 AndromedflB
5 AndromedA
5 Pitcium A
Tacans .
88 Aquarii . . . .
Gnut . . •
PisciB Aust.
Piacinm .<
Gruit
Gruis
Cephei
89 Aquarii e^
57 Pegaai
58Pegasi
Octantis r
Aquarii
33 Cephei y
2 Casuopeas
Mag.
6 AndromedflB
Cephei ....
59 Pegaai
60 Pegaai
Gruis ....
TucanaB
7 Andromeda
Cassiopen..
Pisdnm
90 Aquarii ....
Tucanae.
TncanflB.
Gruis .
Tucanae.
Octantis
Pegaai .
Gruis .
Tucanae.
Aquarii.
91 Aquarii.
Gruis
61 Pegasi .
Tucanae.
Pegaai .
Tucans.
6*
6
5i
6
Si
6
4i
6
6
7i
5
6
5
5*
6
6
7
5
7
6*
6
5*
6
6
5
6
7
5
7
6
6
7
6
7
6
5
6
5i
6
6
4
6i
6
Right
Ascension,
Jan. I, 1850.
h m •
23 o 26,26
o 33»43
o 48,69
o S7f^^
0 59.97
1 »i.53
1 26,57
I 36,97
I 38,52
I 42,67
I 47.67
1 50,78
« 5».93
1 53.85
» 57,3 «
2 28,56
2 42,81
» 53. »4
3 8,25
3 20,56
3 31.89
4 0,86
4 9.97
4 3».7i
4 43.5*
4 48. xo
5 4i.a9
6 3.63
6 13.99
6 33.»5
6 34.45
6 36,19
6 38,81
7 13.3*
7 37.»5
7 38,67
7 4^M
7 47,3»
7 50.77
8 1,79
8 18,06
8 27,15
8 38.54
8 44,82
13 8 59,57
Annual
Preccs.
+2,724
3,906
2,722
2,686
3,063
3.691
3,207
3.39a
3.»57
3,063
3.367
3.419
2,400
3.»i5
3,024
3,018
X4.a49
3,110
1,881
2,536
2,769
»,330
3.026
a.9H
3.457
3.710
».7i5
2,602
3.089
3,108
3,617
3.555
3.348
3.847
4,841
2,915
3.5»5
3.658
3.093
3."3
3.373
2,916
3,566
2,9x7
+3,8x2
SecVar.
+0,0193
-0,11x7
+0,0195
4-0,0212
—0,0025
-0,0775
-0,0159
—0,0366
—0,0210
—0,0025
-0.0335
—0,0400
+0,0293
—0,0167
+0,0007
+0,0013
—8,0991
—0,0067
+0,0204
+0,0278
+0,0184
+0,0313
+0,0009
+0,0097
—0,0469
-0,0854
+0,0223
+0,0274
—0,0047
—0,0065
—0,0726
—0,0629
—0,0337
-0,1145
—0,3689
+0,0106
-0,0594
—0,08x1
-0,0051
— 0,008 X
—0,0380
+0,0107
—0,0671
+0,0107
— 0,1112
Proper
Motion.
-0,004
+0,005
+0,018
+0,011
+0^064
+0,005
—0,023
+0,018
—0,001
+0,002
0,000
+0,004
+0,002
+0,003
—0,024
+0,00 X
+o,ox X
—0,0x8
• •■•••
+0,003
-0,0x3
+0,140
+0,035
+0,009
+0,201
+0,013
+0,006
—0,010
+0,020
—0,029
—0,001
+0,025
-0,235
+0,028
+ 0,029
+0,003
—0,012
+0,006
—0,029
Logarithms of
+8.9616
9.2294
8.9642
8.9879
8.8095
9.1292
8.8424
8.9504
8.8674
8.8098
8.9346
8.9685
9.1589
8.8466
8.8139
8.8155
0.3393
8.8133
9.3856
9.0927
8.9446
9.2089
8.8150
8.8576
9.0071
9.1617
8.991 1
9.0681
8.8127
8.8151
9.1199
9.0819
8.9404
9.2502
95855
8.8636
9.0689
9.1525
8.8138
8.8192
8.9656
8.8646
9.1018
8.8647
+9.2449
—8.3863
8.6533
8.3861
8^087
8.2299
8.5469
8.2594
8.3660
8.2829
8.2247
8.3489
8.3823
8.5725
8.2601
8.2269
8.2244
9.7463
8.2x90
8.7893
8.4947
8.3452
8.6055
8.2105
8.2499
8.3980
8.5519
8.3740
84479
8.1897
8.1908
84955
8457a
8.3x53
8.6x88
8.9522
8.2300
84347
8.5x77
8.X785
8.X823
8.3263
8.224X
84596
8.22x5
-8.5996
+0.4352
0.5917
04349
0.4291
04861
0.5671
0.506X
0.5305
0.5128
0.486 X
0.5272
0.5339
0.3803
0.5072
04806
04797
X.X538
04927
0.2743
04042
04424
0.3673
04808
04645
0.5387
0.5694
04337
04x54
a4899
04925
0.5583
0.5509
o.5»47
0.585 X
0.6850
04646
0.5471
0.5633
04904
04946
0.5280
04648
a5522
04649
+0.58 XX
+8.8130
-9.X956
+8.8x80
+8.8622
+7.X696
-9.0726
-84157
-8.7895
-8.55x7
+7-1763
-8.7S5X
-8.8258
+9.1x04
-84433
+7.9501
+8.0x03
-0.3391
—7.8850
+9.3697
+9.0235
+8.7763
+9.17x0
+7.9535
+8.5000
—8.8942
-9.XX35
+8.866X
+8.9884
-7.5920
— 7.8921
-9.0597
—9.0079
—8.7652
-9.2X9X
-9.5793
+8.5M5
-8.9892
-9.10x6
-7.6899
-8.0547
—8.8x74
+8.5280
-9.0351
+8.5278
—93129
No.
S056
8057
S058
8059
8060
8061
8062
8063
8064
8065
8066
8067
8068
8069
8070
8071
8072
8073
8074
8075
8076
8077
8078
8079
8080
8081
8082
8083
8084
8085
8086
8087
8088
8089
8090
8091
8092
8093
8094
8095
8096
8097
8098
8099
8100
North Polar
Distance,
Jan. 1, 1850.
O / M
44 44 3M
157 40 14^
44 »5 »!»»
41 31 14,8
88 41 13.3
151 22 49,8
III 59 6,2
133 40 »3.o
118 54 2,5
88 40 2,9
131 24 7.8
136 3 23,8
26 35 19,8
113 16 7,2
'82 8 6,3
80 59 21,3
178 x8 19,3
96 46 22,2
15 25 24,0
31 28 48,4
47 15 36.2
13 34 19.4
82 5 37,0
^3 57 40.3
140 26 37,0
»S3 30 6.3
41 24 46,6
33 39 3»»7
93 »6 56*9
96 51 22,7
150 31 11,5
147 30 21,4
131 55 ».4
158 35 46,9
170 17 29,8
6» 44 33.5
146 20 46,6
15* 47 51.9
94 18 4».3
99 54 14.9
135 18 8,2
62 34 5,6
149 3 28,2
62 35 26,4
158 17 10,6
Annual
Precet.
u
9.38
9.38
9.39
9.39
9>39
940
940
9.41
9»4i
9.41
9.41
9*41
9»4X
9»4x
9^
9»43
9.43
9»44
9*44
945
9»45
946
9»46
9»47
947
948
9»5o
9.50
9.5 «
9»5i
9»5i
9»5i
9»5i
9»53
9.53
9»53
9»54
9.54
9»54
9»54
9.55
9.55
9»55
9.56
9.56
SecVar.
I Proper
Motion.
— 0,X02
0,146
0,101
0,100
0,1x4
o,x36
0,1x8
0,125
0,X20
0,112
0,123
0.125
0,088
0,118
o,ixx
0,109
0,514
0,112
0,067
0,091
0,099
0,082
0,106
0,102
0,120
0,129
0,093
0,089
0,104
0.105
0,122
0,120
0,113
0,128
0,160
0,096
0,116
0,121
0,102
0,102
O,XI0
0,095
0,1x6
0,094
—0.123
—0,32
+0,03
-0,13
—0.15
+0.73
—0,08
+0,24
0,00
—0,02
+0,06
-0,29
-0,05
—0,01
—0,04
+0,34
+0,02
+0,05
0,00
+0,14
—0,01
+0,08
+2,50
+0,89
—0,08
—0,28
+0,03
+0,16
—0,08
+o,X7
— o,xi
+0.26
-2,85
0,00
—0,41
-0,05
0,00
+0,08
—0,70
Logarithms of
—9.6884
•f8.859X
—9.6867
—9.6799
—9.6432
+8.1553
-9-4883
-9.1458
-94.120
-9.6432
•9.2022
-9.0810
'9.62x7
.94765
-9.6667
—9.6698
+9.3701
—9.6040
-9.5467
—9.6388
-9.6850
-9.5968
-9.6656
-9.6947
-8.9647
•f 8.2989
—9.6658
—9.6381
—9.6225
—9.6056
—8.0969
-8.5843
-9.2274
-f 8.7284
-f9.i764
—9.6898
-8.7177
+7.3979
—9.6188
-9.5897
—9.1650
—9.6883
— 8.5119
—9.6878
+8.6493
—9.8366
+9-9514
-9.8392
—9.8598
-8.3456
•f 9.9290
+9.5590
+9.8249
+9.6700
-8.3523
+9.8063
+9.8432
-9.9373
+9.5825
— 9.1221
—9.18 10
+9.9861
+9.0580
—9.9706
-9.9»75
-9.8183
-9.9491
-9.1255
—9.6296
+9.8743
+9.9391
—9.8627
—9.9082
+8.7673
+9.0650
+9.9279
+9.9142
+9.8129
+9.9574
+9.9823
-9.6494
+9.9089
+9.9377
+8.8648
+9.2243
+9.8406
-9.6523
+9.9223
—9.6521
+9.957*
-1.2874
1.2875
x.2876
1.2877
1.2877
1.2879
1.2879
1.2880
x.2880
1.2880
1.2881
1.288 1
1.288 1
1.288 1
1.288 1
1.2884
1.2885
1.2886
1.2887
1.2888
1.2889
X.2891
1.2892
1.2894
1.2895
1.2895
1.2899
1.2901
1.2902
1.2903
1.2903
1.2903
1.2903
1.2907
1.2908
1.2908
1.2908
Z.2909
1.2909
1.29 10
1.29 1 1
Z.2911
1.2912
1.2913
1.2914
-9.4099
94090
94072
94062
94059
94033
94027
94014
9.4012
94007
9.4001
9.3997
9.3995
9.3994
9.3989
9.3951
9.3933
9.3921
9.3902
9.3886
9.3872
9.3836
9.3824
9.3795
9.378 X
9.3775
9.3706
9.3677
9.3650
9.3638
9.3636
9.3634
9.3631
9.3571
9.355»
9.3550
9.3545
9.3538
9.3533
9.3518
9.3496
9.3484
9.3468
9.3459
-9.3439
3060
3063
3064
3059
3062
3066
3065
3068
3069
3074^
3071
3070
307*
3073
3075
3077
. • . .
3076
3079
3078
3080
3"
3x2
310
3>3
3H
316
315
ii.2764
▼.33649381
▼.33659383
iiL289i
3»7
318
320
iii.2895
2
8
6
9
II
14
17
19
18
22
26
28
Tkylor.
iii.2888
iiL2889
ii.2763
V.3366
112765
ii.2766 9386
ii.2767
iii.2896
ii.2768
iii.2898
iiL2899
112769
iL2770
▼.3370
U.2771
m.2900
ii.2772
V.3372
▼.3373
▼.3374
U.2773
11.2775
V.3376
m.2904
93Z5
9377
9384
9382
9225
9397
9396
9405
9406
9407
9399
9410
9412
9419
9420
BrU-
bane.
7*47
7248
7249
7250
7*5 X
7252
7241
7*57
7258
7261
7262
7263
7264
7266
7267
9418 7268
Vazioni.
O3985
R584
M952
R585
J 579
M953
J580, R586
G3994
J 581
J578.R583
B.P3182
G 4005
B56,A54o
M955»J58a
R587
R588
L 123
R589
B.F3183
M956
R590
J583.R59'
SmAmUm
(2Z)
361
No.
ConitdUtlon.
8]
8]
8
8
8
8
8
8
8
8
8:
8]
8
8
8:
8]
8]
8
8
8
8:
8i
8]
8]
8;
8
8
8
8
8
8]
8:
8
8:
8
8
8
8
8
8
8:
8]
8:
8:
8:
:oi
02
03
04*
05
[06*
[07*
[08
09
zo
II
la"
13
15
16
»7
18
»9
20
21
22
123^
24*
»5
126*
27
28
[29
30
3>
3a
33
34^
35*
136
37*
138*
t39*
[40
41
42
43
44
45
362
Tacuue.
92 Aquarii .
TactiiR.
Cephei .
6 Piscinm
X
Mag.
Cephei ....
Cassiopee..
Gruis
93 Aquarii ....
Andromedie
41
Octantia . .
Gniit ....
Sculptoris..
8 AndromecUe
Andromedie
95 Aquarii ^^
94 Aquarii
9 AndromedsB
96 Aquarii
Andromedie
Gruis
Cephei
Piscium
34 Cephei 0
1 1 Andromeds
Andromedae
7 Piscium b
10 Andromedae
Aquarii
Phcenicis
62 Pegasi r
Aquarii
63 Pegasi
Aquarii
Andromedas
12 Andromedae
Cephei ....
Cephei ....
Andromeds
Tucanae. . . .
64 Pegasi
97 Aquarii
Gruis
98 Aquarii 6^
Gruis
6
Si
6
6
4i
6
6
6
5
6
6
6
5
5
6
5
6
6
6
6
6
6
7
5i
6
6
6
6
7
7
5
6
6i
6i
6
6
7
7
7i
6
6
6
6
5
6
Right
Ascension,
Jan. I, 1850.
Annual
Preces.
h m •
23 9 2,93
■
+3,621
9 4.33
3."5
9 ".»5
3.598
9 16,76
2,085
9 »3.39
3.058
9 5»40
2,270
9 5»»62
2,694
9 5*»79
3.3*9
10 6,54
3,122
xo 13.81
2,789
10 16,64
4.»65
10 21,39
3.393
10 43,01
3.»58
10 48,16
2.7 5»
w 54-a7
2,790
II 9,41
3.1*3
II 13.03
3.143
II 17,16
2,826
II 37.31
3,100
11 58,64
».799
12 22,91
3.413
12 27,80
*.i77
12 28,15
3.093
12 28,97
2.413
" 31.3s
2,767
12 39,82
2.771
12 42,09
3.049
" 44.73
2.831
12 56,91
3.103
n 9.»s
3.349
13 13.16
2,956
13 15.53
3.*i3
13 »9.37
2,918
13 37.58
3.096
»3 38.33
2,8 18
13 39.77
2,866
13 42,70
2,584
14 2,88
2,582
14 S.38
2,865
14 11,26
3.547
14 36,01
2.913
14 47,21
3.145
14 49,21
3.464
IS 5.»9
3.170
13 15 6,10
+3.309
SecVar.
Proper
Motion.
a
■
—0,0765
■
+9.1387
—0,0073
0,000
8.8180
-0,0731
9.1259
+0,0322
9-3576
—0,0016
+0,052
8.8136
+0,0357
9.2808
+0,0258
+0,002
9.0281
—0,0330
+0,025
8.9399
—0,0080
+0,006
8.8202
+0,0206
8.9592
-0,2179
—0,160
94440
-0,0423
—0,023
8.9903
—0.0243
+0,002
8.8919
+0,023 1
+0,004
8.9900
+0,0209
8.9619
—0,0083
+0,005
8.8212
—0,0105
+0,021
8.8276
+0,0186
+0,003
8.9360
—0,0058
+0,016
8.8165
+0,0208
8.9597
—0,0470
-0,014
9.0168
+0,0370
9-3454
—0,0050
8.8160
+0,0373
+0,016
9.2279
+0,0232
+0,003
8.9874
+0,0231
+0,019
8.9854
-0,0003
+0,006
8.8160
+0,0190
+0,009
8.9385
—0,0061
8.8177
—0,0380
8.9708
+0,0089
+0,005
8.8505
—0,0194
—0,002
8.8681
+0,0124
+0,007
8.8756
—0,0054
8.8170
+0,0205
8.9529
+0,0168
+0,015
8.9147
+0,0337
9.1315
+0,0340
9.1350
+0,0170
8.9172
—0,0714
+0,065
9.1280
+0,0133
+0,002
8.8822
—0,0112
+0,009
8.8323
-0,0578
+0,002
9.0721
-0,0144
—0,007
8.8451
-0,0334
—0,006
+8.9474
Logarithms of
h
-849*9
8.1720
84789
8.7098
8.1648
8.6279
8.3749
8.2867
8.1650
8.3029
8.7873
8.3328
8.2312
8.3285
8.2995
8.1565
8.1623
8.2700
8.1475
8.2874
8.3407
8.6685
8.1391
8.5508
8.3099
8.3066
8.1369
8.2590
8.1362
8.2874
8.1665
8.1837
8.1890
8.1290
8.2649
8.2264
84427
84430
8.2248
84347
+0.5588
04935
0.5561
0.3192
04854
0.3561
04304
0.5223
04944
04455
0.6299
0.5305
0.5130
04397
0445s
04945
04973
04511
04913
04470
0.5331
0.3379
04904
0.3825
04421
04426
04841
04519
04917
0.5249
04707
a 5070
04650
04909
04499
04572
04123
04120
04571
0.5499
8.1848 04643 +8.5940
8.1330 04976 —8.2689
8.3726 0.5396 —8.9926
8.1429 0.5011 —8.3978
—8.2450 ; +0.5196 I —8.7764
— 9.0838
-7.9898
— 9.0672
+9.3392
+ 74471
+9.2540
+8.9270
—8.76x4
—8.0599
+ 8.8037
-94318
—8.8631
— 8.6321
+8.8624
+8.8089
—8.0790
—8.2196
+ 8.7525
— 7.8316
+8.8040
—8.9080
+9.3256
-7.7324
+9.1928
+8.8571
+ 8.8534
+ 7.7166
+ 8.7577
—7.8863
— 8.8257
+ 84410
-8.5369
+ 8.5693
-7.7979
+ 8.7891
+8.6978
+9.0739
+9.0784
+8.7041
-9.0694
No.
8101
8zo»
8103
8104
8105
8106
8107
8108
8x09
8zio
8111
8112
8113
81 14
8115
8116
8117
8118
8x19
8iao
8x11
8122
8x23
8x24
8125
8x26
8127
8x28
8129
8x30
8x3x
8x32
8x33
8x34
8x3s
8x36
8137
8138
8139
8140
8x4x
8142
8x43
8x44
8x45
North Polar
Distance,
Jan. I, 1850.
//
15X 48 13^
98 3* 34»7
X50 52 41,8
x6 35 xo,6
87 32 7,9
19 55 47»6
37 35 41.3
131 38 i5»4.
xoo o 4,2
45 39 3.»
x66 27 18^
138 x$ 20,6
123 20 54,7
41 48 13.3
45 X9 45»3
100 25 48,2
X04 16 28,2
49 » 4o»4
95 56 33.7
45 40 5^»3
141 7 »3»9
17 7 47.7
94 43 55»5
22 42 30,7
42 XX 50,6
42 26 26,3
85 26 X2,8
48 44 3x,x
96 43 32,7
135 43 20,3
67 4 46,6
X17 48 22,8
60 24 ix,o
95 »9 33»o
46 42 xx,o
52 38 8,3
28 51 5,2
28 36 25,3
52 14 x7,o
150 53 »»8
59 o 28,9
105. 5« 43»5
X46 22 36,0
"o 55 5»3
132 25 29^
Annual
Precet.
SecVar.
Proper
Motion.
II
19*56
II
— o,xx6
>9'56
0,100
19.56
0.1x5
19.57
0,067
19.57
0,098
19.58
* 0,072
19.58
0,085
19,58
o,xo5
19.58
0,098
19.58
0,088
19.59
0.134
19.59
0,106
19*59
0.X0X
19,60
0.086
19,60
0,087
19,60
0.096
x9,6o
0,097
19,60
0,087
19.61
0,095
19.61
0,085
19.6*
o,xo3
19.63
0,065
19.63
0,093
19.63
0,072
19,63
0,083
19,63
0,083
19,63
0,091
19.63
0,085
19.63
0,092
19,64
0,099
19,64
0,087
19.64
0,095
19,64
0,086
19.65
o,09x
19.65
0,083
19.65
0,084
19.65
0,076
19.65
0,075
19.65
0,083
X9.66
o,xo3
19.66
0,084
19,67
0,090
19.67
0,099
19.67
0,090
19.67
-0,094
//
—0,04
—0,01
—0,04
-fo,oi
+0,28
+0,13
4-0.02
+0,08
-fO,20
+0.07
— o.ox
—0,02
+o,xo
—0,02
-0,03
-fo,o6
—0,04
-0,03
-0,04
+0,04
-0,05
— o,ox
4-0,04
4-0,05
4-0,05
4-0,06
—0,04
—0,04
4-o,8x
—0.02
-0,03
4-040
4-0,07
4-0,22
Logarithms of
ef
V
-8.0294
9.5981
8.28x0
9.524X
9.6464
9-5465
9.6401
9.2558
9.5910
-9.6636
4-9.0322
—9.1089
9.3895
9.65x4
9.66x0
9.5894
9.5664
9.6684
9.6127
9.6588
9.0484
9.5 1 14
9.6186
9-553a
9.6473
9.6475
9.6522
9.6639
9.6097
9.X978
9.6800
946x5
9.6784
9.6x57
9.6567
9.669 X
9.5856
9.5829
9.6675
8.5763
9.675 X
9.5609
8.8876
9.5262
-9.2765
+9-9343
4-9.X6XX
4-9.9306
—9.9708
—8.6228
—9.9627
—9.8884
•i-9.8120
4-9.2294
—9.8342
+9-9775
4-9.8625
+9.7300
—9.8623
—9.8369
4-9.2478
+9.3820
—9.8067
+9-0053
-9-8347
4-9.88x8
-9.9709
-H 8.9070
-9.9556
—9.8603
-9.8587
—8.8914
—9.8099
4-9.0594
4-9.8458
-9.5813
+9-6597
—9.6846
-|- 8.9720
—9.8272
-9.7742
-9-9335
-9.9347
-9.7783
4-9.9326
-9.7032
4-94282
-1-9.9x20
+9-5443
4-9.8207
.29x4
.29x4
.29x5
,29x5
.2915
,2917
.2918
.2918
.29x9
.29x9
.2919
.2920
.2921
.2921
.2922
.2923
.2923
.2923
.2925
.2926
.2928
.2928
.2928
.2928
.2928
.2929
.2929
.2929
.2930
.293 X
.2931
.2931
.2932
•»933
•a933
.2933
.2933
•^934
•»935
■»935
.2936
.a937
•»937
.2938
.2938
-9-3434
9-343»
9.3422
9-3415
9.3405
9.3366
9-3364
9.3364
9-3344
9-3334
9-3330
9-33»3
9.3292
9.3*84
9.3275
9-3*53
9.3248
9.3242
9.32x2
9-3x8x
9-3 H5
9-3x37
9-3x37
9.3136
9-3x3*
9.31x9
9.3 1 16
9.3112
9.3093
9-3075
9.3069
9-3065
9.3044
9.303 X
9.3030
9.3028
9.3023
9.2992
9.2988
9.2979
9.2940
9.2923
9.2920
9.2894
-9.2893
308 X
3085
3082
3086
3084
• • • •
3083
3089
3087
3088
309 X
3090
3097
3093
3094
3092
3095
3096
• • • •
3098
3099
3x01
3x04
3100
3x03
3x02
3105
Taylor.
30
3X
32
33
36
39
40
4*
45
46
ii.2781
112782
iiL29Xo
ii.»783
53
50
5X
49
5*
56
55
58
59
62
61
63
iL2776
94*3
U.2777
V.3378
112778
v-3379
V.3380
ii.2780
943*
94*7
9433
9435
▼.3382 9446
m.2913
iiL29X2
iii.2914
ii.2784
iu.2915
IL2785
IL2787
ii.2786
111.29x7
ili.2918
111.29x9
ii.2788
▼.3383
iL2789
▼•3384
9448
944^9
945*
9454
Bra.
bane.
7269
7*7 X
7272
7*73
7*74
7276
7*77
7*78
7*79
Vaxions.
M957
R592
64022
M958
G4024
G4023
M959.J584
6 4025
Pio73,J585
G 4027
M960, J586
G4029
R593
G4040
B.F3194
G4036
M96X
Z X596
B595
W 1268
B.F 3199
B.F 3202
B58
B59
L476
R596
J 587
(2Z2)
363
No.
8146
8147*
8148*
8149
8150
8151
815a
8153*
8154
8155
8156*1
8157*
8158*
8159
8160
8x6x
8162
8163
8164*
8165
8166
8167
8168
8169
8x70
8171
8x72
8x73*
8x74
8175
8x76
8177
8178
8x79
8x80*
8x8x
8182
8x83
8x84
8x85
8x86
8x87*
8x88*
8x89
8x90*
364
Constellation.
65Pegui ..
Pegui ..
Gmit
66Pegui ..
PhoenicU
Gmii .. .
Pisdum .
Cassiopec
Aquarii . . .
Aqnarii . . .
Pegasi ...
Tucanae. . .
Casiiopee-
67 Pegasi . . .
68 Pegasi . . .
99 Aquarii ^
4 Cassiopee
Gruis
Tucaiue
Tucaiue
Tucaiue
Aquarii
Gnxis
8 Pisdum x
9 Pisdum
X3 AndromedsB
Scnlptoris..
Cephd
69 Pegad ....
Aquarii
Tucaiue
xo Pisdum t
Phoenicis
Gmis
Cephei
Gruis
70 Pegasi g
X X Pisdum
Pisdum
X2 Pisdum
Gruis .. .
Cephei . . .
CasdopesB.
Phcenids .
Octantis .
Mag.
6
6i
6
6
6
6
6i
6
7
6
7
5i
6
6
5
S
5
6
7
6
6
6
6
5i
6
6
6
6
6
7
6
5
6
6
5
6
5
6^
7
7
6
7
5
6
6
Right
Asoendon,
Jan. X, X850.
Annual
Preces.
h m •
23 XS X2p7I
■
+».976
15 >7.»S
2,978
X5 22pX3
3.435
IS 30.88
3.0x8
15 3i.a«
3.3»9
15 47»48
3*407
»5 50.03
3.073
X5 5a.o2
2,640
X5 5M9
3."»
16 9,85
3.»76
x6 25,88
».9»5
16 43.97
3.467
17 i9.»5
2,694
«7 3 1.49
2,9x9
«7 53.97
a.9^
J8 9.77
3.166
x8 xx,58
2,625
x8 xx,88
3.399
18 X7,63
3.478
18 24,05
3.556
x8 39,06
3.475
x8 40.78
3.170
i8 48,54
3.366
19 14,69
3.069
«9 33.74
3,069
19 54.17
2,860
19 57,x6
3.Ha
X9 58,86
»^'37
20 X3,59
2.966
20 x6,98
3,X2I
20 X7^.x
3.54a
20 21,69
3.048
20 49,36
3.301
»o 53.35
3.399
20 57,3 X
2,463
2X 2,93
3.376
»i 34.»4
3.0*3
2X 45.0X
3,08 X
2X 46,66
3,091
2X 48.79
3,078
22 27,77
3.173
23 7,21
a.303
a3 7.59
»,73a
23 16,72
3.a89
23 23 32,18
+4.086
See.Var.
+0,0075
+0,0074
—0,0536
+0,0033
—0,0352
-0,0494
—0,0027
+0,0330
-0,0074
—0,0x54
+0,0x39
—0,0607
+0,03x3
+0,0x39
+0,009 X
— o»ox46
+0,0359
—0,0506
—0,0649
—0,0800
—0,0648
-0.0x53
-0,0455
—0,0021
—0,0020
+0,0207
—0,0263
+0,0448
+0,0x02
—0,0088
—0,0808
+0,0006
-0,0364
-0,0538
+0,0455
—0,0498
+0,0039
-0,0034
—0,0049
—0,0031
—0,0330
+0,0508
+0,0343
—0,0365
—0,2367
Proper
Motion.
+0,003
+0,025
—0,026
+0,004
+0,005
—0,006
—0*007
—0,007
+0,006
+0,034
—0*0x3
+0,0 XX
+0,0x7
—0,003
+0,002
+0,0x9
—0,169
—0,040
-0,033
+0,007
—0,029
+0,0x0
+0,003
+0,009
+0,00 X
+0,004
+0,0x0
—0,0x4
—0,006
—0,002
+0,0x4
+0,0x6
+0,005
0,000
+0,003
0,000
+0,0x8
+0,0x5
-0,023
Logarithms of
+8.8426
8.84x9
9.0531
8.8245
8.9584
9-0334
8.8x58
9.X079
8.82x6
8.8506
8.8862
9.0880
9.0769
8.8859
8.85x2
8.8478
9>374
9.0428
9.1086
9.1682
9.X088
8.85x4
9.0x78
8.8170
8.8X7X
8.9468
8*9 XX3
9.2803
8.8578
8.8274
9.X746
8.8x94
8.9705
9.0626
9.2740
9.0433
8.8273
8.8x83
8.8x97
8.8x8x
8.9526
9.3887
9.0907
8.9740
I +9.5082
•8.1392
8.x 377
8.3481
8.x x8o
8.25x8
8.3242
8.X062
8-3979
8.XX04
8.x 376
8.x 705
8.369X
8.3520
8.x 589
8.X202
8.X14X
84033
8.3087
8.3735
843x9
8.3698
8.XX2X
8.277 X
8.07x6
8.0683
8.X94X
8.x 582
8.5268
8.X016
8.0706
84x76
8.06x7
8.2076
8.2989
8.5096
8.2778
8.0558
8.0448
8.0459
8.0439
8.X708
8.5990
8.30x0
8.X824
•8.7135
+04737
04739
0.5360
04798
0.52x0
0.5324
04876
042x5
04931
0.50x9
04646
0.5400
04303
04653
04726
0.5005
04x91
0.53x3
0.54x3
0.55x0
0.5409
0.50x1
0.5271
04870
04871
04564
0.5x08
0.3869
04722
04943
0.5492
04840
0.5186
0.5313
0.3915
0.5284
04805
04887
04902
04882
0.5x49
0.3624
04364
0.5x71
+o.6xx3
+8.3768
+8.3705
-8.9645
+8.X239
-8.7997
-8.9341
—6.7840
+9.0424
—8.0292
-8435X
+8.6068
—9.0x48
+8.999X
+8.6048
+84355
-84x12
+9.08x2
—8.9482
— 9-0431
— 9.X202
-9.0433
—84354
—8.9082
+6.6974
+6.5337
+8.7730
—8.6844
+9.2529
+84729
-8.1549
— 9.X280
+7.8054
—8.8225
—8.9777
+9-H57
-8.9484
+8.X428
—74776
-7.7893
-7.3296
-8.7848
+9.3724
+9-0x78
—8.8285
-9-4989
No.
8x46
8147
8x48
8149
8150
8x51
8152
8x53
8x54
8x5s
8x56
8157
8x58
8x59
8160
8i6x
8162
8x63
8164
8x65
8x66
8x67
8x68
8x69
8x70
817X
8172
8x73
8x74
8x75
8176
8x77
8x78
8x79
8180
8x8x
8182
8x83
8184
8x85
8x86
8187
8x88
8x89
8x90
North PoUr
Distance,
Jan. X, 1850.
69 59 35.6
70 15 42,9
144 38 «3.o
78 30 22,0
133 56 48.2
142 42 46,4
90 3x 56,6
30 41 x8,3
99 »6 57,2
"» 35 34.7
58 17 34.6
X47 40 X7,9
33 17 iM
58 26 15,5
67 25 13,2
XXX 27 46,2
28 32 23,4
X43 33 2.2
H9 >7 54»7
«53 33 5M
X49 18 xx,8
"» 33 49.9
140 58 44,7
89 33 S3»9
89 42 5,8
47 54 46»4
X26 22 7p5
20 8 30,2
65 39 22,9
102 x6 25,3
153 56 i4»8
84 26 38,9
X35 X9 28.5
«45 «9 4».5
20 27 54,8
143 30 9.7
78 3 57.3
92 36 56,9
95 *i o»4
91 5x 38,6
13* 48 39»4
15 35 58,1
32 x6 39,5
X35 40 xx,i
x68 X2 47,3
Annual
Precet.
//
9»67
9.67
9.68
9,68
9,68
9,68
9,68
9>68
9,69
9.69
9,69
9.70
9.71
9.71
9.7*
9i7»
9»7»
9.7*
9.7a
9.73
9'73
9.73
9.73
9»74
9.74
9.75
9.75
9.75
9»75
9*76
9.76
9.76
9.76
9*76
9.77
9»77
9i77
9»78
9.78
9.78
9.79
9.80
9,80
9,80
9,80
SecVar.
u
—0,084
0,084
0,097
0,085
0,093
0,095
0,086
0,074
0,087
0,088
0^080
0,095
0,073
0,079
0,079
0,084
0,069
0,090
0,092
0,094
0,09 X
0,083
0,088
0,079
0,079
0,073
0,082
0,062
0,075
0,079
0,089
0,077
0,082
0,084
0,061
0,083
0,074
0,075
0,075
0,074
0,078
0,054
0,064
0,077
-0,094
Proper
Motion.
0,00
+0.39
—0,03
+0,02
-fo,x4
+0,08
— o,ox
+0,09
+0,03
+0,03
—0,01
-j-0,02
—0,05
—0,07
+0,02
—0,02
—0,09
-fo.43
—0,22
-0,09
-0.58
-fo,xo
+0,05
-0,05
— o,xx
+0,04
+0,04
4-0,02
+0,23
+0,03
-fo.37
+0,07
0,00
+0,'25
—0,06
— o,ox
+0,34
+o,ox ,
+0,05
-0,04
—0,02
—0,18
Logarithm! of
ti
y
-9.6760 -9.5258
9.6758 -9.5202
8.9704 +9-903 >
9.6662 —9.29x2
9.2519 +9-8331
9.0430 +9.8926
9.6356 + 7.960 X
9.5867 —9.9264
9-5993 +9'i996
9-5155 +9-5766
9.6707 9.7x27
8.8663 +9.9x91
9-5944 -9-9H6
9.6687 — 9.7XX4
9.6728 —9.5769
'9-5*83 +9-5561
9-5643 -9-9365
9.0488 +9.8982
8.8x95 +9.9272
8.4997 +9-9448
8.8274 +9-9*73
9.52x0 +9.5769
9.X281 +9.8833
9.6388 -7.8735
9.6384 —7.7098
9.6423 —9.8196
9.3915 +9.7664
9-4949 -9-9659
9.6689 —9.6086
9.588X +9.32x0
8-5539 +9-9469
9.6519 -8.9794
9.265 X +9.8456
9.0302 +9.9088
9492 X -9-9654
9.0867 +9.8989
9.66x9 —9.3094
9.6293 +8.6533
9.6x97 +8.9635
9.6318 +8.5055
9.3x72 +9.8264
9.4330 -9.978X
9.56481-9.92x5
—9.2769 +9.8489
+8.8228 +9.9852
.2939
-1939
.2939
.2940
.2940
.294X
.294X
.294X
.2942
.2942
•»943
.2944
.2947
.2947
.2949
.2949
.2950
.2950
.2950
.2950
.295 X
.295 X
.2952
.»953
.2954
•»955
.2956
.2956
•»957
-^957
•»957
•»957
.2958
.2959
.2959
.2959
.296 X
.296 X
.2962
.2962
.2964
.2966
.2966
.2966
.2967
I
-9.2882
9.2875
9.2867
9.2853
9.2853
9.2826
9.2822
9.28x9
9.2808
9.2790
9.2764
9-»734
9.2675
9.2655
9.2617
9.2590
9,2587
9.2586
9.2576
9.2565
9-»539
9.2536
9.2523
9.2477
9-M44
9.2407
9.2402
9.2399
9.2372
9.2366
9.2365
9.2358
9.2307
9.2300
9.2293
9.2282
9.2224
9.2204
9.2201
9.2197
9.2x23
9.2047
9.2047
9.2029
•9.1998
3x06
3x07
3x08
31x0
3x09
31x2
31"
3"4
3"3
3x15
3"6
31x7
3118
• • • •
3x21
31x9
3x20
3x25
3122
3x23
....
3x24
• • • •
3x31
65
67
66
68
69
70
71
75
77
78
8x
82
83
84
89
87
9*
90
92
94
95
96
97
99
lOI
Taylor.
11.2790
Y.3385
ii.279x
V.3386
V.3387
ii.2792
9455
9456
9457
IU.292X
iL2793
iii.2922
V.3389
IU.2924
iL2794
U.2795
ii.2796
▼.3390
▼•339*
iL2797
V.3393
iL2798
iL2799
iii.2929
iiL2928
ii.2800
iii.2930
iL28ox
▼-3395
▼.33969488
iL28o2
9463
9470
9472
9471
9476
Biu.
buie.
7280
7282
7283
7285
7287
....
7288
94747289
9478
9485
9483
729 X
9490
iL28o3
iL28o4
ii.2805
UL2806
▼-3397
949»
iL28o7
V.3398
9495
9502
9494
7293
Vuioiu.
7294
7295
7296
7297
L33
R597
B.F
6
M
3209
4050
963
W X273
A 547
G4054
J 588
R598
R599
R600
Wx274
M965
M966
O4068
M 967
R60X
G407X
R602
M970
M968
M 969
G4080
B.H435
365
No.
8191
8192
8193
8194
8195
8196*
8197
8198
8199
8aoo
8201
8202
8203
8204*
8205
8206
8207*
8208
8209*
82x0
82x1
8212
8213
8214
8215
8216
8217*
8218
82x9
8220*
8221
8222
8223
8224
8225
8226
8227
8228
8229
8230
8231
8232
8233
8234
8235
l66
Constellatioii.
Tucaiue
Gruis
Pisdom
xoo Aquarii ^
14 Andromecbe
Aqiuurii
Aquarii
13 Pisdum
Aquarii
Tucaiue
Sculptoria /3
101 Aquarii b*
71 Pegasi
Cephd
X4 Pisdum
72 Pegasi
Tucanc
Tucanae
PhoBuids ........
Phoenids 1
73 Pegasi
X5 AndromedsB
Unas Minoris ....
Aquarii
X5 Pisdum
Aquarii
Cephd
16 Pisdum
Octantis
Phcenids
Aquarii
74 Pegasi
Andromedse
16 Andromedse A
Aquarii
Tucanse
75 Pegasi
Tucaiue
17 Andromedie . . . . <
Phcenids 0
x8 Andromedie
102 Aquarii cu^
17 Pisdum I
Pegasi
Phcenicis
Mag.
6
6
7
6
6
7i
7i
7
7
6*
5
5
Si
7
6i
5i
6
6
7
5
6
5i
5i
6
6
6
6
6
6
7
6
4i
7
6
6
6
4
Si
6
5
4i
6J
6
Sight
Ascension,
Jan. I, X850.
Annual
Preces.
h m •
■
23 23 36,25
+3.434
»3 45.83
3.164
23 46,08
3.089
23 50,03
3.156
»3 55.46
».904
13 56.86
3.156
»4 3.79
3,118
>4 15.85
3.078
»4 a5.65
3,116
*4 37.»3
3.816
H 54.8*
3.134
a5 »5.38
3.151
»5 57.83
a.99*
26 9,27
a.494
26 26,21
3.078
26 31.05
2,956
26 36,01
3.497
26 42,92
3.376
a6 45, X9
3.»54
26 59,2 X
3.»5a
*7 13.53
1.948
27 x8,03
1.9 H
»7 4645
0,025
27 47,62
3,098
27 48,60
3,069
28 16,45
3,168
28 29,69
*.54*
28 44,09
3,067
a8 54.93
3,900
a9 45.87
3.155
29 52.91
3. "4
30 4.»3
3,021
30 12.78
2,906
30 14,22
1.894
30 14,89
3,120
30 16,06
3.411
30 22,70
3,016
30 38.60
3,648
30 47,62
1.9^5
31 *3.5»
3.151
•
31 53.17
2,878
32 0,13
3."4
32 13,96
3.057
3» 16,75
3.046
23 ^2 40,21
+3.318
SecVar.
-0,0647
—0,0325
—0,0045
—0,0148
+0,0188
— 0,0146
—0,0089
—0,0030
—0,0087
—0,1608
—0,0280
—0,0143
+0,0092
+0,0521
—0,0030
+0,0x43
—0,0848
—0,0578
—0,0332
—0,0331
+0,0x56
+0,0200
-0,4747
—0,0061
—0,0016
—0,0183
+0,0541
—0,0011
—0,2107
—0,0365
—0,0092
+0,0065
+0,0235
+0,0251
—0,0104
-0,0753
+0,0074
-0,1394
+0,0227
-0,0377
+0,0289
—0,0098
+0,0009
+0,0030
-0,0550
Proper
Motion.
+0,005
—0,001
+0,006
+0,026
—0,002
— 0,005
+0,003
-0,005
+0,073
+0,004
+0,001
+0,007
+0,007
+0,003
-0,035
—0,021
+0,002
-0,005
+0,001
+0,002
+0,048
— o,oio
—0,001
—0,002
-0,003
—0,029
+0,006
+0,0 lO
+0,011
+0,018
-0,004
-0,037
+0,007
—0,022
+0,003
—0,0 XX
+0,001
+0,005
+0,055
+0,015
+0,040
iiogarithms of
a
+9.1172
8.9514
8.820X
8.8519
8.9244
8.8516
8.8294
8.8189
8.8289
9-3939
8.9262
8.8510
8.8509
9.3104
8.8195
8.8839
9.2019
9.0909
8.9589
8.9584
8.8942
8.9315
0.0315
8.8242
8.8196
8.8726
9.3031
8.8200
9-4915
8.9809
8.8330
8.8374
8.9604
8.9757
8.8372
9.1741
8.8410
9.3676
8.9523
8.9906
9.0093
8.8358
8.8223
8.8259
+9.0875
-8.3218
8.1540
8.0226
8.0537
8.1251
8.0519
8.0284
8.0153
8.0233
8.5859
8.1145
8.0329
8.0259
84829
7.9883
8.05x7
8.3685
8.2560
8.1235
8.1200
8.0526
8.0888
9.1823
7.9748
7.9700
8.0166
84440
7.9576
8.6265
8.1038
7-9541
7-9557
8.0767
8.0917
7.9530
8.2896
7.9549
84775
8.0600
8.0892
8.1003
7.9249
7.9077
7.9107
-8.1661
+0.5358
-9.0540
0.5138
—8.7817
04898
-7.7513
04992
— 84292
0463 X
+8.7178
04991
-84266
0.4939
-8.1741
04882
-7.3426
04936
—8.1598
0.5816
-9-3779
0.5097
-8.72x7
04984
-84197
04760
+84183
0.3968
+9,2865
04882
-7.3784
04707
0.5437
8.5284
0.5124
a5i22
04696
04646
8.3892
04911
04870
0.5007
04055
04867
0.5910
0.5115
0.4933
04801
04632
046x4
0494a
0.5341
04794
0.5621
04647
0.5122
04591
0.4934
04853
04837
+0.5209
+8.5894
—9.1610
-9.0x77
—8.7968
-8.7958
+8.6264
+8.7342
+0.0306
-7.9833
+6.7465
— 8.5400
+9.2782
+7.1660
-94814
—8.8402
-8.2134
+8.2776
+8.7990
+8.8300
-8.2755
—9.x 267
+8.3209
-9-3494
+8.7815
—8.8580
+8.89x3
-8.2503
+7.7461
+8.0129
—9.0123
No.
8I9I
8i9»
8193
8194
8195
8196
8197
8198
8199
8200
8201
8202
8203
8204
8205
8206
8207
8208
8209
8216
8211
8212
8213
8214
8215
8216
8217
82x8
8219
8220
<
8221
8222
8223
8224
8225
8226
8227
8228
8229
8230
8231
8232
8233
8234
8»35
North Polar
Distance,
Jan. I, 1850.
Annual
Preces.
O I u
149 49 50,5
132 34 48,0
94 54 »9.7
112 XI 45,5
5> 35 »3.*
I" 4 35.3
X02 46 28,0
9X 54 49,8
X02 22 15,1
164 34 28,9
X28 38 50,6
X" 44 33»5
68 19 39,4
18 49 34.4
9» 4 3x»4
59 30 10,5
155 31 8»o
147 39 9»o
133 30 44.0
133 26 38,6
57 19 54.7
50 35 15.6
3 31 !*»»
98 17 38,1
89 30 56,6
XX7 42 X9,7
19 II 13,6
88 43 43,8
167 41 59»9
136 19 15,6
103 53 26,7
74 o «4^
46 a4 1.5
44 ai 13.7
105 55 16,6
153 43 7.x
72 25 44,6
163 31 26,6
47 33 4M
137 28 17,7
40 21 33,3
105 3 4.1
85 II 11,8
81 .9 11,0
147 H 3X.0
//
—19,80
19.81
19,81
19,81
19,81
19,81
19,81
19,81
19,81
19,82
19,82
19.83
X9.83
19,84
19,84
19,84
19,84
19.84
19,84
19,85
19.85
19.85
19,86
19,86
19,86
19,86
19,87
19,87
19,87
19,88
19,88
19,88
19,89
19.89
19,89
19,89
19,89
19,89
19,89
19,90
19,90
X9.9X
19,91
»9.9i
-19,91
SecVar.
—0,079
0,075
0,071
0,0^2
0,066
0,072
0,071
0,070
0,070
0,086
0,072
0,069
0,065
0,054
0,066
0,063
0,074
0,071.
0,069
0,068
0,061
0,060
0,001
0,063
0,063
0,064
0,051
0,061
0,077
0,062
0,060
0,057
0.055
0.055
0,059
0,065
0,057
0,068
0,054
0,059
0,051
0,055
0,054
0.054
-0,058
Proper
Motion.
Logarithms of
nf
u
-)-o,o6
-fo,33
—0,04
-f-0,05
+0,09
—0,07
-0,03
+0,01
+ 1,66
+0,10
—0,04
—0,02
+0,03
— o,ox
-f0,02
— 0,18
-0,14
+0,10
-fo,i5
—0,06
+0,03
—0,02
+0,04
+0,05
+0,13
—0,01
—0,10
+0,14
—0,26
—0,02
—0,02
+0,39
+0,21
+0,47
—0,07
-fi,ii
-0,05
+0,44
+0,02
+0,02
+0,44
+0,03
— 1,18
-8.9106
9.3284
9.6221
9-5345
9.6409
9-5356
9.5896
9.6320
-9.5920
+8.5159
-9.3869
9.5408
9.6608
94461
9.6319
9.65 1 1
8.6776
9.0410
9-33^8
9-3353
9.6456
9.6290
9.2214
9.61 19
9.6386
9-505»
9-4346
—9.6404
+8.5988
-9.3x09
9.5908
9.6562
9.6061
9-5977
9.5818
8.8820
9-6557
6.7782
9.6086
9-3043
9-5731
9-5883
9.6459
9.6507
•9.1297
+9-9313
+9.8249
+8.9268
+9.5718
-9.7879
+9.5696
4-9-3393
4-8.5184
+9.3257
+9.9789
+9.7904
+9.5638
— 9.5626
-9.9714
+8.5542
—9.7008
+9-9545
+9.9222
+9-8333
+9.8329
-9.7278
-9.7982
-9.9949
+9.1548
—7.9226
+9.6632
-9-97"
—8.3420
+9-9859
+9-8555
+9.3766
-9-4365
-9-8349
-9.8507
+9-4346
+9-9490
-9.4762
+9.9782
—9.8256
+9.8640
-9.8787
+94112
—8.9207
-9-1838
+9.9217
.2967
.2968
.2968
.2968
.2968
.2968
.2969
.2969
.2970
.2970
.2971
.2973
.2974
-*975
.2976
.2976
.2976
.2976
.2976
.2977
.2978
.2978
.2979
.2979
.2979
.2981
.2981
.2982
.2982
.2984
.2985
.2985
.2985
.2986
.2986
.2986
.2986
.2987
.2987
.2988
.2989
.2990
.2990
.2990
.2991
I
■9«
9-
9'
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9'
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
9-
990
971
971
963
952
950
936
912
892
868
833
770
702
677
641
631
620
605
600
570
539
5»9
466
463
461
398
368
335
310
191
174
H7
126
123
121
118
102
063
041
9.0952
9.0876
9.0859
9.0822
9.08x6
-9.0754
3126
3128
3127
• • » •
3129
3130
3x32
3x35
3133
3134
t • •
• ■ •
3136
3x37
3147
• ■ • •
3138
3140
3x39
3x41
3H3
3142
3144
3146
3H5
3148
102
103
104
107
105
106
108
109
▼-3399
iiL2933
iiL2934
iii.2936
iiL2935
iiL2937
ii.2808
ii.2809
III
"4
1*5
116
118
117
120
124
"5
135
126
127
130
13*
133
134
138
137
139
142
144
143
H5
146
Taylor.
V.3400
ii.2810
iL28ii
iL28l2
U1.2940
V.3401
Y.3402
iL28i3
iii.2944
iiL2945
iii.2947
ii.2814
iL28i5
ii.28 16
iL28i7
▼.3405
ii.28 18
iii.2948
iL28x9
iT.2033
ii.2820
1U.2949
ii.2821
iiL295x
ii.2822
ii.2823
m.2952
9507
9505
9513
Bru.
bane.
7298
7299
7300
95187301
9520
9522
9523
9529
95»5
9535
7302
7303
7304
7306
7307
7309
953873"
95377312
95437315
19549
Variona.
R603
M971
M 972
W1281
J 589
J 590
B60
M973
R604
R605
R606
J59i,R6o7
B.H 485
M974
M975
W1285
G4X00
M976
W1287
G 4105
Z 16x1
R608
J 592
J 593
M977
B.F 324X
R609
367
No.
8236
8137
8238
8139
8240
8241
8242
8h3
8244
8245
8246*
8247*
8248
8249
8250
8251
8252*
8253*
8254*
8255
8256
8257
8258
8259
8260
8261
8262
8263
8264
8265
8266
8267
8268
8ft69*
8270*
8271
8272*
8273*
8274
8275
8276
8277
8278
8279
8280*
"368
Constellfttion.
Scnlptoris • • • • It
19 Andromecbe. . . . x
35 Cephd y
Aqnarii
103 Aqnarii A>
Phoenidi
104 Aqnarii A'
18 Piscinm X
Tucanae
Andromeds
105 Aquarii u)'^
Pegaai
76 Pegasi
Octantis
77 Pegaai
Tocane
Caaaiopeae
Tucanae
Phoenicia
106 Aqnarii t '
78 Pegaai
Piacinm
Gmis
107 Aqnarii t^
Phoenicia
20 Andromedae. . . . t^
19 Piadum
Tucanae
Phoenicia ff
Tucanae
Aquarii
Tucanae
5 Caaaiopeae . . . . r
Piadum
Piacinm
20 Piscium
Piacinm
Cephei
Aquarii
Scnlptoria I
Piadum
Caaaiopeae
Tucanae
6 Caaaiopeae
Casaiopeas
Mag.
6
4*
3
6
S
6*
5
5
6
6
5i
7l
6
6
5i
6
7
6
6
5
5
7
6
6
7
5
6
6
6
6
6
6*
5
8
5i
7
5
6i
S
6*
6
6
5*
7
Right
Aaoenaion,
Jan. I, 1850.
h m ■
^3 3* 45.47
3 1.85
3 «4»ao
3 13.03
3 47.6*
3 57,65
3 58.44-
4 13.84
4 14.69
4 5».3»
4 56,51
4 56,71
5 7.13
5 17.69
5 44,5'
5 46.98
5 4840
5 51.41
5 56,69
6 25,17
6 27,33
7 9.6 »
8 5.77
8 13,19
8 18,61
8 37,07
8 43.87
9 3.80
9 J7.»o
9 164*
9 32,20
9 42,80
4t,67
40 5.10
40 8,55
40 13,85
40 31.75
40 46,33
40 49,63
41 6,43
41 8,63
41 24,68
41 32,12
41 33.69
13 41 33.73
Annual
Precea.
+3.173
2,922
1,407
3.»o5
3,123
3,212
3,»ii
3,068
3.317
2,929
3."i
3.014
3,030
3.851
3.047
3.488
2,888
3.375
3.115
3.118
1,996
3.056
3,182
3."6
3,186
1.944
3.065
3.391
3iiio
3.34»
3,098
3,355
2,883
3,064
3,064
3,078
3,056
2,807
3.085
3.131
3,068
2,848
3,288
1.874
2,891
Sec. Var.
■f
—0,0220
+0,0239
+0,0703
-0,0083
—0,0119
-0,03x7
— o,oxx8
—0,0009
-0,0583
+0,0248
—0,0098
+0,0078
+0,0066
—0,2464
+0,0035
-0,1131
+0,0326
-0,0785
-0,0349
—0,0120
+0,0141
+o,ooao
—0,0290
—0,0121
—0,0303
+0,0266
+0,0002
—0,0960
—0,04x6
—0,0800
—0,0080
—0,0859
+0,0404
+0,0007
+0,0006
—0,0030
+0,0028
+0,0569
—0,0049
—0,0182
—0,0004
+0,0512
—0,0697
+0,0465
+0,0429
Proper
Motion.
•
—0,011
+0,005
—0,016
+0,009
0,000
—0,041
+0,004
-0,004
+0,010
+0,005
+0,008
+0,132
+0,002
+0,040
-0,034
+0,005
+0,010
—0,008
+0,011
+0,008
—0,146
+0,004
+0,002
+0,009
-0,033
-0,015
—0,065
+0,008
+0,007
+0,006
-0,0x5
+0,009
—0,010
-0,091
+0,002
liOgarithma of
a
+8.8968
8.9604
9^.622
8.8314
8.8450
8.9577
8.8445
8.8213
9.1067
8.9655
8.8371
8.8427
8.8375
9.5665
8*8275 .
9.3161
9.0353
9-1995
8.9791
8.8462
8.8778
8.8244
8.9442
8.8476
8.9535
8.9770
8.8225
9.2723
9.0238
9.2141
8.8330
9-1377
9.0958
8.8230
8.8230
8.8232
8.8260
9.2300
8.8258
8.8804
8.8226
9.18x3
9.1756
9.X422
+9.1x25
h
c
7.9739
+0.50x5
8.033X
0^.656
8.53x6
0.3814
7.8983
0.492 X
7.9051
0.4945
8.0x50
0.5068
7.9016
0.4944
7.87x2
1
04869
8.x 564
a5207
8.0073
04^67
7.8776
0.4929
7.8831
04805
7.8748
048x5
8.5978
0.5857
7.8538
04839
8.34x7
0.5426
8.0604
04606
8.2234
0.5283
8.00x8
0.5072
7.860 X
04939
7.8911
04766
7.8244
04851
7.9159
0.5026
7.8268
04935
7.9309
0.5032
7.9482
04689
7.7913
04864
8.2342
0.5305
7.98 XX
0.5079
8.1682
0.5238
7.7850
049x0
8.X859
0.5257
8.0433
0.4599
7.7631
04863
7.76x9
04863
7.7600
04882
7.7559
04851
8.1548
0448a
7.7494
04892
7.7975
04958
7.7388
04869
8.0913
04546
8.0827
0.5x69
8.0487
04585
•8.0190
+046x0
—8.63x7
+8.7982
+9.4505
— 8.X67I
-8.3545
—^.7922
-8.3493
+7.0434
—9.0388
+8.8086
—8.1605
+8.3289
+8.2644
-9-5593
+8.0450
—9.2926
+8.9337
-9-1576
-8.8355
-8.36x3
+8.5569
+7.8689
—8.7613
-8.37x4
—8.7822
+8.8309
+74*84
-9-1431
-8.9x47
-9.1751
— 8.X764
—9.2030
+9.0233
+7.5957
+7.5889
—7.6204
+7.9367
+9.1940
-7-9*47
-8.5655
+7-*053
+9-»35i
— 9.1281
+9.0856
+9J0462
North Polar
No. DktaDce,
Jan. I, 1S50.
8*36
8237
8238
8239
8240
8241
8242
8H3
8244
8245
8246
8247
8248
8249
8250
8251
8252
8253
8254
8255
8256
8257
8258
8259
8260
8261
8262
8263
8264
8265
8266
8267
8268
8269
8270
8271
8272
8273
8274
8275
8276
8277
8278
8279
8280
n
122 54 4,8
46 29 45,1
13 12 x8,3
102 30 40,2
108 51 18,8
«33 5 5*.4
108 38 50,5
89 2 39,8
148 47 26,5
45 50 21,1
105 22 x8,i
72 9 48,6
74 »9 49^4
169 38 16, X
80 30 54
161 19 35,7
37 40 45.3
155 14 17,8
«3S 55 »6»7
109 6 31,3
61 28 5,6
83 38 21,3
131 o 48,5
109 30 46,8
132 22 52,8
44 2444,7
87 20 39,7
159 13 33»9
141 3 27,8
»56 4 33»i
102 44 21,7
157 24 31,6
32 II 1,0
86 36 10,7
86 39 21,7
93 35 4».8
82 35 8,1
23 1 34.8
97 12 46,6
118 57 33,2
88 37 0.5
^5 57 43»»
153 40 a9»^
»8 37 5.6
30 51 174
Annnal
Preces.
9.91
9.9»
9,92
9.9*
9.9*
9»93
9.93
9.93
9.93
9.93
9»94
9.94
9»94
9.94
9»94
9.94
9.94
9.94
9»94
9.95
9.95
9.96
9.96
9.97
9»97
9»97
9.97
9i97
9»97
9.97
9*98
9,98
9»98
9.98
9,98
9.98
9.98
9.98
9.99
9»99
9»99
9.99
9.99
9»99
9»99
SecVar.
u
•0,055
0,050
0,041
0.053
0,052
0,053
0,052
0,050
0*054
0,047
0,050
0,048
0,048
0,060
0,047
0,054
0,044
0,052
0,049
0,047
0,045
0,044
0,044
0,043
0,044
0,040
0,041
0,045
0,042
0,044
0,040
0,043
0,037
0,039
0,039
0,039
0,038
0,034
0,038
0,038
0,037
0,034
0,039
0.034
•0,034
Propar
Motioii.
u
—0,02
—0,02
-0,17
-0,04
+0,05
-fo/>4
-0,07
+0,13
—0,04
— o,ox
+ 1,99
0,00
+0.04
0,00
—0,16
—0,03
—0,01
+0,04
+0,11
—0,03
+ I,XO
-fo,ox
—0,02
4.0,05
0,00
+0,09
+0,91
—0,06
— 0,02
—6,01
+c,o8
4-0,10
4-o,02
4-0,48
-0,04
—0,02
Logaiithms of
-9-477 »
9-5973
9.3274
9.6005
9.5726
9-379X
. 9-5740
9.6393
9.x 126
9.5883
95905
9.6498
-9.6505
4-8^314
—9.6488
8.59XX
9.5425
8.9365
9-3553
9-5758
9.6338
9.6457
94229
9.5767
9.4098
9.5686
9.64x3
8.8363
9.3066
8.9736
9.6060
8.9299
9-4854
9.64x8
9.6417
9-63* X
9.6446
9.3924
9.6233
9.53x2
9.6393
9-4195
9.0803
9-4448
-94.648
+9-7319
-9.8348
-9.9854
4-9-3 3*8
4-9-5066
4-9.8318
4-9.5020
—8.2194
4.9.9294
—9.8404
4-94208
-94836
—94244
+9-9904
— 9.215X
4-9-9741
—9.8960
+9-9557
+9.8540
4-9-5 "7
—9.6768
—9x423
4-9.8x51
+9.52x8
+9.8268
—9.8520
— 8.6640
+9.9690
+9.889X
+9.9592
+9-3417
+9.9636
-9.9259
-8.77XX
-8.7643
+8.7957
— 9.X092
—9.9624
+9.0973
+9.6835
-8.3813
-9.9524
+9.95x0
—9.9420
-9.9323
,299 X
.2992
-^993
.2993
.2994
.2994
.2^94
.2995
.2995
.2996
.2996
.2996
.2997
.2997
.2998
.2998
.2998
.2998
.2998
.2999
.2999
.300X
.3002
-3003
•3003
-3003
.3004
-3004
-3004
-3005
•3005
-3005
-3005
.3006
.3006
.3006
-3007
.3007
-3007
-3007
.3008
.3008
.3008
.3008
.3008
.9.0740
9.0697
9.0664
9.0640
9-0573
9-0545
9.0543
9.0472
9.0470
9.0391
9-0379
9-0378
9.0348
9.0288
9.0239
9.0231
9.0227
9.02x5
9.0202
9.0XX6
9.0109
8.9978
8.9797
8.9772
8.9754
8.9692
8.9669
8.9601
8.9555
8.9523
8.9502
8.9465
8.9458
8.9384
8.9372
8.9353
8.9283
8.9232
8.9220
8.9x56
8.9148
8.9086
8.9057
8.905 1
•8.9051
• • • •
3149
315*
• • « •
3150
3151
3153
3«54^
3155
3156
3157
3x58
3>59
3x60
3x6x
3x63
3162
3164
3165
3x66
3169
3x68
X48
J5X
155
153
154
X56
158
159
x62
X63
X65
166
X70
X76
X77
x8x
182
X85
X87
x88
X9X
190
192
X93
195
Taylor.
V.3410
ii.2824
ii.2826
ii.2825
ii.2827
▼-34"
ii.2828
ii.2829
ii283o
ii.2831
ii.2832
ii.2833
ii.2834
ii.2835
V.34X4
ii.2836
ii.2837
iL2838
▼.34x5
n.2839
U.2840
ii.2841
ii.2843
iL2842
¥.34x6
m.2965
m.2966
955*
956 X
9560
Biii.
bane.
7316
73x8
73>9
9566 7320
9571 732X
95741
9582
9585
9588
959^
7324
• • ■ «
9592
9603
9604
73*5
7326
73»7
7328
7330
7331
Vanonia
W 1289
J 594
R6xo
J 595
M978
R61X
G4128
L34
B6x
R612
J 596
M979
R613
R6x4
G4137
M980
R6x5
M98X
B.F 3256
B.F 3257
M982
B.F 3261
B.H 483
M983
P X103
B.F 3258
G4144
B62
D»A»Cm
(3A)
369
No.
8281
8182*
8283
8284
8285
8286
8287*
8288
8289
8290
8291
8292
8293
8294
8295
8296
8297
8298*
8299
8300
830X
8302
8303
8304
8305
8306
8307
8308
8309
8310
8311
8312
8313
8314
8315*
8316
8317
8318*
83x9
8320
832Z
8322
8323*
8324
8325*
370
ConatcUation.
21 Piacium
Caauopee.
Tiicaxks.. .
79 Pegaai . . .
Aqoarii . . .
Phoenicia .
Aquarii . . .
Aquarii . . .
Caasiopes.
Octantia •
Piscinm
108 Aquaxii . . .
80 Pegaai . . .
Phoenida .
22 Piacium
Pegaai .
Aquarii.
Cephei .
8x Pegaai .
82 Pegaai .
83 Pegaai .
24 Piacium
25 Piacium
Ceti ...
Tucanae.
Piacium .
26 Piacium
Sculptorit.
Cephei . . <
Piacium .
V
Phoenicia
CaaaiopeK
Ceti
Sculptoria
7 Caaaiopeae 0
Caaaiopeae
Caaaiopes
Phoenicia
Octantia y'
Tttcans
Cephei . . .
Caasiopese.
Tucan» .
84 Pegaai . . .
Tucanae.. •
^
^
Mag.
6
6
7
6
6
6
7
6
6
5
7*
6
7
6
6
6
6
7
6
6
7
6*
6^
6
6
7
6*
Si
6i
6
6i
5
7
6i
6*
6*
5
6
7
6
5
5i
7
Right
Aacension,
Jan. 1, 1850.
Annoal
Precea.
h m ■
■
23 41 46,76
+3,070
41 50.5*
2,900
41 54.45
3,269
4* 4-33
3.015
4* 3o.«5
3,090
4» 41.34
3.183
4* 48.33
3.109
42 49.04
3,098
4» 54.^3
».949
43 5.70
3.856
43 464a
3.068
43 36.30
3. 105
43 4a.ao
S.056
43 ShZi
3.»54
44 17.30
3.067
44 46.95
3.037
44 4744
3.095
4^48.48
2,694
44 5».70
3.041
44 5«.35
3.055
45 3.45
3.037
45 13.3a
3.077
45 »3.8i
3,069
45 35.H
3.110
45 39.03
3.a66
45 46,13
3,170
46 3.69
*.97i
46 36.40
3.111
46 46,29
3.138
46 54,26
».955
47 5.85
3.07a
47 17.56
3,063
47 3M3
3.117
47 35.90
2,825
47 57.68
3.062
47 59»95
2,981
48 4.21
a.965
48 51.34
3.175
49 8.»3
3.587
49 »4,35
3.196
49 »9.3i
2,614
49 36,50
1.985
49 39.75
3,201
50 7.50
3.045
23 50 30,18
+3.183
SecVar.
Proper
Motion.
■
■
—0,0009
+0,003
+0,0415
—0,0641
+0,0142
4-0,007
-0,0067
4-0,002
-0,0367
4-o,ox I
—0,0127
—0,0092
4-0,0x4
4-0,0326
4-0,028
-0,3599
— o,x4i
—0,0002
+0,005
—0,0118
4-0,002
+0,0035
4-0,002
—0,0288
—0,051
4-0,0002
+0,004
4-0,0102
4-0,002
—0,0090
—0,003
+0.0948
4-0,0089
0.000
4-0,0044.
4-0,00 X
4-0,0103
— o,oox
—0,0029
+0,009
—0,0001
4-0,001
—0,0x51
+0,007
-0,0791
-0,0390
4-0,005
4-0,0332
+0,0x3
— 0,0x6 X
+0.009
—0,0279
+0,043
4-0,0411
—0,006
—0,00x1
-0,014
4-0,0025
4-0,005
—0,0204
+0,007
+0,0843
4-0,027
+0,0032
+0,0351
4-0,001
+0,0414
+0,003
-0,05x5
-0,074
-0,3254
—0,1x3
—0,0662
-0,024
+0,1555
4-0,0x0
4-0,0394
4-0,002
-0,0704
-0,031
4.0,0127
4-0,002
-0,0657
-0,036
Logaiithma of
4-8.8225
9.0999
9.1505
8.8767
8.8304
8.9990
8.8527
8.8382
9.0219
9.7278
8.8229
8.8491
8.8276
8.9494
8.8232
8.8523
8.8382
9-4634
8.8455
8.8298
8.8526
8.824X
8.823 X
8.8660
9.2274
9.0174
9.02x3
8.8767
8.9463
9.0832
8.8233
8.8258
8.8985
9.37x9
8.8269
9.0330
9.0823
9.0990
9.7378
9.1784
9.6995
9.0635
9-1997
8.8638
4-9.1791
-7.7239
7-9997
8.0488
7.7709
7.7141
7.8775
7.7288
7.7139
7.8954
8.5965
7.6825
7.7044.
7.6802
7.7980
7.6599
7.675 X
7.6607
8.2854
7.6660
7.6471
7.6675
7.6341
7.6280
7.6651
8.0246
7.8x10
7.8059
7.6439
7.7081
7.8406
7-574a
7.5644.
7-6350
8.X056
7.5477
7.7514
7.7991
7.7862
84139
7.8436
8.36x3
7.7203
7.854*
74984
•7.7967
4-04872
0.4625
0.5144
04793
04900
0.5029
04917
049XX
04696
0.5862
04869
0492 X
04852
04989
04867
048H
04906
04304
04831
04850
04825
04881
04870
04928
0.5x40
0.501 z
04730
04930
04967
04705
04874
04861
04938
04511
04859
04744
04721
0.5017
0.5547
0.5046
04173
04749
0.5053
04835
4-0.5029
d
4-64486
4-9.0290
-9-0964
+8.5484
—8.1036
—8.8715
—84084
—8.2578
4-8.91 XI
-9.7145
+7.1113
-8.377S
+7.9964
—8.7720
+7.3867
4-84034
-8.2536
+94517
+ 8.342 X
4-8.0742
4-84051
—7.6663
+7.1641^
-84930
-9.1907
—8.9034
+8.9099
—8.5466
-8.7644
4-9.0051
-6.9255
+7.8619
—8.6317
+93538
+7.9361
4-8.9289
4-9.0038
-9.0274
-9.7346
-9.13x3
+9.6956
4-8.9762
-9.1574
+84784
-9.1311
No.
8281
828a
8283
8284
8285
8286
8287
8288
8289
8290
8291
8292
8293
8294
8295
8296
8297
8298
8299
8300
8301
8302
8303
8304
8305
8306
8307
8308
8309
8310
8311
8312
8313
8314
8315
8316
8317
83x8
8319
83*0
8321
83aa
832.3
83*4-
«3»5
North Polar
DUUnce,
Jan. 1, 1850.
ft
89 45 28,0
151 58 15,6
61 59 31,8
100 48 45,3
138 12 43.1
III 3 54,6
105 14 9,0
39 " 4a»5
172 SI 9,9
«8 35 44.a
109 44 39,6
81 31 3.5
131 39 27,2
87 54 9,2
69 9 45»i
105 5 13,2
13 13 52,0
71 4a 43»3
79 53 18,2
69 5 25,8
93 59 14.6
88 44 33.7
"5 3 5».3
156 47 xo,4
140 15 58,8
39 x8 46,2
117 52 38,2
131 8 xo,i
33 ao 5.9
90 43 30,2
83 45 44.5
122 45 22,4
16 25 24,9
82 36 37,2
38 5 59.a
33 *5 X7.3
147 59 6,2
173 o i8^.
>53 47 39»8
7 38 41.3
35 7 46,5
155 7 50.5
65 41 31,2
153 49 53.9
Annual
Preces.
- »9.99
19.99
«9.99
19.99
ao,oo
20,C0
20,00
20,00
20,00
20,00
20,00
20,00
20,00
20,0X
20,01
20,01
20,01
20,01
20,01
20,01
20,0 X
20,01
20,01
20,02
20,02
20,02
20,02
20,02
20,02
20,02
20,02
20,03
20,03
20,03
20,03
20,03
20,03
20,03
20,03
20,03
20,03
20,03
20,04
20,04
—20,04
SecVar.
—0,036
0,034
0,038
0,034
0,034
0,035
0,034
0,034
0,032
0,041
0,032
0,032
0,032
0,032
0,031
0,029
0,030
0,026
0,029
0,029
0,029
0,029
0,029
0,029
0,030
0,029
0,026
0,0^7
0,026
0,025
0,025
0,024
0,025
0,022
0,023
0,023
0,023
0,023
0,025
0,022
0,0x8
0,020
0,02 X
0,019
—0,0x9
Proper
Motion.
+0,08
+0,02
—0,05
4-0,15
+0,07
4-0,20
4-0,04
4-0,02
0,00
4-0,03
+0,04
4-0,06
—0,02
—0,02
4-0,14
4-0,10
—0,01
4-0,04
+o,ox
—0,02
—0,02
4-o,xi
— o,x8
4-0,02
+0,04
4-o,ox
—0,01
4.0,06
—0,02
—0,07
— o,ix
-0,05
-0,05
4-0.77
4-0,24
4-0,33
+0,04
+0,05
—0.07
4-0,01
Logarithms of
-9.6378
9-47 » 7
9.X281
9.6230
9.6149
9-3^74
9.5776
9.60x0
-9.5213
4-8.28x0
•9-6391
9-5847
9.6432
9-4431
9.6397
9.6327
9.6039
9'aH3
9.6362
9.6422
9.6322
9.6319
9-6388
9-5641
9-0554
9.36x2
9-5077
9.5518
9^.606
9-4567
9.6367
9.6408
9.5258
9.2420
9.6407
94900
9-4509
9.2762
7.7709
9.1764
9.0133
9-4576
9.X511
9.6x62
-9.1881
-7.6247
-9.9277
+9-944-5
-9.6704
4-9.2720
4-9.8713
4-9-5544
4-9-4184
—9.8880
4-9-9954
—8.3882
4.9.5276
—9.1677
4-9.8215
—8.5625
-9.5502
4-94145
-9.9874
-9-4957
-9-*435
-9.55x6
4-8.8413
-8.3404
-1-9.6261
4-9.9625
4-9-885X
—9.8878
4-9.6691
4-9.8x74
—9.92x2
-f 8.XOX5
-9.0354
4-9.7326
-9.9813
—9.1087
-9.8953
—9.9209
4-9.9278
4-9-9963
4-9.9524
-9.9957
—9.9122
4-9-9573
—9.6 141
4-9.9527
.3009
,3009
.3009
.3009
.3010
.30x0
.3010
.3010
.3010
.3010
.30x1
.30x1
.301 X
.30x1
.3012
.30x3
.3013
.30x3
.3013
.3013
.3013
.3013
.3013
.3014
.3014
.30x4
.3014
.30x5
.3015
.3015
.3015
.3016
.3016
.3016
.3016
.3016
.3016
.30x7
.3017
.30x8
.3018
.3018
1.3018
.3018
.3019
-8.8999
8.8984
8.8969
8.8929
8.8824
8.8773
8.8748
8.8745
8.8724
8.8674
8.8585
8.854X
8.8516
8.8475
8.8357
8.8219
8.82x6
8.82XX
8.8196
8.8164
8.8140
8.8091
8.8040
8.7983
8.7964
8.7928
8.7838
8.7665
8.7611
8.7567
8.7503
8.7379
8.7359
8.7331
8.7202
8.7188
8.7x63
8.6867
8.6756
8.6647
8.6613
8.6563
8.6541
8.6342
■8.6x73
I
3167
3170
3171
3172
3173
3174
3175
• • • «
3181
3176
3177
3178
3179
3180
3182
3183
3184
3x87
3185
3186
197
198
200
203
204
206
207
208
209
21X
210
212
213
214
*i5
219
222
223
225
226
227
228
231
232
^37
a39
Tkylor.
ii.2845
iL2846
U.2847
V.3418
U.2848
ui.2968
U.2849
iU.2970
U.2850
iL285x
iL»852
0.2854
il.2853
9613
9607
9623
ii.2855
ii.2856
iii.2971
iL2857
ii.2858
m.2973
9633
9634
m.2974|
Y.3423
V.3424
m.2976
ii.2859
iL286o
▼-34*5
9639
9640
bane.
7333
7334
7341
iii.2978
iii2979
V.3429
ii.2861
m.2981
ii.2862
0.2863
9643
9656
9651
9658
9661
9668
734a
7343
7344
Vavioiu.
M985
O4146
R616
M986
Z 1624
W1298
G4148
J598,R6i7
R618
B.F 3268
W 1302
Airy (G)
M987
R619
R620
G4157
M988
M989
7348
7350
• • ft •
7352
{
G4163
P 1104
B.F 3276
G4164
(3A2)
J599,R62i
R622
G4174 .
G4173
J 600
R623
No.
8326
8327
8328*
8329
8330
8331
8332
8333
8334*
8335
8336*
8337*
8338*
8339
8340
8341
834a
8343
834**
8345
8346
8347
8348
8349
8350
8351*
8352
8353
8354
8355*
8356*
8357
8358
8359
8360*
8361
8362*
8363
8364*
8365
8366
8367
8368
8369
8370
Constellfttioii.
Casnopee
xCeti
27 Pisdani
Phoenicis l*
8 Cusiopes tr
28 Pisdum »
Sculptoris
Pisdum
Tacann f
PegEsi
Unae Minoris . . . .
Pegaai
Casnopese
Phcenids r
Phoenicis
Phoenids
Octantis 9
Sculptoris
Casdopes
AndtomedsB
29 Pisdum .
Phcenids .
Sculptoris.
30 Pisdum .
85 Pegasi . . .
Pisdum
Sculptoris C
31 Pisdum <^
32 Pisdum c*
Mag.
6
7
5
5i
S*
4i
6
7
5
7
6*
7
7
5i
6i
6
5*
6
5
6
5
6
^
4i
6
7*
5i
6
6
Cassiopeae • ^
Cephd • • .
Sculptoris
2Ceti
9 Casmopes.
Ceti
3Ceti
Tucane.. <
TucaosB.. .
Cassiopeae.
Pisdum
Cassiopeae.
Phoenids .
33 Pisdum .
Phoenicis .
86 Pegasi ...
6i
4
6
6
6
6
7
5
7
5
6
6
Right
Ascension,
Jan. X, 1850.
h m •
a3 50 3»»35
50 38^5
50 59.^3
S« 9»"
51 36.73
51 45*36
5> 59.*9
5» 4.39
5* 7.49
5» 34.03
5* 43»98
53 7.3»
53 ao.79
53 3*^49
53 36,25
53 47»62
53 58.77
' 53 59.41
54 4.19
54 8,23
54 ",84
54 14.13
54 16,11
54 »o.7»
54 »o.99
54 37.90
54 43.37
54 49.95
54 57.35
55 9.53
55 45.50
56 3.19
56 32,21
56 38.34
56 49.3*
56 55.7*
57 a.17
57 ".36
57 *»47
57 ".65
57 30.50
57 39.54
57 4a.i7
23 58 0,23
Annual
Preces.
-f 3.006
3.087
3.075
3.141
».999
3.065
3.099
3.076
3.177
3,062
2,470
3.050
».997
3.116
3.105
3.117
3.»39
3.101
3.009
3.040
3.073
3,102
3.097
3.075
3.054
3.073
3.089
3,066
3.067
3.007
2,866
3,089
3,078
3.034
3.077
3.074
3.13*
3."5
3.045
3.071
3.044
3,090
3,072
3,092
+3.068
Sec Var.
+0,0330
—0,0096
—0,0028
—0,0428
+0,0400
+0,0026
—0,0182
—0,0040
-0,0735
+0,0050
+0,2512
+0,0140
+0,0516
—0,0365
—0,0282
-0,0385
-0,1548
—0,0268
+0,0501
+0,0256
—0,0023
—0,0282
—0,0241
—0,0039
+0,0x43
—0,0022
—0,0181
+0,0040
+0,0037
+0,0618
+0,1871
—0,0231
—0,0100
+0,0533
—0,0096
—0,0062
— o,iq66
—0,0969
+0,0462
—0,0008
+0,0517
—0,0402
—0,0035
—0,0482
+0,0065
Proper
Motion.
■
—0,005
+0,013
—0,003
+0,034
+0,004
+0,015
+0,015
+0,023
+0,002
+0,007
•
—0,009
+0,003
+0,011
—0,031
—0,023
-0,027
-0,053
+0,007
+0,002
—0,005
+0,025
+0,007
+0,067
0,000
+0,001
—0,001
—0,002
—0,006
+0,047
+0,004
+0,001
+O,O0X
+0,005
+0,004
—0,036
+0,005
iiogarithmsof
+9.0119
8.8422
8.8249
9.0501
9.0641
8.8260
8.8875
8.8266
9.2214
8.8309
9.9664
8.8704
9.1429
9.0125
8.9549
9.0265
9.5021
8.9459
9.1299
8.9495
8.8248
8.9558
8.9276
8.8269
8.8712
8.8246
8.8887
8.8282
8.8277
9.2022
9.6878
8.9220
8.8461
9.1445
8.8441
8.8324
9.3766
9.3404
9.0960
8.8240
9.13x3
9.0442
8.8267
9.0971
+8.8344
-7.6279
74535
74194
7.6369
7.6373
7.3897
74437
7.3704
7.7605
7.3672
84775
7.3717
7.6203
74755
74050
747*3
7.9349
7.3654
7.5487
7.3625
7.2327
7.3593
7.3283
7.2250
7.2635
7.2166
7.2584
7.1904
7.1809
7-5449
8.0x26
7.1893
7.0822
7.3239
7.0104
6.9744
7.5038
7.4520
7.1822
6.8831
7.1898
7.0805
6.8360
7.0972
•6.7745
+04780
04895
0.4878
0.4970
04770
04865
04912
04880
0.5020
04860
0.3927
04843
04767
04936
04921
04937
a5io5
04915
04784
04829
04876
04916
04909
04878
04849
04875
04898
04866
04866
04781
04573
04899
04883
04820
04881
04878
04958
04948
04836
04873
04834
04899
04875
04902
+04869
+8.8936
-8.3
—7.7*
—8.5
+8.
.3002
.7086
•9557
.9771
+7.8477
-8.5907
-7.8953
-9.1835
+849890
+9.9652
+8.5135
+9.0861
-8.8944
—8.7831
—8.9181
-94923
—8.7627
+9.069X
+8.7711
-7.6532
—8.7850
—8.7176
-7.9033
+8.5175
—7.6226
-8.5949
+7.9783
+7.9521
+9.1604
+9.6837
—8.7023
—8.3400
+9.0882
—8.3189
—8.1262
-9.3589
-9.3193
+9.0230
-7.1917
+9.0709
-8.9465
-7.8837
-9-0*45
+8.1719
No.
S326
8317
8328
8j*9
8330
8331
8332
8333
8334
8335
8336
8337
8338
8339
8340
8341
8342
8343
834f
8345
8346
8347
8348
8349
8350
8351
8352
8353
8354
8355
8356
83S7
8358
8359
8360
8361
8362
8363
8364
8365
8366
8367
8368
8369
8370
North Polar
Distance,
Jan. I, 1850.
//
40 *3 58,4
106 40 54^.
94 *3 18,2
H3 34 57.3
35 4 50.7
83 57 59.7
120 19 15,1
96 43 33.7
156 24 43,1
79 33 46^
4 7 43.7
63 54 5i.»
28 39 26,6
139 38 37.7
132 19 14,4
141 10 25,0
167 53 35.8
130 59 0,2
a9 36 45.3
48 *8 3,7
93 5x 43.9
132 26 56,4
128 3 46,1
96 50 5>.7
63 42 40,3
93 36 1.3
X20 33 24,9
81 *S» 4^3
82 20 50,8
24 44. 8,2
7 51 43.4
127 5 x6,o
X08 10 14,8
28 32 50,6
107 21 42,8
loi 20 37,9
163 44. 11,6
162 16 33,0
32 18 10,9
91 20 9,7
29 31 x8,4
142 58 49,1
96 32 48,5
147 47 21,4
77 26 16,9
Annual
Preces.
/I
—20/34
20,04
20,04
20,04
20,04
20,04
20,04
20,04
20,04
20,04
20,04
•20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
20,0
—20,0
SecVar.
M
—0,0X8
0,018
0,018
0,018
0,0X6
0,016
0,016
0,016
0,016
0,0X5
0,012
0,0X4
0,0X3
0,013
0,0X3
0,0X3
0,013
0,012
0,0X2
0,0X2
d,OI2
0,012
0,0x1
0,0 IX
o,oxx
0,0x1
0,0 IX
0,0x0
0,010
0,010
0,009
0,008
0,008
0,007
0,007
0,006
0,006
0,006
0,005
0,005
0,005
0,005
0.005
0,005
—0,004
Proper
Motion.
11
—0,09
—0,04
+0,X2
—0,13
+0/>2
-1-0,08
+0,09
+0,09
+0,10
-fo,o9
0,00
-0,29
-0,03
4-0,01
— o,ox
+0,08
+0,01
—0,02
+0,28
—0,12
+0,02
+0.95
+0,03
+0,09
+0,01
+0,03
—0,01
-f0,02
4-0,23
—0,02
—0,02
— 0,02
+ 0,58
+0,03
+0,08
•0,05
•0,25
■0,04
Logarithms of
€f
•9-4951
9.6064
9.6332
9-3551
9-447*
9.6389
9-55*9
9.6303
9.1523
—9.8813
+94576
+8.8834
+9.9053
—9.9126
—9.0213
+9.7029
+9.0684
+9.9619
9.6365 -9-»578
8.8028 —9.9986
9.6061 —9.6430
9.3701; -9.943 1
9^.131 1+9.88x8
9*4799 -+■ 9-8280
9.3986+9.8914
8.8096+9.9901
9^.9x91+9.8167
9-375*
9-534*
-9.9391
—9.8214
9.6348 1+8.8283
94816+9.8291
9-5*35 +9-7898
9-6313 +9-0763
9.6021 —9.6462
9.6351 +8.7978
9-5585 1+9-7061
9.63641— 9.1500
9.6366;— 9.1243
9-3045 -9-9581
8.90471-9.9958
9.5250 1+9.7803
9.6095 ! +94939
9-3438 -9-9437
9.6x26
9.6261
9.0358
9.0785
9.3842
9.6370
9-3499
94024
9.6334
9-3479
-9.6289
+9-4748
+9.2938
+9.9822
+9.9788
—9.9270
+8.3677
-9.9396
+9.9022
+9.0570
+9.9274
-9-3374
30x9
3019
30x9
30x9
,30x9
30x9
3019
,3020
,3020
.3020
.3020
.3020
,3020
.3020
302
,302
302
,302
,302
302
302
302
302
302
302
302
,302
.302
302
302
,302
.3022
,3022
.3022
3022
.3022
.3022
,3022
.3022
.3022
,3022
.3022
.3022
.3022
.3022
• 8.6x56
8.6109
8.5942
8.5865
8.5729
8.5634
8-5559
8.5435
8.5388
8.5360
8.5x09
8.501 1
84772
84628
84499
84456
84326
84194
84x86
84128
84078
84034
84005
8.3980
8.3922
8.3918
8.3696
8.3621
8.3531
8.3426
8.3247
8.2673
8.2360
8.1793
8.1663
8.14x9
8.1271
8.1x16
8.0861
8.0590
8.0585
8.0362
8.0092
8.0001
-7.940X
I
3x88
3189
3190
3191
3194
3192
3193
3195
3196
3197
3198
3199
■ • • ■
3200
3201
3202
3203
3204
3205
3206
3207
3208
3209
242
243
244
245
246
248
249
250
iiL2983
iii2984
iL2864
▼.3433
iii.2985
ii.2865
▼.3434
ii.2866
iL2867
iiL2988
251
iv.2063
254
*55
256
257
258
259
260
261
264
265
266
270
272
Taylor.
▼-3439
V.3440
V.344.1
U.2868
iL2869
V.344*
ii.2870
m.2992
iii.2993
v-3443
iL2872
iL2873
V.3446
ii.2874
m.2997
ii.2875
ii.2876
274
▼.3449
ii.2877
V.3450
ii.2878
Brig,
bane.
9671
7355
Various.
96757358
9678 7360
96897365
9692
96947366
9691
9696
9698
9697
7367
7368
9700
9703
9708
9710
9716
7369
7370
7373
7374
7377
7378
G4177
M990, J 60 1
R624
M991
B.P 3282
J 602, R625
G4193
B.F 3283
B63
R626
G4198
G4199
M992,J6o3
R627
M993,J6o4
B.F 3287
M995
B64
Airy (G)
J 605
B.F 3291
B66
W1315
G 4222
R628
M996,J6o6
R629
373
No.
8371
8372*
8373
8374*
8375
8376
8377
ConsteUation.
Mag.
Right
Ascension,
Jan. 1, 1850.
Annual
Preoes.
SecVar.
Proper
Motion.
Logarithms of
a
6
c
d
Phflenids
Cassiopeae
10 Cassiopec
Peansi - 1 ^ ^ - , - ^ - -
7
6i
6
6i
6
7
7
h m ■
23 58 xo,35
58 25,36
58 4X,oi
58 50,26
59 X5.33
59 43.5 X
23 59 45.8 X
■
+3.080
3.056
3.055
3,067
3.074
3.072
+3.073
■
—0,0277
+0,0465
+0,0588
+0,0159
—0,0249
—0,0262
-0,0472
■
—0,028
+0,005
+0.035
+0,013
-0,009
+8.9569
9-0949
9.1723
8.8788
8.9379
8.9482
+9-0957
-6.8587
6.9327
6.93x6
6.5839
64495
6.0264
—6.1097
+04886
04852
04851
04867
04877
04874
+04875
-8.7873
+9.0214
+9-X235
+8.553X
-8.7433
-8.7678
—9.0226
Scnlptoris
Scolptoris........
Phoenids
(HERE ENDS THE CATALOGUE.)
Tables of the Right Ascension^ &c. of certain StarSj in the previous Catalogue^ near the Pole,
for each loth year from 1850 to 1900.
a Ursae Minoris^
*Year.
Right
Ascension,
Annual
Precession.
SecVar.
Proper
Motion.
Logarithms of
Jan. 1.
a
b
c
d
1850
t86o
1870
1880
1890
1900
h m •
1 5 142
X 8 2.77
I 11 16,89
I 14 45,09
1 18 29,23
1 22 31,05
•
+ x 7^-56
18,664
20,011
21,5x4
23.X95
+25,089
•
+ 114276
12,7011
14,1647
15,8487
17,7869
+20,0408
■
+0,090
0,090
0,090
0,090
0,090
+0,090
+0.3911
04052
04x97
04345
04495
+04650
+9.8559
9.8909
9.9268
9.9638
0.0016
+0.0407
+1.2420
1.2710
1.3013
1.3327
1.3654
+ X.3995
+0.3909
04051
04196
04344
04494
+04649
Ursse Minoris,
Year.
Right
Ascension,
Jan. I.
Annual
Precession.
SecVar.
Proper
Motion.
Logarithms of
a
b
e
d
1850
i860
1870
1880
1890
1900
h m s
6 28 33,38
6 33 39.77
6 38 44,58
6 43 47,29
6 48 47,96
6 53 46,08
•
+30,750
30,589
30401
30,193
29,961
+29,707
■
- X4765
1,7222
1,9604
2,1889
24063
—2,6113
•
-0,027
0,027
0,027
0,027
0,027
—0,027
-9.2387
9.3080
9.3671
94181
94628
—9.5022
+0.1404
0.1379
0.1349
0.1316
0.1279
+0.1238
+ 14879
14856
14829
X4799
14766
+ 14729
—9.2382
9-3075
9.3666
94176
94622
-9-50x7
374
No.
8371
8372
8373
8374
8375
8376
8377
North Polar
Distance,
Jan. I, 1850.
e / //
»3* 35 *5.5
32 24 3,1
26 38 21,0
61 48 22,0
129 42 49,5
131 18 24,8
147 40 6,5
Annual
Preces.
-20,06
20,06
20,06
20,06
20,06
20,06
20,06
Sec Var.
—0,004
0,003
0,003
0,002
0,002
0,001
— 0,001
Proper
Motion.
+0,90
—0,01
—0,01
+0.17
+0,08
-0,54
Logarithms of
•9-4971
9.3771
9.3004
9-5854
9.5208
9.5122
9-3640
y
+9-8304
-9.9265
-9.9513
-9.6744
+9.8055
+9.8196
+9.9268
•1.3022
1.3022
1.3022
1.3022
X.3022
t.3022
1.3022
-7.9017
7.8379
7.7593
7.7051
7.5 "7
7.0783
— 7.0140
1
3210
3211
3212
275
276
Taylor.
UI.3000
iiL300i
▼.345*
Bru-
bane.
9720
97*5
V.
7379
3453|9730 738
Varioos.
R630
B67
A 559
R631
R632
(HERE ENDS THE CATALOGUE.)
Tables of the North Polar Distance, &c. of certain Stars, in the previous Catalogue, near the Pole,
for each loth year from 1850 to 1900.
No. 360.
Year.
North Polar
Distance,
Jan. I.
Annual
Precession.
Sec. Var.
Proper
Motion.
Logarithms of
fl'
V
e
<f
1850
i860
1870
x88o
1890
1900
0 1 m
I 29 25,0
I 26 12,7
1 23 1,0
I 19 50,4
I 16 40,7
I 13 32,2
-19,25
19,18
19,09
19,00
18,89
-18,77
II
+0,713
0,796
0.893
1,005
1,136
+ 1,289
—0,02
0,02
0,02
0,02
0,02
—0,02
+9.4289
9-4496
9-4704
9^.916
9.5132
+9-535*
--9.982 1
9.9804
9-9785
9.9764
9-9739
-9.97 1 1
-1.2845
1.2828
1.2809
1.2787
1.2762
- 1.2734
+9-4470
9^.662
94858
9.5057
9.5261
+9-5469
No. 2157.
Year.
North Polar
Distance,
Jan. I.
Annual
Precession.
Sec. Var.
Proper
Motion.
Logarithms of
a'
b'
e
+9.9966
9.9953
9.9938
9.9920
9.9901
+9-9879
1850
i860
1870
1880
1890
J900
0 1 II
2 44 38,4
a 45 6,3
* 45 38,7
2 46 15,4
2 46 56.5
2 47 41,8
II
+2,50
2,94
3.37
3,81
4.*4
+4.66
II
+4.450
4413
4.370
4.3*3
4.*7»
+4.*H
+0,08
0,08
0,08
0,08
0,08
+0,08
+9.9869
9.9856
9.9839
9.9821
9.980Z
+9-9779
+9.0944
9.1649
9.2254
9.2780
9-3*44
+9.3658
+0.397X
0^.676
0.5282
0,5807
0.6272
+0.6686
375
Tables of the Bi^it Ascension, &c. of certain Stars, in the previous Catalogue, near Ac Pole,
for each loth year from 1850 to iQOQ {contimted).
0- Octantis,
Year.
Right
Ascension,
Jan. I.
Annual
Precession.
SecVar.
Proper
Motion.
Logarithms of
a
b
e
d
1850
h m ■
17 30 4,09
•
+ 107,504
■
+21,1441
■
-9.8351
—0.7167
+2.0314
+9-8351
i860
17 4« 7.39
108,991
+ 8,5867
-9-4377
0.7228
2.0374
+9-4377
1870
18 6 19,74
109,213
- 4.59*0
+9.1650
0.7237
2.0383
-9.1649
1880
18 24 27,00
108,085
-17,4292
+9.7488
0.7191
2.0338
-9-74««
1890
18 42 17,47
105,752
—29,0527
+9.9803
0.7093
2.0243
-9.9803
1900
18 59 38,55
+102,355
-38,7690
+0.1200
-0.6947
+2.0101
—0.1200
8 Urate Minoris,
Year.
Right
Ascension,
Jan. I.
Annua]
Precession.
SecVar.
Proper
Motion.
lx>garithms of
a
i
e
i
1850
h m ■
18 20 43,59
■
-19,323
■
—0,6157
■
+0,030
+9.0062
—0.0487
—1.2861
+9.0054
i860
18 17 30,43
19,380
0.5*37
0,030
8.9337
0.0498
1.2874
8.9329
1870
18 14 16,63
19,428
0,4287
0,030
8.8457
0.0507
1.2884
8.8450
1880
18 11 2,53
19.467
0,33*5
0,030
8.7347
0.0514
1.2893
8.7339
1890
18 7 47.95
19.496
o.*354
0,030
8.5840
0.0520
1.2900
8.5833
1900
18 4 33,26
-»9.5H
-0,1377
+0,030
+8.3507
-0.0524
-1.2903 +8.3499 1
Ursse Minoris,
Year.
Right
Ascension,
Jan. I.
Annual
Precession.
SecVar.
Proper
Motion.
Logarithms of
a
b
e
d
1850
i860
1870
1880
1890
1900
h, m ■
20 13 1,03
»o 3 54.57
19 54 18,05
19 4^ 12,09
19 33 36,31
19 22 32,47
■
-53.14a
56,106
62,070
64.976
-67,765
■
—29,3200
29,7890
29,8677
29,4614
28,4920
—26,8908
■
-0,042
0,042
0,042
0,042
0,042
-0,042
+0.2644
0.2484
0.2276
0.2009
0.1669
+0.1240
-04477
04700
04914
0.5117
0.5307
-0.5481
-1.7254
1.7490
1.7716
1.7929
1.8128
— 1.8310
+0.2643
0.2483
a2275
0.2008
0.1668
+0.1239
376
Tables of the North Polar Distance^ &c. of certain Stars^ in the previous Catalogue^ near the Pole^
for each loth year from 1850 to 1900 {continued).
No. 5959.
Year.
North Polar
Distance,
Jan. X.
Annual
Precession.
SecVar.
Proper
Motion.
Logarithms of
fl'
f
c'
d'
X850
x86o
X870
x88o
X890
X900
0 1 II
X79 x6 2x,9
X79 x6 40,2
179 16 42,6
X79 16 29,2
X79 x6 0,0
179 »5 15.8
u
+2,6 X
+ 1,04
-0,55
-2,X4
-3.68
-5.16
II
-15.545
15.874
X 5,922
15.673
15.161
-14.4*5
II
+9.9938
9-9970
9-9974
9-9951
9-9900
+9.9825
-9.1x47
-8.7143
+844XX
+9.0272
+9.2636
+94x04
+04x69
+0.0x65
-9-7433
-0.3295
—0.5658
-0.7x27
-9-9963
9-9994
9-9998
9-9975
9.9926
-9.985 X
No. 6281.
Year.
North Polar
Distance,
Jan. X.
Annual
PrecessioiL
SecVar.
Proper
Motion.
Logarithms of
fl'
y
&
df
X850
x86o
X870
x88o
X890
X900
0 / //
3 *4 9.9
3 *3 53.0
3 *3 38,9
3 *3 *7.7
3 *3 »9.*
3 *3 13.7
-i.8x
».53
».*5
0,97
0,68
-040
+*.8o7
2,8x8
2,828
2,836
2,842
+2,845
—0,02
0,02
0,02
0,02
0,02
—0,02
—0.0086
0.0090
0.0095
0.0098
0.0 xox
— 0.0x0 X
-8.9550
8.88x8
8.7934
8.6820
8.53x0
-8.2975
—0.2580
0.X848
0.0964
9.9849
9-8340
—9.6004
—9.9982
9.9987
9.9992
9-9995
9-9998
-9.9999
No. 6999.
Year.
North Polar
Distance,
Jan. X.
Annual
Precession.
Scc-Var.
Proper
Motion.
Logarithms of
a'
y
c'
d
X850
x86o
X870
x88o
X890
1900
e 1 II
I 8 2X,9
1 6 35,x
1 4 55.*
X 3 23,0
X X 58.9
1 0 43,5
II
— xx,oo
10,32
9.59
8,8x
7.97
- 7,07
+648X
7,0x6
7,569
8,133
8,697
+9.*49
II
—0,02
0,02
0,02
0,02
0,02
— 0,02
-9.9267
9-9373
9-9475
9-9573
9.9663
-9-9747
-9-7390
9.7115
9.6796
9.6426
9.5989
-9.5470
— x,04X3
X.OX38
0.98x9
0.9448
0.90x2
-0.8493
-9-9**3
9-933*
9.9436
9-9535
9.9627
-9.97x2
H,A..C
(3B)
377
NOTES
TO THE
CATALOGUE OF 8377 STARS
OF
THE BRITISH ASSOCIATION.
No. 9. Taylor's N.P.D. was corrected for the error of 10^ before the comparison was made.
1 5. The position of this star has been deduced from Lacaille by precession alone, there being no modem
observation. [S.]
18. Bradley has no JR, and it here depends solely on BesseL
25. Taylor's N.P.D. is adopted in the computation. It differs lo'^ from that of Brisbane.
27. Piazzi considers this star to be only of the yi magnitude, and Taylor as low as 8.
28. Grroombridge's N.P.D. (which differs j" from Taylor's) is adopted for the modem comparison.
30. The mean N.P.D. of Brisbane and Taylor (although differing more than 1 2") ib taken for the modem
comparison. Taylor considers it of the 8th magnitude only.
37. Brisbane's N.P.D. (which differs nearly 7" from Taylor's) is adopted for the modem comparison.
39. Bradley has no JR, and it here depends solely on Groombridge.
40. The M of this star is brought up by precession from Lacaille*s catalogue, as there is no modem
observation of it in JR,
42. The position of this star was observed by Flamsteed (B.F 4), and Argelander says (in Ast.
Nach, 226) that two observations of it at Abo, gave its position for 1830 JR = o^ 7°^ ^3*»9S» ^^^
D = -f 3° 18' 2 3 '',6, from which the present position is deduced.
48. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
49. The mean N.P.D. of Brisbane and Taylor (although differing more than 9*^) is taken for the modem
comparison.
57. Taylor's N.P.D. is erroneous 8", it is therefore rejected, and Airy (C) adopted for the modem com-
parison.
«
59. Brisbane's N.P.D. is assumed to be 10' in error.
68. Bradley has no JR, and it here depends solely on Bessel.
69. The magnitude of this star by different observers varies fit)m 54 to 7^,
7 1 . Brisbane's JR of this star appears to be 2™ too little, and as Lacaille's determination of the iH of a star
sa near the pole cannot be depended upon, the JR is here determined from Rumker and Maclear.
83. Bradley has no JR, and it here depends solely on Grroombridge.
( 3 B 2 ) 379
NOTES TO THE CATALOGUE OF STARS
91.
98.
100.
105.
113.
114.
I20.
Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
The position of this star is deduced from a comparison of Bradley's observation with that in the
Hist, C6L, page 200.
This star was observed by Flamsteed (B.F 22) and by Groombridge (65).
Bradley has no JB» of this star, and it here depends wholly on Airy (G), who has also been adopted
as the modem comparison for the N.P.D.
The position of this star, which was observed by Flamsteed (B.F 30), is deduced wholly from the
Hist, C4L, page 118.
Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
The position of this star, which was observed by Flamsteed (B.F 34), is deduced from the Hist,
Cil^ pages 349 and 389.
125. Bradley has no JB», and it here depends solely on BesseL
133. Bradley has no JB», and it here depends solely on Bessel. The declination in the Fund. Astron.
should be +19^ 4' ^o",^, as may be seen by comparing the observation made by Bradley on
October 31, 1753, with other stars.
1 36. Brisbane's N.P.D. (which differs about 8'^ from Taylor's) is adopted for the modern comparison.
1 44. llie mean N.P.D. of Brisbane and Taylor (although differing nearly 8'^) is taken for the modem
comparison.
147. Bradley has no N.P.D., and it is here deduced from a comparison of Mayer with modem observations.
149. The position of this star, which was observed by Flamsteed (B.F 40), is deduced from the Hist, CiL,
page 39.
157. Brisbane's observation for N.P.D. has been assumed, but it differs 2' from Lacaille.
176. Brisbane's N.P.D. (which differs nearly 10^ from Rumker's) is adopted for the modem comparison.
177. The position of this star, which was observed by Flamsteed (B.F 57), is deduced from the Hist. C4L,
page 127.
181. Bradley has no N.P.D., and it here depends wholly on Groombridge (124) and Bessel (6).
182. Bradley has no iH, and it here depends solely on Bessel.
1 84. The position of this star, which was not observed by Bradley or Piazzi, is deduced from the Hist, C^l,,
page 477.
193. The position of this star has been deduced from Lacaille by precession alone, there being no modem
observation. [S.]
195. This star was observed by Lacaille on August 6, 1751, at o^ 30"^ 28'. It is not to be found in
any modem catalogue, and its position is therefore brought up by precession alone.
197. Bradley has no N.P.D., and it here depends solely on the Hist, C4l,, page 305.
224. The position of this star, which was observed by Flamsteed (B.F81), is deduced from the Hist, CiL^
page 573.
228. Bradley has no ifl of this star, which has been deduced wholly from Airy (G), who has also furnished
the modern comparison for N.P.D.
237 Bradley has no M, and it is here deduced from a comparison of Mayer (23) with modem observations.
239. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
240. The M of this star has been reduced from Bradley to Taylor by Bessel's formula, and the proper
motion thence obtained. With Taylor's M and this proper motion, the present iR has been
deduced.
244. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
246. This is a double star, and the mean of Brisbane's observations has been taken.
251. Brisbane has three, and Rumker two observations of this star, yet they differ nearly 10" in N.P.D.
llie mean of the two is adopted for the modem comparison.
_
OF THE BRITISH ASSOCIATION.
256. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
Flamsteed says that it has a companion to the south, which is probably 263 of this catalogue.
259. Argelander thinks that the JR of this star in the Fund. Astron,, page 142, should be 10^ 48' si'',/.
If so, the JR in the present catalogue should be o^ 48°* 26*,g^,
263. The position of this star is deduced from the Hist. C4L, page 27. It is probably the star mentioned
by Flamsteed in his observation of 67 Piscitan, on December 21, 1689, at 5^ 50™ 49". See the
note to 256 of this catalogue.
274. Bradley has no N.P.D., and it is here deduced from a comparison of Mayer (30) with modern
observations.
281 . Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
287. The mean N.P.D. of Brisbane and Rumker (although they differ 6") is taken for the modern com-
parison.
290. Bradley has no N.P.D., and it here depends solely on Bessel.
296. The mean N.P.D. of Brisbane and Taylor (although differing above 7'') is taken for the modem
comparison.
298. Bradley has no N.PJ)., and it here depends solely on Bessel.
299. The position of this star is deduced from the observation in the Hiat. C^., page 573.
300. Bradley has no iR, and it here depends solely on Grroombridge.
304. The position of this star has been deduced from Lacaille by precession alone, there being no modem
observation/ [S.]
312. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
314. Bessel has compared the position of this star with an observation made by Tycho Brah^ in 1 573, and
finds a confirmation of its great proper motion. It is Groombridge 237 and Argelander 23.
320. This star is placed by Hevelius In Cepheus, It is Oroombridge 242.
335. Bradley has no N.P.D. of this star, which is therefore deduced from Airy (G), who has also suppUed
the comparison in JR.
336. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
357. This star was observed by Flamsteed (B.F 136), and the position is here deduced from the Hist,
C4l., page 350.
358. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
359. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
363. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
369. This is the companion to the preceding star, and was observed also by Mayer (40).
371. The position of this star is here deduced from the HUt, Cil,, page 247.
373. Mayer 41 will agree with this star, if we suppose an error in his observations (see B.M 41).
375. The position of this star is here deduced from the Hiat, C4l„ page 250.
376. Bradley has no JR, and it here depends solely on Bessel.
378. Bradley has no JR, and it here depends solely on Groombridge.
379. The position of this star has been deduced from Argelander (34) by precession alone. [S.]
382. The position of this star has been deduced from Grroombridge (280) by precession alone. [S.]
385. Brisbane's N.P.D. is assumed to be i' in error.
393. Bradley has no N.P.D. , and it here depends solely on Groombridge.
403. Bradley has no JR, and it here depends solely on Bessel.
430. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
431. Bradley's Declination in the Fund, Astron, should be +17° 57' 43 "»7.
433. Bradley has no N.P.D., and it here depends solely on Taylor.
443. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
_-_
NOTES TO THE CATALOGUE OF STARS
444. This star was observed also by Groombridge (32$),
446. Bradley has no N.P.Dv and it is here deduced from a comparison of Piazzi with modem observations.
449. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
45 1 . Bradley has no M, and it here depends wholly on modem observations, that is, Bessel is considered
as the old, and the mean of Airy, Wrottesley and Taylor, as the modem authority.
455. Bradley has no N.P.D., and it here depends solely on the Hist. CiLj page 192.
456. Airy (G) is here adopted for the modem comparison in JR.
457. Bradley has no N.P.D., and it here depends solely on Bessel.
458. The mean N.P.D. of Brisbane and Taylor is here assumed ; to the exclusion of Rumker.
459. The position of this star, which was observed by Flamsteed (B.F 182), is deduced from the Hist C4L,
page 204.
468. The mean N.P.D. of Groombridge and Taylor (which differ 7'') b here adopted for the comparison
with Bradley.
472. The position of this star is here deduced wholly frY>m Argelander (41).
473. Bradley has no M, and it is here deduced from a comparison of Piazzi with modem observations.
474. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
482. The approximate position of this star is deduced from Argelander's Uranametria Nova.
490. Bradley has no N.P.D., and it is here deduced from a comparison of Mayer with modem observations.
494. The JR of this star has been first reduced from Groombridge, by Bessel's formula, to Pond, and the
proper motion thence deduced. With Pond's JR and this proper motion, the present A has been
obtained by Bessel's formula.
10. This star was also observed by Flamsteed (B.F 199)9 by Groombridge (364), and by Aigelander (44).
12. The JR of this star is brought up by precession from Lacaille's catalogue, as there is no modem
observation of it in JR*
14. The modem comparison of this star is from the Hist. Cil., page 124. It is the star which Bradley
took for Flamsteed's i Trianguli, but which was not observed by Piazzi.
15. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
16. This star is in the Hist. CiL, page 133, but the position is here deduced from Argelander (45).
24. This star is to be found in the Hist. Cil., page 192, which has been compared with Zach for the
present position. Zach designates it as 3 Arietis, but the position given by him is deduced frx>m
two different stars. See the note in page 73.
25. Bradley has no JR, and it here depends solely on Bessel.
26. Taylor, in vol. v., designates this star as 7^ magnitude.
34. Rumker's annual precession in Declination is erroneous, and corresponds with a star 10^ more to tlie
south.
35. This star was observed by Flamsteed (B.F 203) and by Groombridge (376). Taylor's JR is erroneous
one year's precession.
37. Hevelius observed this star (B.H x 188), but he has stated the latitude to be north instead of south.
When this is corrected the ifl= 21° 54' 35" and the Dec. =+7° 28' 33", and the star (B.H 1187)
will be Flamsteed's 102 Piscium ir.
38. Piazzi says that this star is lost, but it has been seen by Bradley, Lalande, Bessel, Argelander, and
Airy. It is probably a variable star. The star which Zach calls 3 Arietis is not the star so
designated by Flamsteed. The declination corresponds with it, but the JR is that which
belongs to the star observed by Lalande in Hist. C^l., page 192, at i^ 31™ 3'. It would there-
fore appear that the star observed by Zach, at Seeberg, for the JR, was not the same star as
that observed at Manheim for the declination. See the note in page 73, and also to No. 524 of
this catalogue.
_
OF THE BRITISH ASSOCIATION.
545. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem ohservations.
547. The approximate position of this star was taken from Argelander's Uranometria Nova.
549. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem ob-
servations.
562. Bradley has no N.P.D., and it here depends solely on the star in Hist. CiL, page 3 10. The preces-
sion in iR for 1755 in the Fund. Asiron. should be 55^,990.
566. This is a nebulous star, and two stars of the 8th magnitude precede it to the south.
570. Taylor's N.P.D. (which differs nearly j** from Brisbane's) is adopted for the modem comparison.
They each made four observations of the star.
573. Bessel states that thirty observations of these two stars by Christian Mayer, reduced to 1 778, show that
the southern star preceded the other 3'', and that the difference of declination was x i'',8. Bradley
has no iR, and it is here deduced from a comparison of Mayer with modem observations. It is
58 in Pond's catalogue.
575. Bradley has no JB», and it here depends solely on Groombridge.
579. Bessel says that the two observations of Bradley, in iR, differ 14'^, 7, and Argelander thinks that i*,o
ought to be deducted from one of them. Bradley's M is therefore assumed = 25^ zz' 35'^o.
Bradley's observations will be found under the dates of January 25 and December 18, 1754.
583. Bradley has no iR, and it here depends solely on Oroombridge.
584. The position of this star has been deduced frx>m Lacaille by precession alone, there being no modem
observation. [S.]
588. The position of this star is deduced wholly from Airy (G).
598. Piazzi says that he could not find this star. It is probably variable. Bradley has no iR, and it here
depends wholly on modem observations, that is, Bessel is taken as the old and Airy (G) as the
modem authority.
599. The position of this star has been deduced from Lacaille by precession alone, there being no modem
observation. [S.]
602. The position of this star has been deduced frx>m Lacaille by precession alone, there being no modem
observation. [S.]
604. Taylor considers this to be a variable star.
609. This star was also observed by Mayer (68).
613. Taylor's N.P.D, (which differs upwards of j" from Brisbane's) is adopted for the modem comparison.
614. Either this star or Piazzi 256 was the star observed by Hevelius.
620. Bradley has no iR, and it here depends solely on Bessel.
626. Bradley has no iR, and it here depends solely on Bessel.
636. The approximate position of this star is deduced from Argelander's Uranometria Nova,
637. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
642. This star was observed by Lacaille on October 21, 1751, at i^ 49™ 58'. It is not to be found in any
modem catalogue, and its position is therefore brought up by precession alone.
645. Bradley has no N.P.D. , and it here depends solely on Taylor.
647. Bessel says that if we exclude the last of Bradley's three observations in iR, which is discordant with
the two others, the iR in his catalogue would be 28° 14' 56'',6. Were this adopted, the value
in the present catalogue would be altered.
651. Bradley has no iR, and it here depends solely on Oroombridge.
652. Brisbane has no observation of this star in iR, it is therefore brought up by precession from
Lacaille.
653. Razzi considers this to be the star observed by Hevelius (B.H 1 147), but I have assumed that star
to be No. 614 of this catalogue.
383
NOTES TO THE CATALOGUE OF STARS
654. This star is said to be in Nubecula Minor by Lacaille, but it is a long way from the cluster of stars
usually designated by that appellation.
659. The mean N.P.D. of Brisbane and Taylor (although differing about 6*^ is taken for the modem
comparison.
662. Bradley has no N.P.D., and it here depends solely on Groombridge. It is the companion of the
preceding star.
668. Airy (G) is here adopted for the modem comparison. It was also observed by Groombridge (464).
681. Brisbane has four and Taylor three observations of this star, yet their N.P.D. differ nearly 6". The
mean of the two is taken for the modem comparison.
685. Bessel remarks that Bradley's two observations differ g'*,6 from each other. And Argelander (65)
says that if the latter of them be increased i".o (= 1 5'^.o) the results would agree much better with
modem observations. In this case Bradley's A would be 30° 4' 25'', and the JR in the present
catalogue somewhat different. It is a double star, and the 2nd of the two is the one here noted.
686. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modern observations.
694. Bradley has no N.P.D., and it here depends solely on Bessel (18).
700. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations. It
b Groombridge 488, and is probably the star which Flamsteed designates as 61 Andromedm,
701. This star was probably also observed by Flamsteed (B.F 279). See my note to this star in the
British catalogue.
702. Bradley has no N.P.D., and it is here deduced wholly fit)m Airy (G).
709. This is another of the stars stated to be in Nubecula Minor by LacaiUe, although it is still further
than 654 of this catalogue from the cluster of stars usually designated by that name.
718. Bradley has no N.P.D., and it is here deduced wholly from Airy (G).
719. The approximate position of this nebulous star is deduced from Argelander's Uranometria Nova, who
designates it as ;^ Persei, which I have applied to 7 Peraei (696 of this catalogue).
720. Fabricius first observed this star in 1596, it varies from o to 4th magnitude. In the same parallel,
and following it about 5', there is another star scarcely visible, but very conspicuous when the
preceding one cannot be seen.
721. The N.P.D. of Pond (73) is here adopted for the modem comparison.
723. Taylor's N.P.D. (which differs nearly 10" from Brisbane's) is adopted for the modem comparison.
725. Bradley has no N.P.D. of this star, and it is wholly deduced from Airy (G).
727. Thb star was also observed by Groombridge (503). [S.]
728. The position of this star is deduced from the star in the Hist, C^., page 41.
738. Bradley has no N.P.D., it here depends solely on the star in the Hist. C^„ page 41.
740. Piazzi considers this star to be of the 8th magnitude only ; it was observed by Groombridge (506),
who says it is of the 6th magnitude : it was observed likewise by Pond (74).
744. This star was observed also by Flamsteed (B.F 292), by Pond (75), and by Groombridge (511).
749. Ghx>ombridge's N.P.D. (which differs 8'' from Taylor's) is here adopted for the modem comparison.
755. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
762. Brisbane's N.P.D. (which differs above 6" from Taylor's) is adopted for the modem comparison.
764. The position of this star is deduced from the star in Hist. C4l., page 41.
776. The position of this star is here wholly deduced from the star in the Hist. CiL, page 47.
777. This star was also observed by Flamsteed (B.F 306), by Groombridge (524), and by Pond (78). The
mean M of Pond and Taylor (which differ o",54) is adopted for the modem comparison.
784. Bradley has no N.P.D., and it here depends solely on Ghroombridge.
786. Argelander has considered this star to be of the 5th magnitude, whilst Bradley and Piazzi reckon it
as of the 8th.
384
OF THE BRITISH ASSOCIATION.
792. Bradley's two observations in JR differ 7'^, 7.
796. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observa-
tion. It is double, and the next following star is its companion.
804. The position of this star has been deduced from LacaiUe by precession alone, there being no modem
observation. [S.]
809. Brisbane's N.P.D. (which differs nearly lo'^ from Taylor's) is adopted for the modem comparison.
821. Groombridge's N.P.D. (which differs above 6" fix>m Taylor's) is here adopted for the modem com-
parison.
822. The approximate position of this star is taken from Argelander's Uranometria Nova,
824. The N.P.D. is here brought up by precession alone from LacaUle, as Brisbane differs 10' therefrom.
826. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
830. This is Flamsteed's 85 Ceii.
834. The position of this star, which was observed by Flamsteed (B.F 339), is deduced from the stair in
Hist. C4L, page 30.
836. The modem comparison is taken from Airy (G).
839. The mean N.P.D. of Taylor and Brisbane (although differing nearly S") is adopted for the modem
comparison.
845. This is Flamsteed's 87 Ceti yk. See Preface, page 60.
848. This star was observed by Lacaille on Aug. 6, 175 1, at 2^ 32™ 17'. It is not in any modem
catalogue.
855. Taylor's N.P.D. (which differs nearly y" from Brisbane's) is adopted for the modem comparison.
857. The position of this star is deduced wholly from Oroombridge (554).
858. The position of this star is deduced wholly from Oroombridge (556).
859. The modem comparison is taken from Airy (G).
880. Brisbane's N.P.D. (which differs 8*^ from Taylor's) is adopted for the modem comparison.
891. Bradley has no N.P.D., and it here depends solely on Bessel (19).
896. This star was observed also by Ghroombridge (577).
918. Thb star was observed also by Oroombridge (591).
920. Bradley has no N.P.D., and it here depends solely on Taylor.
925. There is no modem observation of this star, and its position is therefore brought up by precession
alone from Lacaille's catalogue. It was observed by him on Aug. 16, 175 1.
931. This star was observed by Lacaille on Aug. 16, 1751, at 2^ 47™ 34'; It is not in any modem
catalogue, and its position is therefore brought up by precession alone.
932. This star is not 24 Persei, as supposed by Piazzi and Bessel. See Baily's ' Flamsteed,' page 523.
933. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
935. This star was observed by Lacaille on Aug. 16, 1751, at 2^ 44°^ 34'. It is not in any modem
catalogue, and its position is therefore brought up by precession alone.
936. This star is the double star 336 in Strave's great catalogue. Argelander, in Ast, Nach. 226, says
that two observations of it at Abo give its position for 1 830 iR=2'' 51° 7*i43, Dec. = -f 3 1*^ 44' 3'',2,
from which the present position is deduced.
942. The mean N.P.D. of Brisbane and Taylor (although differing 6") is taken for the modem comparison.
944. Taylor's N.P.D. (which differs g'^ from Brisbane's) is adopted for the modem comparison.
945. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
948. This star was observed also by Flamsteed (B.F 378), by Oroombridge (601), and by Pond (99).
952. Bradley's precession in JR for 1800, in the F^md. Astron., should be 43^967.
954. This star, as given in Lacaille's old catalogue of 1942 stars, does not exist. It was observed by him
on Dec. i , 1 7 5 1 , a^ 2'' 48" 39", and it is stated to have entered Th parte superiori ; but if we sup-
B.A.C. (3C) 387~
NOTES TO THE CATALOGUE OF STARS
pose it to have entered In parte in/eriori, it will agree with Piazzi (249) and Brisbane (460), whidi,
with the other obeervers, are the authorities for the position here given.
955. This star was observed also hy Flamsteed (B.F 370), and by Oroomhridge (602) ; Bradley has no
JR, and it is here deduced from a comparison of Piazzi with modem observationa.
960. The JR of this star has been first reduced from Bradley to Groombridge (595) by Beasd's formula,
and afterwards carried on from Groombridge to the present epoch hy the same fonnula.
962. This star was observed also by Flamsteed (B.F 391)* by Groomhridge (631), hy Pond (105), and by
Argelander (81). It is the correct 1 of Bayer. — See the note to 101 1 of this catalogue.
963. Piazzi says that the mag^tude of this star varies from 2 to 3 in the period of 2 days and 20 hours.
It is Groombridge (615) and Pond (106).
965. Bradley has no JR, and it here depends solely on Bessel (20).
976. This star was observed by Mayer (98).
977. There may be same doubt whether this is B.F 405. It was observed by Mayer (99) and by Arge-
lander (83).
979. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observationa.
The mean of Pond (108), Groombridge (616), and Taylor has been here adopted.
980. Bradley has no N.P.D., and it here depends solely on Taylor. Bradley's JR should be 43° 59' 26*,|.
It was observed by him on Dec. 31, 1753.
985. Bradley has no JR, and it here depends solely on Bessel (zi).
988. . Bradley has no JR, and it here depends solely on Groombridge.
990. Bradley has no JRf and it is here deduced from a comparison of Piazzi with modem observations.
1 00 1. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
The mean JR of Groombridge (634) and Taylor (which corresponds with Piazzi) is here adopted.
Airy's JR in the Greenwich observations for 1836 exceeds this by i%o.
1 010. The two observations in JR by Bradley differ 14^,7, and Argelander thinks that the latter ought to
be increased by that quantity. Bradley's JR is therefore assumed ^ 45^ 54' 31 '',2. Bradley Las
no N.P.D., and it is here deduced from a comparison of Piazzi with Argelander (86), and other
modem observers. Bradley's two observations were made on January 13 and 22, 1755.
1 01 1. In the note to this star in the British catalogue (B.F 410)9 1 have erroneously designated this star
as Bayer's 1, which properly belongs to 962 of the present catalogue.
1014. The mean N.P.D. of Taylor and Brisbane (although differing nearly 7^) is taken for the modem
comparison.
1018. Bradley has no JR, and it here depends solely on Groombridge (641 )« who makes the magnitude 7.
whereas Bradley states it to be 9.
1038. This star was observed by Lacaille on September 24, 175 1, at 3^ 12™ 42". It is not in any modem
catalogue, and its position is therefore brought up by precession alone.
1044. The position of this star is deduced from a comparison of Piazzi with Johnson (62) and Taylor.
1050. Bradley has no JR, and it here depends solely on Groombridge (651), who calls it of the 7th magni-
tude, although Bradley states it to be of the 9th.
1055. Bradley has no N.P.D., and it here depends solely on the observation in Hist, Cil., page 36.
1058. This star was 0b96rved alsO by Groombridge (662) and Pond (116).
1059. Bradley has no JR, and it is here deduced from a comparison of Piazzi with Groombridge (668) and
Taylor.
1061 . The JR of this star is brought up by Bessel's fomiula.
1 062 . This star was observed also by Groombridge (67 1 ) and Pond (118).
1065. This star was observed also by Groombridge (678).
1067. Bradley has no JR, and it here depends solely on Groombridge (669).^
"586
OF THE BRITISH ASSOCIATION.
1080.
1081.
1088.
1097.
IIOl.
1110.
1 1 16.
H30.
II32.
"33-
1137.
1138.
1144.
1148.
1 149.
1 164.
1171.
"73-
1182.
1 187.
"93.
1 194.
1200.
1203.
1204.
1205.
1208.
1209.
1210.
1211.
1215.
Bradley has no JR, and it here depends solely on Groombridge (684).
Bradley has no N J'.D., and it is here deduced from a comparison of Piazzi with Groombridge (694)
and Taylor.
This star was observed by Lacaille on November 7, 1751, with the rhomboidal micrometer, at
3^ 19™ 40*. It is not in any modem catalogue, and its position is therefore brought up by pre-
cession alone.
Bradley has no N.P.Dm and it is here deduced from a comparison of Piazzi with Taylor. It is not
Flamsteed's 38 Persei, — See Baily's ' Flamsteed/ page 526.
Bradley has no N.PJ)., and it here depends solely on the observation in Hist. Cil,, page 3x2.
Bradley's two observations in M, difPer 2o'',o. Argelander (91) thinks that the first ought to be in-
creased I^o=(I5^o), which would make the^il in Bradley's catalogue = 51^ 3' 32'\2, and the
A in the present catalogue somewhat differeilt.
This star was observed by Lacaille on September 24, 175 1> with the rhomboidal micrometer, at
3^ 1 2^ 42'. It is not in any modem catalogue, and its position is therefore brought up by pre-
cession alone.
Taylor's N.P.D. (which differs nearly j" from Brisbane's) is adopted for the modem comparison.
See my note to this star in the British catalogue (B.F 449). It was probably observed by Heve-
lius (B.H 1151).
This star was observed also by Groombridge (723) and Airy (G).
This star was observed also by Groombridge (724). Argelander, in his Uranometria Nova, consi-
ders it to be of the 4|- magnitude, and I have therefore affixed the letter y to it.
See my note to this star in the British catalogue (B.F 454). It was also observed by Pond (129).
This star was also observed by Groombridge (726).
The mean N.P.D. of Pond (133)* Argelander (gs)» ^^^ (^)> Taylor, and Johnson (68) is adopted
for the modem comparison. The proper motion in Dec. has in the Astronomical Society's cata-
logue been inadvertently applied with a wrong sign.
Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
Bradley has no N.P.D., and it is here deduced frt>m a comparison of Mayer with modem observations.
Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
This star is compared withBessel's observation in Asi. Nach., vol. xviii. page 355.
Taylor has no N.P.D., it is therefore deduced from a comparison of Piazzi and Bessel in Ast. Nach,,
N°. 387.
Bradley has no JR, and it here depends solely on Bessel (22).
Brisbane's N.P.D. (which differs nearly y'' from Taylor's) is adopted for the modem 6omparison.
Brisbane has no M, and it is therefore' here brought up by precession alone from Lacaille.
This star was observed also by Groombridge (753).
This star was observed also by Groombridge (754).
Bradley has no JR, and it here depends solely on the observation in Hist, Cel„ page 250.
The mean N.PJ). of Brisbane and Taylor (although differing nearly 8^^) is taken for the modem
comparison.
Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
This star was observed also by Ghroombridge (759).
This star was observed also by Groombridge (746), and by Taylor (iii. 379).
This star was observed by Lacaille on September 14, 1751, with the rhomboidal micrometer at
3^ 44™ 26*. It is not in any modem catalogue, and its position is therefore brought up by pre-
cession alone.
(3C2)
387
NOTES TO THE CATALOGUE OF STARS
%
1 223. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi -with modem observationB.
1227. The mean N.PJ). of Taylor and Brisbane is taken for the modem comparison, although they differ
nearly 8''.
1235. The M of this star has been first reduced from Oroombridge (750) to Pond (142) by Bessel's for-
mula, and the proper motion thence deduced. With Pond's M, and this proper motion the present
M, has been obtained by Bessers formula.
1237. This star was observed also by Oroombridge (772).
1242. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Argelander (99)
and Taylor. Bradley and Piazzi call this star 34 Tanri, but the star so designated by Flamsteed
was the planet Uranus.
1247. The M of this star has been first reduced from Oroombridge (766) to Pond (146) by Be^ssel's for-
mula, and the proper motion thence dtiiuced. With Pond's JR and this proper motion the pre-
sent JR has been obtained by Bessel's formula.
1248. This star was observed by Lacaille on December 9, 1751, with the rhomboidal micrometer at
3'' 50*" 34'. It is not in any modem catalogue, and its position is therefore brought up by pre-
cession alone.
1267. This star was observed by Lacaille on November 14, 17511 with the rhomboidal micrometer at
3^ 56'" o*, and is here called by him " Medium ^ densissimo stellularum ^ciculo." It is not in
any modem catalogue, and its position is therefore brought up by precession alone.
1 282. The position of this star is deduced from Argelander's observations in Ast. Naek., N®. 226.
1283. The mean N.P.D. of Taylor and Brisbane is adopted for the modem comparison, although differing
nearly y".
1 286. This star was observed also by Oroombridge (7^9)-
1289. Taylor's declination is erroneous i'.
1293. This star was observed also by Flamsteed (B.F 512) and by Oroombridge (797).
1 295. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
1 300. This star was observed also by Oroombridge (800).
1 301. This star was observed also by Flamsteed (B.F 515), by Oroombridge (802), and by Pond (157).
It is noted by Bayer.
1307. The position of this star is here deduced wholly from Oroombridge (803). It is not in any other
modem catalogue.
1 309. This star was observed by Pond (160) and by Argelander (103). In my notes to the British cata-
logue I have considered this star (in common with Flamsteed and the more modem astrono-
mers) as that which is denoted by d in Bayer's map. But it is one of the two stars there de-
signated by the Oreek letter 0, and the contiguous star which he has marked with the letter d does
not appear in any catalogue.
1313. This star was observed also by Oroombridge (808).
1 3 14. This star was observed also by Oroombridge (809), from which the present position is wholly deduced.
1318. The position of this star is here deduced wholly from Airy (O).
1 3 19. The JR of this star is brought up by precession from Lacaille's catalogue, as there is no modem ob-
servation in JR.
1323. The N.P.D. in Oroombridge (817) should be 43® 58' 6'',9.
1 329. Bradley has no N.P.D., and it b here deduced from a comparison of Piazzi with Taylor.
1333. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
Bessel says that the two observations of Bradley in iH differ 8'', 8.
1334. The position of this star has been deduced from Lacaille by precession alone, there being no modem
observation.
~^88
OF THE BRITISH ASSOCIATION.
1345. The mean N.P.D. of Taylor and Brisbane is adopted for the modem comparison, although differing
above 7".
1 347. The modem comparison for this star is taken from Airy (G). Bradley has no N.P.D.
1 35 1. The position of this star is here wholly deduced from the observation in Hist, C4L, page 193.
1357. Bradley's precession in M for 1800 in the Fund. Astron. should be 48",84X.
1 361 . The position of this star is here deduced wholly from Argelander ( 105).
1380. This star has been also observed by Argelander (106), Airy (C), and Pond (174). Argelander
states that he has recomputed the eleven observations of Bradley in JR^ and that the position for
1755 is 63° 39' 9",8.
1381. This star has been also observed by Argelander (107), Airy (C), and Pond (175). Argelander
states that he has recomputed the eleven observations of Bradley, and that the position for
1755 is 63° 40' 34^o.
1 391. Bradley has no iR, and it is here deduced from a comparison of Mayer (160) with modem observa-
tions. It was also observed by Pond (99) and Airy (C), as well as by Taylor (ii. 5x6).
1394. This star is Mayer (162).
1397. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi and Groombridge (839)
with Taylor.
1406. Bradley has no N.P.D., and it is here deduced from a comparison of Mayer with modern ob-
servations.
141 2. This star was observed by Lacaille on December 16, 1751, with the rhomboidal micrometer at
4^ 20™ 29'. It is not in any modem catalogue, and its position is therefore brought up by pre-
cession alone.
141 5. This star was not observed by Hevelius, as erroneously stated in Groombridge's catalogue. The
mistake has arisen from an error in Flamsteed's edition of Hevelius. See my note to B.H 269.
1422. The mean N.P.D. of Taylor and Brisbane is adopted for the modem comparison, although they
differ 10".
1423. Taylor's N.P.D. {which differs above j" from Brisbane) is adopted for the modem comparison.
1427. Bradley has no N.P.D., and it here depends solely on the observation in Hist, C^„ page 574.
1434. Bradley's four observations of this star in iR do not well accord.
1443. This star was also observed by Flamsteed (B.F 600).
1445. Bradley's four observations of this star in declination do not well accord. They were all made sub
polo.
1459. Bradley has no ^, and it here depends solely on Bessel (23). Bradley's declination should be
+ 55° 7' 55"'9' H® observed it below the pole on July 7, 1753.
1463. Bradley has no N.P.D., and it here depends solely on the star in Hist. dL, page 196.
1474. This star was observed also by Groombridge (880), by Pond (x88), and by Airy (G). I have con-
sidered it as Flamsteed's 9 Camelopardi. See my note to that star in the British catalogue (B.F
596). I have here designated it by the letter a.
1478. This star was observed also by Argelander (no).
1482. Taylor's N.P.D. (which differs g" from Brisbane's) has been adopted for the modern comparison.
1485. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
1490. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
1491 . Bradley's five observations in iR do not accord. Bessel has added 5" to the second of them, but it
is then erroneous i™ of time.
150X. Bradley's two observations in iR differ 7 '',6.
1 502. This star is designated by Lacaille as being in Nubecula Major, but it is not situate within the cluster
that goes under that name.
389
NOTES TO THE CATALOGUE OF STARS
518. The position of this star is deduced wholly from Argelander (11$).
520. Bradley's iR should be 70^ 16' 12",!. His three observations vere made on Jan. 3, 1754, Jan. 24, 1755,
and Feb. 11, 1758.
521. The mean N.P.D. of Brisbane and Taylor (although differing 10*) has been adopted for the modem
comparison.
522. Bradley has no N.P.D., and it here depends wholly on modem observations.
524. Bradley has no JR, and it is here deduced from a comparison of Piazad with Groombridge (901) and
other modem observations.
526. Bradley has no N.P.D., and it is here deduced from a comparison of Mayer with modem observations.
527. Bradley has no N.P.D., and it is here deduced firom a comparison of Mayer with modem observations.
I have assumed it to be Flamsteed's 99 Tauri, See my note to that star in the British catalogue
(B.F632).
531. Taylor's N.P.D. is presumed to be 9' in error.
533. Brisbane's N.P.D. (which differs g" firom Taylor's) has been adopted for the modem comparison.
549. This star was also observed by Groombridge (911).
561. Brisbane's N.P.D. (which differs above 6" from Taylor's) has been adopted for the modem compa-
rison. '
564. The mean N.P.D. of Brisbane and Taylor (although differing above 6") is taken for the modem com-
parison.
565. This star was observed also by Ghroombridge (919).
567. The position of this star is here deduced wholly from Groombridge (927).
569. The mean N.P.D. of Brisbane and Taylor (although differing 8^^) is taken for the modem comparison.
572. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
See my note to this star in the British catalogue.
583. Bradley's declination should be +62° 21' i'',2.
592. Bradley has no N.P.D., and it here depends solely on the observation in Hist, dl., page 465.
603. The mean N.P.D. of Brisbane and Taylor (although differing j") is taken for the modem comparison.
609. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor. Bradley's
three observations in iR do not well accord, but if we exclude them altogether and deduce the JR
from a comparison of Piazzi, it would be 5^ 5™ 2i',03.
610. There is a difference of i',o in iR in Taylor's two catalogues, vol. iii. 541 . and vol. iv. 3 72. The latter
is assumed as the correct one.
615. The mean N.P.D. of Brisbane and Taylor (although differing nearly 6*) is taken for the modem
comparison.
616. Taylor's JR is adopted for the modem comparison. Pond's JR exceeds it by i',26.
618. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
Pond and Taylor have marked this star of the 4th magnitude.
624. Bradley has no JR, and it is here deduced from a comparison of Piazzi with Taylor and Wrottesley.
626. Bradley has no N.P.D., and it here depends solely on the star in Hist. C4L, page 138.
632. Bradley has no JR, and it is here deduced from a comparison of Piazzi with Taylor. This star is
erroneously called 18 Auriga by Piazzi, which in fact belongs to No. 1633 of this catalogue.
[635. Bradley has no JR, and it is here deduced from a comparison of Piazzi with Taylor.
642. Bradley has no iR, and it is here deduced from a comparison of Piazzi with modem observations.
643. Bradley has no iR, and it here depends wholly on Airy (C), Taylor and Wrottesley.
656. The approximate position of this star is here deduced firom Argelander's Uranometria Nova.
661. Taylor considers the magnitude of this star to be variable.
1662. The iR of this star is here brought up by Bessel's formula.
390
OF THE BRITISH ASSOCIATION.
1664. The mean N.P.D. of Brisbane and Taylor (although differing nearly 6") is taken for the modern
comparison.
1665. Bradley's precession in iRfor 1800 in the Fund. Astron, should be 47", 156.
1670. Wrottesley's JR (which differs o'.53 from Taylor's) is adopted for the modem comparison.
1677. The N.P.D. for the modem comparison is deduced from Brisbane alone, as it agrees better with
Lacaille's observation, whereas Taylor differs above 1'.
1678. Bradley has no N.P.D., and it here depends solely on the observation in Hist. C4L, page 49.
1683. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor. Bradley's
two observations in JR. differ i4''»3.
1688. The mean N.P.D. of Brisbane and Taylor (although differing above 10'') is taken for the modem
comparison.
1696. Bradley has no N.P.D., and it here depends solely on the observation in Hist. dL, page 256.
1698. Taylor's N.P.D. is presumed to be 2° in error.
1699. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
1703. Bradley has no N.P.D., and it here depends solely on Taylor.
17 1 3. llie mean N.P.D. of Brisbane and Taylor (although differing above 8'^) is taken for the modem
comparison.
1 7 1 6. The observations of Piazzi and Taylor show that the suspicion of an error of 5',o in the JSi of this star
in Bradley's observations, as alluded to by Bessd, is well founded, and that the M in the Fund.
Astron. should be 79° 18' 29^,4, which is the value here assumed. The observation was made on
* Feb. 4, 1754.
1 72 1 . Bradley has no iR, and it is here deduced from a comparison of Piazzi with Taylor.
1727. Taylor considers thb star to be variable.
1728. The position of this star is deduced from Bessel's observations in his Zones, No. 330, 338, and 340.
1735. Bradley has no M, and it is here deduced from a comparison of Piazzi with Taylor.
1 744. Bradley has no M,, and it is here deduced frt>m a comparison of Piazzi with modem observations.
1747. Bradley has no M,, and it is here deduced frt)m a comparison of Piazzi with modern observations.
1 75 1 . The position of this star is deduced frt>m Wollaston (i 2) in his 5th zone.
1752. Bradley has no N.P.D., and it here depends solely on the observation in Hist. CH., page 264.
1756. This star was observed by Lacaille on Nov. 19, 1751, with the rhomboidal micrometer at 5^ 25™ 58'.
It is hot in any modem catalogue, and its position i& therefore brought up by precession alone.
1761 . The position of this star in M, depends upon Airy (G) 1839, ^^^ ^ N.P,D. upon Airy (G) 1838. [S.]
1766. Taylor's N.P.D. is adopted for the modern comparison. The N.P.D. of Pond (246) differs from it
nearly 1 3". By comparing ^1 and ^* Ononis at several periods, we have the following differences
in N.P.D. , „
Bradley I7SS= 9 5^.5
Piazzi 1800= 10 20,0
Pond 1800= 10 50,2
Taylor 1832=1033,0
1768. The JR of Pond (248) is adopted for the modem comparison. Taylor's JR is less by 0^,7 1.
1769. Taylor's N.P.D. is rejected, as it appears to be erroneous about 16^.
1771. The N.P.D. for the modem comparison is deduced solely from Taylor, as Brisbane appears to be 10'
in error.
1772. This star is to be found in Hist. Cil., page 143, but the position is here taken from the observations of
Argelander in Ast. Nach., N^. 226.
1773. llie mean N.P.D. of Brisbane and Taylor (although differing more than 13'') is taken for the mo-
dem comparison.
391 '
NOTES TO THE CATALOGUE OF STARS
«774-
«775-
1776.
1784.
1785.
1786.
1796.
1800.
1802.
1805.
1808.
1813.
1817.
1818.
1822.
1824.
1825.
1826.
1835.
1838.
1853.
1854.
1859.
1864.
1867.
1870.
1872.
1877-
1879.
This star is designated as 1 24 Tauri by Piazzi, but no such star exists.
The N.P.D. of Taylor and Brisbane differs nearly 10'' ; the mean of the two is taken.
Bradley has no M, and it is here deduced from a comparison of Piaza with modem observations.
Bradley has no M, and it here depends on a comparison of Piazzi with Taylor. Groombridge's
N.P.D. (which differs nearly 9^^ from Taylor's) is adopted for the modem comparison.
The mean N.P.D. of Taylor and Johnson is taken for the modem comparison because they nearly
agree, butJ'ond (251) differs iz" from the mean of them.
The mean N.P.D. of Brisbane and Taylor is taken, although they differ above 7*.
Bradley has no N.P.D., and it is here deduced from a comparison of Piaza with Taylor.
Bradley has no iR, and it is here deduced from a comparison of Piazzi with modem observations.
Bradley has no iR, and it is here deduced from a compcuiaon of Piazzi with modem observations.
This star has also been observed by Airy, Henderson, Johnson (i33)» Pond (253), and Rumker (90).
Bradley has no N.P.D., and it here depends wholly on modem observations. Bradley's JBi should
be 82^ 16' 5",!. This star and Bradley 824 were observed by him on Jan. 14, 1754, ^^^ ^^ ^
be found in the HUt, Cel,, pages 262 and 313; the present star was alBO observed by Bessel
(zone 146), and by Henderson in 1837 ; all of which observations show that Bradley has made an
error of i"* in the time of transit.
Bradley has no N.P.D., and it here depends wholly on Bessel (25) and Argelander (128).
The position of this star is deduced from Wollaston (9) in his 4th zone.
The mean N.P.D. of Brisbane and Taylor (although differing y") is adopted for the modem com-
parison.
Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
Bradley has no N.P.D., and it here depends solely on Argelander (129). The star is alluded to by
Piazzi in his note to 1 3 LeporU.
Groombridge's N.P.D. (which differs nearly 9" from Taylor's) is taken for the modem comparison.
Taylor's N.P.D. (which differs more than 13" from Brisbane's) is taken for the modem compaiison.
The approximate position of this star is here deduced from Argelander's Urammetria-Nova.
This star was observed also by Mayer (218).
This star is designated as a nebula by Lacaille and by Brisbane ; it is in hct in the middle of the
Nubecula Major,
Bradley has no N.P.D., and it is here deduced frx>m a comparison of Argelander (133) with Piazzi
and Taylor. It was observed also by Wrottesley (351).
Bradley has no JR, and it is here deduced from a comparison of Piazzi with the mean of Pond and
Taylor.
Taylor's N.P.D. is here assumed for the modem comparison. It differs 29'' from Brisbane's, which
is presumed to be erroneous.
Taylor's N.P.D. in his vol. iii. is taken for the modem comparison. The N.P.D. in vol. ii. (725)
is erroneous above 32''.
Bradley has no N.P.D., and it is here deduced from a comparison of Mayer with modem observations.
The JR of this star has been brought up by precession from Lacaille, as there is no modem observa-
tion of it in JR.
This star is Flamsteed's 33 Camelopardi, but which cannot well be located in this constellation, and
I have therefore placed it in Auriga.
The position of this star is here deduced wholly from Groombridge (1036).
The JR of this star b first reduced frxvn Groombridge (1004) to Pond (254) by Bessel's formxila, and
the proper motion thence obtained. With Pond's JR and this proper motion the present M is
deduced by Bessel's formula.
392
OF THE BRITISH ASSOCIATION.
1885. Bradley's JR should be 84^ 50' 33''>7. He made two observations of this star, one on Feb. 17, and
the other on Feb. 22, 1756. It was observed by Oroombridge (1040) and Pond (268).
1 887. Bradley has no JR, and it is here deduced from a comparison of Piazzi with Ghroombridge ( 1 041 ) and
'JViylor, but Oroombridge's N.P.D. (which differs 9'' from Taylor's) is taken for the modem
comparison. It is Flamsteed's 34 Camelopardi, but as it cannot well be located in that constella-
tion I have inserted it in Auriga.
1888. Bradley has no JR, and it here depends solely on Oroombridge (1043).
1891. Taylor's N.P.D. (which differs above 8'' from Brisbane's) is taken for the modem comparison.
1892. Taylor's N.P.D. (which differs above 6" from Brisbane's) is taken for the modem comparison.
1893. The position of this star is deduced wholly from the observation in Hist. C4l,, page 206.
1894. Brisbane has no observation of this star in JR, it is therefore brought up by precession from Lacaille.
1895. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
1898. The JR of this star is brought up by precession from Lacaille, as there is no modem observation of
it in JR,
1899. This star was observed also by Ghroombridge (1055) and Argelander (139).
1907. The position of this star is here deduced from Bessel's zones, Nos. 56 and 146.
1909. The JR of this star has been brought up by precession from Lacaille, as there is no modem observa*
tion of it in JR.
191 6. Bradley has no JR, and it is here deduced from a comparison of Mayer with modem observations.
1921. Bradley has no N.P.D., and it here depends solely on Oroombridge.
1924. This is Flamsteed's 35 Camelopardi, but as it cannot well be located in that constellation I have
inserted it in Auriga.
1928. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
1930. The position of this star is here deduced from the observation io Hist. Cil., page 254.
1931. Bradley *s two observations in declination differ i6",6.
1932. The position of this star is here deduced from the observation in Hist* C4L, page 208.
1933. This star is designated by Lacaille as 19 Columba, but it is one of Ptolemy's stars, and is placed by him
in Argo.
1934. Bradley has no JR, and it is here deduced from a comparison of Mayer with modern observations.
1936. Bradley's JR in the Fuud. Astron. should probably be 87^ 34' 48^,4, which would increase the value
in the present catalogue by o*.o5.
1942. Bradley has no N.P.D., and it here depends solely on Ghroombridge.
1943. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
1950. Bradley has no JRj and it here depends solely on Oroombridge.
1952. Bradley has no JRy and it is here deduced from a comparison of Piazzi with modem observations.
1953. Taylor's declination is erroneous 1'.
i960. The JR of this star is brought up by precession from LacaiUe, as there is no modem observation
of it in JR.
1 96 1. Bradley has no JR, and it is here deduced from a comparison of Piazzi with Taylor.
1962. The approximate position of this star is deduced from Argelander's Uranometria Nova.
1963. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
1969. The JR of this star is brought up by precession from Lacaille, as there is no modem observation
of it in JR.
1971. Taylor's N.P.D. (which differs above 8" from Brisbane's) is taken for the modem comparison.
Bradley's precession in JR for iSoo in the Fund. Astron. should be S\',S7S'
1972. The mean N.P.D. of Brisbane and Taylor (although differing above 8") is taken for the modem
comparison.
B*Aaj»
OD)
393
NOTES TO THE CATALOGUE OF STARS
'974-
1979.
1980.
1994.
2004.
2015.
2018.
2019.
2020.
2022.
2024.
2025.
2029.
2032.
2041.
2043-
2045.
2046.
2060.
2065.
2066.
2068.
2070.
2074.
2077.
2080.
2081.
2082.
2083.
2085.
2095.
2099.
2101.
2102.
Bradley has no M, and it here depends wholly on Airy (C)» Wrottesley and Taylor.
Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem ohservations.
The mean of Pond (281). and Oroombridge (1 102), is taken for the modem comparison in N.P.D.
This star was also observed by Flamsteed (B.F 834), by Ghroombridge (1 100) and Pond (280).
The position of this star depends wholly on the observation in HigL C4L, page 264.
Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Airy (C) and Taylor.
Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem obserat-
tiona.
The position of this star has been deduced from Lacaille by precession alone, there being no modem
observation. [S.]
Bradley has no M,, and it is here deduced from a comparison of Piazzi with modem observations.
Bradley has no M,, and it is here deduced from a comparison of Piazzi with modem observations.
The mean iR of Taylor and Wrottesley (who diflfer 0^.63) is taken for the modem comparison.
Bradley has no iR, and it is here deduced from a comparison of Piazzi with modem observations.
The iR of this star is brought up by precession from Lacaille, as there is no modem observation of
it in iR.
Bradley has no iR, and it is here deduced from a comparison of Mayer with modem observations.
Brisbane's iR is assumed to be I*" in error. His N.P.D. differs above 1 1'' from Taylor's ; the mean
is taken for the modem comparison.
This star is Oroombridge 1 143.
This star is Ghroombridge 1 144.
Bradley has no iR, and it is here deduced from a comparison of Piazzi with modem observations.
The position of this star is deduced from Oroombridge (i 149).
This is the companion to the preceding star. Bradley has no N.P.D., and it is here deduced from a
comparison of the difference of Piazzi and Lalande, page 257, from 8 MonocerotU, There appears
to be an error of more than 2' in Taylor's observation.
The iR of this star is brought up by precession from Lacaille, as there is no modem observation of
it in M.
This star is called ^ Columba by Lacaille, but it is the star that Ptolemy has placed in Cants Major,
The mean N.P.D. of Brisbane and Taylor (although differing 8^) is taken for the modem comparison.
ITie approximate position of this star is deduced from Argelander's Uranometria Nova,
Oroombridge's (1 163) N.P.D. differs 10" fro.m the mean of Argelander (145) and Taylor, and is there-
fore rejected.
The mean N.P.D. of Brisbane and Taylor (although differing above '/") is taken for the modem
comparison.
Another star of the 8th magnitude (Piazzi 99) precedes this about i second of time and about 23^^ to
the south.
Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
Bradley has no JR, and it is here deduced from a comparison of Piazzi with Airy (C) and Wrottesley.
This star was observed by Wollaston, and is 16 in his 3rd zone.
The iR of this star has been first reduced from Lacaille to Brisbane by Bessel's formula, and the
proper motion thence deduced. With Brisbane's JR and this proper motion the present M has
been deduced.
This star was also observed by Oroombridge (i 1 59).
Bradley has no JR, and it is here deduced from a comparison of Piazzi with Taylor.
The position of this star is wholly deduced from the observation in Hist, CH,, page 272.
This star was observed by Lacaille on October 24, 175 1> with the rhomboidal micrometer, at
394
OF THE BRinSH ASSOCIATION.
6^ 19" JO*. It is not in any modem catalogue, and its position is therefore brought up by pre-
cession alone.
21 13. Hie position of this star is deduced wholly from Ghroombridge (i 178).
21 14. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
2116. This star is usually called 21 Geminorum, but Fkunsteed's star so designated does not exist.
2118. The position of this star is deduced from Bessel's zone 61. Flamsteed states it to be of the 4th
magnitude, whilst Bessel considers it only of the 8th.
2120. Bradley has no iR, and it is here deduced from a comparison of Piazzi with Argelander (146) and
other modem observations.
2125. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
2128. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
Oroombridge's N.P.D. is erroneous 10°.
2143. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
2144. Bradley has no Al, and it is here deduced from a comparison of Piazzi with modem observations.
2149. Bradley has no N.P.D. , and it is here deduced from a comparison of Piazzi with modem observations.
21 57. This star is located by Hevelius in Cepheus, and by Taylor in Camelopardus, but it evidently belongs
to Ursa Minor.
2175. Bradley has no JR, and it is here deduced from a comparison of Piazzi with Groombridge (i 204) and
other modem observations.
2184. The observation in Hht. Cil,^ page 262, has been adopted for the modem comparison with Mayer.
2185. Bradley's precession in IR for 1800 in tlie Fund, Astron, should be 49'', 5 4a
2187. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
2191 . Bradley's two observations in N.P.D. differ 1 3'',2. It was observed also by Pond (305) and Airy (C).
2192. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
2196. The mean N.P.D. of Brisbane and Taylor (although differing nearly 6") is taken for the modem
comparison.
2198. Bradley has no M, and it is here deduced from a comparison of Piazzi with modem observations.
220Z. Brisbane's N.P.D. (which differs lo'^ from Taylor's) is taken for the modem comparison.
2210. This star was observed also by Groombridge (1217) and Pond (309).
2216. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
2220. Oroombridge's N.P.D. (which differs above 6'^ from Taylor's) is taken for the modem comparison.
2222. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
2223. Bradley has no JR» and it is here deduced from a comparison of Piazzi with modem observations.
2224. Argelander's JR (which differs 2', 71 from Taylor's) is taken for the modem comparison.
2232. The mean N.P.D. of Brisbane and Taylor (although differing nearly 12'') is taken for the modem
comparison.
2234. The mean N.P.D. of Brisbane and Taylor (although differing above y") is taken for the modem
comparison.
2235. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
2238. The position of this star is here deduced wholly from the observation in Hist, Cel., page 316.
2239. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modern observations.
Ghroombridge's N.P.D. (which difiers nearly y" from Taylor's) is taken for the modem com-
parison.
2241. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
2245. The mean N.P.D. of Brisbane and Taylor (although differing above 6") is taken for the modem
comparison.
2249. This star was observed also by Groombridge (1235).
(3D2)
395
NOTES TO THE CATALOGUE OF STARS
2252. The mean N.P.D. of Brisbane and Pond (which differs 7^ from Taylor's) is taken for the modem
comparison.
2253. The mean N.P.D. of Brisbane and Taylor (although differing upwards of 10") is taken for the
modem comparison.
2267. Bradley's precession in Declination for 1800 in the Fund, A$tron, should be 3",982.
2284. This star was observed by Lacaille on December \, 1751, with the rhomboidal micrometer, at
6^ 44™ 54*. It is not in any modem catalogue, and its position is therefore brought up by pre-
cession alone.
2289. '^^ mean N.P.D. of Brisbane and Taylor (although differing nearly 6") is adopted for the modem
comparison.
2292. The position of this star is deduced from the observation in Hitt* C4L, page 210.
2294. This star was observed also by Groombridge (1 256).
2303. Brisbane has no observation of this star in N.P.D., it is therefore brought up by precession from
Lacaille.
2306. The position of this star is deduced from Bessel's zone 148.
231 1. Taylor's declination is erroneous about 90*^. The N.P.D. therefore here depends solely on Piazzi,
who considers the star to be of the 8th magnitude.
2316. The mean N.P.D. of Brisbane and Taylor (although differing nearly 8*) is taken for the modem
comparison.
2320. The M of this star has been first reduced from Groombridge to Pond (303), by Bessel's formula,
and the proper motion thence obtained. With Pond's M, and this proper motion, the present
iR has been deduced by Bessel's formula. This star was abo observed by Wollaston (14) in his
1st zone.
2325. The mean N.P.D. of Brisbane and Taylor (although differing nearly 11'') is taken for the modem
comparison.
2326. This star was observed also by Groombridge (1259) and Pond (324).
2328. Brisbane's N.P.D. (which differs above 8'' frx>m Taylor's) is taken for the modem comparison.
2329. Taylor's declination appears to be erroneous about 10''. The N.P.D. therefore here depends solely
on Piazzi.
2332. The mean N.P.D. of Brisbane and Taylor (although differing nearly 8") is taken for the modem
comparison.
2334. The position of this star is deduced from Argelander's observations in Aat, Nach^ N^. 226.
2339. The mean N.P.D. of Brisbane and Taylor (although differing nearly 6'') is taken for the modem
comparison.
2342. The mean N.P.D. of Brisbane and Taylor (although differing above 8'') is taken for the modem
comparison.
2346. This star was observed also by Groombridge (1274).
2347. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
2359. Bradley has no iR, and it is here deduced from a comparison of Piazzi with Taylor. It is called
50 Geminorum by Bradley and Piazzi, but Flamsteed's star so designated does not exist.
2363. Bradley has no N.P.D., and it here depends solely on the observation in Hist. CeL, page 145.
2365. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
2367. This star was observed by Groombridge (1284).
2369. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
2371. The mean N.P.D. of Brisbane and Taylor (although differing above 7'') is taken for the modem
comparison.
2375. This star was observed by Lacaille on February 15, 1752, with the rhomboidal micrometer, at
396
OF THE BRITISH ASSOCIATION.
yb |in jgi^ i^ jg Qot in any modern catalogaei and its position is therefore brought up by pre-
cession alone.
2376. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
2379. The position of this star is deduced from the observation in Hist, CiL, page 383.
2380. Brisbane's N.P.D. (which differs nearly 7" from Taylor's) is taken for the modem comparison.
2390. Bradley has no N.P.D., and it therefore here depends wholly on Airy (G).
2393. Bradley has no N.P.D., and it here depends wholly on Bessel.
2395. Brisbane's N.P.D. (which differs above 7'^ from Taylor's) is adopted for the modem comparison.
2397. Bradley has no iH, and it is here deduced from a comparison of Piazzi with modem observations.
Oroombridge's N.P.D. (which differs nearly 'j^" from Taylor's) is adopted for the modem com-
parison.
2403. The mean N.P.D. of Brisbane and Taylor (although differing nearly 6'^) is taken for the modem
comparison.
2404. This star was observed by Lacaille on November 3, 175 1> with the rhomboidal micrometer, at
6^ 59" 53'* It is not in any modem catalogue, and its position is therefore brought up by pre-
cession alone.
2406. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem obser-
vations.
2409. Bradley has no ifl ; it is a double star, each nearly of the same magnitude. Bradley and Argelander
(154) observed the following of the two, but Piazzi and Taylor appear to have observed the
preceding one : I have adopted Argelander's position, which refers to the second of the two stars.
Consequently the iR is deduced from Argelander alone, and the N.P.D. from a comparison of
Bradley with Argelander. These stars were observed by Ghroombridge (1297 and 1298).
2423. The mean N.PJ). of Taylor and Pond (339) (which differs ji" from Brisbane) is taken for the
modem comparison.
2424. llie mean N.P.D. of Brisbane and Taylor (although differing nearly i z") is adopted for the modem
comparison.
2426. Taylor's N.P.D« (which differs about 6" from Brisbane's) is taken for the modem comparison.
2438. The mean N.P.D. of Brisbane and Taylor (although differing above 6") is taken for the modem
comparison.
2439. This star was observed also by Oroombridge (1308) and Pond (340). It is located by Hevelius
in Ursa Mqfor.
2443. Brisbane's N.P.D. is presumed to be 1' in error.
2448. The position of this star is deduced from Taylor's observations in his vol. v. page clviii. N**. 1574.
The ifl appears to differ several seconds from Brisbane's.
2453. The mean N.P.D. of Brisbane and Taylor (although differing above 8^^) is taken for the modem
comparison.
2459. Bradley has no M, and it is here deduced from a comparison of Piazzi with modem observations.
2463. The position of this star is deduced frt)m the observation in Hist, C^,, page 144.
2468. Bradley has no ifl, and it is here deduced from a comparison of Piazzi with modem observations.
2483. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
2485. This is a double star, the middle of which was observed by Argelander (156). Taylor observed the
first of the two, but Piazzi observed them both.
2488. The approximate position of this star is deduced frt>m Argelander's Uranometria Nova,
2501 . Bradley has no ifl, and it is here deduced from a comparison of Piazzi with modem observations.
2509. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
251 1. The approximate position of this nebula is deduced from Argelander's Uranometria Nova,
397
NOTES TO THE CATALOGUE OF STARS
25 1 7. Bradley has no JR, and it here dq>end8 wholly on modem observi^ons.
2518. It would appear from the observationB of Besael (27) and Argelander ( 1 57), that Bradley's JRhi*,o
too great ; and as he has no N.P.D., the position of the star is deduced wholly from Bessel and
Argelander. It was observed by Bradley on March 2, 1757.
2520. The mean NJP.D. of Brisbane and Tkylor is here adopted, although they difier nearly 6*. ^
2521. This star was observed also by Groombridge (1339).
2526. This star was observed also by Mayer (307).
2527. Bradley's two observations in JR differ y",^, and his two observations in N.P.D. above the pole, di£Eer
6",^ from the two observations below the pole.
2529. The mean N.P.D. of ^sbane and Taylor (although differing above 6") is taken for the modem
comparison.
2530. This star was observed also by Flamsteed (B.F 1074), and is the star maiked x in Bayer's map ; but
as I have not disturbed Lacaille's mode of lettering this constellation, I have not here inserted it.
2531. Neither Brisbane nor Taylor has any observation of this star in M, it is therefore here deduced solely
from Piazzi.
2532. This is Flamsteed's 50 Camelapardi, erroneously placed by him in that constellatioiu
2535. The mean N.P.D. of Brisbane and Taylor (although differing above 8*) is taken for the modem com-
parison.
2538. The position of this star has been deduced from the observations in Hi»t. Cd„ pages 278 and 280. [S.]
2543. Taylor's N.PJ). (which differs upwards of 9^^ frt>m Brisbane's) is taken for the modem comparison.
2545. Taylor's N.P.D. (which differs 10'' from Brisbane's) is adopted for the modem comparison.
2546. Taylor's NJ'.D. (which differs upwards of 9^ from Brisbane's) is taken for the modem comparison.
2550. The mean N.P.D. of Brisbane and Taylor (although differing above j") is taken for the modem
comparison.
2557. Bradley has no JR, and it is here deduced frx)m a comparison of Piazzi with modem observations.
Piazzi and Bessel designate this star as i NavUf which belongs to N®. 2555 (^ this catalogue.
See Baily's ' Flamsteed/ page 553. Brisbane's N.P.D. appears to be in error i^. It was observed
also by Wrottesley (456).
2560. This star is Flamsteed's i Navis, and the first in his catalogue that belongs to the constellation
Argo, which is here subdivided agreeably to what has been stated in the preface, page 62. The
subdivision Puppis contains the whole of the stars located by Flamsteed in Navis* The present
star is that which is marked by Bayer as o* Argus ; but as Lacaille has designated N<^. 2478 of
this catalogue by that letter, I have here omitted it.
2562. Bradley has no N.P.D., and it is here deduced from a comparison of Hazzi with modem observa-
tions. Flamsteed designates this star as 3 Navis r.
2565. The position of this star is deduced from the observation in Hist, C4l,, page 468.
2571 . The mean N.P.D. of Brisbane and Taylor (although differing upwards of 8") is taken for the modem
comparison.
2575. The mean N.PJ). of Brisbane and Taylor (although differing above 6") is taken for the modem
comparison.
2585. The JR of this star is brought up from Groombridge by Bessel's formula.
2586. The position of this star is deduced frt>m the observation in Hist, C^L, page 144.
2587. The position of this star is deduced from Argelander (161).
2589. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
2599. Bradley has no JR, and it here depends solely on modem authorities.
2602. This is Flamsteed's 7 Ntwis.
2603. Brisbane's N.P.D. (which differs above 7'' from Taylor's) is adopted for the modem comparison.
398
OF THE BRITISH ASSOCIATION.
2604. T^^ ^^^^ N.P.D. of Brisbane and Taylor (although differing nearly 6") is taken for the modem
comparison.
2607. The N.P.D. is deduced firom a comparison with Brisbane, as Ramker differs therefrom above 22''.
26 1 5. This star was observed by LacaiUe on January 25, 1 75 2» with the rhomboidal micrometer, at 7^ 43°* 59".
It is not in any modem catalogue, and its position is therefore brought up by precession alone.
2625. This is a nebula, about 15 or 20 minutes in diameter, and has been brought up by precession alone
from Lacaille.
2631. The mean N.P.D. of Brisbane and Taylor (altiiough differing 6") is taken for the modem comparison.
2636. This star was also observed by Flamsteed (B.F 1 108) and by Wrottesley (462).
2643. Bradley's two observations in M differ 6*,i .
2645. The mean N.P.D. of Brisbane and Taylor (although differing 13") is adopted for the modem com*
parison.
2648. This star was observed also by Groombridge (1389).
2649. This star was observed also by Wrottesley (464).
2658. Bradley has no JR, and it is here deduced from a comparison of Piaz^i with Taylor.
2659. Bradley has no N.P.D., and it is here deduced from a companson of Piazzi with modem observations,
2663. Bradley has no iR, and it is here deduced from a comparison of Piazzi with modem observations.
2666. The position of this star is deduced from Argelander's observation in Ast. Nach,, N°. 226.
2670. The mean N.P.D. of Brisbane and Taylor (although they differ more than 6") is taken for the modem
comparison.
2673. This star has been inadvertently placed by Flamsteed in the constellation Argo, and is designated as
13 Navia in the British catalogue.
2678. The mean N.P.D. of Brisbane and Taylor (although they differ nearly 6") is taken for the modern
comparison.
268 1 . This star was observed also by Groombridge ( 1 401 ).
2682. The mean N.P.D. of Brisbane and Taylor (although they differ 10'') is taken for the modem com-
parison.
2683. The position of this star is deduced from the observations in Hist. Cel., pages 219 and 254.
2684. "^^ mean N.P.D. of Brisbane and Taylor (although differing more than 6") is taken for the modern
comparison.
2688. The position of this star is deduced from the observation in Hist, dl., page 144.
2689. The mean N.P.D. of Brisbane and Taylor (although differing nearly 6") is taken for the modern
comparison.
2691 . Bradley has no M, and it is here deduced from a comparison of Piazzi with Taylor.
2692. The mean N.P.D. of Brisbane and Taylor (although differing more than y") is taken for the modem
comparison.
2695. The mean N.P.D. of Brisbane and Taylor is adopted, although they differ 6".
2703. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
2706. The position of this star is deduced from Argelander (164).
2707. The mean iR of Groombridge (1404) and Taylor (who differs i',o from Pond) is taken for the modern
comparison. Bradley has no N.P.D., and it here depends wholly on modem observations.
271 5. Bradley has no N.P.D., and it here depends solely on Groombridge.
2719. The mean N.P.D. of Brisbane and Taylor (although differing above 8'^) is taken for the modern
comparison.
2722. Bradley has no N.P.D., and it here depends solely on Groombridge.
2723. The position of this star is deduced from the observation in Hist. C4L, page 283.
2728. This is Flamsteed's 15 Navis.
399
NOTES TO THE CATALOGUE OF STARS
2737. The poaition of this 8tar is deduced from the obeenration in Hi$t. CiL, page 52. [S.]
2739. '^^ position of this star is deduced from the obsenration in Hist. C^,, page 280. [S.]
2740. This is Mayer 328, and was also observed by Wrottesley (476).
2748. The position of this star has been deduced from the observation in Hist. CSL, page 52. [S.]
2749. Bradley has no N.P.D., and it here depends solely on Groombridge. Bradley's two observations in
JR differ 16^,2, even after the correction of io*«o alluded to by Bessel. There is, however,
another observation of this star on September 6, I753» not alluded to by Bessel, and which con-
firms the error of io*,o above mentioned.
2751 . Bradley has no N.P.D., and it here depends wholly on modem observations. This star was observed
by Argelander (170) and by Bessel (29).
2756. The mean N.P.D. of Brisbane and Taylor (although they differ more than '/") is taken for the
modem comparison.
2759. This is Mayer 329.
2760. Lacaille says that this nebula has five stars disposed in the shape of the letter T.
2761. The position of this star is deduced from the observation in Hiat. CiLf page 216. [S.]
2763. Brisbane's N.P.D. (which differs 18* from Taylor's) is rejected on account of there being only one
observation.
2766. The approximate position of this nebula is deduced from Argelander's UroHometria Nova. [S.]
2771. The mean N.P.D. of Brisbane and Taylor (although differing nearly 6") is taken for the modem
comparison.
2784. This star was observed also by Groombridge (1427).
2787. The JR, of this star has been brought up from Ghroombridge by Bessel's formula.
2800. Taylor's N.P.D. is i"* too littie.
2810. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
2813. The mean N.P.D. of Brisbane and Taylor (although differing nearly j") is taken for the modem
comparison.
2824. Taylor's declination is erroneous about one year's precession. The N.P.D. is therefore here deduced
from a comparison of Piazzi and Groombridge (that is the mean of the two reduced to 1 850).
2828. Piazzi considers this star of the 9^ magnitude.
2829. The mean N.P.D. of Brisbane and Taylor (although differing more than 5*^) is taken for the modem
comparison.
2836. Taylor's N.P.D. is erroneous at least i'.
2840. This star was observed also by Mayer (341 }•
2847. The mean N.P.D. of Brisbane and Taylor (although differing nearly 9*) is taken for the modem
comparison.
2849. The mean N.P.D. of Brisbane and Johnson (which nearly coincide) is adopted for the modem
comparison. Rumker differs therefrom upwards of io\
285 1 . The mean N.P.D. of Brisbane and Taylor la adopted, although they differ nearly y",
2858. The mean N.P.D. of Brisbane and Taylor (although differing 14^) is taken for the modem compa-
rison.
2860. Bradley has no JR, and it is here deduced from a comparison of Piazzi with Taylor.
2867. The mean JR of Taylor and Wrottesley (who differ q^,$) is taken for the modem comparison.
2874. Brisbane's N.P.D. is here taken for the modem comparison ; it differs 26" from Taylor, who has only
one observation of it.
2875. The mean N.P.D. of Brisbane and Taylor (although differing 7^^) is taken for the modem compa-
rison.
2876. Bradley's two observations in M differ io'',9.
I
400
OF THE BRITISH ASSOCIATION.
2877. The mean N.P.D. of Brisbane and Taylor (although differing about 12") is taken for the modern
comparison.
2878. Maclear's N.P.D. (which differs 12" from Brisbane's) has been adopted in the computation. This
star is marked with the letter A in Maclear's observations.
2882. The position of this star is deduced from Argelander's notes in Ast. Nach., N**. 226, where the po-
sition for 1830 is iR = 8** 25" i$*,6o, and Dec. = +60° 31' 3o".7. [S.]
2883. "^^ mean N.P.D. of Brisbane and Taylor (although differing 9") is taken for the modem compa-
rison.
2890. The mean N.P.D. of Brisbane and Taylor (although differing above 7") is taken for the modem
comparison.
2894. The position of this star is deduced from Bessel's zones 349, 350 and 352. [S.]
2899. This is Mayer 351.
2904. The mean N.P.D. of Brisbane and Taylor (who nearly coincide) is adopted for the modem compa-
rison. Rumker differs therefrom upwards of 8".
2913. Bradley has no JR, and it is here deduced from a comparison of Mayer with modem observations.
It was observed by Wrottesley (506).
2914. This star is Mayer 355, and was observed by Wrottesley (507).
2919. Bradley has no JR, and it is here deduced from a comparison of Mayer (359) with modem observa-
tions.
2920. lliis is designated e^ by Lacaille, and the next following star as e^ ; but- by Taylor's observations
the stars follow each other as here arranged. Brisbane's observations with the mural circle and
the transit instrument differ from each other.
2921. See the preceding note. I would also here remark, that Rumker has observed a star (1 10) which
may have been this star, but its JR differs nearly 20*.
2922. Bradley has no JR, and it is here deduced frx>m a comparison of Mayer with modem observations.
It was observed also by Wrottesley (5 1 2).
2924. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
2925. Bradley has no JR, and it is here deduced from a comparison of Mayer (362) with modem observa-
tions.
293 1 . Bradley has no N.P.D., and it is here deduced from a comparison of Mayer with modem observations.
2938. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
2940. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
2960. The mean N.P.D. of Brisbane and Taylor (who nearly coincide) is adopted for the modem compa-
rison. Rumker differs therefrom upwards of 1 1".
2968. The mean N.P.D. of Brisbane and Taylor (although differing nearly 6") is taken for the modem
comparison.
2969. The mean N.P.D. of Brisbane and Rumker (although they differ upwards of 10'') is taken for the
modern comparison.
2976. This was observed also by Wrottesley (520).
2988. The position of this star is here deduced wholly frt>m Airy (G).
2999. Bradley has no JR, and it is here deduced from a comparison of Piazzi with Taylor.
3001. The mean N.P.D. of Brisbane (N^^. 2224 and 2225) has been taken in conjunction with Taylor's (the
error of i' in N^. 2224 being first corrected) for the modern comparison.
3003. The mean N.P.D. of Groombridge and Taylor (who differ nearly 7'') is taken for the modem com-
parison.
3004. The position of this star is deduced from Argelander (181). [S.]
3009. Taylor's N.P.D. (which differs 1 2" from Brisbane's) is assumed for the modem comparison.
B.A.a ( 3 E ) 401
NOTES TO THE CATALOGUE OF STARS
301 1.
3013-
3021.
3022.
3041.
3049-
3053-
3059-
3083.
3086.
3091.
3093-
3096.
3102.
3103-
3104.
3106.
3108.
3116.
3118.
3«33-
3»34-
3H5-
3iS*-
3157-
3158.
3«59-
3164.
3169.
3170.
3>72-
3182.
Bradley's three observatioiiB in iR do not well accord.
The position of this star is deduced; from Bessel's zone 59. [S.]
The position of this star has been deduced from Groombridge (1481). [S.]
The N.P.D. is here deduced from a comparison of Piazzi and Taylor, as Mayer's observation appears
to be nearly 2' in error.
Taylor ha« no observation of this star in JR, it is therefore here deduced solely from Piazzi.
Bradley's two observations in JR differ 12'',$.
The position of this star has been deduced from the observation in Hist, C^L, page 324. [S.]
This is Flamsteed's 10 Urs^ Majorh,
The position of this star is deduced from Argelander (185). [S.]
The approximate position of this star has been deduced from Argelander's Uranometria Nova, [S.]
Bradley has no M, and it here depends solely on Bessel.
The position of this star has been deduced from the observation in Hitt. CH„ page 148. [S.]
The mean N.P.D. of Brisbane and Taylor (although differing above 5'') is taken for the modem
comparison.
Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observa-
tions.
Bradley has no N.P.D., and it here depends solely on the observation in Hist. C4L, page 256. [S.]
Bradley has no iR, and it is here deduced from a comparison of Piazzi with Taylor. Piazzi and Bessel
designate this star as 73 Cancri, but the star so called by Flamsteed does not exist. Bradley's
two observations in N.P.D. differ io",5 ; the observation of March 19, 1754, appears to be the
most correct.
Groombridge's N.P.D. (which differs upwards of 16'' from Taylor's) is taken for the modem compa-
rison.
Bradley's five observations in M do not well accord; the extreme difference is i9'',o.
The position of this star has been deduced from Groombridge (1517). [S.]
The position of this star has been deduced from Groombridge (i S 18). [S.]
The position of this star has been deduced from the observation in Hist. C4L, page 324. [S.]
Brisbane's N.P.D. (which differs nearly 10" from Rumker's) is adopted for the modem compa-
rison.
The mean N.P.D. of Brisbane and Taylor (although differing above 6'') is taken for the modem
comparison.
Johnson's M, is adopted for the modem comparison, to the exclusion of Brisbane, Rumker and
Taylor.
Bessel considers that there is but little confidence to be placed in the position of this star as deduced
from Bradley's observations. The proper motion therefore is doubtfrd.
Taylor's N.P.D. (which differs 16'' from Brisbane's) is assumed for the':modera comparison.
The mean N.P.D. of Brisbane and Taylor (although they differ j*') is taken for the modem comparison.
The declination of this star was also observed by Mayer (398). The iR has been deduced from a
comparison of Piazzi with Taylor, and the N.P.D. from a comparison of Mayer with Taylor. [S.]
This star is erroneously placed by Flamsteed in the constellation Lynx,
This is probably Mayer 399, as the M agrees very well, but there is a difference of nearly 7' in
the declination. The N.P.D. is therefore deduced from a comparison of Piazzi with Taylor.
The position of this star has been deduced horn Groombridge (1534). [S.]
Bradley has no JR,, and it is here deduced from a comparison of Piazzi with modem observations.
The mean N.P.D. of Groombridge and Taylor (although they differ nearly 7") is taken for the
modem comparison. This star is called 39 Lyncis by Flamsteed.
402
OF THE BRITISH ASSOCIATION.
3183. Bradley has no N.P.D., and it here depends wholly on modern observations; the approximate decli-
nation given in Bradley's catalogue should be %(P 12'. It was observed by him on March 23, 1755.
3185. Bradley has no N.P.D., and it here depends on a comparison of Piazzi with Taylor.
3191. This star was observed by Lacaille on January 13, 1752, with the rhomboidal micrometer, at
9^ 1 2°^ 49*. It is not to be found in any modem catalogue, and its position is therefore brought
up by precession alone.
3192. The mean N.PJ). of Brisbane and Taylor (although they differ 7'') is taken for the modem compa-
rison.
3194. This star is Flamsteed's 6 i^oflM Afmorw. [S.]
3199. This star was also observed by Grroombridge (1537). [S.]
3201. This star was also observed by Argelander (193). [S.]
3205. Taylor's N-P-D. is erroneous 17°, and it is here corrected.
3214. Brisbane's N.P.D. (which differs 8" from Rumker's) is assumed for the modem comparison.
3220. The position of this star has been deduced from Groombridge (1545). [S.]
3221. Bradley's five observations in iR do not well accord ; the extreme difference is 2i'',i«
3228. The annual precessions in iR annexed to this star in the Fund, Astron. should be transposed.
323a The mean N.P.D. of Brisbane and Taylor (although differing f) is adopted for the modem com-
parison.
3231. Bradley has no JR, and it is here deduced from a comparison of Piazzi with Taylor.
3232. Pond's JR (which differs nearly i',o from Taylor's) is taken for the modem comparison.
3233. The position of this star has been deduced from the observation in Hist CdL, page 321. [S.]
3238. Bradley has no JR, and it is here deduced from a comparison of Piazzi with Taylor.
3244. Brisbane's N.P.D. (which differs 12'' from Taylor's) is assumed for the modem comparison.
3245. Taylor considers the magnitude of this star to be variable* [S.]
3247. This nebula is not to be found in any modem catalogue, and its position is therefore brought up by
precession alone from Lacaille's observation.
3265. This star was also observed by Flamsteed (B.F 1347) and by Groombridge (1560).
3273. This star was observed also by Airy (C).
3276. Brisbane's N.P.D. (which differs 6" frt>m Rumker's) is adopted for the modem comparison.
3278. The mean N.P.D. of Airy (C) and Taylor -(who, however, differ above 7") is adopted for the modem
comparison.
3286. Bradley's two observations in JR differ 9'',3 ; Bessel thinks that the second is the most correct, which
would alter the M in the present catalogue. This star is Argelander 200 and Pond 406.
3287. The position of this star has been deduced from Groombridge (1564). [S.]
3294. Bessel thinks it probable that a mistake of i' has been made in Bradley's observation of the JR of
this star, but modem observations confirm the position given in the Fund. Astron.
3298. The mean N.P.D. of Brisbane and Taylor (although differing 7'') is adopted for the modem compa-
rison.
3299. This star was also observed by Mayer (413).
3301. This star was observed by LacaiUe on April 26, 1752, with the rhomboidal micrometer, at
9^ 28™ 47*. It is not in any modem catalogue, and die position is therefore deduced from
Lacaille by precession alone.
3310. Bradley's two observations in JR differ I2'^7 ; and it appears from the note to N^. 203 of Arge-
lander's catalogue, that the JR of this star as observed at different periods does not well accord.
3313. Bradley has no JR, and it is here deduced from a comparison of Piazzi with Taylor.
3319. The mean N.P.D. of Brisbane and Rumker is here taken for the modem comparison, to the exclu-
sion of Taylor, who differs nearly 7''.
( 3 E 2 ) 403
NOTES TO THE CATALOGUE OF STARS
"
ArgelBuder
[S.1
[S.]
3324. This star is Flamsteed's 44 Lyneis. [S.]
3325. Bradley has no N.P.D.» and it here depends solely on Bessel (31).
3335. The mean N.P.D. of Brisbane and Taylor (although differing nearly 10" ) is taken for the modem
comparison.
3336. The position of this star has been deduced from Argelander (205). [S.]
3345. Bradley has no N.P.D.« and it is here deduced from a comparison of Mayer with Taylor.
considers the magnitude to be variable.
3346. Bradley's five observations in M do not well accord ; the extreme difference is i8'',i.
3375. The position of this star has been deduced from the observation in Hist. CiL, page 323.
3380. llie position of this star has been deduced from the observation in Hist. CiL, page 226.
3397. The position of this star depends wholly on Grroombridge (1591). [S.]
3402. The position of this star depends wholly on Groombridge (i594)- [S.]
3418. The position of tlus stcur depends on the observation in Hist. C^L, page 324. [S.]
3420. The position of this star depends wholly on the observation in Hist. Cil., page 150. [S.]
3422. The mean N.P.D. of Brisbane and Rumker (although differing nearly 7'') is taken for the modem
comparison.
3423. This star was also observed by Flamsteed (B.F 141 9).
3424. Brisbane's N.P.D. differs nearly 8" from that of Taylor, and has been therefore rejected. [S.]
3425. This star is Groombridge 1601. [S.]
3427. The position of this star has been derived from the observation at page 210 of Hist. C4U [S.]
3430. The position of this star has been deduced from the observation at page 324 of Hist. Cil. [S.]
343 1 . The position of this star depends on die observation at page 210 of Hist. Cil. [S.] •
3438. The position of this star depends on the observation at page 327 of Hist. Cil. [S.]
3439. The position of this star depends on the observation at page 60 of Hist. Cefif. [S.]
3443. This star is also Mayer 431 and Wrottesley 582. [S.]
3447. The iR of Taylor is taken, and the mean N.P.D. of Brisbane and Taylor (although they differ neariy
8''), for the modem comparisons.
3458. Bradley has no M,, and it is here deduced from a comparison of Piazzi with modem observations.
346 1 . The position of this star has been deduced from Lacaille alone, there being no modem observation. [S.]
3465. The N.P.D. is deduced solely from Taylor, as there appears to be an error of 5' in Brisbane's cata-
logue.
3468. The position of this star depends wholly on Groombridge (1619). [S.]
3471. The position of this star depends wholly on the observation at page 328 of Hist, CH. [S.]
3475. Bradley has no N.P.D., and it is here deduced from a comparison of Mayer with modem observations.
3476. Bradley has no iR, and it is here deduced from a comparison of Piazzi with modem observations.
It was observed by Wrottesley (588) and Airy (C).
3478. The mean N.P.D. of Brisbane and Taylor is adopted, to the exclusion of Rumker, who differs 10''.
3482. Rumker has been taken as the modem authority for iR, and Brisbane for N.P.D. [S.]
3484. Bradley has no N.P.D., and it here depends solely on Lalande. {Hist. Cil., page 1 50.)
3486. The mean iR of Argelander and Taylor (although they differ o*,9) is taken for the modem com-
parison. There is a strange discordance in the iR of this star. Bessel considers that Flamsteed's
observations confirm the proper motion indicated by a comparison with Piazzi, whereas Argelander
thinks that there is an error of one second of time in Piazzi's catalogue, as compared with his own
and Bessel's observations. Then comes Taylor's result, which throws the whole again into con-
fusion.
3490. Taylor's iR, which differs o",55 from Airy (C), is adopted for the modem comparison.
3495. The M of this star has been brought up by Bessel's formula successively from Bradley, Piazzi, Groom-
404
OP THE BRITISH ASSOCIATION.
bridge and Taylor. The mean N.P.D. of Groombridge and Taylor (who however differ above 7")
is adopted for the modem comparison.
3514. This star is also Groombridge 1632. [S.]
3528. The mean of Taylor and Groombridge (1633) "* N.P.D. (although they differ y",2) is here adopted
for the modem comparison.
3529. The position of this star is derived from Bessel's zone 69. [S.]
3530. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
It was observed by Groombridge ( 1641).
3531. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
It was observed by Groombridge (1640). It was not observed by Hevelius.
3538. Mayer (445) has been adopted as the old authority for this star. [S.]
3553. The position of this star has been derived from the observation at page 277 of Hist. Cel, [S.]
3556. The N.P.D. of this star is brought up by precession alone from Lacaille, as Rumker has no obser-
vation of it in N.P.D.
3566. The position of this star has been derived from a comparison of Bradley with the observation at
page ss^of Hist. C4l. [S.]
3570. Wrottesley's JR, (which differs o',52 from Taylor's) is adopted for the modem comparison.
3577. Observed also by Argelander (225).
3579. This star was also observed by Mayer (449)^ who has been adopted as the old authority. [S.]
3582. Bradley has no N.P.D., and it here depends solely on Taylor. It was observed also by Wrottesley
(604).
3583. This star was also observed by Mayer (450), who has been adopted as the old authority. [S.]
3585. ' The mean N.P.D. of Brisbane, Johnson and Taylor (to the exclusion of Rumker) is adopted for the
modern comparison.
3590. Wrottesley's JR (which differs o',7o from Taylor) is adopted for the modem comparison.
3592. The position of this star depends on the observation at page 275 of Hist. C^l, [S.]
3593. This star is also Pond 432, and Ghroombridge 1650. [S.]
3601. The mean N.P.D. of Taylor and Rumker, who nearly accord, is here taken for the modem com-
parison. Brisbane's differs 15" therefrom.
3604. The mean N.P.D. of Brisbane and Taylor (although differing above 6') is taken for the modem
comparison.
3607. This star was observed also by Flamsteed (B.F 1497) and by Groombridge (1658).
3608. Brisbane's 3053 is probably this star, with an error of 1™ in JR.
3614. The mean N.P.D. of Brisbane and Taylor (although differing more than 6") is adopted for the mo-
dem comparison.
3618. The mean N.P.D. of Brisbane and Taylor (although differing nearly f) is taken for the modem
comparison.
3623. The position of this star is deduced solely from Taylor, as it does not satisfactorily agree with
Brisbane's N*>. 3077.
3627. The position of this star has been derived from a comparison of Bradley wil^ the observation at
page 286 of Hist. Cil. [S.]
3629. Bradley's Dec. in the Fund, Astron. should be +81° 41' 2o".2. The three observations were made
on Nov. 21 and 28, 1750, and they all show that an error of i' has been made in the reduction.
This star was also observed by Argelander (228).
3632. Flamsteed has designated this star as i Hydra et Craieris.
3634. The N.P.D. is here deduced from a comparison of Piazzi and Taylor, as Mayer's declination appears
to be 1' in error.
405
NOTES TO THE CATALOGUE OP STARS
3637-
3645-
3646.
3652.
3655-
3658.
3662.
3665.
3678.
3684.
3692.
37or:
3726.
3732.
3738.
374»-
37S»-
375*-
3756.
3762.
3780.
3787.
3790.
3816.
3817.
3821.
3823.
3827.
3828.
3830.
3831-
3836.
3846.
3853.
406
The position of this star depends wholly on the observation at page 329 of Hist. CiL [S.]
The position of this star depends wholly on Ghoombridge (1669). [^O
Flamsteed has designated this star as 2 Hydra et CratertM.
The mean of Taylor and Pond (438) in JR (although they differ o".5)is here adopted for the modem
comparison. This star was also observed by Flamsteed (B.F 15 10) and by Groombridge (1673).
The mean N.P.D. of Brisbane and Taylor (although differing nearly 7") is taken for the modem
comparison.
The mean N.P.D. of Brisbane and Taylor (although differing 7'') is taken for the modem comparison.
This star was observed by Lalande (Hiat, Cil„ page 225).
This star is also Groombridge 1678. [S.]
Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
Wrottesley's iR (which diff^ers o',5 1 from Taylor's) \a taken for the modem comparison.
The position of this nebula has been derived from LacaiUe by precession alone, there being no modem
observation. [S.]
The JR of this star was not observed by Brisbane ; it has therefore been deduced by precession alone
from Lacaille.
The position of this star depends entirely on the observation at page 275 of Hist. C4L [S.]
The position of this star depends entirely on the observation at page 227 of Hist. C^L [S.]
Brisbane's N.P.D. is assumed to be 10' in error ; after this correction the mean is taken with Taylor
for the modem comparison.
Bradley has no JR, and it is here deduced from a comparison of Piazzi with Taylor.
Bradley's two observations in JR differ 9'^3•
Bradley has no N.P.D., and it Lb here deduced from a comparison of Piazzi with Taylor.
The mean N.P.D. of Brisbane and Rumker (although differing 8'') is taken for the modem com-
parison.
The N.P.D. for the modem comparison is taken frx)m Brisbane, as Rumker appears to be i' in
error.
The position of this star depends entirely on the observation at page 226 of Hist, CdL [S.]
Bradley's two observations in JR differ 7'', 5 ; he has no N.P.D., and it is here deduced from a
comparison of Piazzi with modem observations.
Taylor's N.P.D. is assumed to be 2° in error ; after this correction the mean is taken with Brisbane
for the modem comparison.
Bradley has no JR, and it is here derived from a comparison of Piazzi with modem observations.
The N.P.D. is taken from Brisbane alone for the modern comparison, as Taylor appears to be about
i' in error.
The approximate position of this star has been derived from Argelander's Uranometria Nova. [S.}
The mean N.P.D. of Brisbane and Taylor is adopted (although they differ 8'').
Taylor's N.P.D. is assumed to be correct, but Brisbane's differs 2° from it.
llie mean N.P.D. of Brisbane and Taylor (although differing above 6'*) is taken for the modem
comparison.
The mean N.P.D. of Brisbane and Taylor (although differing 6") is taken for the modem com-
parison.
This star was also observed by Mayer (469).
The position of this star depends entirely on the observation at page 325 of Hist. (M. [S.]
This star is also Groombridge 1757. [S.]
The mean N.P.D. of Brisbane and Taylor (although differing above 6") Lb taken for the modem
comparison.
J
OP THE BRITISH ASSOCIATION.
3864. This star is also Grroombridge 1771. [S.]
3867. The mean N.P.D. of Brisbane and Rutuker (although di£Fering 9") is taken for the modem com-
parison.
3869. The position of this star is deduced from the observation in Hist, Cil., page 332. Position in 1800,
M=i\^ I2« 0^,8. Free. + 3", 1 628. Dec.= + i8° 31' 59",7, Prec.-i9".62i.
3886. Bradley has no JR^ and it is here deduced from a comparison of Piazzi with modem obsenra-
tions.
3894. There is another star following this, which is Piazzi 71.
3904. This star was also observed by Groombridge (1783). [S.]
3918. The position of this star depends wholly on Groombridge (i797). [S.]
3922. This star is 17 Hydra et Crateris in Flamsteed's catalogue, llie mean of Brisbane and Taylor's
N.P.D. (although they differ above y") la taken for the modem comparison. It forms, with the
preceding star, a double star, and Bessel has taken the mean of the two in Piazzi's catalogue for
his comparison. Piazzi says that the smaller star precedes and is south of the larger one. Bris-
bane states the contrary.
3925. Taylor's A differs 0^*54 from Wrottesley's (648) ; the mean is taken for the modem comparison.
3933. Groombridge's N.P.D. (which differs above 8'' from Taylor's) is here taken for the modem com-
parison. [S.]
3934. Bradley has no iR, and it is here deduced frx)m a comparison of Piazzi with modem observations.
In taking the mean N.P.D. of the modem observations, the proper motion of the star has been
applied before the comparison has been made. It is Flamsteed's 20 Hydra et Crateris, and was
also observed by Airy (G).
3945. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
It is Flamsteed's 22 Hydra et Crateris, which Piazzi has applied to his 117.
3950. The mean N.P.D. of Brisbane and Taylor (although they differ above 1 1") is taken for the modem
comparison.
3953. Bradley's two observations in JR differ 8'^6.
3957. The mean N.P.D. of Brisbane and Rumker (although differing 1 1'') is taken for the modem compa-
rison.
3959. The position of this star depends on Groombridge (18 16) alone. [S.]
3966. Argelander's M (which differs i»,25 frx)m Taylor's) is taken for the modem comparison.
3969. Bradley has no JR, and it is here deduced from a comparison of Piazzi with Taylor.
3972. The mean N.P.D. of Brisbane and Rumker (although differing 12") is taken for the modem compa-
rison.
3980. The mean N.P.D. of Brisbane and Taylor (although they differ 8") is taken for the modem compa-
rison.
3985. The position of this star depends solely on Groombridge (1825). [S.]
3992. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
3996. The position of this star depends solely on the observation at page 229 of Hist. CiL [S.]
3997. The position of this star depends wholly on the Greenwich observations for 1839. C^O
3999. The mean N.P.D. of Brisbane and Taylor is adopted, although they differ above 7".
4005. The approximate position of this star has been derived from Argelander's Uranometria Nova, [S.]
4009. The mean N.P.D. of Brisbane and Taylor (although they differ nearly 7'') is taken for the modem
comparison.
4010. The position of this star is deduced from its position in 1840, as given by Argelander in Astron,
Nach,, N^. 475, and using the annual variations there stated, its proper motion appears to be
greater than that of 61 Cygni, it being 7'',o6 in the arc of a great circle : —
407
NOTES TO THE CATALOGUE OF STARS
Ann. Prec. -1-3,1441
Sec. Var. —0,028 Jin M.
Pro. Mot. -f o,344j
According to Argelander,
Ann. Prec. —20,01 1
Sec. Var. — 0,029 !in Dec.
Pro. Mot. — 5,70 J
401 2. Thifi is not the star mentioned by Zach in bis catalogpie of right ascensions, unless we suppose some
error in the declination, and that it is the same declination as the star in page xcvi of his cata-
logue.
401 8. llie position of this star depends wholly on Groombridge (i 832). [S.]
4028. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observa-
tions. It is the companion of 65 Ursa Majoris,
4040. The mean N.P.D. of Brisbane, Rumker and Taylor is taken for the modem comparison (although
differing several seconds from each other).
4041. This star was observed by Brisbane and by Rumker, but there is a difference of 10' in the N.P.D.,
and only one observation by each. Rumker's observation is here adopted.
4046. The mean N.P.D. of Brisbane and Taylor is here adopted, although they differ above 10".
4058. Brisbane's N.P.D. is supposed to be correct ; it differs 4' from Lacaille.
4061, Brisbane's N.P.D. is adopted for the modem comparison. It differs upwards of 16'' from Rumker,
but Brisbane has nine observations and Rumker only two.
4093. The mean N.P.D. of Brisbane and Taylor is here adopted, although they differ nearly f.
4101 . Wrottesley's JR (which differs o',54 from Taylor's) is taken for the modem comparison.
41 1 1 . Bradley has no N.P.D., and it here depends solely on Bessel.
41 12. The mean of Taylor, Pond and Groombridge (1859) is here adopted for the modem comparison in
JR, although their extreme difference is i",87.
4120. The mean JR of Brisbane, Rumker, Taylor and Johnson is adopted for the modem comparison ; but
they are discordant.
4121. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
4122. llie position of this star depends solely on Groombridge (1863). [S.]
4123. Bradley's seven observations in JR do not well accord ; the extreme difference is 20^,7. This star
was observed also by Airy (C) and (G), Groombridge (1862), and Pond (493).
4140. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
4143. This star was also observed by Groombridge (1868). [S.]
4147. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
4149. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
4150. This star, which is Bradley's N®. 1656, is the same star as Groombridge's 1871, and Ai^-
lander's 275. The present position is deduced wholly from Greenwich observations of 1838
and 1839, compared with the observations of these two latter astronomers, as there appears to be
some doubt about Bradley's results.
41 53. The position of this star depends entirely on the observation at page 64 of Hist, CiL [S.]
41 56. Bradley's three observations in JR do not well accord ; the extreme difference is I2",9.
4160. The mean N.P.D. of Brisbane and Taylor (although they differ more than 5") is taken for the
modem comparison.
4165. Bradley's four observations in JR do not well accord ; the extreme difference is 247^,9. See Arge
lander's note to N®. 278 of his catalogue. There is a fifth observation by Bradley on Oct. 5,
1753. ^^ ^^<^ observed by Wollaston (i. 29).
4185. Bradley has no JR, and it b here deduced from a comparison of Piazzi with modem observations.
4186. This is the star which Mr. Fallows calls a^ Cruets ; but as this designation has led to some mistakes.
408
OF THE BRITISH ASSOCIATION.
it is better to omit the Greek letter altogether. Its magnitude seems to be variable, for Lacaille
considered it of the 7th, Brisbane of the 6th, Johnson of the 5th, and Taylor of the 4th. As
Johnson says that it is not under the 5th, I have considered it to be 4^ magnitude.
4187. This is the first of the two large stars forming the double star a Cruets. The second star differs
from it about +o",85 in M, and about +3",o in N.P.D. If the distinction of a^ and a< Cruets
is to be retained, it should be restricted to these two stars, the first of which only is here inserted,
the position of the second being deduced from the differences above stated.
4194. Bradley has no iR, and it is here deduced from a comparison of Piazzi with Taylor.
4199. Bradley has no N.P.D., and it here depends wholly on Lalande {HisU C4L, page 64).
4205. The position of this star depends entirely on the observation at page 64 of Hist. C^. [S.]
4206. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
4217. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
4218. This star is Zach* 846, and he calls it 19 J^rginis, but no such star exists. The star which he
observed is to be found in Hist. C^., page 331, at 12^ 20™ 57". It was observed also by Wrot-
tesley (681).
4219. The position of this star depends entirely on Ghroombridge (1900). [S.]
4222. Bradley has no M, and it is here deduced from a comparison of Piazzi with modem observation^.
4231 . The position of this star depends entirely on the observation at page 65 of Hist. C4l. [S.]
4241 . Bradley has no declination ; the N.P.D. is therefore here deduced from a comparison of Piazzi with
Taylor.
4244. The approximate position of this nebula is derived from Argelander's Uranometria Nova. [S.]
4246. Bradley has no JR, and it is here deduced frt>m a comparison of Piazzi with modem observations.
4250. Bradley has no declination ; the N.P.D. is therefore here deduced from a comparison of Piazzi with
Taylor. This star is designated as 23 Virgifds by Piazzi and Bessel ; but the star so called by
Flamsteed does not exist.
4252. The mean N.P.D. of Brisbane and Taylor (although they differ more than 11") is taken for the
modem comparison.
4265. The mean N.P.D. of Brisbane and Rumker is taken for the modem comparison. Taylor differs
from Rumker nearly 10''.
4268. This is a double star, each of the same magnitude, and Bessel has taken the mean of the two ; which
consequently is adopted in the comparisons.
4273. The mean N.P.D. of Brisbane and Taylor is adopted for the modem comparison. Rumker differs
from Taylor upwards of 1 2".
4275. The mean N.P.D. of Brisbane and Taylor (although differing upwards of &^ is taken for the modem
comparison.
4277. The position of this star depends solely on the observation at page 333 of Hist. C^. [S.]
4285. Bessel thinks that Piazzi has made an error of 1' in the iR of this star, but his results agree with
modem observations. It was observed also by Aigelander (285), by Airy (G), and by Groom-
bridge (1921).
4302. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
4303. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
4305. The position of this star depends solely on Groombridge (1930), [S.]
43 1 1 . The position of this itar depends solely on Ghroombridge ( 193 1 ). [S.]
4325. The mean JR of Taylor and Johnson (although discordant) is adopted for the modem comparison.
It is a double star.
4328. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
4329. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
B.A.C. (3F) 409"
NOTES TO THE CATALOGUE OP STARS
4339, The mean of Taylor, Qroombridge (1937)1 and Pond (520), is here adopted for the modem compa-
rison in M, although their extreme difference is 2**45 . '^^^ ^^^ ^ ^^ companion of N^. 4342
of this catalogue.
4342. The mean of Taylor, Oroombridge (1940), and Pond (521), is here adopted for the modem compa-
rison in Mt although their extreme difference is 3',2i . This star is the companion of N®. 4339
of this catalogpie.
4344« The mean N.P.D. of Brisbane and Taylor is adopted for the modem comparison. Rumker differs
upwards of 1 2" from Taylor.
4345. Bradley has no N.P.D., and it is here deduced from Airy (G). It is the companion to N^. 4346 of
this catalogue.
4347. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
4348. Bradley has no N.P.D., and it here depends wholly on Groombridge (1941), Argelander (290), and
Bessel (35)*
4349. The position of this star has been deduced by precession from LacaiUe only ; it is probably the same
as Brisbane's N°. 4260, or one of the stars there alluded to.
4360. Taylor's N.P.D. should be 58"^ 18' 20^92.
4364. The position of this star depends solely on the observation at page 68 of Hist. Cil. [S.]
4366. Bradley's two observations in M differ i ^*\^, and Taylor differs frt>m Ghoombridge (1948). Bradley
has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
4368. The mean N.P.D. of Brisbane and Taylor (although differing upwards of 7") is taken for the modem
comparison.
4372. The mean N.P.D. of Brisbane and Rumker is here adopted, although they differ above 12".
4374. The mean N.P.D. of Brisbane and Taylor (although they differ more than 6") is taken for the mo-
dem comparison.
4378. The mean N.P.D. of Taylor and Brisbane (although they differ more than 9") is taken for the
modem comparison.
4386. The mean N.P.D. of Brisbane and Taylor (although they differ nearly 6") is taken for the modem
comparison. Rumker's N.P.D. appears to be erroneous about two years' precession.
4394. The position of this star depends wholly on Argelander (292). [S.]
4407. The position of this star depends entirely on Groombridge (1961). [S.]
4410. The N.P.D. of this star is brought up from Lacaille by precession alone, as Rumker has no observa-
tion of it in N.P.D.
4419. The mean N.P.D. of Brisbane and Taylor is adopted for the modem comparison. Rumker differs
from Taylor nearly 9".
4433. This star was observed also by Flamsteed (B.F 1824), and by (ht>ombridge (1968).
4445. The position of this star depends entirely on the observation at page 154 of HisU CH. [S.]
4447. The mean N.P.D. of Brisbane and Rumker (although differing 1 &^) is taken for the modem comparison.
4457. The position of this star depends entirely on the observation at page 61 of Hist. CiL [S.]
4461. The mean N.P.D. of Brisbane and Taylor (although differing above 11") is taken for the modem
comparison.
4462. Bradley has no JSi, and it here depends solely on the observation at page 336 of Hist. CiL
4465. The mean N.P.D. of Brisbane and Rumker (although they differ 7'') is taken for the modem compa-
rison.
4468. The position of this star depends entirely on the observation at page 73 of Hist. CH, [S.]
4470. The position of this star Lb wholly deduced from Bessel's zone jj, [S.]
4490. The mean N.P.D. of Brisbane and Taylor (although differing nearly 9") is taken for the modem com-
parison.
410
OF THE BRITISH ASSOCIATION.
4497. Taylor's decimation differs 6" from Piazzi and Qroombridge ; it is therefore rejected, and the N.P.D.
is here the mean of Piazzi and Groombridge.
4502. Taylor's declination is erroneous at least 2' ; it is therefore rejected, and the NJ'.D. is here deduced
from a comparison of Mayer and Piazzi«
4503. Hie position of this star depends entirely on the observation at page 336 of Hist, CiL [S.]
4510. This star was observed also by Flamsteed (B.F i860) and Ghroombridge (2002). [S.]
45 1 3. The position of this star depends entirely on the observation at page 47 \ of HisU CA. [S.]
4520. Bradley has no N.P.D., and it is here deduced from a companson of Piazzi with Taylor.
4525. Bradley has no JBi, and it is here deduced from a comparison of Piazzi with modem observations.
4526. The position of this star depends entirely on the observation at page 471 of Hist, Cil, [S.]
4536. This star was also observed by (iroombridge (2014). It is B.H 367.
4540. Bradley's NJPJ). Lb compared with Taylor's only, as there appears to be some error in Ghroombridge's
reductions.
4542. Hie mean N.P.D. of Brisbane and Rumker (although differing 6") is taken for the modem comparison.
4544. The position of this nebula has been deduced from Lacaille by precession alone, there being no
modem observation. [S.]
4546. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
4550. Bradley has no iR, and it here depends solely on Bessel (36).
4552. The position of this star depends entirely on the observation at page 164 of Hist. CiL [S.]
4555. Bradley has no M, and it here depends solely on Bessel (37).
4559. This star was observed also by Flamsteed (B.F 1872), and its position is here wholly deduced from
the observation at page 469 of Hist. C4l, [SJ
4564. Bradley's two observations in J£L difier 9",2. His N.P.D. is compared with Taylor only, as there
appears to be some error in G^oombridge's reductions.
4568. Bradley's N.P.D. is compared with Taylor's only, as there appears to be some error in Groombridge's
reductions.
4575. The position of this star depends entirely on Argelander (310). [S.]
4580. The mean N.P.D. of Brisbane and Taybr is adopted for the modem comparison. Rumker differs
9" from Taylor.
4586. Brisbane's N.P.D. (which differs 6" frt>m Taylor's) is adopted for the modem comparison.
4587. The position of this star depends wholly on Ghoombridge (2039). C^O
4591 . The position of this star depends entirdy on the observation at page 1 54 of Hist, Cil. [S.]
4595. The position of this star depends wholly on Groombridge (2043). [S.]
4600. The position of this star depends wholly on Ghoombridge (2047). [S.]
4605. Bradley has no iR, and it is here deduced from a comparison of Piazzi with modem observations.
His N.P.D. is compared with Taylor's only, as there appears to be some error in Groombridge's
reductions.
4606. The position of this star depends entirely on the observation in Bessel's zone 413. [S.]
4610. The position of this star depends entirely on the observation in Bessel's zone 413. [S.]
4614. This star was observed also by Pond (551). [S.]
4620. The mean N.P.D. of Brisbane and Taylor (although differing nearly 6'') is taken for the modem
comparison.
462 1 . The position of this star depends entirely on the observation at page 7 1 of Hist, dl. [S.]
4627. The position of this star depends entirely on the observation at page 61 of Hist, Cil. [S.]
4628. The position of this star depends entirely on the observation at page 61 of Hist. CiL [S.]
4630. The mean N.P.D. of Brisbane, Taylor and Rumker is taken for the modem comparison. Taylor
differs about 6'' from the mean of the other two.
(3F2) 411
NOTES TO THE CATALOGUE OF STARS
4631.
4632.
4639.
4646.
4647.
4649.
4650.
4652.
4677.
4678.
4680.
4682.
4684.
4691.
4694.
4699.
4700.
4701.
4711.
4712.
+713-
4718.
4720.
4723.
4732-
4733-
4736.
+737-
4738.
47+7-
475*«
4756.
4763.
4766.
477*-
4773-
The mean N.P.D. of Brisbane and Taylor (although differing 6") is taken for the modem com*
parison.
The position of this star depends entirely on the observation at page 61 of Hi$t. CiU [S.]
The position of this star is here wholly deduced from Zach, but it was also observed by Lalande. See
Hist. CiL, page 233.
Bradley's two observations in JR differ 7",2.
Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem obaervationa.
Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observationa.
His N.P.D. is compared with Taylor's only, as there appears to be some error in Oroombridge's
reductions.
The mean N.P.D. of Brisbane and Taylor (although differing nearly 8") is taken for the modem
comparison*
The position of this star depends entirely on the obaervation at page 162 of HUt CSL [S.]
The position of this star depends entirely on the observation at page 69 of HUt. Of/. [S.]
The position of this star depends entirely on the observation at page 69 of Hitt. Cd, [S.]
This star was also observed by Mayer (557), who has been taken as the old authority. [S.]
The position of this star depends entirely on the observation at page 160 of Hist. Cil^ [S.]
This star was also observed by Groombridge (2073). C^O
This star was also observed by Mayer (561). [S.]
The position of this star depends entirely on the observation at page 69 of HUt, dl. [S.]
This star was also observed by Flamsteed (B.F 1936).
Brisbane's N.P.D. differs nearly 16" from Taylor's, it is therefore rejected. This star was also ob*
served by Mayer (562), who has been taken as the old authority.
Bradley's N.P.D. is compared with Taylor's only, as there appears to be some error in Groom-
bridge's reductions.
Bradley has no observation in iR, and its position is here deduced from the Greenwich observations
for 1839, which also furnish the modem comparison^for the N.P.D.
The mean N.P.D. of Brisbane and Rumker (although differing 6'') is taken for the modem comparison.
This star was also observed by Flamsteed (B.F 1941). [S.]
Taylor's M is evidently erroneous ; the iR is therefore here the mean of Piazzi and Groombridge
reduced to 1850.
Bradley has no N.P.D., and it is here deduced from a comparison of Mayer with modem observa-
tions.
[S.]
[SO
[S.]
The position of this star depends entirely on the observation at page 165 of Hist. Cil,
This star was observed by Groombridge (2091) and Pond (564). [S.]
Bradley's four observations in ifl do not well accord : the extreme difference is 24'',9.
The position of this star is wholly deduced from the Greenwich observations for 1839.
The position of this star is deduced from the observation in Hist. C^., page 74.
The position of this star depends entirely on the observation at page 1 29 of Hist. C4L
This star was also observed by Flamsteed (B.F 1959). [S.]
Bradley has no N.PJ)., and it is here deduced from a comparison of Piazzi with modem obeervationB.
This star was also observed by Groombridge (2096).
The position of this star depends wholly on the Greenwich observations for 1839. C^O
Brisbane's N.PJ). (which differs 10" from Taylor's) is here taken for the modem compaxiBon.
This star was also observed by Flamsteed (B.F 1968). [S.]
Bradley has no M, and it is here deduced from a comparison of Mayer with modem observations.
This star was also observed by Flamsteed (B.F 197 1). [S.]
412
OP THE BRITISH ASSOCIATION.
4776. The position of this star has been derived from Irficaille by precession alone, there being no modern
observation. [S.]
4778. The position of this star depends wholly on Groombridge (2104). [S.]
4783. The position of this star depends wholly on (iroombridge (2109). [S.]
4788. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
4790. The JR of this star is brought up from Johnson alone by Bessel's formula.
4796. The mean N.PJ). of Brisbane and Rumker (although differing above 7'') is taken for the modem
comparison.
4797. The position of this star depends entirely on the observation at page 164 of Hist. Cil. [S.]
4800. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
4809. The position of this star depends entirely on the observation at page 335 of Hi$U C4L [8.]
48 1 6. The position of this star depends wholly on Oroombridge (2121). [S.]
4820. The position of this star depends entirely on the observation at page 162 of Hi$t. Cil, [S.]
4828. This star was observed also by Airy (C), Wrottesley (785), and Argelander (331). Aigelander's
declination is erroneous 1^.
4830. The position of this star depends wholly on Argelander (333). [S.]
4831. The position of this star is deduced from the following one, assuming the difference between them
to be as indicated by Johnson in the notes to his catalogue. [S.]
4840. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [8.]
4841. The position of this star depends wholly on (iroombridge (2135). [S.j
485 1. The mean N.P.D. of Brisbane and Taylor (although differing 6") is taken for the modem comparison.
4853. Bradley has no JSL, and it is here deduced from a comparison of Piazzi with modem observations.
4857. The position of this star has been derived- from Lacaille by precession alone, there being no modem
observation. [S.]
4863. The position of this star depends entirely on the observation at page 164 of Hitt, C6l, [S.]
4866. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
4869. Bradley has no iR, and it is here deduced from a comparison of Piazzi with Taylor.
487a The position of this star depends wholly on Oroombridge (2145). [S.]
4871. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
4880. Taylor's N.PJ). (which Offers about 20'' from Brisbane's) is here taken for the modem comparison.
4882. Bradley has no M, and it is here deduced from a comparison of Piazzi with modem observations. This
star was observed by Wrottesley (793)f but Brisbane's is the only modem observation that has the
N.P.D.
4884. The position of Uus star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
4885. This star is also Oroombridge 2149. [S.]
4888. The position of this star has been derived from Lacaille by precession alone, there being no modern
observation. [S.]
4896. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observa-
tions.
4897. The position Of this star depends wholly on Oroombridge (2152). [S.]
4902. This star was also observed by Flamsteed (B J* 2030). [S.]
413
NOTES TO THE CATALOGUE OF STARS
4906. This star waa also observed by Flamsteed (B.F 2033) and by Ght>ombxidge (2154) ; the poeitioii is
wholly deduced £rom the latter. [S.]
4908. The mean N JP J), of Brisbane and Taylor (although differing 9") is taken for the modem comparison.
4909. Bradley has no iR, and it is here deduced from a comparison of Piazxi with modem obeerrations.
4910. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
4916. The mean NJ'.D. of Brisbane and Taylor (although differing 8") is taken for the modem com-
parison.
49 1 7. The position of this star depends wholly on Groombridge (2 162). [S.]
4920. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
4934. The position of this star is deduced from Argelander's Notes, Ast. Nack., N^. 226. [S.]
4942. The position of this star depends entirely on the observation at page 9 of Hist. UL [S.]
4943. Bradley has no M,, and it is here deduced from a comparison of Piazzi with modem observations.
4949. Piazzi's declination appears to be erroneous 2'; it has been here assumed +66^ 43' 52'\6. The star
was observed also by Groombridge (2177) and Pond (596).
4950. This star is B.F 2048, also Pond 594. [S.] ^
4952. The position of this star depends wholly on Groombridge (2176). [S.]
4959. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
4961. Tins star was also observed by Flamsteed (BJ* 2058). [S.]
4962. Bradley has no NJPJ)., and it is here deduced from a comparison of IHazzi with modem observations.
4965. The position of this star depends entirely on the observation at page 353 of HUU CiL [S.]
4972. The position of this star has been derived from Lacaille by precession alone, there being no modem
observatbn. [S.]
4976. The mean N.P.D. of Brisbane and Rumker (although differing 7") is taken for the modem com-
parison.
4977. The mean N.P.D. of Brisbane, Taylor and Rumker is taken for the modem comparison, although
Taylor and Rumker differ 1 1'^
4979. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
4980. Bradley has no N.P.D., and it here depends solely on Groombridge (2188).
4983. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
4985. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
4992. The approximate position of this star has been derived from Argelander's Uranometria Nova, [S.]
4997. The position of this star depends entirely on the observation at page 342 of Hist, CH. [S.]
4998. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5000. The position of this star depends entirely on the observation at page 162 of Hist. C4L [S.]
5001. The position of this star depends entirely on the observation at page 166 of Hist, C4L [S.]
5005. The mean M, of Johnson, Rumker and Taylor is taken for the modem comparison ; but Taylor
differs nearly i',o from the others.
5010. The N .P.D. of Taylor is here taken for the modem comparison. Brisbane differs therefrom above 30''.
5018. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
414
OF THE BRITISH ASSOCIATION.
5020. llie position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5027. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5037. The JR of this star is first reduced from Lacaille to Brisbane by Bessel's formula ; then v^ith Bris-
bane's JR, and the proper motion thus deduced, the JR is here obtained,
5038. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5039. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5041. The position of this star has been derived from Lacaille by precession ^one, there being no modern
observation. [S.]
5045. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5048. This star was also observed by Flamsteed (B.F 2087) and Wrottesley (818). [S.]
5049. The mean JR of Taylor, Johnson and Rumker is taken for the modem comparison ; but they are
not accordant.
5050. The mean N.P.D. of Brisbane and Taylor (although differing 7") is taken for the modem comparison.
505 1 . The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5056* The mean JR of Taylor and Johnson (although differing more than o',5) is taken for the modem
comparison.
5058. This star was also observed by Groombridge (2214), on whom its position entirely depends. [S.]
5062. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
507 1 . The approximate position of this star has been derived from Argelander's Uranometria Nova, [S.]
5079. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
This star was also observed by Ghoombridge (2228)^and Pond (609).
5080. The mean N.P.D. of Brisbane and Rumker (although differing above 8") is taken for the modem
comparison.
5082. Brisbane's declination appears to be erroneous about 10" ; the N.P.D. is therefore here deduced from
a comparison of Piazzi and Taylor.
5091 . The approximate position of this star has been derived from Argelander's UroHometria Nova, [S.]
5094. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
5097. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
This star was observed also by Groombridge (2235) ^°^ Pond (613).
5 105. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5106. The mean N.P.D. of Brisbane and Rumker (although differing above 13") is taken for the modem
comparison.
5108. Brisbane's N.P.D. is taken for the modem comparison, Rumker's differing 5'.
5 1 ID. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5111. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
51 17. The N.P.D. for the modem comparison is deduced from Brisbane alone, as Taylor appears to be
5' in error.
415
NOTES TO THE CATALOGUE OP STARS
5121. The mean N.P.D. of Brbbane and Airy (which differs upwards of 14" from Taylor's) is here taken
for the modem companson.
5 1 27. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5 1 28. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5 1 29. This star was also observed by Flamsteed (B.F 21 10) and by Lalande, Its position depends on the
observation at page 288 of Hist. CiL [S.]
51 3 1. Bradley has no N.P.D., and it is here deduced from a comparison of Piaza with modem observa-
tions.
5133, The position of this star has been derived from f<Bcaille by precession alone, there being no modem
observation. [S.]
5 140. The JR of this star is brought up from G^Dombridge (2283) by Bessd's formula.
5 142. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5 146. Bradley's three observations in iR do not well accord ; the extreme difference is i f',^*
5153. Bradley has no N.P.D., and it is here deduced frt>m a comparison of Piazzi with modem observations.
5 160. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
This is one of Flamsteed's stars (B.F. 21 19), and is caUed by him y L^pL
5173. The mean NJ'JD. of Brisbane and Taylor (who, however, differ about S") is here taken for the
modem comparison.
5175. This star was also observed by Airy (O. obs. 1836), who is adopted for the modem comparison in
NJ'J)., but the A depends wholly on Groombridge (2258). [S.]
5177. This star was also observed by Groombridge (2259). [S.]
5182. The mean N.P.D. of Brisbane and Rumker (although differing above 6'') is taken for the modem
comparison.
5 1 88. Bradley has no JR, and it here depends wholly on modem observations.
5191. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
Hie star was also observed by Pond (630).
5193. The mean NJPJ). of Brisbane and Rumker (although differing 6'^) is taken for the modem com-
parison.
5 198. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5199. The mean N.P.D. of Brisbane and Taylor (although differing 6'0 ^ taken for the modem com-
parison ; the error of 1' in Brisbane's catalogue being first corrected.
5200. The N.P.D. is deduced from Brisbane and Taylor (although they differ about 1 1"), to the exclusion
of Rumker, who appears to be i' in error.
5210. This star was also observed by Airy (G. obs. 1837), who has been adopted for the modem compari-
son in JRt but the N.P.D. depends wholly on Ghoombridge (2270).
521 1. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5212. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5220. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5221. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
416
OF THE BRITISH ASSOCIATION.
5227. Bradley has no iR, and it is here deduced from a comparison of Piazzi with modem observations.
It is one of Flamsteed's stars (B.F 2i49)f who designates it as X Lupi.
5228, The position of this star has been derived from LacaiUe by precession alone, there being no modem
observation. [S.]
5243. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5248. The approximate position of this star has been derived from Argelander's Uranometria Nova^ [S.]
5249. This star was also observed by Groombridge (2280). [S.]
5253. Bradley has no N.P.D,, and it is here deduced from a comparison of Piazzi with modem observations.
5258. The position of this star has been derived from LacaiUe by precession alone» there being no modem
observation. [S.]
5260. Bradley has no N.P.D., and it is here deduced from a comparison of Mayer with modem observa-
tions.
5265. Bradley has no N.P.D., and it is here deduced frt>m a comparison of Piazzi with Taylor.
5266. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5275. The position of this star has been derived frt)m Lacaille by precession alone, there being no modem
observation. [S.]
5281. The position of this star depends entirely on the observation at page 343 of Hist, C^L [S.]
5283. The mean N.P.D. of Brisbane and Taylor (although differing above 7'') is taken for the modem com-
parison.
5285. Bradley has no iR, and it is here deduced from a comparison of Piazzi with modem observations.
It was also observed by Groombridge (2294), Argelander (374)* and Pond (649).
5286. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5287. Bradley has no iR, and it is here deduced frt>m a comparison of Piazzi with modem observations.
5288. The position of thb star has been derived frt>m Lacaille by precession alone, there being no modem
observation. [S.]
5291. The position of this star has been derived from the observations in Bessel's zones 246 and 249. [S.]
5294. The position of this star has been derived from I^acaille by precession alone, there being no modem
observation. [S.]
5296. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5297. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5298. Bradley has no M, and it is here deduced frx)m a comparison of Piazzi with modem observations.
5304. Bradley's two observations in N.P.D. differ i8'',2. If we compare them with modem observations,
it will be seen that the second (made on June 20, 1754) was the correct one ; and that the first
is probably erroneous by one division of the nonius, or I3'^2, which being added to the first ob-
servation, will make the mean declination equal to —15° 47' 31^,0 ; and which is the value here
assumed in the computations.
5312. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5317. The position of this star has been derived frt)m Lacaille by precession alone, there being no modem
observation. [S.]
5319. Bradley has no JR,, and it is here deduced from a comparison of Piazzi with modem observations.
5321 . Bradley has no M, and it is here deduced frt)m a comparison of Piazzi with Taylor.
B.A.C.
(3G)
417
NOTES TO THE CATALOGUE OF STARS
5326. The pofiition of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5327. The mean N.P.D. of Brisbane and Taylor (although differing nearly 6'') is taken for the modem
comparison.
5335. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5343. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
5344. Bradley has no M, and it is here deduced from a comparison of Piazzi with modem observations.
5345. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5348. Bradley has no M, and it is here deduced from a comparison of Piazzi with modem observations.
It was observed also by Groombridge (2304), Argelander (378), and Pond (659).
5349. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5354. The position of this star has been derived frx>m Lacaille by precession alone, there being no modem
observation. [S.]
5356. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5364. The position of this star has been derived frx)m Lacaille by precession alone, there being no modem
observation. [S.]
5365. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5368. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
5369. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
5371. Taylor says that he looked for this star once but could not find it ; and he thinks that Brisbane has
made a mistake of 2", and that it ought to be N^. 5384 in this catalogue.
5378. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5380. The mean N.P.D. of Brisbane and Taylor (which however differ above 6") is taken for the modem
comparison. See the note to N®. 5381.
5381. Bradley's difference in M, between this star and N®. 5380 of this catalogue, is not confirmed by
Mayer or by Piazzi. It is to be regretted that no modern astronomer has observed both these
stars so as to throw some light on this discordance.
5384. Taylor thinks that this is the tme star observed by Brisbane (5622), and that he has made an error
of 2™ in iR. See the note to N^. 5371 of this catalogue.
5388. Bradley has no iR, and it is here deduced from a comparison of Piazzi with Taylor.
5389. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5391. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5393. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5394. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5400. Bradley has no iR, and it is here deduced from a comparison of Piazzi with modem observations.
It was also observed by Groombridge (2316) and Argelander (382).
5408. The position of this star depends entirely on the observation at page 342 of Hist, C4L [S.]
418
OF THE BRITISH ASSOCIATION.
5409.
541Z.
5415
The position of this star has been derived from LacaiUe hj precession alone, there being no modem
observation. [S.]
The M of this star is brought up by Bessel's formula from Johnson alone. Brisbane's N.P.D. is
also rejected, as it dififers above 10" from Johnson's.
The approximate position of this star has been derived from Argelander's Uranometria Nova. [S.]
5416. The position of this star has been derived frt>m Lacaille by precession alone, there being no modem
observation. [S.]
5418. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5421. The position of this star has been derived from LacaiUe by precession alone, there being no modem
observation. [S.]
5424. The mean N.P.D. of Brisbane and Rumker (although dififering above 9'') is taken for the modem
comparison.
The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.J
Bradley has no iR, and it here depends wholly on modem observations. It was observed also by
Airy (C).
The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
Bradley has no JR, and it is here deduced frt>m a comparison of Piazzi with modem observations.
The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
The mean N.P.D. of Brisbane and Rumker (although differing above 8'0 is taken for the modem
comparison.
The position of this star depends entirely on the observation at page 468 of Hist. G^. [S.]
There is some confusion in Rnmker's catalogpie relative to this star ; his annual precession in iR does
not correspond either with 63^ or 69° declination.
This star was observed by LacaiUe with therhomboidal micrometer on April 13, 1752, at 16^ 7™ 41' ;
it is not to be found in any modem catalogue, and the position has been deduced by precession alone.
5462. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations :
there is great discordance in the iR of this star ; Wollaston differs 3",o from Piazzi, and Pond
(675) differs as much from the mean of Groombridge (2334) and Taylor. It was observed also
by Airy (G).
5463. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
It was also observed by Groombridge (2331), Pond (672), and Airy (G).
5468. Hie position of this star has been derived from LacaiUe by precession alone, there being no modem
observation. [S.]
The position of this star has been derived from LacaiUe by precession alone, there being no modem
observation. [S.]
Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
Bradley has no JR, and it is here deduced from a comparison of Piazzi with modern observations.
5476. The position of this star has been derived from LacaiUe by precession alone, there being no modem
observation. [S.]
Bradley has no JR, and it is here deduced frt>m a comparison of Piazzi with modem observations.
It is the same star as 5 1 Serpentis,
5430.
543>-
5433-
5434-
5441.
5449-
S450.
545*-
5454-
5455-
547»
5473
5475
5490.
(3G2)
419
NOTES TO THE CATALOGUE OF STARS
5491. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5493. The position of this star depends entirely on the observation at page 291 of Hist. C^, [S.]
$494. The position of this star depends entirely on the observation at page 290 of Hist. C4l, [S.]
5497. This star was also observed by Airy (G), who has been taken for the modem comparison. [S.]
5504. The position of this star depends entirely on the observation at page 81 of Hist. dL [S.]
5507. The position of this star depends entirely on the observation at page 81 of Hist. C^L [S.]
55 1 1 . Bradley has no M, and it is here deduced from a comparison of Piazzi with modem observations.
5512. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
5518. The position of this star has been derived from Lacaille by precesuon alone, there being no modem
observation. [S.]
5521. The mean N.P.D. of Brisbane and Taylor (although differing above 6") is taken for the modem
comparison.
5522. The position of this star has been derived firom Ijacaille by precession alone, there being no modem
observation. [S.]
5524. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5526. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
$527. The position of this star depends entirely on tiie observation at page 468 of Hist. C&. [S.]
5529. The position of this star depends entirely on the observation at page 84 of Hist. Cd. [S.]
5530. The position of this star depends entirely on the observations at pages 348 and 469 of Hist. dl. [S.]
5535. Bradley has no iR, and it is here deduced from a comparison of Piazzi with modem observations.
5537* '^^^ position of this star depends entirely on the observation at page 84 of Hist. C^. [S.]
5541 . Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
5542. The mean N.P.D. of Brisbane and Taylor (although differing 7") is taken for the modem com-
parison.
5545. Bradley has no JR, and it is here deduced frY)m a comparison of Piazzi with modem observations.
It was also observed by Ghroombridge (2359), ^^^^ (^95)> ^^'^ ^^ (^)*
5550. The position of this star has been derived from Lacaille by precession alone, there being no modern
observation. [S.]
5556. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5557. The position of this star has been derived from Lacaille by precession alone, there being no modern
observation. [S.]
5561. The mean N.P.D. of Brisbane and Taylor (although differing nearly 6'') b taken for the modem
comparison.
5562. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S ]
5564. The poution of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5569. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5570. The position of this star is derived from Lacaille by precession alone, there being no modem
observation. [S.]
5571. The position of this star is derived from Lacaille by precession alone, tiiere being no modem observa-
tion. [S.]
420
OF THE BRITISH ASSOCIATION.
;572. The position of thia star is derived from Lecaille by precession alone, there being no modem observa-
tion. [S.]
1576. The position of this star is derived from Lacaille by precession alone, there being no modem observa-
tion. [S.]
;58o. Bradley has no M, and it is here deduced from a comparison of Mayer with modem observations.
586. Bradley has no N.P.D., and-.it is here deduced from a comparison of Piazzi with Taylor.
1588. The position of this star is derived from Lacaille by precession alone, there being no modern observa-
tion. [S.]
:589. The position of this star is derived frt)m Lacaille by precession alone, there being no modem observa-
tion. [S.]
592. Taylor's N.P.D. differs above 8" from Ghroombridge*s, it is therefore rejected. The N.P.D. is here
deduced frt>m a comparison of Groombridge with Piazzi.
595. The M of this star is brou^t up by precession alone from Lacaille, as Brisbane has no observation
of it in M,
596. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
It was also observed by €htx>mbridge (2368) and Airy (G).
:597. The position of this star depends entirely on the observation at page 169 of Hist, dh [S.]
;6oo. The position of this star is derived fr^m Lacaille by precession alone, there being no modem observa-
tion. [S.]
[605. The position of this star is derived frt>m Lacaille by precession alone, there being no modem observa-
tion. [S.]
;6o6* Bradley has no iR, and it is here deduced frt>m a comparison of Piazzi with Taylor.
;6o8. The position of this star is derived frt>m Lacaille by precession alone, there being no modern observa-
tion. [S.]
;6i I . Taylor's N.P.D. differs 8" from Groombridge's, it is therefore rejected, and the N.P.D. is here deduced
from a comparison of Groombridge with Piazzi.
;6i 2. The position of this star is derived frt>m Lacaille by precession alone, there being no modem observa-
tion. [S.]
;6i4. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
[615. The approximate position of this star has been derived from Argelander's Uranometria Nova, [S.]
;6i 6. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
[620. The position of this star depends entirely on the observation at page 81 of Hist, Cil, [S.]
;622. The position of this star is derived frt>m Lacaille by precession alone, there being no modem
observation. [S.]
1624. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
;625. All that we know of the first introduction of this star is, that its right ascension was observed by
Bradley on April 25, 1750, when 19 Ophiuchi was in the field of view; which star it preceded
14 seconds of time. It does not appear that any observation of its zenith distance was noted by
Bradley ; consequently our only guide for its position is the interval of time between its transit
and that of 19 Ophiuchi above mentioned.
Bessel has, in his Fund, Astron., referred to Lalande's Histoire Celeste, page 291, for an
observation of this star, where he has quoted 16^ 16™ 34', instead of 16^ 36™ 34*, which is the
correct reading. It should be noted, however, that in the Histoire CHeste the times of the transit
of this star and of 19 Ophiuchi should be transposed, the zenith distances remaining the same as
they are there printed. Bessel seems to have been aware of this error. Piazzi, in his note to
19 Ophiuchi (xvi. 180), says that three stars accompany it; that the first of these contiguous stars
precedes 19 Ophiuchi 30* and 15' to the north, that the next precedes it 15". and 10' to the north,
421
I
NOTES TO THE CATALOGUE OF STARS
+ 2 41 32
2 36 47
2 26 14
2 31 $2
and that the last follows it 14* and 4' to the north. All these stars are recorded in the Higtoire
CSleste, page 291. and with the correction of the error ahove alluded to their positions for 1800
will be respectively as foDows, viz.*—
h m t o / //
16 36 33,3
B 2134 = 16 36 49,8
ig Oph.= 16 37 4,5
16 37 19.6
It is evident that the second star here ^ven b the only one that will correspond with Bradley's
observations, and I have therefore nominated it as such. The JR was observed by Airy (Q), but
was not adopted for the modem comparison. The position depends entirely on Bradley.
5630. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5634. The position of this star depends entirely on the observation at page 84 of Hitt. C4l. [S.]
5640. This star is not the correct fi* of Bayer, which belongs to N^. 565 1 in this catalogue ; but as it has
been so designated by Lacaille, and is now generally adopted, I have here retained the designation.
5641 . The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5645. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.3
5647. The position of this star depends entirely on the observation at page 83 of Hist. CiL [S.]
5650. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
565 1 . This star is the correct fb* of Bayer. See note to N®. 5640.
5653. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5662. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.3
5665. The position of this star has been derived frt>m Lacaille by precession alone, there being no modem
observation. [S.]
5667. Bradley's two observations in JR differ 8^,9 ; yet modem observations confirm the mean taken by
Bessel.
5669. The position of this star has been derived from LiBtcaille by precession alone, there being no modem
observation. [S.]
5670. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5672. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5673. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5676. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5678. The position of this star has been derived frt>m Lacaille by precession alone, there being no modem
observation. [S.]
5679. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5680. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
422
OF THE BRITISH ASSOCIATION.
5684. The position of thia star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5685. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5686. The position of this star wholly depends on Airy (G). [S.]
5687. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5688. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observa-
tions. It was also observed by Airy (G). [S.]
5690. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5694. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
$698. Bradley has no N.P.D., and it is here deduced frx>m a comparison of Mayer with modem observations.
5702. Bradley's declination in FStnd* Astron, is erroneous' 10^ : evidently a typographical error.
5704. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5709. Bradley has no N.P.D., and the JR also appears to be i*,o too small, both as compared with Mayer
and with modem observations. The position of the star is therefore deduced from a comparison
of Mayer instead of Bradley. It was observed by Bradley on June 3, 1758.
5710. Tkylor has no declination of this star ; its NP.D. therefore here depends solely on Piazzi.
$716. The position of this star depends entirely on the observation at page 81 of Hist, CiL {S.]
5725. The position of this star has been derived frt>m Lacaille by precession alone, there being no modern
observation. [S.]
5726. The position of this star depends entirely on the observation at page 89 of Hist. Cel. [S.]
5730. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5732. The position of this star depends entirely on the observation at page 81 of Hist. CiL [S.]
5737. The position of this star has been derived from Lacaille by precession alone, there being no modern
observation. [S.]
5738. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5739. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S^]
5741. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5742. The position of this star has been derived from LacaUle by precession alone, there being no modern
observation. [S.]
5743. The position of this star has been derived from Lacaille by precession alone, there being no modern
observation. [S.]
5744. Bradley has no N.P.D., and it is here deduced from a comparison of Mayer with modem observations.
5745. Bradley has no iR, and it is here deduced fr^m a comparison of Piazzi with modern observations.
5746. Taylor's M differs i",22 from Wrottesley (900), it is therefore rejected.
5750. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5756. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
423
NOTES TO THE CATALOGUE OF STARS
757. WrotteBley's JR (which differs 0^,62 from Taylor's) is here taken for the modem comparison.
762. The position of this star has heen derived from Lacaille by precession alone, there being no modem
observation. [S.]
763. Bradley has no JR, and it is here deduced from a comparison of Piazzi with Taylor.
766. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
767. The position of this star has been derived from LacaiUe by precession alone, there being no modem
observation. [S.]
768. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
773. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
776. Taylor has no JR of this star, and it here depends solely on Piazzi.
777. Bradley has no JR, and it here depends solely on the observation in page 293 of HUt, Cd,, which
has also frumished the modem comparison for N.P.D. [S.]
778. The mean JR of Taylor and Johnson (although differing above o*,6) is taken for the modem com-
parison.
785. Bradley's two observations in JR differ 8^,4. It was observed also by Grroombridge (2214) and Pond
(718). [S.]
787. The position of this star depends entirely on the observation at page 86 of Hist. CSL [S.]
791. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
792. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
793. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
796. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
798. This star is considered as anonymous by Piazzi and Bessel, but it is the star intended to be desig-
nated by Flamsteed as 63 Herculis, See Baily's ' Flamsteed,' page 612. Bradley has no JR, and
it is here deduced from a comparison of Piazzi with modem observations.
799. The position of this star has been derived frx)m Lacaille by precession alone, there being no modem
observation. [S.]
800. Bradley has no N.P.D., and it is here deduced from a comparison of Piaz^u with modern observations.
It was observed also by Airy (G). It is called 29 Ophiuchi by Flamsteed. [S.]
;8o9. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
813. Bradley has no JR, and it is here deduced from a comparison of Mayer with modem observations.
It is designated 30 Scorpii by Bradley. [S.]
814. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
815. Bradley has no N.P.D., and it here depends solely on the observation at page 566 of Hist, Cil., which
has also furnished the modem comparison for JR. [S.]
816. The position of this star has been derived frx)m LacaiUe by precession alone, there being no modem
observation. [S.]
:8i8. The position of this star has been derived frx)m Lacaille by precession alone, there being no modem
observation. [S.]
424
OF THE BRITISH ASSOCIATION.
5819. The N.P.D. is brought up by precession from Lacaille alone, as Brisbane appears to have erroneously
annexed the S.P.D. of his N®. 6020 to N°. 6022.
5820. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5824. The N.P.D. of this star is brought up by precession alone from Piazzi, as Taylor has no observation
of it in declination.
5826. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5831. Bradley has no N.P.D., and it is here deduced from a comparison of Mayer with modem observations.
5833. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5835. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5838. The position of this star has been derived from Laculle by precession alone, there being no modem
observation. [S.]
5848. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5849. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5854. The approximate position of this star has been derived from Argelander's Uranometria Novtu [S.]
5861. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5869. The position of this star has been derived frx>m Lacaille by pr^ession alone, there being no modem
observation. [S.]
5878. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5879. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5881 . Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
5882. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5883. Bradley has no JR, and it is here deduced frx)m a comparison of Piazzi with modem observations.
5890. This star was also observed by Flamsteed (B.F 2389). [S.]
5892. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5894. The position of this star depends entirely on the observation at page 88 of Hist. Oil, [S.]
5895. Bradley has no N.P.D., and it here depends solely upon the observation at page 79 of Hist, CiL,
which has also fiimished the modem comparison for iR. [S.]
5898. The position of this star has been derived firom Lacaille by precession alone, there being no modem
observation. [S.]
5910. The approximate position of this star has been derived from Argelander's Uranometria Nova. [S.]
5914. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5915. Bradley's five observations in N.P.D. do not well accord ; the extreme difierence is 5i",2.
5916. The position of this star has been derived from Lacaille by precession alone, there being no modem
observation. [S.]
5917. The approximate position of this star has been derived from Argelander's Urammeiria Nova, [S.]
B.A.C. (3 H) 425
NOTES TO THE CATALOGUE OF STARS
5934. This star was observed by Lacaille, with the rhomboidal micrometer, on August 23, 1751, at
I jh 1 2m j^t, ii ^ QQt to be found in any modem catalogue, and its position is therefore deduced
from precession alone.
5936. The Ai of this star has been brought up, by Bessel's formula, from Johnson alone.
5939. Argelander thinks that Piazzi's JR of this star is about o*,5 too small.
5940. Bradley has no M, and it is here deduced from a comparison of Piazzi with modem observations.
5942. Taylor's declination in his vol. iii. is right, and does not require the correction pointed out at the
end of his vol. iv.
5943. The position of this star depends entirely on Lacaille. [S.]
5945. The position of this star depends entirely on Lacaille. [S.]
5946. The position of this star depends entirely on Lacaille. [S.]
5949. The mean N.P.D. of Pond (744), Johnson and Taylor, is taken for the modem comparison, although
tiiey do not well accord. It was also observed by Airy (C) and (G) [S.]
5952. The position of this star depends entirely on Lacaille. [S.]
5955. The position of this star depends entirely on Lacaille. [S.]
5956. The position of this star depends entirely on Lacaille. [S.]
5961. The position of this star depends entirely on Lacaille. [S.]
5964. Taylor has no observation of this star in /R, the modem comparison is therefore here made with
Brisbane.
5966. The position of this star depends entirely on Lacaille. [S.]
5973. The position of this star depends entirely on Lacaille. [S.]
5977. The position of this star depends entirely on Lacaille. [S.]
5983. The position of this star depends entirely on Lacaille. [S.]
5988. Bradley has no JR, and it is here deduced from a comparison of Piazzi with Taylor.
5989. The position of this star depends entirely on Lacaille. [S.]
5990. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
It was also observed by Groombridge (2455) and Pond (751). [S.]
5999. Argelander says that Bessel has applied the correction of —i^^^z, in declination, to the wrong ob-
servation of Bradley ; and that if this were corrected, the declination in the Fund. Aatron. would
be +24^ 42' i8",9, which would agree better with modem observations.
6001. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observa-
tions.
6009. The mean N.P.D. of Brisbane and Taylor (although differing above 8'^ is taken for the modem
comparison.
601 1. The position of this star depends entirely on Lacaille. [S.]
•
6017. The N.P.D. of this star is brought up by precession alone from Piazzi, as Taylor has no observa-
tion of it in declination.
6018. This star was also observed by Pond (755). [S.]
6023. The position of this star depends entirely on Lacaille. [S.]
6027. Taylor has no N.P.D., Piazzi therefore is here compared with Mayer.
6032. The position of this star depends entirely on Lacaille. [S.]
6035. '^^^ position of this star depends entirely on the observation at page 86 of Hist, C^l. [S.]
6038. Taylor's declination appears to be erroneous' about 10'' ; it is therefore rejected, but the result in his
fifth vol. (3091) confirms the one in his third (2234).
6039. The position of this star depends entirely on Lacaille. [S.]
6042. This is assumed to be Piazzi's star, although he has located it in Hercules.
6044. The position of this star depends entirely on Lacaille. [S.]
426
OF 'raE BRITISH ASSOCIATION.
6047. Pond's M is not included in the modem comparisons. It was also observed by €htx>mbridge (2475)
and Ai^gelander (417). [S.]
6048. Pond's Ai is not included in the modem comparisons. This is the companion of the preceding star.
6053. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor. [S.]
6057. The position of this star depends entirely on Lacaille. [S.]
6058. The position of Uus star depends entirely on Lacaille. [S.]
6059. The position of Uus star depends entirely on Lacaille. [S.]
6062. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
6063. The position of this star depends entirely on Lacaille. [S.]
6064. Taylor has no N.P.D. Piazzi therefore is here compared with Mayer.
6066. Bradley has no N.P.D. , and it b here deduced from a comparison of Piazzi with Taylor.
6070. The mean N.P.D. of Brisbane and Taylor (although differing above 6") is taken for the modem
comparison.
6072. The position of this star depends entirely on Lacaille. [S.]
6076. The position of this star depends entirely on Lacaille. [S.]
6080. Bradley has no N.PJ).» and it is here deduced from a comparison of Piazzi with modem observations.
6084. Bradley has no iil, and it is here deduced from a comparison of Piazzi with modem observations.
6089. Bradley's declination in the Fund. Aatron. should be + 4^ 24' I4",2. His three observations were
made on July i4» 1$. and August i, 1754.
6096. The N.P.D. is deduced from a comparison of Piazzi with Airy (G).
6097. Bradley's three observations in iH do not well accord (the extreme difference is 1 3",9) ; but the
mean agrees very well with the mean of the two observations by Mayer.
6108. The position of this star depends entirely on Lacaille. [S.]
61 13. llie position of this star depends entirely on Laculle. [S.]
61 14. The mean of Taylor, Airy, Argelander, Groombridge and Pond, is adopted for the modem compa-
rison in iR, although their extreme difference is i',09. Piazzi says that Flamsteed did not observe
this star ; but it is the star designated by him as 35 Draconis. See Baily's ' Flamsteed/ page 619.
61 18. The mean N.P.D. of Brisbane and Taylor is adopted (although they differ above 7'').
61 19. This star was observed by Lacaille, with the rhomboidal micrometer, on August 23, 175I9 at
17^ 36™ 33'. It is not to be found in any modem catalogue, and its position is therefore brought
up by precession alone.
6122. Bradley's three observations in iR do not well accord : the extreme difference is 3 6'', 2.
6130. The position of this star depends entirely on Lacaille. [S.]
61 3 1 . The position of this star depends entirely on Lacaille. [S.]
6132. The position of this star depends entirely on Lacaille. [S.]
6137. Bradley has no JR, and it here depends solely on the observation at page 94 of Hist, C^.
6139. The position of this star depends on Lacaille alone. [S.]
6144. The position of this star depends on Lacaille alone. [S.]
6152. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
This is the companion to N®. 6151.
6158. The position of this star depends entirely on the observation at page 172 of Hist, C^. [S.]
6160. The position of this star depends entirely on Lacaille. [S.]
6161 . Bradley has no N.P.D., and it is here deduced from a comparison of Mayer with modem observations.
6163. The position of this star depends entirely on Lacaille. [S.]
6165. The position of this star depends entirely on the observation at pag^ 173 of Hist, CiL [S.]
6166. The position of this star depends entirely on Lacaille. [S.]
6168. This star is also Pond 781 . [S.]
(3H2)
427
N0T1ES TO THE CATALOGUE OF STARS
6173. The position of this star depends entirely on Lacaille. [S.]
6174. '^^ °^c^ N.P.D. of Brisbane and Taylor (although differing above 7") is taken for the modem
comparison.
6175. The position of this star depends entirely on Lacaille. [S.]
6177. Bradley has no M, and it here depends solely on Bessel (38).
61 8 1 . The position of this star depends entirely on Lacaille. [S.]
6182. The position of this star depends entirely on LacaiUe. [S.]
6186. This star is called /3 Telescopii by Lacaille.
6187. '^^ position of this star depends wholly on Lacaille. [S.]
6188. The position of this star depends wholly on Lacaille. [S.]
6190. The position of this star depends wholly on Lacaille. [S.]
6192. The position of this star depends wholly on Lacaille. [S.]
6196. Bradley has no M, and it here depends solely on Lalande {HisL CiL, page 98).
6197. Bradley has no M, and it here depends solely on Lalande {HUU CH., page 296).
6199. The position of this star depends wholly on Lacaille. [S.]
6201. The approximate position of this nebula has been derived from Argelander's Uranometria Nova. [S.]
6202. The position of this star depends wholly on Lacaille. [S.]
6204. The position of this star depends wholly on Lacaille. [S.]
6208. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
It was observed by Oroombridge (2547) and Pond (63). [6.]
6210. Bradley has no N.P.D., and it is here deduced from Taylor.
6212. The position of this star depends wholly on Lacaille. [S.]
6213. The approximate position of this star has been derived from Argelander's Uranometria Nova. [S.]
6214. The position of this star depends wholly on LacaiUe. [S.]
6217. The position of this star depends wholly on Lacaille. [S.]
6220. The position of this star depends wholly on Lacaille. [S.]
6222. The position of this star depends wholly on Lacaille. [S.]
6232. Bradley has no M, and it is here deduced from a comparison of Piazzi vrith Taylor.
6236. The position of this star depends wholly on Lacaille. [S.]
6240. This star was observed by Ptolemy, and located by him in the constellation Corona AustraUs
(B.P 998), but at the same time he designates it as eicrop, and as it is now better known by Lacaille's
designation, I have in this case deviated frx>m the general rule.
6241 . Bradley has no M, and it here depends wholly on modem observations. It was observed by Airy (C)
and (G). [S.]
6244. The position of this star depends wholly on Lacaille. [S.]
6245. The approximate position of this star has been derived from Argelander's Uranometria Nova. [S. j
6249. The position of this star depends wholly on Lacaille. [S.]
6256. The position of this star depends wholly on Lacaille. [S.]
6260. llie position of this star depends wholly on Lacaille. [S.]
6261. The position of this star depends wholly on Lacaille. [S.]
6264. The position of this star depends wholly on Lacaille. [S.]
6266. The position of this star depends wholly on Lacaille. [S.]
6270. The position of this star depends wholly on Lacaille. [S.]
627 1 . The position of this star depends wholly on Lacaille. [S.]
6279. Bradley has no ifl, and it here depends wholly on modem observations.
6280. The approximate position of this star has been derived from Argelander's Uranometria Nova. [S.]
6283. The position of this star depends wholly on Lacaille. [S.]
— -
OF THE BRITISH ASSOCIATION.
6284. Bradley has no JR, and it here depends wholly on modem observations.
6286. The position of this star is deduced from Airy (C), N». 547.
«
6288. Argelander has stated (page 77) that the declination of this star in Bessel's F\uuL Astron, ought to
be 4-71^ 23' 24'',!, which is the value here assumed. It was observed by Bradley on Jan. 4, 1752.
6295. The position of this star depends wholly on Lacaille. [S.]
6303. Bradley's JSi in the Fund, Astron, should be 274^ 35' $^^\6, which has been here assumed ; it is the
star observed by him on August 9, 1755, at 18^ 18°^ 15'. He has no N.P.D., and it here depends
solely on Lalande {Hist, Cil., page 298).
6304. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
Piazzi calls this star 24 Sagittarii, but this designation belongs to Piazzi (xviii. 105). See Baily's
' Flamsteed/ page 620.
6306. Bradley has no N.P.D., and it is here deduced from a comparison of Mayer with modem observa-
tions. It was also observed by Airy (G). [S.]
63 1 o. The position of this star depends wholly on Lacaille. [ S . ]
6313. Bradley has no N.P.D., and it is here deduced from a comparison of Mayer with modem observa-
tions.
6314. Bradley has only one observation in M, which does not well accord with Mayer's single observation.
Bradley's observation was made on August 14, I754> and Mayer's on August 14, 1757. Mayer is
probably the most accurate, which would make the iH in the present catalogue different.
63 19. The position of this star depends wholly on Lacaille. [S.]
6320. Airy's J£i (which is less than Taylor's by 2') b here taken for the modem comparison, and the re-
ductions are made by Bessel's formula.
6321. The position of this star depends wholly on Lacaille. [S.]
6324. Bradley has no iR, and it is here deduced from a comparison of Piazzi with modem observations.
61 26. This nebula or nebulous star has not been observed by any modern astronomer, its position is therefore
brought up by precession from Lacaille.
6327. The position of this star depends wholly on Lacaille. [S.]
633 1 • The position of this star depends wholly on Lacaille. [S.]
6334. The position of this star depends wholly on Lacaille. [S.]
6336. Bradley has no N.P.D., and it is here deduced from a comparison of Mayer with modem observations.
It was also observed by Airy (G).
6338. The position of this star depends wholly on Lacaille. [S.]
6339. The position of this star depends wholly on Lacaille. [S.]
6342. The position of this star depends wholly on Lacaille. [S.]
6344. The position of this star depends wholly on Lacaille. [S.]
6345. The position of this star depends wholly on Lacaille. [S.]
6346. The position of this star depends wholly on Lacaille. [S.]
6347. Bradley has no N.P.D., and it is here deduced from a comparison of Mayer with modem observa-
tions.
6348. Bradley has no iH, and it is here deduced from a comparison of Piazzi with modem observations.
6349. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
6350. This is one of the stars by means of which (together with |3 and y Draconis) Mayer determined the
position of his quadrant when he reversed it in July and August 1 756. It has since been observed
by Airy (G).
6351. The position of this star wholly depends on Lacaille. [S.]
6352. The mean M of Taylor and Johnson (which differs 0^,64 from Maclear) is taken for the modern
comparison.
429
NOTES TO THE CATALOGUE OF STARS
63 54. The position of this star whoUj depends on Lsoulle. [S.]
6360. The N.P.D. of Brisbane only (which difiers upwards of 12" from Tajlor) is adopts for the modem
comparison.
6366. The mean N.P.D. of Brisbane and Tajlor (aldioiig^ differing above 8*0 is adopted for the modem
comparison.
6368. Bradley has no M, and it here depends solely on Groomfaridge.
6374. The position of this star depends wholly on Lacaille. [S.]
6377. The position of this star depends wholly on Lacaille. [S.]
6382. The position of this star depends wholly on LacaiUe. [S.]
6386. Bradley has no N.P.D.» and it is here deduced from a comparison of Mayer with modem observa-
tions.
6389. The position of this star depends wholly on LacaiUe. [S.]
6396. The position of this star depends wholly on Lacaille. [S.]
6398. The mean N.P.D. of Brisbane and Taylor (although differing 6'') is taken for the modem compa-
rison.
6400. The position of this star depends wholly on Lacaille. [S.]
6403. The position of this star depends wholly on Lacaille. [S.]
6406. The mean N.P.D. of Brisbane and Taylor (although differing above 6") is taken for the modem com-
parison.
6408. The position of this star depends wholly on Lacaille. [S.]
6410. Bradley has no M, and it here depends solely on Groombridge.
641 3. The position of this star depends wholly on Lacaille. [S.]
6414. The position of this star depends wholly on LacaiUe. [S.]
6416. The position of this star depends whoUy on LacaiUe. [S.]
6418. Bradley's four observations in iR do not weU accord ; the extreme difference is 2$", J-
6422. The position of this star depends wholly on LacaiUe. [S.]
6423. Bradley's M in the Fund. Astron. should be 283° 56' 5o",7, and the annual precessions — i Io'^98
and — I I3'',4i. It was observed by him on Sept. 5, 1753* He has no N.P.D., and it here de-
pends solely on Groombridge.
6424. The position of this star depends whoUy on LacaiUe. [S.j
6431. Bradley has no M, and it here depends solely on Bessel (40).
6435. The mean N.P.D. of Brisbane and Taylor (although differing above 6") is adopted for the modem
comparison.
6437. The position of this star depends wholly on LacaiUe. [S.]
6445. The position of this star depends wholly on LacaiUe. [S.]
6446. The position of this star depends wholly on LacaiUe. [S.]
6447. The approximate position of this star has been derived from Argelander's Uranometria Nova. [S.]
6449. The position of this star is here deduced from the observation made by LacaiUe with the rhomboidal
micrometer, on Aug. 6, 1751. Mr. Henderson sajrs that if 8" be added to the time of egress the
star wiU agree with Brisbane 6554.
6455. The position of this star depends whoUy on LacaiUe. [S.]
6459. The position of this star depends whoUy on LacaUle. [S.]
6462, In Bradley's observations the preceding star (N°. 641 7) is said to be the most northeroly. See Bessel's
note to this star in Fund. Astron.
6463. The mean JR of Pond, Taylor and Groombridge, is taken for the modem comparison, although the
latter accords best with Bradley and Piazzi.
6465 . The position of this star depends whoUy on LacaiUe. [S.]
I
OF THE BRITISH ASSOCIATION.
6468. Bradley has no JR, and it here depends solely on Laknde {Hist, Cil,, page 19).
6475. Bradley has no N.P.D.» and it is here deduced firum a comparison of Piazzi with modem observations.
It was observed also by Ghroombridge (2717). [S.]
6478. Bradley's two observations in M differ 1 2", i . The mean of Pond, Ghroombridge and Taylor, is taken
for the modem comparison.
6479. The position of this star depends wholly on Lacaille. [S.]
6480. Bradley has no M, and it here depends solely on Lalande {Hist. C4l„ page 19).
6496. The mean M» of Taylor, Pond and Groombridge, is adopted for the modem comparison, although
their extreme difference is 0^,52.
6502. The position of this star depends wholly on Lacaille. [S.]
6504. The position of this star depends wholly on the observation at page 173 of Hist. C4L [S.]
6505. The position of this star depends wholly on Lacaille. [S.]
6509. This star has not been observed by any modem astronomer, and its position has therefore been
brought up by precession alone from Lacaille.
65 1 2. The position of this star depends wholly on Lacaille. [S.]
6517. Bradley has no N.P.D. of this star, and it is therefore here deduced from Airy (Greenwich observa-
tions for 1838), who also furnishes the modem comparison in M.
6519. The approximate position of this star has been derived from Argelander's Uranometria Nova. [S.]
6527. Bradley has no JR, and it here depends solely on Bessel (41).
6529. Bradley has no M, and it here depends solely on Groombridge.
653 1 . The position of this star depends wholly on Lacaille. [S.]
6532. The position of this star depends whoUy on Lacaille. [S.]
6534. The position of this star depends wholly on the observation at page 20 of Hist. C4l. [S.]
6536. Bradley has no N.P.D., and it here depends solely on modem observations.
6537. The position of this star depends wholly on Lacaille. [S.]
6538. The position of this star depends wholly on Lacaille. [S.]
6539. The position of this star depends wholly on the observation at page 173 of Hist. Cil, [S.]
6540. The position of this star depends wholly on Lacaille. [S.]
6542. Bradley has no JR, and it here depends solely on Lalande {Hist. Oil., page 10 1).
6544. The position of this star has been derived from the observation at page 171 of Hist. C^l. [S.]
6549. The position of this star depends entirely on Lacaille. [S.]
6554. The position of this star depends entirely on Lacaille. [S.]
6563. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observation.
This star is designated as 56 Draconis by Piazzi ; but the star so called by Flamsteed does not
exist. See Baily's ' Flamsteed,' page 625.
6565. The position of this star depends entirely on Lacaille. [S.]
6567. Bradley has no JR, and it here depends solely on the observation at page 20 of Hist. Cil. [S.]
6568. The position of this star depends entirely on Lacaille. [S.]
6569. The position of this star depends entirely on Lacaille. [S.]
6574. The position of this star depends entirely on the observation at page 105 of Hist. C^l. [S.]
6577. The position of this star depends entirely on Lacaille. [S.]
6578. The position of this star depends entirely on Lacaille. [S.]
6591. Bradley has no N.P.D., and it here depends solely on the observation at page 116 of Hist, Cil,,
which has also furnished the modem comparison for JR.
6592. The mean N.P.D. of Brisbane and Taylor (although differing 11") is taken for the modem com-
parison.
6594. The position of this star depends entirely on Lacaille. [S.]
431
NOTES TO THE CATALOGUE OF STARS
6600.
6602.
6609.
661 1.
6613.
6617.
6627.
6631.
6638.
6651.
6652.
6655.
6662.
6665.
6672.
6673.
6676.
6677.
6680.
6682.
6684.
6685.
6693.
6714.
6716.
6718.
6725.
6726.
6729.
6730.
6738.
6750.
6761.
Bradley's three observatioiu in M do not well accord : the extreme difference is 28",!.
The position of this star depends entirely on the observation at page 28 of Hut, CSi, [S.]
The position of this star depends entirely on Lacaille. [S.]
The position of this star depends entirely on Lacaille. [S.]
The position of this star depends entirely on Lacaille. [S.]
Bradley has no N.P.D. of this star, and it is therefore deduced from Airy (O), who also famishes
the modern comparison for the iR.
The position of this star depends entirely on Lacaille. [S.]
The position of this star depends entirely on Lacaille. [S.]
Brisbane's N.P.D. (which differs upwards of 1 2'' from Taylor's) is here taken for the modem com-
parison, as it accords best with Piazzi.
Bradley has no N.PJ3., and it is here deduced from a comparison of Piazzi with Taylor. [S.]
Bradley has no N.P.D., and it here depends solely on Lalande (Hist. CiL, page 93).
The mean N.P.D. of Brisbane and Taylor (although differing nearly 8") is taken for the modem
comparison.
Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
It was also observed by Oroombridge (2842), Argelander (444), and Pond (847).
The position of this star depends entirely on Lacaille. [S.]
The position of this star depends entirely on Lacaille. [S.]
Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor. Bradley
and Piazzi caU this star 5 Cygni ; but the star so denominated by Flamsteed does not exist. See
Baily's ' Flamsteed/ page 624.
Bradley has no N.P.D.» and it is here deduced from a comparison of Piazzi with modem observations.
The position of this star depends entirely on Lacaille. [S.]
The position of this star depends entirely on Lacaille. [S.]
This is probably the same star as that observed by Lacaille, with the rhomboidal micrometer, on
June i8» 1752.
The position of this star depends entirely on Lacaille. [S.]
The position of this star depends entirely on Lacaille. [S.]
The position of this star depends entirely on Lacaille. [S.]
Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observa-
tion.
The position of this star depends entirely on Lacaille. [S.]
The position of this star depends entirely on Oroombridge (2877). [S.]
This star was observed by Lacaille, with the rhomboidal micrometer, on June 16, 1752, at
19^ 23" 10*. It is not to be found in any modem catalogue ; its position is therefore deduced
by precession alone.
Bradley's two observations in N.P.D. differ g*',6.
The mean N.P.D. of Pond and Taylor (although they differ 7'^ is here taken for the modem
comparison.
The mean M of Argelander and Taylor (although they differ o",6) is here taken for the modem
comparison. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with
modem observations.
The position of this star depends entirely on Lacaille. [S.]
Bradley has no JR, and it is here deduced from a comparison of Piazzi with Taylor.
Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observa-
tions.
432
OF THE BRITISH ASSOCIATION.
6762. The mean JR of Taylor and Wrottealey (although they differ o",5) is here taken for the modem
comparison.
6768. The position of this star depends entirely on Lficaille. [S.]
6770. The position of this star depends entirely on Lacaille. [S.]
6775. The position of this star depends entirely on Lacaille. [S.]
6782. The mean N.P.D. of Brisbane and Taylor (although differing &*) is taken for the modem com-
. parison.
6785. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
6786. The position of this star depends entirely on Lacaille. [S.]
6791. Bradley has no JR, and it here depends solely on Bessel (42).
6792. The position of this star depends entirely on Lacaille. [S.]
6793. The JR of this star is brought up from Brisbane by Bessel's formula.
6795. The position of this star depends entirely on Lacaille. [S.]
6806. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observa-
tions. Piazzi designates this star as 19 Cygni; but die star so called by Flamsteed is No. 6813
of this catalogue. See Baily's ' Flamsteed/ page 627.
68 14. The position of this star depends entirely on Lacaille. [S.]
6815. The position of this star depends entirely on the observation at page 109 of Hist, C4L [S.]
6829. '^^ position of this star depends entirely on Lacaille. [S.]
6831. The position of this star depends entirely on Lacaille. [S.]
6841 . The position of this star depends entirely on Lacaille. [S.]
6852. The approximate position of this star has been derived from Argelander's Uranometria Nova, [S.]
6854. The position of this star depends entirely on Lacaille. [S.]
6855. Bradley has no N.P.D., and it here depends solely on Lalande (Hist. C4l„ page 176).
6869. Bradley has no JR, and it here depends solely on Bessel (43).
6887. The position of this star depends entirely on LacaiUe. [S.]
6888. The position of this star depends entirely on Lacaille. [S.]
6896. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observa-
tions.
6898. The position of this star depends entirely on Lacaille. [S.]
6899. The position of this star depends entirely on Lacaille. [S.]
6906. The position of this star depends entirely on Lacaille. [S.]
6908. The position of this star depends wholly on LacaiUe. [S.]
6914. Airy and Taylor differ 0^,64 in JR \ the mean however is taken for the modem comparison.
691 6. The mean N.P.D. of Brisbane and Taylor is taken for the modem comparison. Rumker differs there-
from about two years' precession.
6917. This star will correspond with Brisbane 6808 if we suppose an error of i^ in the N.P.D.
6920. The position of this star depends wholly on Lacaille. [S.]
6927. Bradley has no N.P.D., and it here depends solely on Bessel (44).
6929. This star was observed by Lacaille with the rhomboidal micrometer, on Aug. 6th, 1 75 1 , at 19^ 45 "^ 51".
It is not to be found in any modem catalogue, and its position is therefore brought up by preces-
sion alone.
6939. Bradley has no JR, and it here depends solely on Ghroombridge.
6941 . The position of this star has been derived from a comparison of Bradley with the observation at p. 93
of Hist. C4L, there being no modem observation. [S.]
6946. The position of this star depends wholly on Lacaille. [S.]
6948. The position of this star depends wholly on Lacaille. [S.]
B.A.C. ( 3 I ) 433
NOTES TO THE CATALOGUE OF STARS
6951* The N.P.D. of Brisbane is taken for the modem comparison. It differs 12'' from Romker, who has
only one observation.
695 5 . This star was observed by Lacaille with the rhomboidal micrometer, on Sept. 26, 1 75 1 • at 19^ 39"* 16*.
It b not to be found in any modem catalogne, and its position is therefore brooght np by preces-
sion alone.
6957. Bradley's two observations in N.P.D. differ I4'^4.
6962. The mean N.P.D. of Grroombridge and Taylor (although they differ 6**) is taken for the modem
comparison.
6966. This star was also observed by Flamsteed (B.F. 2758). Its position here depends wholly on the ob-
servation at page 26 of Hist, C^. [S.]
6969. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
6976. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observa-
tions. It was also observed by Groombridge (3102) and Pond (895). [S.]
6977. The position of this star depends wholly on Lacaille. [S.]
6978. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor. Bradley
and Piazzi have this star of the y^ magnitude, and Taylor of the 6th. [S.]
6980. Bradley has no iR, and it is here deduced from a comparison of Piazzi with modem observations.
6982. The position of this star depends wholly on Lacaille. [S.]
6984. The position of this star depends wholly on Lacaille. [S.]
6986. Bradley has no N.P.D., and it here depends solely on Groombridge.
6992. Bradley has only one observation in N.P.D., and on this account Argelander prefers Mayer's deter-
mination, which is founded on eight observations, and which has been here adopted.
6999. Bradley's three observations in JR do not well accord ; the extreme difference b 98",4. See Aige-
lander's note to this star in his catalogue.
7005. Bessel is of opinion that the JR of this star in Piazzi's first catalogue is more correct than in the
second catalogue. The difference is 46", 3, and has probably arisen from an error of 3'.
7006. Bradley has no N.P.D., and it here depends solely on Lalande (Hift. C^L, page 16).
7007. Bradley has no N.P.D., and it here depends solely on Bessel (45).
701 1 . The position of this star depends wholly on Lacaille. [S.]
7012. The position of this star depends wholly on LacaiUe.
7014. lliis star was also observed by Flamsteed (B.F 277$).
servation in page 190 of Hist, C4l, [S.]
7018. The position of this star depends wholly on Lacaille.
7019. Notwithstanding the correction of 1*° in iR in Mayer's catalogue, it still differs about i^ from Piazzi
and Taylor. The JB. is therefore deduced from these last authorities.
7020. The iR of this star is brought up from Johnson alone, by means of Bessel's formula.
7021. The position of this star depends wholly on Lacaille. [S.]
7026. The position of this star depends wholly on Lacaille.
7030. The po&ition of this star depends wholly on Lacaille.
7032. The position of this star depends wholly on Lacaille.
7033. The position of this star depends wholly on Lacaille.
7034. The position of this star depends wholly on Lacaille.
7037. Bradley has no iR, and it here depends solely on Gb'oombridge.
7039. The position of this star depends whoUy on Lacaille. [S.]
7040. The position of this star depends wholly on Lacaille. [S.]
7044. Bradley has no N.P.D., and it is here deduced from a comparison of Mayer with modem observationa.
705 1 . Airy's N.P.D. (in Greenwich observations for 1 836) is here adopted : Taylor's differs therefrom about 8".
[S.]
Its position here depends wholly on the ob-
[S.]
[8.]
[S.]
[S.]
[S.]
[S.]
434
OP THE BRITISH ASSOCIATION.
7053. Bradley has no N.P.D., and it is here deduced by assuming it to be 9'',! south of its companion
1 2 Capricomi, which is the mean difference of Taylor and Piazzi.
7056. The mean N.P.D. of Brisbane and Rumker (although differing 13") is taken for the modem compa-
rison.
7057. The position of this star depends wholly on LacaiUe. [S.]
7063. The approximate position of this star has been derived from Argelander's Uranometria Nova. [S.]
7071. The position of this star depends wholly on Lacaille. [S.]
7074. The mean N.P.D. of Brisbane and Rumker (although differing 7") is taken for the modem compa-
rison.
7075. This star was observed by Lacaille with the rhomboidal micrometer, on September 20, 1751, at
20^ 4™ 58"; it is not to be found in any modem catalogue, and its position is therefore brought
up by precession alone.
7076. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
7079. Bradley has no M, and it is here deduced from a comparison of Piazzi (178) with Taylor (iii. 2565),
7086. The approximate position of this star has been derived from Argelander's Uranometria Nova. [S.]
7087. Mayer's declination in his catalogue should be -*I4^ 32' 21 ",3, which Ls the value here adopted
for comparison with Taylor.
7089. This star was observed by Lacaille with the rhomboidal micrometer, on August 23, 175 1, at 20^ 7"^ 4",
It is not to be found in any modem catalogue, and its position is therefore brought up by preces-
sion alone.
7090. Bradley has no M, and it is here deduced from a comparison of Piazzi with Taylor. [S.]
7091. The mean M of Pond and Groombridge (which differs o',65 from Taylor's) is here taken for the
modem comparison.
7093. The position of this star depends wholly on Lacaille. [S.]
7108. The position of this star depends wholly on Lacaille. [S.]
7 1 1 1 . The position of this star depends wholly on Lacaille. [S.]
71 13. The position of this star depends wholly on LacaiUe. [S.]
7124. Bradley has no M, and it is here deduced from a comparison of Piazzi with modem observations.
7128. The position of this star depends wholly on Lacaille. [S.]
7 1 30. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
7 1 3 1 . Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
7132. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
7133. The position of this star depends wholly on Lacaille. [S.]
7135. The position of this star depends wholly on Lacaille. [S.]
7136. The position of this star depends wholly on Lacaille. [S.]
7139. The position of this star depends wholly on Lacaille. [S.]
7147. The position of this star depends wholly on Lacaille. [S.]
7148. The position of this star depends wholly on Lacaille. [S.]
7150. Bradley has no N.P.D., and it here depends wholly on Lalande (Hisi. C^L, page 109).
7156. The mean M of Pond, Groombridge and Taylor, is taken for the modem comparison, although
there is a difference of o",86 between the extremes.
7157. Bradley has no JR, and it here depends solely on Lalande (Hist, C4L, page 94).
7 161. The position of this star is here derived from a comparison of Bradley with the observation at page i
of HUU C^l,, there being no modem observation. [S.]
7162. The position of this star depends wholly on Lacaille. [S.]
7168. The position of this star depends wholly on Lacaille. [S.]
7 169. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
"~~" " (3I2) 437"
NOTES TO THE CATALOGUE OF STARS
7170. The position of this star depends wholly on Lacaille. [S.]
7 1 7 1 . This star is Argelander 474, Gbx)ombridge 3257 (who has it of the 2nd magnitude), and Pond 923 . [S.]
7172. The position of this star has been derived from the observation at page 183 of Hitt, Cd. [S.]
7175. The N.P.D. of Brisbane is adopted for the modem comparison. It differs 6" from Taylor's.
7178. Bradley's three observations in ifl do not well accord ; the extreme di£Ference is 3i"»4.
7180. The position of this star depends wholly on Lacaille. [S.]
7 18 1. The position of this star depends wholly on Lacaille. [S.]
7183. The position of this star depends wholly on Lacaille. [S.]
7184. The JR of this star is brought up by Bessel's formula.
7185. Bradley's two observations in iR differ 10", 8.
7187. The position of this star depends wholly on Lacaille. [S.]
7190. The mean N.P.D. of Brisbane and Taylor is adopted, although they differ above 8^'.
7202. The position of this star has been derived from the observation at page 177 of Hitt, CiL [S.]
7203. The position of this star depends whoUy on Lacaille. [S.]
7210. Tliis star was observed by Lacaille (page 131) on June 24, 1751. [S.]
7214. The position of this star depends whoUy on Lacaille. [S.]
7215. This star was also observed by Flamsteed (B.F 2846), Groombridge (3281), and Pond (931). [S.]
7216. The position of this star depends wholly on Lacaille. [S.]
7217. The modem comparison of this star is taken from the Greenwich observations for 1840. [S.]
7224. The position of this star depends wholly on LacaiUe. [S.]
7244. The position of this star depends wholly on Lacaille. [S.]
7245. The mean N.P.D. of Brisbane and Rumker is adopted, although they differ above 6''.
7247. Taylor has no M, and it here depends solely on Piazzi.
7248. The position of this star depends wholly on the observation at page 178 of HisU (ML [S.]
7250. The M of this star is brought up by precession alone from Lacaille, but the N.P.D. is compared
with Maclear.
7259. Bradley has no N.P.D., and it here depends wholly on modem observations. This star is also
Bessel 46. [S.]
7262. Taylor's declination appears to be erroneous about 9". The N.P.D. is therefore here deduced from
Piazzi and Groombridge (3329).
7268. Bradley has no M, and it here depends solely on Lalande {Hist. CiL, page 241).
7274. Bradley has no ^R, and it here depends solely on Lalande.
7281. Bradley has no ^R, and it here depends wholly on modem observations. It was observed also by
Pond (938), and Airy (C) and (G). [S.]
7283. Bradley's two observations in M differ 1 1^,3 .
7285. The position of this star depends wholly on the observation at page 188 of Hist. Cih [S.]
7289. The mean N.P.D. of Brisbane and Taylor (although differing above 9'') is taken for the modem
comparison.
7290. Bradley has no N.P.D., and it here depends solely on Lalande {Hist, C^/., page i).
7293. This star was observed by Lacaille with the rhomboidal micrometer, on September 14, 175 1, at
20^ 39™ lo". It is not to be found in any modem catalogue, and its position is therefore brought
up by precession alone.
7299. Bradley has no N.P.D., and it here depends wholly on modem observations. The annual precessions
in iR in the Fund, Astron, should be —32'',! 20 and --34'',oo3.
7308. This star was observed by Lacaille with the rhomboidal micrometer, on September 14, 175 1, at
20^ 40*° 26". It is not to be found in any modem catalogue, and its position is therefore brought
up by precession alone.
436
OF THE BRITISH ASSOCIATION.
7310. Bradley has no M, and it here depends solely on Bessel (47).
73 1 1 . Bradley has no JR, and it here depends solely on Groombridge. The declination of this star in the
Fund. Astron, should be +74° 58' 26*\y, and the annual precessions in M ^7^^,^%% and — 8",i 53.
It was observed by Bradley on September 16, 1750.
7320. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observa-
tions.
7321. The mean N.P.D. of Brisbane and Taylor (although differing nearly 6**) is taken for the modem
comparison.
7324. Bradley's two observations in JEL differ 1 1*\^.
7325. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
7327. The position of this star depends wholly on Lacaille. [S.]
7337. All the catalogues except Taylor's and Argelander's make this star north of its companion. Argelander
states that Pond's M. is erroneous. See Bessel's Fund. Astron., page 312.
7338. The mean N.P.D. of Brisbane and Taylor (although differing nearly 7") is taken for the modem
comparison.
7340. The position of this star depends entirely on Lacaille. [S.]
7347. The position of this star depends entirely on Lacaille. [S.]
7353. The mean N.P.D. of Brisbane and Taylor (although differing 9'') is taken for the modem com-
parison.
7354. The N.P.D. of this star is only approximate. Bradley and Bessel have both only an approximate
declination.
7356. Bradley has no N.P.D., and it here depends solely on Bessel (49).
7359. The position of this star depends entirely on Lacaille. [S.]
7361. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
7366. The position of this star depends entirely on Lacaille. [S.]
7369. The position of this star depends entirely on Lacaille. [S.]
7381 . The mean of Taylor, Groombridge and Pond, is adopted for the modem comparison in M,^ although
their extreme difference is i',36.
7398. Taylor's N.P.D. is erroneous i'.
7402. Bradley has no N.P.D., and it here depends solely on Groombridge.
7408. Bradley has no N.P.D., and it here depends solely on Taylor.
7409. The mean M, of Johnson and Taylor (although differing nearly i',o) is taken for the modem com-
parison.
7410. The position of this star depends entirely on the observation at page 29 of Hitt. C^. [S.]
7417. The approximate position of this star has been derived from Argelander's Uranometria Nova. [S.]
7430. The approximate position of this star has been derived from Argelander's Uranometria Nova. [S.]
7436. The position of this star depends entirely on Lacaille. [S.]
7438. Bradley has no iR, and it is here deduced from a comparison of Piazzi with modem observations.
7443. Taylor's N.P.D. is presumed to be i^ in error : after this correction the mean with Brisbane is taken
for the modem comparison.
7450. The position of this star depends entirely on the observation at page 188 of Hist. Cel. [S.]
7452. The N.P.D. of this star is brought up from Lacaille by precession alone, as Rumker has no observa-
rion of it in N.P.D.
7455. Groombridge's position of this star is taken for the modem comparison, as Taylor has no observation
in M, and his N.P.D. appears to be erroneous about one year's precession.
7458. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor, who differs
nearly 1 5" from Brisbane.
437
NOTES TO THE CATALOGUE OF STARS
7467. The position of this star depends entirely on LacaiUe : it is probably the same star as the preceding
0^«. 7466). [S.]
7481. Brisbane does not notice this as a doable star, although he made ten observations of it. LacaiDe
gives the positions of both stars, and the mean is taken for the comparison.
7491. Bradley's two observations in M differ io",2.
7496. The approximate position of this star has been derived from Argelander's UroHomeiria Neva. [S.]
7497. Bradley has no JR, and it here depends solely on Lalande {Hist, (V/., page 190).
7501. Bradley has no N.P.D., and it here depends solely on lAlande (Hist. C4l,, page i). [S.]
7502. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi widi Taylor, who differs
7" from Brisbane.
7504. The M of this star is brought up by Bessel's formula.
7515. The position of this star has been derived from the observations in Bessel's zones 16 and 18. [S.]
7523. The position of this star depends entirely on Lacaille. [S.]
7528. The position of this star depends entirely on the observation at page 32 of Hist. Cd. [S.]
7533* Taylor's declination appears to be erroneous about 10" ; the N.P.D. is therefore here deduced from a
comparison with the mean of Piazzi and Ghroombridge.
7538. The mean N.P.D. of Brisbane and Taylor (although differing above 8") is taken for the modem com-
parison.
7541. The mean N.P.D. of Brisbane and Taylor (although differing above 10'') is taken foa the modem
comparison.
7549. The position of this star depends entirely on Lacaille. [S.]
7552. The mean N.P.D. of Brisbane and Rumker (although they differ 9") is taken for the modem com-
parison. .
7553. Bradley has no M, and it is here deduced from a comparison of Piazzi with modem observations.
75 56. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
7557. Bradley's two observations in N.P.D. differ io",3.
7558. Bradley has no iR, and it here depends solely on Bessel (50).
7562. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observa-
tions.
7564. Argelander, Bessel and Oroombridge indicate an error of about 5' in Bradley's M, it is there-
fore here deduced from Argelander and Bessel only. It was observed by Bradley on Septem-
ber 26, 1753* at 21'' 37™ 41^", which Argelander thinks should be 21^ 37°* 9^. Bradley has
no N.P.D., and it here depends wholly on modem observations.
7566. Bradley has no N.P.D., and it here depends solely on Airy (G). This is a double star, and Airy
has made distinct observations of them both. It is the preceding one of the two that has here
been taken, and which is the same as was obsored by Bradley.
7569. This is the star mentioned by Piazzi in the note to xzi. 266, as foUowing 78 Cygni ^ o",3, and in
the same parallel, which is here adopted. Bradley has no N.P.D.» and it is here deduced from the
Greenwich observations for 1838.
7571. Bradley has no iR, and it is here deduced frt)m a comparison of Piazzi with modem observations.
7581. The mean N.P.D. of Brisbane and Taylor (although differing above 6'^) is taken for the modem com-
parison.
7584. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
7586. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
7590. Bradley has no N.P.D., and it here depends solely on Lalande {Hist. C^l., page 36).
7592. The mean N.P.D. of Brisbane and Taylor (although differing nearly 7") is taken for the modem
comparison.
438
OF THE BRITISH ASSOCIATION,
7595. Bradley's two obeenratioDB in JR differ 14",8.
7610. This star was also observed by Pond (994). [S.]
761 3. See the note in page 6z of the Prefiaoe.
761 5. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
7617. The poation of this atar depends entirely on the observation at page 571 of Hist, C^/. [S.]
7619. This star was observed by LacaiUe, with the rhomboidal micrometer, on August 23, 1 75 1 , at 2 1^ 32™ 1".
It is not to be found in any modem catalogue, and its position is therefore brought up by preces-
sion alone.
7620. The position of this star depends entirely on the observation at page $71 of Hist. C4L [S.]
7631. Bradley has no M, and it here depends solely on Oroombridge.
7635. The mean N.P.D. of Brisbane and Taylor (although differing above 7") is taken for the modem
comparison.
7636. Bradley has no N.P.D., and it is here deduced frvim a comparison of Piazzi with Oroombridge and
Taylor, although they differ 8''.
7637. Bradley has no M^ and it is here deduced from Piazzi and Ghroombridge ; that is, itom the mean of
the two reduced to 1850.
7642. Bradley has no M, and it is here deduced from a comparison of Piazzi with modem observations.
7643. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
7644. Bradley has no N.P.D., and it here depends solely on Bessel (52).
7650. Bradley has no N.P.D. , and it is here deduced from a comparison of Piazzi with modem observations.
7652. llie position of this star depends entirely on Lacaille. [S.]
7653. The position of this star depends entirely on the Greenwich observations for 1838. [S.]
7656. There appears to be some doubt respecting the identity of this star. [S.]
7675. The N.P.D. of Taylor is taken for the modem comparison. It differs nearly 10" from Brisbane's,
who has only one observation.
7677. Bradley has no iR, and it here depends solely on Ghroombridge. The precessions in declination in
the Fvnd, Astron. should be transposed.
7680. Bradley has no N.P.D., and it here depends solely on Bessel.
7690. Bradley has no N.P.D., and it is evident from modem observations, that some error has been com-
mitted in the JR. On this account the JR of the star is here taken from the mean of Taylor and
Wrottesley, and the NJ'.D. from Taylor alone. It was observed by Bradley on November 13,1 759.
7697. The position of this star depends entirely on the observation at page 571 of Hist. C^l. [S.]
7699. Bradley has no N.P.D.. and it here depends solely on Oroombridge,
7700. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
7702. The N.P.D. fox the modem comparison is deduced from Brisbane alone, as Taylor appears to be
about i' in error.
7703. The position of this star depends entirely on the observation at page 572 of Hist. Cil. [8.]
7704. Bradley has no N.P.D., and it here depends solely on Lalande (Hist. CiL, page 100).
7708. The mean JR of Taylor and Airy (although they differ about o',6o) is here adopted for the modem
comparison.
7709. The position of this star depends entirely on the observation at page 181 of Hist. C^. [S.]
7713. The M of this star is brought up from Johnson and Maclear by Bessel's formula. Lacaille's decli-
nation appears to be about 5' in error, and it is consequently omitted.
7714. The mean N.P.D. of Brisbane and Taylor (although they differ above 1 1'') is here taken for the mo-
dem comparison.
7715. The mean N.P.D. of Brisbane and Taylor (although differing nearly 8'') is taken for the modem
comparison.
439
I
NOTES TO THE CATALOGUE OF STARS
7716. Bradley has only one observation of this star, which was made on September 24, 1756. But this
has not been reduced by Bessel* and consequently not inserted in the Fund, Astron. See the
note to N°. 7717 in this catalogue, which is the star that Bradley mistook for 36 Aguarii, Its po-
sition has here been deduced from a comparison of Piazzi with modem observations.
7717. Bessel has quoted only one observation of thb star by Bradley; but the h/Ct is that the five obser-
vations which are recorded by Bradley as belonging to 36 Aquarii, really belong also to this star,
as will be evident from a comparison of the differences between the times of transit of the star in
question and any of the neighbouring stars observed on the same days. The six observations here
alluded to were made on November 20 and December 3> 17531 and on September 27, November 20,
21 and 28, 1754* all of which are called by Bradley 36 Aquarii, except that of November 20, I754f
and indicate one and the same star, and that its iR in Bradley's catalogue should be 329^ 8' i5",o,
which is the quantity here assumed. The JR against 36 Aquarii should therefore be erased.
Bradley has no N.P.D., and it here depends solely on Argelander. The observation made on
November 20, 1754* has the N.P.D. 98° 42' marked against it, which denotes that it was not 36
Aquarii.
7720. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observa-
tions.
7726. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
7740. Bradley has no N.P.D., and it here depends solely on Taylor.
7744. Bradley has no N.P.D. , and it is here deduced from a comparison of Piazzi with modem observations.
7748. The mean N.P.D. of Brisbane and Taylor (although differing 14'') is taken for the modem com-
parison.
7752. Bradley has no N.P.D., and it here depends solely on Taylor.
7754. From the observations of Airy and Groombridge it appears that Bradley's declination should be
+ 55° 37' ^6", 6, which is the value here assumed. Bessel says that the two observations of
Bradley (one above and the other below the pole) agree within o",8. These observations were
made on November 18, 1750, and November 26, 1752; but there is i' difference in the results,
which is the error here alluded to.
7759. '^^ approximate position of this star has been derived frt)m Argelander's Uranometria Nova. [S.]
7761. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
7769. This star was observed by Lacaille with the rhomboidal micrometer, on October 21, 1751, at
21^ $9™ 41". It is not to be found in any modem catalogue, and its position is therefore brought
up by precession alone.
7774. Bradley has no iR, and it is here deduced from a comparison of Mayer with modem observations.
7775. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with Taylor.
7779. Bradley has no N.P.D., and it here depends solely on Bessel.
7780. This star was observed by LacaiUe, with the rhomboidal micrometer, on August 31, 1751, at
22^ o™ 37". It is not to be found in any modem catalogue, and its position is therefore brought
up by precession alone.
7807. Bradley's three observations in M do not well accord; the extreme difference is i4",7. Argelander
considers that i',o should be added to the first observation : if so, the value in this catalogue
should be 22** 16" 26",54.
7818. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
This is probably the companion of the following star.
7822. The position of this star depends entirely on Lacaille. [S.]
7826. The mean N.P.D. of Brisbane and Taylor (although differing nearly to'') is taken for the modem
comparison.
I
440
OF THE BRITISH ASSOCIATION.
7832. This is a double star ; its companion (Pond 1024) is 3", 2 further south. Piazzi mentions the com-
panion star in his note.
7835. Bradley has no N.P.D., and it here depends solely on Taylor.
7837. Bradley's two observations in JR differ i6'\2.
7839. This star is supposed to be Ptolemy's Piscis Aust»
7840. Bradley's three observations in NJP.D. do not well accord ; the extreme difference is io'\i.
7847. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modern observa-
tions. It is the companion of the following star.
7851. Bradley's two observations in M differ 4o",7.
7852. This star was observed by Lacaille with the rhomboidal micrometer, on September 14, 1751, at
22^ 16™ 2". It is not to be found in any modem catalogue, and therefore its position is brought
up by precession alone.
7866. The position of this star depends entirely on the observation at page 570 of Hist, C4L [S.]
7879. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
There b no modem observation of this star in JR, and it is here deduced from a comparison of
Bradley and Piazzi.
7887. The mean N.P.D. of Brisbane and Taylor (although differing nearly 8") is taken for the modem
comparison.
7896. The mean M of Taylor, Pond and Ghroombridge (although their extreme difference is o',84) is adopted
for the modem comparison.
7898. The N.P.D. of Airy and Johnson agree best with that of Bradley and Piazzi, and the mean of the
two is therefore taken for the modem comparison. Pond and Taylor are about 6" less, and
Brisbane about the same quantity more than that mean.
7909. Bradley has no N.P.D., and it is here deduced from a comparison of Piazzi with modem observations.
Bradley's precession in ifl for 1800 should be 5o'^455.
7915. Bradley has no iR, and it is here deduced from a comparison of Piazzi with modem observations.
7934. The mean N.P.D. of Brisbane and Taylor (although differing above 14'') b taken for the modem
comparison.
7940. This star was observed by Lacaille with the rhomboidal micrometer, on September 14, 17^1, at
22^ 30" 24'. It is not to be found in any modern catalogue, and its position therefore is brought
up by precession alone.
7953. Bradley has no M,, and it here depends solely on Groombridge.
7957. The mean N.P.D. of Brisbane and Taylor (although differing nearly 8") is taken for the modem
comparison.
7960. Taylor's M is erroneous 1".
7973. Bradley has no iH, and it here depends wholly on modem observations.
7977. The position of this star depends entirely on the observation at page 1 18 of HUt. CiL [S.]
7991. This star was observed by Lacaille with the rhomboidal micrometer, on November 3, 1751, at
22^ 40°^ 50'. It is not to be found in any modem catalogue, and its position is therefore brought
up by precession alone.
7995. The position of this star depends entirely on Ghroombridge (3930). [S.]
7996. The position of this star depends entirely on the observation at page 1 10 of Hist, C4l, [S.]
7999. The position of this star depends entirely on Oroombridge (3933). [S.]
8006. Brisbane's declination is not included, as it differs 7" from Taylor's.
8019. Bradley has no ifl, and it here depends wholly on modem observations. It was also observed by
Airy (C).
8024. Bradley has no M, and it here depends solely on Bessel (55).
B^.C. (3K) 44i~
NOTES TO THE CATALOGUE OF STARS
8025. The mean. N.P.D. of Brisbane and Taylor (although differing nearly 7'') is taken for the modem
comparison.
8029. The position of this star depends entirely on Lacaille. [S.]
8039. Bradley has no JR, and it here depends wholly on modem observations. It was also observed by
Airy (C). [S.]
8040. The M of this star is brought up by precession alone from Lacaille, as Brisbane has no observation
of it in JR.
805a Taylor's N.P.D. is erroneous i'.
8055. This star was observed by Lacaille with the rhomboidal micrometer, on Aug. 6, 1 75 1 , at 22^ 52°^ 22'.
It is not to be found in any modem catalogue, and its position is therefore brought up by preces-
sion alone.
8056. Bradley has no N.P.D., and it here depends solely on Ghroombridge.
8057. The M of this star is brought up by precession alone, as Brisbane has no observation of it in M,
8063. The mean N.P.D. of Brisbane and Taylor (although differing above &') is taken for the modem com-
parison.
8065. Bradley has no N.P.D., and it here depends solely on Taylor.
8072. The M of this star is reduced from Rumker and Johnson by Bessel's formula.
8083. Bradley has no JR, and it here depends wholly on modem observations. From the note of Arge-
lander to this star in his catalogue, it would appear to be affected with a considerable proper mo-
tion, which upon that authority is inserted in the present catalogue.
8086. The N.P.D. of this star was brought up by precession alone from Lacaille, as Rumker has no obser-
vation of it in N.P.D.
8091. Bradley has no N.P.D., and it here depends solely on Lalande (Hist. Cil„ page 123).
8092. The mean N.P.D. of Brisbane and Taylor (although differing nearly lo'O is taken for the modeni
comparison.
8094. The position of this star depends entirely on the observation at page 187 of Hist. C^. [S.]
8104. Bradley has no JR, and it here depends solely on Ghroombridge.
8106. Bradley has no JR, and it here depends solely on Ghroombridge.
8 107. Bradley has no JR, and it here depends wholly on modem observations. From the remarks of Arge-
lander, in the note to this star in his catalogue, it would appear that it has a considerable proper
motion in N.P.D., which on that authority is introduced into the present catalogue. It was
also observed by Bessel (57). [S.]
8112. The mean N.P.D. of Brisbane and Taylor (although differing above 11") is taken for the modeni
comparison.
8123. The position of this star depends entirely on the observation at page 187 of Hist. Cel. [S.]
8124. ITie mean JR of Taylor, Airy and Ghroombridge, although their extreme difference is o",90, is
adopted for the modem comparison.
8126. Bradley has no N.P.D., and it here depends on a comparison of Piazzi with modem observations.
8134. The position of this star is derived fi:om Argelander's notes, Ast, Nach., N*>. 226. [S.]
8135. The position of this star depends entirely on the observation at page 3 of Hist. Cil. [S.]
8137. Bradley has no JR, and it here depends solely on Bessel (58).
81 38. Bradley has no JR, and it here depends solely on Bessel (59).
8139. Bradley has no JR, and it here depends solely on Lalande {Hist. C4l., page 476).
8147. Bradley has 110 N.P.D., and it here depends solely on Lalande {Hist. Cil., page 33).
8148. The mean N.P.D. of Brisbane and Taylor (although differing above 10") is taken for the modem
comparison.
8153. Bradley has no JR, and it here depends solely on Groombridge.
442
OF THE BRITISH ASSOCIATION.
s:
:?
<M.
8156. Bradley has no N.P.D.» and it is here deduced from a comparison of Piazzi with modem observa-
tions. Argelander in the note to this star in his catalogue, thinks that i",o ought to be added to
Bradley's ifl; and modem observations confirm this suspicion. If this be done, the JR in the pre-
sent catalogue should be 23'' 16™ 2$\6g.
8157. The mean N.P.D. of Brisbane and Taylor (although differing above 10") is taken for the modem
comparison.
8158. Bradley has no M^ and it here depends solely on Groombridge.
8164. The N.P.D. of this star is brought up Irom Lacaille by precession alone, as Rumker has no observa-
tion of it in N.P.D.
8173. Bradley has no JR, and it here depends solely on Groombridge.
8180. Bradley has no JR^ and it here depends wholly on modem observations. It was also observed by
Airy (C) and (G). [S.]
8187. Bradley has no JR, and it here depends solely on Groombridge.
8188. This star was also observed by Flamsteed (B.F 3224) and Pond (1086). [S.]
8190. This star has not been observed by any modem astronomer; its position is therefore brought up by
precession alone from Lacaille.
8196. Bradley has no N.P.D.. and it is here deduced from a comparison of Piazzi with modem observations.
8204. Bradley has no JR, and it here depends solely on Bessel (60),
8207. The N.P.D. of Brisbane is taken for the modem comparison. Rumker, who has only one observa-
tion, differs above 11".
8209. The mean JR of Rumker and Taylor, fifth catalogue, is here taken for the modem comparison ; the JR
in his third catalogue, and also Brisbane's JR being rejected.
8217. Bradley has no JR, and it here depends solely on Groombridge.
8220. The mean N.P.D. of Brisbane and Taylor (although differing nearly 8") is taken for the modem
comparison.
8246. Argelander's N.P.D. (which differs upwards of 7" from Taylor's) is here taken for the modem compa-
rison.
8247. Bradley has no N.P.D., and it here depends solely on Lalande (Hist C4l., page 34).
8252. Bradley has no JR, and it here depends solely on Bessel (61).
8253. The N.P.D. of Brisbane is taken for the modem comparison. It differs nearly 9'' from Rumker,
who has only one observation of it.
8254. This star was observed by Lacaille with the rhomboidal micrometer, on Nov. 1 4, 1 75 1 , at 23^ 30°^ 23'.
It is not to be found in any modem catalogue, and its position is therefore brought up by preces-
sion alone.
8269. The position of this star has been derived from Bessel's zone 25. [S.]
8270. The position of this star has been derived from Bessel's zone 25. [S*]
8272. The position of this star depends entirely on the observation at page 127 of Hist. C4L [S.]
8273. Bradley has no JR, and it is here deduced from a comparison of Piazzi with modem observations.
8280. Bradley has no JR, and it here depends solely on Bessel (62).
8282. Bradley has no JR, and it here depends solely on Ghroombridge.
8287. This star was observed also by Zach. Its position here depends entirely on the observation at page
349 of Hist. C4l. [S.]
8298. The modem comparison of this star in declination is taken from the Greenwich observations for
1 840, on which alone the JR depends.
8315. The position of this star depends entirely on the observation at page 127 of Hist. C4l. [S.]
8318. Brisbane's position of this star is rejected, as it appears from Taylor's note, page 171 of vol. v., that
there is some confusion in his observations.
443
NOTES TO THE CATALOGUE OF STARS OF THE BRITISH ASSOCIATION.
8323.
8325.
8328.
8334.
8336.
8337.
8338.
8344.
8351.
8355-
8356.
8360.
8362.
8364.
8372.
8374.
The mean iR of Johnson and Taylor (although differing more than 0**5) is taken for the modem
comparison. Brisbane's iR is rejected.
The N.P.D. of this star is brought up by precession alone from LacaiUe, as Rumker has no observa-
tion of it in N.P.D.
Bradley has no N.P.D., and it is here deduced from a comparison of Mayer with modem observa-
tions.
The iR of Taylor and Rumker nearly agree, but Johnson differs about o',7 ; the mean of the three i»
taken for the modem comparison. Brisbane's iR is rejected.
Bradley has no N.P.D., and it here depends solely on Groombridge.
Bradley has no iR, and it is here deduced from a comparison of Piazzi with Taylor.
Bradley has no N.P.D., and it here depends solely on Bessel (63).
Bradley has no iR, and it here depends wholly on modem observations. This star was also observed
by Airy (C) and Pond (i 107). [S.]
Bradley has no N.P.D., and it is here deduced from a comparison of Mayer with modem observa-
tions.
Bradley has no iR, and it here depends solely on Bessel (64).
Bradley's position of this star is compared with the Gh«enwich observations for 1838 and 1839.
The position of this star has been derived from Argelander's notes, Ast, Nach., N®. 226. [S.]
This star was observed by Lacaille with the rhomboidal micrometer, on Sept. 1 4, 1 75 1 , at 23^ 48"* 48*.
It is not to be found in any modem catalogue, and its position is therefore brought up by preces-
sion alone.
Bradley has no iR, and it here depends solely on Bessel (66).
Bradley has no iR, and it here depends solely on Bessel (67).
Bradley has no iR, and it is here deduced from a comparison of Piazzi with modem observatLons. '
Argelander, however, is of opinion that this star was observed by Bradley in iR, and that it is
N^. 48 in the list given in Fund, Astron., page 283.
THK END.
PRINTED BT RICHARD AND JOHN E. TAYLOR,
BSD LION COURT, FLBBT 8TRBBT.
444
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