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■■/'':•;-
MATHEMATICAL TABLES;
CONTAINING THE
COMMON, HYPERBOLIC, AND LOGISTIC
LOGARITHMS, JDr. John S. Billing
U. 8. Army,
ALSO
SINES, TANGENTS, SECANTS, AND VERSED SINES,
BOTH NATURAL AND LOGARITHMIC.
TOGETHER WITH
SEVERAL OTHER TABLES
USEFUL IN
MATHEMATICAL CALCULATlQJdS: .
ALSO
THE COMPLETE DESCRIPTION AND USE OF
BY
CHARLES BUTTON, LL.D. F.R.S. &c.
LATE PROFESSOR OF MATHEMATICS IN THE ROYAL MILITARY ACADEMY.
THE SEVENTH EDITION.
WITH SEVEN ADDITIONAL TABLES OF TRIGONOMETRICAL FORMULAE.
BY
OLINTHUS GREGORY. LL.D.
Pro/euor of MeUkematics in the Royal Military Academy ; Vice-President of the Attronomical
Society of London ; Honorary Member of the Cambritlge Philotophicai Society,
the Institution of Civil EnffineerSj 8fC,
LONDON :
PBXNTBD FOR LONGMAN, RKKS, ORME, AND CO. ; BALDWIN AND CRADOCK ; J. RICHARDSON ;
J. G. AND K. RIVINOTON ; J. BOOKBR ; HAMILTON AND CO. ; J. DUNCAN ; WIIITTAKKK
AND CO. ; SHERWOOD AND CO. ; PARBURY AND CO. ; J. 80UTER ; SIMPKIN AND MAR.SUALL ;
J. WICK STEED ; T. BVMPUS ; G. MACKIK ; AND HOl'LSTON AND SON: AND FOR J. PAKKKR;
OXFORD; AND J. AND J. J. DEIGUTON, CAMBRIDGE.
1834.
^i
• • ••
• • • • •
•• •• •
• • • ••
• • • •
• •- • •• •
»• •
• •
• ••
•• •
• •- •
• T • • •
••-•. • ••• ••.• •
• - -• •••• •
. :. •••••..
• •••. •• •
.• • • •
• •
LONDONt
rKINTFD BY WILLIAM CIOWK8,
Dtik* Su«»t, Liunbeib.
CONTENTS.
9 *
$ #
I.— INTRODUCTION.
Description and use of logarithmic table.'t ix
Definition and notation ib.
Properties of logarithms x
Construction of logarithms xi
Description and use of these tables xiii
Of the large table ib.
Logarithmical arithmetic xvii
Of the table to 20 places xxi
Of the hyperbolic logarithms xxvi
Of the logistic logarithms xxvii
Of the log. sines and tangents to every second xxviii
Of the general table of log. sines, tani^ents, &c xxx
Theorems for the construction of t<iblcs, and surd expressions for the
sines . ^xxxvii
Trigonometrical rules .'J ,' ^j'
The cases of plane triangles resolved by logarithms . . • / J/ '1*^ * ,
The same by natural sines, &c ':ilviii ; .; »'
The cases of spherical triangles resolved by logarithms ^Us. >' *.*
Use of the versed sines /, /U •» .
Of the traverse table .^ *. IsVii.V/;^.
Of Mcrcator's sailing •' / » T^'**. *' /
Of the lengths of circular arcs /^ /..*^xii»«^ *., »' .'
Of cum paring the common and hyp. logs '* 'If^'i''*" <>^ *'
II.— TABLES.
Table
I — T/>earithins from 1 to 108000 1
2.— Logarithms, &c. to 20 places 202
3._Id. with differences 213
4, — Numbers to logarithms to 20 places 216
5 & 6. — Hyperbolic logarithms 219
7. — Logistic logarithms -. . 230
8. — Sines and tangents to seconds -^237
9. — Natural and logarithmic sines, tangents, secants, and versed sines 268
lO.— Traverse table 35?
1 1 . — Length of arcs 360
12. — ^Tablo to change common and hyperbolic logarithms from one to
the other 361
13. — Points of the compass ib.
14.— Equivalent expressions for sin. .A, cos. A, tan. A . . . . 362
15. — Formulsp for two arcs 363
16.— Formule for the solution of a plane triangle 364
17. — ^Analytical expressions, spherical triangle 366
18. — Formulae for quadratics and cubics 367
19. — Formulae useful in astronomy ib.
20. — Useful numbers and their logarithms 368
CORRRCTION OF ERRORS IN THE SIXTH EDITION OF THESE TABLES.
[As many persons in Public Institutions and Private Seminaries, where this
seventh edition will be introduced, have purchased and will probably continue
to use the sixth edition ; they are requested to correct their copies, to agree
with the Logarithms, Sines, Tangents, &c. specified below.]
• • •
Logarithms :—
Log. of 647 should be S109043
10070 0030295
10989 0409582
11003 0415111
11230 0503798
33071 5194474
49523 6948069
67999 8325025
75843 8799155
77649 8901359
^,17438 8917493
, :'V<pj910 9205929
»^ : Irfi^fe-Jarrfe page, No. 3330 should be 8330.
*' Co& oVB9S92 should be 9211244
9222686
9246462
/ •/ :.^ •. .\5;r)42' 9710067
\ V»», oV88S92 should be 9i
. ••/.••/. .:y36ia', 9i
••/• //••*.. ^071 V 9i
• ••• •• •
I* •
94688 9762949
94750 9765792
95339 9792706
104891 02073823
105879 02480983
In the Logarithms to 20 places: —
Log. of 554 should be 9 in the 19th place.
627 75 ..... 6 & 7th pi.
644 5 6th pi.
756 20 13 & 14th pi.
762 9 12th pi.
In the Differences of Logs, to 20 places : —
Log.of 101028, the Istdiff. should be42987,&c.
00004, the 2d 53025,&c.
00021, the 2d 530458,&c.
Hyp. Log. of 837 should be 6*7298241.
L(>gi'«tic Log. under 17 opp. 57 should be 5241
• *«. ••.• tSv ... 0«5 « « • • • . • « o/U<5
.••• •*•. Ow ... 01 a....... Ot/4/
■ .•• •*•• OO ... DU . . ... ... OOv7/
Nat. and Log. Sines, Tang, &c. : —
Log. sin. 0^23' 19" should Iks 7 8313893
Log.tan. 47 48 81431820
Log. sin. 1 9 8 2429396
Log. vers. 6 36 7-8213324
Log. co»ec. 10 6 10*7560528
Log. ver?. 12 59 84076380
Nat.cosec. 13 4 44231224
Nat. sin. 14 6 -2436150
Ug. sin. 15 60 94403381
Nat. coveis. 19 51 •6604411
Nat. versin. 20 7 0610057
NaL COS. 20 7 -9389943
Nat. sin. 22 42 -3859060
Nat. covers. 24 6 -5910695
Log. cot. 26 8 10-3092578
Log. covers. 26 42 9- 7409001
Nat. covers. 27 10 -54341 96
Nat. cosec. 27 26 21705335
Nat. covers. 35 17 -4223798
Nat. Un. 35 35 7154898
Nat. cos. 37 2 -7982853
Nat. cos. 37 35 -7924671
Log. sec. 38 3 101037642
Nat. cosec. 39 7 1-5850334
Nat. covers. 39 8 3688728
Nat. cosec. 39 19 1-5782680
Nat cot. 39 45 1-2023693
Nat. vers. 39 57 -2333949
Nat cot 40 40 11639763
Nat Un. 40 56 -8672460
Nat. cot 40 5& 11530754
Log. COS. 41 44 9-8728849
Nat sec. 42 9 1-3488168
Nat Un. 42 45 -9243905
Nat versin. 42 59 -2684479
Table Diff. Lat and Departure :—
Dist. 3. deg. 14 should be 2-9169.
Tab. 12. Common and Hyp. Logs : —
Against c. l. 09 should be Hyp. Log. -20723'^6G.
Pr^ John S. BUlin^s^
PREFACE.
Thb very ample introduction, prefixed to the following collection of
Mathematical Tables, supersedes the necessity of using many words
here by way of preface, and leaves little more to be mentioned than
the necessity and occasion of this work, with some account of the
contents and mode of execution.
The undertaking was occasioned by the great incorrectness of all
the editions of Sherwin's or Gardiner's Tables, and more especially
by the bad arrangement in the fifth or last edition. / t^iHdiQg, as
well from the report of others, as from my own experience* that' tttogfe
editions (to say nothing of the very improper alteration iij'the form^
of the table of sines, tangents, and secants in the last ^f1th^jT.)V/iere
so very incorrectly printed, the errors being multiplJed -'6&ypnd *all
tolerable bounds, and no dependence to be placed on thettf lor aav
thing of real practice, I was led to undertake the painful office or
preparing a correct edition of another similar work. And I was
lucky enough to meet with a bookseller of sufficient spirit to be at
the great expense of printing the book, as well as to allow me what
I demanded for my trouble in preparing it; which demand, however,
was nothing adequate to the great labour attending it, as I was well
aware that the profits of the book would not enable him fully to
reward my pains.
I have, in the first place, therefore, used all the means in my
power to render the work correct. I began by collating the third or
best edition of Sherwin's tables, with some others of the most perfect
works of the same kind, as Briggs's, Vlacq's, Gardiner's quarto book,
&c. ; by which means 1 detected many errors in each of them, which
had not before been discovered ; and of these, between twenty and
thirty were in the two editions of Gardiner's quarto work, printed at
London in 1742, and at Avignon in 1770. But, besides detecting
many previously unknown errors in the said third edition of Sherwin,
which was no more than was expected, I discovered, with no small
surprise, that the last figures in the table of logarithms were not
uniformly true to the nearest unit, except in a very few pages at the
VI PREFACE.
beginning and end of the table ; though Mr. Gardiner, the editor of
that edition, had made the table correct in that respect in his own
quarto work before mentioned, which was also printed in the same
year, 1742, with the said third edition of Sherwin ! The errors from
this cause, in that third edition, amounted to several thousands ; and
they have continued to run through all the editions of Sherwin ever
since that time ! But they are here corrected. Nor has less attention
been employed in correcting the press, than in previously correcting
the copy ; every proof having been several times read over, and
compared with the best of the books hitherto printed, by several
persons attending to the reading of everj' proof-sheet.
But in giving this edition to the world, I was not satisfied with
barely making it correct. I was aware that the materials themselves
might be much improved; and I have accordingly enlarge^!, or
otherwise greatly amended them, in various respects. Among the
imprq¥«T]ft^s of the old materials may be reckoned the following : —
. nanbclyvi^n*^"^ l^rg^ ^Me of logarithms, the proportional parts, near
^, .••.^*-:the'*begii(l5ing, are more conveniently arranged, being now all placed
./,*•;••/••* ^ iivwi*.3jinid opening of the book where their corresponding differences
•* •***,\oiiifri»^tf^, logarithms to sixty-one figures are brought to their
**^.gr(Jpe(:ptaice*in the book, and more conveniently disposed all in one
**•• *p*ftge ; the large table of sines, tangents, and secants, is more com-
* modiously arranged, and rendered more distinct and convenient for
use ; the natural sines, tangents, secants, and versed sines, being all
separated from the others, and placed all together on the left-hand
pages, and the logarithmic ones facing them on the right-hand pages ;
the common differences, in both, set between the two columns to
which each of them answers ; and the versed sines here introduced
into their proper place in the same pages with the sines, tangents,
and secants. Besides these, there are some other alterations in the
new tables here given, and the reader will find a number of very
important improvements in the description and use of the whole ;
especially in the arithmetic of logarithms, and in the resolution of
plane and spherical triangles, according to the present improved
methods of calculation used by the Astronomer Royal, and other
persons the most experienced in these matters.
The improvements in the tables, by the introduction of new
matter, are both great and numerous. The tables numbered 2, 3,
and 4, are here added, being an entire new set, with their differences,
for finding numbers and logarithms to twenty places. The columns
of common differences, in the pages of natural sines, &c., are now
PREFACE. VU
first introduced : as are also the tables of hyperbolic and logistic
logarithms ; the logarithmic sines and tangents for every second, in
the first two degrees of the quadrant ; together with a table of the
length of arcs, a table to change common and hyperbolic logarithms
from the one to the other, &c., — the uses and exemplifications of
he whole being very amply detailed.
Royal Mil Acad. fVoolwicfi,
February^ 1785.
*i>* In the large table of common logarithms, when the first of
the last four figures in any logarithm changes from a 9 to a 0, in
any line, in which case the first three or constant figures are pre-
fixed to the next following line, instead of these three, it often
happens that young beginners by mistake take out the three constant
figures next above the said line. To guard against this error, the
figures in this edition are so contrived, that where the said change
happens, a bar is placed over the cipher, thus 0, through the re-
maining part of the line, in order to catch the eye, and remind the
learner that the change there takes place. In this edition, too, the
black rules formerly drawn across the pages, at the intervals of every
five, or six, or ten lines, have been taken out, leaving thin white
spaces across the pages instead of them. These improvements,
besides that of new and better formed figures now introduced, and
other attentions, contribute to render this edition of the tables more
convenient and correct than either of the former ones.
December, 1800. C. H.
In this fl/lh edition several of the tables have been n\uch enlarged
and improved, and some new ones introduced. Thus, the first large
table of logarithms, which heretofore extended only to 100,000 num-
bers, is now enlarged by one whole sheet more, being continued to
108,000 numbers. Other tables are also extended to more numbers
than formerly : and a new and extensive table of Hyperbolic Loga-
rithms is introduced afler the old one.
London, May, 1811.
The seventh edition is now presented to the public with still, farther
improvements. In onler to reduce the price, the Historical Intro-
duction, which occupied 124 pages, is omitted. The impartial,
interesting, and valuable information, contained in that Introduction,
VllI PREFACE.
is now to be found in Dr. Hutton's Mathematical Tracts^ a work
possessed by many purchasers of these Tables : so that the necessity
for continuing its insertion in this volume no longer exists. The
tables of logarithms to 61 places^ with their difierences, are also
omitted, as of little, if any, use, to the ordinary purchasers of loga-
rithm tables.
Seven tables of trigonometrical formulae, relative to arcs and
angles, their sums and differences, the differentials of trigonometrical
lines, the sides and angles of plane and spherical triangles, and the
solution of quadratic and cubic equations, are now added ; as well as
the logarithms of many numbers often employed in mathematical
computations. These are known and appreciated by the readers- of
Cagnolif Collet, Borda, Ursin, &c. : but are, as yet, by no means
so well known to £nglish compute]^ as they ought to be, notwith-
standing the exhibition of tables nearly similar, by Mr. F. BaUy, in
his elegant and valuable collection for the use of astronomers.
The description and use of the tables have been, in some places,
enlarged and improved. A few particulars have been transferred
into this part from the Historical Introduction just mentioned ; and
a page^ exhibiting the surd values of the sines of arcs to every third
degree in the quadrant. These, with the decimal values of the prin-
cipal surds, as ^, ^5, ^(5 + V^)> &c-» arranged in immediate
connection with them, will often serve to facilitate the labour of men
of science.
Great care has been taken to render this edition as free from
errata as possible ; and the editor cannot but hope that the im-
provements now introduced, will preserve to Hutton's Mathematical
Tables the reputation, for accuracy and extensive utility, which they
have maintained for nearly half a centur)'.
OLINTHUS GREGORY.
Royal Mil. Acad. fVoolwich,
March, 1830.
DESCRIPTION AND USE
OF
LOGARITHMIC TABLES.
Thus
or
or
1
2
3
4
1
2
4
8
16
1
2
3
4
1
3
9
27
81
1
2
3
4
The Definition and' Notation of Logarithms,
LoGiiRiTHMS may be considered the indices or arithmetical series of
numbers, adapted to the terms of a geometrical series, in such sort that
corresponds to 1, or is the index of it, in the geometricals.
5, &c. indices or logarithms;
32, &c. geometric progression.
5, &c. indices or logarithms.
243, &c. geometric series.
5, &c. indices or logarithms.
10, 100, 1000, 10000, 100000, &c. geometric series.
Where the same indices serve equally for any geometric series ; and from
which it is evident, that there may be an endless variety of systems of loga-
rithms to the same common numbers, by varying the 2d term, 2, or 3, or 10,
&C. of the geometric series ; as this will change the original series of terms,
whose indices are the integer numbers, 1, 2, 3, &c. ; then by interpolation
the whole system of numbers may be made to enter the geometrical series,
and receive their proportional logarithms, whether integers or decimals.
Or, the logarithm of any number is the index of that power of some other
number, which is equal to the given number. So, if n be =: r", then the
logarithm of n is Tt, which may be either positive or negative, and r any
number whatever, according to the different systems of logarithms. When
N is 1, then n = 0, whatever the value of r is ; and consequently the logarithm
of 1 is always in every system of logarithms. When n is =: 1, then n is
= r : consequently r. is always the number whose logarithm is 1, in eveiy
system. When r is = 2*718281828459, &c., the indices are the hyperbolic
logparithms, such as in our 5th table : so that n is the hyperbolic log^ithm of
(2*718, &c)". But in the common logarithms, 9* is = 10 ; so that the
common logarithm of any number (10") is (n) the index of that power of 10
which is equal to the said number. So 1000, being the 3d power of 10,
has 3 for its logarithm ; and if 50 be := 10 , then is 1.69897 the common
logarithm of 50. And hence it follows, that this decuple series of terms
10* . 10*, 10«. 10\ 10«. 10"^, 10"^, 10"*, 10"^,
or 10000, 1000, 100, 10 , 1 , 1 ,01 , 001 , 0001 ,
have 4 . 3,2,1,0 .—1 , — 2 , —3 , —4 ,
respectively for their logarithms.
The logarithm of a number comprehended between any two terms of the
first series, is included between the two corresponding terms of the latter,
and therefore that logarithm will consist of the same index (whether positive
or negative) as the less of those two terms, together with a decimal fraction,
which will always be positive. So the number 50, falling between 10 and
100, its logarithm will fall between 1 and 2, and is = 1*69897, the index of
the less term, together with the same decimal '69S97 as before : also the
number '05, falling between the terms '1 and '01, its logarithm will
X DESCRIPTION AND USE
fall between •- 1 and — 2, and is indeed — - 2 + '69897. Tlic index is
also called the characteristic of the log^arithms, and is always an inte^r
either positive or negative, or else := ; and it shows what place is occupied
by the first significant figure of the given number, either above or below the
place of unit«, being in the former case -f- or positive, in the latter — or
negative.
When the characteristic of a logarithm is negative, the sign — is commonly
set over it, to distinguish it from the decimal part, which being the logarithm
found in the tables is always positive: so — 2 -f- '69897, or the logarithm of
'05, is written thus 2'69897. But on some occasions it is convenient to
reduce the whole expression to a negative form ; which is done by making
the characteristic figure less by 1, and taking the arithmetical complement of
the decimal, that is, beginning at the lefl hand, subtract each figure from 9,
except the last significant figure, which subtract from 10 ; so shall the re-
mainders form the logarithm entirely negative. Thus the logarithm of *05,
which is 2-69897, or - 2 + '69897, is also expressed by — 1*30103, which
is wholly negative. It is also sometimes thought more convenient to express
such logarithms wholly as positive, namely, by only joining to the tabular
decimal the complement of the index to 10 : in which way the above loga-
rithm is expressed by 8'69897 ; which is only increasing the indices in the
scale by 10 ; and is now commonly done in the tables of logarithm sines,
tangents, &c. It is also convenient, in many operations with logarithms, to
take their arithmetical complements, which is done, by beginning at the left
hand, and subtracting every figure from 9, but the last figure from 10 . so the
arithmetical complement
of 1 '69897 f and of 2*698971 where the index — 2, being negative, is added
is 8-30103 "t is 11-301033 to 9, and makes 11.
Tht Properties of Logarithms.
From the definition of logarithms, either as being the indices of a series of
geometricals, or as the indices of the powers of the same root, it follows, that
the multiplication of the numbers will answer to the addition of their loga-
rithms ; the division of numbers, to the subtraction of their logarithms; the
raising of powers, to the multiplying the logarithm of the root by the index
nf the power; and the extracting of roots, to the dividing the logarithm of
the given number by the index of the root required to be extracted. So,
using L. to denote the logarithm of the quantity which follows it: —
1st. L. a6 or a X 6 is = L. a + l. b
L. 18 or 3 X 6 is = L. 3 -f l. 6
L. 5 X 9 X 73 is = L. 5 + L. 9 -f- L. 73
2d. L. a -4- 6 is = L. o — L. 6
L. 18-f- 6 is= L. 18 - L. 6
L. 79 X 5 ^ 9 is = L. 79 -f L. 5 — L 9
L. i or 1 -i- 2 is = L. 1 - L. 2 = — L. 2 = - I.. 2
L. or 1 -T- W IS = — L. 71.
7t
oj-ji' - ml ^ "*.m
3d. L. r"is = 71 L. r; L. r" or l. 1/ ^ is = — l. r; l. r" is = — l. r.
71 II
1 3
L 2* is = 6 L. 2; l. 2» or l. V 2 is = i l. 2 ; l. 2» is = | l. 2.
Thus, any number and its reciprocal have the same logarithm, but with
contrar)' signs ; and the sum of the logarithms of any number and its com-
plement, is equal to 0.
OF LOGARITHMIC TABLES.
XI
To construct Logarithms,
It is shown in my History of Logarithms^ that the logarithm of — is =r
Of
— X : — I : + — : H 7 &c., where 2 is the sum and x the difierence
fw z ^ S:^ 52* 72^
of a and 6; al.so m = 2*302585092994, &c., the hyp. logarithm of 10.
l*herefore if a and b be any two numbers differing only by unity, so that j* or
2
6 — a may be = 1 ; then shall the logarithm of 6 be = l. a + — x :
m
— f- ^t + ^^ ^* Which gives this rule in words at length: call z the
2 «f2 *iZ
sum of any number (whose logarithm is sought) and the number next less
by unity ; divide -8685889638, &c. (or 2 -h 23025, &c.) by 2, and reserve
the quotient: divide the reserved quotient by the square of 2, and re-
serve this quotient : divide this last quotient also by the square of 2, and
again reserve this quotient : and thus proceed continually, dividing the last
quotient by the square of 2, as long as division can be made. Then write
these quotients orderly under one another, the first uppermost, and divide
them respectively by the uneven numbers 1, 3, 5, 7, 9, 11. &c., as long as
division can be made: that is, divide the first reserved quotient by 1, the 2d
by 8, the 3d by 5, the 4th by 7, &c. Add all these last quotients together,
then the sum will be the logarithm of 6 -4- a; and therefore to this logarithm
adding also the logarithm of a the next less number, the sum will be the re-
quired logarithm of b the number proposed.
Eiample 1. To find the Log. of 2,
Here the next less number is 1, and 2 -f 1 r= 3 =2. whose square is 9. Then
3) -868598964
9) -289529654
9) 32169962
9) 3574440
9) 397160
9) 44129
9) 4903
9) 545
9) 61
1) -289529654
3) 32169962
5) 3574440
7) 397160
9) 44129
11) 4903
13) 545
15) 61
289529654
10723321
714888
56737
4903
446
42
4
Log. 4 -301029995
Add Log. 1. ... -000000000
Log. of 2 -301029995
Example 2. To find the Log. ofS,
Here the next less number is 2, and 2 + 3 = 5 = '?, whose square is 25, to
divide by which always multiply by -04. Then
>.
5 )
•868588964
1) •
173717793 (173717793
25)
•173717793
3)
6948712 ( 2316237
25)
6948712
5)
277948 ( 55590
25)
277948
7)
11118 ( 1588
25)
y 11118
9)
448 ( 50
25)
445
"9 y^
11)
IS ( 2
18
Log.
I -176091260
Log.
Los:.
2 add.... -301029995
3 -477121255
xii DESCRIPTION AND USE
Then, because the sum of the logarithms of numbers gives the logarithm
of their product, and the difference of the logarithms gives the logarithm of
the quotient of the numbers, from the above two logarithms, and the loga-
rithm of 10 which is I, we may raise a gpreat many other logarithms, thus :
Example 3.
Because 2x2 = 4, therefore to L. 2. . . * 301029995 J
acfd L. 2 -301029995^
sum is L. 4 '602059991^
Example 4.
Rocause 2x3 = 6, therefore to L. 2 -301029995
addL. 3 -477121255
sum is L. 6 778151250
Example 5.
Because 2* = 8, therefore L. 2 -301029995f
mult, by 3 3 \
gives L. 8 -903089987
Example 6.
Because 3« = 9, therefore L. 3 477121254^^^
mult, by 2 2
gives L. 9 -954242509
Example 7.
Because l^ = 5, therefore from L. 10.. 1-000000000
teke L. 2 -301029995J
leaves L. 5 • 698970004^
Example 8.
Because 12 = 3 X 4, therefore to L. 3 477121255
addL. 4 -602059991
gives L. 12 1 079181246
And thus, computing by the general rule, the logarithms of the other
prime numbers, 7, 11, 13, 17, 19, 23, &c. ; and then using composition and
division, we may easily find as many logarithms as we please, or may speedily
examine any logarithm in the table.
See, farther, the History of Logarithms, in my Tcacts, vol. i. 8vo.
xiji
THE DESCRIPTION AND USE OF THE TABLES.
The following collection consists of various tables, in the following order^
viz. 1. A large table of logarithms to 7 places of figures ; 2. A table for find-
ing logarithms and numbers to 20 places ; 3. Logarithms to 20 places, with
their 1st, 2d, and 3d differences ; 4. Another table of logarithms to 20
places, with their 1st, 2d, and 3d differences ; 5. Hyperbolic logarithms ;
6. Logistic logarithms; 7. Logarithmic sines and tangents to every second
of the first 2 degprees ; 8. Natural and logarithmic sines, tangents, secants,
and versed sines, with their differences to every minute of the quadrant.
After which follow several smaller tables : as, a table of the lengths of cir-
cular arcs ; a traverse table, or table of difference of latitude and departure,
to every degree and quarter point of the compass ; a table for changing the
common logarithms into hyperbolic logarithms ; and a table of the names
and number of degrees, &c., in every^point of the compass ; tables of useful
trigonometricul formulae, &c. Of each of which in their order.
Of the large Table of Logarithms.
The first is the large table of logarithms, to all numbers from 1 to 108000 ;
by.which may be found the logariUim to any number, and the number to any
logarithm, to 7 places of figures. This table consists of two parts ; the first
contains, in 4 pages, the first 1 000 numbers, with their corresponding loga-
rithms in adjacent columns ; the second contains all the 108000 numbers and
their logarithms, with the differences and proportional parts, disposed as
follows : in the first column of each page are the first 4 figures of the num-
bers, and along the top and bottom of the columns is the 5th figure, in which
columns are placed all the logarithms,* the first 3 figures of each logarithm
being at the beginning of the lines in the first column of logarithms, signed
at the top and bottom, and the other 4 figures in the remaining columns.
Sometimes the first three figures of the logarithms are found in the line next
below the number, viz. when the fourth figures have changed from 9's to O's,
in which case, a bar is placed over the first ciphers in the whole of that line
to catch the eye, thus 0. Afler the 10 columns of logarithms stands their
column of differences, signed D ; and lastly, after that, the column of pro-
portional parts, signed Pro. Pts., showing what proportional part of each
difference corresponds to 1,2, 3, &c., the whole difference answering to 10 ;
or showing the -j^, -j*jj, -^q, &c., of tlie differences.
Note, The logarithms in these columns are all supposed to be decimals,
and their corresponding natural numbers may be either integers or decimals
or mixt numbers ; for the same figures, whatever be their denomination,
have the same decimal logarithm, and these differ only in the index or
characteristic, which is the integer number to be prefixed to the decimal part
of the logarithm ; and this is always the number which expresses the distance
of the highest denomination, or lefl-hand figure, of the natural number, from
the units place. So that, if the natural number consist of only one place of
integers, the index of its log. will be : if of 2, 3, 4, 5, &c., the index of its
logarithm will be respectively 1, 2, 3, 4, &c., being 1 less than the number
of integer places : and the same figures made negative will give the index
of the logarithm of a decimal, viz. if the natural number be a decimal, and
its first significant figure be in the place of primes, 2ds, 3ds, 4th8, &c., the
index of its logarithm will be respectively T, 2, 3, 4, &c. ; or the figure which
expresses the distance of the first place of the natural number from the
XIV
DESCRIPTION AND USE
Number
Logtr. 1
•2651
3 •423409"
265 1
2-4234097
26-51
1-4234097
2-651
0-4234097
•2651
1 -4234097
•02651
2-4234097 ;
002651
3 4234097
units place, but with a negative sign, as the number is below the place of
units, the sign being written above the index instead of before it, as that part
only of the logarithms is to be considered as negative, the decimal part of it
being always affirmative. And in the arithmetical operations of addition
and subtraction with logarithms, the negative indexes will have tlie contrary
eff*ect to that of the decimal part of the logarithm, viz. when the logarithm is
to be added, the figure of the negative index must be subtracted, et vice versa
Hence, if 4234097 be the tabular or decimal part
of the logarithm belonging to the figures 2651,
without any regard to their particular denomi-
nations ; then according as they are varied with
respect to the number of decimals, as in the 1st
annexed column, the index of their logarithm,
and the complete logarithm, will vary as in the
2d column here annexed. And hence, like as
when the natural number is given, we find the
index of its logarithm by counting how far its
first figure on the left hand is from the units
place ; so when a logarithm is given the denominations of the figures in its
natural number will be found by placing the decimal point so, that the num-
ber of integer places may be 1 more than that of the index when positive, or
by setting the first significant figure in that decimal place, which is expressed
by the number of the index when negative.
Of finding the Logarithm of a given Number^ or the number to a given
Logarithm.
1. To find the Logarithm of a Number consisting of S figures.
Find the number in the column of numbers in one of the first 4 pages of
the table, and immediately on the right of it is its logarithm sought. So the
Ingarithm of 72 is 1-8573325, and the logarithm of 3*33 is 0*5224442. when
the proper index is supplied. .
2. To find the Logarithm of a Number consisting of A Places,
In the first column (signed N) in some one of the pag^s of the table after
the first four, find the given number, then against it in the 2d column (signed
0) is the logarithm sought. So the logarithm of 2254 is 3*3529539, and
Uiat of 31-32 is 1-4958218.
3. To find the Logarithm of a Number consisting of 5 Places,
Find the first 4 figures of the given number in the first column as before,
and the 5th figure at the top or bottom ; then the 7 figures of the logarithm
are found in two columns on the line of the first 4 figures of the given num-
ber, viz. the first 3 figures of the logarithm are the first 3 common figures of
the 2d column (signed 0), and the last 4 figures are on the same line, but in
the column signed with the 5th figure of the g^ven number. So the loga-
rithm of 23204 is 4-3655629, and that of 74640 is 287297 16, and tliat of
•083178 is 2-9200085.
NotCf When the last four figrures of the logarithm begin with a cipher, or
any figure less than the last four in the 2d column begins with, then the first
3 common figures are those in the next lower line : so, in the last example,
the first 3 common figures are 920, and not 919. This is indicated by the
bar over tlie first cipher in 0085, as already explained.
OF THE TABLES. xv
4. To find the Logarithm of a Number of 6 Places.
Find the logarithm of the first five figures by the last article and take the
diflerence between that logarithm and the next following logarithm, of (which
is the same thing) find the difference nearest opposite in the last column but
one, signed D; then under that difference in the last column (of proportional
parts) and against the 6th figure of the given number, is the part to be added
to the logarithm before found for the first 5 figures, the sum being the loga-
rithm sought. So to find the logarithm of 3409*26 : the logarithm of 34092,
the first 5 figures, being 5326525, and the common difference 127, under
which and against 6 in the last column is 76, which being added to tho
former logarithm, and the proper index prefixed, i. e. 3 for 4 places of
whole numbers, we have 3*9926601 for the whole logarithm required.
5. To find the Logarithm of a Number of 7 Places.
Find the logarithm of the first 5 figures by the 3d article, and of the sixth
figure by the 4th article ; then for the logarithm of the 7th figure, divide its
proportional part by 10, that is, set it one place farther to the right hand
than the last figure of the logarithm reaches ; add all the three together, and
their sum will be the logarithm required.
Thus, to find the logarithm of 3*409264. The
several parts being taken out according to the Numb. Logar.
rule, and placed as in the margin, the sum gives 34092 . . 5326525
the whole logarithm sought. ^a ' ^t\
NotCy In the same way we might take out the : ?L
proporUonal part of an 8th figure, dividing iU 3-409264 . 0-5326606
tabular part by 100, or setting it two places farther
to the right hand than the first logarithm. Or the whole proportional paM
for any number of figures above five, may be found at once, by multiplying
the common tabular difference of the logarithms, found as ' ^27
before, by all the figures afler the 5th, cutting off from the 64
pro luct as many figures as we multiply by, and adding the "508
rest to the logarithm of the first 5 figures before found. 762
So in the last example above, having found the common 81,26
difference 127, multiplying it by 64 the last two figures, 5326525
cutting off two, add the rest to the logarithm of the first 5, 0*5326606
as in the margin.
For another example, suppose we wanted the logarithm of the following
8 figures, 34092648. The operation by both methods will be as below.
127
34092 5326525
6 76
4 .5,1
D ....••.. 1,02
34092648 7 • 5326607
648
1016
508
762
827296
5326525
7 '5326607 the same as the other.
6. To find the Logarithm of a Vulgar Fraction, or of a Mixt Number.
Either reduce the vulgar fraction to a decimal, and find its logarithm as
above. Or else (having reduced the mixt number to an improper fraction),
xvi DESCRIPTION AND USE
subtract the logarithm of the denominator from the logarithm of the nume
rator, and the remainder will be the logarithm of the fraction sought.
Example 1.
To find the log. of -/y or • 1875.
From log of 3 0-4771213
Take log. of 16 1 -2041200
Rem. log. of ^y or • 1875 1-2730013
Example 2.
To find the log. of 13 J or f .
From log. of 55 1-7403627
Take log. of 4 06020600
Leaves log. of^ or 13-75 1 • 1383027
7. To find the Natural Number atuwering to any given Logarilhnu
Find the first 3 figures, next afler the index of the giren logarithm, in the
second column, signed 0, and the other 4 figures on the same line in one of
the nine following columns ; if the figures of the logarithm be thus found
exactly, then on the same line in the first column are the first four figures of
the natural number, and the 5th is at the top or bottom of that column
in which the last four figures of the log. were found. So to find the number
answering to the logarithm 2*5890108. In p. 63 I find the first three
figures 589, and in column 6 of the line above are found the other four -0108
(because the first three common figures are supposed to begin at that part of
the line above where they are placed) : then on the same line in the column
of numbers stand the first four figures 388*1, and 6 at the top of the column,
making in all 388-16 for the numbet sought ; having placed the decimal
point so as to make three integers, being 1 more than 2 the index cf the
given logarithm.
But if the given logarithm be not found exactly in the table, subtract the
next less tabular logarithm from it, and look for the remainder in the pro-
portional parts under the difference between the two tabular logarithms next
less and greater than the given logarithm, and against it, or the part next
less, is a 6th figure to be annexed to the five figures before found. And if
the remainder be not found exactly in the proportional parts, subtract the
next less part from it, and annex a cipher to this 2d remainder, then against
the nearest proportional part (either greater or less) is a 7th figure to be
annexed to the six before found. And that figure will be the nearest to the
truth in that place, either too much or too little.
Example,
To find the number answering to the logarithm 1-2335678
The next less tab. log. is the log. of 17122, viz. 2335545
Ist rem. 133
5 for the part 127
The difference is 254 J
Lie of pro. pts. gives J
and the table of pro. pts. ffives ) ^ . ^jl rem. 60
2 for the part 51
feo that the number sought is 17- 12252, making two integers for the index 1.
OF THE TABLES. xvij
Or the 6th and 7th figures may be found without the table of proportional
parts, by dividing the first remainder by the tabular dif-
ference, annexing* one cipher to the dividend for each ' 127 o
figure to be found. So, in the last example, the re- — —r-
mainder 133, with two ciphers annexed, being divided ^^g
by the tabular difference 254, as in the margin, the
quotient gives 52 for the 6th and 7th figures, the same as before. In like
manner may be found the numbers to the following logarithms.
Logar. 1-2345678 1 3-7343003 1 1 092 1406
Numb. 1716200 15-423758^^1236348
2-3720468
•02355303
4-6123004
40954-39
3-2946809
1970-974 .
OF LOGARITHMICAL ARITHMETIC.
I. Multiplication by Logarithms,
Add together the logarithms of all the factors ; then the sum is a logarithm,
the natural number corresponding to which, being found in the table, will be
the product required.
Observing to add, to the sum of the affirmative indices, what is carried
from the sum of the decimal parts of the logarithms.
And that the difference between the affirmative and negative indices, is to
be taken for the index to the logarithm of the product.
Example 1.
To multiply 23- 14 by 5062.
23-14 its log. is 13643634
5062 its log. is 07043221
Product 117-1347 20686855
Example 2.
To multiply 2581926 by 3457291.
' 2-581926 its log. is 041 19438
3-457291 0-5387359
Product 8-92647 0*9506797
Example 3.
To multiply 3902, and 597-16, and 0314728 all together.
3 902 its log. is 05912873
597-16 2-7760907
•0314728 2-4979353
Product 73*33533 1 8653133
The S cancels the 2, and the 1 to carry from the decimals is set down.
Example 4.
To maltiply 3-586 and 21046, and 08372, and 00294, all together.
^ 3-586 its log. is 05546103
2-1046 3231696
0-8372 1-9228292
0294 2-4683473
Product -1857618 12689564
Here tlie 2 to carry cancels the 2, and there remains the I to set down.
b
xvUi DESCRIPTION AND USE
II. Diviiion by Logarithms.
From the logarithm of the dividend, subtract the logarithm of the divisor ;
the remainder is a logarithm, whose corresponding number will be the
quotient required. .
But first observe to change the sign of the index of the logarithm of the
divisor, viz. from negative to affirmative, or from affirmative to negative ;
then take the sum of the indices if they be of the same kind, or their difference
when of different kinds, with the sign of the greater, for the index to the
logarithm of the quotient.
When 1 is borrowed in the left-hand place of the decimal part of the
logaritlim, add it to the index of the logarithm of the divisor when that index
is affirmative, but subtract it when negative ; then let the index thus found
be changed, and worked with as before.
Example 1.
To divide 24163 by 4567.
Dividend 24163 its log. ^ 4*3831509
Divisor 4567 3*6596310
Quotient 5290782 - 0-7235199
Ejpample 2,
To divide 37* 149 by 523*76.
Divid. 37149 its log ^ 1*569947
Divis. 523-76 2*7191323
Quot 07092752 2*8508148 ' 5 : ^ - ^
Example 3.
To divide 06314 by 007241.
Divid. 06314 its log «-8003046 ^ - : ^ "' ' *
Divis. 007241 3*8597985 -. r > . -
Quot. 8-719792 0*9405061 " ^' - ^ ^ - ^
Here I carried from the decimals to the 3 makes it beeome S, which taken
from the other §, leaves remaining. *
Example 4.
To divide 7438 by 12*9476.
Divid. -7438 its log. 1*8714562
Divis. 1*2*9476 1*1121893
Quot. -05744694 S7592669
Here the 1 taken from the I makes it become S to set down.
III. The Rule of Three, or Proportion,
Add the logarithms of the 2d and 3d terms together, and from their sum
subtract the logarithm of the 1st, by the foregoing niles ; the remainder will
be the logarithm of the 4th term required.
Or in any compound proportion whatever, add together the logarithms of
ff
k
OP THE TABLES. idx
M the terms that are to be multiplied, and from that sum take the sum of the
others; the remainder will be the logarithm of the term sought.
But instead qf subtracting any logarithm, we may add its complement, and
the result will be tlie same. By the complement is meant the logarithm of
the leciprocal of the given number, or the remainder by taking the given
log^thm from or from 10, changing the radix from to 10 ; the easiest
method of doing which, is to begin at the lefl-hand, and subtract each figure
from 9, except the last significant figure on the right hand, which must be
subtracted from 10. But when the index is negative, add it to 9, and subtract
the rest as before. And for every complement that is added, subtract 10 from
the last sum of the indices.
Example 1.
To find a 4th proportional to 7234, and 2.519, and 357*4862. .
As 72-34 . comp. log 8*1406215
To 2-519 0-4012282
So 357-4862 25532592
To 12 44827 10951089
Example 2.
To find a 3d proportional to 12796 and 3247 18.
As 12-796 , comp. log 8*8929258
To 3 24718 0-5115064
So 3-24718 0-5115064
To -8240216 19159386
Example 3.
/ To find a number in proportion to '379145 as '85132 is to '0649.
A? -0649 . comp. log 111877553
to -85132 I 9300928
. So;-379145 1-5738054
To 4-973401 06966535
f
««^ Example 4.
what will be the in-
A ^Tf the inter/itf (lf;100/. for a year or 365 days be 45/.,
^/^tctest of 279-2af^* ij^days ?
• r '.'•V*'ftlOO\ , r 80000000
•:'^J.'^5r<^">P- >^& {7-4377071
•• •; rrt.* r279-25 2-4459932
• * fc7 1^74 2 4377506
. SW4^5 0-6532125
* Ife '9^53296 0-9746634
•
*
. *",t4V. Involution^ or Raising of Powers,
Multiply tB^pfllga^thm of the number given by the proposed index of the
power, and thij^oduct will be the logarithm of he power sought
Note, In mulfcplying a logarithm with a negat ve index by any affirmative
number, the product will be negative. — But whai is to be carried from the
b 2
'H
« DESCRIPTION AND USE
decimal part of the logarithm will be affirmative.— llierefiire the diffemee _
will be the iDdex of the product ; and it is to be accounted of the same kind
with the greater
Example I,
To find the 2d power of 2-5791.
Root 3-5791 iti log 0-4114682
index 2
Power 6-651756 0-8239364
Example 2.
To find the cube or3-07l46. '
Root 3-07146 its log 0-4873449
Power 28-97575 - 1 4620347 v",'
Example 3. ^'.' ^
To find the 4th power of 09163; .(/^:";.
Root -09163 its log, S-9620377 ^ ''-irij
Power 0000704938 5-8481508 * . '7;'.
Here 4 times the n^ative index being 8, and 3 carried, oo, the difference' -
5 is the index of the product. ' '
Example 4. ' ,
To find the 365th power of 1:00.4^, •-■• ■ ; .^"V;
Root 1-0045 itf log. 000^94SSk-- -.>■•":
index '* JpS ; .. ■•..'■ .
Power 5-148888 o'Tjlgrai." ■ ...■ •
V, EvolKtim, or Extraction t>f It^glt^\i ..
Divide tne ogarithm of the power, or given numC^'^ jj^tWiyleti'.and the ^
quotient will be the logarithm of Ihe root required. ,^ ,'■ , ' -.■ ,'.
Note, When the index of the logarithm is ue^aliv^. ^i^ tt^'^lfisor is nol ,,
exactly contained in it without a remainder, increase-X^U^lcn' a nunfber ^S..'
will make it exactly divisible; and carry Uic unJtkj'Ma'dw^, [f.<i*so tafiny ■
tens, to the left-hand place of the decimal part of the hjganlbin-^ thcaj.divida •'
the results by the index of the root ■'•*.'•.•'•»" '•
•.■.-Kh?.
Example 1. . .'*•*?' '■■'- '
Tofinu the square root of 365-" •'^^Ca i' ■ " -
Power 365 2 ) 2-5622929 -if^ ■
Root 19-10498 l-281I4(!i' - ; .' -
m^
OF THE TABLES. xw
Example 2.
To find the cube root of 12345.
Power 12345 3 ) 40914911
Root 2311162 13638304
Example 3.
To find the 10th root of 2.
Power 2 10 ) 03010300
Root 1071773 00301030
Example 4.
To find the 365th root of 1 04 5.
Power 1045 365 ) 00191 163
Root 1-000121 00000524
Example 5.
To find the square root of '093.
Power 093 2)2-9684829 l|^-f^^^s
Root -304959 14842415 ^TaV^/^
Here the divisor 2 is contained exactly once iu 2 the negative index, there-
fore the index of the quotient is I.
Example 6.
To find the cube root of '00048,
Power 00048 3 ) 46812412 ^ - •^] '- / z- ^/ /^
Root 07829735 28937471 . - ..
Here the divisor 3 not being exactly contained in 4, augment it by 2, to
make it become 6, in which the divisor is contained just 2 times ; and the 2
borrowed being carried to the other figures 6, dc., makes 2*6812412, which
diTided by 3 gives '8937471.
». •■
-!^
OP THE TABLES FOR LOGARITHMS TO TWENTY PLACES.
Thbsb are tables 2d, 3d, and 4th. Of these, table 2 contains all numbers
firom 1 to 1000, and all uneven numbers from 1000 to 1161; with their
logarithms to twenty places ; table 3 contains all numbers from 101000 to
101139, with their logarithms to twenty places, and the 1st, 2d, and 3d dif-
ferences of those logarithms : and table 4 contains all logarithms regularly
from 00001 to 00139, with their corresponch'ng natural numbers to twenty
places, as also the 1st, 2d, and 3d differences of those numbers. And by
means of them may be found the logarithm to any other number, and the
number to any other logarithm, to twenty places of figures.
(I.) Tojind the Logarithms to given Numbers.
Casb 1. If the given number b be found in any of these three tables ;.
then its logarithm b is in the line even with it
■>
uii DESCRIPTION AND USE
Case 2. If b is known to be the product or quotient of numbers found
in these tables ; then b is the sum or difference of the logarithms of those
numbers.
Case 3. If a', the first six significant figures of a given number 6', be
found in table 3 ; let a' be an integer, a' its logarithm ; h the remaining
figures of 6' ; x the complement of 6 to d' or I ; d', d", d'", the IsU 2d, Sd
difi^erences of the logarithms in the same line with a' ; / = ^ d"' X
jf -j- 1 4- d" : Then b' the logarithm of the number 6' will be
(d' X 5) + a' to 12^
(J X d'' -f- d' X J) + a' to 17 > places of figures nearly.
(J xf + d' X J) + a' to 20 3
Example I.
GHven the number 6' = 01010,26227,6351, to find b' its logarithm nearly
to twelve places.
Here a' = I0I026 a' = 00443,31579,747
J = 2276351 J d'. . .. + 9 785,618-
d' = 429881746 b' = 200443,4 1365,365 -
Example 2.
.Given 6' = 001010,26227,63509,6-26, to find b' ite log. nearly to 17
places. Hereo'zr 101026.
J = 0-22763,509626 ; j: = 0*772365 ; d' = 42988,174579 ; d" = 425510.
Now ixD" 16432,45
d' 42988,17457,86
jxp" -f D ^ 42988,33890,31
J a? d" + d' X J 9785,65466,42
a' 0443,31579,74695,33
And (J J d" + d' X J) + a', or b' 200443,4 1365,40 161,75
Example 3.
Given 1/ = 001010,26227.63509,62573.17345, to find b' its log. nearly
to 20 places. a' = 101026.
8 =: 0-22763,50962,573173; x = 077236,490374; .r + 1 = 1*772365 ;
D' = 42988,17457,86301 ; d" = 42550,96343 ; d'" = 84236.
Now i d'" X X + 1 49766
d" 4 2550,96343
/ 42551,46109
ixf 16432,62757
d' ^ 4298 8,1745 7,86301
ixf+ d' 42988,33890,49058
ix/+D''x5 9785,65466,45604
a' 00448,31579,74695,32791
And b' 5,00443,41365,40161,78395
Case 4. If the number 6 do not come under one of the preceding cases :
put a for the first five figures of b ; n for 101, the least, or some one, of the
numbers in table 3 ; then — or — = a is to be had in tabic 2, with a its
OF THE TABLES. xxiii
b
logarithm ; lei 6' =: — or 6a, and a' the first six sigpnificant figures of 6'
(found in table 3) be an integer, and a' its logarithm ; put B for the remain-
ing figures of b* ; x the complement of h to d! ; d', d", e'", the 1st, 2d, 8d
differences of the logarithms in the same line with a' ; /*= J d'" X x + 1 + d".
Then a the logarithm of the number 6 will be
^ X « + V ± A = b' ± A to 12"^
1^ J d" + i/ X 5 + a' i A — b' i A to 17 > places of figuren nearly.
^xf + d' X a + a' ± a = b' ± a to 20 j
Example,
Given h' = 3-14159,26535,89793,23846,26434, to find b to twenty places.
Here a = 31415 Let a = — = 311.
n
Then 6' = — =r 001010,15840,95144,02970,57 ; a' = lOlOl^.
a
I =: 84095,14402,97057; x =. 0.15904,85.597; jj + 1 = 1-15905;
d' =: 42992,855 74,0633 7 ; d" = 42560.23099; d"' = 84263.
Now ^ d"' X Jp + 1 32555
d" 42560,23099
/ 42560.5565 4
i x/ 3384,59761
d' 42992,85574,063137
^xf+ D^ 42992,88958,66098
i x/ -h d' X « 36154,93242,03919
a' 00438,58681,74054,30961
A 49276,03890,26837,50555
And B 0-49714,98726,94133,85435
»
Or let a = ~ = 3 216 = 0536 x 6.
a
Then ft' = 6a = 1010336,19739,44775,0549; a' = 101033.
I = 0-61973,94477,50549 ; x =r 038026,055225 ; x + 1 = 1 38026 ;
1/ = 42985,1961 8,8076 0; d" = 42545.06747 : d"' = 84219.
Now 4 d'" Xx+1 38748
d" 42545,06747
/ 42545,45495
i x/ 8089,17910
d' 4^ 985,19618,80760
^x/4- p' 42985,27707,98670
Jx/+ d' X ^ 26639,67187,88811
a' 00446,32488,03359,61854
b' 100446,59127,70547,50665
a 0- 5073 1,60400.764 13,65230
b =: «' - A 0-49714,98726.94133.85435
(II.) To find the Number f to given Logarithm*.
Case I. When the logarithm b is found in any of these three tables ; then
its number 6 is in the line even with it.
xxiT DESCRIPTION AND USE
Case 2. If the first five fibres (omitting the index) of a given logarithm
b', be between 00432 and 00492 : take them as an integer, and put a' ard
a' for the logarithms, in table 3, next less and greater than b^, aS and d their
numbers ; let d' (= c' — a') and d" be the 1st and 2d differences in the line
with a'; a =b'- A';d'=(c'-a'=)l;x = 5^^:i^; a= -— ^ ;j :
then A' = a' 4" ^» nearly true to 17 places of figures.
Example,
Given the logarithm b' = 5,00446,59127,70547,507
to find 6' its number. a'= 5,00446,32488,03359,6 19
tf's: 101033 A = 0-26639.67187,888
6 0-61973,944776 D^ = : 42985,19618,808
6' = 101033-61973,944776 !> - A = 01 6345,52430,920
X = 0-38026
d" = 000000,42545
i X d" = 00000,08089,1
d' + J X d" = 0-42985,27707,9
But when any other logarithm b is given, subduct '004321 from the first
six figures of b : call the remainder r, and let a be the logarithm in table 2,
next less than a, or next greater than the complement of a, and a its number :
then b' = B — A, or b' = B + A, will be within the limits of table 3, and 6'
will be found as in the preceding example ; and if b' =: b — a, then b =: al/ ;
or if b' = B + A, then 6 = — .
a
Casr 3. If a', the first five figures (omitting the index) of a given loga-
rithm b', be found in table 4 : let a' be its number ; and put a' as an integer,
and Zi the remaining figures of B^ and x the complement of A to d' ; cf ,
d'\ d'"y the 1st, 2d, 3d difierences of the numbers in the same line with a! ;
y r= d'' — ^ d'" X X -f- I • ^hen the number h', whose logarithm is b', will be
(^ X A) + a' to 12^ ,
(d' — J X f/" X A ) + a' to 17 > places of figures nearly.
(dT^fxY X A) + a' to 20 j
Example,
Given the logarithm b' = 000006,9331 1,3771 1,69929, to find 6' its num-
ber to 20 places. Here a' = 00006.
A = 0-93311,37711,69929 ; x = 006688.622883 ; x + 1 = 1066886 ;
(T = 23029,29742,21293 ; d"= 53027,.02746 ; d'" . = 1 22100.
Now i d!" X x+ 1 43422
d" 53027, 52746
/ 53027.09324
ix/ 1773.39115
d' 23029,29742. 21293
d' -ix/ 23029.27968,821 78
d'-Jx/x A 21488,93801,72000
a' 10001,38164,64943.57474
And 6' 100015,96535,87452,9474
OF THE TABLES. xxr
Case 4. If the logarithm b do not come under one of the preceding^ cases.
Put A for the logarithm in table 2, next less than b, or next greater than the
complement of b, and a its number; let b' = b — a, or b' = b -|- a ; and A^
the first five fi<rures of b', may be had in table 4, with d its number ; put a'
as an integer, and let A be the remaining figures of b' ; x the complement of
A to u'; d\ d'\ d"'\ the 1st, 2d, 3d differences of the numbers in the same
line with a' ; /= d" — ^ d'" x x -|- 1 : then the number 6', whose logarithm
is b', will be
d' X A + a' X a = o^ to 11
rf'-ixrf'XA +
<f— ix/ X A + a
a' Xa = a^'toll^
a! X a = o^' to 16 > places of figures nearly.
a' X « = ah' to 19 3
Example,
Given b = 4*46372,61 172,07184,15204, to find 6 iU number.
Let A = 1-46239,79978,98956,08733. a = 29.
b' = B - a = M)0132,81 193,08228,06471. a'= 00132
A = 0-81193,08228,06471 ; x = 18806,91772 ; x + 1 = M8807 ;
if = 23096,20835,34589 ; d" = 53181,59733 ;cr" =1-22457.
Now ^ d"' X X + 1 48496
a' 53181,59733
/ 53181,11237
i x/ 5000,86402
(f 23096,20835,34589
d' - IjXf 23096,15834,4818 7
(t - i x/ X A 18752,48284,85771
of 10030,44036,01963,96855
b' 10030,62788,50248,82626
b=i ab' 000029,08882,08665,72 1 59,61 54
Or, given b =:T-4 6372,6 1172,07184,15204, to find b.
Ji€t A = 2-53655,84425,71530,1 1205. a = 344.
b' = B + a = T00028,45597.78714.-26409. V = 00028.
A = 0-45597,78714,26409 ; x = 0-54402.21286; x+ 1 = 1-54402;
d' = 23040,966-29,91521 ; d" =: 53054.39634 ; cf" = 122163;
Now id"^ X x + 1 6-2874
<f ' 53054,39634
/ 53053,76760
ix/ 14431,21179
if 2 3040,96629,91521
if - j^ x/ 23040,82198,70342
if-ix/xA loSoej 0496, 55627
a' 10006,4 4931,7 0511,6728 1
y 1 0006, 55437,8 1 008^22909
hss" 000029,08882,08665,721 59,616
wri DESCRIPTION AND USE
OF THE TABLE OF HYPERBOLIC LOGARITHMS.
This is table 5^ in pages 219 — 223, which contain the series of numbers
1-01, 1-02, 1-03, &c., to 1000, with their hyperbolic logarithms to seven
places of figures. They are so called because they square the asymptotic
spaces of the right-angled hyperbola ; and they are very useful in finding
fluents, and the sums of infinite series. The table, as well as the following
rules, were first given at the end of Simpson's fluxions, but they were ren-
dered much more correct in the French edition of Gardinei^s tables, printed
at Avignon in 1770, being very incorrect in the last figure in Simpson's book.
But both those books are very erroneous in the example for finding loga-
rithms by the table.
I. IVhen the given Number is between 1 and 10.
From the given number subtract the next less tabular number, divide the
remainder by the said tabular number, increased by half the remainder ; add
the quotient to the logarithm of the said tabular number, and the sum will be
the logarithm of the number proposed.
Example,
To find the hyperbolic logarithm of 3*45678
3-45339 ) 00678 (0019633
1-2383742
log. 1-2403375
Here the next less number is 3*45, and its logarithm 1*2383742, the re-
mainder or dividend '00678, its half '339, which joined to the tabular number
3*45, gives the divisor; the quotient '0019633 added to the tabular logarithm
1-2383742, gives 1-2403375, the required logarithm of 345678.
2. IFhen the given Number exceeds 10.
Find the logarithm of the number as above, supposing all the figures afler
the first to be decimals, then to that logarithm add 23025851, or 4*6051702,
or 6*9077553, &c., according as the given number contains 2, or 3, or 4, &c.,
places of integers. That is, add 2 302585092994 multiplied by the index of
the power of 10, by which the given number was divided to bring it to one
integer, or within the limits of the table.
Example.
To find the hyperbolic logarithm of 345*678.
1-2403375
4*6051702
5*8455077
This number divided by 100 or 10', to bring it within the limits of the
table, or removing the decimal point two places, gives 3*45678, the loga-
rithm of which as above found is 1-2403375, to which adding 46051702
the hyperbolic logarithm of 100, the sum is 5-8455077 the hyperbolic loga-
rithm required of 345-678.
OF THE TABLES. sxni
Note, The hyperbolic lognrithm of any number may be also found from
Brig^s's logarithms, viz. multiplying Briggs*8 logarithm of the same number
by the hyperbolic logarithm uf 10, viz.
Multiplying by 2-30258,50929,94045,f8401,79914,
Or dividing by ite reciprocal . •43429,44819,03251.82765,11289.
Note 2. There is also now added a supplementary table of Hyperbolic
Logarithms (Tab. 6.) of numbers from 1 to 1200.
OP THE LOGISTIC LOGARITHMS.
These are in table 7, pages 230 — 235, which contain the logistic logarithm
of every second as far as tlie first 88' or 5280^'.
The logistic logarithm of any number of -seconds is the difference between
the logarithm of 3600'' and the logarithm of that number of seconds.
The chief use of the table of logistic logarithms is for the ready computing
a proportional part in minutes and seconds, when two terms of the proportion
are minutes and seconds, hours and minutes, or other numbers.
When two terms of the proportion are common numbers, their common
logarithms may be used instead of their logistic logarithms, putting the
logarithm where its complement should be^ and the contrary.
1. To find the Logistic Logarithm of any Number of Minutes and Seconds^
within the Limits of the Table.
At the top of the table find the minutes, and in the same column, even
with the seconds on the left-hand side, is the logistic logarithm.
Note^ When hours are made any terms of the proportion, they are to be
taken as if they were minutes, and the minutes of an hour as if they were
seconds.
2. To find the Logistic Logarithm of any Number not exceeding 5280.
In the 2d row, next the top of the table, find the number next less than
that given ; then in the same column, even witli the difference on the left*
hand side, is found the logistic logarithm.
When two given terms of the proportion are common numbers, one or both
greater than 5280, take their halves, thirds, &c., instead of them. But when
only one of the given terms is a common number, and that greater than
5280, take its half, third, &c., and multiply the 4th term by 2, 3, &c.
The logistic logarithms in this table are all affirmative, as well above as
below 60^ ; but the index of those above 60^ is — 1 ; below 60^ down to 6',
the index is ; and below 6' the indices (being either 1,2, or 3) are ex-
pressed in the table.
XXVUl
DESCRIPTION AND USE
Examples.
As 60'
To 46' 12"
So 8 7
k>. log.
00000
.. 0-1135
. . 0-8688
As 60'
To 78' 27"
So 13 53
To 18 9
As 78' 27"
To 60
So 18 9
To 13 53
As 24'» . .
To 46' 1 1"
So 8^ 7
To 15' 37"
As 46' 11"
To24»*
So 15' 37"
ToS** r
• «
• •
• ■
CO.
• a
. .
• a
CO.
a a
• •
• •
CO.
• •
• •
lo. log.
00000
1-8836
0-6357
As 60'
To 1531
So 40' 12"
To 1 179
As 40' 1-2"
To 1179
So 60' 0"
To 1531
As 24'* , a
To 76' 34"
So 13" 53'
To 44' 17"
As 76' 34"
So 44' 17"
To 13'* 53^
• •
• •
a •
. a
CO.
• •
• •
• •
CO.
• •
• •
• •
CO.
• •
• •
lo. log:
0-0000
0-8713
0-1135
To 6 15
.. 9823
0-5193
0-4848
As 46' 12"
To 60
So 6 15
CO. 1-8865
. . 0000
. . 0-9823
0-1164
0000
0-5193
1*8865
0-4848
0000
To 8 7
. . 0-8688
0-6357
0-3713
As 60'
To 4721
So 37' 28"
CO. 00000
. . 1-8823
. . 0-2045
. 1-6021
01137
0-8688
. 1-6021
1-8941
0-6357
To 2948
, . 0-0868
0-5846
1-6863
0-3979
0-5846
1319
As 4721 ..
To 60' 0"
So 2948
CO. 01177
. . 00000
. . 00868
01059
0-3979
0-1319
To 37' 28"
. . 0-2045
0-8688
0635V
The logistic logarithms may be used in tri^nometrical operations, whea
two of the terms are small arcs, with the logarithmic sines or tangents of
other arcs ; observing, that instead of the logarithmic sine or tangent, to
take the complement of their logistic logarithm ; and th^ contrary.
But this may be as readily and more naturally done by the logarithmic
sines and tangents themselves of such small arcs, as taken from the next
followixtg table of sines and tangents for every second of the first 2^ or 120^.
OF THE LOGARITHMIC SINES AND TANGENTS TO EVERY
SECOND.
Table 8, pages 238 — 267, contains the log. sines and tangents for every
single second of the first 2 degrees of the quadrant ; the sines being placed
on the lefl-hand pages, and the tangents ^on the right. The degrees and
minutes are placed at the top of the columns, and the seconds on the lefl-
hand side of each page, the logarithmic sine or tangent being found in the
common angle of meeting. So of 1° 52' 54" the log. sine is 8-5163420, and
the log. tangent 8*5165762.
The same numbers are also the cosines and cotangents of the last 2 de-
grees of the quadrant, those degrees with their minutes being placed at the
bottom of the columns, and their seconds ascending on the right-hand side
of the pages. So the cosine of 88^ 7' 6" is 85163420, and its cotangent
85165762.
OF THE TABLES xxix
When it is required to find the sine or tangent, &c. tu 3ds, &c, or any
other fractional part of a second, subtract the tabular sine or tangent of the
complete seconds from the next to it in the table, and take the like propor-
tional part of the difference ; which part added to, or taken from, the said
tabular sine or tangent, according as it is increasing or decreasing, will give
the sine or tangent required.
Example.
To find the log. sine of 1° 52' 54" 25'" or 1° 52^ 54" f J or ^.
1° 52' 54" sine 8-5163420
1 52 55 .. 8-5164061
dif. 641
5
12)3205
pro. part. 267
1° 52' 54" 8-5163420
1° 52' 54" 25'" 8-5163687
Here the sine of \° 52' 54" taken from the next leaves 641, which multi-
plied by 5 and divided by 12, or multiplied by 25 and divided by 60, gives
267 the pro. part ; this aidded to the first sine gives that which was required.
On the contrary, if a sine or tangent be given, to find the corresponding
arc ; take the difference between it and the next less tabular number, and the
difference between the next less and greater tabular numbers, so shall the
less difference be the numerator, and the greater the denominator, of the
fractional part to be added to the arc of the less tabular number ; which frac-
tion may also, if lequired, be either turned into a decimal, or into 3ds, &c.,
by multiplying the numerator by 60, and dividing by the denominator.
Example.
To find the arc whose sine is 8*5163900.
l"" 52' 55" 8-5164061
1 52 54 8-5163420
1 52 54 45'" 8-5163900
diff: ... 480
diff: ... 641
Finding the number is between the sines of 1^ 52' 55" and 1^ 52' 54", take
the differences between the sines as in the margin, and the differences give
If^ for the fraction of a second, or if nearly, which abbreviates to f " = 45"^;
and therefore the arc sought is 1° 52' 54" 45'".
MThere the 1st differences of the sines and tang^ents alter much, as near the
beginning of the table, the 2d, 3d, &c. differences may be taken in, and then
the logarithmic sine or tangent will be expressed by this series, viz. : —
Q = A -j-xiZ-j- J?.— ^D''-f-jr.— — . — r— d'" &c., or nearly a -{- (i>' — i d") * »
^ « 3
where a is the next less tabular logarithm, d', d", d'", &c., the 1st, 2d, 3d, &c.»
differences of the tabular logarithms, and x the fractional part of the arc over
the complete seconds.
d'
14453
14404
14357
d"
XXX DESCRIPTION AND USE
Example,
To find the log. tangent of 5' 1" 12''^ 24"" or 5' V ^ or 5' 1'' 206.
Taner.
5'0" .. 71626964
5 1 .. 7-1641417
5 2 . . 71655821
5 3 .. 71670178
Here a = 71641417 ; x = ^% ; d' = 14404 ; and the mean 2d diff. d"
=: - 48. Hence a 71641417
xd' 2977
X. — - — d" 4
-49
-47
Therefore the tangent of b' I" 12'" 24'"' 71644398
And on the other hand, when the sine or tangent is given, and falls near
the beginning of the table, from the same series we may find x the fractional
part of a second. For suppose it be required to find the arc whose tangent
is 71644398. This falling between the Ungents of 5' 1" and 5' 2", take the
differences, &c., as above, and the series gives 7*1644398 = 71641417
^ J.D' -j. J. . i^ d" ; or 2981 = 14404* - 24 (jr« - x), or - 24jt« +
14428* = 2981 ; which gives x = '2067" nearly = 12"' 24"". Therefore
the arc required is 5' 1" 12'" 24"". Or rather the approximate value a + d'
\ Q - A 2981 2981
— Ad' . Of = q, gives x = r~r/= i^j/.^ . o^ = i.^^^ - = 2067, the
^ ^ d' - in" 14404+24 14428
same as before.
OP THE LARGE TABLE OP NATURAL AND LOGARITHMIC
SINES, TANGENTS. SECANTS, AND VERSED SINES.
Table 9, page 268 — 357, contains all the sines^ tangents, secants, and
versed sines, both natural and logarithmic, to every minute of the quadrant,
the degrees at top, and minutes descending down the left-hand side as far as
45^, or the middle of the quadrant, and from thence returning with the de-
grees at the bottom, and the minutes ascending by the right-hand side to 90^,
or the other half of the quadrant, in such sort, that any arc on the one side
is on the same line with its complement on the other side ; the respective
sines, cosines, tangents, cotangents, &c., being on the same line with the
minutes, and in the columns signed with their respective names, at top when
the degrees are at top, but at the bottom when the degrees are at the bottom.
The natural sines, tangents, &c., are placed all together on the left-hand
pages, and the logarithmic ones all together, facing them, on the right-hand
pages. Also in the naturals there are two columns of the common differ-
ences, and in the logarithmic 3 columns of common differences, each column
of differences being placed between the two columns of numb^s having the
same differences ; so that these differences serve for both their right-hand
and lefl-hand adjacent columns : also each differential number is set opposite
the space between the numbers whose difference it is. The numbers on the
same line in those columns having such common differences, are mutually
complements of each other ; so that the sum of the decimal tigures of any
two such numbers is always ] integer, with in each place of decimals
OF THE TABLES. xxxi
All this will be evident by inspecting one page of each sort, as well as the
method of taking out the sine, &c.^ to any degrees and complete minutes.
It is, however, to be observed, that in all the log. sines, tangents, &c., and
in such of the natural as have any significant figure for their index or
characteristic, the indices are expressed in the table, and the separating point
is placed between the index and the decimal part of the number; but in
several columns of the natural sines, &c., having for their integer or index,
both the index and decimal separating point are omitted ; and wherever this
is the case, it is to be understood that all the f^ures in such columns are
decimals, wanting before them only the separating point and index 0.
The sine, tangent, or secant of any arc, has the same value, or is expressed
by the same number, as the sine, tangent, or secant of the supplement of
that arc ; for which reason the tables are carried only to a qusidrant or 90
degrees. So that when an arc is greater than 90^, subtract it from 180^,
and take the sine, tang, or secant of the remainder, for that of the arc given.
But this property does not take place between the versed sines of arcs and
their supplements ; and to find tlie versed sine of an arc greater than 90^,
proceed thus : in the natural versed sines, to radius add the natural cosine,
the sum will be the natural versed sine ; and in the log. versed sines, add
0*3010300 to twice the log. sine of half the arc, the sum, abating radius
10*0000000, will be the log. versed sine required.
1. Given any Arc ; tojind its Sine, Cosine^ Tangent , Sfc.
Seek the degprees at the top or bottom, and the minutes respectively on
the left or right ; then on the same line with these is the sine, &c. each in its
proper column, the title being at the top or bottom, according as the degrees
are.
But when the given arc contains any parts of a minute, intermediate to
those found in the table, take the difference between the tabular sines, &c.
of the given degrees and minutes, and of the minute next greater; then take
the proportional part of that difference for the parts of the minute, and add
to it the sine, tangent, secant, and versed sine, or subtract it from the cosine,
cotangent, cosecant, or coversed sine, of the given degrees and minutes ; so
shall the sum or remainder be the sine, &c. required.
Note^ The proportional part is found thus, as 1 ' is to the given interme-
diate part of a minute, so is the whole difference to the proportional part re-
quired; which therefore is found by multiplying the difference by the said
intermediate part Also that intermediate part may be expressed either by
a vulgar fraction, or a decimal, or a sexagesimal in seconds, thirds, &c., and
the fraction or sexagesimal may be first reduced to a decimal, if it be thought
better so to do, by dividing the numerator of the firaction by the denominator,
or by dividing the sexagesimal by 60.
Example 1.
To find the natural sine of 1^ 48' 28'^ 12"'.
In the column of difference between the natural sines of 1** 48' and 1** 49
is the difference 2907 ; and 28" 12'" being = 28 2" = '47' ; therefore as
1 : 2907 :: -47 : the pro. part + 1366
to which add sin. 1° 48' ... 0314108
makes sin. of 1** 48' 28" 12'" 031 5474
xxxii DESCRIPTION AND USB
■
Example 2.
To find the natural tangent of 8** 9' 10" 24"'.
8° K/Ung. 1435084
8 9 1432115
diff. 2969
1 : 2969 :: (10'' 24'^'=) 17'^ : + 515
8°9' 1432115
8° 9' 10" 24'" 1432630
Example 3.
Tf) find the natural coversed sine of 4*^ 6' 5'' 40'".
1 . 2902 (teb. dif.) : : ^\y = 1 » 974
5" 40" : pro part / ^'^
4° 6' covers 9285026
4° 6' 5" 40'" 9284752
Example 4.
To find the logarithmic cosine of CP 8' 42".
1 : 136 Uab. dif.) :: •?'= 42'': pr. pt. - 95
6^ 8' cosine 99975069
6» 8' 42" 1^9974974
Example 5.
To find the log. sec. of 7° 12' 50".
J : 160 (ub. dif) ! I ^' = 50" : pr. pt + 133
7'* 12' secant 100034381
7° 12' 50" 100034514
Example 6.
To find the logarithm cotangent of 39** 4' 12" 20'".
1 ; 2581 (tab. dif.) I : -205 = \ .«,
12" 20'" : pro. part ...J ^**^
89° 4' cotan 100905978
390 4/ 12" 20"' 100905447
The foregoing method of finding the proportional part of the tabular dif-
ference, to be added or subfracted, by one single proportion, is only true
when those differences are nearly equal, and may do for all except for the
tangents and secants of large arcs near the end of the quadrant in the natural
sines, &c., and in the log. •ines, &c., except the sines and versed sines of
small arcs, the tangents of both large and small arcs, and the secants of lai^e
arcs. And when much accuracy is required, these excepted parts may be
jr - 1
found by the series used in the last article, viz. Q = a + JPd' + <r • —5 — d"
J? — 1 « — 2
4- « . — 5 — . — 3 — !>'" &c. or = A + (d' — Jd") . X nearly ; where a is the
tabular number for the degrees and minutes, d', d", d'", &c., the 1st, 2d, 3d,
&c. tabular differences, and x the fractional part over the complete minutes.
OF THE TABLES. Mxiii
&c. ; at least it may be proper to find the tangents and secants of very large
arcs from this series ; but as to the log. sines, versed sines, and tangents of
small arcs, they may also be found, perhaps easier, from their corresponding
natural ones, viz. find the natural sine, versed sine, or tangent of tht^ given
small arc, and then find the log. of such natural number by the 1st or large
table of logarithms, whicli will be the log. sine, &c. required. And the lo^.
tangent and secant of large arcs vrill be also found by taking the difference
between 20 and their log. cotangent and cosine respectively. And lastly, the
natural tangents and secants of large arcs may also be found by first finding
their log. tangent and secant^ and then finding the corresponding number.
Example 1.
To find the log. sine of 1° 48' 28" 12'".
The natural sine, found in Ex. 1. above, is '0315474 ; and the log. of this
is 8*4989636, which is the log. sine required.
Example 2.
To find the log. versin. of 1° 48' 28" 12'".
1° 48' nat. vers 0004934
1 : 92 tab. dif. 1 1 'AT = 28" 12'" : + 43
r 48' 28" 12'" nat. vers. 0004977
Its log. 1 48 28 12 log. vers. 6 6969676
Example 3.
To find the log. tang, of 2° 23' 33" 36'".
2^ 23' its nat tan 0416210
1 : 2914 tab. dif : : 56' = 33" 36"' : + 1632
2° 23' 33" 36'" nat. tan. . . 0417842
Its log. 2 23 33 36 log, tang. 8-6210121
Example 4.
To find the iog. tang, of 87° 36' 26" 24"'.
Its complement is 2° 23' 33" 36'"
Whose log. tang, in Ex. 3 is . . 8*6210121
Taken from 200000000
Leaves log. tan. 87° 36' 26" 24'" 11 3789879
Example 5.
To find the log. sec. of 88° 11' 31" 48'".
lU complement is 1® 48' 28" 12'"
Its log. sine in Ex. 1 is 8*4989636
Which taken from •. 20*0000000
Leaves log. sec. 88° 1 1' 31" 48'" 11*5010364
c
XXXIV
DESCRIPTION AND USE
Example 6.
To find the nat. sec. of 88® U' 31'' 48^'.
89** 11'
88 12
88 13
88 14
nat. sec.
31-544246
31-836225
32-133663
32-436713
291979
297438
303050
5459
5612
jytif
153
Hence a = 31544246; d' = 291979; d" = 5459; and W'^ = 153;
j=i •53' = 31"48'"; j:.^!^ =- 12455; * . ^-^ ""i— = •06125.^^6;:'.
Then a 31544246
X D
X - 1
Jf
154748
-680
X - I j: — 2
jn
9.5,^'ri.-)«^S'-
31-698323
In the 6th example^ the natural secant is found by the differential series to
be 31*698324. But by taking: the number to the logarithm of it, as found in
the 5th example, it is 31-698329 ; the difference may be owing to the log^.
not being far enough continued. But this method by the series seems to be,
in many instances, more troublesome than finding the secant by dividing 1
by the cosine.
2. Given any Sine, Tangent, Sfc. to find, its Arc,
Take the difference between the next less and greater tabular number of
the same kind^ and the difference between the given number and said next
less or next greater tabular number, according as the g^veu number is a sine,
tangent, &c., or a cosine, cotangent, &c., noting its degrees and minutes ;
then the two differences will be the terms of a vulgar fraction of a minute, to
be added to those minutes, to give the arc required.
And this vulgar fraction may also, if required, be reduced to a decimal by
dividing the less or numerator by the denominator ; or brought to sexagesi-
mals, by multiplying by 60, &c. Also, where the tabular diff*erences are
printed, the subtraction of the less tabular number from the greater is saved.
^ Example 1.
To find the arc to the natural sine *0315474.
Ans 1<^ 48' 28" 12'" . . . 0315474
Subtr 1 48^ next less . . . 0314108
1366
60
Tab. difference 2907 ) 81960 ( 28"
5814
, 23820
23256
564
60
2907 ) 33840 ( 12'"
OF THE TABLES. xxxv
Example 2.
To find the arc to natural tang. '1432630.
Next grreatpr 1435084
Answer 8** 9' 10" 24'" 1432630
Next less, subt. fr. each 1432115
5T5
60
Tab. difference 2969 ) 30900 ( 10"
29690
1210
60
72600 ( 24'"
5938
13220
Example 3.
To find the arc to logarithm cosine 9'9974974.
6° 8' 9-9975069
Answer 6° 8' 42" 99974974
95
60
Tab. difference 136 ) 5700
544
260
Example 4.
To find the arc to logarithm cot. 10-0905447.
3904' 100905979
Answer 39® 4' 12'' 20'" 10090544 7
53T
60
Tab. difference 2581 ) 3186*6 ( 12"
2581
6050
5162
888
60 *•
2581 ) 53280 ( 20'"
5162
1660
The above method of proportioning by the first difference alone^ can only
be true when the other differences are nothing, or very small ; but other means
must be used when they are large, viz. for the natural tangents and secants
of very large arcs ; and for the logarithmic sines, and versed sines of small
arcs, also the log. secants of large arcs, with the log. tangents and cotangents
both of small and large arcs. When the log. sine, versed sine, or tangent of
m small arc is given, by means of the table of logarithms find the corre-
sponding natural number, and then the arc answering to it in the table of na-
tnral sines, &c. But when the log. tangent or secant of a large arc is pro-
posed, subtract it from 20, the remainder is the log. cotangent or cosine,
which will be the log. tangent or sine of a small arc which is the complement
c 2
. «■•.
xxxvi DESCRIPTION AND USE
of that required, which complement will be found as in the last remark, by
taking the corresponding natural number, and finding it in the natural tan-
gents or sines ; then subtracting that complemental arc from 90^, leaves the
required large arc answering to the proposed log. tangent or secant And
when the natural tangent or secant of a large arc is proposed, change it into
the log. tangent or secant of the same, by taking the log. of the proposed
natural number; then proceed with it as above in the last remark. — Or,
what relates to the log. sines and tangents of small arcs, or cosines and co-
tangents of large ones, will be best performed by the foregoing table for
every second of the first 2 degrees.
Example 1.
To find the arc to natural tangent 500000000.
200000000
Given 500000000 its log. 116989700
•02 8-3010300
•0197830 nat. tan. of 1° 8'
2170
60
2910) 130200 (44"
1164
1380
1164
216
60
12960 (44'"
1164
1320
Hence from 90° O' 0" 0'"
Take the comp 1 8 44 44
Leaves arc required 8S 51 15 16
Example 2.
To find the arc to natural secant 31*6983333.
200000000
Given 31 698^ its log 11-5010365
•0315474 8*4989635
•0314108 nat. sine of T 48'
1366
60
2907) 81960 (26"
5814
23820
23256
564
60
33840 (12'"
2907
4770
Hence from 90° 0' 0" 0'"
Take the comp 1 48 28 12
Leaves arc required 88 11 31 48
i
OF THE TABLES. xxxvii
The following: rules in reference to the sines and tangents of small arcs,
«|riven by Dr. Maskelyne, in his introduction to Taylor s Logarithms, will
oflen be useful : —
1. To find the sine. To the logarithm of the arc reduced into seconds,
w*th the decimal annexed, add the constant quantity 4*6855749, and from the
sum subtract one-third of the arithmetical complement of the log. cosine, the
remainder will be the log. sine of the given arc.
2. To find the tangent. To the log. arc and the above constant quantity,
add two-thirds of the arithmetical complement of the log. cosine, the sum is
the log. tangent of the given arc.
3. To find the arc from the sine. To the given log. sine of a small arc
5*3144251, add ^ of arith. comp. of the log. cosine: subtract 10 from the
index of the sum, the remainder will be the log. of the number of seconds and
decimals in the arc sought.
4. To find the arcfrofn the tangent. To the log. tangent add 5'3144251,
and from the sum subtract^ of the arith. comp. of log. cosine: take 10 frum
the index, and there will remain the logarithm of the number of seconds and
decimals of a second in the g^iven arc.
%* See, also. Dr. Maskelyne*s remarks, before the directions for the use
of the Traverse Table.
On the Construction of these Tables,
The computation of tables of sines, tangents, secants, &c. is evidently a
work of great labour ; but, considerable as it doubtless is, it has been much
diminished by the employment of various trigonometrical theorems, discovered
by different mathematicians. A few of these theorems, being of general
utility in the doctrine of Trigonometry, are here presented.
Theorem I. The square of the diameter of a circle is equal to the sum of
the squares of the chord of an arc, and of the chord of its supplement to a
semicircle.
2. The rectangle under the two diagonals of any quadrilateral inscribed in
a circle, is equal to the sum of the two rectann;les under the opposite sides.
3. I'he sum of the squares of the sine and cosine (often called the sine
of the complement), is eiiual to the square of the radius
4. The difference between the sines of two arcs that are equally distant
from 60 degrees, or j of the whole circumference, the one as much greater
as the other is less, is equal to the sine of half the difference of those arcs,
or of the difference between either arc and the said arc of 60 degrees.
5. The sum of the cosine and versed sine is equal to the radius.
6. The sum of the squares of the sine and versed sine is equal to the square
of the chord, or to the square of double the sine of half the arc.
7. The sine is a mean propurtional between half the radius and the verged
sine of double the arc.
8. A mean proportional, between the versed sine and half the radius, is
equal to the sine of half the arc.
9. As radius is to the sine, so is twice the cosine to the sine of twice the
arc.
10. As the chord of an arc is to the sum of the chords of the single and
double arc, so is the difference of those chords to the chord of thrice the arc.
11. As the chord of an arc is to the sum of the chords of twice and thrice
the arc, so is the difference of those chords to the chord of five times the arc.
12. And in general, as the chord of an arc is to the simi of the chords o.
n times and /i -f- 1 times the arc, so is the difference of those chords to the
chord of 2 71 4- i times the arc.
XXXVIU
DESCRIPTION AND USE
13. The sine of the sum of two arcs is equal to the sum of the products
of the sine of each multiplied by the eosine of the other, and divided by the
radius.
14. The sine of the difference of two arcs is equal to the difference of the
said two products divided by radius.
15. The cosine of the sum of two arcs is equal to the difference between
the products of their sines and of their cosines, divided by radius.
16. The cosine of the difference of two arcs is equal to the sum of the said
products divided by radius.
17. A small arc is equal to its chord or sine, nearly.
18. As cosine is to sine, so is radius to tangent.
19. Radius is a mean proportional between the tangent and cotangent.
20. Half the difference between the tangent and cotangent of an arc is
equal to the tangent of the difference between the arc and its complement.^
Or, the sum arising from the addition of double the' tangent of an arc with the
tangent of half its complement, is equal to the tangent of the sum of that arc
and the said half complement.
21. The square of the secant of an arc is equal to the sum of the squares
of the radius and tangent.
22. Radius is a mean proportional between the secant and cosine. Or»
as cosine is to radius, so is radius to secant.
23. Radius is a mean proportional between the sine and cosecant
24. The secant of an arc is equal to the sum of its tangent, and the tan-
gent of half its complement Or, the secant of the difference between an arc
and its complement is equal to the tangent of the said difference added to the
tangent of the less arc.
25. The secant of an arc is equal to the difference between the tangent of
that arc and the tangent of the arc added to half its complement. Or the
secant of the difference between an arc and its complement, is equal to the
difference between the tangent of the said difference and the tangent of the
greater arc.
26. Sir Isaac Newton also proposed a method of computing a table of
sines by means of multiple angles; and in which radius, or 1, is the first
term, and double the sine or cosine of the first angle is the 2d term of
all the proportions by which the several successive multiple sines or cosines
are found. The substance of the method is this : the best foundation for the
construction of the tables of sines, is the continual addition of a given angle to
itself or to another given angle. As if the angle a be to be added ; inscribe
HI, IK, KL, LM, MN, NO, OP, &c., cach equal to the radius ab ; and to the
opposite sides draw the perpendiculars be, hq, ir, ks, lt, mv, nx, ov, &c. ;
so shall the angle a be the common difference of the angles iuq, ikh, eli,
L3rK, &c. ; their sines hq, ir, ks, &c. ; and their cosines iq, kr, ls, &c.
Now let any one of them, lmk, be given, then the rest will be thus found : —
Draw Ta and Kb perpendicular to sv and mv ; now because of the equiangular
triangles abe, TLa, Kwb, alt, amv, &c., it will be ab : ak 1 1 kt : sa
(= J LV + i Ls) : : LT : Ta (= 4 MV + i KS,) and AB : BE ! : LT I i.a
(= i LS - i Lv) : : KT (= i km) : J Mb (= J mv - i KS.) llence are'givcn
OF THE TABLES. xxxix
the sunes and cosines rs, my, ls, lv. And the method of continuing the
progressions is evident. Namely,
as AB : 2ae : : -f "-^ : mt + MX :: mx : nv + nv. &c.
(^mv:nx -f- lt :: NX : oy + mv, &c.
^ o Clv : NX — lt : : MX : oy — my, &c
or AB : 2be :: < «
I^my: mt — MX :: nx : ny — ny, &c.
And on the other hand, ab : 2ae : : ls : kt + kr, &c.
Therefore put ab = 1, and make be x lt = La, ab x kt = sa, sa — La := ly,
2ae X ly — tm = MX, &c.
The sense of these general theorems is this, that if P be any one among a
series of angles in arithmetical progpression, the angle d being their common
difference, then as radius or
1 . 4 COS. a . . -^^.^ p . g.^ (p ^ rf) _^ sin, (P - d)
1 • 2 «;n d" S^^^' ^ ' ^**"' (^ + <0 - sin. (P - d)
1 . 4 sm. a . ^^.^ p . ^^^ (P ^. d) « COS. (P - cQ
where the 4th terms of these proportions are the sums or differences of the
sines or cosines of the two angles next less and greater than any angle P in
the series ; and therefore subtracting the less extreme from the sum, or adding
it to the difference, the result will be the greater extreme, or the next sine or
cosine beyond that of the term P. And in the same manner are all the rest
to be found. This method, it is evident, is equally applicable whether the
common difference d, or angle a, be eqmd to one term of (he series or not :
when it is one of the terms, then the whole series of sines and cosines becomes
thus, viz. as 1 : 2 cos. d : :
sin. d : sin. id : : sm. id : sio. d 4. sin. 3d : : sin. 3d i sm. 9(1 + nn.id:: sin. id : stn. 34 4- sin. 5tf. &e.
*con.tf : 1+oos.M: : COS. 2<f: 00s. d •{•COS. S(i:*ooiw 3rf*cos.Stf 4.00s. M •cos.tf 00s. ad -I* cos. 5d, &e.
27. The following values of the natural sme for every third degree in the
quadrant, have greatly contributed to facilitate the computations : —
sin. 0° = *
sin. 30= HV(5 + V5)-f V»^+Vf-V(i5 + 3V5)-Vl-VM
sin. 6^ = i [V (30 - 6^5) - 1 - Jb]
sin. 9<^ = i[VI+VJ -V(5-V5)]
sin. 12^ = i [^3 + V (1^ -I- 2 ^5) - ^Ib]
sin. 15<^ = i[V|-VJl
sin. 18° = 1 [^/5 - 1]
sin. 21^ = J [7(15 - 3^5) H- ^(5 " V^) + ^/^ + Vi - ^^^ - Vfl
sin. 24° = i [V1& + 73 - V (1<> - 2 75)]
sin. 27° = 1 Wib + J5) + S - V*l
sin. 30° = I
sin. 33° = J [7(15 + 375) + 7¥ + 71 - V(5 + V^) - Vi - Vil
sin. 360 = ^ 7 (10 - 2 75)
8in.39°=:i[7(5~75)4.7V+7| + 7i + 7.i«7(l5-375)l
sin. 42°= J LI + V (30 -1-6 75) - 75]
sin. 45° = 7J
sin. 48° = i [715 + 7 (10 + 2 75) - 73]
sin. 51° = i [7 (15 - 375) + 7(5 - 75) + 7^ + 71 - 7f - 7i]
sin. 54° = i [75 -f 1]
xl DESCRIPTION AND USE
sill. 57° = i [V (15+3^5) + V (5 + 75) + V! + Vi - V*/ - -^i]
sin. 60° = ^ V3
sin. 630 = i [V (5 + ^5) + Vf - Vi]
sin. 66° = ^ [1 +7 (30 - 6 V5) + ^5]
sin. 69° = i [^(15 - 3^3) + ^V +4i + 7i + 7J - V (5 - V^)]
sin. 72°= :}V (1^ + 2 75)
sin. 75° = i yj + 7i]
sin. 78° = H\/^ + V (3^ + 5 ^5) - I]
sin. 81° = i [>s/f + VJ + V (5 - V5)]
sin. 84° = i [y/lb + V3 + V (10 - 2 ^5)]
sin. 87° = i [(^5 + ^5) + V (1^ + 3 V^) + ^^ + Vi - ^/i - V?l
sin, 90° = 1
V3 = 1-7320508076 V4 = 1-5811388301
V 5 = 2-2360679775 W = 2-7386127875
^15 = 3-8729833462 J (^ + ^5) = 26899940479
^1 = 0-7071067812 ^ (5 - ^5) = 1-6625077511
^1 = 1-2-247448714 ^(10 -f 2 ^^5) = 3*8042260652
^/(10 - 2^5) = 2-3511410092
V (15 + 3 ^5) = 4-65920636-29
V (15 - 3!^5) = 2 8795478929
^ (30 + 6iy5) = 6-5891128284
V (30 - 6^5) = 40722956836
28. The natnial sines, tangents, secants, &c., being computed by means
of these and otlier convenient theorems, are arranged in order on the letl-
hnnd pages of table 9 ; and the logarithmic sines, tangents, secants, &c.,
belonging to the same degrees and minutes respectively, stai\d on the oppo-
site right-hand pages. They are, of course, easily ascertained by coniputing,
one by one, the logarithms of the sines, tangents, &c., to which thev belong.
Thus, 9-3836752,* the log. sine of 14°, is simply the log. of 2419219, the
natural sine of 14°; 9*39677.11, the log. tangent of 14° is the logarithm of
'2493280, the natural tangent of 14°; and su on.
29. But, all this may indeed be accomplished with much greater facility.
For, since sin. -J- cos. = tan. ; tan. : rad. ::*ra<l. : cot. ; sin. : rad. :: rad. :
cosec. ; cos. : pad. :: rad. : sec; wemay, after having found the logarithmic
sines and cosines ; or, in other words, all the sines, minute by minute, &c to
90° proceed thus : —
From 10 -f- sin. take cos. there remains tan.
From 20 take tan., there remains cot
From 20 take cos., there remains sec.
From 20 take sin., there remains cosec.
Add -3010300 to twice the log. sin. of half the arc, and take 10 from the
index of the sum, the remainder is the log. versiu.
Add -3010300 to twice the log. sin. of half the comp. of the arc, and take
lO from the index of the sum, the remainder is the log. coversin.
xn
TRIGONOMETRICAL RULES.
1. In a ri^ht-lined triangle, whose sides areA, b, c, and their opposite
angles, a, 6, c ; having given any three of these, of whi<ih one is a side ; to
find the rest.
Put s for the sine, s' the cosine, t the tangent, and t' the cotangent, of an
arch or angle, to the radius r; also l for a logarithm, and l' its arithmetical
complement. Then
Case 1 . When three sides a, b, c, are given.
Tlieci
And
Put prr^.A + B-j-cor semiperimeter.
* V A X B
/ 1 / P X (P ~ C)
s'. * c = r 1 / .
* V A X B
L. S. i C = J . (l. P — A + L. P — B + l' A + l' b).
l' S. J C = J (l. P + L. P — C -f- l' A + l' b).
C t* y k* "^ i- C*
Note, When a = b, then s. i c =: — x -r-. And s' i c = r 4 / * — .
A 2 ** V A*
Case 2. Given two sides a, b, and their included angle c.
A ~ B
Put 8= 90°— Jc, and t d= , j X t. s; thenars + d ; and 6= s - d.
And
= v/(
A + B
4 A B X S« J C
rr
+ r^^
Or in logarithms, putting l. q = 2 l. (a — b), and l. r = l. 2 a 4- l. 2 e +
2l. 8. Jc - 20,
then L. c r= i L. (q + h).
If the angle c be right, or = 90® ; then t. a rr — r ; t. 6 = — r;
B a
r r i
c = A, or = — 7 B, or =: V A« + B«.
s. a
s. b
If A = b; then ar= 6 = 90° - Jc, and c = ^^ X 2 a.
r
Case 3. When a side and its opposite angle are among the terms given.
8. a s. 6 8. c
found.
luen =: — r = — ; from which equations any term wanted may be
xlii
TRIGONOMETRICAL RULES.
When an angle, as a, is 90°, and a and c are given.
Then
And
B = ^(a* — cO = V(a + c) X (a — c).
L. B = ^ (l. A -{- C + L. A — C).
Note, When two sides a, b, and an angle a opposite to one of them^ are
given ; if A be less than b, then 6, c, c, have each two values ; otherwise
only one value.
II. — ^In a spheric triangle, whose three sides are a, b, c, and their opposite
angles, a, 6, c ; any three of these six terms being given, to find the rest.
Case 1. Given the three sides a, b, c.
Calling 2 p the perim. or p = J (a + b + c).
s. (p — a) X s. (p - b)
Then
And
. J c = r 4 /-
V S. A X S. B
S. A X S. B
L. S. J C = J (l. 8. P — A + L 8. P — B + l's. A + l' S. B).
L. S' C = J (l. 8. P + L. S. P — C + l's. a + l's. b).
And the same for the other angles.
Case 2. Given the three angles.
Put 2 ^ = o + 6 + c.
V 8. a
Then
And
8
X s. 6
V s. a X s. 6
L. s. J c = J (l. s'^ + l. s'p — c + l' s. a -f i«' s. h).
L. s' J c = J (l. s' ^ - a + L. s' p — 6 + l' 8. a + l' 8. 6).
And the same for the other sides.
Note, The sign > signifies greater than, and < less than ; also -^ the
difference.
Case 3. Given a, b, and included angle c.
To find an angle a opposite the side a, let r : s' c : : t. a : t. m, like or un-
like A, as c is > or < 90° ; also n = b -^ m : then s. n : s. m : : t. c : t. a,
like or unlike c as M is > or < b. Or let s' J. a + b : s' ^. a -*- b : : t' J c :
t. M, which is > or < 90°, as a + b is > or < 180°, and s. J. a + b : s.
A-^B::t'Jc:tN, > 90°, then a = m + n ; and 6 = m — N.
Again, let r : s' c : : t. a : t. m, like or unlike a as c is > or < than 90® ;
and N = B '^ M. Then s' m : s' n : : s' a : s' c, like or unlike n as c is > or
< 90°. Or,
A X «. B X 8« J C
;. Jc= y/-
rr
+ s* J. A •-- B.
TRIGONOMETRICAL RULES. icMu
la logarithms, put l. q zz 2 l. s. i^ a •«- b ; and l. r = l. s. a + l. s. b +
2 L. «. J c - 20 ; then l. s. J c = J l. (q + a).
Case 4. Given a, 6, and included side c.
First, let r : s' c : : t « : t' m, like or unlike a as c is > or < 90° ; also
n z=: b ^ nu Then s' n : s' m : : t c : t. a, like or unlike n as a is > or <
90°. Or, let s' J. a+ b: s' i. a ^b : : t. i c : t. m, > or < 90° as a + A
is > or < 180^; and s. Ja + 6 : s. ^a^ b : : t. J c : t. n, > 90°; then
A = M ± N ; and b = h ::p n.
Again, let r : s' c : : t. a : t' m, like or unlike a as c is > or < 90° ; and
71 = b-^m: then s. m : s. n : : s' a : s' c, like or unlike a as m is > or < 6
Case 5. Given a, b, and an opposite angle a.
1st. s. A : s. a : : s. b : s. 6, > or < 90°.
2dly. Let r : s' b : : i,a : i' m, like or unlike b as is > or < 90° ; and
t. A : t B : : s'm : s' 7t, like or unlike a as a is > or < 90° ; then cz^m-jo n,
two values also.
3dly. Let r : s' a : : t. b : t. m, like or unlike b as a is > or < 90° ; and
s'b : s' A : : s' M : s' N, like or unlike A as a is > or < 90° ; then c = m ± n,
two values also. #
But if A be equal to b, or to its supplement, or between b and its supplement;
then is 6 like to b : also c is = m ± n, and c = m ifi n, as b is like or un-
like a.
Case 6. Given a, 6, and an opposite side a.
1st. 8. a : s. A. : : 8. 6 : s. b, > or < 90*^.
2dly. Let r : s' 6 : : t. a : t. m, like or unlike 6 as a is > or < 90® ; and
t. a : t 6 : : s. M : 8. N, > or < 90° ; then c = ii* ± n, as a is like or un-
like b.
3dly. Let r : s' a : : t. 6 : t' m, like or unlike 6 as a > or < 90° ; and
s' 6 : s' a : : 8. m ; 8. n, > or <90° ; then c = fii±7i,asais like or unlike 6.
But if A be equal t) b, or to its supplement, or between b and its supple-
ment; then B is unlike 6, and only the less values of n, n, are possible.
Note^ When two sides a, b, and their opposite angles a, 6, are known ; the
third side c, and its opposite angle c, are readily found thus : —
8. 4 (a -^ 6) : s. J. (a -f 6) : : t. J (a -^ b) : t. i c.
s. i- (a -^ b) : s. J. (a -f- b) : : t. ^. (a •^ 6) : t. | c.
III. In a right-angled spheric triangle, where h is the hypotenuse, or
side opposite the right angle, b, p, the other two sides, and 6, p, their oppo-
site angles ; any two of these iive terms being given, to find the rest ; the
cases, with their solutions, are as in the following table.
The same table Will also serve for the quadrantal triangle, or that which
has one side =: 90°, h being the angle opposite to that side, B, p, the other
two angles, and b, p^ their opposite sides ; observing, instead of u to take its
x)iv
TRIGONOMETRICAL RULES.
supplement ; or else mutually chang^ing the terms like and unlike for each
other where h is concerned, and its real value is taken.
Case
1
Given
H
B
H
6
B
6
B
P
B
P
b
Req'
6
P
B
P
P
H
P
P
H
h
P
H
h
P
H
B
P
SOLUTION «.
s. H : r : : s.b : 8.6, and is like b
r : t'.H : : t.B : s'.pl , > or <
s'.b : r : : s'.h : s.p J like b
90^ as H is like or un-
r : s.H :: s.6 : s.b, like 6
r : s'.6 : : t.H : t.p "> , > or < 90° as h is like or un-
r rs'.H:; t.6 : t'.pj like A
i.w • F • » S«B • S*H 1 t_ ^^ ^^ ^>rvn
- * « ^t L I » «?ach > or < 90° :
r : t.B : : i\b : s.p >* '^ ^ '
I ^ t L I true
i.B : r : : s .6 : s.p J
both values
I
r : t'.B : : s'.p : t'.H, > or < 90° as b is like or unlike p
r : s'.b : : s.^ : s\b, like b
r : s.b : : tp : t.p, like p
r : s'.b : : s'.p : s'.h, > or < 90° as b is like or unlike p
r : s.p : : t'.B : t'.6, like b *
r : S.B : : t' p : V,p» like p
r : t'.6 : : i',p : s'.h, > or < 90° as b is like or unlike;?
s.p : r : : s*,b : s'.b, like 6
8.6 : r : : s',p : s'.p, like p
The following Propositions and Remarks, concerning Spherical Triangles,
(selected and communicated by the Rev. Nevil Maskelyne, D.D., Astro-
nomer Royal, F.R.S.) will also render the calculation of them perspicuous,
and free from ambiguity : —
«
*' 1. A spherical triangle is equilateral, isoscelar, or scalene, according as
it has its three angles all equal, or two of them equal, or all three unequal ;
and vice versa.
** 2. The greatest side is always opposite the greatest angle, and the
smallest side opposite the smallest angle.
3. Any two sides, taken together, are greater than the third.
4. If the three angles are all acute, or all right, or all obtuse; (he three
sides will be, accordingly, all less than 90°, or equal to 90°, or greater than
90° ; and vice versa,
" 5. If from the three angles a, b, c, of a triangle
ABC, as pole?;, there be described, upon the surface
of the sphere, three arches of a great circle de, df,
PE, forming by their intersections a new spherical
triangle def ; each side of the new triangle will be
the supplement of the angle at its pole ; and each
angle of the same triangle, will be the supplement
of the side opposite to it in the triangle a b c.
««
•«
TRIGONOMETRICAL RULES.
zlv
*^ 6. In any triangle ▲ b c, or a 6 c, ri^ht anizled
in A, 1st, The angles at the hypotenuse are always of
the same kind as their opposite sides ; 2dly, The
hypotenuse is less or greater than a quadrant ac-
cordinir as the sides including the right angle are of
the same or different kinds ; that is to say, according
as these same sides are either both acute or both ob-
tuse, or as one is acute and the other obtuse. And,
rice versd, 1st, The sides including the right angle, are always of the same
kind as their opposite angles; 2dly, The sides including the right angle will
be of the same or different kinds, accoiding as the hypotenuse is less or more
than 90°: but one at least of them will be of 90°, if the hypotenuse is so"
The values of the sine, cosine, &c. at the extremity of each quadrant, as
well as the changes of signs in passing through the different quadrants, may
be known from the following tables: —
ARC =:
Sin..
Tan. .
Sec. .
Cos. .
Cot..
Cosec.
0"
90°
180°
270°
360«
R
- R
■
GO
— 00
R
CD
- R
— CD
R
R
- R
R
QD
— CD
. QD
CD
R
— OD
- R
CD
The character oo denotes infinity.
The changes of signs are these: —
13th.
14th
15th
16th.
1st.
5th.
9th
2d.
6th.
10th.
3d.
7th.
11th.
4th.
8th.
12th.
am.
COS. tan. cot. tec.
+ + -f- +
- -h -f -
-»--- +
xlvi
THE CASES OF PLANE TRIANGLES RESOLVED BY
LOGARITHMS.
In this and the following solutions of spherical triangles, it is to be observed,
that when we say the sine, tangent, &c. we mean the logarithmic sine, tan-
gent, &c. as fbund by the table.
C
A B 1>
Prop. I. — Having the angles^ and one side ; to find either of the other sides.
Add the logarithm of the given side to the sine of the angle opposite to
the side required, and from the sum subtract the sine of the angle opposed
to the given side ; the remainder will be the logarithm of the side required.
Example. In the triangle b c d, having the angle c d b 90°, c b d 51° 56',
BCD 38° 4' and the side b d 197*3 ; to find the side c d.
2-2951271 log. of 197-3
9-8961369 sin. of 51° 56'
12-1912640 sum
. 9-7899880 sin. of 38° 4'
2-4012760 log. 251-9278 c d req.
Or you may add the complement of the sine of the angle opposed to the
given side, to the two other logarithms, the sum (abating radius) is the loga-
rithm of the side required ; as shown in art. 3 of Log. Arith. And it is to
be observed, that the complements of the sines in the table are to be found in
the columns of the cosecants : for (passing over the first unit) the cosecants
of the same arcs are the complements of the same sines. AJso the comple-
ments of the tangents are the cotangents.
Example, The sine of 38° 4' being 97899880, the cosecant uf 38^ 4' is
10;2100120, which (omitting the first unit) is the complement of the said
sine.
0-21001-20 CO. ofsin. 38°4'
2-2951271 log. of 197 3
9-8961369 sin. of 51° 56'
2-401-2760 log. 251-9278, as before.
But if one side and the angles of a right-angled triangle be known, and
you would have the other side, as in the former example, the operation will
be easier thus :
Add the tangent of the angle opposite to the side required, to the logarithm
of the given side^ the sum (abating radius) is the logarithm of the side re-
quired.
10-1061489 tan. 5P 56'
2-2951271 log. of 1973
2-401-2760 log. 251-9278 as before.
OF RIGHT-LINED TRIANGLES. xlvii
Prop. II. — Having two sides, and an angle opposite to one of them ; to Jind
** the other two angles, and the third side.
Add the sine of the angle g^ven to the logarithm of the side adjoining that
angle, and from the sum subtract the logarithm of the side opposite to that
angle, or add its arithmetical comp. the remainder or sum will be the sine of
the angle opposite to the adjoining side.
Example. In the triangle abc, having tlie side ac 800, bc 320, and the
angle abc 12S° 4' ; to find the angles bag, acb, and the side ab.
7 0969 100 ar. com. log. 800
2-5051500 log. of 320
9S96I869 sin. 128^ 4'
9-4981969 sin. 18° 21' bag.
Having bag and abg the angle acb is their supplement to 180^, viz.
38° 35' ; and you may find the side ab by the first proposition.
Prop. III. — Having two sides and the angle between them ; to find the other
two angles, and the third side.
If the angle included be a right angle, add the radius to the logarithm of
the less side, and firom the sum subtract the logarithm of the greater side, or
add its arith. comp. : the remainder or sum will be the tangent of the angle
opposed to the less side.
Example. In the triangle bgo, having the side be 197*3, and gd 251*9;
to find the angles bcd, gbd, and the side gb.
7*5987728 ar. com. log. 251*9
12-2951271 rad. + log. 197*3
9-8938989 ton. 38° 4' bgd.
But if the angle included be oblique, add the logarithm of the difference of
the given sides to the tong^nt of half the sum of the unknown angles, and
firom the sum subtract the logarithm of the sum of the given sides, or add its
complement ; the remainder or sum will be the tongent of half their dif-
ference.
Example. In the triangle abc, having the side ab 562, bc 320, and the
angle abc 128° 4^; to find the angles bag, acb, and the side ac.
The sum of the given sides is 882, and the difference 242, the half sum of
the unknown angles is 25° 58'.
70545314 com. log. 882
2-3838154 log. of 242
9-6875402 tong. 25° 58'
9 1258870 tang. 7 37
25 58
Angle acb 33 35 sum.
Angle GAB 18 21 dif.
These 7° 37' being added to 25° 58' the half-sum of the angles unknown,
3 sum is 33° 35' for the greater angle acb ; and the same 7° 37' being sub-
cted from 25° 5S', the remainder is 18° 21' for the lesser angle cab. Lastly,
)winir the angles, and two sides, the third side may be found by the first
position.
xlviu OF RIGHT-LINED TRIANGLES.
Prop. IV. — Having the three sides ; to find any angle.
Add the three sides tof^ether, and take half the sum, and the diflTerences
betwixt the half-sum and each side : then add the complements of the loga-
rithms of the half-sum, and of the difference 'between the half-sum and the
side opposite to the angle sought, to the logarithms of the diflTerences of the
half-sum, and the other side, half their sum will be the tangent of half the
angle required.
Example, In the triangle abc, having the side ab 562, ac 800, and ac
320 ; to find the angle abc.
AC = 800
4B = 562
BC = 320
sum 1682
H = 841 CO. 7 0752040
H - AC = 41 CO. 8-3872161
H — AB = 279.. 2-4456042
H — BC == 521.. 2-7168377
^ sum 84 1 = H sum 206248620
Tang, of 64° 2' = i sum 10-3124310
Whose double 128° 4' is the angle abc.
PLANE TRIANGLES RESOLVED BY THE NATURAL SINES,
&c.
Although it is generally best to solve triangles by the table of log. sines,
tangents, &c. yet, it will often happen that the results may be obtained with
more rapidity by means of the natural sines, &c. than even by the aid of the
logarithms.
Thus, with regard to Prop. II., when the sides are given in terms that are
suited for easy multiplication and division, it' will be best to work with the
natural sines. As in the exannple already given. The sine of 128^ 4', or of
its supplement 51"^ 56', is -7872939. Hence
800 : 320 : : 1 : -4 : : '7872939 ; ?
-4
nat. sin 18° 21' + = -31491756
Here we have only to consult the table twice ; while in the logarithmic
method it must be done /bur times.
Again, for Prop. III. Suppose there are given ac = 450, bc rr 540, and
angle c =: 80°; to find ab. By formula 7, Table 16, we have ab = V(*^*
-f AC* — 2 BG. AC cos. c) = Vt540« -|- 450« - 2 . 540 . 450 . 1736482) = 90
V(6*+ 5* - 60x 1736482) = 90^(61 - 10-418892) = 90 ^50581108 =
640-08.
So, again, examples in Prop. IV. may be worked by a table of squares, and
formula 43 for cos. a, in Table 16.
And the most useful cases in heights and distances may be readily solved
by means of the natural tangents and secants ; the base X tan. angle at base,
giving the vertical altitude, and base X sec. angle at base, giving the sloping
or hypotenusal distance.
xhx,
THE CASES OP SPHERICAL TRIANGLES RESOLVED BY
LOGARITHMS.
The resolution of spherical triangles is to be performed by the table of
sines, tangents, and secants ; which we shall show by the 28 propositions
following; whereof 16 are of right-angled, and 12 are of oblique triangles ;
and first,
Of right-angled Triangles.
B
Prop. 1 . — Having the legs ; to find the hypotenuse.
Add the cosine of one leg, to the cosine of the other leg ; the sum (abating
radius) is the cosine of the hypotenuse required.
ErampU In the right-angled triangle abc, having ac 27® 54', and bc 11®
W ; to find AB the hypotenuse.
9*9911927 cosin. 11° 30'
9-9463371 cosin. 27 54
9*9875298 cosin. 30 ab req.
■ ■■■■» ' ■
Paor. II. — Having the two legs; to find either of the angles.
Add the sine of the leg next the angle sought, to the cotangent of the other
leg : the sum (abating radius) is the cotangent of the angle required.
Example, In the right-angled triangle abc, having ac 27° 54', and bc 1 1°
30' ; to find the angle bag.
9-6701807 sin. next leg 27° 54'
10-6915374 cot, opp. leg 1 1 30
10-3617181 cotan. bag 23 30
Prop. III. — Having the hypotenuse^ and one of the angles ; to find the other
angle.
Add the cosine of the hypotenuse to the tangent of the angle g^ven ; the
sum (abating radius) is the cotangent of the angle required.
Example, In the right-angled triangle abc, having the hypotenuse ab 80®,
Slid the angle abc 69° 22' ; to find the angle bag.
9-9375306 cosin. hyp. ab 30° 00'
10-424189 6 tang, abc . . . 69 22
103617202 cotan. bag . . 23 30
^EOP. IV. — Having the hypotenuse^ and one of the angles ; to find the leg next
the given angle.
Add the tangent of the hypotenuse to the cosine of the angle given ; the
«um (abating radius) is the tangent of the leg required.
d
1 THE RESOLUTION OF
Example. In the right-angled triangle abc, having the hypotenuse ab 30^,
and the angle arc 69° 22' ; to find the leg bc.
9-7614393 tang. hyp. ab 30<>00'
9-5470 18S cosin. abc . . 69 22
93084581 tang, bc 11 30
Prop. V. — Having the hypotenuse, and one of the angles ; to find the leg
opposed to the given angle.
Add the sine of the hypotenuse to the sine, of the angle given ; the sum
(abating radius) is the sine of the leg required.
Example, In the right-angled triangle abc, having the hypotenuse ab 30^
and the angle bac 23° 30^ ; to find the leg bc.
9-6989700 sin. hyp. ab. . 30° 00'
9*6006997 sin. bac 23 30
9-2996697 sin. bc 11 30
Prop. VI. — Having one of the legs, and the angle next U; to find the
hypotenuse.
Add the cotangent of the given leg to the cosine of the given angle ; the
sum (abating radius) is the cotangent of the hypotenuse required.
Example, In the right-angled triangle abc, having the leg ac 27° 54' and
the angle bac 23° 30^ ; to find the hypotenuse ab.
10-2761563 cot. ac 27° 54'
9 9623977 cos. bag ... 23 30
10-2385540 cot. hyp. ab. . 30 00
Prop. Wh'^Having one of the legs, and the angle next it; to find the other
leg.
Add the sine of the leg given to the tangent of the angle given ; the sum
(abating radius) is the tangent of the leg required.
Example, In the right-angled triangle abc, having the leg ac 27° 54', and
the angle bac 23° 30^ ; to find the leg bc.
9-6701807 sin. ac. . 27° 54'
9-6383019 tan. bac 23 30
9-3084826 tan. bc. . 11 30
Prop. VIII. — Having one of the legs, and the angle next to it; to find the
other angle.
Add the cosine of the given leg to the sine of the given angle ; the sum
(abating radius) is the cosine of the angle required.
Example. In the right-angled triangle abc, having the leg bc IP 30', and
the angle abc 69® 22' ; to find the angle bac.
9-9911927 cos. bc 11° 30
9-9712084 sin. abc 69 22
9*9624011 COS. BAC 23 30
SPHERICAL TRIANGLES. li
P«op. IX. — Having one of the legs, and the angle opposite to it ; to find the
hypotenuse.
Add the radius to the sine of the given leg, and from the sum subtract the
sine of the given angle, or add its cosecant ; the remainder or sum is the
sine of the hypotenuse required.
Example, In the right-angled triangle abc, having the leg bc 11° 3(y, and
the angle bac 2S° SCV ; to find the hypotenuse ab.
9-2996553 sin. BC ITSC
0-3993003 cos. bag 23 30
9-6989556 sin. ab 30 required.
Pbop. X.— Having one of the legs, and the angle opposite to it; to find the
other leg.
Add the tangent of the given leg to the cotangent of the given angle; the
sum (abating radius) is the sine of the leg lequired.
Example, In the right-angled triangle abc, having the leg bc 1 1° 30', and
the angle bac 23° 30' ; to find the leg ac.
9-3084626 tang, bc 1 1° 30'
10-3616981 cot. BAC 23 30
9-6701607 sin. ac 27 54
Prop. XI. — Having one of the legs, and the angle opposite to it ; to find the
other angle.
Add the radius to the cosine of the given angle, and from the sum subtract
the cosine of the given leg, or add the secant ; the remainder or sum is the
sine of the angle required.
Example, In the right-angled triangle abc, having the leg bc 11° 30', and
the angle bac 23° 30' ; to find the angle abc.
9-9623977 cos. bac 23° 30'
0-0088073 sec. bc 1 1 30
9 9712050 sin. abc 69 22
Prop. XII. — Having one of the legs^ and the hypotenuse ; to find the angle '
next the given leg.
Add the tangent of the given leg to the cotangent of the hypotenuse, the
sum (abating radius) is the cosine of the angle required.
Example, In the right-angled triangle abc, having the leg ac 27° 54', and
the hypotenuse ab 30° ; to find the angle bac.
9 7238436 tan. ac 27° 54'
10-2385606 cot. ab 30 00
9 9624042 cosi. bac 23 30
Prop. XIII. — Having one of the legs, and the hypotenuse; to find the angle
opposite to the given leg.
Add the radius to the sine of the given leg, and from the sum subtract the
sine of the hypotenuse, or add its cosecant ; the remainder or sum will be
the sine of the angle required.
d2
lii THE RESOLUTION OF
Example. In the right-angled triangle abc, having the leg bc 1 1° 3(y, and
the hypotenuse ab 30°; to find the angle bac.
9-2996553 sin. leg bc 1^30'
0*3010300 cosec. hyp. ab 30 00
96 006853 sine of bac 23 30
Prop. XIV. — Having one of the legs, and the hypotenwe ; to find the other
Add the radius to the cosine of the hypotenuse, and from the sum subtract
the cosine of the given leg, or add its secant; the remainder or sum is the
cosine of the leg required.
Example, In the right-angled triangle abc, having the leg bc 11^30', and
the hypotenuse ab 30° ; to find the leg ac.
9-9375306 cosin. ab 80° 00^
00088073 sec. bc 1 1 30
99463379 cosin. ac 27 54
Prop. XV. — Having the angles ; to find the hypotenuse.
Add the cotangent of one oblique angle to the cotangent of the other oblique
angle; the sum (abating radius) is the cosine of the hypotenuse required.
Example. In the right-angled triangle abc, having the angle bac 23° 80'.
and the angle abc S9° 22' ; to find the hypotenuse ab.
0-3616981 cot. bag 23° 30^
9-57.58104 COL abc 69 22
^^9375085 COS. hyp. ab 30 00
Prop. XVI. — Having the angles ; to find either of the legs.
Add the radius to the cosine of either oblique angle, and from the sum
subtract the sine of the other oblique angle, or add its cosecant ; the re-
mainder or sum will be the cosine of the leg opposite to the angle whose co-
sine was taken.
Example. In the right-angled triangle abc, having the angle bac 23° 30^,
and the angle abc 69° 22' ; to find the leg bc
9-9623977 cosin. bac 23° 30'
0-02879 16 cosec. abc 69 22
9.9911893 cosin. bc 11 30
Of Oblique Triangles.
Prop. XVII. — Having the three sides ; to find any of the angles.
Add the three sides together, and take half the sum ; also the difference
l»«tween the half-suin and tlie side opposite to the angle sought. Then add
SPHERICAL TRIANGLES. liii
the cosccantR, or the complements of the sines, of the other sides, to the sines
of the half-sum and of the said difference; half the sum of these four loga-
rithms is the cosine of half the angle required.
Krample, In the triangle szp, having the side zs 40**, ps 70^, and pz
38° 30' ; to find the angle zps.
PS = 70° C
PZ =r 38 30
zs = 40
Sum 148 30
j^ sum 74 15
zs = 40
Diif. 34 15
cosec. 00270142
cosec. 0-2058505
sin. ^sum 9*9833805
sin. dif. 9 7503579
2) 1 9-9666031
cos.l 5° 47' 9-9833015
zps31 34 required.
Prop. XVIII. — Having the three angles ; to find any of the sides.
Let the angles be changed into sides, taking the supplement of one of
them ; then the operation will be the same as in the former proposition.
Prop. XIX. — Having two angles, and a side opposite to one of them; to find
the side opposed to the other angle.
Add the sine of the side gfiven to the sine of the angle opposite to the side
required, and from the sum subtract the sine of the angle opposite to the side
given, or add its cosecant ; the remainder or sum will be the sine of the side
required.
Example. In the triangle szp. having the angle szp 130° 8' 12", spz
sr 34' 26'', and the side zs 40° ; to find the side Ps.
9-8080675 sin. zs 40° 0' 0"
9.88382941 .
850/ "'"••"
0-28088581
1165 / ^*- *»*^
9-9729842 sin. ps rtqd. 70
See page Ixi following.
Prop. XX. — Having ttoo angles, and a side opposite to one of them ; to find
the side beiuxen the angles given.
Let a perpendicular fall from the angle unknown, on its opposite side ;
then add the cosine of the given angle next the given side, to the tangent of
the given side ; the sum (abating radius) is the tangent of the first arc, com-
prehended between the given angle next the given side, and the segment of
the side where the perpendicular falU.
And the second arc, comprehended between the same segment and the
other angle, is to be found thus : add the sine of the arc found to the tangent
of the given angle next the given side, and from the sum subtract the tangent
of the other angle given, or add its cotangent ; the remainder or sum will be
the sine of the second arc.
The sum or difference of these two arcs will be the side required.
Example, In the triangle szp, having the angle zps 31° 34' 26", zsp
30° 28' 12", and the side pz 38° 30' ; to Bnd the side sp.
993037811 f31°35' ."
440 1 ^^-^^^ i . -34
9-9006052 tan. pz 38 30
9-8310273 tan. pr Ist arc 34 7 30
liv THE RESOLUTION OF
9-74886981
932 f ""* ^'^
9-7884529 1 ,
1227 J ^»- 2iPs
0-23014041
23131 "°^"^
97679103 sin. sr 2d arc 35 52 30
add PR 1st arc 34 7 80
sum is sp 70
See page Ixi following.
But when the perpendicular falls out of the triangle, the difference of the
two arcs will be the side required.
Prop. XXI. — Having two angles, and a nde opposite to one of them; tojind
the third angle.
Let a perpendicular fall from the angle unknown, on its opposite side:
then add the cosine of the given side to the tangent of the adjacent angle;
the sum (abating radius) is the cotangent of the first angle to be found,
comprehended by the given side and the perpendicular.
And the second angle, comprehended by the perpendicular and the side
unknown, is to be found thus : add the sine of the angle found to the cosine
of the given angle opposite to the g^ven side, and from the sum subtract the
cosine of the other angle given, or add its secant ; the remainder or sum will
be the sine of the second angle.
The sum or difference of these two angles will be the angle required.
Example. In the triangle szp, having the angle zps 31*^ 34^ 26'\ ssp
30^ 28' 12^ and the side pz 38^ 30^ ; to find the angle szp.
9-8935444 cosin. pz 38° 30' 0"
9-78845291 , f31 34 .
1227/ ^"^-^^^ 1 . . 26
9-6821200 cot
. 1st < PZR 64
18
50
9-95476191
507/
sin.
PZR
/64
18
•
50
9-93539481
594/
cos.
ZSP
fso
29
48
006954431
336 j
sec.
ZPS
{':
34
•
26
9-9598447 sin. 2d < szr 65 44 21
then add 1st < pzr 64 18 50
tlie sura is SZP 130 3 11
See page Ixi following.
But when the perpendicular falls out of the triangle, the difference uf the
two angles will be the angle required.
Prop. XXII. — Having two sides, and the angle between them ; tojind either
of the other angles.
Let a perpendicular fall from the unknown angle, which is not required^ on
its opposite side : then add the cosine of the given angle to the tangent of the
given side opposite to the angle required ; the sum (abating radius) is the
tangent of the first arc, comprehended between the given angle and the seg-
ment of the g^ven side where the perpendicular falls.
SPHERICAL TRIANGLES. It
And the second arc is the difference of that side and the first are, being
comprehended between the same segment and the angle required.
Now add the sine of the first arc to the tangent of the g^ven angle, and
from the sum subtract the sine of the second arc, or add its cosecant; the
remainder or sum will be the tangent of the angle required.
Example. In the triangle szp, having the side pz 38° 30', ps 70^, and the
angle zps 31° 34' 26'^; to find the angle zsp.
9-93037811 f31°34' ."
44o| ^^''°- "^ i . . 26
9*9006052 tang, pz 38 30
9-8310273 tan. pr, Ist arc 34 7 30
taken from ps 70
leaves s a, 2d arc 35 52 30
{34 7
. . 30
1227 f ^*"ff- ^'•^ \ ^! ^^ 26
9-74886981
932
9-7884529
1227
0-2320011
873 f «>sec.sR ^ ^ ^30
r35 53 .
\ . -30
9-7696270 tan. zps req. 30 28 12
See page Ixi following.
To find both the unknown angles. *
Add together the cosecant, or the complement of the sine, of half the sum
of the given sides, the sine of half their difference, and the cotangent of half
the angle given ; the sum (abating radius) is the tangent of half the dif-
ference of the angles required.
Add also together the secant, or the complement of the cosine, of half the
sum of the given sides, the cosine of half their difference, and the cotangrent
of half the angle given : the sum (abating radius) is the tangent of half the
sum of the angles required.
Then add the half-difference of the angles required to their half-sum, and
you will have the greater angle : and subtract the half-difference from the
iaif-sum, and you will have the lesser angle required, the same as in the
former operation.
PS =r
J»Z =
70° 0'
38 30
Sum
IDiff.
108 30
31 30
-^ Sum
^Diff.
54 15
15 45
<ZPS
^<ZP8
-81 34 26"
= 15 47 13
Cosec. i sum 009067 19
Sin. j^ diff. 9-4336746
Cot. i ZPS 10-5486352
T. 49°47'30" 100729817
Sec. i sum 02334015
Cosin. i diff. 99833805
Cot. i ZPS 10*5486352
T. 80° 15' 42" 10-7654172
Half sum of angles required is 80° 15' 42"
Half the difference is 4 9 47 30
The greater angle szp is 130 3 12
The lesser angle zsp is, as before 30 28 12
X^ROP. XXIII. — Having two sides, and the angle between them ; to find the
third side.
Let a perpendicular fall from either of the angles unknown, on its opposite
vnde: then add the cosine of the given angle to the tangent of the side from
"Whose end the perpendicular is let fall ; the sum (abating radius) is the tan-
g:ent of the first arc, comprehended between the given angle and the segment
of the side where the perpendicular falls.
Ivi THE RESOLUTION OF
And the second arc is the difference of that side and the first arc, being*
comprehended between the same segment and the end of the side required.
Now add the cosine of the second arc to the cosine of the side from whose
end the perpendicular falls, and from the sum subtract the cosine of the first
arc found, or add its secant ; the remainder or sum will be the cosine of the
8id«3 lequifffd.
Example. In the triangle szp, havins^ the side pz 38° 30', ps 70°, and the
angle zps 31° 34^ 26^' ; to find the side'zs.
9-93037811 r31°35' /'
440 1 ^^^^"•^'•^ t . -34
9-900 6052 tang, pa 38 30
9-8310273 tan. pr, 1st arc 34 7 30
taken from ps 70
leaves sr, 2d arc 35 52 30
9-90859881 ^ ;„ „„ f 35 53 .
457/ ^^"*"-" 1 . -30
9-8935444 cosin. pz 38 30
008202361 „„ f34 7 .
428/ *""• '^ 1 . . 30
1*8842553 cosin. zs req. 40
See page Ixi following.
Prop. XXIV. — Having two sides, and the angle opposite to one of them; to
find the angle opposed to the other side.
Add the sine of the angle given to the sine of the side opposite to the
angle required, and from the sum subtract the sine of the side opposite to
the angle given, or add its cosecant ; the remainder or sum will be the sine
of the angle required.
Example. In the triangle szp, having the side ps 70°, zs 40°» and the angle
8ZP 130° 3' 12'' ; to find the angle zps.
9-8838294') . f49°56' /'
Q3Q|sm.sup.szp| 4g
9 8080675 sin. zs 40
0-0270142 cosec. Ps 70
9-7189961 sin. zps req. 31 34 26
See page Ixi following.
Prop. XXV. — Having two sidex, and the angle opposite to one of them ; to
find the third side.
Let a perpendicular full from the angle between the sides given, on its
opposite side ; then add the cosine of the angle given to the tangent of the
given side next that angle ; the sum (abating radius) is the tangent of the
first arc, comprehended between the given angle and the segment of the side
where the perpendicular falls.
Now the 2d arc, comprehended between the same segment, and the end
of the side required, is to be found thus : add the cosine of the first arc to the
cosine of the given side opposite to the angle given, and from the sum sub-
tract the cosine of the other given side, or add its secant ; the remainder or
sum will be the cosine of the second arc.
The sum or difference of these two arcs will he the side required.
(7811 f31°35' ."
440 1 ^^^-^^'^ 1.^34
SPHERICAL TRIANGLES. Ivii
Example. In the triangle szp, having the side pz 38^ 30\ sz 4(1°, and the
angle spz 31*^ 34' 26" ; to find the side ps.
9-930378 n
440 J
99006052 tan. pz 38 30
9*8310273 tang, pr, 1st arc 34 7 30
9*8842540 cosin. sz 40
01064556 sec pz 38 30
9*9086432 cosin. sr, 2d arc 35 52 30
add PR, 1st arc 34 7 30
gives PS req. 70
See page l&i following.
But when the perpendicular falls out of the triangle, the difference of the
two arcs will be the side required.
Prop. XXVI. — Having iux> sides^ and the angle opposite to one of them ; to
find the angle bettoeen them.
Let a perpendicular fall from the angle between the sides given, on ita
opposite side : then add the cosine of the given side next the given angle, to
the tangent of that angle ; the sum (abating radius) is the cotangent of the
first angle to be found, comprehended by the given side next the angle given,
and by the perpendicular.
Now the second angle, comprehended by the perpendicular and the other
^iven side, is to be found thus : add the cosine of the first angle found to the
tangent of the given side next the angle given, and from the sum subtract the
tangent of the other given side, or add its cotangent ; the remainder or sum
will be the cosine of the second angle to be found.
The sum or the difference of the first and second angles will be the angle
required.
Example, In the triangle szp, having the side pz 38° 30', sz 40^, and the
angle spz 31° 34' 26'^; to find the angle szp.
9 89S5444 cosm. pz 38° 30' 0"
9*78845291^ szp -f ^^ ^^ •
1227 / ^°g*8ZP -[ . . 26
9*682 1200 cotan.PZR,lst< 64 18 50
9-6368859 1 f 64 19 .
43^1 cosm. pza | _j-
9*9006052 tang, pz 38 30
00761865 cotan. sz 40
9-6137213 cosin. szr, 2d < 65 44 22
add PZR, 1st < 64 18 50
gives szp, req. 130 3 12
See page Ixi following.
Wiii TUE RESOLUTION OF
Prop. XXVII. — Having two angUi, and the side between them ; tojlnd either
of the other sides.
Let a perpendicular fall from the given angle, which is next the side re-
quired, upon its opposite side : then add the cosine of the given side to the
tangent of the given angle opposite to the side required ; the sum (abating
radius) is the cotangent of the first angle to be found, comprehended by the
g^ven fiide and the perpendicular.
And the second angle is the difierence between the first and the given
angle next the required side, being comprehended by the perpendicular and
that side.
Now add the cosine of the first angle found to the tangent of the side
gWen, and from the sum subtract the cosine of the second angle, or add its
secant ; the remainder or sum will be the tangent of the side required.
Example, In the triangle szp, having the angle spz SV 34' 26", szp
130^ 3' 12", and the side pz 38"" 30' ; to find the side sz.
9-8935444 cosin. pz 38° 30' 0"
9-78845291 , „ J 31 34 .
1227 1 ^"^- '^^ 1 . . 26
9-6821200 cot. pzr, 1st < 64 18 50
taken from szp 130 3 12
leaves szr, 2d < 65 44 22
9-6368859T . „.^ r64 19 .
43^1 cosm. PZR I _j^
9*9006052 tang, pz 38 30
0-38617501 „^ ^^„ ('65 44 .
1028 J ^^'^^ \ . .22
9*9238126 tan. sz req. 40
See page Ixi following.
Tojind both the unknown sides.
Add together the cosecant, or the complement of the sine, of half the sum
of the angles given, the sine of half their difference, and the tangent of half
the given side ; the sum (abating radius) is the tangent of half the dif*
Terence of the sides required.
Add also together tlic secant, or tlie complement of the cosine, of half the
sum of the given angles, the cosine of half their difference, and the tangent
of half the given side : the sum (abating radius) is the tangent of half the
num of the sides required.
Then add half the difierence of the sides required to their half-sum, and
you will have the greater side: and subtract the half-difference from the
half-sum, and you will have the lesser side required, the same as in the
former operation.
Cosec. } sum 00056062
Sin. i diff: 9-8793527
Tang, i Pz 9-5430936
SZP 130°
SPZ 31
3^
34
12'
26
Sum 161
Biffl 98
37
28
38
46
i Sum 80
4 Diff: 49
48
14
49
23
Sec. ^ sum 0*7968360
Cosin. i diff: 9*8148437
Tang, of 15° 94280525
Tang, i PZ 9*5430936
Tang, of 55° 101547733
Half sum of the sides required is 55°
Half their difference is 15
PZ 38 30 jThe greater side sp is 70
i PZ 19 15 Lesser side SZ is, as before 40
SPHERICAL TRlANOL£a lis
Prop. XXVIII. — Havijig two angles^ and the side between them ; to find the
third angle.
Let a perpendicular fell from either of the angles given, upon its opposite
side: then add the cosine of the side given to the tangent of the given
angle, from which the perpendicular does not fall ; the sum (abating radius)
is the cotangent of the first angle, comprehended by the g^ven side and tha
perpendicular.
And the second angle is the difference between the first and the given
angle that the perpendicular fell from, being comprehended by the perpen-
dicular and the side opposite to the other angle given.
Now add the sine of the second angle to the cosine of that given angle
firom which the perpendicular did not fall, and from the sum subtract the siue
of the first angle found, or add its cosecant ; the remainder or sum will be
the cosine of the angle required.
Example, In the triangle szp, having the angle szp 130^ ^ 12^ spi
3P 84' 26^ and the side pz 38^ 30' ; to find the angle psz.
9*8935444 cosin. pz 3S°3<y 0"
9-78845291 , f 31 34 .
1227 / ^°er. 8^=^ I . . 26
9-6821200 cot pzr, 1st < 64 18 50
taken from szp 130312
leaves sza, 2d < 65 44 22
004517731 r64 19 .
101 j c^««.pzr| _j^
9-9303781 i rsi 35 .
440]- <^o«'«-«" \ , -84
9-95982461 . ^^ J 65 44 .
209 j " *""• "* \ • • 22
9-9354550 cosin. psz req. 30 28
See page Ui following.
^^ THE RESOLUTION OF
FOR THE USE OF THE VERSED SINES MAY BE ALSO
ADDED THE FOLLOWING PROPOSITIONS.
. Prop. I. — Having tu» sides of a spheric triangle^ with the angle between
them ; to find the third side.
Add together the log. versed sine of the contaiued angle, and the log. sines
of the two sides ; the sum (abating twice the radius) is the logarithm of a
number to be found, which added to the natural versed sine of the diOerence
of the two given sides, the sum will be the natural versed sine of the third
side sought
Or when the contained angle is above 90^, add the log. versed sine of its
supplement, and the log. sines of the two sides together ; the sum (abating
twice the radius) is the logarithm of a number to be found, and subtracted
from the natural versed sine of the sum of the two given sides, the remainder
will be the natural versed sine of the third side sought.
Example 1 . In the tHangle szp, having the side pz 38° 30', Ps 70°, and the
angle zps 31° 34' 26" ; to find the side zs.
91703625 log. ver. sine zsp 31° 34' 26"
9-7941496 log. sine of pz 38 30
9-9729858 log. sine of ps 70
8-9374970 log. of the numb. 865960
Nat vers. diff. sides 31° 30' 1473598
Nat vers, zs 40° 2339558
Example 2. In the triangle szp, having the side pz 38° 30', zs 40°, and the
angle szp 130° 3' 12"; to find the side ps.
The angle vzp is the supplement of szp.
9-5520590 log. vers, vzp 49° 56' 48'^
9-7941496 log. sin. pz 38 30
9-8080675 log. sin. zs 40
9-1542761 log. of the num. 1426514
Nat vers, sum sides 78° 30' 80063 2 1
Nat vers, ps 70° 6579807
This proposition may be very useful in finding the distances of places od
the earth, whose longitudes and latitudes are Inown ; the distances of stars,
whose declinations and right ascensions, or longitudes and latitudes, are
known ; and consequently the altitudes, or common altitude of two stars, or
two altitudes of the sun, and time between the observations, or difference of
azimuth, being taken, the latitude of the place may readily be found.
Prop. II. — Having two angles of a spheric triangle^ and the side between
them ; to find the third angle
Let the angles be changed into sides, and the side into an angle ; then
proceed as in the former proposition, and the result will be the supplement of
the third angle. But if one of the given angles exceed 90°, take its supple-
ment, and the result will be the third angle.
SPHERICAL TRIANGLES. m
The following remarks and directions, for rendering the proportional part of
a logarithm always additive, and for using c + t, c — U &c., for s or c, &c.
in the foregoing propositions 20, 21, 22, 23, 25, 26, 27, 28, were cummu-
nicated by the Rev. Nevil Maskelyne, D.D. astronomer royal, and F.R.S..
the fourth case having been invented by him many years since, and de-
livered to the computers of the Nautical £phemeri8. as precepts necessary
iQ computing the moon's distance from the stars in some cases ; the rest
he has now added on this occasion : —
** The result of trigonometrical calculations will be sometimes inaccurate,
owing to the logarithms not being carried tp a greater number of places in
the table, as will sufficiently appear from the logarithmic differences being
small. This will happen where the answer comes out in the cosine of a very
small angle, or the sine of an angle near 90°. The greatness of the differences
of the log. sines of small arcs, or cosines of large ones, will sometimes affect
the accuracy of the result of the second part of the operation, unless the first
arc be found to a small part of a minute or second : to prevent such error,
and render the computation easier^ putting t, t', s, c for the tangent, cotan-
gent,- sine, and cosine of the 1st arc or angle, then in the 2d part of the work.
In Prop. 20, if the first arc is very small, for s use c + t
21 angle is very small, for s use c — t'
22 arc is very small, for s use c + t
23 arc is near 90°, for— c use t — s
25 arc is near 90°, for c use s — t
26 angle is near 90°, for c use s -|- t'
27 angle is near 90°, for c use s -f t'
28 angle is very small, for— s use t' — c.
This obviates the necessity of fmding the first arc to a very minute exactness,
which otherwise would be necessary in taking out the sine or cosine of the
same arc in the second part of the work.
Where the foregoing precepts direct to subtract a sine or cosine, it will be
readier in practice to add a cosecant or secant ; and where they direct to sub-
tract a tangent (which is done in Prop. 26), it will be readier to add a cotan-
gent. This method being used, if it be required to find the logarithmic sines,
&C to the exactness of a second, and the logarithm is increasing (as irf the
sines, tangents, and secants), write down the logarithm for the degree and
minute without the seconds ; and also write down the proportional part for
the seconds ; but if the logarithm is decreasing (as in the cosines, cotangents,
and cosecant*), write down tlie logarithm for the next greater minute, and
also write down the proportional part for the complement of the seconds to
^ ; and proceed in like manner with every logarithmic sine, cosine, &c. used
mn the work ; the sum of all the logarithms (abating one or two radii or tens
in the index, according as 2 or 3 logarithmic sines, &c. are used in the part
of the work in question) will be the logarithmic sine, cosine, tangent, or co-
tangent required.
EiampU 1 . To find the log. sine of 34° 17' 24".
Here log. sine of 34° 17' 97507287
And as 60 : 24 or as 10 : 4 : : 1853 : . . 741
9-7508028
In USE OF THE
Example 2. To find the log. cos. of bb"" 42' 36''.
Locr. COS. of 55^ 43' 9*7507287
60 : 24 (60 - 36), or 10 : 4 : : 195 3; .. 741
9-7508028
Example 3. In the triangle pls, given
p = 20° 30' 48"
PS = 85 3 40
PL = 89 10
to find L8 by Prop. 23 ;
SD being perp. pl.
p 20^31' .'^ COS. .. 9-9715404
. .-12 95
PS 85 8 . tan.. . 11 0624350') cos. found by taking \ ^ oo^n^ois
. . 40 9814 J tang, from sine J »*^349686
PD 84 43 43 tan.. . 11 0349663 110349663
PL 89 10 cosec. PD 84° 44' ." 100018374
LD 4 26 17 — 17 .. 33
cosin. LD 4 27 ... 9 9986888
— 43 . . 70
cosin. Ls 20 53 24 . . 99704714
Here to avoid the trouble of finding the proportional part for the large
logarithm difference of the cosine of ps, that posine is found by subtracting
the tangent of it (already found) from the sine, which is easily found, because
the differences are small : and, for the same reason, the sum of the tangent
and cosecant of pd, are used instead of its secant.
N.B. — The perpendicular should always be let fall from the end of the
side, PS or pl, which differs most from 90°, over or under.
OF THE TRAVBRSE TABLE.
This traverse table, or table of difference of latitude and departure, in pttg€6
158, 159, is so contrived, as to have the whole in one view, and is so plualy
titled as to want little or no explanation.
The distances 1, 2, 3, &c. at the top and bottom, may be accounted 10,
20, 30, &c., and the 10 as 100, if the minutes of latitude and departure, an-
swering to the course, be increased in the same proportion ; so that if the
distance consists of two significant figures, the difference of latitude, and the
departure, is each to be taken out at twice ; and if of three figures, at thrice.
The chief design of this table is for the ready and exact working of tra-
verses ; but it may also be applied to the solution of the several cases of
plain sailing, and to some other uses
Prop. I. — Having the course and distance^ iojind the difference of latitude
and departure.
Seek the course on the lefl-hand of both pages downwards, if less than
four points, or 45 degrees ; or if greater, on the right-hand upwards ; and
even with it in the double column, signed at the top and bottom with the
distance, is found both the difference of latitude and the departure.
Example 1. A ship sails ssw | w 37 miles ; the difference of latitude and
the departure are required.
Find the course 2f points on the lefl-hand side of each page, and even
with it in the double columns signed 3 and 7, the two figures of the distance
TRAVERSE TABLE.
the diflerence of latitude for 30 is 25* 732, and for 7 is 6*004, tlie sud
31*736 for the whole difference of latitude ; and the departure for 3C
15*423, and for 7 is 3*599, the sum is 19022 for the whole departure. Th
Dist. J)iff. Lat. Dep.
30 .... 25*732 .. 15*423 *
7 6004 . . 3*599
37 miles 31*736
19*0*22
Example 2. A ship sails se 49^ 148 miles ; the difference of latitude and
the departure arc required.
Find the course 49 degrees on the right-hand side of each page, and even
with it in the double columns signed 10, 4, and 8, the difference of latitude
at 100 miles is 65*606, at 40 is 26*242, and at 8 is 5*248 ; the sum is 97096
for the whole difference of latitude. And the departure at 100 miles is 75*471,
Ikt 40 U 30-188, and at 8 is 6*038; the sum is 111*697 for the whole de-
parture. Thus,
Dist. Diff. Lnt Dep.
100 65*606 . . 75*471
40 26*242 .. 30*188
8 5*248 . . 6*038
148 miles "97 096 111*697
Pbop. n. — Having 9everal courses and distances ; to find the difference of
laUtude and the departure.
Make a table in the following manner, and put therein each course and
distance ; then find the difference of latitude and departure to each course by
the preceding, and place them in the proper column ; the difference of the
sums of the northings and southings is the whole difference of latitude ; and
the difference of the sums of the eastings and westings is the whole departure.
Example. A ship from the latititde of 50^ north sails according to the
courses and distances set in the traverse, table ; the differences of latitude and
Iho departure are found at the bottom.
THE TRAVERSE TABLE.
1
Courses.
Dist
Diff. of Lat.
Departure.
Miles.
North.
Soalb.
East
Wert.
SSE^E
SE^E
SbWf W
S48° W
N58°W
S40°W
79
86
108
112
70
84
6*101
69*671
54557
101*687
74*942
64*348
37-241
66*479
36*384
83*231
69*734
53*994
6*101
365*205
6101
103*720
243343
103*720
Diff la. 359104
Depart. 139*623
is proposition may be applied in the surveying of large tracts of land,
ouDty, &c. and was made use of by Mr. Norwood in measuring the
Ixiv USE OF THE TRAVERSE TABLE.
distance from York to London, as the road led him, observing the several
bearings by his circumferentor, and finding by such a table his several differ-
ences of latitude and departure, by which he obtained the distance between
the parallels of London and York, pretty near the truth, so long ago as the
year 1635 ; as may be seen in his Seaman's Practice,
Also in plotting the survey of a county thus taken, the circuit station-lines,
though consisting of many hundreds, may be reduced to a few for the first
closing, and the like for the intermediates of each line first plotted, by which
every station may perhaps be more truly placed than by any other method :
the distances in the table may be chains of 66, or 100 feet, as well as miles,
or any other measure that the differences of latitude and departure would he
had in.
Pbop. III. — Having the difference of latitude, and the departure ; to find
the coune and distance.
Seek the given difference of latitude and departure, taken together, in their
columns, or the nearest numbers to them ; and the course is even therewith
at the side, and the distance at the top and bottom : but if the given difference
of latitude and departure cannot be found nearly, take j^, ^, &c. part, or any
equal multiple of them that can be found ; then the course is even with them
at the side, and such a part of the distance, as was taken of the difference of
latitude and departure, at the top and bottom.
Example I. Given the difference of latitude 59 miles s, and th^ departure
68 miles w ; the course and distance are required.
In the double column over 9, even with 49^ at the right-hand side, is found
together the given difference of latitude and departure ; therefore the course
is 49^ sw, and the distance 90 miles.
Example 2. Given the diff*erence of latitude 30 miles n, and the departure
Id miles E ; the course and distance arc required.
Here the given difference of latitude and departure, or any numbers near
them, are not to be found together in the table ; therefore taking ^ or the
double of each, the course is found to be 31^ ne, and the distance 35 miles.
Note. A table computed to every mile in the distance up to 100 miles
would more readily solve this example.
Prop. IV. — Having the departure and middle latitude ; to find the difference
of longitude, according to the m^hod first given by W. Jones, Esq. F.R.S.
Seek the given departure, or the next less number in the columns signed
lat even with the middle given latitude found among (he courses, and at the
top and bottom (signed dist.) is the difference of longitude sought ; which,
if not found directly at once, may be taken out at twice or thrice.
Example I. Being yesterday noon in the latitude of 37® 17' n, and this day
noon in 38"^ 43' n, and by the table the departure is found 70*921 E ; the
difference of longitude is required.
In the column signed lat. under 9, even with 38°, the middle latitude is
found 70921 ; therefore 90 miles is the difference of longitude sought.
Example 2. Being yesterday noon in latitude 46° 25' n, and this day at
noon in 47° 35' n, so that the middle latitude is 47° n, and the departure ia
foun-l 112'53 miles w; required the difference of lonn;itude.
In the column signed lat. over 10 at the bottom, even with 47 at the right-
hand side, is 6*8200 ; therefore subducting 68 200 from 1 1253, the remainder
is 44*33 ; then over 6 is 40920, and 40*92 subducted from 44*33 leaves 3*41^
OF MERCATORS SAILING. IxT
which is found over 5 ; therefore the difference of longitude is 165 miles
west.
If the middle latitude he not an even degree, hut have odd minutes ; find
the difference of longitude, for the even degrees next less and greater, and
add a proportional part of the difference between the two results to the lesser ;
the sum will be the difference of longitude sought.
Suppose the middle latitude in the last example had been 47° 20' n ; then,
after finding the difference of longitude as before for 47°, find it also for 48°,
which is 168 miles ; then ^ of the difference being added to the former^ gives
the difference of longitude 166 miles west.
Note. Though this method is not in all cases near the truth, yet when the
miles are geographical, it is sufficiently near for daily practice in any voyage,
as well as easy, and very expeditious.
Prop. V. — Having the latitudes and the longitudes of two places, to find the
bearing and distance.
Seek the complement of the middle latitude among the degrees, and the
difference of longitude in minutes among the distances, the departure an-
swering is found in its proper column ; then with the difference of latitude
and departure, find their bearing or course and distance by the third.
Example, Let the Lizard be given in the latitude of 49° SCK n, and U^ 21'
w longitude, and Cape Ortegal in the latitude of 44° KV n, and 70° 43' w
longitude ; to find the bearing and distance.
The difference of longitude is 142' ; and in the columns signed dep. under
10, 4, and 2, even with 43° the co-middle latitude, are found 6*8200, 2*7280,
and 1*3640; then increasing the two former as before shown, their sum is
96*844 miles w, for the departure ; and the bearing, or course, answering to
340 miles difference of latitude, with 96*844 departure, is found about 16°
sw ; and the distance about 354 miles.
OF MERCATOR'S SAILING.
The uses of the table of meridional parts are fully supplied by the table of
logarithmic tangents, as is demonstrated in N'* 219 of the Philosophical
Transactions, It is there proved, 1st. That the meridional line, or scale of
Mercator's Chart, is a scale of the log. tangents of the half-complements of
the latitude. 2dly. That such log. tangents of Mr. Briggs's form, are a scale of
the differences of longitude, on the rumb which makes an angle of 51° 38' 9"
with the meridian. And 3dly. That the differences of longitude on different
rumbs, are to one another as the tangents of the angles of those rumbs with
the meridian.
Hecce it follows, that the difference of the log. tangents of the half comple-
ments of the latitudes, is to the differt.ice of longitude a ship makes in sailing
on any rumb firom the one latitude to the other, as the tangent of 51° 38' 9"
(whose logarithm is 10*1015104) to the tangent of the angle of the rumb or
course with the meridian ; so that :
I. If two latitudes, and the difference of longitude, be given, the course and
distance are readily determined by this rule.
Take, by help of the tables, the difference of the log. tangents of the half-
complements of the latitudes, esteeming the last three figures to be a decimal
fraction ; and add the complement of its logarithm to the logarithm of the
difference of longitude reduced to minutes, and the constant log. 10*1015104 *
the sum (abating radius) shall be the log. tangent of the course. And to
the log. secant of the course, add the logarithm of the difference of latitude
e
Ixvi OF MERCATORS SAILING.
reduced to minutes, the sum (abating radius) shall be the logarithm of the
distance in minutes.
Example, Given the Lizard to be in latitude 49^ 55' n, Barbadoes in 13^
W N, and their difference of longitude 53^ 00' or 3 ISC w ; to find the course
and distance.
1 r !«♦ J Barbadoes 38° 25' 1. tan. 98993082 1. 3180' = 3*5024271
* \ Lizard 20 2^ 1. tan. 95620477 const, log. 101015104
diff. 3372*605 its co. log. 6 4720346
Log. tang, of the course 49*^ 59' 10" sw 100759721
Log. sec. of the course 49 59 10 10-1918067
Log. of 2205' diff. of the latitudes 3*3434086
Log. of 3429*378 distance of Barbadoes from the Lizard 3*5352153
II. If two latitudes and the course be g^ven, the difference of longitude is
obtained with tlie same ease : for as the tangent of 51° 38' 9" is to the tangent
of the course, so is the difference of the log. tangents of the half-complements
of the latitudes, to the difference of longitude sought Therefore, to the
complement of the constant log. 10*1015104, add the log. of the difference of
the log. tangents of the half complements of the latitudes, and the log. tan-
gent of the course, the sum (abating radius) will be the log. of the difference
of longitude in minutes.
Example. Given the latitudes 49° 55' and 13° 10', and course 49° 59' 10";
to find the diflference of longitude.
Lat. 13° 10' its i CO. lat. 38° 25' 1. tan. 9*8993082
Lat. 49 55 20 2^ 1. tan. 9*5620477 co. const log. 9*8984896
diff. 3372*605 its log. 3*5279654
Log. tang, of the course 49° 59' 10" 10*0759721
Log. of 3180' = 53° for diff. of longitude 3*5024271
By this rule, having two good observations of the latitude, and the course
duly steered, the reckoning of a ship's way is best ascertained, especially if
you sail near the meridian.
III. If the latitude departed from, the course steered, and distance sailed,
be given; to find the ship's latitude, and difference of longitude.
First, the latitude is obtained from the consideration that the distance is to
the difference of latitude, as radius to the cosine of the course, which is com-
mon to plain sailing. Therefore to the log. of the distance add the log.
cosine of the course, the sum (abating radius) is the log. of the difference of
latitudes ; which difference added to the lesser latitude, or subtracted from
the greater, the sum or remainder is the present latitude * then having the
two latitudes and the course, the difference of longitude is found by the second.
Example. Having sailed from the Lizard, in lat. 49° 55' n, on a course
49° 59' 10" south-westerly 3429*378 miles: rec^uired what longitude and
latitude the ship is found in.
Log. of 3429*378 the distance sailed 3*5352153
Log. cosine of 49° 59' 10" the course 9*8081933
Log. of 2205', or 36° 45' diff. of the latitudes 3*3434086
Now subtracting 36° 45' from 49° 55', the remainder 13° 10' n, is the latitude
the ship is found in.
By which latitude, now known, the difference of log. tangents will be
found 3372*605, and the further process in nothing differing from the second
rule» by which the difference of longitude will be found 53° 00'.
CIRCULAR ARCS. Lxvii
Thus the dead reckoning by the log. line, and daily account of a ship*s way,
are duly kept, and the trouble very little more than by plain sailing.
These are all the cases that occur in practice ; the rest, which are mostly
speculative, are either easily reducible to these, or else not to be performed
by logarithms, and therefore come not at present under our cognizance.
But it is to be noted, that both the complements of the latitudes are to be
estimated from the same pole of the world ; which may be from either ; and
therefore if one latitude be n, and the other s, to have their complements,
you must add 90^ to one of them, and subtract the other from 90°, and then
the operation will be the same as in the preceding cases.
Example. Given St Jago, one of the Cape-de-Verd Islands, in the lati-
tude of 14° 56' N ; and the island St. Helena, in latitude 15° 45' s, and their
difference of longitude 30° 12' e ; to find the course and distance.
inolf fSt.Jago 52° 28'. 1. tan. 101144965 1.1812' 3-2581582
^co. lai. -^ St Helena 37 7^. 1. tan. 98790845 const, log. 101015104
2354-120 its co. log. 66281714
Log. tang, of the course 44° 11' 53" sb 99878400
Log. sec of the course 44 11 53 101445200
Log. of 1841' diff. of the latitudes 3^650538
Log. of 2567-875 distance of St Helena from St. Jago 34095738
Or if it be thought easier, when one latitude is n, and the other s, you may
add 90° to each of them, the sum of the log. tangents of their halves (abating
twice the radius) will be the same as the difference of the log. tangents of the
former. For an example, take the same latitudes as in the preceding.
Tu OAO I fl4°56'= 104°56'1 ., , ,^ r52°28' 1. tan. 101144965
Then 90^ + 1 15 45 ^ 105 45 j" ''^ ^""^^ i 52 52^ 1. tan. 1012091 55
The sum (abating twice the radius) equal to the former distance. . 2354 120
Also, when both latitudes are of the same name, that is both n or both s,
you may add 90° to each of them, the difference of the log. tangents of half
these sums will be the same as of the log tangents of half the complements
of those latitudes.
TABLE FOR THE LENGTHS OF CIRCULAR ARCS.
"This is Table 11, and constitutes page 360. It contains the lengths of every
single degree up to 180, and of every minute, second, and third, each up to
CO. The form of it is obvious ; the length of each degree, minute, second,
c)r third, immediately following it on the same line in the next column. And
Xhe two following examples will show the use of the table.
ExampU 1. To find the length of an arc of 57° 17' 44" 48'".
Take out from their respective columns the lengths answering to each of
t.he8e numbers singly, and add them all together, thus :
57° 9948377
17' 49451
44" 2133
48"' 39
the sum or 1*0000000 is the whole length,
and is equal to the radius ; that is, the length of an arc of 57° 17' 44" 48'" is
equal to the radius of the circle.
Example 2. To find the degrees, minutes, &c. in the arc 1, which is equal
to the radius.
ixviu COMMON AND HYP. LOGS.
Subtract from it the next less tabular arc, and from the remainder the next
less again, and so on till nothing remain ; and opposite to the several r um-
bers subtracted, will be the degree, minutes, &c. ; thus :
Given length 1-0000000
bT" 0-9948377
51623
17' 49451
2172
44" 2133
48'" 39
So that the arc, which is equal to the radius, contains 57° 17' 44" 48"'.
TABLE FOR COMPARING HYP. AND COMMON LOGS.
This is Table 12, and is the upper part of page 361. It contains the
hyperbolic log^. answering to the first 100 common logs, and is very useful
for speedily changing the one into the other.
Example 1. To find the hyp. log. answering to the common log. 0*9542425.
Beginning at the lefl-hand, and dividing the given number into periods of
two figures each, including the index, take out the hyp. log. to each period,
omitting two figures at the 2d period, four at the 3rd, and six at the 4th ;
then add them all together, thus :
com. log. hyp. log.
09 20723266
54 1243396
24 5526
25 58
0-9542425 2-1972246 answer.
Example 2. To find the common log. answering to the hyp. log. 2* 1972246.
Subtract continually each next less tabular hyp. log. from the g^ven num-
ber, and from the remainders ; and the several common logarithms answer-
ing to these tabular hyp. log^. joined together, will be the com. log. required,
thus :
hyp. log.
given 2-1972246
09 2-0723266
1248980
54 1243396
5584
24 5526
58
25 58
0-9542425 answer.
The remaining tables are oflen useful in trigonometrical investigations, as
well as in different researches in the higher mathematics ; but they require
no particular explanation.
TABLE I.
CONTAINING
THE LOGARITHMS OF ALL NUMBERS
From 1 to 108000.
u
.>
Ximih
r« 1
l.> lOir, ulkI
L
«;A»iin»is N. 100 L. 00;
llH>irL.'j;rs.»i|l, IlHlioi'S.
_'-«!
N.I \.^%.
150| 1760913
N.
200
3010300
I
Koummod
bl 1-707571)2
lOO; 0000000
'I
0-30 10300
53 1-7160033
101
0043214
151 1789769
201
3031961
.1
0477I^13
53 1-7242759
102
0086002
152 1818436
202
3053514
4
0602i)(iOO
54 1-7323938
103
0128372
153' 1846914
203
3074960
a
0-69S9700
55 1-7403027
104
0170333
154
1875207
204
3096302
6
0-778 !r.l3
56 1-7481^^0
105
0211893
155
1903317
205
311753B
7
0-8450980
57 l-73r,s-|9
106:0253059
156
1931246
206
3138672
8
0-i)03U900
58 1-763 IL'MI
107 0293833
157
1958997
207
3159703
'J
0-9542425
S9 l-7708;V_'O
108
0334238
158
1986571
208
3160633
10
l-OUOOOOO
60 1-7781513
109
0374265
159
2013971
209
3201463
11
10413937
6ll 1-7853-398
110
0413927
160
2041200
210
3222193
1-2
1 ■079181-2
63 179-23917
111
0453-230
161
2068259
211
3242625
13
1- 1139434
63, 1-7993405
112
04U2180
162
2095150
312
3263359
14
1 1481280
64 1-8061800
113
0530784
163
2121676
213
3283796
i:i
1 17009 13
65,18129134
114
0569049
164 2148438
214
3304 138
16
1-2041200
66 1-8195439
115
0606978
165'2174S39
215
3324385
17
l-23044By
67,18260748
116
0044580
166 2201081
216
334453S
IS
1-255-2725
68 1 8325069
117
0681859
167 2227165
217
3364597
19
1-2787536
69, 1-8388491
US
0718820
168 2253093
218
3384565
•iX\
1-3010300
70| 1-8450980
119
0755470
169^2278867
219
3404441
21
1-3322193
7l' 1-8512563
120
0791812
170 2304489'! 220
3424227
22
1-34 -24227
72 1-8573325
121
0827854
17ll232996! |221
3443923
23
1-3617278
73. 1-8633229
122
0863598
172 2355284 222
3463530
S4
1-3802112
74 1 869-2317
123
0899051
173; 23804611! 223
S483049
2:)
1 ■3979 101)
754-8750613
124
0934217
174 2405492 1224
1502480
•m
1-4U0733
76 I880S136
125
0969100
175; 2430380 1 225
3521825
■11
1 4313C3B
77 1-8861907
126 1003705
176 2455I27J 226
3541084
^S
1-4471580
78!i-8920!)K:
127 1036037
177 2479733:1227
3560259
an
1-46-23980
79 1 8976:n 1
128 1072100
178 2504-200li228
3579348
:nj
1-4771213
80|I-9030!11IO
129 1105S97
179.2528530j!22»
3598355
-Tl
1-4913617
81 1-9084 '-50
130 1139434
180 2552725, 230
361787S
3-2
l-.i05l50(P
82:1-9138139
iSl 1172713
181 2576786:1231
3636130
;i3
1-5185139
83;1-9I907SI
132 1205739
182 26007I4|i232
3654880
:il
l-53l47b9
64; 1-9242793
133 1238516
183 2624511'i233
3673559
:)j
1 5440680
6511-9294189
134,1271046
184 2648176 234
3692159
»R
I 55630-25
86 1 93149S5
135 1303338
185 2671717
235
3710679
ST
15682017
8711-9395193
136 1335389
186 2695129
236
3729120
;is
1-5707836
88 19444827
IS7 1367206
187 27184.16
237
3747483
3y
1-5910646
89 1-9493900
138'"I398791
168 2741578
238
3765770
.10
1-6020600
90 1-9542425
139; 1430148
169 2764618
239
3783979
41
1-6127^39
91 1-9590414
14o'l4612SO
190 2787536
240
3802112
4d
1-6232493
■Si 1-9637878
14lll492191
191 2810334
241
3820170
43
1-G3346S5
93, 1 9684829
142 1522883
192 2^33012
242
3838154
44
16434527
94! 1-9731279
143 1553360
193 2655573
243
3S56063
45
16532125
95
I-97i7:;:i6
144 1563625
194 2878017
244
387389S
4G
1-6627578
96
1-98-22712
145J 1613680
195 2900346
245
3891 661
47
1-0T20979
97
1-9S677I7
146, 1043599
196 2922 61
246
3909351
4S
1-6812412
!is |'!l!ll-226I
14711673173
197,2944662
247
3926970
4fl
16901961
99 I-D:)r)(i352
14S! 1702617
198 2966652
248
3944517
r><)
l-69»9700
lilO,-3-Oi;ilOOOO
149 1731663
199 2968531
249
3961993
N
IxJfJ.
_N.! Lng.
N.! Log.
N I Uff.
N.
w-
N. -2.30 L. 39
N.
250
2:a
2.V2
253!
254J
235;
256
257
258
259
260
261
262
263
264
265
3M79400
3996737
4014005
4031205
4048337
4065402
4082400
4099331
4116L97
4132998
4149733
4166405
4183013
4199557
4216039
4232459
266 4248816
267i 4265113
26S' 4281348
2C}J 4297523
27 o! 4313638
•i7 1 ! 432.7693
272} 43 15689
273:4361626
2741 4377506
275! 4393327
276 4409091
2771 4424798
27814440448
279 4456042
280 4471580
281 ! 44H7063
282 j 4502491
283.4517864
284
285
286
287
288
289
•290
291
292
293
•294
295
•296
297
•298
299
"N.
4533183
4548449
4563660
4:>78819|
459.^925'
4608978
4623980
46389301
4653829J
4668676;
4683473
4698220
4712917!
47275641
474-21 03
4756712
N.
300
301
302
303
304
305
306
307
308
309
310
311
312
313
314
4771213
4785665
4800069
4814426
4828736
4842998
4857214
4871384
4885507
4899585
4913617
4927604
4941546
4955443
4969-296
OF NUMHFUS.
N.| Log".
350 5440680
351 5453071
352 5465427
353 5477747
354 5490033
315 4983106
316:4996871
317j 5010593
318 5024271
31915037907
320
321
322
5051500
5065050
5078559
3-23^092025
324^5105450
325| 51 18834
326 5132176
327 5145478
328 5158738
329' 5171959
330 5185139
33l'5l9S280
332' 52 1138 1
333' 5224442
334; 5-237465
335' 525044 S
336 5-263393|
337 5-276-29f)j
33s'5-2S9107l
339 '5301997
310:5314789
311; 53^27544
342 5340^26I
3i3!535-i:Ml
344:5365584
345 5378191
3 16! 5390761
3 17 1 5403295
3 18; 5415792
349:54-28-251
N.
Locr.
355
5502284
356 5514500
357; 5526682
358 5538830
359 5550944|
36o' 5563025'
361 1 5575072
362 1 5587086;
363 5599066
364' 5611014'
365* 5622929
^66 5634811
367; 5646661
368 5658478
369' 5670264
370, 5682017
37 1 ' 5693739
372 i 57054-29
373 5717088
374 57-28716
375 5740313
376 5751878
377| 57634 14
378' 5774918
379' 5786392
380 15797836
381 ! 5809250"
382 58-2063 l.|
3S3 5831988;
384 5843312
385*5854607
386 5865873
357 5877110
385 5888317
389 5899490
390' 5910646
39i;59217(>S!
392:593286 1 1
393 :y.)r3:)'2(y
394;5!)54yri.i
395 59659T1
396 597ri952
397j 5987905
39S 5998H31
399 6009729
N".
400
401
402
403
404
405
406
407
408
409
60-20600
6031444
6042-261
6053050
6063814
607455
6085260
6095944
6106602
6117233
QJ|455 6580114
456 6589648
457! 6599 162
458 6608655
459 6618127
410 61-27839
41l!6138418
412 6148972
413 6159501
414 6170003
415 6180481
416' 6190933
417J 6-201361
418 6211763
419 62-22140
420
421
6-232493
6242821
I^<r.
4-227)553125
4-23 6-263404
424 6273659
425 6283889
426 6-294096
427-6304279
428' 6314438
4-29J 6324573
430 6334685
43 r 6344773
432 6354837
433 6364879
434 6374897
I
435' 6384893
436 6394865
437 6404814
438 6414741
439 61-24615
410 6434527
441 64443S6
442 6454223
443 6464037
444 6473830
445' 6483600
446 6493349
447j 6503075
448 6512780
149 65-22463
N.
I OiT,
N.
3_
Locr.
450 653-21-25
45l| 654 1765
45-2 -6551384
453 6560982
454:6570559
460
461
462
463
464
6627578
6637009
6646420
6655810
6665180
465 6674530
466 6683859
467 6693169
468 6702459
469 67117-28
470
471
47-2^
473
474
475
476
477
478
479
480
481
482
483
484
485
486
487
488
489
490
491
492
493
494
495
496
497
498
499
NT
6720979
6730209
67394-20
6748611
6757783
6766936
6776070
6785184
6794279
6803355
681-2412
6821451
6830470
683947 1
6848454
6857417
6866363
6875290
6884 ] 98
6893089
6901961
6910815
6919651
6928469
6937269
6946052
6954817
6963564
6972293
6981005
Loot.
u2
LOGARITHMS
N. 500 L. G9
N.
Log.
500 6989700
501 6998377
502=7007037
503'70156S0
504 i 7024305
505
506
507
508
509
510
511
512
513
514
515
516
517
518
519
7032914
7041505
7050080
7058637
7067178
7075702
7084209
7092700
7101174
7109631
7118072
7126497
7134905
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8102
5972
3840
6706
9570
2432
5292
8150
1007
3861
6714
9565
3414
5261
8106
5949
3791
6630
946S
2304
5138
7970
5801
3629
6456
9281
S104
4925
7745
5562
3378
6192
9004
1814
4622
7429
5234
3037
Differ.
*W0
29
68
87
IIG
145
174
203
232
261
289
29
58
«7
116
145
173
202
231
260
9
2881287
284
57
86
114
142
170
199
227
256
283
28
67
86
113
142
170
198
266
2821281
28
66
85
113
141
169
197
228
264|2 S3
Differ.
66
84
112
141
169
197
I
N. 15500 L. 190
OF NUMBERS.
17
N.
1550
51
52
53
54
55
56
57
58
59
1560
61
62
63
64
65
.66
67
68
69
1570
71
72
73
1903317
6118
8917
1911715
4510
7304
1920096
2886
5675
8461
1931246
4029
6810
9590
1942367
5143
7918
1950690
3461
62*29
8997
1961762
4525
7287
1
74 1970047
2806
5562
8317
1981070
3821
6571
9319
1992065
4809
7552
2000293
3032
5769
8505
2011239
3971
6702
9431
2022158
4883
7607
2030329
3049
5768
8485
3597
6398
9197
1994
4790
7583
0375
3165
5953
8740
1524
4307
7088
9868
2645
54*21
8195
0967
3738
6506
9273
2038
4802
7563
0323
3081
5838
8592
1345
4096
6846
9593
2339
5083
7826
0567
3306
6043
8778
1512
4244
6975
9703
2430
5156
7879
0601
3321
6040
9756
I
3877
6678
9477
2274
5069
7862
0654
3444
6232
9018
1803
4585
7366
0145
2923
5698
8472
1244
4014
6783
9550
2315
5078
7839
0599
3357
6113
8868
1620
4371
7121
9868
2614
5358
8100
0841
3579
6317
9052
1786
4517
7248
9976
2703
5428
8151
0873
3593
6311
9028
4157
6958
9757
2553
5348
8142
0933
3723
6511
9297
2081
4864
7644
0423
3200
5976
8749
1521
4291
7060
9826
2591
5354
8115
0875
3633
6389
4438
7238
0036
2833
5628
8421
1212
4002
6789
9575
2359
5142
7922
0701
3478
6253
9027
1798
4568
7336
0103
2867
5630
8391
1151
3908
6664
9143-9418
1896j2171
4646 4921
7395
0143
2888
5632
8374
1115
3853
7670
0417
3163
5906
8648
1389
4127
6590,6864
9325 9599
2059.2332
4791' 5064
752117794
0249 0522
2976
5700
8424
1145
3865
6583
3248
5973
8696
1417
4137
6855
9299 9571
3
4718
7518
0316
3113
5907
8700
1491
4281
7068
9854
2638
5420
8200
0979
3756
6531
9304
2075
4845
7613
0379
3144
5907
8667
1427
4184
6940
9694
2446
5196
7945
0692
3437
6181
8922
1662
4401
7137
9872
2605
5337
8066
0794
3521
6245
8968
1689
4409
7126
9842
4998
7798
0596
3392
6187
8979
1770
4559
7347
0132
2916
5698
8478
1257
4033
6808
9581
2353
5122
7890
0656
3420
6183
8943
1702
4460
7215
9969
2721
5471
8220
0967
3712
6455
9197
1936
4674
7411
0146
2879
5610
8339
1067
3793
6518
9240
1961
4681
7398
0114
5278
8078
0876
3672
6466
9259
2049
4838
7625
0411
3194
5976
8756
1534
4311
7086
9858
2630
5399
8167
0932
3697
6459
9219
1978
4735
7491
0244
2996
5746
8495
1241
3986
6729
9471
2210
4948
7684
0419
3152
5883
8612
1340
4066
6790
9512
2233
4952
7670
5558
8357
1155
3951
ff745
9538
2328
5117
7904
0689
3473
6254
9034
1812
4588
7363
0136
2907
5676
8443
1209
3973
6735
9495
2254
5011
7766
0520
3271
6021
8769
1516
4260
7003
9745
2484
5222
7958
0692
3425
6156
8885
1612
4338
7062
9785
2505
5224
7941
9
038510657
8
5838
8637
1435
4231
7025
9817
2607
5396
8183
0968
3751
6532
9312
2090
4866
7640
0413
3184
5953
8720
1485
4249
7011
9771
2530
5287
8042
0795
3546
6296
9044
1790
4535
7278
0019
2758
5496
8231
0966
3698
6429
9158
1885
4611
7335
0057
2777
5496
8213
0928
Differ.
280
28
m
84
112
140
168
ItfG
224
252
279
28
56
84
112
140
167
195
223
251
278 '277
28
56
83
HI
139
167
195
222
250
28
55
83
111
139
166
194
222
249
1276
28
55
83
110
5;i:i8
6,166
7|193
8221
91248 248
276
28
55
83
110
138
165
193
220
1
2
3|
4
5
6
7
8
9
274 273
27
55
82
HO
137
164
192
219
247
27
55
82
109
137
1164
191
218
246
272,271
27
27
54
82
109
136
163
54
81
108
13d
163
lOOjlOO
218 217
245 244
Differ
18 LOGARITHMS N. 160(X> L. 204[
N.
1
2
3
4
2557
2528
3099
8
3371
9
3642
DiflVr. (
16D0
204120(
1471
1743
2014
2285
272 371 1
01
3913
4185
4456
4727
4998
5269
5541
5812
6063
6354
T
27
27
02
6625
6896
7167
74 3S
7709
7981
h-2b\
9522
8793
9064
■
M
"
03
9335
9606
9877
6148
6419
6690
0960
!231
1502
1773
■
lOftlOB
136|l36|
04
2052044
2314
2585
2856
3127
3397
3668
3939
4209
4480
I
05
4750
5021
5292
5562
5833
6103
6374
6644
6915
7185
t
)«3
163
190
217
244
06
7455
7726
7996; 8267
H537
8807
9078
9348
9613
9889
i
07
2060159
0429
06991 0969
1240
1510
1780
2050
2320
2590
»«■
08
2860
3131
3401
3071
3941
4211
4481
475)
5021
5291
09
5560
5830
6100
6370
6640
6910
7180
7449
7719
7989
1610
8259
8529
8798
9068
9339
9607
9877
0147
6416
6686
a-ornro
11
2070955
1225
1495
1764
2034
2303
2573
2842
3112
3381
Tp3
27
fl4
12
3650
3920
4189
4459
4728
4997
5267
5536
5605
6074
19
6344
6618
6882
7151
7421
7690
7959
9228
8497
8766
3 81
81
14
9035
9304
9573
9K42
0111
0380
0649
0918
1187
1456
6 13S
ftl63
lOS
135
161
19
20817S5
1994
2263
2532
2801
3070
3338
3607
3876
4145
16
4414
4682
4951
5220
54S8
5757
6026
6294
6563
6832
im
IBS
17
7100
7369
7637
7906
HI74
8443
8711
8980
9248
9517
S«3
216
18
9785
0054
0322
nwii
6859
3541
1127
3810
1395
4078
1664
4346
1932
4614
8200
4882
B42
19
2092468
2737
3006 3273
1620
&150
5416
5686
5954
6222
6490
6758
7026
7294
7562
21
7830
8098
8366
8634
H902
9170
9437
9705
9973
0241
_
2CS
m
22
2100508
0776
1044
1312
1579
1847
2115
2382
2650
2918
I
27
27
23
3185
3453
3720
3988
4255
4523
4790
5058
5325
5593
2
3
W
107
24
5860
6126
6395
6662
6930
7197
7464
7732
7999
8266
lo;
35
8534
8801
9068
9335
9603
9870
0137
0404
0671
6938
!>
1.14
26
2111205
1472
1740
21)117
2274
2541
2808
3075
3342
3609
^
JU
107
27
3876
4142
4409
4fi76
4943
5210
5477
5744
6010
6277
B
28
29
6544
9211
6811
9477
7078
9744
7344
fHill
7611
6277
7B7B
0544
8144
0810
8411
T077
8678
1343
8944
1610
!»
241
240
1630
2121876
^142
2409
2675
2942
3208
3474
3741
4007
4273
31
4540
4806
5072
5338
5605
5S71
6137
6403
6669
6935
32
7202
7468
7734
8000
8266
8532
8798
9064
9330
9596
17^
27
6.1
33
9862
6128
5394
OCfiO
<"|926
1191
1457
1T23
1989
^255
2
.'>3
34
2132521
2786
3052
331 S
3584
3849
4115
4381
4646
4912
3
«0
80
35
5178
5443
5709
5974
6240
6505
6771
703'?
7302
7568
4
I0«
133
ICO
lOG
133
l&U
36
7833
8098
8364
8629
8895
9160
9425
9691
9956
0221
6
37
2U04S7
0752
1017
1283
1548
1813
2078
2343
2609
2874
7
186
186
38
3139
3404
3669
3934
4199
4464
4730
4995
5260
5525
a 213
812
39
5790
6055
6319
65H4
6849
7114
7379
7644
7909
8174
9 33!l
239
1640
8438
8703
8968
9233
9498
9762
6027
6292
0556
0S21
41
2151086
1350
1615
18S0
2144
2409
2673
2938
3203
3407
42
3733
3996
4260
4625
47H9
5054
5319
5583
5847
6111
204
263
43
6376
6640
6904
7169
7433
7697
79C1
8226
8490
8754
26
36
44
9018
9282
9546
9S11
0075
0339
6603
0867
1 131
T395
A3
7»
63
79
45
2161659
1923
2187
2451
2715
2979
3243
3507
3771
4034
100
lOS
46
4298
4562
4826
5090
5354
5617
5881
6145
6409
6672
132
132
47
6936
7200
7463
7727
7991
8254
8518
H781
9045
9309
158
186
158
184
210
237
4A
9572
9S36
0U99
0363
6026
6890
1153
1416
1680
1943
49
N.
2172207
2470
2733
2997
3260
3523
5
3786
IT
4050
7
4313
8
4576
9
I
1
2
3
~4~
Differ. 1
N. 16500 L. 217
I
OF NUMBERS.
19
NL
1650
51
52
531
54
55
56
57
58
59
1660
61
62
63
64
65
66
67
68
69
1670
71
72
73
74
75
76
77
78
79
1680
81
82
83
84
85
86
87
88
.89
1690
91
92
93
94
95
96
97
98
99
N.
2174839
7471
2180100
2729
5355
7980
2190603
3225
5845
8464
2201081
3696
6310
8922
2211533
4142
6750
9356
2221960
4563
7165
9764
2232363
4959
7555
224014S
2740
5331
7920
2250507
3093
5677
8260
2260S41
3421
5999
5103
7734
0363
2991
5618
8242
0866
3487
6107
8726
1342
3958
6571
9184
1794
4403
7011
9617
2221
4824
•
7425
0024
2622
5219
7814
0407
2999
5590
8178
0766
3351
5935
8518
1099
3679
6257
2 I 3
8576 8833
2271151
3724
6296
8867
2281436
4004
1408
3982
6554
9124
1693
4260
65X0i^26
9(34 9390
2291697
4258
6818
9377
2301934
1953
4515
7074
9633
2189
1
53661 5629
7997i 8260
0626 0889
3254 3517
5880' 6143
8505, 8767
1128 1390
3749,4011
6369: 6631
8987 9249
1604' 1866
4219! 4481
6833 7094
9445 9706
2055. 2316
4925
7532
ol38
2741
5344
7945
5544
3142
5738
8333
0926
3517
6107
8696
1283
3868
6452
9034
1615
4194
6772
9348
1923
4496
7068
9638
2206
4774
7339
9903
2466
5027
7586
0144
2701
4664
7271
9877
2481
5084
7685
0284
2882
5479
8073
0667
3258
5849
8437
1024
3610
6194
8776
1357
3937
6515
9091
1666
4239
6811
9381
19S0
4517
7083
9647
2209
4771
7330
9888
2445
3
5892
8523
1152
3779
6405
9030
1652
4273
6893
9511
2127
4742
7355
9967
2577
5186
7793
0398
3002
5604
8205
0804
3402
5998
8592
1185
3777
6366
8955
1541
4127
6710
9293
1873
4452
7030
9606
2180
4753
7325
9895
2463
5030
7596
0159
2722
5283
7842
0400
2956
2389
5003
7617
0228
2838
5446
8053
0658
3262
5864
8465
1064
3661
6257
8852
1444
4036
6625
9213
1800
4385
6969
9551
2131
4710
7288
9863
2438
5011
7582
0152
2720
5287
7852
0416
2978
5539
8098
0656
3212
6418
9049
1677
4305
6930
9554
2177
4797
7417
0034
2650
5265
7878
(1489
3099
5707
8314
0919
3522
6124
8725
1324
3921
6517
9111
1704
4295
6884
9472
2059
4644
7227
9809
2389
4968
7545
0121
2695
5268
7839
0409
2977
5543
8108
0672
3234
5795
8354
0911
3467
8
5 6
6682
9312
1940
4567
7193
9816
2439
5059
7678
0296
2912
5526
8139
0750
3360
5968
8574
1179
3783
6334
8985
1583
4181
6776
9370
1963
4554
7143
9731
2317
4902
7485
0067
2647
5226
7803
0378
2953
5525
8096
0666
3233
5800
8365
0928
3490
6051
8609
1167
3723
9
6945
9575
2203
4830
7455
0079
2701
5321
7940
0558
3173
5788
8400
1011
3621
6229
8835
1440
4043
6645
9245
1843
4440
7036
9630
2222
4813
7402
9990
2576
5160
7743
0325
2905
5484
8060
0636
3210
5782
8353
0922
3490
6057
8621
1185
3746
6307
8865
1423
3978
8
7208
9838
2466
5092
7718
0341
2963
5583
8202
0819
3435
6049
8661
1272
3882
6489
9095
1700
4303
6905
9505
2103
4700
7-295
9889
2481
5072
7661
0248
2834
5419
8002
0583
3163
5741
8318
0893
3467
6039
8610
1179
3747
6313
8878
1441
4002
6562
9121
1678
4234
Differ.
2«4 26»
20
63
79
105
132
168
184
210
237
28
53
79
106
132
158
185
2U
288
262
9
258
28
52
77
103
120
155
181
208
0|232
257
Si
51
77
103
129
154
180
208
231
9
258
255
28
51
77
102
128
153
179
28
51
77
102
128
154
179
205*204
230*230
Differ.
c 2
20
U ir.A K
ITHM
s N. 171)00 L. 230j
N.
1
■2
3
4
5
(i
1'
S
9
U.lte,.
1700
2304489
4745
5000
5256
5511
5766
6022
6277
6532
6788
01
7043
7298
7554
7809
S064
8320
8575
8830
90S5
9340
02
9596
9851
0106
6361
6616
6871
1126
1381
1636
1891
03
2312146
2401
2656
2911
3166
3421
3676
3931
-tlS6
4441.
04
4696
4951
5206
5460
5715
5970
6225
6480
6734
6989
256
3551
05
7244
7499
7753
8009
8263
8517
8772
9026
9281
9536
1 2S
"m;
06
9790
6045
6299
6354
0808
1063
1317
1572
1826
«081
3 77
4 103
77
103
07
2322335
2590
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LOGARITHMS . N. 18000 L. 255
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N. 18500 L. 267
OF NUMBERS.
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187
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24
•logarithms N. 19000 L. 278!
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1
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1296
1521 1746
1971
2196
2422 2647
2872
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68
29
3322
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3773 3998
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5123
5848
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5573
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6023 6248
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225
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7 158
8 180
31
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0521 0746
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1
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N. 19500 L. 290
1
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25
1950
51
52
53
54
55
56
57
58
59
1950
61
62
63
64
65
66
67
68
69
1970
71
72
73
74
75
76
77
78
79
1980
81
82
83
84
85
86
87
88
89
1990
91
92
93
94
95
96
97
98
99
N.
2900346
2573
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7022
9246
2911468
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26
LOGARITHMS
N. 20000 L. 301
N.
1
0517
2000
3010300
01
2471
2688
02
4641
4858
03
6809
7026
04
8977
9194
05
3021144
1360
06
3309
3526
07
5474
5690
08
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9799
0016
2010
3031961
2177
11
4121
4337
12
6280
6496
13
8438
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14
3640595
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15
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2966
16
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5121
17
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7274
18
9212
9427
19
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1578
2020
3514
3729
21
5663
5878
22
7812
8026
23
9959
5174
24
3062105
2320
25
4250
4465
26
6394
6609
27
8537
8752
28
3070680
0894
29
2820
3035
2030
4960
5174
31
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7313
32
9237
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33
3081374
1587
34
3509
3723
35
5644
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36
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37
9910
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38
3092042
2255
39
4172
4385
2040
6302
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41
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42
3100557
0770
43
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49
5420
5632
1
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2
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2609
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4159
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4150
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4
5
1168
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2227
4175
4392
6339
6556
8502
8718
0664
0680
2825
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1984
5200
71,43
7359
9301
9516
1457
1673
3613
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5767
5982
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0072
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1408
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3534
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5659
5871
7783
7995
9905
0117
2027
2239
4148
4360
6267
6479
4
5
6
8
1603 1820 2037
3773 3990; 4207
5942
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2443
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N. 20600 L. 31 1 OF NUMBERS. 27 1
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1
2
3
4
5
8598
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3117539
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28
LOGARITHMS
N. 21000 L. 322
2100
01
02
03
04
05
06
07
08
09
2110
11
12
13
14
15
16
17
18
19
2120
21
22
23
24
25
26
27
28
29
2130
31
32
I 33
I 34
35
36
37
38
39
2140
411
42
43
44
45
46
47
48
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3230457
2521
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5633
7675
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3281757
3796
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2108
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1961
4000
6038
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2148
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6216
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0830 1 1032
2855 3058
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6121
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2045
4070
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8118
0141
2162
4183
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D
Pro.
206
205
204
203
207
1 21
2
3
4
5
6
7
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41
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83
104
124
146
166
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PU.
N. 21500 L. 332 of numbers.
29
N.
2150
1 2
1 4587 4789
3
4991
4
5193
5
6
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6000
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3324385
5394 5596
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7212
7414 7615
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52
8423 8624
8826
9028
9230
9432 9633
9835
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0239
1
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3330440. 0642
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1449 1650
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200
72
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1197
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3195
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40
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4593
4792
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5192
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5591
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80
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6557
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2
Pis.
30
LOGAK1THM8
N. 22000 L. 342
N.
2200 3424227
01 6200
02 8173
03 3430145
04 2116
05 4086
06 6055
07 8023
08 9991
09 3441957
2210 3923
1 1 5887
12 7851
13 9814
14 3451776
15 3737
16 5698
17 7657
18 9615
19 3461573
2220 3530
21 5486
22 7441
23 9395
24 3471348
25 3300
26 5252
27 7202
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29 3481101
2230
31
32
33
34
35
36
37
38
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2240
41
42
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3490832
2775
4718
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3500541
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44 3510229
45
46
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48
49
N.
2163
4098
6031
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4424
6398
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0342
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4283
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8220
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2154
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1972
3933
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7779 7976
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1722 1919
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7827
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4801
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196
195
194
198
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198
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Pit.
N. 5
Si5UU I
i. ;552
OF NUMBERS.
N.
I
2018
2
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3
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3390
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3966
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68
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5110
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81
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1443
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2205
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82
8156
3347
3537
3727
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4108
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96
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2177
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5390
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3198
5123
7047
8970
5892
2814
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6654
8572
5490
2407
4324
6239
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5067
1980
3892
5803
7714
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1532
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2966
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193
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Pit.
32
LOGARITHMS N. 23000 L. 361
N.
2300
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2
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3
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4
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5
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2169
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N.
]
p.
N. 23500 L. 371
OF NUMBERS.
33
N.
2350
3710679
51
2526
52
4373
53
6219
54
8065
55
9909
56
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1
57
58
59
0863
2711
4558
6104
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1937
35961 3780
5438 5622
7279
2360 9120
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2799
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3817
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N. 30500 L. 484
OF NUMBERS.
N.
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51
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54
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62
LOGARITHMS
N. 38000 L. 579
N.
3800
01
02
03
04
05
06
07
08
09
3810
11
12
13
14
15
16
17
18
19
3820
21
22
23
24
25
26
27
28
29
3830
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3020 3134
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6314 6428 6541
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64
LOGAUITHMS
N. 3yi)0{) L. 591
1
3900
01
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03
04
05
06
07
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09
3910
11
12
13
14
15
16
17
18
19
3920
21
22
23
24
25
26
27
28
29
3930
31
3?
33
34
35
36
37
39
39
3940
41
42
43
44
45
46
47
48
49
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•
5910646
1760
2873
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2781
3881
4981
1
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0869' 0980
1982 2098
3095 3207
4208 4319
5321 5432
6433 6544
7545! 7656
8656| 8768
9768,9879
0879 0990
1990 2101
3100 3211
4210,4321
5320, 5431
6430 6541
7540 7650
8649,8760
9757,9868
0866; 0977
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1936
3041
4147
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6356
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2978
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1791
2891
3991
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6515
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3152
4257
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6081
2
6191
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6631
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56
2563
2673
2782
2892
3002
3112
3221
3331
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57
3661
3770
3880
3990
4099
4209
4319
4429
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58
4758
4868
4977
5087
5197
5306
5416
5526
5636
5745
9 mi
59
5855
5965
6074
6184
6294
6403
6513
6623
6733
6842
3960
6952
7062
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7281
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61
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8343
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8561
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71
8999
9108
9218
9327
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6320
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6648
6757
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6975
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7412
7521
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8067
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8394
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9267
9376
9485
9594
9704
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81
9922
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5140
0249
5358
5467
5576
5685
5794
5903
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1
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6001013
1122
1231
1340
1449
1558
1667
1776
1885
1994
1
1
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2103
2212
2321
2430
2539
2648
2757
2866
2975
3084
109
1
1
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3193
3302
3411
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4283
4392
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4610
4719
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4937
5046
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5264
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5373
5482
5591
5700
5809
5918
6027
6136
6244
6353
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6462
6571
6680
6789
6898
7007
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7225
7334
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88
7551
7660
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7878
7987
8096
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89
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6010817
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1144
1253
1361
1470
1579
1689
1797
92
1905
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2123
2232
2340
2449
2558
2667
2776
2884
109
93
2993
3102
3211
3319
3428
3537
3646
3754
3863
3972
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94
4081
4189
4298
4407
4516
4624
4733
4842
4950
5059
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. 95
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66
LOGARITHMS
N. 40000 L. 002
4000
01
02
03
04
05
06
07
08
09
4010
11
12
13
14
15
16
17
18
19
4020
21
22
23
24
25
26
27
28
29
4030
31
32
33
34
35
36
37
38
39
4040
41
42
43
44
45
46
47
48
49
N.
1
0708
2
0817
6020600
1686
1794
1903
2771
2879
2988
3856
3964
4073
4941
5049
5158
6025
6134
6242
7109
7218
7826
8193
8302
8410
9277
9385
9494
6030361
0469
0577
1444
1552
1660
2527
2635
2743
3609
3717
3826
4692
4800
4908
5774
5882
5990
6855
6964
7072
7937
8045
8153
9018
9126
9235
6040099
0207
0315
1180
1288
1396
2261
»369
2477
3341
3449
3557
4421
45-29
4637
5500
5608
5716
6580
6688
6796
7659
7767
7875
8738
8846
8953
9816
9924
0032
6050895
1002
1110
1973
2080
2188
3050
3158
3266
4128
4236
4343
5205
5313
5421
6282
6390
6498
7359
7467
7574
8435
8543
8651
9512
9619
9727
6060587
0695
0803
1663
1771
1878
2739
2846
2954
3814
3921
4029
4889
4996
5103
5963
6071
6178
7037
7145
7252
8111
8219
8326
9185
9293
9400
6070259
0366
0473
1332
1439
1547
2405
2512
2620
3478
3585
1
3692
2
0926
2011
3096
4181
5266
6351
7435
8519
9602
0686
1769
2851
3934
5016
6098
7180
8261
9343
0424
1504
2585
3665
4745
5824
6903
7983
9061
0140
1218
2296
3374
4451
5528
6605
7682
8758
9834
0910
1986
3061
4136
5211
6285
7360
8434
9507
0581
1654
2727
3800
IT
1034
2120
3205
4290
5375
6459
7543
86^7
9711
0794
1877
2960
4042
5124
6206
7288
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9451
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1612
2693
3773
4853
5932
7011
8090
9169
0248
1326
2404
3482
4559
5636
6713
7790
8866
9942
1018
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3169
4244
5318
6393
7467
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9615
0688
1761
2834
3907
5
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2228
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4398
5483
6567
7651
8735
9819
0902
1985
3068
4150
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6315
7396
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9559
0640
1720
2801
3881
4961
6040
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8198
9277
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3276
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4507
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9667
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6148
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0463
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2619
3697
4774
5851
6928
8005
9081
0157
1233
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3384
4459
5533
6608
7682
8756
9829
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1976
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4121
G
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1360
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1936
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2727
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0265
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6715
7789
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1010
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3156
4229
T
1468
2554
3639
4724
5808
6893
7977
9060
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3125
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8220
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2190
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8
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1556
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8004
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0151
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109
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PU.
N.
40600 L. 607 of numbers.
67
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4050
1
4657
2
4765
3
4872
4
4979
5
5086
6
5194
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1
51
5622
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52
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7123
7230
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4298
4404
4511
4618
4725
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4939
5046
5153
4060
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5367
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5581
5688
5795
5902
6009
6116
6223
61
6880
6437
6544
6651
6758
6865
6972
7078
7185
7292
62
7899
7506
7618
7720
7827
7934
8041
8148
8254
8861
63
8468
8575
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8789
8896
9003
9110
9216
9328
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64
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0071
0178
0285
0892
0499
65
6090605
0712
0819
0926
1083
1140
1246
1853
1460
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66
1674
1781
1887
1994
2101
2208
2315
2421
2528
2685
67
2742
2849
2955 3062
3169
3276
3382
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4023 4130
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69
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6264
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6478
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71
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7118
7224
7331
7438
7544
7651
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7864
7971
72
8078
8184
8291
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8611
8718
8824
8931
9037
73
9144
9251
9857
9464
9571
9677
9784
9890
9997
0104
74
6100210
0317
0423
0530
0637
0743
0850
0956
1063
1170
75
1276
1383
1489
1596
1702
1809
1916
2022
21^9
2235
76
2342
2448
2555
2661
2768
2874
2981
3088
3194
3301
77
3407
3514
3620
3727
3833
3940
4046
4153
4259
4366
78
4472
4579
4685
4792 4898
5005
5111
5218
5324
5431
79
f 5537
5644
5750
5856 5963
6069
6176
6282
6389
6495
4080
6602
6708
6815
6921
7027
7134
7240
7347
7453
7560
81
7666
7772
7879
7985
8092
8198
8304
8411
8517
8624
82
8780
8836
8943
9049
9156
9262
9368
9475
9581
9687
83
9794
9900
0007
0113
0219
0326
0482
0538
0645
0751
84
6110857
0964
1070
1176
1283
1389
1495
1602
1708
1814
85
1921
2027
2133
2240
2346
2452
2558
2665
2771
2877
86
2984
8090
3196
3302
8409
3515
3621
3728
3834
3940
87
4046
4153
4259
4365
4471
4578
4684
4790
4896
5003
88
5109
5215
5321
5428
5534
5640
5746
5852
5959
6065
89
6171
6277
6384
6490
6596
6702
6808
6915
7021
7127
4090
7283
7339
7445
7552
7658
7764
7870
7976
8082
8189
91
8295
8401
8507
8613
8719
8826
8932
9038
9144
9250
92
9356
9462
9569
9675
9781
9887
9993
0099
0205
0311
106
93
6120417
0524
0630
0736
0842
0948
1054
1160
1266
1372
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94
1478
1584
1691
1797
1903
2009
2115
2221
2327
2433
2
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21
32
42
95
2539
2645
2751
2857
2963
3069
3175
3281
3387
3493
96
3599
3706
8812
3918
4024
4130
4236
4342
4448
4554
06
5
53
97
4660
4766
4872
4978
5084
5190
5296
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5508
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7
8
64
74
85
98
5720
5826
5931
6037
6143
6249
6355
6461
6567
6678
99
N.
6779
6885
1
6991
2
7097
7203
4
7309
5
7415
6
7521
7
7627
8
7733
9
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9
95
Pte.
3
F 2
B8
LOGARITHMS N. 41000 L. 612
N.
1
7944
■ ▼
2
8050
3
8156
4
8262
5
8368
6
8474
7
8580
8
9
D
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4100
6127839
8686 8792
01
8898
9004
9109
9215
9321
9427
9533
9639
9745 9851
106
02
9957
0062
5168
0274
0380
5486
0592
5698
5808 5909
1
11
03
6131015
1121
1227
1333
1439
1544
1650
1756
1862 1968
2
3
4
21
32
42
04
2074
2179
2285
2391
2497
2603
2708
2814
2920 8026
05
3132
3237
3343
3449
3555
3661
3766
8872
3978 4084
5
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06
4189
4295
4401
4507
4613
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4824
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7
8
64
74
85
07
5247
5353
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5564
5670
5776
5881
5987
6093 6199
08
6304
6410
6516
6621
6727
6833
6939
7044
7150 7256
9
95
09
7361
7467
7573
7678
7784
7890
7996
8101
8207 8318
4110
8418
8524
8630
8735
8841
8947
9052
9158
9268 9369
11
9475
9580
9686
9792
9897
0003
5109
5214
5320 5425
12
6140531
0637
0742
0848
0954
1059
1165
1270
1376
1482
13
1587
1693
1798
1904
2009
2115
2221
2826
248-^
2587
14
2643
2748
2854
2960
3065
3171
3276
3382
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4121
4226
4332
4437
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4648
16
4754
4859
4965
5070
5176
5281
5887
5492
5598
5703
17
5809
5914
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6125
6231
6336
6442
6547
6652
6759
18
6863
6969
7074
7180
7285
7391
7496
7602
7707
7812
19
7918
8023
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8340
8445
8550
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8761
8867
4120
8972
9078
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9710
9815
9921
21
6150026
0132
0237
0342
0448
0553
0658
0764
0869
0975
22
1080
1185
1291
1396
1501
1607
1712
1817
1923
2028
23
2133
2239
2344
2449
2555
2660
2765
2871
2976
3081
24
3187
3292
3397
3502
3608
3713
3818
3924
4029
4184
25
4240
4345
4450
4555
4661
4766
4871
4976
5082
5187
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5292
5397
5503
5608
5713
5818
5924
6029
6134
6289
27
6345
6450
6555
6660
6766
6871
6976
7081
7186
7292
28
7397
7502
7607
7712
7818
7923
8028
8133
8238
8344
29
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8554
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9080
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413Q
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9606
9711
9816
9921
5026
0131
5237
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1577
1682
1786
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N. 41500 L. 618 OF NUMBERS. 09
4150
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6180481
51
1527
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1737
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2050
2155
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104
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2573
2678
2783
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2992
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3201
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3410
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—
N. 43500 L. 638
OF NUMBERS.
73
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LOGARITHMS N. 44000 L. 643
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N. 44500 L. 648
OF NUMBERS.
75
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76
LOGARITHMS
N. 45000 L. 653
N.I
1
4500,6532125 2222
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02 4055 4151
03 5019 5116
04
05
06
07
08
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16
17
18
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OF NUMBERS.
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78
LOGARITHMS
N. 46b00 U 662
N.
4600
01
02
03
04
05
06
07
08
09
14610
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I 12
! 13
14
15
16
17
18
19
4620
21
22
23
24
25
26
27
28
29
4630
31
32
33
34
35
36
37
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41
42
43
44
45
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1
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4182
4276
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0966
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N.
46500 L. 667 of numbers. 79
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Pit.
N. 50o00 L. 703
OF NUMBERS.
87
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9225
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2089
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88
LOGARITHMS N. 51000 L. 70?]
~n7
1
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4
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8
9
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^
5100
7075702
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OF NUMBERS.
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84
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17
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5
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76
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75
Pi*.
90
LOGAIllTHMS
N. 52000 L. 716
5200
01
02
03
04
05
06
07
08
09
5210
11
12
13
14
15
16
17
18
19
5220
21
22
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24
25
26
27
28
29
5230
31
32
33
34
35
36
37
38
39
5240
41
42
43
44
45
46
47
48
49
N.
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N. 52500 L. 720
OF NUMBERS.
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8477
8559
8642
8724
83
8806
8888
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9053
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9217
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9382
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1682
1765
1847
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67
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2175
2257
2340
2422
2504
2586
2668
2750
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3079
3161
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3325
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N. 53000 L. 724
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5300
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3086
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7242759
01
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3660
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3906
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4479
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4725
4807
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8000
8082
8164
8245
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fi 49
7 57
A 66
07
8491
8573
8655
8736
8818
8900
8982
9064
9146
9227
08
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9473
9555
9636
9718
9800
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7250127
0209
0291
0373
0454
0536
0618
0700
0782
0863
5310
0945
1027
1109
1191
1272
1354
1436
1518
1599
1681
11
1763
1845
1927
2008
2090
2172
2254
2335
2417
2499
12
2581
2662
2744
2826
2908
2989
3071
3153
3235
3316
13
3398
3480
3562
3643
3725
3807
3889
3970
4052
4134
14
4216
4297
4379
4461
4542
4624
4706
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5033
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5278
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5523
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5931
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9280
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9524
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9688
9769
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21
9933
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0096
5177
0259
0341
0422
0504
0585
0667
22
7260749
0830
0912
0994
1075
1157
1238
1320
1401
1483
23
1565
1646
1728
1809
1891
1973
2054
2136
2217
2299
24
2380
2462
2544
2625
2707
2788
2870
2951
3033
3115
25
3196
3278
3359
3441
3522
3604
3685
3767
3849
3930
26
4012
4093
4175
4256
4338
4419
4501
4582
4664
4745
27
4827
4908
4990
5072
5153
5235
5316
5398
5479
5561
28
5642
5724
5805
5887
5968
6050
6131
6213
6294
6376
29
6457
6539
6620
6702
6783
6865
6946
7028
7109
7191
5330
7272
7354
7435
7517
7598
7679
7761
7842
7924
8005
31
8087
8168
8250
8331
8413
8494
8576
8657
8739
8820
32
8901
8983
9064
9146
9227
9309
9390
9472
9553
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33
9716
9797
9879
9960
0042
0123
0204
0286
0367
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34
7270530
0612
069^
0774
0856
0937
1019
1100
1181
1263
35
1344
1426
1507
1588
1670
1751
1833
1914
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2077
36
2158
2240
2321
2402
2484
2^65
2647
2728
2809
2891
37
2972
3053
3135
3216
3298
3379
3460
3542
3623
3704
38
3786
3867
3948
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4111
4192
4274
4355
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4925
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5901
5982
6063
6144
41
6226
6307
6388
6470
6551
6632
6714
6795
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42
7039
7120
7201
7283
7364
7445
7527
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8177
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7280290
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0614
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1264
1346
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1508
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2076
2158
2239
2320
2401
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2726
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1
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2
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N. 63500 L. 728 of numbers.
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1
3619
2
3700
3
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4
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4187 4268
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5850
7283538
3944
4025
51
4350
4431
4512
4593
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4755
4836
4918
4999 5080
81
52
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5323
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5567
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53
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6540
6621 6703
2
3
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16
24
32
54
6784
6865
6946
7027
7108
7189
7270
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7433 7514
55
7595
7676
7757
7838
7919
8000
8081
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8244 8325
5
4f
41
56
8406
8487
8568
8649
8730
8811
8892
8973
9054 9135
6
7
8
49
67
65
57
9216
9298
9379
9460
9541
9622
9703
9784
9865 9946
58
7290027
0108
0189
0270
0351
0432
0513
0594
0675 0757
9
73
59
0838
0919
1000
1081
1162
1243
1324
1405
1486 1567
5360
1648
1729
1810
1891
1972
2053
2134
2215
2296 2377
61
2458
2539
2620 2701
2782
2863
2944
3025
3106 3187
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62
3268
3349
3430 3511
3592
3673
3754
3835
3916 3997
81
63
4078
4159
4240
4321
4402
4483
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4645
4726 4807
64
4888
4969
5050
5131
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5535 5616
65
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5940
6021
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6345 6426
66
6507
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6669
6749
6830
691116992
7073
7154 7235
67
7316
7397
7478
7559
7640
7721
7801
7882
7963-8044
68
8125
8206
8287
8368
8449
8530
8610
8691
8772 8853
69
8934
9015
9096
9lf7
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9338
9419
9500
9581 9662
5370
9743
9824
9905
9985
0066
6147
0228
0309
5390 547 L
71
7300552
0632
0713
0794
0875
0956
1037
1118
L198 1279
72
1360
1441
1522
1603
1683
1764
1845
1926
2007 2088
73
2168
2249
2330
2411
2492
2573
2653
2734
2815 2896
74
2977
3057
3138
3219
3300
3381
3461
3542
3623 3704
75
3785
3865
3946
4027
4108
4189
4269
4350
4431 4512
76
4593
4673
4754
4835
4916
4997
5077
5158
5239 5320
77
5400
5481
5562
5643
5723
5804 5685
5966 6046 6127
78
6208
6289
6369
6450
6531
6612 6692
6773 6854 6935
79
7015
7096
7177
7258
7338
7419
7500
7581
7661 7742
i380
7823
7903
7984
8065
8146
8226
8307
8388
8468 8549
81
8630
8711
8791
8872
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9033
9114
9195
9276 9356
82
9437
9518
9598
9679
9760
9840
9921
5002
0082 0163
83
7310244
0324
0405
0486
0567
0647
0728
0809
0889 0970
84
1051
1131
1212
1292
1373
1454
1534
1615
1696 1776
85
1857
1938
2018
2099
2180
2260
2341
2422
2502 2583
86
2663
2744
2825
2905
2986
3067
3147
3228
3309 3389
87
3470
3550
3631
3712
3792
3873
3953
4034
4115 4195
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4276
4356
4437
4518
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5485
5565
5646
5727 5807
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5968
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6532 6613
91
6693
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7096
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7579
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7740
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1122
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1524
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1846
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4
3535
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LOGARITHMS N. 54000 L.
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N.
5400
1
4018
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3
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4
4259
5
4340
6
4420
7
4501
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Pro.
7323938
4098
01
4742
4822
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5063
5144
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5546
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5787
5867
5948
6028
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8519
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1893
1972
2052
2132
2212
2291
48
2371
2451
2530
2610
2690
2770
2849
2929
3009
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64
49
N.
3168
3248
1
3327
2
3407
3
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3567
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2
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6
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9
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Pro.
5450
7363965
4602
51
4762 4841
4921
5001
5080
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5240
5319
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5558
5638
5718
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5877
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6036
6116
6196
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53
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6435
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55
7948
8027
8107
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9062
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9619
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0097
0176
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58
7370335
0415
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1370
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1529
1608
1688
1767
1847
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5460
1926
2006
2086
2165
2245
2324
2404
2483
2563
2642
61
2722
2801
2881
2960
3040
3119
3199
3278
3358
3437
62
3517
3596
3676
3755
3835
3914
3994
4074
4153
4233
63
4312
4392
4471
4550
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65
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6378
6458
6537
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66
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6776
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7332
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67
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68
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8841
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69
9079
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9317
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0350
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71
7380667
0747
0826
0905
0985
1064
1143
1223
1802
1882
72
1461
1540
1620
1699
1778
1858
1937
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2096
2175
73
2254
2334
2413
2493
2572
2651
2781
2810
2889
2969
74
3048
3127
8207
3286
3365
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3762
75
3841
3921
4000
4079
4159
4238
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5269
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77
5427
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78
6220
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79
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7330
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8360
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81
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83
7390182
0262
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0420
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0816
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84
0974
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1133
1212
1291
1870
1450
1529
1608
1687
85
1766
1845
1925
2004
2083
2162
2241
2321
2400
2479
86
2558
2637
2716
2796
2875
2954
3033
3112
3191
3270
87
3350
3429
3508
3587
3666
3745
3824
3904
3983
4062
88
4141
4220
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4458
4537
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4695
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4932
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1257
1336
1415
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1573
1652
1781
1810
1889
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98
2047
2126
2205
2284
2368
2442
2521
2600
2679
2758
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99
2837
2916
1
2995
2
8074
3
3153
4
3232
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6
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96
LOGARITHMS N. 55000 L. 740
N.I
5500
1
3706
2
3785
3
3864
4
3943
5
4022
6
4101
7
4180
8
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4338
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4416
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5255
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2146 2225
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2462
2541
2619
2698
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3092
3171
3250
3328
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3722 8801
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6900 6979
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98
LOGARITHMS N. 50000 L. 748
N.
5600
1
1958
2
2035
3
2113
4
2190
5
2268
6
2346
7
2423
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01
2656
2733
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3043
3121
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3276
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1641
1718
1796
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2105
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7 fji
99
3531
3606
3681
3756
.1831
3906
3980
4055
4131
4205
T)
;i li';
I'l..
In.
~r
^5~
~T
4
102
LOGARITHMS N. 58000 L. 7
63
N.
5800
1
4355
2
4430
3
4505
4
4579
5
4654
6
4729
7
4804
8
4879
9
4954
D
1
Pro.
7634280
01
5029
5104
5178
5253
5328
5403
5478
5553
5628
5702
75
02
5777
5852
5927
6002
6077
6151
6226
6301
6376
6451
1
8
03
6526
6601
6675
6750
6825
6900
6975
7050
7124
7199
2
15
04
04
7274
7349
7424
7499
7573
7648
7723
7798
7873
7947
75
4
23
30
05
8022
8097
8172
8247
8321
8396
8471
8546
8621
8696
5
38
06
8770
8845
8920
8995
9070
9144
9219
9294
9369
9443
6
7
8
45
53
80
07
9518
9593
9668
9743
9817
9892
9967
5042
5117
5191
08
7640266
0341
0416
0490
0565
0640
0715
0789
0864
0939
9
68
09
1014
1089
1163
1238
1313
1388
1462
1537
1612
1687
5810
1761
1836
1911
1986
2000
2135
2210
2285
2S59
2434
11
2509
2583
2658
2733
2808
2882
2957
3032
3107
3181
12
3256
3331
3406
3480
3555
3630
8704
3779
3854
39-29
13
4003
4078
4153
4227
4302
4377
4451
4526
4601
4676
14
4750
4825
4900
4974
5049
5124
5198
5273
5348
5423
i
15
5497
5572
5647
5721
5796
5871
5945
6020
6095
6169
1
16
6244
6319
6393
6468
6543
6617 6692
6767
6841
6916
17
6991
7065
7140
7215
7289
7364
7439
7513
7588
7663
18
7737
7812
7886
7961
8036
8110
8185
8260
8334
8409
' 19
8484
8558
8633
8707
8782
8857
8931
9006
9081
9155
5820
9230
9304
9379
9454
9528
9603 9678
9752
9827
9901
21
9976
0051
5125
0200
5274
0349 0424
5498
5573
5647
22
7650722
0797
0871
0946
1020
1095 1170
1244
1319
1393
23
1468
1542
1617
1692
1766
1841
1915
1990
2065
2139
24
2214
2288
2363
2437
2512
2586 2661
2736
2810
2885
1
25
2959
3034
3108
3183
3258
3332 3407
3481
3556
3630
1
26
3705
3779
3854
3928
4003
4078:4152
4227
4301
4376
27
4450
4525
4599
4674
4748
4823
4897
4972
5046
5121
28
5195
5270
5344 5419
5493
5568 5643
5717
5792
5866
29
5941
6015
6090 6164
6239
6313 6388
6462
6537
6611
5830
6686
6760
6835
6909
698;1
705S 7132
7207
7281
7356
31
7430 7505
7 579:7654
7728
7803 7877
7952
8026
8101
32
8175 8250
8324' 6399
8473
8547
8622
8696
8771
8845
33
8920 8994 19069
9143
92*18
9292
9366
9441
9515
9590
34
9664
9739
9S13
9888
9962
5030
5111
5185
0260
5334
35
7660409
0483
0557
0632
0706
0781
0855
0930
1004
1078
36
1153
1227
1302 1376
1450
1525
1599
1674
1748
1823
37
1897
1971
2046 2120
2195
2269
2343
2418
2492
2567
38
2641
2715
2790 2864
2938
3013
3087
3162
3236
3310
39
3385
3459
3534
3608
3682
3757
3831
3905
3980
4054
5840
4-128
4203
4277
4352
4426
4500
4575
4649
4723
4798
41
4872
4946
5021
5095
5169
5244
5318
5393
5467
5541
42
5616
5690
5764
5839
5913
5987
6062
6136
6210
6285
74
43
6359
6433
6508
6582
6656
6730
6805
6879
6953
7028
1' 7
44
7102
7176
7251
7325
7399
7474
7548
7622
7697
7771
2: 15
45
7845
7919
7994
8068
8142
8217
8291
8365
8440
8514
74
3
4
4CZ
30
46
8588
8662
8737
8811
8885
8960
9034
9108
9182
9257
5
37
47
9331
9405
9479
9554
9628
9702
9777
9851
9925
9999
6
7
8
44
48
7670074
0148
0222
0296
0371
0445
0519
0593
0668
0742
52
50
49
N.
0816
0890
1
0965
2
1039
3
1113
4
1187
5
1262
6
1336
7
1410
8
1484
9
Id
9
67
I
Is.
N. 58500 L. 767
OF NUMBERS.
5850
51
52
53
54
55
56
57
58
59
5860
61
62
63
64
65
66
67
68
69
5870
71
72
73
74
75
76
77
78
79
5880
81
82
83
84
85
86
87
88
89
5S90
91
92
93
94
95
96
97
98
i 99
7671559
2301
3043
3785
4527
5269
6011
6752
7494
8235
8976
9717
7680458
1199
1940
2680
3421
4161
4901
5641
6381
7121
7860
8600
9339
1
1633
2375
3117
3859
4601
5343
6085
6826
7568
8309
9050
9791
0532
1273
2014
2754
3495
4235
4975
5715
6455
7195
7934
8674
9413
7690079 0153
0818
1557
2296
3035
3773
4512
5250
5988
6727
7465
8203
8940
9678
7700416
1153
1890
2627
3364
4101
4838
5575
6311
704S
7784
0892
1631
2370
3108
3847
4586
5324
6062
6800
7538
8276
9014
9752
0489
1227
1964
2701
3438
4175
4912
5648
6385
7121
7858
2
1707
2449
3192
3934
4676
5417
6159
6901
7642
8383
9124
9865
0606
1347
208S
2828
3569
4309
5049
5789
6529
7269
8008
8748
9487
0227
0966
1705
2444
3182
3921
4659
5398
6136
6874
7612
8350
9088
9826
0563
1300
2038
2775
3512
4249
4985
5722
6459
7195
7931
3
I
1781
2524
3266
4008
4750
5492
6233
6975
7716
8457
9198
9940
0680
1421
2162
2902
3643
4383
5123
5863
6603
7343
8082
8822
9561
0300
1040
1779
2517
3256
3995
4733
5472
6210
6948
7686
8424
9162
9899
0637
1374
2111
2849
3585
4322
5059
5796
6532
7269
8005
O
1856
2598
3340
4082
4824
5566
6307
7049
7790
8531
9273
0014
0754
1495
2236
2976
3717
4457
5197
5937
6677
7417
8156
8896
9635
0374
1114
1852
2591
3330
4069
4807
5546
6284
7022
7760
8498
9235
9973
0711
1448
2185
2922
3659
4396
5133
5869
6606
7342
8078
5
6
3 4
1930
2672
3414
4156
4898
5640
6381
7123
7864
8606
9347
(1088
0829
1569
2310
3050
3791
4531
5271
6011
6751
7491
8230
8970
9709
0448
1187
1926
2665
3404
4143
4881
5619
6358
7096
7834
8571
9309
5047
0784
1522
2259
2996
3733
4470
5206
5943
6679
7416
8152
2004
2746
3488
4230
497'2
5714
6456
7197
7938
8680
9421
0162
0903
1643
2384
3124
3865
4605
5345
6085
6825
7565
8304
9044
9783
0522
1261
2000
2739
3478
4216
4955
5693
6431
7169
7907
8645
9383
6121
0858
1595
2333
3070
3807
4543
5280
6017
6753
7489
8226
2078
2821
3563
4305
5046
5788
6530
7271
8013
8754
9495
0236
0977
1717
2458
3198
3939
4679
5419
6150
6899
7639
8378
9118
9857
0596
1335
2074
2813
3552
4290
5029
5767
6505
7243
7981
8719
9457
5194
8
2153
2895
3637
4379
5121
5862
6604
7345
8087
8828
9569
5310
1051
1791
2532
3273
4013
4753
5493
6233
6973
7713
8452
9192
9931
0670
1409
2148
2887
3626
4364
5103
5841
6579
7317
8055
8793
9530
5268
D
0932 1005
O
6
1669
2406
3143
3880
4617
5354
6090
6827
7563
8299
1743
2480
3217
3954
4691
5427
6164
6900
7637
8373
7 8
2227
2969
3711
4453
5195
5937
6678
7420
8161
8902
9643
5384
1125
1866
2606
3347
4087
4827
5567
6307
7047
7787
8526
9265
5005
0744
1483
2222
2961
3699
4438
5176
5915
6653
7391
8129
8867
9604
5342
1079
1817
2554
3291
4028
4764
5501
6238
6974
7710
8447
9
74
1031
Pro.
74
7
15
22
37
44
62
8 59
67
1
2
3
4
5
6
78
1
2
3
4
5
6
7
8
D
7
15
22
20
37
44
54
58
06
Pm.
104
LOGARITHMS N. 5<I0(X) L. 770 1
N.
1
■2
3
4
5 1 6
7
h
•J
D
Pn
5900
77085-211
8594
8667
8741
8815
8886
8962
9035
9109
9183
01
9256
9330
9403
9477
9551
9624
9698
9771
9845
9918
74
02
9992
0066
0139
0213
0266
0360
6434
0507
0581
()654
h 7
03
77107-28
0801
0875
0949
1022
1096
1169
1243
1316
1390
P
04
1463
1537
1611
1684
1758
1831
1905
1978
2052
2125
05
2199
2273
2346
2420
2493
3567' 2640
2714
2797
2861
2 2
06
2934
3008
3081
3155
3229
3302' 3376
3449
3523
3596
it-
07
3670
3743
3817
3890
3964
403714111
4164
4258
4331
k^%
OS
4405
4478
4552
4625
4699
477214846
4919
4993
5066
:\ 67
09
5140
5213
5287
5360
5434
5507 55S1
5654
5728
5801
5910
5875
5948
6022
6095
6169
6242,6316
6389
6463
6536
11
6610
6683
6757
6830
6903
6977 7050
7124
7197
7271
12
7344
7416
7491
7565
7638
77I2I77S5
7858
7932
8005
13
H079
8152
8226
8299
8373
844618519
85H3
8666
S740
14
8S13
B8S7
8960 9034
9107
9180 9254
9327
9401
9474
15
9347
9621
9694 9768
9841
9915
9988
O061
0135
0208
Iti
7720282
0355
0426; 0502
0575
0649
0722
0795
0S69
0942
17
1016
1089
1162
1236
1309
1383
1456
1529
1603
1676
is
1750
1823
1896
1970
2043
2117
2190
2263
2337
2410
19
24H3
■2557
2630
2704
2777
2850
2924
2997
3070
3144
i92l)
3217
3290
3364
3437
3510
3584
3657
3;3I
3804
3S77
21
3951
4024
4097i4l71
4244
4317
43}))
4464
4537
4611
22
46S4
4757
4831 4904
4977
5051
5124
5197
5271
5344
i3
5417
5491
55641 5637
5711
5784
5857
5931
6004
6077
24
6150
6224
6297,6370
6444
6517
6590
6664
6737
6810
25
6KS4
6957
7030 7103
7177
7250
7323
7397
7470
7543
26
7616
7690
77637836
7910
7983
8056
8129
8203
8276
■21
8349
8423
S496
S569
8642
8716
8789
S862
8935
9009
2S
90&2
9155
9228
9302
9373
9448
9521
9595
9668
9741
29
9815
9988
9961
6034
0107
0181
0254
0327
0400
5474
b930
773(ra47
0620
0693
0767
0840
0913
0996
1060
1133
1206
3!
1279
1352
1426
1499
1572
1645
1719
1792
1805
1938
32
2011
2085
2159
2231
2304
2377
2451
2524
2597
2670
33
2743
2S17
2890
2963
3036
3109
3183
3256
3329
3402
34
3475
3549
3622
3695
3768
3841
3915
3988
4061
4134
35
4207
4280
4354
4427
4500
4573
4646
4719
4793
4S66
36
4939
5012
5085
5158
5232
5305
5378
5451
5524
5597
3T
5670
5744
5S17
5890
5963
6036
6109
6183
H256
6329
38
6402
6475
6548
6621
6694
6768
6841
6914
6987
7060
39
7133
7206
7280
7353
7426
7499
7572
7645
7718
7791
5940
7864
7938
8011
8084
8157
h230
^303
8376
5449
8522
41
S596
8669
8742
8815
88^8
8961
9034
9107
9180
9253
4:;
9326
9400
9473
9546
9619
9692
9765
9838
9911
9984
73
43
7740057
0130
020310277
0350
0423
0496
0569
0642
0715
1 7
44
0786
0S61
09*1 1007
1080
1153
1226
1299
1372
1446
3 lo
45
1519
1592
1665 1738
1811
1884
1957
2030
2103
2176
4 3U
4e
2249
2322
2395 2461-
2541
2614
2687
2760
2833
2906
6 37
47
2979
3052
3125 3l9f
3271
3345
3418
3491
3564
3637
n u
7 41
R M
4S
3710
3783
3856 3929
4002
4075
4148
4221
4294
4367
49
4440
45! :j
45861 465!'
473?
4^05
4S78
4951
50->4
5097
N.
1
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J_
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^
i)
T)
It.. 1
N.
59500 L. 774
OF NUMBERS.
105
N.
1
2
5316
3
5389
4
5462
5
5535
6
5608
7
5681
8
5754
9
5827
D
73
Pro.
5950
7745170
, 5243
51
5900 5972
6045
6118
6191
6264
6337
6410
6483
6556
73
52
6629' 6702
6775
6848
6921
6994
7067
7140
7213
7286
I
7
53
7359,7432
7505
7578
7651
7724
7797
7869
7942
8015
2
a
4
15
22
29
54
608S 8161
8234
8307
8380
8453
8526
8599
8672
8745
55
8818 8891
8964
9036
9109
9182
9255
9328
9401
9474
6
37
56
9547 9620
9693
9766
9839
9911
9984
0057
0130
0203
6
7
8
44
51
58
57
7750276 0349
0422
0495 0568
0641
0713
0786
0859
0932
58
1005' 1078
1151
1224
1297
1369
1442
1515
1588
1661
9
66
59
1734 1807
1880
1952
2025
2098
2171
2244
2317
2390
5960
2463' 2535
2608
2681
2754
2827
2900
2973
3046
3118
61
3191 3264
3337
3410 3483
3555
3628
3701
3774
3847
62
3920 3993
4065
4138 4211
4264
4357
4430
4502
4575
63
4648 4721
4794
4867 j 4939
5012
5085
5158
5231
5304
64
5376 5449
5522
5595 5668
5740
5813
5886
5959
6032
65
6104' 6177
6250
6323; 6396
6469
6541
6614
6687
6760
66
6832 6905
6978
70511 7124
7196
7269
7342
7415
7488
67
7560 7633
7706
7779 7851
7924
7997
8070
8143
8215
68
8288 8361
6434
8506 8579
8652
8725
8798
8870
8943
69
9016 9089
9161
9234 9307
9380
9452
9525
9598
9671
5970
9743 9816
9889
9962 0034
0107
0180
0253
0325
0398
71
7760471 0543
0616
0689! 0762
0834
0907
0980
1053
1125
72
1198 J 271
1343
1416 1489
1562
1634
1707
1780
1852
73
1925 1998
2071
2143 2216
2289
2361
2434
2507
2579
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1512
1585
1657
1730
18Q2
1875
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87
2093
2165
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2455
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D
9
65
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6
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106
LOGARITHMS N. 600(K) L. 778
»m
N.
6000
1
1585
2
1657
3
4
1802
5
1874
6
1947
7
2019
8
9
D
Pro.
7761513
1730
2092
2164
01
2236
2309
2381
2453
2526
2598
2670
2743
2815
2888
73
02
2960
3032
3105
3177
3249
3322
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3466
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3611
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3973
4045
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4190
4262
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1
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4 sg
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5130
5202
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5419
5492
5564
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1056
1129
1201
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1345
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1732 1804
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2093
2165
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J
N. 60500 L. 781
OF NU
MBERS.
107
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1
2
3
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7841
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8128 8200
D
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7626 7697:7769
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Pts.
108
LOGARITHMS N. 61000 L. 785
N.
1
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2
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3512 35b3
5
3654
6
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1764
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2364
2431
2499
2566
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2836
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3240
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8095597
5664: 5732
51
6270
6338 6405
6472
6540
6607
6674
6742
6809
6876
68
52
6944
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116
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6500
LOGARITHMS N. 650 L. 812
1
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27
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3007
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3141
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7441
2
o
13
1 n
95
7506
7571
7636
7700
7765
7830
7895
7960
8025
8090
3
4
19
26
96
8154
8219
8284
8349
8414
8479
8544
8608
8673
8738
5
32
97
8803
8868
8933
8998
9062
9127
9192
9257
9322
9387
8
38
98
9451
9516
9581
9646
9711
9776
9840
9905
9970
O035
7
ft
45
51
99
N.
8260100
0165
0229
2
0294
3
0359
4
0424
5
0489
6
0554
7
0618
8
0683
9
D
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58
1
1
Pl«.
120
LOGARITHMS N. 670 L.
836
N.
6700
1
0813
2
3
0942
4
1007
5 6
1072,1137
7
1202
8
1267
9
1331
D
Pm.
8260748
0878
01
1396
1461
1526
1591
1655
1720, 1785
1850
1915
1979
65
1 ••
02
2044
2109 2174
2289
2303
2368, 2433
2498 2563
2627
03
2692
2757 2822
2887
2951
3016,3081
3146
3210
3275
1
2
13
04
3340
3405 3470
3534
3599
3664 3729
1
3794
3858
3923
3
9 •F
20
05
3988
4053
4117
4182
4247
4312; 4376
4441
4506
4571
4
2S
33
39
06
4635
4700
4765
4830
4895
4959, 5024
5089
5154
5218
G
07
5283
5348
5413
5477
5542
5607j 5672
5736
5801
5866
7
46
08
5931
5995
Q060
6125
6190
6254 6319
6384
6448
6513
8
63
09
6578
6643
6707
6772
6837
6902 6966
1
7031
7096
7160
9 (Kl
6710
7225
7290
7355
7419
7484
7549.7614
7678
7743
7808
11
7872
7937
8002
8067
8131
8196 8261
8325
8390
8455
12
8519
8584
8649
8714
8778
8843 8908
8972
9037
9102
13
9166
9231
9296
9361
9425
9490 9555
9619
9684
9749
14
9813
9878
9943
0007
0072
0137
0201
0266
0331
0395
15
8270460
0525
0590
0654
0719
0784 0848
0913
0978
1042
16
1107
1172
1236
1301
1366
1430 1495
1560
1624
1689
17
1753
1818
1883
1947
2012
2077,2141
2206
2271
2335
64
18
2400
2465
2529
2594
2659
2723 2788
2852
2917
2982
19
3046
3111
3176
3240
3305
3370| 3434
3499
3563
3628
6720
3693
3757
3822
3887
3951
4016 4080
4145
4210
4274
21
4339
4404
4468
4533
4597
4662 1 4727
4791
4856
4920
22
4985
5050
5114
5179
5244
5308 5373
5437
5502
5567
23
5631
5696
5760
5825
5889
5954 6019
6083
6148
6212
24
6277
6342
6406
6471
6535
6600 6665
6729
6794
6858
25
6923
6987
7052
7117
7181
7246
7310
7375
7439
7504
26
7569
7633
7698
7762
7827
7891
7956
8021
8085
8150
27
8214
8279
8343
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8473
8537
8602
8666
8731
8795
28
8860
8924
8989
9053
9118
9183 9247
9312
9376
9441
29
9505
9570
9634
9699
9763
9828.9893
9957
0022
0086
6730
8280151
0215
0280
0344
0409
0473, 0538
0602
0667
0731
31
0796
0860
0925
0989
1054
1119
1183
1248
1312
1377
32
1441
1506
1570
1635
1699
1764
1828
1893
1957
2022
33
2086
2151
2215
2280
2344
2409 2473
2538
2602
2667
34
2731
2796
2860
2925
2989
3054 3118
3183
3247
3312
35
3376
3440
3505
3569
3634
3698
3763
3827
3892
3956
36
4021
4085
4150
4214
4279
4343 4408
4472
4537
4601
37
4665
4730
4794
4859
4923
4988 5052
5117
5181
5246
38
5310 5375
5439
5503
5568
5632 5697
5761
5826
5890
39
5955 6019
6083
6148
6212
6277 6341
6406
6470
6535
6740
6599
6663
6728
6792
6857
6921 6986
7050
7114
7179
41
7243 7308
7372
7437
7501
7565
7630
7694
7759
7823
42
7887 7952
8016
8081
8145
8210
8274
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8467
64
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8532 8596
8660
8725
87 89
8854
8918
8982
9047
9111
li a
44
9176 9240
9304
9369
9433
9498
9562
9626
9691
9755
12, 13
1 •>> 1 <• i
45
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0077
0141
0206
0270
0335
0399
4 26*
46
8290463, 0528
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0785
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0978
1043
o' :«
47
1107
1171
1236
1300
1365
1429| 1493
1558
1622
1686
48
1751:1815
1879
1944
2008
2073 2137
2201
2266
2330
7
u
51
49
iV.
2394
2459
1
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2587
3
2652
4
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1
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7
2909
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5
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9
PlH.
1
N. 675 L. 829 of numbers.
121
N.
6750
1
3102
2
3166
3
3231
4
3295
5
3359
6
3424
7
3488
8 9
3552 3617
D
Pro.
8293038
51
3681
3745
3810
3874
3938
4003
4067
4131
4196 4260
64
52
4324
4389
4453
4517
4582
4646
4710
4775
4839 4903
1
53
4967
5032
5096
5160
5225
5289
5353
5418
5482 5546
2
3
4
13
If)
26
54
5611
5675
5739
5803
5868
5932
5996
6061
6125 6189
55
6254
6318
6382
6446
6511
6575
6639
6704
6768 6832
5
32
56
6896
6961
7025
7089
7154
7218
7282
7346
7411 7475
7
8
38
57
7539
7603
7668
7732
7796
7861
7925
7989
8053 8118
51
58
8182
8246
8310
8375
8439
8503
8567
8632
8696 8760
V
58
59
8824
8889
8953
9017
9081
9146
9210
9274
9338 9403
6760
9467
9531
9595
9660
9724
9788
9852
9917
9981 0045
61
8300109
0174
0238
0302
0366
0431
0495
0559
0623 0687
62
0752
0816
0880
0944
1009
1073
1137
1201
1265 1330
63
1394
1458
1522
1587
1651
1715
1779
1843
1908 1972
64
2036
2100
2164
2229
2293
2357
2421
2485
2550 2614
65
2678
2742
2806
2871
2935
2999
3063
3127
3192 3256
66
3320
3384
3448
3512
3577
3641
3705
3769
3833 3898
67
3962
4026
4090
4154
4218
4283
4347
4411
4475 4539
68
4604
4668
4732
4796
4860
4924
4988
5053
5117 5181
69
5245
5309 5373
5438
5502
5566
5630
5694
5758 5823
6770
5887
5951
6015
6079
6143
6207
6272
6336
6400 6464
71
6528
6592
6656
6721
6785
6849
6913
6977
7041 7105
72
7169
7234
7298
7362
7426
7490
7554
7618
7683 7747
73
7811
7875
7939
8003
8067
8131
8195
8260
8324 8388
74
8452
8516
8580
8644
8708
8772
8837
8901
8965 9029
75
9093
9157
9221
9285
9349
9413
9478
9542
9606 9670
76
9734
9798
9862
9926
9990
0054
0119
0183
0247 0311
77
8310375
0439
0503
0567
0631
0695
0759
0823
0887 0952
78
1016
1080
1144
1208
1272
1336
1400
1464
1528 1592
79
1656
1720
1784
1849
1913
1977
2041
2105
2169 2233
6780
2297
2361
2425
2489
2553
2617
2681
2745
2809 2873
81
2937
3001
3066
3130
3194
3258
3322
3386
3450 3514
82
3578
3642
3706
3770
3834
3898
3962
4026
4090 4154
83
4218
4282
4346
4410
4474
4538
4602
4666
4730 4794
84
4858
4922
4986
5050
5114
5178
5242
5306
5371 5435
85
5499
5563
5627
5691
5755
5819
5883
5947
6011 6075
64
86
6139
6203
6267
6331
6395
6459
6523
6587
6651 1 6715
87
6778
6842
6906
6970
7034
7098
7162
7226
7290,7354
88
7418
7482
7546
7610
7674
7738
7802
7866
7930' 7994
89
8058
8122
8186
8250
8314
8378
8442
8506
8570 8634
6790
8698
8762
8826
8890
8954
9018
9081
9145
9209 9273
91
9337
9401
9465
9529
9593
9657
9721
9785
9849 9913
92
9977
0041
5105
0169
0233
0*296
0360
0424
0488 0552
6fi
93
8320616
0680
0744
0808
0872
0936
1000
1064
1128
1192
1
6|
94
1255
1319
1383
1447
1511
1575
1639
1703
1767
1831
2
3
4
13
19
25
95
1895
1959
2022
2086
2150
2214
2278
2342
2406
2470
96
2534
2598
2662
2725
2789
2853
2917
2981
3045
3109
5
32
97
3173
3237
3300
3364
3428
3492
3556
3620
3684
3748
6
7
8
38
44
50
98
3812
3875
3939
4003
4067
4131
4195
4259
4323
4387
99
N.
4450
4514
1
4578
2
4642
a
4706
4
4770
5
4834
6
4898
7
4961
8
5025
9
"D
y
67
1
[•u-
122
LOGARITHMS
N. 680 L. 832
N.
6800
01
02
03
04
05
06
07
08
8325089
5728
6366
7005
7643
8281
8919
9558
8330195
Vi7
6810
1471
11
?109
12
2746
13
3384
14
4021
15
4659
16
5296
17
5933
18
6570
19
7207
6820
7844
21
8480
22
9117
23
9754
24
8340390
25
1027
26
1663
27
2299
28
2935
29
3571
6830
4207
31
4843
32
5479
33
6114
34
6750
35
7385
36
8021
37
8656
38
9291
39
9926
6840
8350561
41
1196
42
1831
43
2465
44
3100
45
3735
46
4369
47
5003
48
5638
49
6272
N.
1
5153
5792
6430
7069
7707
8345
8983
9621
0259
0897
1535
2173
2810
3448
4085
4722
5360
5997
6634
7271
7907
8544
9181
9817
0454
1090
1726
2363
2999
3635
4271
4906
5542
6178
6813
7449
8084
8719
9354
9990
0625
1259
1894
2529
3163
3798
4432
5067
5701
6335
1
5217
5855
6494
7132
7771
8409
9047
9685
0323
0961
1599
2236
2874
3511
4149
4786
5423
6060
6697
7334
7971
8608
9244
9881
0517
1154
1790
2426
3062
3698
4334
4970
5606
6241
6877
7512
8148
8783
9418
0053
0688
1323
1958
2592
3227
3861
4496
5130
5764
6398
5281
5919
6558
7196
7835
8473
9111
9749
0387
1025
1662
2300
2938
3575
4212
4850
5487
6124
6761
7398
8035
8672
9308
9945
0581
1217
1854
2490
3126
3762
4398
5034
5669
6305
6940
7576
8211
8846
9481
0117
0751
1386
2021
2656
3290
3925
4559
5194
5828
6462
5345
5983
6622
7260
7898
8537
9175
9813
0451
1088
1726
2364
3001
3639
4276
4913
5551
6188
6825
7462
8098
8735
9372
0008
0645
1281
1917
2553
3190
3826
4461
5097
5733
6368
7004
7639
8275
8910
9545
0180
0815
1450
2085
2719
3354
3988
4623
5257
5891
6525
5
5408
6047
6686
7324
7962
8600
9238
9877
0514
1152
1790
2428
3065
3703
4340
4977
5614
6251
6888
7525
8162
8799
9435
O072
0708
1345
1981
2617
3253
3889
4525
5161
5796
6432
7067
7703
8338
8973
9609
0244
0878
1513
2148
2783
3417
4052
4686
5320
5955
6589
5
6
5472
6111
6749
7388
8026
8664
9302
9940
0578
1216
1854
2491
3129
3766
4404
5041
5678
6315
6952
7569
8226
8862
9499
6136
0772
1408
2045
2681
3317
3953
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5860;
6496
7131
7766
8402
9037
9672
0307
0942
1577
2212
2846
3481
4115
4750
5384
6018
6652
6
5536
6175
6813
7452
8090
8728
9366
6004
0642
1280
1918
2555
3193
3830
4467
5105
5742
6379
7016
7653
8289
8926
9563
6199
0836
1472
2108
2744
3380
4016
4652
5288
5924
6559
7195
7830
8465
9100
9736
6371
1005
1640
2275
2910
3544
4179
4813
5447
6081
6716
8
5600
6239
6877
7515
8154
8792
9430
6068
0706
1344
1981
2619
3256
3894
4531
5168
5806
6443
7080
7716
8353
8990
9626
6263
0899
1536
2172
2808
3444
4080
4716
5351
5987
6623
7258
7893
8529
9164
9799
6434
1069
1704
2338
2973
3608
4242
4876
5511
6145
6779
9
5664
6302
6941
7579
8217
8856
9494
6132
0770
1407
2045
2683
3320
3958
4595
5232
5869
6506
7143
7780
8417
9053
9690
6327
0963
1599
2235
2872
3508
4143
4779
5415
6051
6686
7322
7957
8592
9227
9863
6498
1132
1767
2402
3037
3671
4306
4940
5574
6208
6842
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D
Pia
64
11 6
2' 13
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7
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9
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D
N.
685 L. 835 of numbers.
123
N.
6850
1
6969
2
7033
3 1 4
7096,7159
5
7228
6
7286
7
7349
8
7413
9
7476
D
Pro.
8356906
51
7540
7603
7666
7730
7793
7857
7920
7983
8047
8110
63
52
8174
8237
8300
8364
8427
8490
8554
8617
8681
8744
1 G
53
8807
8871
8934
8997
9061
9124
9188
9251
9314
9378
2 13
54
9441
9504
9568
9631
9694
9758
9821
9885
9948
0011
4
2.9
55
8360075
0138
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0265
0328
0891
0455
0518
0581
0645
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6 3»
7 44|
8 60<,
9 671
56
0708
0771
0835
0898
0961
1025
1088
1151
1215
1278
57
1341
1405
1468
1531
1595
1658
1721
1785
1848
1911
58
1975
2038
2101
2165
2228
2291
2355
2418
2481
2545
59
2608
2671
2735
5798
2861
2925
2988
3051
3115
3178
6860
3241
3304
3368
3431
3494
3558
3621
3684
3748
3811
61,
3874
3937
4001
4064
4127
4191
4254
4317
4381
4444
6-2
4507
4570
4634
4097
4760
4824,
4887
4950
5013
5077
63
5140
5208
5267
5330
5393
5456
5520
5583
5646
5709
64
5773
5836
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5963
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6152
6216
6279
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65
6405
6469
6532
6595
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6722
6785
6848
6911
6975
66
7038
7101
7164
7228
7291
7354
7417
7481
7544
7607
67
7670
7734
7797
7860
7923
7987
8050
8113
8176
8240
68
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8866
8429
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8556
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8745
8809
8872
69
8935 8998
9062
9125
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9567 9631
9694: 9757 9820
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5010 0073
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0516
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125
N.
1
2
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3
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6950
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126
LOGARITHMS
N. 7(K)L.bl6
70U0
01
02
03
04
05
06
07
08
09
7010
11
12
13
14
15
16
17
18
19
7020
21
22
23
24
25
26
27
28
29
7030
31
32
33
34
35
36
37
38
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41
42
43
44
45
46
47
48
49
N.
8450980
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3
4
5
1167
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1291
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N. 705 L. 848 of numbers. 127
N.
7050
1
1953
2
2014
3
2076
4
2138
5
2199
6
2261
7
2322
8
2384
9
2446
D
Pro.
8481891
51
2507
2569
2630
2692
2754
2815
2877
2938
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3061
62
52
3123
3185
3246
3308
3369
3431
3493
3554
3616
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4170
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3 19
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56
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2167
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67
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72
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0701
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0885
81
0946
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1069
1130
1191
1253
1314
1375
1437
1498
82
1559
1621
1682
1743
1805
1S66
1927
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2050
2111
83
2172
2234
2-295
2356
2418
2479
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2602
2663
2724
84
2786
2847
2908
2969
3031
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3215
3276
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3460
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3644
3705
3766
3828
3889
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LOGARITHMS N. 710 L. 851
71U0
1
2645
2
2706
3
2767
4
2828
5
2889
6
2950
7
3012
8 1 9
D
Pro.
8512583
3073
3134
01
3195
3256
3317
3379
3440
3501
3562
3623
3684
3746
62
02
3807
3868
3929
3990
4051
4112
4174
4235
4296
4357
M «
03
4418
4479
4540
4602
4663
4724
4785
4846
4907
4968
2
13
19
25
04
5030
5091
5152
5213
5274
5335
5396
5457
5519
5580
3
4
05
5641
5702
5763
5824
5885
5946
6008
6069
6130
6191
5
31
06
6252
6313
6374
6435
6496
6558
6619
6680
6741
6802
6
7
8
87
43
50
07
6863
6924
6985
7046
7108
7169
7230
7291
7352
7413
08
7474
7535
7596
7657
7719
7780
7841
7902
7963
8024
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58
09
8085
8146
8207
8268
8329
8391
8452
8513
8574
8635
7J10
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8757
8818
8879
8940
9001
9062
9124
9185
9246
11
9307
9368
9429
9490
9551
9612
9673
9734
9795
9856
12
9917
9979
0040
6101
5162
5223
0284
5345
5406
5467
13
8520528
0589
0650
0711
0772
0833
0894
0955
1017
1078
14
1139
1200
1261
1322
1383
1444
1505
1566
1627
1688
15
1749
1810
1871
1932
1993
2054
2115
2176
2237
2298
16
2359
2420
2481
2542
2604
2665
2726
2787
2848
2909
17
2970
3031
3092
3153
3214
3275
3336
3397
3458
3519
18
3580
3641
3702
3763
3824
3885
3946
4007
4068
4129
19
4190
4251
4312
4373
4434
4495
4556
4617
4678
4739
7120
4800
4861
4922
4983
5044
5105
5166
5227
5288
5349
61
21
5410
5471
5532
5593
5654
5715
5776
5837
5898
5959
22
6020
6081
6142
6203
6264
6325
6386
6447
6508
6568
23
G629
6690
6751
6812
6873
6934
6995
7056
7117
7178
24
7239
7300
7361
7422
7483
7544
7605
7666
7727
7788
25
7849
7910
7971
8032
8092
8153
8214
8275
8336
8397
26
8458
8519
8580
8641
8702
8763
8824
8885
8946
9007
27
9068
9129
9189
9250
9311
9372
9433
9494
9555
9616
28
9677
9738
9799
9860
9921
9982
0042
0103
5164
5225
29
8530286
0347
0408
0469
0530
0591
0652
0713
0773
0834
7130
0895
0956
1017
1076
1139
1200
1261
1322
1383
1443
31
1504
1565
1626
1687
1748
1809
1870
1931
1992
2052
32
2113
2174
2235
2296
2357
2418
2479
2540
2600
2661
33
2722
2783
2844
2905
2966
3027
3088
3148
3209
3270
34
3331
3392
3453
3514
3575
3635
3696
3757
3818
3879
35
3940
4001
4062
4122
4183
4244
4305
4366
4427
4488
36
4548
4609
4670
4731
4792
4853
4914
4974
5035
5096
37
5157
52 le
5279
5340
5400
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5522
5583
5644
5705
38
5765
5826
5887
5948
6009
6070
6130
6191
6252
6313
39
6374
6435
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6556
6617
6678
6739
6800
6860
6921
7140
6982
7043
7104
7165
7225
7286
7347
7408
7469
7530
41
7590
7651
7712
7773
7834
7894
7955
8016
8077
8138
42
8198
8259
8320
8381
8442
8502
8563
8624
8685
8746
61
43
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8867
8928
8989
9050
9110
9171
9232
9293
9354
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6
44
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9475
9536
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3
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0265
0326
0387
0448
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46
0630
0691
0752
0812
0873
0934
0995
1056
1116
1177
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31
47
1238
1299
1359
1420
1481
1542
1602
1663
1724
1785
6
7
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37
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48
1845
1906
1967
2028
2088
2149
2210
2271
2331
2392
49
49
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2635
3
2696
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2757
2817
6
2878
7
2939
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D
9
5:1
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1
5
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N. 715 L. 854 of numbers. 1-29
N.
7150
1
3121
2
3182
3
3243
4
3303
5
3364
6
3425
7
3486
8
3546
9
3607
D
Pm 1
8543060
51
3668
3729
3789
3850
3911
3971
4032
4093
4154
4214
61
52
4275
4336
4397
4457
4518
4579
4639
4700
4761
4822
1
6
53
4882
4943
5004
5064
5125
5186
5247
5307
5368
5429
2
3
4
12
18
24
54
5489
5550
5611
5671
5732
5793
5854
5914
5975
6036
55
6096
6157
6218
6278
6339
6400
6461
6521
6582
6643
5
31
56
6703
6764
6825
6885
6946
7007
7067
7128
7189
7249
6
7
8
37
43
57
7310
7371
7432
7492
7553 i
7614
7674
7735
7796
7856
49
58
7917
7978
8038
8099
8160
8220
8281
8342
8402 8463 1
9
55
59
8524
8584
8645
8706
8766
8827
8888
8948
9009
9070
7160
9130
9191
9252
9312
9373
9433
9494
9555
9615
9676
61
9737
9797
9858
9919
9979
0040
0101
0161
0222
0283
62
8550343
0404
0464
0525
0586
0646
0707
0768
0828
0889
63
0950
1010
1071
1131
1192
1253
1313
1374
1435
1495
64
1556
1616
1677
1738
1798
1859
1919
1980
2041
2101
65
2162
2223
2283
2344
2404
2465
2526
2586
2647
2707
66
2768
2829
2889
2950
3010
3071
3132
3192
3253
3313
67
3374
3435
3495 3556
3616
3677
3738
3798
3859
3919
68
3980
4041
4101
4162
4222
4283
4343
4404
4465
4525
69
4586
4646
4707
4768
4828
4889
4949
5010
5070
5131
7170
5192
5252
5313
5373
5434
5494
5555
5616
5676
5737
71
5797
5858
5918
5979
6039
6100
6161
6221
6282
6342
72
6403
6463
6524
6584
6645
6706
6766
6827
6887
6948
73
7008
7069
7129
7190
7250
7311
7372
7432
7493
7553
74
7614
7674
7735
7795
7856
7916
7977
8037
8098
8159
75
8219
8280
8340
8401
8461
8522
8582
8643
8703 8764
76
8824
8885
8945
9006
9066
9127
9187
9248
9308 9369
77
9429
9490
9550
9611
9672
9732
9793
9853
9914
9974
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8560035
0095
0156
0216
0277
0337
0398
0458
0519
0579
79
. 0640
0700
0761
0821
0882
0942
1002
1063
1123
1184
7180
1244
1305
1365
1426
1486
1547
1607
1668
1728
1789
81
1849
1910
1970
2031
2091
2152
2212
2273
2333
2394
82
2454
2514
2575
2635
2696
2756
2817
2877
2938
2998
83
8059
3119
3180
3240
3301
3361
3421
3482
3542
3603
84
3668
3724
3784
3845
3905
3965
4026
4086
4147
4207
85
4268
4328
4389
4449
4509
4570
4630
4691
4751
4812
86
4872
4933
4993
5053
5114
5174
5235
5295
5356
5416
87
5476
5537
5597
5658
5718
5779
5839
5899
5960
6020
88
6081
6141
6202
6262
6322
6383
6443
6504
6564
6624
89
6685
6745
6806
6866
6926
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7047
7108
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7229
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7410
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7712
7772
7832
91
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8074
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8195
8255
8316
8376
8436
92
8497
8557
8618
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8738
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8859
8919
8980
9040
60
93
9101
9161
9221
9282
9342
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9463
9523
9584
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1
6
94
9704
9765
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0067
0127
0187
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2
3
12
18
95
8570308
0368
0429
0489
0549
0610
0670
0730
0791
0851
4
24
96
0912
0972
1032
1093
1153
1213
1274
1334
1394
1455
6
6
7
3U
38
42
97
1515
1575
1686
1696
1756
1817
1877
1937
1998
2058
98
2118
2179
2239
2299
2360
2420
2480
2541
2601
2661
8
48
99
N.
2722
2782
2842
2903
3
2963
4
3023
5
3084
3144
3204
8
3265
9
"D
9
54
1
2
6
7
Pu.
130
LOGARITHMS
N. 720 L. 857
N.
7200
8573325
01
3928
02
4531
03
5134
04
5737
05
6340
06
6943
07
7545
08
8148
09
8750
7210
9353
11
9955
12
8580557
13
1159
14
1761
15
2363
16
2965
17
3567
18
4169
19
4770
7220
5372
21
5973
22
6575
23
7176
24
7777
25
8379
26
8980
27
9581
28
8590181
29
0782
7230
1383
31
1984
32
2584
33
3185
34
3785
35
4385
36
4986
37
5586
38
6186
39
6786
7240
7386
41
7985
42
8585
43
9185
44
9784
45
8600384
46
0983
47
1583
48
2182
49
2781
N.
1
3385
3988
4591
5194
5797
6400
7003
7605
8208
8810
9413
5015
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1220
1822
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7837
8439
9040
9641
0242
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2242
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2
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4049
4652
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6460
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3086
3687
4289
4891
5492
6094
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1103
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8931
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0136
0738
1340
1942
2544
3146
3748
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4951
5552
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8559
9160
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1563
2164
2764
3365
3965
4565
5166
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6366 6426
6966 7026
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6581
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8991
9594
5196
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2604
3206
3808
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5613
6214
6815
7417
8018
8619
9220
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1623
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1163
1762
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3
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1223
1822
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3021
5
6
7
3627
3687
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4230
4290
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6038
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9714
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2664
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3988
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5733
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8679
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9280
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1083
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1203
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2284
2344
2404
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2944
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3605
4085
4145
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4806
5286
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6486
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7086
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7206
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7806
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8345
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5144
5204
0684
0744
0803
1283
1343
1403
1882
1942
2002
2481
2541
2601
3081
3140
3200
5
6
7
8 9
380713868
4411 4471
5014,5074
5616 5677
6219 6280
6822 6882
7425 7485
8027! 8088
8630 8690
9232 9292
9835
5437
1039
1641
2243
2845
3447
4048
4650
5252
5853
6455
7056
7657
8258
8859
9460
0061
0662
1263
1863
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3065
3665
4265
4866
5466
6066
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7266
7866
8465
9065
9665
5264
0663
1463
2062
2661
3260
8
9895
5497
1099
1701
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2905
3507
4109
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1323
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3125
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4926
5526
6126
6726
7326
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9125
9724
5324
0923
1523
2122
2721
3320
D
60
D
Pro.
60
6
12
18
24
90
36
42
48
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59
6
12
18
24
SO
35
41
47
a
PU.
1
2
3
4
5
6
7
8
9
N.
72oL. 860 OF NUMBEKS. 131 1
N.
1
•2
3
4
5
(i
7
b
9
D
Pm.
7350
8603380
3440
3500
3560
3620
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3739
3799
3859
3919
51
3979
4039
4099
4159
4219
4279
4338
4398
4458
4518
60
b2
4578
4638
4698
4756
4817
4877
4937
4997
5057
5117
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53
5177
5237
5297
5356
5416
5476
5536
5596
5656
5716
3 IS
54
5776
5835
5895
5955
6015
6075
6135
6195
6254
6314
4 'M
56
6374
6434
6494
6554
6614
6673
6733
6793
6853
6913
a 311
56
6973
7033
7099
7152
7212
7272
7332
7393
7452
75H
It 3ii
57
7571
7631
7691
7751
7811
7870
7930
7990
8050
8110
58
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8289
8349
8409
8469
8529
8589
8648
870S
r, _,,j
59
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8888
8947
9007
9067
9127
9187
9247
9306
—
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9366 9426
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9665
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61
9964 6024
6084
(>144'0204
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5323
0383
0443
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0742! 0802
0861
0921
0981
1041
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63
1160 1220
1280
1340 1400
1459
1519
1579
1639
1699
64
1758 ISIS
1878
193S: 1997
2057
2117
2177
2237
2296
65
2356 2416
2476
2536 2595
2655
2715
2775
2834
2894
■ 66
2954 3014
3073
313313193
3253
3313
3372
3432
3492
67
3552 3611
367 i
3731! 3791
3850
3910
3970
4030
4089
6S
4149 4209
4269
432^' 4388
4448
4508
4567
4627
4687
4747, 4806
4866
4926 4986
5045
5105
5165
5225
5284
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5344: 5404
5464
5523! 5583
5643
5703
5762
5622
5882
71
594116001
6061
6I21I6I8O
6240
6300
6360
6419
6479
72
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6658
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6897
6957
7016
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7494
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7614
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8.031
8091
8151
6211
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75
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8748
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0061
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0180
0240
0300
0359
0419
0479
0538
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0777
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0956
1016
1075
1135
1194
1254
7880
1314
1373
1433
1493
1552
1612
1672
1731
1791
1851
81
1910
1970
2030
2089
2149
2209
226S
2328
2387
2447
82
2507
2566
2626
2686
2745
2805
2865
2924
2984
3043
83
31U3
3163
3222
3282
3342
3401
3461
3520
3580
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3699
3759
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3878
3938
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4117
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4772
4632
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4892
4951
5011
5070
5130
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5309
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5428
87
5488
5547
5607
5666
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6084
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6203
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91
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6169
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6286
8347
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92
8467
8526
8586
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8764
8824
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59
93
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9300
9360
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3 18
4 M
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8630253
0312
0372
0432
0491
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0967
1027
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1205
1265
1324
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S 30
e 36
97
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1562
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1920
1979
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2217
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2336
2396
2455
2515
2574
8 47
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2634
2693
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2872
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5
2991
6
3050
7
3110
8
3169
9
"D
9 63
Pli.
In.
U ( I
~V
3
4
132
LOGARITHMS N. 730 L. 863
N.
7300
1
2
3348
3
3407
4
3467
5
3526
6
7
3645
8
3705
9
D
Pro.
8633229
3288
3586
3764
01
3823
3883
3942
4002
4061
4121
4180
4240
4299
4359
60
02
4418
4478
4537
4597
4656
4716
4775
4835
4694
4954
1 6
03
5013
5072
5132
5191
5251
5310
5370
5429
5489
5548
2 12
4t 1
04
5608
5667
5727
5766
5845
5905
5964
6024
6083
6143
3 18
4 24
05
6202
6262
6321
6381
6440
6499
6559
6618
6678
6737
5 30
06
6797
6856
6916
6975
7034
7094
7153
7213
7272
7332
6 36
7 42
8 48
07
7391
7451
7510
7569
7629
7668
7748
7807
7867
7926
OS
7985
8045
8104
8164
8223
8283
8342
8401
8461
8520
9 54
09
8580
8639
8698
8758
8817
8877
8936
8996
9055
9114
7310
9174
9233
9293
9352
9411
9471
9530
9590
9649
9708
11
9768
9827
9887
9946
0005
0065
0124
0184
0243
0302
12
8640362
0421
0481
0540
0599
0659
0718
0778
0837
0896
13
0956
1015
1075
1134
1193
1253
1312
1371
1431
1490
14
1550
1609
1668
1728
1787
1846
1906
1965
2025
2084
15
2143
2203
2262
2321
2381
2440
2500
2559
2618
2678
16
2737
2796
2856
2915
2974
3034
3093
3152
3212
3271
17
3331
3390
3449
8509
3568
3627
3687
3746
3805
3865
IS
3924
3983
4043
4102
4161
4221
4280
4339
4399
4458
19
4517
4577
4636
4695
4755
4814
4873
4933
4992
5051
7320
5111
5170
5229
5269
5348
5407
5467
5526
5585
5645
1
21
5704
5763
5823
5882
5941
6001
6060
6119
6179
6238
22
6297
6357
6416
6475
6534
6594
6653
6712
6772
6831
23
6890
6950
7009
7068
7128
7167
7246
7305
7365
7424
,
24
7483
7543
7602
7661
7721
7780
7839
7898
7958
8017
25
8076
8136
8195
8254
8313
8373
8432
8491
6551
8610
26
8669
8728
8788! 8847
8906
6966
9025
9084
9143
9203
1
27
9262
9321
9380 9440
9499
9556
9616
9677
9736
9795
28
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9973
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0092
0151
0210
0269
0329
0388
29
8650447
0506
0566
0625
0684
0743
0803
0662
0921
0980
7330
1040
1099
1158
1217
1277
1336
1395
1454
1514
1573
31
1632
1691
1751
1810
1869
1928
1968
2047
2106
2165
32
2225
2264
2343 2402
2461
2521
2560
2639
2698
2758
\
33
2617
2876
2935*2995
3054
3113
3172
3231
3291
3350
\
34
3409
3468
3527
3587
3646
3705
3764
3824
3883
3942
\
35
4001
4060
4120
4179
4238
4297
4356
4416
4475
4534
}
36
4593
4652
4712
4771
4830
4889
4948
5008
5067
5126
37
5185
5244
5304
5363
5422
5481
5540
5600
5659
5718
38
5777
5836
5»95
5955
6014
6073
6132
6191
6251
6310
39
6369
6426
6487
6546
6606
6665
6724
6783
6842
6901
7340
6961
7020
7079
7136
7197
7256
7316
7375
7434
7493
41
7552
7611
7671
7730
7789
7848
7907
7966
8025
8065
42
8144
8203
8262
8321
6380
8440
6499
8558
8617
8676
59 ^
43
8735
8794
8854
8913
6972
9031
9090
9149
9208
9268
1 6 ^
44
9327
9386
9445
9504
9563
9622
9661
9741
9600
9859
2 12
3 18
4 24^ ^
45
9918
9977
0036
5095
0155
0214
0273
0332
0391
0450
46
8660509
0568
0627
0687
0746
0805
0664
0923
0962
1041
5 30^
47
1100
1160
1219
1278
1337
1396
1455
1514
1573
1632
48
1691
1751
1810
1869
1928
1987
2046
2105
2164
2223
7 41
8 4:;
9 &:i
Pte.
r
49
N.
2282
2342
1
240112460
2519
2578
5
2637
6
2696
7
2755
8
2814
9
D
(
1 2
3
4
N. 735 L. 866
OP NUMBERS.
133
N
7350
51
52
53
54
55
56
57
58
59
7360
61
62
63
64
6^
66
67
68
69
7370
71
72
73
74
75
76
77
78
79
7380
81
82
83
84
85
86
87
88
89
390
91
92
93
94
95
96
97
98
JI9
N.
8662873
3464
4055
4646
5236
5827
6417
7008
7598
8188
8778
9368
9958
8670548
1138
1728
2317
2907
3496
4086
4675
5264
5853
6442
7031
7620
8209
8798
9387
9975
8680564
1152
1740
2329
2917
3505
4093
4681
5269
5857
6444
7032
7620
8207
8794
9382
9969
8690556
1143
1730
1
2932
3523
4114
4705
5295
5886
6476
7067
7657
8247
8837
9427
5017
0607
1197
2992
3582
4173
4764
5354
5945
6535
7126
7716
8306
S896
9486
0076
0666
1256
1786 1845
2376, 2435
2966 3025
3555' 3614
4145' 4203
4734; 4793
5323 5382
5912 5971
6501 6560
7090 7149
7679 773S
8268 8327
8857 8916
9445 9504
6034 0093
0622 0681
1211 1270
1799 1858
238812446
2976 i 3035
3564: 3623
4152|4211
4740: 4799
5328
5915
6503
7091
7678
8266
8853
9441
6028
0615
1202
1789
"r
5386
5974
6562
7150
7737
8325
8912
9499
0086
0674
1261
1848
3
4
5
3051
3110
3169
3641
3701
3760
4232
4291
4350
4823
4882
4941
5413
5472
5532
6004
6063
6122
6594
6653
6712
7185
7244
7303
7775
7834
7893
8365
8424
8483
8955
9014
9073
9545
9604
9663
0135
6194
6253
0725
0784
0843
1315
1374
1433
1904
1963
2022
2494
2553
2612
3084
3142
3201
3673
3732
3791
4262
4321
4380
4852
4911
4970
5441
5500
5559
6030
6089
6148
6619
6678
6737
7208
7267
7326
7797
7856
7915
8386
8445
8503
8974
9033
9092
9563
9622
9681
6152
6211
6269
0740
0799
0858
1329
1387
1446
1917
1976
2035
2505
2564
2623
3093
3152
3211
3681
3740
3799
4269
4328
4387
4857
4916
4975
5445
5504
5563
6033
6092
6151
6621
6679
6738
7208
7267
7326
7796
7855
7913
8383
8442
8501
8971
9029
9088
9558
9617
9675
6145
6204
6263
0732
0791
0850
1319
1378
1437
1906
1965
2024
3
\
[ 5
6
3228
3819
4409
5000
5591
6181
6771
7362
7952
8542
9132
9722
6312
0902
1492
2081
2671
3260
3850
4439
5028
5618
6207
6796
7385
7974
8562
9151
9740
6328
0917
3287
3878
4468
5059
5650
6240
6830
7421
8011
8601
9191
9781
6371
0961
1551
2140
2730
3319
3909
4498
5087
5677
6266
6855
7444
8032
8621
9210
9799
6387
0976
1505' 1564
2093
2682
3270
3858
4446
5034
5622
6209
6797
7385
7972
8560
9147
9734
6321
0908
1495
2082
2152
2740
3329
3917
4505
5093
5680
6268
6856
7443
8031
8618
9206
9793
6380
0967
1554
2141
8
9
3346
3937
4528
5118
5709
6299
6889
7480
8070
8660
9250
9840
6430
1020
1610
2199
2789
3378
3968
4557
5146
5735
6325J 6383
3405
3996
4587
5177
576S
6358
6949
7539
8129
8719
9309
9899
6489
1079
1669
2258
2848
3437
4027
4616
5205
5794
6914
7502
8091
8680
9269
9857
6446
1034
1623
2211
2799
3387
3975
4563
5151
5739
6327
6915
7502
8090
8677
9264
9852
6439
1026
1613
2200
6972
7561
8150
8739
9328
9916
6505
1093
1682
2270
2858
3446
4034
4622
5210
5798
6386
6973
7561
8148
8736
9323
9910
6497
1085
1672
2259
"9"
ID
59
Pro.
59
6
12
18
24
30
35
41
47
63
D
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3
4
5
6
7
8
9
17
23
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35
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52 ;
PtH. !
r
134
LOGARITHMS N. 740 L. 869
7400
1 1 2 3
2376 2435 2493
4
2552
5
2611
6
2669
7
2728
8
2787
9
2845
D
Pro.
1
8692317
01
2904
2963 3021 3080
3139
3197
3256
3315
3373
3432
59
02
3491
3549 3608 3667
3725
3784
3843
S901
8960
4019
03
4077
4136 4195 4253
4312
4371
4429
4488
4547
4605
m
2
1 *'
12
04
4664
4723 4781
4840
4899
4957
5016
5075
5133
5192
»
18
Ail
05
5251
5309 5368
5427
5485
5544
5603
5661
5720
5778
4
5
24
,10
06
5637
5896 5954
6013
6072
6130
6189
6248
6306
6365
G
S5
07
6423
6482 6541
6599
6658
6717
6775
6834
6892
6951
7
41
08
7010
7068 7127
7186
7244
7303
7361
7420
7479
7537
8
47
09
7596
7655 7713
7772
7830
7889
7948
8006
8065
8123
9) 00
7410
8182
8241 8299
8358
8417
8475
8534
8592
8651
8710
11
8768
8827 8885 8944
9003
9061
9120
9178
9237
9296
12
9354
9413 9471
9530
9588
9647
9706
9764
9823
9881
13
9940
9999 0057
0116
0174
0233
0292
0350
0409
0467
14
8700526
0584 0643 0702
0760
0819
0877
0936
0994
1053
15
1112
1170 1229 1287
1346
1404
1463
1522
1580
1639
16
1697
1756 18141 1873
1931
1990
2049
2107
2166
2224
17
2283
2341 2400 2458
2517
2576 2634
2693
2751
2810
18
2868
2927 2985 3044
3102
3161 3220
3278
3337
3395
19
3454
3512 357 1| 3629
3688
3746
3805
3863
3922
3981
7420
4039
4098* 4156
4215
4273
4332
4390
4449
4507
4566
21
4624
4683 4741
4800
4858
4917
4975
5034
5092
5151
1
22
5210
5268 5327 5385
5444
5502
5561
5619
5678
5736
1
23
5795
5853 59121 5970
6029
6087
6146
6204
6263
6321
1
1
24
6380
6438 6497 6555
i
6614
6672
6731
6789
6848
6906
1
25
6965
7023 7082,7140
7199
7257
7316
7374
7432
7491
26
7549
7608 766617725
7783
7842
7900
7959
8017
8076
27
8134
8193 825118310
8368
8427
8485
8544
8602
8660
1
1
28
8719
8777; 8836: 8894
8953
9011
9070
9128
9187
9245
1
29
9304
9362; 9421
9479
9537
9596
9654
9713
9771
9830
7430
9888
9947' 5005
0063
0122
0180
0239
0297
0356
0414
1
31
8710473
0531 0589
0648
0706
0765
0823
0882
0940
0999
32
1057
1115
11174
1232
1291
134&
1408
1466
1524
1583
33
1641
1700! 1758
1817
1875
1933
1992
2050
2109
2167
34
2226
2284 2342
2401
2459
2518
2576
2634
2693
2751
35
2810
2868
2927 2985
3043
3102
3160
3219
3277
3335
36
3394
3452
3511 3569
3627
3686
3744
3803
3861
3919
37
3978
4036
4095
4153
4211
4270
4328
4387
4445
4503
3S|
4j62 4620
4679
4737
4795
4854
4912
4970
5029
5087
39 1
5146
5204
5262
5321
5379
5437
5496
5554
5613
5671
7440
5729
5768
5846
5904
5963
6021
6080
6138
6196
6255
41i
6313
6371
6430
6488
6546
6605
6663
6722
6780
6838
42]
6897
6955
7013
7072
7130
7188
7247
7305
7363
7422
58
43!
7480
7539
7597
7655
7714
7772
7830
7889
7947
8005
1 a
44
8064
8122
8U0
8239
8297
8355
8414
8472
6530
8589
2
3
4
12
17
45
8647
8705
8764
8822
8880
8939
8997
9055
9114
9172
2:«
46
9230
9289
9347
9405
9464
9522
9580
9639
9697
9755
6
2!l
47
9814
9872
9930
9988
0047
0105
0163
0222
0280
0338
6
7
8
3.%
41
4(i
48
8720397
0455
0513
0572
0630
0688
0747
0605
0863
0921
49
0980
1038
1096
1155
1213
1271
1330
13S8
7
1446
8
1 504
!l
52
1
^
D
1
FMs.
1 K. 745 L. 872
OF NUMBERS.
N.
7450
51
52
53
54
55
56
57
58
59
7460
61
62
63
64
65
66
67
68
69
7470
71
72
73
74
75
76
77
78
79
7480
81
82
83
84
85
86
87
88
89
7490
91
92*
93i
94
95
96
97
98
1
1621
2
1679
3
1738
4
1796
8721563
2146
2204
2262
2320
2379
2728
2787
2845
2903
2962
3311
3369
3428
3486
3544
3894
8952
4010
4069
4127
4476
4535
4593
4651
4709
5059
5117
5175
5234
5292
5641
5700
5758
5816
5874
6224
6282
6340
6398
6457
6806
6864
6923
6981
7039
7388
7446
7505
7563
7621
7970
8029
8087
8145
8203
8552
8611
8669
8727
8785
9134
9193
9251
9309
9867
9716
9774
9838
9891
9949
8730298
0356
0414
0473
0581
0880
0938
0996
1054
1113
1462
1520
1578
1636
1694
2043
2101
2159
2218
2276
2625
2683
2741
2799
2857
8206
3264
3322
8380
3489
8787
3845
3904
3962
4020
4369
4427
4485
4543
4601
4950
5008
5066
5124
5182
5531
5589
5647
5705
5763
6112
6170
6228
6286
6344
6693
6751
6809
6867
6925
7274
7332
7390
7448
7506
7855
7913
7971
8029
8087
8435
8493
8551
8610
8668
9016
9074
9132
9190
9248
9597
9655
9713
9771
9829
8740177
0235
0293
0351
0409
0757
0815
0874
0932
0990
1338
1396
1454
1512
1570
1918
1976
2034
2092
2150
2498
2556
2614
2672
2730
3078
3136
3194
3252
3310
3658
3716
3774
3832
8890
4238
4296
4354
4412
4470
4818
4876
4934
4992
5050
5398
5456
5514
5572
5630
5978
6036
6094
6152
6210
6557
6615
6673
6731
6789
7137
7195
7253
7311
7869
7716
7774
7832
7890
7948
8296
8354
8412
8470
8528
8875
8933
8991
9049
9107
9454
9512
9570
9628
9686
8750034
0091
0149
0207
3
0265
4
1 2
1854
2487
8020
8603
4185
4768
5850
5938
6515
7097
7679
8261
8848
9425
0007
0589
1171
1752
2334
2915
3497
4078
4659
5240
5821
6402
6983
7564
8145
8726
9306
9887
0467
1048
1628
2208
2788
^8
3948
4528
5108
5688
6268
6847
7427
8006
8585
9165
9744
0328
to
6
1912
2495
3078
8661
4243
4826
5408
5991
6573
7155
7789
8820
8902
9484
6065
0647
1229
1810
2892
2973
8555
4136
4717
5298
5880
6461
7041
7622
8208
8784
9364
9945
0525
1106
1686
2266
2846
3426
4006
4586
5166
5746
6325
6905
7485
8064
8648
9223
9802
0881
1971
2554
3186
8719
4302
4884
5467
6049
6631
7214
7796
8378
8960
9542
0124
0705
1287
1869
2450
3082
3613
4194
4775
5357
5938
6519
7100
7680
8261
8842
9422
5003
0588
1164
1744
2324
2904
3484
4064
4644
5224
5804
6888
6968
7543
8122
9701
9281
9860
0439
8
2029
2612
8195
8777
4860
4942
5525
6107
6690
7272
7854
8486
9018
9600
0182
0764
1345
1927
2508
8090
8671
4252
4884
5415
5996
6577
7158
7788
8819
8900
9480
0061
0641
1222
1802
2882
2962
8542
4122
4702
5282
5862
6441
7021
7600
8180
8759
9839
9918
0497
I 7 I 8
9^
2087
2670
3258
8886
4418
5001
5588
6166
6748
7880
7912
8494
9076
9658
0240
0822
1408
1985
2566
8148
8729
4811
4892
5478
6054
6635
7216
7797
8377
8958
9538
0119
0699
1280
1860
2440
3020
8600
4180
4760
5840
5920
6499
7079
7658
8238
8817
9396
9976
0555
D
135
Pro.
58
58
1
2
3
4
6
6
7
8
9
6
12
17
23
29
35
41
46
52
57
I
2
3
4
5
6
7
8
D
6
II
17
23
29
34
40
46
51
Pin.
136
) LOGARITHMS N. 750 L. 875
N.
7500
1
0671
2
0728
3
0786
4
0844
5
0902
6
0960
7
1018
8
1076
9
1134
D
Pro.
8750613
01
1192
1250
1307
1365
1423
1481
1539
1597
1655
1718
58
02
1771
1828
1886
1944
2002
2060
21liB
2176
2234
2292
1
03
2349
2407
2465
2523
2581
2639
2697
2755
2813
2870
2 12
04
2928
2986
3044
3102
3160
3218
3275
3333
3391
3449
•f
4
23
05
3507
3565
3623
3681
3738
3796
3854
3912
3970
4028
6
29
06
4086
4143
4201
4259
4317
4375
4433
4491
4548
4606
6
7
8
36
41
07
4664
4722
4780
4838
4896
4953
5011
5069
5127
5185
* 1
46
08
5243
5300
5358
5416
5474
5532
5590
5648
5705
5763
9
62
09
5821
5879
5937
5995
6052
6110
6168
6226
6284
6342
7510
6399
6457
6515
6573
6631
6689
6746
6804
6862
6920
11
6978
7035
7093
7151
7209
7267
7325
7382
7440
7498
12
7556
7614
7671
7729
7787
7845
7903
7960
8018
8076
13
8134
8192
6249
8307
8365
8423
8481
8539
8596
8654
14
8712
8770
8828
8885
8943
9001
9059
9116
9174
9232
15
9290
9348
9405
9463
9521
9579
9637
9694
9752
9810
16
9868
9925
9983
6041
0099
5157
0214
5272
5330
[5388
17
8760446
0503
0561
0619
0677
0734
0792
0850
0908
0965
18
1023
1081
1139
1197
1254
1312
1370
1428
1485
1543
19
1601 1659
1710
1774
1832
1890
1947
2005
2063
2121
7520
2178
2236
2294 2352
2409
2467
2525
2583
2640
2698
21
2756
2814
2871
2929
2987
3045
3102
3160
3218
3276
22
3333
3391
3449
3506
3564
3622
3680
3737
3795
3853
23
3911
3968
4026
4084
4142
4199
4257
4315
4372
4430
24
4488
4546
4603
4661
4719
4776
4834
4892
4950
5007
25
5065
5123
5180
5238
5296
5354
5411
5469
5527
5584
26
5642
5700
5758
5815
5873
5931
.5988
6046
6104
6161
27
6219
6277
6335
6392
6450
6508
6565
6623
6681
6738
28
6796
6854
6911
6969
7027
7085
7142
7200
7258
7315
29
7373
7431
7488
7546
7604
7661
7719
7777
7834
7892
7530
7950
8007
8065
8123
8180
8238
8296
8353
8411
8469
31
8526
8584
8642
8699
8757
8815
8872
8930
8988
9045
32
9103
9161
9218
9276
9334
9391
9449
9507
9564
9622
33
9680
9737
9795
9853
9910
9968
0026
5083
5141
5199
34
8770256
0314
0371
0429
0487
0544
0602
0660
0717
0775
35
0833
0890
0948
1005
1063
1121
1178
1236
1294
1351
36
1409
1467
1524
1582
1639
2216
1697
1755
1812
1870
1928
37
1985
2043
2100
2158
2273
2331
2388
2446
2504
38
2561
2619
2677
2734
2792
2849
2907
2965
3022
3080
39
3137
3195
3253
3310
3368
3425
3483
3541
3598
3656
7540
3713
37*1
3829
3886
3944
4001
4059
4117
4174
4232
41
4289
4347
4405
4462
4520
4577
4635
4693
4750
4808
42
4865
4923
4980
5038
5096
5153
5211
5268
5326
5384
57
43
5441
5499
5556
5614
5671
5729
5787
5844
5902
5959
1 6
44
6017
6074
6132
6189
6247
6305
6362
6420
6477
6535
2
11
• m
45
6592
6650
6708
6765
6823
6880
6938
6995
7053
7110
3
4
17
23
46
7168
7226
7283
7341
7398
7456
7513
7571
7628
7686
6
29
47
7743
7801
7859
7916
7974
8031
8089
8146
8204
8>61
6
am
34
48
8319
8376
8434
8492
8549
8607
8664
8722
8779
8837
7
40
4fi
49
N.
8894
8952
1
9009
2
9067
3
9124
4
9182
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9239
9297
i
9354
8
9412
9
I)
o
9
51
1
H%.
N.
755 L. 877 of numbers. 137
N.
1
9527
2
9585
3
9642
4
9700
5
9757
&
7
9872
8
9930
9
9987
D
.Ph).
7550
8779470
9815
51
8780045
0102
0160
0217
0275
0332
0390
0447
0505
0562
58
52
0620
0677
0735
0792
0850
0907
0965
1022
1080
1137
1
6
53
1195
1252
1310
1367
1425
1482
1540
1597
1655
1712
2
12
4 ^
54
1770
1827
1885
1942
2000
2057
2115
2172
2230
2287
3
4
17
23
55
2345
2402
2460 2517
2575
2632
2690
2747
2805
2862
6
29
56
2919
2977
3034; 3092
3149
3207
3264
3322
3379
3437
6
7
8
36
41
46
57
3494
355(2
3609 3667
3724
3782
3839
3896
3954
4011
58
4069
4126
4184
4241
4299
4356
4414
4471
4529
4586
9
62
59
4643
4701
4758 4816
4873
4931
4988
5046
5103
5161
7560
5218
5275
5333 5390
5448
5505
5563
5620
5678
5735
61
5792
5850
5907.5965
1
6022
6080
6137
6194
6252
6309
62
6367
6424
6482 6539
6596
6654
6711
6769
6826
6884
63
6941
6998
7056 7113
7171
7228
7286
7343
7400
7458
64
7515
7573
7630
7687
7745
7802
7860
7917
7975
8032
65
8089
8147
8204 8262
8319
8376
8434
8491
8549
8606
66
8663
8721
8778 8836
8893
8950
9008
9065
9123
9180
67
9237
9295
9352,9410 9467
9524
9582 9639
9696
9754
68
9811
9869
9926 9983 0041
0098
0156,0213
0270
0328
69
8790385
0442
0500 0557
0615
0672
0729
0787
0844
0901
7570
0959
1016
1074 1131
1188
1246
1303
1360
1418
1475
71
1532
1590
1647
1705
1762
1819
1877
1934
1991
2049
'
72
2106
2163
2221
2278
2335
2393, 2450
2508
2565
2622
73
2680
2737
2794
2852
2909
2966 3024
3081
3138
3196
74
3253
3310
3368
3425
3482
3540 3597
3654
3712
3769
75
3826
3884
3941
3998
4056
4113 4170
4228
4285
4342
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76
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4514 4572
4629
4686 4744
4801
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77
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5030
5088
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5202
5259, 5317
5374
5431
5489
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5546
5603
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5718
5775
5833 5890
5947
6004
6062
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6119
6176
6234
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6406 6463
6520
6577
6635
7580
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6749
6807
6864
6921
6979
7036
7093
7150
7208
81
7265
7322
7380
7437
7494
7551
7609
7666
7723
7781
82
7838
7895
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8010
8067
8124
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83
8411
8468
8525
8582
8640
8697
8754
8811
8869
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8983
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9098
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9212
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9556
9613
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9728
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0071
86
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0243
0300
0357
0415
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0758
0815
0873
0930
0987
1044
1102
1159
1216
88
1273
1330
1388
1445
1502
1559
1617
1674
1731
1788
89
1846
1903
1960
2017
2074
2132
2189
2246
2303
2361
7590
2418
2475
2532
2589
2647
2704
2761
2818
2875
2933
91
2990
3047
3104
3162
3219
3276
3333
3390
3448
3505
92
3562
3619
3676
3734
3791
3848
3905
3962
4020
4077
57
93
4134
4191
4248
4306
4363
4420
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4534
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1
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94
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4935
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5106
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5564
5621
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3
4
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96
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1
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5
7907
7964
8022
8
8079
9
D
9
61
IN.
6
7
Pte.
*
138
LOGARITHMS N. 760 L. 880
N.
7600
1
2
8250
3
8307
4
5
8422
6
7
8536
8
8593
9
8650
D
Pro.
8808136
8193
8364
8479
01
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8764
8822
8879
8936
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9050
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58
02
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0078
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0307
0364
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04
8810421
0478
0535
0592
0650
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0764
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0935
3 17
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05
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1049
1106
1163
1221
1278
1335
1392
1449
1506
5 29
06
1563
1620
1677
1735
1792
1849
1906
1963
2020
2077
6 35
7 41
8 46
07
2134
2191
2248
2305
2363
2420
2477
2534
2591
2648
08
2705
2762
2819
2876
2933
2990
3048
3105
3162
3219
91 63
09
3276
3333
3390
3447
3504
3561
3618
3675
3732
3789
7610
3847
3904
3961
4018
4075
4132
4189
4246
4303
4360
11
4417
4474
4531
4588
4645
4703
4760
4817
4874
4981
12
4988
5045
5102
5159
5216
5278
5330
5387
5444
5501
18
5558
5615
5672
5729
5786
5844
5901
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6129
6186
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7726
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19
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1259
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1373
1430
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1601
1658
1715
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24
1829
1886
1943
2000
2057
2114
2171
2228
2285
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25
2398
2455
2512
2569
2626
2683
2740
2797
2854
2911
26
2968
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3139
3196
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3424
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27
3537
3594
3651
3708
3765
3822
3879
3936
3993
4050
28
4107
4164
4221
4278
4335
4392
4448
4505
4562
4619
29
4676
4733
4790
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4904
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5018
5075
5132
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7630
5245
5302
5359
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5530
5587
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5701
5758
31
5815
5871
5928
5985
6042
6099
6156
6213
6270
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32
6384
6441
6497
6554
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6782
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•
33
6953
7010
7066
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7180
7237
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34
7522
7578
7635
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35
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0081
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1047
1104
1161
1218
1275
1331
1388
1445
41
1502
1559
1616
1673
1729
1786
1848
1900
1957
2014
42
2070
2127
2184
2241
2298
2354
2411
2468
2525
2582
57
43
2639
2695
2752
2809
2866
2923
2980
3036
3093
3150
1 6
44
3207
3264
3320
3377
3434
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3548
3604
3661
3718
3 11
3 17
4 23
45
3775
3832
3889
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4002
4059
4116
4173
4229
4286
46
4343
4400
4457
4513
4570
4627
4684
4741
4797
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5 29
^9 0% M
47
4911
4968
5024
5081
5138
5195
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5308,
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5422
6 34
7 40
8 46
48
5479
5536
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57Q6
5763
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5876
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49
N.
6047
6103
1
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2
6217
3
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4
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6
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•
D
9 61
Pts.
N.
765 L. SaS OF NUMBERS. 139 1
N.
I
2
6728
3
6785
4
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5
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6955
7
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7125
D
Pro.
7650
8836614
6671
51
7188
7239
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7352
7409
7466
7523
7579
7636
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57
5-2
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2118
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2514
2571
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3025
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3138
3195
3251
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62
34-21
3478
3535
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1519 1576
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1802
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77
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20-29
2085
2142
2198
2255
2311
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24-25
79
2481
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2820
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3103
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1578
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1748
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1860
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2086
2143
2199
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2312
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96
2651
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ft; 2H
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5
4682
6
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9
D
N.
1
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4
\
140
LOGARITHMS N. 770 L. 886 1
N.
1
4964
2 3
5020 5076
4
5133
5
6
5246
7
5302
8
9
5415
D
Pia
7700
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5189
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01
5471
5528
5584 5640
5697
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5810
5866
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57
1 6
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02
6035 6092
6148 6204
6261
6317
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6430
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6712 6768
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04
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7275 7332
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7670
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05
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06
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11
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1220 1276
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13S9
1445
1501
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1614
12
1670
1727
1783 1839
1895
1952
2008
2064
2121
2177
13
2233
2290
2346' 2402
2459
2515
2571
2627
2684
2740
14
2796
2853
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2965
3022
3078
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3190
3247
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15
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3472 3528
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19
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2076
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5 28
47
1336
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1448
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1672
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6 34
48
1896
1952
2008
2064
2120
2176
2232
2288
2345
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7 39
8 45
9 50
49
N.
2457
2513
1
2569
2
2625
3
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4
2737
5
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6
2849
7
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D
Pm.
N. 775 L. 889 op numbers. 141
N.
7750
1 1 2
3073 3129
3
3185
4
3241
5
6
3353
7
3409
8
3465
9
3521
D
Pro.
8893017
3297
51
3577
3633 3689
3745
3801
3858
3914
3970
4026
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56
52
4138
4194 4250
4306
4362
4418
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63
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0352 0408
0464
0520
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0632
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0743 0799
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0911 0967
1023
1079
1135
1191
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1303 1359
65
1415
1471 1526
1
1582
1638
1694
1750
1806
1862 1918
66
1974
2030 2086
2142
2193
2253
2309
2365
2421 2477
67
2533
2589 2645
2701
2757
2813
2869
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2980 3036
1
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3148 3204
3260
3316
3372
3428
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3539 3595
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69
3651
3707 3763
1
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3875
3931
3987
4043
4098
4154
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4210
4266 4322
4378
4434
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4657
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71
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4825 4881
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5049
5104
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5216
6272
72
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5384 5440
5496
5551
5607
5663
5719
5775
5831
73
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5943 5998
6054
6110
6166
6222
6278
6334
6389
74
6445
6501
6557
6613
6669
6725
6781
6836
6892
6948
75
7004
7060 7116
7172
7227
7283
7339
7395
7451
7507
76
7563
7618 7674
7730
7786
7842
7898
7953
8009
3065
77
8121
8177,8233
8289
8344
8400
8456
8512
8568
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78
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8735 8791
8847
8903
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9014
9070
9126
9182
79
9238
9294 9349
9405
9461
9517
9573
9629
9684
9740
7780
9796
9852^9908
9963
6019
0075
0131
0187
0243
0298
81
8910354
0410 0466
0522
0577
0633
0689
0745
0801
0856
82
0912
0968 1024
1080
1135
1191
1247
1303
1359
1415
83
1470
1526
1582
1638
1694
1749
1805
1861
1917
1972
84
2028
2084
2140
2196
2251
2307
2363
2419
2475
2530
85
2586
2642
2698
2754
2809
2865
2921
2977
3032
3088
86
3144
3200
3256
3311
3367
3423
3479
3534
3590
3646
87
3702
3758
3813
3869
3925
3981
4036
4092
4148
4204
88
4259
4315
4371
4^7
4482
4538
4594
4650
4706
4761
89
4817
4873
4d29
4984
5040
5096
5152
5207
5263
5319
rdo
5375
5430
5486
5542
5598
5653
5709
5765
5821
5876
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5988
6044
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6155
6211
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6545
6601
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6712
6768
6824
6880
6935
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55
03
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7158 7214
7270
7325
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7437
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1
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7660
7715
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7827
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8050
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2
3
4
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8217
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8440
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28
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6
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0166
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6
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7
0835
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9
D
9
60
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PU.
.fyo 6"
£1.
142
LOGARITHMS N. 780 L.
892
N.
7800
1
1002
2
1057
3
1113
4
1169
5
1224
6
1280
7
1336
8
1891
9
1447
D
pi«.
8920946
01
1503
1558
1614
1670
1725
1781
1837
1892
1948
2004
56
02
2059
2115
2171
2226
2282
2388
2393
2449
2505
2560
1
6
03
2616
2672
2727
2783
2839
2894
2950
8006
3061
3117
2
11
04
3173
3228
3284
3340
3395
3451
8506
8562
8618
8678
8
4
17
22
05
3729
3785
3840
3896
3952
4007
4063
4119
4174
4280
5
28
06
4285
4341
4397
4452
4508
4564
4619
4675
4731
4786
6
7
34
29
07
4842
4897
4953
5009
5064
5120
5176
5231
5287
5342
08
5398
5454
5509
5565
5621
5676
5732
5787
5843
5899
91 fiol
09
5954
6010
6065
6121
6177
6232
6288
6344
6899
6455
7810
6510
6566
6622
6677
6733
6788
6844
6900
6955
701-1
11
7066
7122
7178
7233
7289
7344
7400
7456
7511
7567
12
7622
7678
7734
7789
7845
7900
7956
8011
8067
8128
13
8178
8234
8289
8345
8401
8456
8512
8567
8623
8678
1
14
8734
8790
8845
8901
8956
9012
9068
9123
9179
9284
15
9290
9345
9401
9457
9512
9568
9623
9679
9734
9790
16
9846
9901
9957
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0068
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0179
0234
0290
0846
17
8930401
0457
0512
0568
0623
0679
0734
0790
0846
0901
18
0957
1012
1068
1123
1179
1234
1290
1345
1401
1457
19
1512
1568
1623
1679
llSi
1790
1845
1901
1956
2012
7820
2068
2123
2179 2284
2290
2345
2401
2456 2512
2567
21
2628
2678
2734 2789
2845
2900
2956
3012' 3067
8128
22
3178
3234
3289
3345
3400
3456
3511
3567 3(322
8678
23
3733
3789
3844
3900
3955
4011
4066
4122 4177
4288
24
4288
4344
4399
4455
4510
4566
4621
4677 4732
4788
25
4843
4899
4954
5010
5065
5121
5176
5232 5287
5848
26
5398
5454
5509
5565
5620
5676
5731
5787 5842
5898
27
5953
6009
6064
6120
6175
6231
6286
6342 6397
6458
28
6508
6564
6619 6675
6730
6786
6841
689716952 7007
29
7063
7118
7174 7229
7285
7340
7396
7451 7507
7562
7830
7618
7673
7729
7784
7839
7895
7950
8006 8061
8117
31
8172
8228
8283
8339
8394
8450
8505
8560 8616
8671
32
8727
8782
8838
8893
8949
9004
9059
9115 9170
92S6
33
92S1
9337
9392
9448
9503
9558
9614
9669 9725
9780
34
9886
9891
9947
0002
0057
0118
0168
0224 0279
1
0385
35
8940390
0445
0501
0556
0612
0667
0723
0778 0833
0889
36
0944
1000
1055
nil
1166
1221
1277
1332 1388
1448
37
1498
1554
1609
1665
1720
1776
1831
1886 1942
1997
38
2058
2108
2163
2219
2274
2330
2385
2440 2496
2551
39
2607
2662
2717
2773
2828
2884
2939
2994 8050
8105
7840
3161
3216
8271
3327
3382
3438
3493
3548 8604
3659
41
8715
8770
8825
8881
3936
3991
4047
4102 4158
4213
42
4268
4324
4379
4435
4490
4545
4601
4656 4711
4767
55
43
4822
4878
4938
4988
5044
5099
5154
5210 5265
5320
1 GS
44
5376
5431
5487
5542
5597
5653
6708
5763 5819
5874
2 U
45
5929
5985
6040
6096
6151
6206
6262
6317 6372
6428
3
4
W
2S
46
6483
6538
6594
6649
6704
6760
6815
6870 6926
6981
6
28
47
7037
7092
7147
7203
7258
7318
7369
7424 7479
7535
6
7
ft
33
48
7590
7645
7701
7756
7811
7867
7922
7977 8083
8088
38
44
49
N.
8143
8199
1
8254
8309
8365
4
8420
5
8475
8531 8586
8641
9
D
9
50
i 2
3
6
7
i 8
1
PU.
N. '
785 L. 894 of numbers. 143
N.
7850
1
1
8752
2
8807
3
8863
4
8918
5
6
7
9084
8
9139
9
9194
D
Pro.
8948697
8973 9028
51
9250
9305
9360
9416
9471
9526
9582
9637
9692
9748
56
52
9803
9858
9914
9969
0024
0079
5135
5190
5245
5301
I
6
53 8950356
0411
0467
0522
0577
0632
0688
0743
0798
0854
2
11
17
22
54
0909
0964
1020
1075
1130
1185
1241
1296
1351
1407
tiM
4
55
1462
1517
1572
1628
1683
1738
1794
1849
1904
1959
6
C
7
88
34
39
56
2015
2070
2125
2181
2236
2291
2346
2402
2457
2512
57
2568
2623
2678
2733
2789
2844
2899 2954
3010
3065
9
8
45
58
3120
3176
3231
3286
3341
3397
3452 3507
3562
3618
9
60
59
3678
8728
3783
3839
3894
3949
4004
4060
4115
4170
7860
4225
4281
4336
4391
4446
4502
4557
4612
4667
4723
61
4778
4833
4888
4944
4999
5054
5109
5165
5220
5275
62
5380
5386
5441
5496
5551
5607 5662
5717
5772
5828
63
5883
5938
5993
6048
6104
6159 6214
6269
6325
6380
64
6435
6490
6545
6601
6656
6711
6766
6822
6877
6932
65
6987
7042
7098
7153
7208
7263
7319
7374
7429
7484
66
7539
7595
7650
7705
7760
7815
7871
7926
7981
8036
67
8092
8147
8202
8257
8312
8368
8428
8478
8533
8588
68
8644
8699
8754
8809
8864
8919
8975
9030
9085
9140
69
9195
9251
9306
9361
9416
9471
9527
9582
9637
9692
7870
9747
9803
9858
9913
9968
0023
0078
5134
5189
5244
7i;
8960299
0354
0409
0465
0520
0575
0630
0685
0741
0796
72
0851
0906
0961
1016
1072
1127
1182
1237
1292
1347
73
1403
1458
1513
1568
1623
1678
1733
1789
1844
1899
«
74
1954
2009
2064
2120
2175
2230
2285
2340
2395
2450
75
2506
2561
2616
2671
2726
2781
2837
2892
2947
3002
76
3057
3112
3167
3222
3278
3333
3388
3443
3498
3553
77
3608
3664
3719
3774
3829
3884
3939
3994
4050
4105
78
4160
4215
4270
4325
4380
4435
4491
4546
4601
4656
79
4711
4766
4821
4876
4931
4987
5042
5097
5152
5207
7880
5262
5317
5372
5428
5483
5538
5593
5648
5703
5758
81
5813
5868
5923
5979
6034
6089
6144
6199
6254
6309
82
6364
6419
6475
6530
6585
6640
6695
6750
6805
6860
83
6915
6970
7025
7081
7136
7191
7246
7301
7366
7411
84
7466
7521
7576
7631
7686
7742
7797
7852
7907
7962
85
8017
8072
8127
8182
8237
8292 8347
8403
8458
8513
86
8568
8623
8678
8733
8788
8843 8898
8953
9008
9063
87
9118
9173
9229
9284
9339
9394 9449
9504
9559
9614
88
9669
9724
9779
9834
9889
9944 9999
5054
5109
5165
89
8970220
0275
0330
0385
0440
0495 0550
0605
0660
0715
7890
0770
0825
0880
0935
0990
1045 1100
1155
1210
1265
91
1320
1375
1431
1486
1541
1596
1651
1706
1761
1816
92
1871
1926
1981
2036
2091
2146
2201
2256
2311
2366
55
93
2421
2476
2531
2586
2641
2696 2751
2806
2861
2916
1
6
94
2971
3026
3081
3186
3191
3246 3301
3356
3411
3466
2
S
4
II
17
28
95
3521
3576
8631
3686
3741
3796 3851
3906
3961
4016
55
96
4071
4126
4181
4236
4291
4346 4401
4456
4511
4566
6
88
97
4621
4676
4731
4786
4841
4896, 4951
5006
5061
5116
6
7
8
83
98
5171
5226
5281
5336
5391
5446 5501
5556
5611
5666
44
99
5721
5776
1
5881
2
5886
3
5941
4
5996 6051
6106
6161
8
6216
9
D
9
60
lA
5
6
7
Pit.
144
1
LOGARITHMS
N. 790 L. 897
N.
7900
1
2
3
6436
4
6491
5
6
7
6656
8
6711
9
6766
D
Pnn
8976271
6326 6381
6546 6601
01
6821
6876
6931
6986
7040
7095 7150
7205
7260
7815
55
1
02
7370
7425
7480
7535
7590
7645
7700
7755
7810
7865
i' ^
03
7920
7975
8030
8085
8140
8195 8250
8304
8359
8414
2
•I
11
la
r
04
8469
8524
8579
8634
8689
8744
8799
8854
8909
8964
3; u
4 SS
05
9019
9074
9129
9184
9238
9293 9348
9403
9458
9518
5 n
06
9568
9623
9678
9733
9788
9843 9898
9953
0008
0062
6
7
40
07
8980117
0172
0227
0282
0337
0392 0447
0502
0557
0612
8 44
08
0667
0722
0776
0831
0886
0941
0996
1051
1106
1161
9 50
09
1216
1271
1326
1380
1435
1490
1545
1600
1655
1710
7910
1765
1820
1875
1930
1984
2039
2094
2149
2204
2259
1
11
2314
2369
2424
2479
2533
2588
2643
2698
2753
2808
1
12
2863 29 1 8
2973
3027
3082
3137
3192
3247
3302
3357
13
3412 3467
3521
3576
3631
3686
3741
3796
3851
3906
14
3960
4015
4070
4125
4180
4235
4290
4345
4399
4454
15
4509
4564
4619
4674
4729
4784 4838
4893
4948
5008
16
5058
5113
5168
5222
5277
5332 5387
5442
5497
5552
17
5606
5661
5716
5771
5826
588 Ij 5936
5990
6045
6100
18
6155
6210
6265
6320
6374
6429, 6484
6539
6594
6649
»
19
6703
6758
6813
6868
6923
6978 7032
7087
7142
7197
7920
7252
7307
7361
7416
7471
7526 7581
7636
7690
7745
21
7800
7855
7910
7965
8019
8074 8129
8184
8239
82i^4
1
22
8348
8403
8458
8513
8568
8622 8677
8732
8787
8842
23
8897
8951
9006
9061
9116
91719225
9280
9335
9390
,
! 24
9445 9499
9554
9609
9664
9719 9774
1
9828
9883
9938
25
9993 0048
0102
0157
0212
0267, 0321
0376
0431
0486
26
8990541
0595
0650
0705
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D
151
Pro.
53
1
2
3
4
6
6
7
8
6
II
16
21
27
32
37
42
48
52
1 5
2 10
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A 21
5 28
6 31
7 38
8 42
9 47
D I PI-. I
152
LOGARITHMS N. 830 L. 919
N.
8300
1
0833
2
0886
3
0938
4
0990
5
1043
6
1095
7
1147
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1409
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4181
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7
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32
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4703
4756
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15
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8884
8936
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9040
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16
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1233
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1338
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1755
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1912 1964
2016
2068
2121
2173
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22
2277
2329
2381
2434 24S6
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2590
2642
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2747
23
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3060
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6606 6659 j
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2337 2389!
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6
7
8
31
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5928
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6085
6137, 6189
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9
47
3
4
6
7
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Pt*.
N.
835 L. 921 OP NUMBERS.
153
N
8350
1
6917
2
6969
3
7021
4
7073
5 1 6
7
8
7281
9
7333
D
Pro.
9216865
7125 7177 7229
51
7385
7437
7489
7541
7593
7645
7697
17749
7801
7853
52
1 ^
52
7905
7957
8009
8061
8113
8165
8217 8269
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53
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8737 8789
8841
8893
52
1
2
10
54
8945
8997
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9101
9153
9205
9257 9309
9361
9413
3
16
55
9465
9517
9569
9620
9672
9724
9776 9828
9880
9932
4
21
56
9984
0036
5088
0140
5192
0244
5296 0348
5400
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Q 31
57
9220504
0556
0608
0660
0712
0764
0816 0868
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1
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36
58
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1076
1128
1180
1232
1283
1335 1387
1439
1491
8
42
59
1543
1595
1647
1699
1751
1803
1855 1907
1959
2011
9 47
8360
2063
2115
2167
2219
2271
2323
2374 2426
2478
2530
61
2582
2634
2686
2738
2790
2642
2894 2946
2998
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3257
3309V3361
3413 3465
3517
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63
3621
3673
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3777
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3933 3984
4036
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64
4140
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1300
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78
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2233 2285
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8
2741
9
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IN.
1
2
3
6
7
J
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154
LOGARITHMS N. 840 L. 924
N.
8400
1
2845
2
2896
3
2948
4
3000
5
3051
6
3103
7
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8
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9
3258
D
pitL
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01
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52
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7289
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9 47
09
7444
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8115
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8218
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11
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12
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9044
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13
9509
9561
9612
9664
9715
9767
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14
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0077
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16
1057
1109
1160
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1367
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17
1573
1625
1676
1728
1780
1831
1883
1934
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18
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2192
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2347
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2502
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1
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28
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29
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36
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1880
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2138
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2241
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38
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2550
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2653
2704
2755
2807
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3013
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3219
3270
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3682
3733
3785
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41
3939
3990
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42
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N.S45L.926
OF NUMBERS.
155
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1
8618
2
8670
8450
9268567
51
9081
9132
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52
9595
9646
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53
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55
1136
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56
1650
1701
1752
57
2163
2215
2266
58
2677
2728
2780
59
3190
3242
3293
8460
3704
3755
3806
61
4217
4268
4320
62
4730
4782
4833
63
5243
5295
5346
64
5757
5808
5859
65
6270
6321
6372
66
6783
6834
6885
67
7296
7347
7398
68
7808
7860
7911
69
8321
8373
8424
8470
8834
8885
8987
71
9347
9396
9449
72
9859
9911
9962
73
9280372
0423
0475
74
0885
0936
0987
75
1397
1448
1500
76
1909
1961
2012
77
2422
2473
2524
78
2934
2985
3037
79
3446
3498
3549
8480
3959
4010
4061
81
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4983
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83
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6058
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8616
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9077
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9179
91
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92
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0662
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94
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1174
1225
95
1634
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1736
96
2145
2196
2247
97
2656
2707
2758
98
3167
3218
3269
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3678
3729
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2
N.
8721
9235
9749
0263
0777
1290
1804
2317
2831
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3858
4371
4884
5397
5910
6424
6937
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7962
8475
8988
9501
0013
0526
1038
1551
2063
2576
3088
3600
4112
4624
5136
5648
6160
6672
7184
7696
8207
8719
9230
9742
0253
0765
1276
1787
2298
2810
3321
3832
8773
9287
9800
0314
0828
1342
1855
2369
2882
3396
3909
4422
4935
5449
5962
6475
6988
7501
8014
8526
9039
9552
0065
0577
1090
1602
2114
2627
3189
8651
4163
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5699
6211
6723
7235
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1907
2420
2934
3447
3960
4474
4987
5500
6013
6
8875
9389
9903
0417
0931
1444
1958
2471
2985
3498
4012
4525
5038
5551
6064
I
6526 6577
7039 7090
7552 7603
8065 8116
8578; 8629
9090
9603
0116
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1141
1658
2166
2678
3190
3702
4215
4727
5239
6751
6263
6774
7286
7798
8310
8821
9333
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0356
0867
1378
1889
2401
2912
3423
3934
9142
9654
6167
0680
1192
1705
2217
2729
3241
3754
4266
4778
5290
5802
6314
6826
7337
7849
8361
8872
9384
9895
0407
0918
1429
1941
2452
2963
3474
3985
"6
8927
9441
9955
0468
0982
1496
2009
2523
3036
3550
4063
4576
5089
5603
6116
6629
7142
7655
8167
8680
9193
9706
0218
0731
1243
1756
2268
2780
3293
3805
4317
4829
5341
5853
6365
6877
7389
7900
8412
8923
9435
9946
0458
0969
1480
1992
2503
3014
3525
4036
7
8978
9492
0006
0520
1033
1547
2061
2574
3088
3601
4114
4628
5141
5654
6167
6680
7193
7706
8219
8732
9244
9757
0270
0782
1295
1807
2319
2832
3344
3856
4368
4880
5392
5904
6416
6928
7440
7951
8463
8975
9486
9998
0509
1020
1532
2043
2554
3065
3576
4087
8
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9030
9543
0057
0571
1085
1598
2112
2625
3139
3652
4166
4679
5192
5705
6218
6731
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7757
8270
8783
9296
9808
0321
0833
1346
1858
2371
2883
3395
3907
4419
4931
5443
5955
6467
6979
7491
8003
8514
9026
9537
0049
0560
1071
1583
2094
2605
3116
3627
4138
9
D
Pro.
52
1
2
3
4
5
6
7
8
9
5
10
16
21
26
31
36
42
47
51
1
2
3
4
6
6
m
i
8
9
D
5
10
15
20
26
31
36
41
i?
Pts.
156
LOGARITHMS N. 850 L. 929
N.
8500
1
4240
2
4291
3
4343
4
4394
5
4445
6
4496
7
4547
8
4598
9
4649
D
Pto.
9294189
01
4700
4751
4802
4853
4905
4956
5007
5058
5109
5160
52
02
5211
5262
5313
5364
5415
5466
5517
5569
5620
5671
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5
1 A
03
5722
5773
5824
5875
5926
5977
6028
6079
6130
6181
.
2
3
4
10
IG
21
04
6233
6284
6335
6386
6437
6488
6539
6590
6641
6692
05
6743
6794
6845
6896
6947
6998
7050
7101
7152
7203
5 26
gt\ ml
06
7254
7305
7356
7407
7458
7509
7560
7611
7662
7713
7
8
36
07
7764
7815
7866
7917
7969
8020
8071
8122
8173
8224
42
08
8275
8326
8377
8428
8479
8530
8581
8632
8683
8734
9
47
09
8785
8836
8887
8938
8989
9040
9091
9142
9194
9245
8510
9296
9347
9398
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9500
9551
9602
9653
9704
9755
11
9806
9857
9908
9959
5010
0061
5112
5163
5214
5265
12
9300316
0367
0418
0469
0520
0571
0622
0673
0724
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13
0826
0877
0928
0979
1030
1081
1132
1183
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1285
14
1336
1387
1438
1489
1540
1591
1643
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15
1847
1898
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2051
2102
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2204
2255
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51
16
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2459
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2561
2612
2663
2713
2764
2815
17
2866
2917
2968
3019
3070
3121
3172
3223
3274
3325
18
3376
3427
3478
3529
3580
3631
3682
3733
3784
3835
19
3886
3937
3988
4039
4090
4141
4192
4243
4294
4345
8520
4396
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4651
4702
4753
4804
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21
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5211
5262
5313
5364
22
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5466
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5619
5670
5721
5772
5823
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23
5925
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6180
6231
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24
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6740
6791
6842
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25
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7046
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7148
7199
7250
7300
7351
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26
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7504
7555
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7657
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7759
7810
7861
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27
7963
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8064
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8166
8217
8268
8319
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28
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29
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9541
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9643
9694
9745
9796
9847
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31
9999
0050
6101
0152
0203
(1254
0305
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5407
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32
9310508
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0763
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33
1017
1068
1119
1170
1221
1272
1323
1374
1425
1475
34
1526
1577
1628
1679
1730
1781
1832
1883
1933
1984
1
35
2035
2086
2137
2188
2239
2290
2341
2391
2442
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36
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37
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3409
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38
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3765
3816
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3918
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4172
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4274
4324
4375
4426
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4935
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41
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5138
5189
5240
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5494
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42
5596
5647
5697
5748
5799
5850
5901
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6002 6053
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6155
6206
6257
6307
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6663
6714
6765
6816
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3
4
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7121
7171
7222
7273
7324
7375
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752717578
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7832
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7934
7985
8O35I 8066
5
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47
8137
8188
8239
8289
8340
8391
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7
8
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48
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8696
8747
8798
8848
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9102
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49
N.
9153
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1
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3
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Pis.
j N. boo L. 931
OK NUMBEKS.
157 I
N.
1
9712
8550
9319661
51
9320169 0220
52
0677)0728
53
1185,1235
54
1692 1743
55
220012251
56
2708 2759
57
3215 3266
58
3723 3774
59
4230
4281
8560
4738 4788
61
5245 5296
62
5752 5803
63
6259 6310
64
6767 6817
1
65
727417324
66
778117831
67
8288 8338
68
8795 8845
69
930 1| 9352
8570
9808 9859
71
9330315, 0366
72
0822 0872
73
1328
1379
74
1835
1885
75
2341
2392
76
2848
2898
77
3354
3405
78
3860
3911
79
4367
4417
8580
4873
4923
81
5379
5430
82
5885
5936
83
6391
6442
84
6897
6948
85
7403
7454
86
7909
7959
87
8415
8465
88
8920
8971
89
9426
9477
S590
9932
9982
91
P340437
0488
92
0943
0993
93
1448
1499
94
1953
2004
95
2459
2509
96
2964
3015
97
3469
3520
98
3974
4025
99
4479
4530
1
N.
2
9763
0271
0778
1286
1794
2302
2809
3317
3824
4332
4839
5346
5854
6361
6868
7375
7882
8389
8696
9403
9910
0416
0923
1430
1936
2443
2949
3455
3962
4468
4974
5480
5986
6492
6998
7504
8010
8516
9021
9527
0033
0538
1044
1549
2055
2560
3065
3570
4075
4580
2
9814
0321
0829
1337
1&45
2352
2860
3368
3875
4382
4890
5397
5904
6412
6919
7426
7933
8440
8947
9453
9960
0467
0974
1480
1987
2493
3000
3506
4012
4519
5025
5531
6037
6543
7049
7555
8061
8566
9072
9578
0083
0589
1094
1600
2105
2610
3116
3621
4126
4631
3
4
5
6
9b64
9915
9966
0372
0423
0474
0880
0931
0982
1388
1439
14.S9
1696;
1946
1997
2403
2454
2505
2911
2962
3012
3418
3469
3520
3926
3977
4027
4433
4484
4535
4941
4991
5042
5448
5499
5549
5955
6006
6057
6462
6513
6564
6969
7020
7071
7476
7527
7578
7983
8034
8085
8490
8541
8592
8997
9048
9099
9504
9555
9606
0011
0062
0112
0518
0568
0619
1024
1075
1126
1531
1582
1632
2037
2088
2139
2544
2595
2645
3050
3101
3152
3557
3607
3656
4063
4114
4164
4569
4620
4670
5075
5126
5177
5581
5632
5683
6088
6138
6189
6594
6644
6695
7099
7150
7201
7605
7656
7707
8111
8162
8212
8617
8668
8718
9123
9173
9224
9628
9679
9729
0134
0184
0235
0639
0690
0740
1145
1195
1246
1650
1701
1751
2156
2200
2257
2661
2711
2762
3166
3217
3267
3671
3722
3772
4176
4227
4277
4682
4732
4783
4
5
6
8
0017
0525
1032
1540
2048
2555
3063
3571
4078
4585
5093
5600
6107
6614
7122
7629
8136
8643
9149
9656
0163
0670
1176
1683
2189
2696
3202
3709
4215
4721
5227
5733
6239
6745
7251
7757
8263
8769
9274
97S0
0286
0791
1296
1802| 1852
2307 2358
2812! 2863
3318| 3368
3823* 3873
4328| 4378
4833, 4884
0067
0575
1083
1591
2099
2606
3114
3621
4129
4636
5144
5651
6158
6665
7172
7679
8186
6693
9200
9707
0214
0720
1227
1733
2240
2746
3253
3759
4265
4772
5278
5784
6290
6796
7302
7808
6313
8819
9325
9831
0336
0842
1347
9
0118
0626
1134
1642
2149
2657
3165
3672
4160
4687
5194
5702
6209
6716
7223
7730
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6744
9251
9758
0264
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1276
1784
2291
2797
3303
3810
4316
4822
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5834
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6846
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8364
8870
9375
9881
0387
0892
1398
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2914
3419
3924
4429
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Pro.
51
1
2
3
4
6
6
7
8
6
10
15
20
26
31
36
41
46
50
1
2
3
4
5
6
7
8
9
D
10
15
20
25
30
35
40
46
PU.
158
LOGARITHMS N. 860 Ll 934
N.
86U0
1
5035
2
5086
3
5136
4
5187
5
5237
6
5287
7
5338
8
5388
9
D
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9344985
5439
01
5489
5540
5590
5641
5691
5742
5792
5843
5893
5944
51
02
5994
6045
6095
6146
6196
6247
6297
6348
6398
6449
• 5
03
6499
6550
6600
6651
6701
6752
6802
6853
6903
6954
21 10
3 15
4| 20
04
7004
7054
7105
7155
7206
7256
7307
7357
7408
7458
05
7509
7559
7610
7660
7711
7761
7812
7862
7912
7963
5; 26
06
8013
8064
8114
8165
8215
8266
8316
8367
8417
8468
6: SI
7 ^
07
8518
8568
8619
8669
8720
8770
8821
8871
8922
8972
8
41
08
9023
9073
9123
9174
9224
9275
9325
9376
9426
9477
9
46
09
9527
9578
9628
9678
9729
9779
9830
9880
9931
9981
8610
9350032
0082
0132
0183
0233
0284
0334
0385
0435
0485
11
0536
0586
0637
0687
0738
0788
0838
0889
0939
0990
12
1040
1091
1141
1191
1242
1292
1343
1393
1444
1494
13
1544
1595
1645
1696
1746
1797
1847
1897
1948
1998
14
2049
2099
2150
2200
2250
2301
2^51
2855
2402
2452
2502
15
2553
2603
2654
2704
2754
2805
2906
2956
3006
16
3057
3107
3158
3208
325#
9309
3359
3410
3460
3511
17
3561
3611
3662
3712
3763
3813
3863
3914
3964
4015
18
4065
4115
4166
4216
4266
4317
4367
4418
4468
4518
19
4569
4619
4670
4720
4770
4821
4871
4922
4972
5022
8620
5073
5123
5173
5224
5274
5325
5375
5425
5476
5526
21
5576
5627
5677
6728
5778
5828
5879
5929
5979
6030
22
6080
6131
6181
6^3 1
6282
6332
6382
6433
6483
6533
23
6584
6634
6685
6735
6785
6836
6886
6936
6987
7037
24
7087
7138
7188
7239
7289
7339
7390
7440
7490
7541
25
7591
7641
7692
7742
7792
7843
7893
7943
7994
8044
26
8095
8145
8195
8246
8296
8346
8397
8447
849T
8548
27
8598
8648
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1014
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32
1114
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1215
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1366
1416
1466
1517 1567 1
33
1617
1668
1718
1768
1819
1869
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2070
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2120
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2372
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2523
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1
Pls.
N.
865 L. 9.S7 OF NUMBERS. 159
N.
8650
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2018
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2169
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2370
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3223
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3825
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160
LOGARITHMS N. 870 L. 9
39
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17
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1
27
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1
28
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29
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1
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32
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1336
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1436
1485
1535
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33
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1933
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34
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2331
2380
2430
2480
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2579
35
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2679
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2828
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-
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OF NUMDEUS.
161
N.
8750
1
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2
0180
0229
4
9420U81
0279
51
0577
0626
0676
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52
1073
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53
1569
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54
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55
2562
2611
2661
2710
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56
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3107
3157
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3256
57
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58
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59
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4744
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5041
5091
5140
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61
5537
5586
5636
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62
6032
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6132
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63
6528
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6627
6677
6726
64
7024
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65
7519
7569
7618
7668
7717
66
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8064
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8163 8213
67
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69
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71
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0640
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72
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1036
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1630
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74
1976
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2075
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2174
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2521
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76
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77
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1865
1914
1963
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2062
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2358
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96
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LOGAKITHMS N. 8S0 L. 944
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1991
1
2039
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3
2136
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6
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D
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166
> LOGARITHMS N. 900 L. 954
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2570 2618
5
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2715
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09
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1012
1060
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1156
39
1204
1252
1300
1348
1396
1444
1492
1540
1588
1636
9040
1684
1732
1780
1828
1876
1925
1973
2021
2069
2117
41
2165
2213
2261
2309
2357
2405
2453
2501
2549
2597
42
2645
2693 2741
2789
2837
2885
2933
2981
3029
3077
48
43
3125
3173 3221
3269! 3317
3365
3413
3461
3509
3558
44
3606
3654
3702
3750 3798
3846
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4086
4134
4182
423014278
4326
4374
4422
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46
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4662
4710
4758
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5526
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6102
2
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43 :
N.
D iv.
N. <
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^05 L. 956
OF NUMBERS.
167
I
6534
2
6582
3
6630
4
6678
5
6726
6
6774
7
6822
8
6870
9
6918
D
Pro.
9566486
51
6966
7014
7062
7110
7158
7206
7254
7802
7349
7397
48
52
7445
7493
7541
7589
7637
7685
7733
7781
7829
7877
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6
53
7925
7973
8021
8069
8117
8165
8213
8261
8309
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2
10
14
54
8405
8453
8501
8549
8597
8645
8693
8741
8789
8837
4
55
8885
8933
8980
9028
9076
9124
9172
9220
9268
9316
5
6
1
8
24
29
34
56
9364
9412
9460
9508
9556
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9652
9700
9748
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57
9844
9892
9940
9988
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0083
0131
0179
0227
0275
38
58
9570323
0371
0419
0467
0515
0563
0611
0659
0707
0755
9
43
59
0803
0851
0898
0946
0994
1042
1090
1138
1186
1234
90G0
1282
1330
1378
1426
1474
1522
1570
1618
1665
1713
61
1761
1809
1857
1905
1953
2001
2049
2097
2145
2198
62
2241
2289
2336
2384
2432
2480
2528
2576
2624
2672
63
2720
2768
2816
2864
2911
-2959
3007
3055
3103
3151
64
3199
3247
3295
3343
3391
3439
3486
3534
3582
3630
65
3678
3726
3774
3822
3870
3918
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4061
4109
66
4157
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4253
4301
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4445
4492
4540
4588
67
4636
4684
4732
4780
4828
4876
4924
4971
5019
5067
68
5115
5163
5211
5259
5307
5355
5402
5450
5498
5546
69
5594
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5738
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5929
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6025
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6073
6121
6169
6217
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9
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6860
6408
6456
6504
71
6552
6600
6647
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6743
6791
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6935
6988
72
7030
7078
7126
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7222
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7318
7366
7418
7461
73
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7557
7605
7653
7701
7748
7796
7844
7892
7940
74
7988
8036
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8131
8179
8227
8275
8323
8371
8418
75
8466
8514
8562
8610
8658
8706
8753
8801
8849
8897
76
8945
8993
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9088
9136
9184
9232
9280
9328
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77
9423
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9519
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9663
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78
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0093
0141
0189
0237
0284
0332
79
9580380
0428
0476
0524
0571
0619
0667
0715
0763
0811
9080
0858
0906
0954
1002
1050
1098
1145
1193
1241
1289
81
1837
1385
1432
1480
1528
1576
1624
1672
1719
1767
82
1815
1863
1911
1958
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2054
2102
2150
2198
2245
83
2293
2341
2389
2437
2484
2532
2580
2628
2676
2723
84
2771
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2867
2915
2962
3010
3058
3106
3154
3202
85
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3297
3345
3393
3441
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86
3727
3775
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4205
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4301
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4922
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5065
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91
6117
6164
6212
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6403
6451
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92
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6738
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6929
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7024
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93
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94
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96
8505
8552
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33
98
9459
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9555
9603
9650
9698
9746
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38
99
9937
9984
I
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2
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3
0128
4
0175
5
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6
0271
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9
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1
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168
LOOAKITHHS
N.
9100
9590414
01
0891
02
1368
03
1845
04
2322
05
2S00
06
3276
07
3753
08
4230
09
4707
9110
5184
11
5660
12
6137
13
6614
14
7090
15
7567
16
8043
17
8520
18
8996
19
9472
9120
9948
21
9600425
22
0901
23
1377
24
1853
25
2329
26
2805
27
3281
28
3756
29
4232
0130
4708
31
5183
32
5659
33
6135
34
6610
35
7086
36
7561
37
8036
38
8512
39
8987
9140
9462
41
9937
42
9610412
43
0887
44
1362
45
1837
46
2312
47
2787
48
3262
49
3736
1
N.
0462
0939
1416
1893
2370
2847
3324
3801
4278
4755
5231
5708
6185
6661
7138
7614
8091
8567
9044
9520
9996
0472
0948
1424
1900
2376
2852
3328
3804
4280
4755
5231
5707
6182
6658
7133
7008
8084
8559
9034
9509
9985
0460
0935
1410
1885
2359
2834
3309
3784
I
0509
0987
1464
1941
2418
2895
3372
3849
4326
4802
5279
5756
6232
6709
7186
7662
8138
8615
9091
9567
0044
0520
0996
1472
1948
2424
2900
3376
3851
4327
4803
5279
5754
6230
6705
7181
7656
8131
8607
9082
9557
5032
0507
0982
1457
1932
2407
2882
3357
3831
0557
1034
1511
1989
2466
2943
3420
3b96
4373
4850
5327
5803
6280
6757
7238
7710
8186
8662
9139
9615
0091
0567
1044
1520
1996
2472
2947
3423
3899
4375
4850
5326
5802
6277
6753
7226
7704
8179
8654
9129
9605
5080
0555
1030
1505
1980
2454
2929
3404
3H79
"1~
0605
1082
1559
2036
2513
2990
3467
3944
4421
4898
5374
5851
6328
6804
7281
7757
8234
8710
9186
9663
5139
0615
1091
1567
2043
2519
2995
3471
3947
4422
4898
5374
5849
6325
6800
7276
7751
8226
8702
9177
9652
5127
06«>2
1077
1552
2027
2502
2977
3451
3926
0653
1130i
1607
2084
2561
3038
3515
3992
4469
4945
5422
5899
6375
6852
7328
7805
8281
8758
9234
9710
r*186
0663
1139
1615
2091
2567
3043
0700
1177
1655
2132
2609
3086
3563
4039
4516
4993
5470
5946
6423
6900
7376
7853
8329
8805
9282
9758
5234
0710
1186
1662
2138
2614
3090
3518 3566
4
3994
4470
4946
5421
5897
6372
6848
7323
7799
8274
8749
9224
9700
5175
0650
1125
1600
2075
2549
3024
3499
3974
5
4042
4517
4993
5469
5044
6420
6895
7371
7846
8321
8797
9272
9747
5222
0697
1172
1647
0748
1225
1702
2179
2656
3133
3610
4087
4564
5041
5517
5994
S471
6947
7424
7900
8377
8853
9329
9806
5282
0758
1234
1710
2186
2662
3188
3614
4089
4565
5041
5516
5992
6467
6943
7418
7894
8369
8844
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2704
318)
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4135
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1758
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3165
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4137
4613
5088
5564
6039
6515
6990
7466
7941
8416
8892
9367
9842
5317
0792
1267
1742
2217
2692
3167
3641
4116
8
9
0843
1321
1798
2275
2752
3229
3706
4183
4659
5136
5613
6089
6566
7043
7519
7996
84*12
8948
9425
9901
5377
0853
1329
1805
2281
2757
3233
3709
4184
4660
5136
5611
6087
6563
7038
7513
7989
8464
8939
9414
9890
5365
0840
1315
1790
2264
2739
3214
3689
4163
9
48
5
10
14
19
24
29
34
38
43
47
1< 5
D
2
3
4
5
6
7
8,
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19
24
28
33
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Pi
I
IJ
N. 915 L. 961
OF NUMUERS
169
N.
9150
9614211
51
4686
52
5160
53
5635
54
6109
55
6583
56
7058
57
7532
58
8006
59
8481
9160
8955
61
9429
62
9903
63
9620377
64
0851
65
1325
66
1799
67
2272
68
2746
69
3220
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39
* 9540
41
42
43
44
43
46
47
48
-1?
NT
3
9777236
7693
8150
8607
9064
9521
9978
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3631
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0473
0929
1385
1840
2296
2751
3207
3662
4118
4573
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1
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9567
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0937
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2307
2764
3221
3677
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7327
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4270
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1567
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N. 955 L. 980
OF NUMBERS.
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N. 985 L. 993 of numbers. 183
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82
5257
5664
6071
6477
6884
7290
7697
8103
8510
8916
83
9323
9729
0136
5542
5949
1355
1762
2168
2575
2981
. 84
02873388
3794
4201
4607
5014
5420
5827
6233
6640
7046
85
7453
7859
8265
8672
9078
9485
9891
5298
5704
1111
86
02881517
19-23
2330
2736
3143
3549
3955
4362
4768
5175
87
5581
5987
6394
6800
7206
7613
8019
8425
8832
9238
88
9645
(K)51
5457
5864
1270
1676
g083
2489
2995
3301
89
02893708
4114
4520
4927
5333
5739
6146
6552
6958
7364
10690
7771
8177
8583
8989
9395
9802
5208
5614
1020
1427
91
02901833
2239
2645
3052
3458
3864
4270
4676
5083
5489
92
5895
6301
6707
7114
7520
7926
8332
8738
9144
9550
405
405
93
9957
0363
5769
1175
1581
1987
S394
2800
3206
3612
^^\^ %^
]i 41
94
02914018
4424
4830
5236
5642
6049
6455
6861
7267
7673
2
81
1 C%£\
95
8079
8485
8891
9297
9703
5109
5515
5921
1327
T733
3
4
122
162
96
02922139
2546
2952
3358
3764
4170
4576
4982
5388
5794
5
203
97
6200
6606
7012
7418
7824
8230
8635
9041
9447
9853
6
243
98
02930259
0665
1071
1477
1883
2289
2695
3101
3507
3913
7'2H4
8' 324
U36»
Pis.
1
99
N.
1
4319
4725
1
5131
2
5536
3
5942
4
6348
5
6754
6
7160
7
7566
8
7972
9
u
20() LOGARITHMS N. 1070 L. 0293
N.
1
8784
2
9190
3
9595
4
0001
5
0407
6
0818
7
iai9
8
1625
9
D
Pto.
107U0
02938878
2081
01
02942436
2842
3248
3654
4060
4465
4871
5277
5688
6089
406
406
02
6495
6901
7807
7712
8118
8524
8980
9385
9741
0147
1 41
03
02950553
0958
1864
1770
2176
2581
2987
8893
8799
4205
2 81
S1S2
4163
04
4610
5016
5422
5827
6288
6689
7044
7450
7856
8261
05
8667
9078
9479
9884
0290
0696
1101
1507
1918
2318
620
06
02962724
8180
8585
3941
4347
4752
5158
5568
5969
6875
6244
7284
07
6780
7186
7592
7997
8408
8808
9214
9620
0025
0431
8325
08
02970836
1242
1647
2053
2458
2864
8270
8675
4081
4486
9|363
09
4892
5298
5708
6109
6514
6920
7825
7781
8186
8542
10710
8947
9858
9758
0164
0569
0975
1880
1786
2191
2597
11
02983002
3407
3813
4218
4624
5029
5485
5840
6246
6651
12
7056
7462
7867
8278
8678
9084
9489
9894
0800
0705
13
02991111
1516
1921
2327
2782
8187
8548
8948
4854
4759
14
5164
5569
5975
6880
6786
7191
7596
8002
8407
8812
15
9218
9628
0028
0433
0889
1244
1649
2055
2460
2865
16
03003271
8676
4081
4486
4892
5297
5702
6107
6518
6918
17
7323
7728
8134
8539
8944
9849
9755
0160
0565
0970
18
03011375
1781
2186 2591
2996
8401
3807
4212
4617
5022
19
5427
5882
6238
6648
7048
7458
7858
8268
8668
9073
10720
9479
9884
0289
0694
1099
1504
1909
2814
2719
3124
21
03023529
3935
4340
J745
5150
5555
5960
6365
6770
7175
22
7580
7985
8391
8796
9201
9606
0011
0416
0821
1226
405
405
23
03031631
2036
2441
2846
3251
3656
4061
4466
4871
5276
i;4l
24
5681
6086
6491
6896
7301
7706
8111
8515
8920
9325
2 81
3 122!
25
9730
0135
5540
0945
1350
1755
2160
2565
2970
8874
4|16S
26
03043779
4184
4589
4994
5399
5804
6209
6614
7019
7428
5203
6243
7 aw
8324
27
7828
8233
8638
9043
9448
9858
0257
0662
1067
1472
28
03051877
2281
2686
3091
3496
3901
4305
4710
5115
5520
29
5925
6329
6734
7139
7544
7949
8358
8758
9163
9568
9 36A
10730
9972
6377
0782
1187
Io91
1996
2401
2805
3210
S615
31
03064020
4424
4829
5234
5638
6043
6448
6852
7257
7662
32
8066
8471
8876 9281
9685
0090
0495
0899
1304
1708
33
03072113
2518
2922
Bd21
3732
4136
4541
4945
5350
5755
34
6159
6564
6968
7373
7777
8182
8587
8991
9896
9800
35
03080205
0610
1014
1419
1823
2228
2682
8037
3441
8846
36
4250
4655
5059
5464
5868
6273
6677
7082
7486
7891
37
8295
8700
9104 9509
9913
0318
0722
1127
1531
1986
38
03092340
2745
3149| 3553
3958
4362
4767
5171
5575
5980
39
6384
6789
7193
7597
8002
8406
8811
9215
9619
0024
10740
03100428
0833
1237
1641
2046
2450
2854
3259
3663
4067
41
4472
4876
5280
5685
6069
6493
6898
7302
7706
8111
42
8515
8919
9328 9728
0132
0536
0941
1345
1749
2153
404
404
43
03112558
2962
3366
3771
4175
4579
4983
5387
5792
6196
1 40 j
44
6600
7004
7408
7813
8217
8621
9025
9429
9834
0238
2 81 !
3 121
4 162
45
03120642
1046
1450
1855
2259
2663
3067
3471
8875
4280
46
4684
5088
5492
5896
6300
6704
7109
7513
7917
8821
5 202
47
8725
9129
9533
9937
0341
0745
1150
1554
1958
2362
6 242
7 283
8 323
48
03132766
3170
3574
3978
4382
4786
5190
5594
5998
6402
49
6806
7210
7614
8018
8422
8826
9230
9634
0038
0442
!I364
N.
I
2
3
4
5
()
7
8
9
P.
Ptj^
N. 1075 L. 0314
OF NUMBERS
)•
201
N.
1
1250
2
1654
3
2058
4
2462
5
2866
6
3270
7
8
9
4482
D
Pro.
,10750
03140846
3674
4078
51
4886
5290
5694
6098
6502
6906
7310
7714
8118
8522
404
404
52
8926
9330
9733
0137
0541
0945
1349
1753
2157
2561
1
2
40
81
121
53
03152965
3369
3772
4176
4580
4984
5388
5792
6196
6599
54
7003
7407
7811
8215
8619
9023
9426
9830
0234
0638
4
\G2
55
03161042
1445
1849
2253
2657
3061
8464
3868
4272
4676
5
7
202
242
283
56
5080
5483
5887
6291
6695
7098
7502
7906
8310
8713
57
9117
9521
9924
0328
r>732
1136
1539
1943
2347
2750
f
8
323
58
03173154
3558
3961
4365
4769
5173
5576
5980
6384
6787
9
304
59
7191
7594
7998
8402
8806
9209
9613
0016
0420
0824
10760
03181227
1631
2034
2438
2842
3245
3649
4052
4456
4860
«
61
5263
5667
6070
6474
6878
7281
7685
8088
8492
8895
62
9299
9702
0106
0510
0913
i317
1720
2124
2527
2931
63
03193334
3738
4141
4545
4948
6352
5755
6159
6562
6966
64
7369
7772
8176
8579
8983
9386 9790
0193
0597
1000
65
03201403
1807
2210
2614
3017
342113824
4227
4631
5034
66
5438
5841
6244
6648
7051
7455
7858
8261
8665
9068
67
9471
9875
0278
0682
1085
1488
1892
2295
2698
3101
68
03213505
3908
4311
4715
5118
c5521
5925
6328
6731
7134
69
7538
7941
8344
8748
9151
9554
9958
0361
5764
1167
10770
03221570
1974
2377
2780
3183
3587
3990
4393
4796
5199
71
5603
6006
6409
6812
7215
7619
8022
8425
8828
9231
72
9635
0038
0441
0844
1247
1651
2054
5457
2860
3263
403
403
73
03233666
4069
4472
4875
5279
5682 6085
6488
6891
7294
1
40
74
7697
8100
8503
8906
9310
9713 0116
0519
0922
1325
%
2
3
81
121
75
03241728
2131
2534
2937
3340
3743
4146
4549
4952
5355
4
101
76
5758
6161
6564
6967
7370
7773 81761
8579
8982
9385
6
7
202
242
282
77
9788
6191
0594
0997
1400
1803
2206
2609
3012
3415
78
03253818
4221
4624
5027
5430
5833
6236
6639
7041
7444
f
3-22
79
7847
8250
8653
9056
9459
9862
0265
0668
1070
1473
9
:{03
10780
03261876
2279
2682
8085
3488
3891
4293
4696
5099
5502
81
5905
6308
6710
7113
7516
7919
8322
8724
9127
9530
82
9933
0336
0738
1141
1544
1947
2350
2752
3155
3558
83
03273961
4363
4766
5169
5572
5974
6377
6780
7183
7585
84
7988
8391
8793
9196
9599
0001
0404
0807
1210
1612
95
03282015
2418
2820
3223
3626
4028
4431
4834
5236
5639
/ 86
1 ^'^
6042
6444
6847
7250
7652
8055
8458
8860
9263
9665
03290068
0471
0873
1276
1678
2081
2484
2886
3289
3691
8S
4094
4496
4899
5302
5704
6107
6509
6912
7314
7717
1 89
8119
8522
8925
9327
9730
0132
0535
0987
1340
1742
\ 10790
03302145
2547
2950
3352
3755
4157
4560
4962
5365
5767
I 91
6169
6572
6974
7377
7779
8182
8584
8987 9389
9791
1 92
03310194
0596
0999
1401
1803
2206
2608
3011
3413
3815
402
4 OS
1 93
4218
4620
5023
5425
5827
6230
6632
7035
7437
7839
1
40
94
8241
8644
9046
9449
9851
0253
0656
1058
1460
1862
2
3
m
121
95
03322265
2667
3069
3472
3874
4276
4679
5081
5483
5885
9W
4
161
96
6288
6690
7092
7495
7697
8299
8701
9104
9506
9908
51201
6 241
7l2fil
97
03330310
0712
1115
1517
1919
2321
2724
3126
3528
3930
98
4332
4735
5137
5539
5941
6343
6746
7148
7550
7952
8
322
99
8354
8756
1
9159
2
9561
3
9963
4
0365
5
0767
1169
1571
1973
D
9
362
Vn.
6
7
8
9
Pis.
202 TABLE II.
For finding Loganthms and Numberx tn 20 Places of Fufu)
N.
Logarithms.
N.
"si
Logarithms.
00000 OOOOU 00000 00000
70757
01760 97936 36584
2
30102 99956 63981 19521
52
71600
33436 34799 15963
3
47712 12547 19662 43730
53
72427
58696 007S9 04563
4
60205 99913 27962 39043
54
73239
37598 22968 50710
5
69897 00043 36018 80479
55
74036
26894 94243 84554
6
77315 12503 83643 63251
56
74818
80270 06200 41635
7
84509 80400 14256 63071
57
75587
48556 72491 39SS3
8
90308 99869 91943 58564
58
76342
79935 62937 28255
9
95424 25094 39324 87459
59
77685 20116 42144 19026 1
10
OOOOU 00000 00000 00000
60
77815
12503 63643 63251
U
04139 26851 58225 04075
61
78532 98350 10767 03389 |
12
07918 12460 47624 82772
62
79239
16894 98253 87488
13
11394 33523 06836 76921
63
79934
05494 53581 70530
14
14612 80356 78238 02593
64
80617
99739 83887 17128
15
17609 12590 55681 2420S
65
81291
33566 42855 57399
16
20411 99826 55924 78085
66
81954
39355 41868 67326
17
23044 89213 7B273 92854
67
82607
48027 00826 43415
18
25527 25051 03306 06980
68
83250
89127 06236 31897
19
27875 36009 52828 96154
69
83884
90907 37255 31616
20
30102 99956 63981 19521
70
84509
80400 14256 83071
21
32221 92947 33919 26801
71
85125
83487 19075 28609
22
34242 26808 22206 23596
72
85733
24964 31268 46023
2.1
36172 78360 17592 87887
73
86332
26601 20455 90107
24
38021 12417 11606 02294
74
86923
17197 30976 19202
25
39794 00086 72037 60957
75
87506
12633 91700 04687
26
41497 33479 70817 96442
76
88081
35922 80791 35196
27
43136 37641 58987 31189
77
88649
07251 72481 87146
28
44715 80313 42219 22114
78
89209
46026 90480 40172
29
46239 79978 98956 08733
79
89762 70912 90441 42799 |
30
47712 12547 19662 43730
80
90308
99869 91943 58564
31
49136 16938 34272 67967
81
90848
50188 78649 74918
32
50514 99763 19905 97607
82
91381
39523 93716 6S972
33
51851 39399 77887 47&(i6
83
91907
80923 76073 903S3
34
53147 89170 42255 12375
84
92427
92860 61681 65843
35
54406 80443 50275 63550
85
92941
89257 14292 73333
36
55630 25007 67287 26503
86
93449
84512 43567 72162
37
56820 17240 66994 99681
87
93951
92526 18618 52463
38
57978 35966 16810 15675
88
94448
26721 50168 62639
39
59106 46070 26499 20650
89
94939
00066 44912 78472
40
60205 99913 27962 39043
90
95424
25094 39324 87459
41
61278 38567 19735 49451
91
95904
13923 21093 59992
42
62324 92903 97900 46322
92
96378 78273 45555 26930 1
43
63346 84555 79586 52641
93
96848
29485 53935 11696
44
64345 26764 S6IS7 43118
94
97312
78535 99699 65963
45
65321 25137 75343 67938
95
97772
36052 86847 76632
46
66275 78316 81574 0741)8
96
98227
12330 39569 41336
47
67209 78579 35717 46441
97
98677
17342 60244 95178
4fl
68124 12373 755B7 21815
98
99122
60756 92494 85664
49
69019 60800 28513 66142
99
99563
51943 97549 91534
50
69897 00043 36018 S0479
100
00000
00000 00000 oomio
Tab. 2. LOGARITHMS TO 20 PLACES, -203
N.
101
Loganthms.
N.
151
Logarithms.
00432 13737 S2642 57428
17897 69472 93169 43687
102
00860 01717 61917 56105
152 18194 35879 44772 54719
103
01283 72247 05172 20517
153 19469 14309 17599 80313
104
01703 33392 98780 35485
154 18752 07208 S6463 06668
105
02118 92990 69938 07379
155 19033 16981 70291 48445
106
02530 58652 64770 24085
156 19312 45993 54461 59693
107
02939 37776 85209 64083
157! 19589 96524 09233 73676
109
03342 37554 86949 70231
158 119865 70869 54422 62321
109
03742 64979 40623 63520
159 20139 71243 20451 49293
110
04139 26851 58225 04075
160 20411 99826 55924 79095
in
04532 29787 S6657 43410
161 20682 59760 )11949 70958
113
04921 80226 70191 61157
162120951 50145 42630 94439
1!9
05307 84434 83419 72280
163 21219 76044 03957 80764
1)4
05690 48513 36472 59405
164 121484 39480 47697 89494
115
06069 78403 £i3611 68365
165
21748 39442 13906 29283
Ilfi
06445 79892 26919 47776
166
22010 80980 40055 09905
117
06818 58617 46161 64380
167
22271 64711 47583 27998
118
07188 20073 06125 38547
168
22530 92917 25862 95365
119
07554 69613 92530 75925
169
22789 67046 13673 53841
120
07918 12460 47624 82772
170
23044 89213 78273 92854
121
08278 53703 16450 08150
171
23299 61103 92153 83613
122
08635 98306 74748 22910
172
23552 84469 07549 91683
123
08930 51114 39397 93180
173
23904 61031 29795 41456
124
09342 16951 63235 07009
174
24054 92482 82599 71994
125
09691 00130 08056 41436
175
24303 80486 86294 44028
126
10037 05451 17562 911052
176
24551 26679 14149 92161
127
10380 37209 55956 86425
177
24797 32663 61806 02756
129
10720 99696 47869 36650
178
25042 00023 09893 97994
129
11059 97102 99219 96370
179
25285 30309 79893 16957
130
11394 33523 06836 76921
180
25527 25051 03306 069S0
131
11727 12956 55764 26081
181
25767 85748 69184 51029
132
12057 39312 05849 86947
182
26007 13879 85074 79513
133
123S5 16409 67085 79225
183
26245 10897 30429 47116
134
12710 47983 64807 62936
184
26481 78230 09536 46451
135
13033 37694 95006 11667
185
26717 17284 03013 80159
136
13353 89083 70217 51418
186
26951 29442 17916 31219
137
13672 05671 56406 76856
187
27194 16065 36499 96929
138
13987 90964 01236 51138
198
27415 78492 63679 85494
139
14301 48002 54095 OS046
189
27646 18041 73244 14260
140
14612 80356 78238 02593
190
27975 36009 52628 96154
141
I492I 91126 55379 90171
191
28103 33672 47727 53764
142
15229 93443 83056 49131
192
28330 12287 03549 60858
143
15533 60374 65061 80996
193
2B555 7S090 07773 76060
144
15836 24920 95249 65545
194
29790 17299 30226 04700
145
16136 80022 34974 89212
195
29003 46113 62518 01129
146
16435 28557 84437 09629
196
29225 60713 56476 05185
147
16731 73347 49176 09972
197
29446 62261 61592 92737
148
17026 17153 94957 38724
19S
29866 51902 61531 11055
149
17319 62694 12274 13S26
199>
29895 30764 09706 65010
150
17609 12590 556SI 24208
200
30102 99956 63981 19521
N. Logarithms.
Logarithms.
60574 2049S fci7144
13694 46623 76949
60379 13212 91805
01674 25898 75626
38610 55754 29930
72203 69153 i
03454 56917 75346
62761 55006
11054 00229
33919 26801
32428 24552 97692 66508
28751 43606
38737 72339
49190 83605
15605 33119
30319
30535
30749
30963
31175
31386 7
31597 C
31806 S
320 14 E
32221 S
32837
33041
33243
33445
33645
33845
34044
34242
34439
34635
34830
35024
35218
35410
35602
35793
359b3
30172
36361
36548
36735
36921
371UG
37291
37474
37657
37839
3S021
3S201
3S3SI
38560
38738
38916
96034 i
37733 4
84599 1
37511 50930 89753
9733S 4H529 51038
64936 046U4 83041
41148 40118 33S3T
26808 22206 23596
22736
29744
48630
80183
25161
84391
58571
48470
54823
78360
19798
79848
59210
58574
78622
70425
53659
62735
98263
60843
85110 6S
50638 6293&
48160 67348
34162 80678
11362 48416
47400 91801
93122 72010
00453 78926
398b7 99413
17592 87887
92144 30876
90899 67297
26018 972
10142 83901
71736 26920
70106 bi
10103 86529
56511 95447
48 137 68500
11606 02294
74969 38408
90431 27671
98312 18648
38729 42431
64532 46621
39967 37214
I 40140 05407
I 40312 05211
, 40483 3716G
I 40654 01804
; 40823 99653
' 40993 31233
I 41161 97059
I 41329 97640
I 41497 33479
41664 05073
! 41830 12913
1 41995 57484
I 42160 39268
> 42324 58739
; 42488 16366
42651 12613
1 42813 47940
I 42975 22800
I 43X36 37641
43296 92908
! 43456 89040
I 43616 26470
43775 05628
> 43933 26938
i 44090 90820
44247 97690
; 44404 47959
I 44560 42032
I 44715 90313
44870 63199
I 45024 91083
I 45179 64355
45331 83400
) 45484 48600
1 45636 60331
45788 18967
I 45939 24877
I 46089 78427
I 46239 79978
16389
: 46538
I 46'iS6
. 46834
I 46982
39093 51071 03379 12702
39269 69532 59665 73074
39445 16SUS 26216 26531
39619 93470 95736 34113
39794 00086 72037 609 57
81039 13934
81544 09573
75817 91962
19938 05946
33955 17062
11849 56171
31294 53716
63230 15891
61251 82752
70817 96442
38280 96198
19745 45602
89757 86897
69S31 06369
36807 S5042
31066 98746
64575 22202
28788 82458
02407 98009
5S9S7 31189
74405 72952
34198 70940
40756 03721
20387 96378
30262 65032
65217 70659
64448 55378
18076 27567
73597 55426
42219 22114
05079 89286
19361 09692
24290 23556
47037 67652
06510 20362
29043 00517
33992 32522
59230 85066
56547 85709
98956 08733
29889 85907 28908
28514 48416 29150
76203 54109 45624
73304 12157 29393
20159 78162 99505
il29 17110 58938 59245
' 47275 64493 17212 35264
i 47421 62640 76255 23347
P 47567 11883 24429 64807
I 47712 12547 19662 48730
TVib. 3. TO 20 PLACKs. 205 1
N.
.ioT
Logarithms.
N.
35l
Lt^rithms.
47856 64955 93943 35712
51530 71164 65824 09109
302
48000 69429 57150 63208
352
54654 26634 79131 01682
309
48144 26285 02305 01157
353
54777 47053 87822 56550
304
48287 35836 OS753 74239
354
54900 32620 25797 82277
305
48429 98393 46785 83867
355
55022 93530 55094 O9098
306
4S572 14264 81579 99834
356
55144 99979 72875 17515
307 1 43713 83751 77186 48475
357
55266 82161 12193 19655
30H 49855 07165 00444 261S9
356
55388 30266 43874 36478
aOQU-iftSS 84794 24834 64247
S59
55509 44185 78319 14782
310 49136 1693S 34-273 67967
360
55630 25007 67297 26502
311
4927fi 03890 2CS37 50555
361
55750 72019 05657 92307
312
49415 45940 1H442 79214
362
55870 85705 33165 70550
313
49551 43375 46448 48481
363
55990 6G250 36112 51980
314
49692 96480 73214 93198
364
56110 13836 49055 99035
315
49831 05537 89600 51009
365
56229 28644 56474 70586
316
49968 70826 18403 81842
366
56348 10853 94410 66639
317
50105 92622 17751 49455
367
56466 60642 52089 33799
318
50242 71199 84132 67814
369
56584 78186 73517 65972
119
50379 00830 57181 12808
369
56702 63661 59060 36910
330
50514 99783 19905 97607
370
56820 17240 66994 99681
321
50650 50324 04872 07S13
371
56937 39096 15045 S7635
322
50785 58716 95830 90479
372
57054 29398 91897 50739
323
50920 25323 31102 89008
373
57170 88318 08687 60551
324
51054 50102 06612 13961
374
57287 16022 00480 16450
325
51188 33609 78874 37878
375
57403 12677 27718 85165
326
51321 76000 67939 00285
376
57518 78449 27661 05006
327
51454 77526 60286 07250
377
57634 13502 05792 85654
328
51587 38437 11679 08015
378
57749 17998 37225 33781
329
51719 5S979 49974 29513
379
57863 92099 68072 34193
330
51951 3939S 77S87 47805
380
57979 35966 16810 15675
331
51982 79937 75718 73861
381
58092 49756 75619 30154
332
52113 80837 04036 29426
382
5820fi 33629 11708 73285
333
52244 42335 06319 S7140
383
58319 87739 68622 74038
334
52374 64668 11564 47520
384
58433 12243 67530 90379
335
52504 48070 36845 23894
385
5S546 07295 09500 67625
336
52633 92773 89844 04886
386
58659 73046 71754 95581
337
52762 99008 71338 62619
387
59771 09650 18911 40100
338
52891 67002 77654 73363
388
59883 17255 94207 24221
339
53019 96982 03082 16009
389
58994 96013 25707 73624
340
53147 89170 42255 12375
390
59106 46070 26499 20650
341
53275 437B9 92497 72042
391
59217 67573 95866 80741
342
53402 61060 56135 03134
392
59329 60670 20457 24707
343
53539 41200 42770 49214
393
59439 25503 75436 69811
344
53655 84425 71530 11205
394
59549 62218 25574 12259
M5
53791 90950 73274 12095
395
59659 70956 26460 23278
346
53907 60987 92776 60977
396
59769 51859 25512 30577
347
31032 94747 90S73 71854
397
59879 05067 63115 06588
348
54157 92439 46580 91506
398
59998 30720 73687 84531
349
hi-?m 51-269 59179 99654
399
60097 28956 86748 22954
3&OJ54406 ,S0443 50275 635511
400
60205 99913 27962 39043
•AHi UIGAHITHMS
Tab. 2. 1
N.
401
Logarithms.
45l
Logaiithins.
603U 43726 201S2 30654
65417
65418 77960 53586
402
60422 60530 84470 06666
452
65513
84348 11382 1IS22
403
60530 50461 41109 44887
453
65609
82020 12831 67416
1404
60638 13651 10604 96470
454
65705 58528 57103 91532]
405
60745 50232 14668 55397
455
65801
13966 57112 40470
406
60852 60335 77194 11326
456
65896 48426 64434 984471
407
60959 44092 25220 03756
457
65991
62000 69850 2223&
408
61066 01630 89879 95148
458
66086
947S0 03869 18934
409
61172 33080 07341 80361
459
66181
26855 37261 24043
410
61278 3S567 19735 49451
460
66275 78316 81574 O740b|
411
61394 18218 76069 20586
461
66S70 09253 89648 14507|
412
61489 72160 33134 59560
462
66464
19755 56125 50397
413
61595 00516 56401 02097
463
66558 09910 17953 13567|
414
61700 03411 20898 94B67
464
66651
79805 54880 86819
415
61804' 80967 12092 70862
463
66745
29528 89953 92175
416
61909 33306 26742 74528
466
66838
59166 90000 16740
417
62013 60549 73757 51775
467
66931
68805 66112 16309
418
62117 62817 75035 19750
468
67024
58530 74124 03422
419
62221 40229 66295 30985
469
67117
28427 15083 26486
420
62324 92903 97900 46322
470
67209
76579 35717 46441
421
62428 20958 35668 30744
471
67302
09071 28396 1T406
422
62531 24509 61673 86030
472
67394
J9986 34087 7759U
423
62634 03673 75042 33900
473
67486
11407 37811 56716
424
62736 59565 92732 63127
474
67577
83416 74085 06050
425
62838 69300 50311 53811
475
67669
36096 24866 57111
426
62940 95991 02718 91860
476
67760
69527 20493 14968
427
63042 78750 25023 86460
477
67851
83790 40113 92022
428
63144 37690 13172 03126
478
67942
78966 12118 68022
429
63245 72921 84724 24725
479
68033
551S4 14563 22010
430
63346 84555 79586 52641
480
68124
12373 75587 21815
431
63447 72701 60731 60075
481
68214
50763 73831 76601
432
63548 37468 14912 09274
462
68304
70382 38849 57929
433
63648 78963 53365 44270
483
68394
71307 51512 14«88
4S4
63748 97295 12610 70559
484
68484
53616 444L2 47193
435
63848 92569 54637 32941
485
68574
173S6 02263 65657
436
63948 64892 68586 02563
486
68663
62692 62293 38169
437
64048 14369 70421 84040
487
68752
89612 14634 3324«
438
64147 41105 04099 53358
488
BB641 98220 02710 eiS^S
439
64246 45202 42121 37063
489
68930 88591 23620 24494
440
64345 25764 86187 4311S
490
69019 60800 2S513 66142
441
64443 85894 67S38 53601
491
69108
14921 22968 4727&
442
64542 22693 49091 69296
492
69196
51027 67360 3222S
443
64640 37262 23069 56023
493
69284
69192 77230 01587
444
64738 29701 14619 82453
494
69372
69489 23646 92596
44&
64836 00109 80931 58951
495
69460
51989 33568 72013
446
64933 48587 12141 86969
496
69548
16764 90197 46u52
*47
65030 75231 31936 47553
497
69635
63887 33332 11681
448
65127 80139 98144 00199
498
69722
93427 59717 53633
449
65224 63410 03323 17492
199
69810
05456 23399 91417
450
65S21 25137 75343 67938
500
69897
0OO43 36019 80479
Tab. 2. TO 20 places
207
N.
Logarithms.
N.
Logarithms.
50l
em^i 773i>4~6724'crTl72fl
55l
74115 15988 51785 04887
502
70070 37171 45019 SS455
552
74193 90777 29198 90180
&0S
70156 79850 55937 39710
553
74272 51313 04698 25871
504
70243 05364 45525 29094
554
74350 97S47 28429 74899
505
70329 13781 18661 37906
555
74429 29B31 22676 23889
506
70415 05168 39799 11483
556
74507 47915 82057 47089
507
70500 79593 S3335 97571
557
74585 51951 73728 90044
508
70586 37122 83919 25467
558
74663 41999 37578 74947
509
70671 77823 36758 74657
559
74741 18079 86423 29561
510
70757 01760 97936 36584
560
74818 80270 06200 41635
511
70842 09001 34712 73179
561
74896 28612 56161 40659
512
70926 99609 75830 75692
562
74973 63155 69061 08808
513
71011 73651 11816 27342
563
75050 83948 51346 22909
514
71096 31189 95275 73238
564
75127 91039 83342 29214
515
71180 72290 41191 00996
565
75204 84478 19438 52758
515
71264 97016 27211 35413
566
75291 64311 88271 43077
517
71349 05430 93942 50516
567
75858 30589 92906 57989
518
71432 97597 45233 02273
568
75434 63357 11018 87173
519
71516 73578 48457 85186
569
755II 22663 95071 17229
520
71600 33436 34799 15963
570
75587 48556 72491 39883
52!
71663 77232 99524 47424
571
75663 61082 45848 05004
522
71767 05030 02262 15714
572
75739 60287 93024 20038
523
71850 16888 67274 23926
573
75815 46219 67389 9749$
524
71933 12869 83726 65124
574
75891 18923 97973 52044
525
72015 93034 05956 87758
575
75966 78446 89630 48844
526
72098 57441 53739 06419
576
76042 24834 23212 04587
527
72181 06152 12546 60821
577
76117 58131 55731 42849
524
72263 39225 33812 25890
578
76192 78384 20529 05229
529
72345 56720 35185 75774
579
76267 85637 27436 19789
530
72427 58696 0U789 04563
580
76342 79935 62937 29255
531
72509 45210 81469 06485
581
76417 61323 90330 73454
532
72591 16322 95048 18268
582
76492 29646 49888 48489
533
72672 72090 26572 26372
583
76566 85547 59014 08638
534
72754 12570 28556 41723
584
76641 28471 12399 48672
5S5
72835 37820 21228 44562
585
76715 58660 82180 44859
536
72916 47B96 92770 01979
596
76789 76160 18090 65146
537
72997 42856 99555 60687
587
76863 81012 47614 47606
538
73078 22756 66389 17530
588
76937 73260 76138 48915
539
73158 87651 86738 70217
569
77011 52947 87101 64120
540
73239 37598 22968 50710
590
77085 20116 42144 19026
541
73319 72651 06569 43688
591
77158 74808 81255 36467
542
73399 92S65 38386 92473
992
77232 17067 22919 77766
543
73479 98295 88846 94758
593
77305 46933 64262 60640
544
73559 88996 98179 90461
594
77378 64449 81193 54795
545
73639 65022 76642 43999
595
77451 69657 28549 56404
546
73719 26427 04737 23243
596
77524 62597 40836 42868
547
73798 7S263 33430 778S1
697
77597 43311 29369 08740
548
73878 05584 84869 15899
598
77670 11639 88410 64329
949
7M57 23444 50091 90848
599
77742 68223 89311 37983
550
74036 26894 94243 84554
600
77815 12503 83643 63251 j
208 LOGARITHMS
Tab. 2.
N.
601
Logarithms.
N.
eTi
Logarithms.
77887 44720 02739 52089
81358 098S5 68191 94767
602
77959 6491-2 57824 55233
652
81424 75957 31920 19807
6(13
78031 73121 40151 30674
653
81491 31812 75073 92143
604
78103 69386 21131 82730
654
81557 77483 24267 26771
603
78175 53746 52468 88629
655
31624 12999 91783 06560
606
78247 2624 1 66286 20678
656
81690 38393 75660 27536
607
7S313 86910 75257 5»096
657
81756 53695 59780 77566
608
78390 35792 72734 93761
658
81822 58936 13955 49034
609
78461 72926 32875 35534
659
31888 54145 94009 8612S
610
7S532 98350 10767 03389
660
81954 39355 41868 67326
611
78604 1210-2 42554 23362
661
82020 14594 85640 23665
612
78675 14221 45561 19356
662
82085 79894 39699 93382
fllS
78746 04745 IB4I5 03774
663
82151 35284 04773 13304
614
78816 83711 41167 67997
664
82216 80793 68017 4S947
615
78887 51157 75416 73659
665
82282 16453 03104 59703
616
78958 07121 64425 45710
666
82347 42^1 70301 06661
617
79028 51640 33241 68205
667
82412 58339 16548 96620
618
79098 84750 68815 83768
668
82477 64624 75545 67041
619
79169 06490 20117 97680
669 82542 61177 67623 110T7|
620
79239 16394 98253 87488
670
82607 4S027 O0H26 43415
621
79309 16001 76580 19075
671
82672 25201 68992 07464
622
79379 03846 90818 70077
672
82736 92730 53825 24408
623
79448 80466 59169 61544
673
82801 50642 23976 84648
624
79518 45896 82423 98736
674
82865 98965 35319 82140
625
795SS 00173 44075 21915
675
82930 37728 31024 92146
626
79657 43332 10429 68002
676
82994 66959 41635 92994
627
79726 75409 30716 43958
677
83058 S6686 85144 316UI
628
79795 96437 37196 12719
678
83122 96938 67063 35530
629
79865 06454 45268 92535
679
93196 97742 80501 68250
630
79934 05494 53581 70530
680
83250 89127 06236 3IS97
631
80002 93592 44134 31302
681
83314 71119 127B5 15740
632
80071 70782 82385 01364
682
83378 43746 56478 91563
633
80140 37100 17355 1023S
6S3
83442 07036 81532 56340
634
80209 92578 81732 68977
684
83505 61017 20116 22655
635
80277 37252 91975 66903
685
83569 05714 92425 57335
636
80345 71156 48413 87336
686
83632 41157 06751 687S5
6S7
80413 94323 35350 43063
687
83695 67370 59550 43142
C39
80482 06787 21162 32330
83758 84382 35511 30726
639
80550 08581 58400 16068
689
83821 92219 07625 81494
640
80617 99739 83987 17128
690
83884 90907 37255 31616
641
80685 80295 18617 42225
691
93947 80473 74198 40758
642
80753 50280 66853 27334
692
84010 60944 56757 90499
643
90821 09729 24222 07249
693
94073 32346 11806 74605
644
80888 58673 59812 10001
694
94135 94704 54S54 91375
645
80955 97146 35267 76849
695
84198 48045 90113 88524
646
B1023 25179 95084 08529
696
84260 92396 10562 11027
647
81090 42806 68700 38446
697
84323 27780 980l» 42305
648
81157 50058 70593 33482
699
84385 54226 23161 09175
649
81224 46968 00369 23101
699
84447 71757 45681 40949
650
8I29I 33566 42855 57399
700
94509 80400 14236 83071
Logarithms.
Logarithms.
1 84571
! »4633
I S1695
I H4757
) 848IS
J5Q64
) 85135
[ 85IB6
I 85iJ47
! 85309
1 85369
> 65430
> 85491
r 85551
i 85Gt2
) 85G72
I 85733
1 85793
! 85853
I 85913
1 85973
i 86033
726 36093
r B6153
( 86213
I 86272
r 86746
i 66805
I S(i864
740 8fi923
i 86981
742 ■ 871140
743j9709«
744 87157
745 87215
746 87273
■ 87S32
I 87390
I S744S
I 87 SOU
80179
71121
53250
26591
91169
47010
94137
32576
62351
834S7
96007
66658 65706
29H05 27631
19823 95834
42112 21203
91398 70650
51R03 7C071
96899 40499
89769 01798
83066 54285
19075 28609
29766 30258
36856 37036
95299 51865 55853
82117 76174 39176
60418 01090 61474
30223 07855 56000
91556 67S0O 12230
44442 42300 34303
98903 62882 60777
24964 31268 46023
52647 19429 03588
71975 69639 11929
82972 94530 92137
85661 97146 90071
80065 70993 69C91
66207 00093 71401
44108 59037 83621
13793 1303? 18556
75293 17974 62377
28601 20455 90107
73769 57860 45495
10910 59391 86161
39746 41127 94317
60599 16070 53320
73390 94194 90351 |
78143 37499 95494
7487S 59051 47490
63618 23041 56431
44383 94925 73669
17197 30976 19202
82079 79328 16S04
39052 79027 07156
88137 60575 29242
29355 45978 702C0
62727 48292 84304
88274 72669 80U72
U6018 15398 77842
15979 64461 35972
18176 99466 47155
12633 91700 04687
1 87563
> 87621
I 87679
I 87737
. 87791
99370
78405
49762
13458
69516
I 17955
) 59795
) 92056
I 17758
I 35922
t 89195
[ 88252
I 8S309
04168 3!
91642 24527
00700 57664
69774 05175
29188 24166
01206 53302
00072 75709
32053 53715
95480 35691
80791 35196
46567 70572 82637
49713 39600 49675
45379 54980 46591
3358f 75689 92806
i 14351 53617 60792
i 87696 32603 93559
) 53639 49980 95947
i 12200 31511 99900
! 63398 01431 03960
) 07251 72481 97146
i 96986
' 89042
) 89097
I 89153
) 89209
1 99265
i 89320
I 89376
i 89542
' 69597
< 89652
I 89982
i 90036
J 90091
J 90145
i 90200
) 90254
J 90308
43780 50956
73003 35736
94939 19324
09606 92992
17025 06310
17212 58199
10198 00914
95969 89689
74576 72564
46026 90490
10338 77300
67530 59348
17620 57943
60626 94438
96567 45252
25460 39407
47323 59064
62174 89555
70032 09420
70912 90441
64834 97676
51815 99493
31873 17603
05024 27096
71286 56470
30677 37669
93213 96112
26913 50729
67793 13991
99969 91943
97446
15102
90897
59621
28924
43743
26492
93146
45605
40172
32694
00262
39922
44229
54155
89332
55847
31790
30627
42799
55351
50098
80309
26109
29771
114053
31727
42476
39295
58564
210 LOGARITHMS
Tab. 2. 1
N.
iol
Logarithms.
N.
851
Logarilnms.
90363 25ie0 §4^37 6aU3l
92992
9b600 84587 b7566
802
90417 436h-2 81163 50I7G
852
93043 95947 66700 1IS82]
803
90471 55452 78680 94182
853
93094 90311 67523 03000,
S04
90525 60487 48451 26187
854
93145 78706 89005 0598l]
sab
90579 58803 67868 51437
855
93196
61147 23172 64091
806
90633 50419 05090 64409
856
93247
37046 77153 22648
807
90687 35347 22070 41738
957
93298
08219 23198 16429
808
90741 13607 74586 15992
958
93348
72878 48705 44247
809
90794 95216 12272 30432
859
93309
31636 31242 30263
810
90848 50188 78649 74918
860
93449
84512 43567 72162
8U
90902 08542 11156 03069
861
93500
31514 53654 76252
812
90955 60392 41175 30847
863
93550
72656 24712 79596
813
91009 05455 94068 16682
863
93601
07957 15209 59266
814
91062 44048 89201 23277
864
93651
37424 78893 28795
815
91115 76087 39976 61243
865
93701
61074 64814 21935
81fi
91169 01587 53861 14669
866
93751
78920 17346 63791
617
91222 20565 32415 48794
667
93801
90974 76210 29438
618
91275 33036 71322 99882
868
93651
97251 76491 90081
619
91328 39017 60418 47451
869
93901
97764 48666 46875
820
91381 38523 63716 68972
870
93951
92526 16618 52463
821
91434 31571 19440 77180
871
94001
81550 07663 20336
822
91487 18175 40050 40107
872
94051
64649 33567 22064
833
91539 98352 12269 83977
873
94101
42437 05569 72637
824
91592 72116 97115 79081
974
94151
14326 34403 03562
825
91645 39485 49925 08762
875
94200
80530 22313 24507
82G
91698 00473 20382 21619
876
94250
41061 66080 72880
827
91750 55095 52B46 67071
877
94399
95933 66040 51823
828
91803 03367 84880 14389
878
94349
45159 06102 56585
629
91855 45305 50273 55312
879
94398
88750 73771 89354
830
91907 80923 76073 90383
660
94446
26721 50168 62639
831
91960 10237 S4U0 99107
881
94497
59084 12047 91274
833
92012 33262 90723 94049
882
94546
85851 31819 73123
833
92064 50014 06787 58996
883
94596
07035 775C8 56562
834
93116 60506 37738 71297
884
94645
22650 13073 08817
935
92169 64754 83602 08477
885
94694
32706 97825 43234
836
92220 02774 39010 39271
886
94743
37218 67050 755441
897
92272 54579 93259 99155
887
94792 36198 31736 39220|
92324 40186 30276 50506
888
94641
29657 78601 01974
639
92376 19608 28700 27500
1889
94890
17609 70213 69496
840
92427 92660 61831 65843
1890
94939
00066 44912 78472
641
92479 59957 97912 17467
691
94987
77040 36874 78993
642
92531 20914 99649 50266
892
95036
48543 76123 06390
843
92582 75746 24742 33016
893
95065
145SS 88546 4259^
844
92634 24466 25655 05551
894
95)33 75187 95917 670771
845
926S5 67089 49692 34320
895
95182
30353 15911 97436
846
92737 03630 39023 53422
896
95230
80096 62125 19721
847
92788 34103 30706 91221
897
95279
24430 44092 08537
848
92839 58522 56713 82649
898
95327 63366 67304 S701S'
849
92890 76902 43952 67285
899
95375 96917 33228 767001
lew
92941 69257 14392 73333
900
95434 25094 39334 87469
930
931
932
933
934
935
936
Logarithms.
95472~47909 ~79062"
95320 G5375 41941
95568 77503 13505
95616 84304 753G3
95664 85792 05203
95712 81976 76813
95760 72870 60095
95808 59465 210S5
95856 38832 21967
95904 13923 21093
95951 83769 72998
95999 48383 28416
96047 07775 34298
96094 6)957 3383)
96142 10940 66448
96189 54736 67850
96236 93356 70021
96284 26S12 01242
II 55113 86111
96378 78273 45555
96425 96301 96848
96473 09210 53G29
96520 17010 25912
96567 19712 20106
96614 173-27 39032
96661 09S66 81934
96707 97341 44497
96754 79762 18862
96801 5713U 93641
9684S 29485 53935
96894 96809 SI 342
96941 59123 53981
96989 16437 46499
97034 68762 30093
97031 16108 72517
97127 58487 38105
97173 95908 S7778
97220 28383 79064
97266 55922 66110
97312 78535 99698
9735S 96234 27256
97405 09027 92877
97451 16927 37328
97497 19942 98068
97543 18085 09262
97589 1 1364 01792
97634 99790 03273
97680 83373 38066
97726 62124 27292
97772 36052 89847
LoCTarilhi
97417
73047 ,
79441 1
25585 ;
110531
44887 I
59992
94458
41757
27597
3S456
09152
43564
26520
05530
69918
60638
HI
62296
3C262
94285
35830
77408
22944
26303
46008
92210
65963
90934
36927
37338
97112
9473S
76237
41875
25572
67028
76632
L 97818
J 97863
( 97909
) 98045
19)
i 98 136
I 98181
1 96227
98272
13)7
I 99362
1 98407
. 98452
I 98497
' 9S542
i 98587
970 i
971 i
972 E
99166
99211
99255
99299
99343
1 99475
I 99519
I 99563
. 99607
! 99651
I 99694
I 99738
) 997B2
i 99825
,ms.
^5169 37413 93185
69483 84474 34489
29006 38326 40853
93747 04095 11544
33715 S3746 34242
78922 7G100 07543
19377 76843 56539
55090 78544 4153)
86071 70663 59938
12330 39568 41336
33876 69545 35933
50720 37812 96)23
6287) 24534 51542
70339 02830 77450
73133 43792 56538
71264 15493 34209
64740 83110) 07360
53573 08393 667)4
37770 50765 32737
]7342 66244 85178
92299 08004 86290
62649 26274 57690
28402 68351 91117
89568 78615 52768
46156 98536 81607
9SI76 66691 81474
45637 18773 07091
89547 87601 44015
26918 03)37 82547
60756 92494 85664
90073 79948 50979
14877 96949 66797
35178 32135 62-275
50984 3134) 51745
62304 97611 73216
69149 41211 21109
71526 69636 73242
69445 87628 12117
6-2915 97179 405-27
5L945 97549 91534
36544 85-275
16721 54178
92484 9538)
63S43 97313
30807 45725
933S4 23699
51583 11655
05412 67371
54992 25982
40774 79316
32S36
65574
17590
31202
45489
213 LOGABITHMS Tab. 2.
N.
1003
Logarithms.
N.
Logarithms-
00130 09330 20418 11880
TTo3
04257 55124 40190
59866
1005
00216 60617 56507 67623
1105
04336 22780 21729
50254
1007
00302 94705 53618 00717
1107
04414 76208 78722
80639
1009
00389 11662 36910 52172
1109
04493 15461 49160
06471
1011
O047S 11555 91001 06349
1111
04571 40589 40867
61503
1013
W560 94453 60280 42845
1113
04649 51643 34708
31364
loia
00646 60422 49231 72283
1115
U4727 48673 84779
4782!
1017
00732 09529 22744 59739
U17
04805 31731 15609
05702
1019
00817 41840 06426 39490
1119
04883 O0S65 28350
04281
1021
00902 57420 86910 24725
U21
04960 56125 94973
15180
1023
00987 56337 12160 15771
1123
05037 97562 61457
78469
102a
01072 38653 91773 10408
1125
05115 25224 47981
28893
1027
01157 04435 97278 19720
1127
05192 39160 46106
54029
1029
01241 53747 62432 93943
1129
05269 39419 24967
86114
1031
01325 86652 83516 54691
1131
05346 26049 25455
293S4
1033
01410 03215 19620 57904
1133
05422 99098 63397
24592
1035
01494 03497 92936 55824
1135
05499 5S615 29741
524S9
1037
01577 87563 89040 96243
1137
05576 04646 87734
77923
1039|01661 55475 57177 41240
1139
05652 37240 79100
36269
1041101745 07295 10^36 155S3
1141
45728 56444 18214
6383i
1043l01828 43084 86530 86897
1143
05804 62303 95281
73884
1045
01911 62904 47072 80707
1145
05880 54866 75906 79892
1047
01994 66816 78842 33384
1147
05956 34179 01267 67648
1049
02077 54861 93557 85991;
1149
06032 00286 88285
17768
1051
02160 27160 28242 22008)
1151
06107 53236 29791
9018i
1053
02242 83711 85486 51839
1153
06182 93072 94699
02164
1055
02325 24596 33711 46987
1155
06258 19942 28163
11353
1057
02407 49873 07426 26758
1157
06333 33589 51749
55393
1059
02489 59601 07485 00279
1159
06408 34359 63595 99543
1061
02571 53839 01340 66612
1161
06483 22197 39573
83830
1063
02653 32645 23296 75697
1163
06557 97147 28448
41139
1065
02734 96077 74756 52817
1165
06632 59253 62037
77699
1067
02816 44194 24469 89253
1167
06707 08560 45370
17354
1069
02897 77052 08778 01749
1169
06781 45111 61840
11069
1071
02978 94609 31855 63385
1171
06855 68950 72S63
12990
1073
03059 97219 65951 03414
1173
06929 80121 15529
24471
1075,03140 84642 51624 13598
1175
07003 78666 0775& 07399
1077;03221 57032 97981 58511
1177
07077 64628 43434
68158
1079
03302 14446 82910 67304
1179
07151 38050 95089
13541
loai
03382 56939 53310 34328
1181
07224 98976 13514
79908
1US3
08462 84566 25320 36037
1183
07298 47446 27930 36912
1085
03512 97381 85148 31517
llSb
07371 83503 46122 67008
1087
03622 95440 86294 53993
1187
07445 07189 54591
22047
1089
03702 78797 55774 95610
1189
07519 18346 18691
58184
1091
03782 47505 88341 87761
1191
07591 17614 82777
50318
1093
03862 01619 49702 79227
1193
07664 04436 70341
87279
1095
03941 41191 76137 14316
1195
07736 79052 84156
48979
1097
04020 66275 747II 13222
1197
07809 41504 06410 66684
1099
04099 76924 23490 5S747
1199
07881 91830 98848 67595
1101
04178 73189 71751 77529'
,
Num.
10 1000
loiooi
101002
101003
101004
101005
101006
101007
101008
101009
101010
lOlOll
101012
101013
101014
101015
101016
101017
101018
101019
101023
101024
101025
101026
101027
101028
101029
101030
101031
101032
101033
101034
101035
10)036
101037
10104U
101041
101042
101043
101044
101045
101046
101047
101048
101049
LfOgarithms.
wr.i-i
00432
00432
00433
00433
00434
00434
00435
00435
00436
00436
00436
00437
00437
00438
00438
00439
00439
00439
00440
00440
00441
00441
00442
00442
00442
00443
00443
00444
00444
00445
00445
00445
00446
00446
00447
00447
0044S
00448
00446
00449
00449
00450
00450
00451
00451
00t5l
00452
00452
00453
1S737
50737
99735
42734
85732
i2a4-2
06721 2352?
88227 02280
27160 77989
23523 34949
2S729 77315 S7458
71726
14723
57719
00715
43711
86700
29700
5S681
01674
44667
87659
30650
73641
16632
59622
02612
45602
88591
31579
74567
17555
60542
03529
46516
89502
32488
75473
18458
61442
04426
47409
90392
33375
76357
19339
62320
05301
48282
91262
34242
77221
57192 36292
83278 61195
66797 88804
07751 03402
06138 89270
61962 30685
75222 11924
45919 17259
74054 30961
59628 37298
02642 20536
03096 64938
60992 54764
76330 74272
49112 07719
79337 39856
67007 53435
12123 34204
14685 6590S
74695 32791
92153 19092
67060 09050
994 1 G 86901
89224 36978
36483 43211
41194 90128
03359 61854
2297B 42614
00052 16627
34581 68112
26567 81283
76011 40355
82913 29537
47274 ^038
69095 35063
4837^ 19816
85120 71496
79326 74302
30996 12430
40129 70073
06728 31420
30792 80660
12324 01980
Differ.
4>!)9!
42998 81505
42998 38933
42997 96362
42997 58792
42997 11222
42996 6S654
42996 26086
42995 83519
42995 40953
42994 98387
42994 55823
42994 13259
42993 70697
42993 28135
42992 85574
42992 43013
42992 00454 44402
42991 57895 89826
42991 1533S
78753
75708
56961
22509
41415
81239
05335
13702
06337
42990 72781
42990 30225
42989 87670
42989 45115
42989 02562
42985 60009
42988 17457
42987 74906
42987 32356
42986 89S07
42986 47259
42986 04711
42985 62164
42985 19618
42994 77073
42984 34529
42963 91966
42993 49443
42983 06901
42982 64361
42982 21821
42981 79281
42981 36743
42980 94206
42960 51669
42980 09133
42979 66598
42979 24064
42978 81531
42978 38998
19508
33447
31637
14079
80769
31704
6668342551 f
86301 1 42550 i
8995ft '42550 1
77851.42549 2
49977142548 4
06333142547 !i
46917 >42546 7
71726142545 G
80760 1 42545 C
74013 1 42544 i
51485! 42543 ^
13171:42542 £
50072,42541 t
89182 42540 i
64301
81299
84295
64294
84290
84258
84257
84251
03501
42540
42539
42538
42537
42536
42585
42534
42534
42533
42532
42531
17272
33073
48874
64678
80485
96296
12107
27920
43739
59558
84225
84225
84219
84219
84214
84205
84204
84199
84199
64196
84193
84189
84189
84187
84181
841R1
84176
•214 LOGARITHMS Tab. 3. j
Num.
Logarithms.
Differ. 1.
Diff. 2.
D.3.
84m
101051)
00453 63178 51322 79561
42977
96467 18023
42530 753SU
101051
00454 06156 47789 97584
42977
53936 42643
42529 91203
84172
101052
00454 49134 01726 40-227
42977
11406 51440
42529 07031
84170
101053
00454 92111 13132 91667
42976 68877 44409
42528 23861
84169
101054
00455 350H7 82010 36076
42976 26349 21548
42527 39693
84167
101035
00455 78004 083.^9 57624
42975
83821 82855
42526 54526
84163
101056
00456 21039 92181 40479
42975
41295 28329
42525 70364
84161
101057
00456 64015 33476 68808
42974
93769 57965
42524 86203
84158
101058
00457 06990 32246 26773
42974
56244 71762
42524 02045
84155
101059
00457 49964 88490 98535
42974
13730 69717
42523 17890
84154
lOlOGO
00457 92939 02211 68253
42973
71197 51827
42522 3373^!
84150
101061
0045S 35912 73409 20079
42973
28675 18091
42521 49586
84149
101062
0045S 76886 02084 38170
42972
86153 68505
42320 65438
84146
101063
00459 21858 88238 06675
42972
43633 03067
42519 81292
84143
101064
00459 64831 31871 09742
42972
01113 21775
42518 97149
84140
101065
00460 07803 32984 31517
42971
58594 24626
42518 13009
84138
101066
00460 50774 91578 56143
42971
16076 11617
42517 28871
84137
101067
00460 93746 07654 67760
42970
73558 82746
42516 44734
84132
10IU6S
00461 36716 81213 50506
42970
31042 38012
42515 60602
84130
101069
00461 79687 12255 88518
42969
83526 77410
42514 76472
84130
lOlOTO
00462 226f)7 00782 65928
42969
46012 00938
42513 92342
84124
101071
00462 65626 46794 66866
42969
03498 08596
42513 08218
84123
101072
00463 08595 50292 754fi'2 +a9li8 60985 00378
42512 24093
84 13 J
101073
00463 51564 11277 75840
42968
19472 76333
42511 39973
84117
101074
00463 94532 29750 52123
42967
75961 36310
42510 55956
84116
101075
00464 37500 05711 88433
42967
33450 80454
42509 71740
84113
101076
00464 80467 39162 68897
42966
90941 08714
42508 87627
84111
101077
00465 23434 30103 77601
42966
48432 21097
42508 03516
84107
101078
00465 66400 78535 98688
43966
03924 17571
42507 19409
84107
101079
00466 09366 S4460 16259
42965
63416 98162
42506 35302
84102
101090
00466 52332 47877 14421
42965
20910 62850
42505 51200
84102
101091
00466 95297 68787 77281
42964
78405 11660
42504 67098
84097
101082
00467 38262 47192 88941
42964
35900 44562
42503 83001
84095
IOI0B3
00467 81226 83093 33503
42963 93396 6I56I
42502 98906
84095
101084
00468 24190 76489 95064
42963
50993 62655
43502 14811
34090
101085
00468 67154 27383 57719
42963
08391 47944
42501 30721
84087 '
101086
00469 10117 35775 05363
42962
65890 17123
42300 46634
84097 1
101087
00469 53080 01665 22686
42962
23389 70489
42499 62547
84083 i
101038
00169 96042 25054 93175
42961
80S90 07942
42498 78464
840801
I010S9
00470 39004 05945 01117
42961
38391 29478
42497 94394
84078 j
lotooo
0O470 81965 44336 30595
42960
95893 35094
42497 10306
84077
101091
00471 24926 40229 65689
42960
53396 24788
12496 26229
34073
101092
00471 67886 93625 90477
42960
10899 98559
42493 42156
84069
101093
00472 10847 04525 S9036
42959
68404 56103
42494 5S0B7
84070
101094
00472 53806 72930 45439
42959
25909 98316
42493 74017
84065
101095
00472 96765 9S840 43755
42958 83416 24299
42492 89952
84063
101096
00473 39724 82256 68054
42958 40923 34347
42492 05889
84060
101097
00473 82683 23180 02401
42957 98431 2M58
42491 21829
84061
10109S
00474 25641 21611 3i|S59
42957
55940 06629
42490 37768
84052
101099
00474 68598 77551 37488
429S7
13449 rms\
424S9 53716
840.^6
' Tab. 3. m 20 places. 215 j
J ^
Num.
Logarithms.
Differ. 1.
Diff. 2
D.3.
UdUm
00475 11555 91001 0G349
42956 70960 )5)45
42488 69660
64050
lOUOl
00475 54512 61961 21494
42956 2847) 45485
42487 856)0
84048
101102
00475 97468 90432 66979
42955 85983 59875
42487 01562
84046
101103
00476 40424 76416 26854
42955 43496 58313
42486 17516
84043
1UU04
00476 83SS0 19912 85167
42955 0)0)0 40797
42485 33473
84040
101105
00477 26335 20923 25964
43954 58525 07324
42484 49433
84040
101106
00477 69289 79448 33388
42954 )6040 5T89t
42483 65393
84034
,101107
00478 12243 95488 91179
42953 73556 92498
42482 8)359
S4035
101108
00476 55197 69045 83677
42953 31074 11)39
42481 97324
84030
101109
00478 98151 00)19 94816
42952 88592 13315
424S1 13294
84028
lOllIO
00479 41103 88713 08631
42952 46111 0052)
42480 29266
64025
101111
00479 84056 34823 09152
42952 03630 7)255
42479 45241
S40ii6
to 111-2
O04SO 27008 38453 80407
4295) 6)151 26014
42478 6)215
840 IB
I011I3
00480 69959 99605 0642)
42951 18672 64799
42477 77)97
S4D20
101114
00481 12911 18277 7)220
42950 76194 87602
42476 93)77
84015
101115
00481 55S6I 94472 58822
42950 33717 94425
42476 09162
84013
101116
00481 9S813 28190 53247
42949 91241 85263
42475 25)49
84012
101117
00482 41762 19432 38510
42949 48766 60114
42474 41137
84008
10111&
00482 S4711 6819S 98624
42949 06292 18977
42473 57)29
84006
101119
00483 27660 74491 17601
42948 63818 61848
42472 73)23
84002
101120
00483 70609 38309 79449
42948 21345 88725
42471 89121
84003
101)21
00484 13557 59655 68174
42947 78873 99604
42471 051)8
83996
101122
00484 56505 38529 67778
42947 36402 94486
42470 21122
83998
101123
00484 99452 74932 62264
42946 93932 73364
42469 37124
83993
101124
00485 42399 68865 35628
42946 51463 36240
42468 53)3)
S3990
10H25
00485 85346 20328 71868
42946 08994 83109
42467 69)41
S3988
101126
004ri6 28292 29323 54977
42945 66527 1396S
42466 85)53
8398S
101(27
00486 71237 95850 68945
42945 24060 2S815
42466 01165
83982
101128
00487 14183 I99I0 97760
42944 81594 27650
42465 17)83
83981
101129
00487 57128 01505 254)0
42944 39129 10467
42464 33202
83976
101130
00488 00072 40634 35877
42943 96664 77265
42463 49224
83978
101131
00488 43016 37299 13142
42943 5420) 2804)
42462 65246
83971
101132
0U4&S 85959 91500 4U83
42943 11738 62795
42461 81275
83972
101133
00489 28903 03239 0397S
42942 69276 81520
42460 97303
83969
101134
00489 71845 72515 S5498
42942 26815 84217
42460 )3334
S3965
10113^
00490 14T87 99331 69715
42941 84355 70883
42459 29369
83964
101136
00490 57729 83687 40598
4294) 4)896 415)4
42458 45405
83962
101137
00491 00671 25583 821)2
42940 99437 96)09
42457 6)443
839571
101138
0049) 436)2 2502) 78221
42940 56980 34666
42456 77486
83956
101139
00491 86552 82002 12887
42940 14523 57)80
42455 935311
83954
101140
00492 29492 96525 70067
42939 72067 63650
42455 09576
83951
101141
00492 72432 68593 SS717
42939 296)2 54074
42454 25625
83949
101142
00493 15371 9S205 87791
4293S S715S 28449
42453 41676
83946
101143
00493 5B310 85364 16240
42938 44704 86773
42452 57730
83944
L01I44
00494 01249 30069 03013
42938 02252 29043
4245) 73786
8394)
101145
00494 441S7 3232) 320.56
42937 59800 55257
424riO 89345
83938
101146
00494 87124 92)2) 87313
42937 17349 65412
42450 05907
83936
101147
00495 30062 0947) 52725
42936 74899 &9505
42449 21971
8iJ934
101148
00495 72998 84371 12230
42936 32450 37534
12448 36037
8393) 1
101149
00496 15935 )6e21 49764
42935 90001 99497
42447 .54106
83929'
LOGARITHMS AND
Tab. 4.
Log.
00000
0000 1
00002
00003
00004
00005
00006
1)001)7
OOOOH
00009
00010
00011
00012
OODIS
00014
00015
00016
00017
00018
00019
00020
00021
00022
00023
00024
00025
00026
00027
00028
00029
00030
00031
00032
00033
00(134
O0OS5
00036
00037
0003)4
00039
00040
00041
00042
00043
00044
00045
00046
00047
OII04M
(P(in4!)
Number.
lomio
10000
10000
10000
10000
10001
10001
1000 1
10001
10002
10002
10002
10002
10002
10003
ooooo
23026
40052
69079
92107
15135
3BI64
61193
84223
07254
31)285
53316
OOOOO
11602
76225
77455
13254
02082
43942
22413 87720
i 45447 41717
i 68481 48750
} 91516 0R823
I 14551 21935
1 37586 88088
OOOOO
68807
57806
89084
84726
6CS25
57474
78767
52806
01691
47528
12421
18484
87829
4257
10004
10004
10005
10005
10005
10005
10005
10006
10006
10006
10006
10007
10007
10007
10007
10008
looiw
I0(H)8
10008
10008
10003
10009
10009
10009
10010
10010
10010
10010
10011
WlOll
60623
29734
52773
75811
9H8ril
21891
44931
67972
91014
14056
37098
60141
83185
06229
29274
52319
75365
9K411
21458
44505
07553
90601
13650
36700
59750
82800
05851
07284
79522
04806
63135
14511
16825
19565
75362
84217
46131
61106
29142
.50241
24405
51634
31929
65292
51725
91227
83802
29448
28169
79965
84838
42788
75222
09653
28651
54360
; 08926
J 14500
t 93233
I 6728
1 58802
89957
82909
59825
42875
54229
16064
50557
79SSS
26242
11803
58761
89308
25639
89950
04443
91330
72787
71052
08328
0682H
23020
23026
23027
23027
23028
23028
23029
23029
23030
23030
23031
23031
23032
11002 6h807
64622 88999
17644 31278
70666 95642
23690 82099
76715 90C49
29742 21293
82769 74039
35798 48885
89828 45837
41859 64B93
94892 06063
47925 69345
00960 54742
23033 53996 62259
23034 07033
23034 60073
23035 13112
23035 66153
23036 19195
23036 72238
23037 25283
23037 78329
23038 31376
23038 84424
91696
43658
17548
13566
31718
72006
34431
23040
23040
23041
23042
23042
23043
23043
23044
23044
23045
23045
23046
23046
23047
23047
23048
23048
23049
23049
23050
23051
23051
23052
37474 05574
90524 78733
43576 74048
96629 91521
49684 31155
02739 92952
55796 76916
08854 83050
61914 11354
I49T4 61835
6B036 34493
21099 29331
74163 46354
27228 85561
80295 46958
33363 30547
86432 36331
39502 64311
92574 14493
45646 86877
98720 81467
51795 9S265
04872 37276
57949 98500
11028 81942
53020 20192
53021 42279
53022 64364
53023 86457
53025 08550
53026 30644
53027 52746
53028 74846
53029 96952
53031 1905G
53032 41170
53033 63282
53034 85397
53036 07517
53037 29637
53035 51 762
53039 73890
53040 96018
53042 1B152
53043 40288
53044 62425
53045 84567
53047 06711
53048 28857
53049 51008
53050 73159
53051 9.5315
53053 17473
53054 39634
53055 61797
53056 83964
53058 06134
53059 28304
53060 50481
53061 72658
53062 94838
53064 17023
53065 39207
53066 61397
53067 835>j9
53069 05784
53070 27980
53071 50182
53072 72384
53073 94590
53075 16798
53076 39011
53077 61224
53078 83442
53080 05661
1 22087
1 22085
I 22093
1 2:
I 2:
1 22102
1 22100
1 22106
1 22104
1 22114
1 22112
1 22115
1 32120
1 22120
1 22125
1 22128
I 221SS
1 22134
1 22136
1 22137
1 32148
1 22144
I 32146
1 32151
1 22151
1 23156
1 22158
1 22161
i 22163
1 22167
1 32170
I 22170
1 22177
1 22177
1 22180
1 22185
1 22184
1 22190
1 22192
I 22195
1 22196
1 2J
1 22202
1 2-2206
1 22208
1 32213,
1 222131
I 2221 -(I
1 222191
I 22224
NUMBERS TO 20 PLACES.
Log.
00050
0005 1
00052
00053
00054
00055
00056
00057
00058
00059
OOOGO
OU061
Number.
00065
00066
00067
00068
00069
00070
00071
00072
00073
00074
00075
00076
00077
00078
00079
«0
•81
000S2
00083
00094
000S5
10011 51955 53HI6
lOOll T5008 17925
10011 9S061 35U5
10012 21115 05388
10012 44169 28744
10012 67224 05186
10012 90279 34713
10013 13335 17328
10013 36391 53U32
10013 59448 41825
10013 82505 83709
10014 05563 78686
10014 28622 26756
10014 51681 27921
10014 74740 82182
10014 97800 89540
10015 2086! 49996
10015 43922 63552
10015 66984 30209
10015 90046 49968
W77(l
76373
91861
57459
95395
27901
77210
65560
61121
45620
47156
10016
10016
10016
10016
10017
10017
10017
10017
10017
10018
10018
lOOIS
10018
10019
10019
10019
10019
10020
10020
10020
10020
10020
10021
00093] 10021
OO0W4, 10021
IMU9bi 10021
00>J96 1 10022
00097 1 10022
0<M9S|1002-i
0U099|l0022
13109
36172
59236
82300
05365
28430
51496
74663
97630
B0697
43765
48797 61011
27870 05299
60049 44800
45337 01798
83733 98580
75241 57436
19361 00661
17593 50550
68440 29402
72402 59518
29481 63203
39678 62763
02994 80510
19431 38756
8S989 59816
11670 6600S
87475 79656
16406 23081
98463 18612
00090
00091
00092
12973
36043
59113
82185
05256
28329
51401
74475 S3647
97549 2 I 96 I
20623 63405
43698 57980
66774 056S8
89850 06530
12926 60507
36003 67620
59081 27S71
82159 41260
8S578
55311
41147
68425
594H4
Differ.
23052 64108 8^603
23053 17190 15488
23053 70272 65598
23054 23356 37936
23054 76441 32506
23035 S
23055 i
23056 S
23056 £
23057 ^
29527 49809
82614 88350
35703 49629
68793 33152
41884 38920
23057 94976 66935
23058 48070 17202
23059 01164 89723
23059 54260 84499
23060 07358 01536
23060 60456 40835
23061 13556 02397
23061 66656 86229
23062 19758 92331
23062 72862 20706
23063
23063
23064
23064
23065
23065
25966 71967
79072 44288
32179 39501
85287 56998
38396 96782
91507 58856
44619 43225
97732 49889
50846 78852
03962 30116
23068 57079 03685
23069 10196 99560
23069 63316 17747
16436 58246
69558 21060
23070
23070
23071
23071
23072
23073
23073
23073
23074
23074
23075
23076
22681 06192
75805 13648
28930 43425
82056 95531
35184 69966
88313 66733
41443 85836
94575 27:i7S
47707 91059
00841 77186
23076 53976 85658
23077 07113 16481
23077 60250 69654
23078 13389 45185
23078 66539 43071
Diff. 2. D. 3.
53081 27885
53082 50110
53083 72338
53084 94570
53086 16803
53087 39041
53088 61279
53089 83523
53091 05768
53092 280(5
53093 50267
53094 72521
53095 94776
53097 17037
53098 39299
53099 61562
53100 83832
53102 06102
53103 28375
53104 50651
53105 72931
!>3106 95213
53108 17497
53109 39784
53110 62074
53111 84369
53113 06664
53114 28963
53115 51264
53116 73569
53117 95875
53119 18187
53120 40499
53121 62814
53122 85132
53124 07456
53125 29777
53126 52106
53127 74435
53128 96767
53130 19103
53131 41442
53133 63781
53133 86127
53135 08472
53136 30823
53137 53173
53138 75531
53i39 97886
53141 20249
1 22238
1 2S
1 22244
I 22245
1 22247
I 22252
1 222.54
1 22255
1 2226]
I 22262
1 23
1 22270
1 22270
1 22273
1 22276
1 22280
1 22295
1 22295
i 22
1 22312
1 22312
1 22315
1 22318
1 22324
1 22321
1 2S
1 23
1 22
1 22^36
1 22339
1 22339
1 22346
1 22345
I 22351
1 22350
I 22358
1 22355
1 22363
1 22362
LOOARITHMS AND NUMBERS TO '20 PLACES.
Log-
00100
ootoi
ootos
00103
00104
00105
00106
00107
00108
00 109
OOUO
00111
00113
00113
00114
00115
00116
00117
OOllS
00119
00120
00121
00122
00123
00124
00125
00126
0012T
0012S
00129
D0130
00131
00132
00133
U0134
00135
00136
00137
00138
00139
00140
DO Ml
00 142
00143
00144
00145
00146
00147
U014S
01)149
Number.
10023 05238 07789 96719
10023 28317 27460 60039
10023 51397 00273 65970
10023 74477 26230 363S0
10023 97b58 05331 95136
23079
28080
23080
23031
10024
10024
10024
10024
10025
1002b
10025
10025
10026
10026
10026
10026
10026
10027
100*7
10027
10027
10029
10023
10028
10029
10029
10029
10029
10030
10030
10U30
10030
10031
10031
10031
10031
10032
10032
10032
10032
10032
10033
10033
10033
10033
10031
10034
20639 37579
43721 22974
66803 61516
89886 53211
12969 98055
36053 96052
59138 47202
82223 51506
05309 08967
26395 19585
63112 i
63182
17724
49118
79747
31997
29258
90922
423B2
05036
23082
23083
230S3
51431 83361 01264 i
74569 00296 53529 ;
97656 70392 84178 i
20744 93651 15638 i
43833 70072 70321 i
66922
90012
13103
36194
59-285
62377
05469
26562
51656
74750
97945
20940
44036
67132
90228
13326
36424
59522
99658 70642
82410 39017
18328 97867
07415 69614
49671 76683
45098 41504
93696 86507
95469 34126
50414 06799
5S535 26964
19833 17064
34308 99545
01963 96855
22799 31444
24U1G 02279 i
04399 83439 '■
37968 91712 i
24724 49561- !
05720 64667 79455 :
28820 57800
51921 04122
75022 03636
9S123 56342
21225 62242
44329 21333
67431 336-29
90534 99119
13639 17(100
36743 8%94
45260
26122
68927
0924'
9904
b5712
n»(i;(i (ia:t-;;Li
72613 05931
25956 70910
79101 58256
82247 07976
85395 00070
36543 54542
91693 31394
44944 30629
97996 52250
i 51149 96261
) 04304 62664
» 57460 51460
> 10617 62654
i 63775 96249
r 16935 52245
r 70096 30649
i 2325S 31460
) 76421 54663
) 29586 00321
23089 92751 68375
23090 35918 58850
23090 89086 71747
23091 42256 07069
23091 95426 64621
46598 45003
01771 47619
54945 72673
08121 :^0165
61297 90100
14475 82491
67654 97310
20835 34589
74016 94822
27199 76512
80383 61161
33569 08273
86755 57849
39943 29894
93132 24408
463-22 41397
99513 80862
5-2706 42905
05900 27231
59095 34140
12291 63533
654S9 15416
18697 89T94
71897 86671
250ti9 06049
23093
23093
23094
23094
23095
23095
23096
23096
23097
23100
23100
23101
23102
23102
23103
23103
23104
23101
23105
Diff. 2.
53142 42611
53143 64979
53144 87346
53146 09720
53147 32094
53148 54472
53149 76952
53150 99235
53152 21621
53153 44011
53154 66403
53155 89796
53157 11194
53158 33594
53159 55997
53160 78404
53162 00811
53163 23223
53164 45636
53165 68054
53166 90475
53168 12897
53169 35322
53170 57752
53171 80182
53173 02616
53174 25054
53175 47492
53176 69985
53177 92381
53179 14829
53180 37279
53181 59733
53182 82190
53194 04649
53165 27112
53196 49576
53187 72045
53I8S 94514
53190 16939
^3191 39465
53192 61948
53193 84426
53195 06909
58196 29393
53197 51883
53198 7437S
53199 96877
53201 19379
53-J(t2 41881
D. 3.
1 223tii»
1 22867
I 22374
1 223T4
1 22378
1 :
1 22400
1 22403
1 22407
1 22407
L 22412
1 22415
1 22416
1 22421
1 22422
1 224251
I 22430 !
1 22430'
I 22434 I
1 22439
I 22439
1 2-2443
1 22446
1 22448
1 22450
I 22454
1 22457
1 22459
1 22463
1 22461
1 22469
1 22469
1 22475
1 22476,
1 2247si
1 22483
1 22493
1 2-_'494
1 22490
1 22495
1 224991
1 22501 I
1 22503 j
1 SSri'lfli
Tat
). 5.
HYPERBOLIC
LOGARITHMS.
219
N.
l-Ol
Logar.
N.
1-51
Logar. ^
N.
2-01
Logar.
N.
2-51
Logar.
0-0099503
0-4121097
0-6981347
0-9202828
102
0-0198026
1-52
0-4187103
202
07030975
2-52
0-9242589
103
0-0295588
1-53
0-4252677
2-03
07080358
253
0-9-282193
104
00392-207
1-54
0-4317824
2-04
07129498
254
0-9321641
105
0-0487902
1-55
0-4382549
205
07178398
2-55
0-9360934
106
00582689
1-56
0-4446858
206
0-7227060
2-56
09400073
107
00676586
1-57
0-4510756
2 07
0-7-275486
2-57
0-9439059
1-08
00769610
1-58
0-4574-248
2-08
0-7323679
2-58
0-9477894
109
00861777
1-59
0-4637340
209
0737 164.1
2-59
09516579
110
00953102
1-60
0-4700036
210
0-7419373
2-60
0-9555114
111
0-1043600
1-61
0-476-2342
211
0-7466879
2-61
0-9593502
112
1133-287
1-62
0-48-24261
212
07514161
2-62
0-9631743
113
012-22176
1-63
0-4885800
213
0-7561220
2-63
0-9669838
114
0-1310-283
1-64
0-4946962
214
0-7608058
2-64
0-9707789
115
01397619
1-65
0-5007753
215
0-7654678
265
0-9745596
116
01484200
1-66
0-5068176
216
0-7701082
2-66
0-9783261
117
0-1570037
1-67
0-5128236
217
0-7747-272
2-67
0-9820785
118
0-1655144
1-68
0-5187938
2-18
0-7793249
2-68
0-9858168
119
0-1739533
1-69
0-5247285
2-19
0-7839015
2-69
0-9895412
r-20
0-1823216
1-70
0-5306283
2-20
0-7884574
2-70
0-9932518
1-21
0-1906-204
1-71
0-5364934
221
0-7929925
•2-71
0*9969486
1-22
0-1988509
1-72
0-54-23-243
222
0-7975072
2-72
10006319
1-23
0-2070142
1-73
•0-5481214
2-23
0-8020016
273
1-0043016
124
0-2151114
1-74
0-5538851
2-24
0-8064759
2-74
10079579
1-25
0-2231436
1-75
0-5596158
2-25
0-8109302
2-75
10116009
1-26
0-2311117
1-76
5653138
2-26
0-8153648
2-76
1-0152307
1-27
0-2390169
1-77
0-5709795
2-27
0-8197798
277
10188473
1 28
0-2468601
1-78
0-5766134
2-28
0-8241754
2^78
1-0224509
129
0-2546422
1-79
5822156
2-29
0-8-285518
279
1-0-260416
1-30
0-2623643
1-80
0-5877867
230
0-83-29091
2-80
1-0296194
1-31
0-2700271
181
0-5933268
2-31
0-8372475
2-81
1-0331845
132
0-2776317
1-82
0-5988365
2-32
0-8415672
282
1-0367369
1-33
0-2851789
1-83
06043160
2-33
0-8458683
2-83
1-0402767
1-34
2926696
1-84
0-6097656
2-34
0-8501509
2-84
1-0438041
1-35
0-3001046
1-85
0-6151856
2-35
0-8544153
2-85
1-0473190
1-36
0-3074847
1-86
06-205765
2-36
0-8586616
2-86
1-0508217
1-37
0-3148107
1-87
0-6259384
2-37
0-8628899
2-87
1-0543121
138
0-3220835
1-88
0-6312718
2-38
0-8671005
2-88
1-0577903
1-39
0-3293037
1-89
06365768
2-39
0-8712933
289
1-0612565
1-40
0-3364722
1-90
06418539
2 40
0-8754687
2-90
1-0647107
1-41
0-3435897
191
06471032
2-41
0-8796-267
2-91
1-0681531
1-42
0-3506569
1-92
0-6523252
2-42
0-8837675
2-92
10715836
1-43
0-3576745
1-93
0-6575200
2-43
0-8878913
2-93
1-0750024
1-44
0-3646431
1-94
0-66-26880
2-44
0-8919980
2-94
10784096
145
0-3715636
1-95
06678294
2-45
0-8960880
2-95
1-0818052
1-46
0-3784364
1-96
0-67-29445
2-46
0-9001613
2-96
10851893
1-47
0-3852624
1-97
0-6780335
2-47
0-9042182
2-97
1-0885619
1-48
0-3920421
1-98
0-6830968
2-48
0-9082586
2-98
1-0919233
1-491
l-50»
0-3987761
1-99
0-6881346 2-49
0-9122827
2 99
10952734
0-4054651
2-00
0-6931472 2-50
09 16-2907
300
1-0986123
220
HYPERBOLIC LOGARITHMS.
Tab. 5.
N.
3^
302
303
304
305
3-06
307
308
309
310
311
312
313
314
315
316
317
3*18
319
3-20
3-21
3-22
3*23
3-24
3-25
3-26
3-27
3-28
3-29
3-30
331
3 32
3-33
3-34
3-35
3-36
3-37
3-38
3-39
3-40
3-41
342
3-43
3-44
3-45
3-46
3-47
3-48
3*49
3-50
Logar.
1-1019401
1052568
1085626
1118575
1151416
1184149
1216776
1249296
1281711
1314021
1346227
1378330
1410330
1442228
1474025
1505720
1537316
1568812
1600209
1631508
1662709
1693814
1724821
1755733
1786550
1817272
1847900
1878434
1908876
1939225
1969482
1999648
2029723
2059708
2089603
2119410
2149127
2178757
2208299
2237754
2267123
2296406
2325603
2354715
2383742
2412686
2441546
2470323
2499017
2527630
N.
3^
3-52
3-53
3-54
3-55
3-56
3-57
3-58
3-59
3-60
3-61
3-62
3-63
3-64
3-65
366
367
3-68
3-69
3-70
3-71
3-72
3-73
3-74
3-75
3-76
3-77
3-78
3-79
3-80
3-81
3-82
3-83
3-84
3-85
3-86
3-87
3-88
3-89
3-90
391
3 92
3-93
3-94
3-95
Logar. N.
1-2556160
1-2584610
1-2612979
1-2641267
1-2669476
1-2697605
1-2725656
1-2753628
1-2781522
1-2809338
1-2837078
1-2864740
1-2892326
1-2919837
1-2947272
1-2974631
1-3001917
1-3029128
1-3056-265
1-3083328
1-3110319
1-3137237
1-3164082
1-3190856
1-3217558
1-3244190
1-3-270750
13-297240
1-3323660
1-3350011
1-3376292
1-3402504
1-3428648
1-3454724
1-3480731
1-3506672
1-3532545
1-3558352
1-3584092
1-3609766
1-3635374
1-3660917
1-3686394
1-3711807
1-3737156
3-96 1-376-2440
3-97 1-3787661
3-98 1-381-2818
3-99 1 1-3837912
400 i 1-386-2944
401
4-02
4-03
4-04
4-05
406
4-07
4-08
4 09
4-10
411
4-12
4-13
4-14
4-15
4-16
4-17
4-18
4-19
4-20
4-21
4-22
4-23
4-24
4-25
4-26
4-27
4-28
4-29
4-30
4-31
4-32
4-33
4-34
4-35
4-36
4 37
4-38
4-39
4-40
4-41
4-42
4-43
4-44
4-45
4-46
4-47
4-48
4.49
4-50
Logar.
N.
4-51
1-3887912
1-3912819
4-52
1-3937664
4-53
1-3962447
4-54
1-3987169
4 55
1-4011829
4-56
1-4036429
4-57
1-4060970
4-58
1-4085450
4-59
1-4109870
4-60
1-4134-230
4-61
1-4158532
4-62
1-4182774
4-63
1-4-206958
4-64
1-4231083
4-65
1-4255151
4-66
1-4279160
4-67
1-4303112
4-68
1-4327007
4-69
1-4350845
4-70
1-4874626
14398351
1-442-2020
1-4445633
1-4469190
#
1-4492692
1-4516138
1-4539530
1-4562868
1-4586150
1-4609379
1-4632554
1-4655675
1-4678743
1-4701758
1-4724721
1-4747630
1-4770487
1-4793292
1-4816045
1-4838747
1-4861397
1-4883996
1-4906544
1-4929041
1-4953488
1-4973884
1-4996230
1*5018527
1-5040774
4-71
4-72
4-73
4-74
4 75
4-76
4-77
4-78
4-79
4-80
4-81
4-82
4-83
4-84
4-85
4-86
4-87
4-88
4-89
4-90
491
4-92
4-93
4-94
4-95
4-96
4-97
4-98
4-99
500
Logar.
1-506-2971
1-5085120
1-5107219
1-5129270
1-5151272
1-5173-226
1-5195132
1-5216990
1-5238800
1-5260563
1-5282-278
1-5303947
1-5325569
1-5347144
1-5368672
1-5390154
1-5411591
1-543-2981
1-5454326
1-5475625
1-5496879
1-5518088
1-5539252
1-5560371
1-5581446
1-5602476
1-5623463
1-5644405
1-5665303
1-5686159
1-5706971
1-5727739
1-5748465
1-5769147
1-5789787
1-5810384
1-5830939
1-5851452
1-58719-23
1-5892352
1-5912739
1-5933085
1-5953390
1-5973653
1-5993876
1-6014057
1-6034198
1*6054299
1-6074359
1-60943791
Tab. 5. HYPERBOLIC LCG\RITIIMS.
221
N.
501
Logar.
N.
5-51
LogaT.
1
N.
6-01
Logar.
N.
651
Logar.
1-6114359
1-7065646
1 -7934247
1-8733395
502
1-6134-299
552
1-7083779
6-02
1-7950873
6-52
1-8748744
503
1-6154200
5-53
1-7101878
603
1-7967470
6-53
18764069
504
1-6174061
5-54
1-7119945
604
1-7984040
6-54
1-8779372
505
16193883
5-55
17137979
6-05
1-8000583
6-55
1-8794650
506
1-6213665
556
1-7155981
6-06
1-8017098
6-56
1-8809906
507
1-6233408
5-57
1-7173951
6-07
i-8033586
6-57
1-8825138
5-08
1-6-253113
5-58
1-7191888
608
1-8050047
6-58
1-8840347
509
1-6272778
5-59
1-7-209793
609
1-8066481
6-59
1-8855533
510
1-6-29-2405
5-60
1-7227666
610
1-8082888
6-60
1-8870696
511
1-6311994
5-61
17-245507
611
1-8099-268
6-61
1-8885836
512
1-6331544
5-62
1-7263317
6-12
1-8115621
6-62
1-8900954
513
1-6351057
5-63
1-7281094
613
1-8131947
6-63
1-8916048
514
1-637053.
564
1-7298841
6-14
1-8148247
6-64
1-8931120
515
1-6389967
5-65
1-7316555
6-15
1-8164521
6-65
1-8946169
516
1-6409366
5-66
17334239
6-16
1-8180768
6*66
1-8961195
517
1-6428727
5-67
1-7351891
6-17
1-8196988
6-67
1-8976198
518
1-6448051
568
1-7369512
618
1-8213183
6-68
1-8991180
519
1-6467337
5 69
1-7387102
6-19
1-8229351
6-69
1-9006139
5-20
1-6486586
5-70
17404662
6-eo
1-8245493
6-70
1-9021075
5-21
1-6505799
5-71
1-7422190
6-21
1-8261609
6-71
1-0035990
5-22
1-6524974
5-72
1-7439689
6-22
1-8277699
672
1-9050882
5-23
1-6544113
5-73
1-7457155
6-23
1-8293763
6-73
19065751
5-24
1-6563215
5*74
1-7474593
6-24
1-8309802
6-74
1-9080599
5-25
1-6582281
5-75
1-7491998
6-25
1-8325815
6-75
19095425
5-26
1-6601310
5-76
1-7509375
6-26
1-8341802
676
1-91102-29
5-27
1-6620304
5-77
1-7526721
6-27
1-8357764
6-77
1-9125011
5-28
1-6639261
5-78
1-7544037
6-28
1-8373700
6-78
1-9139771
5-29
1-6658182
5-79
1-7561323
6-29
1-8389611
6-79
1-9154509
5-30
1-6677068
5-80
1-7578579
6-30
1-8405496
6-80
1-9169226
5-31
1-6695918
5-81
1-7595806
6-31
1-8421357
6-81
19183921
5-32
1-6714733
5-82
1-7613003
6-32
18437192
6-82
1-9198595
5-33
1-6733512
5-83
1-7630170
6-33
1-8453002
6-83
1-9213-247
5*34
1-675-2257
5-84
1-7647308
6-34
1-8468788
6-84
1-92-27877
5-35
1-67IP966
5-85
1-7664416
6-35
1-8484548
6-85
1-924248T
5-36
1-6789640
5-86
1-7681496
636
1-8500284
6-86
1-9257074
5-87
1-6808279
5-87
1-7698546
6-37
1-8515995
6-87
1-9271641
5-38
1-6326884
5-88
1-7715568
6-38
1-8531681
6-88
1-9286187
5-39
1-6845454
5-89
1-7732560
6-39
1-8547343
6-89
1-9300711
5-40
1-6863990
5-90
1-7749524
6-40
1-8562980
6-90
1-9315214
5-41
1-6882491
5-91
1-7766458
6-41
1-8578593
6-91
1-932&696
5-42
1-6900958
5-92
1-7783364
6-42
1-8594181
6-92
1-9344158
5-43
1-6919391
5-93
1-7800242
6-43
1-8609745
6-93
1-9358598
5-44
1-6937791
5 94
1-7817091
6-44
1-8625285
6-94
1-9373018
5-45
1-6956156
5-95
1-7833912
6-45
1-8640801
6-95
1-9387417
5-46
1-6974488
5-96
1-7850705
646
1-8656293
6-96
1-9401795
5-47
1-699-2786
5-97
1-7867469
6-47
1-8671761
6-97
1-9416152
5-48
1-7011051
5-98
1-7684206
6-48
1-8687205
6-98
1-9430489
5-49
1-7029283
5-99
1-7900914
6-49
1-870-2625
6-99
1-9444805
b'bO
1-7047481 1 600
17917595
6-50
1-8718022
7-00
1-9459101
222 HYPERBOLIC LOGARITHMS. Tab. 5. I
1
N.
701
Logar.
N.
7-51
Logar.
N.
8-01
Logar.
N.
8-51
Logar.
1-9473377
2-016-2355
2 0806908
2
•1412419
7 02
1-9487632
752
20175661
802
20819384
8-52
2
•14-24163
7 03
1-9501867
7-53
2-0188950
803
20831845
8.^3
2
•1435894
7-04
1-9516082
7-54
20202222
804
20844291
6-54
2
•1447610
7-05
1-9530276
755
20215476
8-05
20856721
8-55
2
1459313
7 06
1-9544451
7-56
20228712
8-06
20869136
8-56
2
1471002!'
7 07
1-9558605
7-57
20241931
8;07
2 0881535
8-57
2
•14S2677
708
1-9572739
7-58
2-0255132
8-08
2-0893919
8-58
2
•1494340
7-09
1-9586853
7-59
2 0268316
8-09
20906287
8-59
2
1505988
710
1-9600948
7-60
2-0281482
810
2-0918641
8-60
2
1517622
711
1-9615022
7-61
20294632
811
2-0930979
8-61
2
15-29244
7-12
1-9629077
7-62
20307764
8-12
20943301
8-62
2
1540851
713
1-9643112
7-63
20320878
813
2-0955609
8-63
2
1552445
7-14
1-9657128
7-64
2-0333976
814
2-0967901
8-64
2
1564026
715
1-9671124
7-65
2-0347056
8-15
20980179
8-65
2
1575593
7-16
1-9685100
7-66
20360120
8-16
20992442
8-66
2
1587147
717
1*9699056
7-67
20373166
8-17
2-10046S9
8-67
2
1598689
7-18
1-9712994
7-68
2-0386195
8-18
2-1016922
8-68
2
1610215
719
1-97-26912-
7-69
20399208
819
2-10-29139
8-69
2
1621729
7-20
1-9740810
7-70
2-0412-203
8-20
2-1041342
8-70
2
1633230
7-21
1-9754690
7-71
2-0425182
821
2-1053529
8-71
2
164471f?
7-22
1-9768550
7-72
20438144
8-22
21065702
8-72
2
1656192
7-23
1-9782390
7-73
2-0451089
8-23
2-1077860
8-73
2
1667654
7-24
1-9796212
7-74
20464017
8-24
2-1090003
8-74
2
1679102
7-25
1-9810015
T-75
20476928
8-25
2-1102125
8-75
2
1690537
7-26
1-9823798
7-76
2-0489823
8-26
21114246
8-76
2
1701959
7-27
1-9837563
7-77
20502702
8-27
21126345 8-77
2
1713368
7-28
1-9851309
7-78
20515563
8-28
2-1138430
8-78
2
1724764
7-29
1-9865035
7-79
20528409
8-29
2-1150500
8-79
2
1736147
7-30
1-9878743
7-80
20541237
8-30
21 162555 8 80
2
1747517
7-31
1-9892433
7-81
20554050
8-31
21174596 8-81
2
•1758874
7-32
1-9906103
7-82
20566846
8-32
21 1866-23 8-82
2
1770219
7 33
1-9919755
7-83
20579625
8 33
21 198634! 8-63
2-
1781550
7-34
1-9933388
7-84
20592388
8-34
2- 12 10632
8-84
2
179-2869
7-35
1-9947003
7-85
2-0605135
8-35
212-22615
8-85
2
1804175
7-36
1-9960599
7-86
20617866
8-36
2- 1234584
S-66
2-
1815468
7-37
19974177
7-87
20630581
8-37
21-246539, 8-87
2
1826748
7-38
1-9987736
7-88
20643279
8-38
2-1258479; 8-88
2
1838016
7-39
20001-277
7-89
20655961
8-39
21270405! 8 89
2
1849270
7-40
2-0014800
7-90
2 0668628
8-40
2128-2317 890
2-
1860513
7-41
2-0028304
7-91
20681-278
8-41
2-1294215
8-91
2
1871742
7-42
2-0041791
7-92
2 0693912
8-42
2- 1306098
892
2
1882959
7-43
20055259
7-93
20706530
8-43
2-1317968
8-93
2-
1894164
7-44
2-0068708
7-94
20719133
8-44
2-1329823
894
2
1905356
7-45
2 0082140
7-95
20731719
8-45
21341664
895
2
1916535
7-46
20095554
7-96
20744290
8-46
2 1353492
8-96
2
1927702
7-47
2-0108950
7-97
20756845
8-47
2-1365305
8-97
2
■1938857
7-48
2-0122328
7-98
2-0769384
8-48
2-1377104
8-98
2
1949999
7-49
20135688
7-99
20781907
8-49
2 1388890
8-99
2
•1961128
7-50 120149030
800
2 0794415
8-50
2-1400662
900
21972246
1 ab. 5. HYPERBOLIC LOGARITHMS.
223
N.
901
Logar.
N.
9-36
Logar.
N.
IjOgdLT.
2- 1983351
2*2364453
9-71
2-2731563
902
21994443
937
2-2375131
9-72
2-2741856
903
2-2005524
9-38
2-2385797
9-73
•2-2752139
904
2*2016592
939
2-2396453
9-74
2-2762411
905
2-2027648
9-40
2-2407097
9-75
2-2772673
906
2-2038691
9-41
2-2417729
9-76
2-2782924
907
2-2049723
9-42
2-2428351
977
2-2793165
9 08
2-2060742
9-43
2-2438961
978
2-2803395
9 09
2-2071749
9-44
2-2449560
9-79
2**2813615
9-10
2-2082744
9-45
2-2460147
9-80
22823824
911
2-2093727
9-46
2-2470724
9-81
2*28340-23
912
2-2104698
9-47
2-2481289
9-82
2-2844211
913
2-2115657
9-48
2*2491843
9-83
2-2854389
914
2-21-26604
9-49
2-2502386
9-84
2-2864557
915
2-2137539
9-50
2-2512918
9-85
2-2874715
916
2-2148462
9-51
2-2523439
9-86
2-2884862
917
2-2159373
952
2-2533947
9-87
2-2894999
918
2-2170272
9-53
2-2544446
9-88
2 2905125
9-19
2-2181159
9-54
2-2554935
9-89
2-2915241
9-20
2-2192035
9-55
2-2565411
9-90
2-2925348
9-21
2-2202898
9-56
2-2575877
9 91
2 2935444
9-22
2-2213750
9-57
2-2586333
9-92
22945529
9-23
2-2-224590
9-58
2-2596775
9-93
2-2955605
9-24
2-2235419
9-59
22607209
9-94
2-2965670
9-25
2-2246-236
9-60
2-2617631
9-95
2-2975726
9-26
2-2257040
9-61
2-2628042
9-96
2-2985771
9-27
2-2267834
9-62
2*2638443
9-97
2-2995806
928
2-2278615
9-63
2-2648832
9-98
2-3005831
9-29
2-2289385
9-64
2-2659211
999
2-3015846
9-30
2-2300144
9-65
2-2669579
10*00
2-3025851
9-31
2-2310891
9-66
2-2679936
1000
4-6051702
9-32
2-2321626
9-67
2-2690283
1000
6-9077553
9-33
2-2332350
9-68
2-2700619
# 10000
9-2103404
9-34
2-2343062
9-69
2*2710944
100000
11-51292546
9-35
2-2353763
9-70
2-2721259
224
HYPERBOLIC
LOGARITHMS.
Tab. 6. »
N.
Logar.
N.
51
Logar.
101
Logar,
N.
151
Logar.
1
0000000
3-9318256
4-6151-205
5-017-2798
2
0-6931472
52
3-951-2437
102
4-6249728
152
5-0238805
3
10986123
53
3-970-2919
103
4-6347-290
153
50304379
4
1*3862944
54
3-9889840
104
4-6443909
154
50369526
5
1-6094379
55
4-0073332
105
4-6539604
155
5-0434251
6
1-7917595
56
4-0253517
106
4-6634391
156
5-0498560
7
1-9459101
57
4-0430513
107
4-6728288
157
5-0562458
8
2-0794415
58
40604430
108
4-6821312
158
5-0625950
9
21972246
59
4-0775374
109
4-6913479
159
5-0689042
10
2-3025851
60
4-0943446
110
4-7004804
160
50751738
11
2-3978953
61
4-1108739
111
4-7095302
161
5-0814044
12
2-4849066
62
4-1271344
112
4-7184989
162
5 0875963
13
2-5649494
63
41431347
113
4-7273878
163
5-0937502
14
2-6390573
64
41588831
114
4-7361984
164
50998664
15
2-7080502
65
4-1743873
115
4-7449321
165
5-1059455
16
2-7725887
66
4-1896547
116
4-7535902
166
5-1119878
17
2-8332133
67
4*2046926
117
4-7621739
167
5- 1179938
18
2-8903718
68
4-2195077
118
4-7706846
168
5-1-239640
19
2-9444390
69
4-2341065
119
4-7791235
169
5-1298987
20
2-9957323
70
4-2484952
120
4-7874917
170
5-1357984
21
304452-24
71
4-2626799
121
4-7957905
171
5-1416636
22
3-0910425
72
4-2766661
122
4-8040210
172
5-1474945
23
3-1354942
73
4-2904594
123
4-8121844
173
5-153*2916
24
31780538
74
4-3040651
124
4-8-202816
174
5-1590553
25
3-2188758
75
4-3174881
125
4-8283137
175
5-1647860
26
3-2580965
76
4-3307333
126
4-8362819
176
5-1704940
27
3-2958369
77
4-3438054
1-27
4-8441871
177
5-1761497
28
3-332-2045
78
4-3567088
1-28
4-8520303
178
5-1817836
29
3-3672958
79
4-3694479
129
4-8598124
179
51873858
30
3-4011974
80
4-3820266
130
4-8675345
180
5-1929569
31
3-4339872
81
4-3944492
131
4-8751973
181
5-1984970
32
3-4657359
82
4-4067192
132
4-8828019
182
5-2040067
33
3-4965076
83
4-4188406
133
4-8903491
183
5-2094862
34
3-5263605
84
4-4308168
134
4-8978398
184
5-2149358
35
35553481
85
4-4426513
135
4-9052748
185
5-2203558
36
3-5835189
86
4-4543473
136
49126549
186
5-2257467
37
3-6109179
87
4-4659081
137
4-9199809
187
5-2311096
38
3-6375862
88
4-4773368
138
4-9272537
188
5-2364420
39
36635616
89
4-4886364
139
4-9344739
189
5-2417470
40
36888795
90
4-4998097
140
4-9416424
190
5 2470241
41
3-7135721
91
4-5108595
141
4-9487599
191
5-2522734
42
3-7376696
92
4-5217886
142
4-9558271
192
5-2574954
43
3-7612001
93
4-5325995
143
4-9628446
193
5-2626902
44
3-7841896
94
4-5432948
144
4-9698133
194
5-2678582
45
3-8066625
95
4-5538769
145
4-9767337
195
5-2729996
46
3-8-286414
96
4-5643482
146
4-9836066
196
5-2781147
47
3-8501476
97
4-5747110
147
49904326
197
5-2832037
48
38712010
98
4-5849675
148
4-9972123
198
5-288-2670
49
8-8918203
99
4-5951199
149
50039463
199 5-293304S
50
3-9120230
100
4-6051702
150
5-0106353
200 5-2983174
Tab. 6.
HYPERBOLIC LOGARITHMS.
2'2o
N.
20T
202
203
204
205
206
207
208
Logar.
5-3033049
5-3082677
5-3132060
5-3181200
5-3230100
N.
251
252
253
254
255
5-3-278762 256
5-3327188 257
5-3375381
209 1 5 3423343
210 5-3471075
211 5-3518581
212 5-3565863
213 '5-3612922
214 5 3659760
215 '5-3706380
5-3752784
5-3798974
5-3844951
5-3890717
5-3936275
5-3981627
5-4026774
54071718
5-4116461
216
217
218
219
220
221
222
223
224
225
226
227
228
229
230
231
232
233
234
235
236
237
238
239
240 i
241
242
243
244
245
246
247
248
249
250
258
259
260
261
262
263
264
265
266
267
268
269
270
271
272
273
274
5-41610041275
5-4205350
5-4249500
5-4293456
5-4337220
5-4380793
276
277
278
279
280
281
5-4424177
5-4467374 j 282
5-4510365 283
5-4553211
5-4595855
5-4638318
5-4680601
5-4722707
5-4764636
5-4806389
5-4847969
5-4889377
5-4930614
5-4971682
5-5012582
5 5053315
5 5093883
5-5134287
5-5174529
5-5214609
284
285
286
287
288
289
290
291
292
293
294
295
296
•297
298
299
300
Logar.
N.
301
5-5254529
5 5294291
302
55333895
303
5-5373343
304
55412635
305
5 5451774
306
5-5490761
307
5-5529596
308
5-5568-281
309
5-5606816
310
5-5645204
311
5-5683445
312
5-5721540
313
5-5759491
314
5-5797298
315
5-5834963
316
5-5872487
317
5-5909870
318
5-5947114
319
5-5984220
320
56021188
321
5-6058021
322
5-6094718
323
5-6181281
324
5-6167711
325
5-6204009
326
5-6240175
327
5-6276211
3^8
5-6312118
dri9
5-/5347896
3S0
5-6383547
331
5-6419071
332
5-6454469
333
5-6489742
334
56524892
335
5-6559918
336
5 6594822
337
5-6629605
338
5-6664267
339
5-6698809
340
5-6733233
341
5-6767538
342
5-6801726
343
56835798
344
5-6869754
345
5-6903595
346
5-6937321
347
5-6970935
348
5-7004436
349
5-7037825
350
Loj»ar. N.
5-7071103 351
5-7104270 352
5-7137328 353
5-7170277 354
5 7203118 355
5-7235851 356
5-7268477 357
5-7300998 358
5-7333413 359
5-7365723 360
5-7397929 361
5-7430032 362
5 746-2032 363
5-7493930 364
5-7525726 !g65
5 7557422 366
5-7589018 367
5-7620514 368
5 7651911 369
5-7683210 370
371
372
5-7714411
5-7745515
5-7776523 1 873
^-'374
5-780743U
5-7838252
5-7868974
5-7899602
5-7930136
5-7960578
375
376
377
378
379
5-7990927 380
5-8021184 381
5-8051350 382
5-6081425 383
5-8111410 364
5-8141305 385
58171112 386
5-8200829 387
5-8230459 38S
5-8260001 389
5 8289456 390
5-8318825 391
5-8348107 392
5-8377304 393
5-8406417 394
5-S435444 395
5 8464388 396
5-8493-248 397
5 8522025 398
5-8550719 399
5-8579332 1 400
Logar.
5-860786-/
5-863031-2
5-8664681
5-869296J)
5-8721178
5-8749307
5-8777358
5-8805330
5-8833224
5-8861040
5-8888780
58916442
5-89440-28
5-8971539
5-8998974
59026333
5 9053618
5-9080829
5 9107966
5-9135030
5-916-2021
5 9188939
5-9215784
5-9242558
5*9269260
59-295891
5-9322452
59348942
5 9375362
5-9401713
5-9427994
59454206
59480350
5-9506420
5-9532433
5-9558374
59584247
59610053
5 9635793
5-9661467
5-9687076
5-9712618
5-9738096
5 9763509
5-9788858
5-9814142
5-9839363
5-9864520
5-9889614
5 9914645
2-2(>
HYPERBOLIC LOCAIUTHMS.
Tab. 6.
N.
Logar.
401 5-9939614
402
403
404
405
406
407
408
409
410
411
412
413
414
415
416
417
418
419
420
421
U22
423
424
425
426
1427
428
429
430
431
432
433
434
435
436
437
438
439
1440
441
442
443
444
445
446
447
448
449
450
5-9964521
5-9989366
60014149
6-0038871
60063532
6-0038132
60112672
60137152
6-0161572
60185932
60210*233
60234476
60258660
60282785
60306853
60330862
60354814
60378709
60402547
60426328
60450053
60473722
60497335
60520892
6-0544393
60567840
60591232
60614569
60637852
N.
60661081
60684256
60707377
60730445
6-0753460
60776422
60799332
60822189
60844994
60867747
60890449
6-0913099
60935698
60958246
6-0980743
6-1003190
61025586
6 1047932
6-1070229
6-1092476
451
452
453
454
455
456
457
458
459
460
461
462
463
464
465
466
467
468
469
470
471
472
473
474
475
476
477
478
479
480
Logar.
6-1 1 14673
61136622
61158921
61180972
61202974
61224928
6-1246834
61268692
61-290502
61312265
N.
50T
502
503
504
505
506
507
508
509
510
Logar.
61333980 511
61355649 512
481
482
483
484
485
486
487
488
489
490
491
492
493
494
495
496
497
498
499
500
61377271
61398846
61420374
61441856
6-1463293
61484683
6-15060-28
6-1527327
6-1548581
61569790
6-1590954
6-1612073
6-1633148
61654179
61675165
61696107
61717006
61737861
61758673
61779441
61800167
61820849
61841489
61862086
61882641
61903154
61923625
61944054
61964441
6-1984787
6-2005092
6-2025355
6-2045578
6-2065759
6-2085900
6-2106001
6-2126061
6-2146081
513
514
515
516
517
518
519
520
521
522
503
524
525
526
527
528
529
530
531
532
533
534
535
536
537
538
539
540
541
542
543
544
545
546
547
548
549
550
6-2166U61
6-2186001
6-2205902
6-2225763
6-2245584
6-2265367
6-2285110
6-2304814
6-2324480
6-2344107
6-2363696
6-2383246
6-2402756
6-2422233
6*2441669
6-2461068
6-2480429
6-2499752
6-2519039
6-2538288
6-2557500
6-2576676
6-2595815
6-2614917
6-2633983
6-2653012
6-2672005
6-2690963
6-2709884
6-2728770
6-2747620
6-2766435
6-2785214
6-2^03958
6-2822667
N.
551
552
553
554
555
556
557
558
559
560
561
562
563
564
565
566
567
568
569
570
571
572
573
574
575
Logar.
6-2841342
6-2859981
6-2878586
6--2897156
6-2915691
6-2934193
6-2952660
6-2971093
6-2989492
6-3007858
6-3026190
6-3044488
6-3062753
6-3080984
6-S099183
576
577
578
579
580
581
582
583
584
585
6 3117348
6 3135480
i6-3 153580
6-3171647
6-3189681
6-320768a
6-3-225652
6-3243590
6-3261495
63279368
0-3297209
6-3315018
6-3332795
6-3350543
63368257
6-3385941
6-3403593
6-3421214
6-3438804
6-3456364
6-3473892 '
6 3491390
6-3508857
6*3526-294
6*3543700
586
587
588
589
590
591
592
593
594
595
596
597
598
599
600
6S5610T7
6-3578423
63595739
63613025
6-3630-281
6-3647508
6*3664704
6*3681872
6*3699010
63716118
6-3733198
6-3750248
6*3767269
6-3784262
6-3801225
63818160
6*3835066
6 3851944
6-3868793
6*3885614
6*390-2407
6-3919171
6-3935908
63952616
6*3969297
Tab. 6.
HYPERBOLIC U)GAR1THMS.
227 i
N.
602
603
604
605
606
607
608
609
610
611
612
613
614
615
1616
617
618
619
620
621
622
623
624
625
626
627
028
629
630
631
632
633
634
635
63o
637
638
639
640
641
642
643
644
645
646
647
648
649
650
Logar.
63985949
6-4002574
6-4019172
6-4035742
6-4052285
6-4068800
6-4085288
6-4101749
6-4118183
6-4134590
6-4150970
6-41673*23
6 4183649
6-4199949
6-4216223
6-4232470
6-4248690
6-4264885
6-4281053
6-4297195
6-4313311
6 4329401
6-4345465
6-4361504
6-4377516
6-4393504
6-4409465
64425402
6-4441313
64457198
6-4473059
6-4468894
6-4504704
64520490
6 4536250
6-4551986
C45G7697
6-4583383
6-4599045
6-4614682
6-4630295
6-4645883
6 4661447
6-4676987
6-4692503
64707995
6-4723463
6-4738907
6 4754827
6-4769724
N.
651
652
653
654
655
656
657
658
659
660
661
662
668
664
665
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
692
693
694
695
696
697
698
699
700
Logar.
6-4785096
6-4800446
6-4815771
6-4831074
6-4846352
6-4861608
6-4876840
6-4892049
6 4907235
6-4922398
6-4937538
6-4952656
64967750
6-4982821
6 4997870
6-5012897
6-5027900
6-5042882
6-5057841
6-5072777
6 5087691
6-5102583
6-5117453
6.5132301
6-5147127
6-5161931
6-5176713
6-5191473
6-5206211
6-52209-28
6-5235623
6-5250-297
6-5264949
6-5279579
6-5294188
6*5308776
6-53-23343
6 5337888
6-5352413
6-5366916
6-5381398
6-5395860
6-5410300
6-54-24720
6-5439118
6-5453497
6-5467854
6-5482191
6-5496507
6-5510803
N.
TOT
702
703
704
705
706
707
708
709
710
711
712
713
714
715
716
717
718
719
720
721
7-22
7-23
724
725
726
727
728
729
730
731
732
733
734
735
736
737
738
739
740
741
742
748
744
745
746
747
748
749
750
Logar. N.
6-5525079 751
6-5539334 752
6-5553569 753
6-5567784 754
6-5581978 755
6-5596152 756
6-5610307 757
6-5624441 758
6-5638555 759
6-5652650 760
6-5666724 761
6-5680779 762
6*5694814 768
6-5708880 764
6-5722825 765
6 5736802 766
6-5750758 767
6-5764696 768
6-5778614 769
6-5792512 770
6-5806891 771
6-58-20251 772
6-5884092 778
6-5847914 774
G-5861717 775
6-5875500 776
6-5889265 777
6-5908010 778
6-5916737 779
6-5980445 780
6-5944185 781
6-5957805 782
6-5971457 783
6-5985090 784
6-5998705 785
6 601-2301 786
6-6025879 78T
6-6039438 788
6 6052979 789
6-6066502 790
6-6080006 791
6-6093492 792
6-6106960 793
6-6120410 794
6 6138842 795
6 6147256 796
6 6160652 797
6-6174030 798
66187390 799
6-6200732 800
<|3
Logar.
6*6214(157
6 6227368
6-6240652
6-6253924
6 6267177
6-6280414
6-6293633
6-6306834
6-6320018
6-6883184
6-6846334
6-6859466
6-6872580
6-6385678
6-639^758
6 6411822
6-6424868
6-6437897
6-6450910
6-6463905
6-6476884
6-6489846
6-6502790
6-6515719
6-6528680
6-6541525
6-6554404
6-6567265
6-6580110
6-659-2939
6-6605751
6-6618547
6-6631327
6-6644090
6-6656887
6-6669568
66682282
6-66949«l
6-6707663
667203-29
6-67^2980
6-6745614
6 6758232
6-6770835
6-6783421
6-6795992
6-6808547
6-6821086
6-6833609
6-6846117
228 HYPERBOLIC LOGARITHMS.
Tab. 6.
N.
Logar.
N.
851
Logar.
N.
901
Logar.
N.
951
Logar.
801
6-6858609
6-7464121
6 8035053
6*«575141
802
6-6871086
852
6-7475865
902
6*8046145
952
6-8585650
803
6-6883547 j 853
6-7487595
903
6-8057226
953
6*8596149
804
6-6895993 854
6-7499312
904
6-8068294
954
6-8606637 .
80&
6-6908423 855
6-7511015
905
6*8079349
955
6 8617113
806
6-6920837 856
6-7522704
906
6-8090393
956
6-8627579
807
6-6933237 857
6-7534379
907
6-8101425
957
6*8638034
808
6-69456211858
6-7546041
908
6-8112444
958
6*8648478 .
809
6 6957989 1 859
6-7557689
909
6-8123451
959
6*8658911
810
6-6970342 860
6-7569324
910
6-8134446
960
6-8669333
811
6-6982681
861
6-7580945
911
6-8145429
961
6-8679744
812
6-6995003
862
67592553
912
6-8156400
962
6-8690145
813
6-7007311
863
6-7604147
913
6-8167359
963
6-8700534
814
6-7019604
864
6-7615728
914
6-8178306
964
6-8710913
815
6 7031881 865
67627295
915
6-8189241
965
6-8721281
816 6-7044144 866
6-7638849
916
6-8200164
966
6*8731638
817 6-7056391
867
67650390
917
6-8211075
967
6-8741965
818 6-7068623
868
6-7661917
918
6-8221974
968
6-8752321
819
6 7080841
869
6 7673431
919
68232861
969
6*8762646
820 6-7093043
870
6-7684932
920
6 8243737
970
6-8772961
821,6 7105231
871
6-7696420
921
6-8254600
971
6-8783265
822 '6-7117404
872
6-7707894
922
6-8265452
972
6-8793558
823 '6-7129562
873
6-7719356
9-23
6-8276*292
973
6*8803841
824 6-7141705
874
6-7730804 ' 924
6-8287121
974
6*8814113
82516 7153834
875
6-7742239
925
6-8297937
975
6-8824375
82616-7165948
876
6-7753661
926
6-8308742
976
6-8834626
827 [6-7178047
877
67765070
927
68319536
977
6-8844867
828
6-7190132
878
67776466
928
6-8330317
978
6-8855097
829
67202202
879
6-7787849
929
6-8341087
979
6-8865316
830
6-7214257
880
6-7799219
930
68351846
980
6*88755*26
831
6-7226298
881
6-7810576
931
6-8362593
981
6-8885725
832
6-7238324
882
6-7821921
932
6-8373328
982
6-8895913
833
6-7250336
883
6-7833252
933
6-8384052
983
6-8906091
834
67262334
884
6-7844571
934
6-8394764
984
6-8916259
835
6-7274317
885
6-7855876
935
6-8405465
985
6-8926416
836
67286286
886
6-7867170
936
6-8416155
986
6-8936564
837
6-7298241
887
6-7878450
937
6-8426833
987
6-8946700
838
6-7310181
888
6-7889717
938
6-8437499
988
6-8956827
839
6 73-22107
889
6-7900972
939
6-8448155
989
6-8966943
840
'6-7334019
890
6-7912215
940
6-8458799
990
6*8977049
841
6-7345917
891
67923444
941
6-8469431
991
6-8987145
842
6-7357800
892
6-7934661
942
6-8480053
992
6-8997231
843
67369670
893
6-7945866
943
6-8490663
993
6*9007307
844
6-7381525
894
6-7957058
944
6-8501262
994
6*9017372
845
67393366
895
6-7968237
945
6-8511849
995
6-9027427
846
6-7405194
896
6-7979404
946
6-8522426
996
6-9037473
847
6-7417007
897
67990559
947
6*8532991
997
6-9047508
848
6-7428806
898
6-8001701
948
6*8543545
998
6*9057588
849
6-7440592
899
6-8012830
949
6-8554088
999
6*9067548
850
6*7452363
900
6 8023948
950
6*8564620
1000
69077558
Tab. 6.
HYPERBOLIC LOGARITHMS.
229
N.
fool
1002
1003
1004
1005
1006
1007
1008
1009
1010
1011
1012
1013
1014
1015
1016
1017
1018
1019
1020
1021
1022
1023
1024
1025
1026
1027
1028
1029
L030
1031
1032
1033
1034
1035
1036
1037
1038
1039
1040
1041
1042
1043
1044
1045
1046
1047
1048
1049
1050
Logar.
6-0087548
6-9097533
6-9107508
6-9117473
6-9127428
6-9137374
6-9147309
6-9157234
6-9167150
6-9177056
6-9186952
6 9196838
6-9206715
6 9216582
69226439
6-9236286
6-9246124
6-9255952
69265770
6-9275579
6-9285378
69295168
6-9304948
6 9314718
6-9324479
6*9334230
6-9343972
6-9353704
6-9363427
69373141
6-9382845
6-9392539
6-9402225
6*9411901
6-9421567
6-9431224
6-9440872
6-9450511
6-9460140
6-9469760
6-9479371
6-9488972
6-9498565
6-9508148
6-9517722
6-9527286
6*9536842
6-9546389
6*9555926
d-956M54
N.
1051
1052
1053
1054
1055
1056
1057
1058
1059
1060
1061
1062
1063
1064
1065
1066
1067
1068
1069
1070
1071
1072
1073
1074
1075
1076
1077
1078
1079
1080
1081
1082
1083
1084
1085
1086
1087
1088
1089
1090
1091
1092
1093
1094
1095
1096
1097
1006
Logar.
69574974
6-9584484
6-9593985
6-9603477
6*9612960
6-9622435
6-9631900
6-9641356
6-9650803
6*9660242
6-9669671
6-9679092
6*9688504
6-9697907
6-9707801
6 9716686
6-9726063
6-9735430
6-9744789
6-9754139
6-9763481
6-9772813
6-9782137
6*9791453
6-9800759
6-9810057
6-9819347
6-9828628
69837900
6-9847163
6-9856418
6-9865665
6-9874902
6-9884132
6-9893353
6-9902565
6 9911769
6-9920964
6-9930151
6-9939330
6*9948500
6*9957662
6-9966815
6-9975960
6-9985096
6*9904225
7-0003345
7*0012456
i . W .tSl
10901 V*tt091 160
*008065^
N.
1101
1102
1103
1104
1105
1106
1107
1108
1109
1110
nil
1112
1113
1114
1115
1116
1117
1118
1119
1120
1121
1122
1123
1124
1125
1126
1127
1128
1129
1130
1131
1132
1133
1134
1135
1136
1137
1138
1139
1140
1141
1142
1143
1144
1145
1146
1147
1148
1149
1150
Logar.
7-0039741
7 00488-20
7-0057^0
7-0066952
7*0076006
7*0085052
70094089
70103119
70112140
7*0121153
70130158
7-0139155
7*0148144
70157124
70166097
7*0175061
7*0184018
70192967
70201907
7-0210840
7-0219764
7-0228681
7*0237590
70246490
7-0255383
7-0264268
70273145
7-0282014
70290876
7-0299729
7-0308575
70317413
7-0326243
7-0335065
70343879
7-0352686
7-0361485
70370276
7 0379060
7 0387835
7 0396603
7-0405364
70414117
7-0422862
7 0431599
7-0440329
7-0449051
7-0457766
70466473
7-0475172
N.
1151
1152
1153
1154
1155
1156
1157
1158
1159
1160
1161
1162
1163
1164
1165
1166
1167
1168
1169
1170
1171
1172
1178
1174
1175
1176
1177
1178
1179
1180
1181
1182
1183
1184
1185
1186
1187
1188
1189
1190
1191
1192
1193
1194
1195
1196
1197
1198
1199
1200
Logir.
7-0483864
7-0492548
7*0501225
7-0509894
70518556
7*0527210
7 0585857
7*0544497
70558128
7 0561758
70570370
70578979
7*0587582
70596176
70604764
70618344
7*0621916
7-0680482
7*0689040
7-0647590
70656134
7-0664670
7-0678198
7-0681720
7 0690234
7 0698741
7-0707211
7 0715734
7*0724219
70732697
7-0741J68
70749632
7*0758089
7-0766538
7-0774931
70783416
7-0791844
7-0800265
7-0808679
7*0817086
7 0825486
7-0833878
7 0842264
7-0850643
7-0859015
7-0667379
7*0875737
7-0884088
7 0892432
7 0900768
«i
4
2-30 LonisTic uiGABiTHMs. Tab."7,
I
2
3
4
5
6 7 8
9
W
11
ir2
^
-!L.
HO
ISO
1-477
IHU
1-3010
340
M7fil
300
1-070
360 4-^0 480
BOOO 9331 B76
am
600
7782
6.-.|780
736816990
i-7Hia
l'77lfl
3-6683
1-473S
1-2986
1-1743
1-077
9988 9330 8742|833
7774
736
6984
3- 8553
l-7«3S
h469S
1-2962
1-1726
10763
9978,9310 873.
8223
7767
735^
6078
3-0792
1-7671)
h4684
1-2939
1-1707
1074a
9984 0300 872
S3I6
7760
7348|«l7a
2-9542
1-750
1-462D
1-2916
I-16B9
10731
0982 0389 8714
820
7703
34
6966
2-Bfi73
1-7434
1-4504
1-2891
I- 1671
I-072C
B940|887» 870t
619tl
7745
733816960 )
3-7782
1-73GB
1-456D
1-2868
!■ 16541 1 -070c
9028,9269 8097
819
7738
7326
6954
8-71IS
1-7308
l'462S
1-2845
i-l03610e92
9916,9369 8688
8183
7731
7322
6MH
2-W3S
l-783fl
1-449
1-2821
1-1619 1-0678
09O5 92J9 8679
8175
7724
7315
6IM3
3W21
1-7175
1-4467
1-2798
11601
10663
9893 0838 8670
8167
7717
7300
61I36
3-5883
1-7II2
1-4424
1-2776
1-1584
1-0649
9881 93S8 8661
8160
7710
7310
6938
2-5149
1-7050
1-4390
1-2753
1-1566
1-0636
986919318 8662
8162
7703
7Me
ises4
2-4771
1-6090
1 -4.-157
1-2730
11549
^0621
B858|9808 8643
8144
7'i98
7889
69IS
2-4424
1-6930
I -4328
1-2707
11633
1-0608
8136
7608
7283
6913
2-4102
1-GB7I
I '4292
I '2686
1'I515
\-06M
8128
76BI
7-276
6906
23802
1-C812
1-4200
1-2663
1-1498
1-0880
98339178 8617
8120
7674
7870
6900
2-3622
1-6766
1-432S
1-2C40
11481
1-0666
98119108 8608
8112
7667
7364
G3»4
2-3269
1-6698
1-4196
1-2618
11464
1-0562
9800'9158 8599'B104
7600
7257
6888
2-3010;i0642
I-41C6
I-2S96
11447
1-0639
9788|9 148, 8591
8097
7663
7251
6883
2-2776 !■ 6687
1-4133
1-2674
11430
1-0626
9777 9138 8582
6089
7646
7244
6877
20
2 2663
1-6632
1-4102
1-2863
11413
1-0612
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Tab. 7. LOGISTIC I,OGAHlTilMS. 231]
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2i-2 LOGISTIC LOGAIUTHMS. Tab. 7. |
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2028
1913
1801 1693 1587
1484
3D
3310 3061 l2i)l7
3776
2643
3612
2384
3361 13141
3034
1910
1700 16U|ll586
1483
40
3208
3060
aoia
3776
2640
3510
2382
22693138
2038
1008
1707
1689 1484
1481
41
3806
30fi6
S912
3773
2638
8507
2380
2257
3137
2028
1906
1704
16B7ll482
1479
43
3203
21110
3771
2506
2378
3136
9018
1904
I7W
168li 1480
U77
43
3300
2W)t
3760
2634
8503
2376
235^
3133
2016
1903
1782
1884,1578
1476
44
3188
3786
2632
2501
2374
2201
3131
9014
IU81
1700
18821577
1474
4S
3196
3047
290!
2784
2620
249912373
2241)
3189
9012
1889
1781.
1880:1576
1472
4(
3183
3044
2W1
8762
2627
2497!2370
2947
31=7
2010
1887
1788
1878
1573
1470
*:
3100
3043
2888
2780
2636
2404 3368
2346
3136
2009
1896
1785
1677
1571
1469
31SH
3039
2806
2J67
363:1
34i>8 12360
3343
3)33[2UU7
1893
179:1
1076
1570
1467
4!
3186
3037
28j»4
3746
2400
3364
3241
3131
2006
1881
1781
1673
1568
1466
3183
3034
3801
8763
3818
2488
2362
233;
3110
8003
1889
177s
1071
1506
1464
ni
31B0
3033
2680
2760
3616
2488
3358
2237
3117
2001
1SB8
1777
1670
I6G6
1463
S3
31 8
3030
2687
2748
2614
2484
3367
2236
3116
1099
1R86
1775
1668
1563
1460
R3
31 a
3037
2884
2748
2813
3482
2366
3333
3113
1997
1884
1774
1660
1561
1459
G4
31 3
3036
2883
3744
2810
2480
2353
3331
3111
1U96
1883
1772
1664
1559
1457
fiS
31
3033
9880
3741
2607
2477
2361
3339
2100
1003
1880
1770
1663
1666
1455
SI
3168
3020
2877
2739
2605
2476
3340
2327
3107
1001
1878
1768
1661
1066
1454
s;
3166
31)18
2876
3737
2603
2473
3347
3326
2105
1U80
1876
1766
1650
1654
1453
SH
3183
3015
3873
3736
2601
2471
2346
3223
2103
1087
1876
1765
1667
1652
1440
W
3160
3013
2870
2733
260S
2468
2343
2*20
2101
1088
1873
1763
1656
1541
1449
OU
3ISB
30)0
3888! 37311
36U8
24Ci7l2:i4l
3318
2<I!IU
1984
1871
1761
1664
1649
1447
Tab. 7. LOCiaTic logarithms. i;33|
'
43 1 44 1 45
46
47
48|49
5U
bl
b2
!i3
tii
ii
56
57
-^
2680j2G40 2700
271iO
2B-20
28(10 2940
:t(N)0
3OG0
312(1
J180
3240
(^78
3360
3420
1447
1347 1249
1164
Toel
OBBO
0792
0621
DS39
04dB
0300
0223
1
144G
1345 1248
1162
1059
0B78
079O
0620
0837
0456
037-,
0398
0221
1443
1344 1246
1161
1057
0877
0789
0619
0536
0456
0378
0397
0230
!
1342 124^
1149
lose
0875
0787
0617
0635
0434
0374
0396
0219
1440
1340 1243
1148
1054
0903
0874
0786
0700
0816
0533
0152
9373
0394
0218
a
1438
1339 1241
1146
1053
0063,0872
0786
0609
0615
0633
0451
0371
0393
0216
6
1437
1337 1340
1145
loai
0960 OB7I
0783
0697
0613
0631
n460
mo
0393
0310
7
1435
1335 1238
1143
1060
0782
0696
0612
0639
0448
9360
0391
0814
8
1433
1334 1237
114!
1048
0760
0694
0610
0028
0447
9367
0380
0313
9
1432
1333 1235
1140
1047
0966,0866
0779
0693
0609
0620
0446
0366
'1288
0211
in
1430
1331 1333
1138
1046
0964.0866
07;7l«I93
0608
0620
0444
0360
0387
9810
11
1428
1329 1233
1137
1044
0953,0863
0776
0690
0606
0634
0443
0363
0286
9309
13
1427
1327 1330
1136
1042
0901 0862
0774
0689
OBOB
0633
0443
0363
0384
13
1426
1326 1220
II34
1041
0960,0860
0773
0687
0003
0631
0440
0361
0SB3
14
1423
1334 1227
1133
1039
0948,0868
0772
0686
0603
0830
0430
0389
0282
0306
Id
1422
1X13 1225
1130
1037
0947,0857
0770
0686
0601
0618
0438
0358
0280
0304
16
1420
1321 1324
1120
1036
094s!o8S6
0769 0683
0590
0517
0436 0387
0379
0303
17
14IH
1319 1323
1127
1034
0707:0683
0598
0616
0435 0356
0278
0301
18
1417
1317 1321
1126
1033
0942 0853
0766,0680
0598
0314
0434 0354
0276
0300!
19
1415
1316 1319
1134
1031
09410862
0764! 0679
059S
0613
0432 0383
0275
0199
20
1413
1314 1317
1133
1030
0930,0850
0763|067B
0594
0512
04310352
0274
0197;
21
1412
13131316
1131
1028
O938'084fl
0702 Ofi7(.
0592
0610
0430 0350
0273
0196!
22:1410
1311 1314
1119
1037
0936 0847
0760,0675
0591
06O0
0428 0349
0371
0195
23ll40Ii
1309 1313
lllfl
1025
093B;084(.
0789,0673
0590
0507
0427 0346
0370
am
24 1407
1308 1311
1116
1024
0933 0844
0767,0672
0588
0306
0428 0346
0369
0192
2611405
1306,1309
Ills
1022
0832 0843
0750,0670
0587
0306
0424 0345
0267
9191
26 1403
1304
1208
1113
1021
0930l0B41
0784 0660
06S5
0803
0433 0344
0360
0190
27ll4l)2
1303
1306
1112
1019
0B29 0840
0763 0668
0664
0602
0432,0343
0366
0109
28|14ao
1301
1205
1110
1018
0937,0838
O751I0666
0683
»0I
0480 0341
0364
0187
S9 1398
1300
1303
1109
1018
0826,0837
0766 0666
0661
0419:0340
D303
0186
30 1337
1298
1201
1107
1015
0924 0836
0749,0663
0680
049f
0418,0339
9361
01 BS
31 1390
1296
1200
1106
1013
0933 0B34
074710663
0»7»
0407
04180337
9860
0184
32 1393
1205
1198
1104
1012
093l'oe33
9746,0861
0677
041B03S6
9388
0182
33 1392
1393
1197
1102
10 in
09'.M:0831
0744 0659
0578
0414,0336
0257
0181
34! 1390
IZUI
llUfi
1101
1008
09130630
0743 0658
0S74
0412 033:
9286
0180
35I3B8
1290
1193
1099
1007
09170S2H
0741 96E6
0873
9491
0366
0179
361307
1288
1192
1008
1006
09150637
0740 0C8S
0572
0490
0410,0331
0353
01 7
37 1385
1287
1191
1000
1004
09140S25
0739 0684
0670
0489
0408 0329
0352
01 6
:UI'I383
128.-.
1131
lOikS
1003
0913 0824
0737 0653
0669
0487
0407 0338
0351
01 6
3» nu2
13K1
1187
1093
1001
U911 nU32
0736,0661
0568
0486
0406 0327
0360
01 4
40|138«
1283
1186
1091
0999
0909 US2I
0734 0649
0568
O46lj0404^O336
0348
0178
41,1378
13B0
1184
1090
0098
0908 9819
0733,0646
0665
0483 i 0403 0324
0347
9171
42,1377
1278
1182
1038
099r
090610818
0731 064710663
0482 (0402 0323
0316
0170
43:1375
1377
1181
1087
0996
0906
OHIO
0730 0646.0662
0480 0400 ;0322
0344
0169
44 1373
1275
1179
1086
0093
0903
0616
0729 0644 0661
0470 0399.0320
0343
0167
45 1372
1374
1178
1084
9992
0903
0814
0727 0642 0559
04780308 0319
1)343
0166
4611370
1272
1176
1082
0090
0000
0812
0726,06410558
0476 0398 0318
9341
0166
4711368
1270
1174
1081
0989
0899
OHll
07m'064o!o557
047G'0396 0316
0339
0163
48,1367
1269
1173
1079
09S7
0S97
0809
0723 0636,0665
0474 0394,0315
9338
01 62
49;i3ti.';
I2H7
1171
1078
D9(Mi
U69G
060810721,0637 0554
0473 0392 0314
9837
0161
50
1363
I2UC
1170
1076
0984
0K94
0806
0720^0635 0562
0471,03910313
9336
0160
51
1362
1264
1168
1074
D983
0693
nao5
0719 06340561
0470 0390 031 1
9334
0158
52
1360
1263
1167
1073
9981
ouai
0803
0717 0633 0650
0468,0388 0310
0333
0167
sa
1359
12B1
1165
1071
9080
0890
0002
0716 06.11,0648
046710387 0309
0238
9160
54
13.^7
1259
1163
1070
0978
OBBlj
0601
0714 0630,0547
0466,0386|0307
0330
OlSfi
55
1355
1237
1103
1068
0977
0387
0789
0713 0628 0546
0464 0364
0306
0329
9103
56
1354
1356
1160
1067
0975
068G
0798
071 1' 0627 (»44
04630383
OMS
0163
67
1353
1254
1159
1005
0974
0884
0706
0710 0028,0643
0463 0383
0161
68
1350
1253
1167
1064
0973
0883
0795
0709 0624 0641
0460 0381
nijw
59J1349
1251
1166
1062
0971
0881
0793
0707 0623,0540
046a;0379
Ul48
60
1347
1348
1154
1061
\om
0880
0792
0706
0621
o.'.3n
0468
0378
0300
W88
0147
LOGISTIC tXlGAItlTHMS.
0147 W
1 0U6 (N
5 OUb W
3 0I43IH
6 0U1 n
>GS7S7
■&9786
F4 9785
>3 9784
97SI)9I
9719 9<
9717 91
9716 91
97U9(
97U9<
3 0131
.4 0130
9 0129
6 0127
7 0126
e012S
0124
!0 0I22
lb' »914 9
a »913S
13 9912
13 9910 9
iB 9779
17 977B
[6 9777
i5 977a
14 9774
12 9773
119772
10 9771
19 9770
17 97*17
,6 9A79i9:
.S 9570 9J
,3 0577 ft
,2 9576 W
I 9I>75 9i
,0 9:-7* 91
19 9573 9<
18 9972 91
U 9671 91
16 9970 91
15 9969 91
13 9967 91
12 9966 9j
13 0119
14 0117
19 0116
13 9764 9{
12 9763 91
II 9763 W
3810112 IH
29 0111 CH
aojOllO 01
31 0109
320107
1 as 0106
I4 0105 <
16.0104
160103
37 Oil
ia oiof)
lUOOiK)
40 0098
41 '0096
43 0095
46 0091 (K
46 0090 01
47 oiinu W
4yiKiaeo(
49 OU87 0<
50 0085 01
36 9816
BS'l'BlB
4 »883iHS13
13 9X13
9877 91
9S76 0i
0875 Ul
9758 91
9757 ff
9796 91
9756 H
9754 91
9753
97SI
9750
9749
0748
B747
0740
B74S
9744
9742
9741
9740
0739
973H
9737
14 9736
39734
129733
n 9732
I1M27
10 9436
18 9425
17 9434
16 9433
16 9431
14 9430
13 9419
907991
9678 9(
9077 91
9676 91
9675 91
16 94»<1 04
15 9480 94
14947994
13 9478 94
11 9477 94
10 9476 94
19 9475 94
W 9473 94
17 9473 94
51,01
53 0083
53 0083
54 0080
95.0079
560078
57:0077
6SIKI7d
K9 01174
100 0073
0010 91
(HMS9!
U0D7 9I
0000 91
0009 91
IKXM OS
0002 9!
17 9797 a:
)e9796o:
)5 9796 a;
1397949;
3 9863 9;
Z0S6I y,
I 9860 9;
aBlb9 9;
KOBd^li;
9369 91
9368«
»»7»
9248 9
9347 9
9346 9
9245 9
•8 9197
7 9196
•esigc
i5 919i
■4 9193
1311183
11 »I81
10 9I8D
15 9179
I8S17B
179177
16 9176
15 917s
14 9174
13 9173
10 9170
I9 91S9
tsttiea
9157
9156
9155
9154
9153
73 74 I 75 76
* i300 4440 4500 4S(W 4<
LOGISTIC LOCAItlTHMS.
7s j7rpS(r~81 82~ "
9140
IBUT
2 0146
3 9146
4 9144
6 9143
G 9142 W
1XI89'1H>31
0088 9030
9039
9086 9028
908S|9027
908l'9O36
6973 8!
S972U
60718!
6971 8<
6970 81
2 90S3'902a
7 914ll90BZJy024
U 9140 9081 9023^696)!
;!t 9080
a 9079
:0 9136 9<
119137
12 9136
3 913a
4 9134
la|9l33
!l 6904
16
9133
!8 9121
!9 9130
10 9119
9078 9020 01
9077 00I9 61
9076 9018 6!
9076 9017 6!
907e 9016 6!
9074 9019
907390IS
9072 9014
9071 9013
9070 9013
9009 9011
906819010
9067i9U09
0068 9008
9065 9007
9064 9006
9063'900S
9063 9004
9U61r9003
■""■■" 9002 81
5 9009 9001 8
7 90&8 9000 8
6 9057 R999 8
G 9056 8998 8
4 9055 8!n»7 81
3 9054 8996 8!
2 9053 8!
I 9053 8!
9051 8993 81
19 9050 8993 81
n 90408992 8!
17 9048 8991 81
18 9047 9!
16 9048 B989 8!
14 9045 61
13 9044 6987 8!
r2g043ffl
It 0042 8!
M) 0042 6!
6957 8!
895l<m
6955 8)
6837 ;876-j|U738' 6674
6589 '8537 6468
";Ba36 ■
658718536
8588 8534
a'lH.I 8634
0686 8533
8S84S532
8683 8531
8582 8630,
8621
8630
8837 878118727:8073
6838 8781 67i!6 6073
8836 8760 8725 6873
0834 8779 8724 6671 8616
— " 8617
8616
8833 8770.6734 6070
8832,8777 8723 6600
6631 8776 6722 0068
8330 8776 8721 '6007
6629 8774 8730 18668
8773 6710 6665
6837 8772 6716 B''66
8826 8771 1717 0064;
6825 877l'67l6 6003,8610
6836 8770!87I5 6602 6609
8834 8769 0715 066l{6808
B760!S7I4'B660!8607
6622 8767 6713 0050 " "
6821 8766 8713 6658 0806
8765:8710 6057;
0819J87e4 8710 0057 0604
8818 8763 8709 0G58 00O3
8617 87ir2 fl706 6C55;6002
876118707 8054 8*101
8815J87Cl|0706 6053 8600
8814 8760 8706 6653 6599
13I8789 8704 '0051 8699
681318768,8703 6650|Q6g6
6612 8757:8703 6650 6597
8611 8766 8702 6640 6596
-l!0B7a6'8701 6040
10!( 11764 0700 0047'flS94
.!ii;it7S3 86!l9a(H6'
■■'■1 6762 8(B18 80*3
.iP'i 6753 8607 6044
iil,-.'675l mrjiwKi
!9 6176 6
:8 8477 !l
16 6470 6
!7 8475 II
\e 847S U
!5 8474a
8624 8473 Ik
8623 6472 jl-
e6->2 8471
8322 6470
8621 8469
8620 6460
65 19 '6406
6407
8517,8406
R610B485
8616JOI64
86160484
J6I40-
16 8613,8462 &i
:l 8380
«8380
19 B:i70
8 8376
7 8377
I9S370
9 8309
636U
7 6387
6 0306
6 0306
6414 6:
8413 0:
8412 6:
8411 8:
:i8410 8:
» 8410 6!
9 8408 8;
0457 8^
6559 8607 0456 84
6556 8606 8455 8i
6557 8605 '8454
0650 8604 '8463
6S55 8604 8463
8503 6463
8553
6553 8501 6460
6653 8500 6449
[;65l|3499 8146
6650 '8496 0447
I549JR406 6447
8496 8444 6:
8494 18443 O:
8493|8442 8!
8*03,8442 0:
i
*■:■
.
TABLE VIII.
LOGARITHMIC
SINES AND TANGENTS
TO
EVERY SECOND
IN THE FIRST TWO DEGREES.
«
i
1 240 Peg.
9'
IC
7 »GliB167
3 7'368fl2l.
3 7'369i3l6
4 7H7« -
s 7'a;i3i62
07-37MI07
7 7'373I034
8 73739943
9 73748832
10 7'37fi77afi
"1 7'37«GS59
18 7'377&39G
13 7-3784ar
14 7-37930 1 ■
IG 7:^801 7U(i
1S7381U66I
17 7'3SI930R
I8,7'3B3B038
7-4179(181 7«07iM
74187716,74644487
7-4196737 ;-4Ml 707
T420374al7-4eS8fll6
7-421 1733I7-4606112
7-4236617
7-4243549
7'425I467
742S9370
7-4207260
7-4s;si34
74aa299S
7-4890841
7-4298673
7-4a0G4»l
74314290
7-4322086
7-4320861
7-4337624
7-4346372
7-4363106
19 7-3836760
20 7-3846444
21 7-3SS4I22
23 7-3862782
23 7 3871424
24 7-3f
2«'7'3f
26 7-3B97249 T
27 7'390fiS94 7<
18 7-39143d1 7
39,7-3922922 7-4406866
7-4687620
7-4604776
7-47019 16
7-4709041
7-47161 S4
74723267
7-47303*7
7-473742d
7-4744403
7-4751649
7-4768694
7'4'766627
74772649
7-4779669
7-4786668
7-6064331 7-6441112
7 6070871 7 6447123
7-6O7742S 7-6463126
7-6dS39S8 7-6480120
7-6090483 7-6466106
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8-1806971
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LOG. SINKS. I 1 Deg.
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2-J71335
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8 2373830
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LOG. COTANGENTS.
88 Peg.
IDeg.
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LOG.
8-38^112(1
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83839364
83831 106
83831078
83833848
83838940
83839810
3840679
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8 3842417
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LOG. COSINES.
Tab^a.
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LO(J. TANGENTS.
-22'" 23' 24'"" 25'
3777 106
837779B0
8-3778B78
8-3770764
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8-3830031
83831503
83832374
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8-3739807
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83743938
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8-374S3<J(i
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8-3703089
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8-370ftl86
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8 3801 7^7
8-3S02G34
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8-3807021
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8-3873163
8-3874017
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6 3878333
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8-4024316
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LOG. COTANGENTS.
IDeg.
LOG. SINES.
•2^y I m I 3V I 3-^ \ 3-S' I 34'
fl'408W30
BVtBiOOS
8-4084723
8'4086M&
8-41331
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8-4231141
8-4231 U37
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84.123117
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8-4235113
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8-4312032
8-4213030
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8-4216813
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8-4373384
8-4374 153
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8-4381064
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8-4364018
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8-4404704
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8-4408000
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LOC. COSINES.
24'
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1 Deg. LOG. TANGENTS. 261 ^
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36' 1"
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8-4241 404' 8-4288752
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8-4242GaO 8-4300.122
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8-4340248 84380538
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8-4295027
84341799
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8-4I5242S
R-4200748
8-4248530
8 4205S11
84342574
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8-4434610:35
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84153235
8^4201549
8-4249331
84296694
84343349
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8-41B404S
8-4202349
8-4360123
8-42973J7
8-4344124
8-4390374
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8-4203960
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8-4206560
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8-435 ia67!8 4398034
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B-430R.'13a[8'43641J60;a-4401Og6
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B 430011 118-4355733 8 4401U60
8-4447503
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8-4216140
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8-4300092'B-435R5fl6 8-4402024
8-4448259
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8-4S4BU34
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8-4681900
8-4682716
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37
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8 4005984
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LOG. COTANfiESTS. 88 Dej^. 1
266
1 Deg.
LOG. SINES.
Tab. 8.
"o
1
2
3
4
6
6
7
8
9
10
11
12
13
14
15
16
17
18
19
20
21
22
23
24
86128U73
&5129319
8 5129966
8-6130611
8*5131256
&6131902
fr 61 32648
26
26
27
28
29
30
31
8-6133193
8-6133838
8-6134484
8-6136129
fr6136774
fr6I364l9
8-6137064
&6 137708
8-6138363
8-6138997
fr6139642
8-6140286
8-6140931
fr614l676
8-6142219
fr61428G3
8-5143607
8-6144160
53'
86144794
8-6146438
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8-6146726
86147368
8-6148011
8-6148664
32 8-6149297
S3'86149940
34
36
36
37
38
39
40
41
42
43
44
46
46
47
48
49
60
51
62
63
64
66
66
67
68
69
60
8-5 150583
8-6151226
8-6151869
86152611
8-6163164
86153796
86164438
8-6156080
8-6165722
85156364
8-6157006
8 5157648
85158290
8-6168931
8-6169673
8-6160214
85160866
8516U97
8-5162138
8-5162779
85168420
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8-5164701
8-5165342
8-5166983
8-5166623
86167264
85167264
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86168544
8-5169184
86169824
86170464
86171104
86171743
86172383
8-5173023
8-6173662
86174301
fr6174941
fr5175680
86176219
85176868
86177497
86178136
86178774
86179413
85180051
86180689
8-5181328
86181966
8 6182604
54'
86206514
8-5206148
8-5206783
fr5207417
8-6208052
8-5208686
8-6209320
86209964
86210588
8-5211222
8-6211856
8-6212490
8*6213123
8*621 3767
8-6214390
8-5216024
8-5216657
8-6216290
55'
6261601
5252229
6252857
5253485
5254112
8*6216923|8 6254740
r
86183242
8-5183880
8-5184618
8-6185166
8-6185793
86186431
8-5187068
8-5187706
8 5188343
85188980
8-5189617
8^6190264
85190891
86191528
86192164
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85194074
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8-5195347
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85196619
8 6197255
8 5197891
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8-6218189
86218822
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8-5220087
8-6220720
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8-5221985
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8-5223881
8*6224613
8*6225146
8*6225777
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8-5228303
8-5228934
8-5229566
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8-6230828
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8-6232090
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8-5244059
86244688
86245317
85245946
86246574
8-5247203
8-5247832
86248460
86249088
86249717
86260346
fr6260973
8
8
8
8
56'
85256367
8-5256995
86256622
8-6257249
86267877
8-6258604
fr62d9131
8-6259767
85260384
86261011
8-5261637
8*6262264
8*5262890
8*6*263517
86264143
8-6264769
862663JI6
86266021
86281017
8-6281641
86282264
8-6282888
8-6283511
8-6284136
8-6284768
85285381
85286004
86286627
85287250
86287873
85288495
8-5289118
8-6289741
8-5290363
8*6290985
862916081
86292230
57'
58'
8*5318281 8
86318900,8
863195188
86320136 8
8 6320754 8
8-6321372'8
6355228
6366842
6356465
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8-5327648
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8 5365028
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86400367
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8-5233351
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8-6274150
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8-5281017
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88 Deg. i
1
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LOG. TANGENTS. 5^67 |
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33'
54'
66'
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NATtlHAL SINES, &C.
aa
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87 DCff
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I,OG. SINES, &C.
273
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Dift.
8 5o:i5:Mw;i:fl,.
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ll-4d7inOH
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8-5745197
8-57787C(;
8 5812077
8-58451.%'
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8 5910509
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8 5974917
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11 384 1090'6 9309372
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31391
31160
30940
30727
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30300
30091
29884
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28:^31
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24374
24239
11 •4509102
11-4533091
114497317
11-44018.34
11-44200.38
11-4391724
11-4357088
114322725
11-4288032
114254803
11-4221234
114187Q23
114154804
11-412-2055
11-4089491
11-4057108
1 1-4025083
11-399.32.33
11-3901014
11.3.930223
113899057
11-3808111
11-38373W
1 1-3800873
11-3770573
Covers.
9-984572.»
9-9844417
.0-9843108
9-904 17.99
9-9840490
Secant.
10-00(»2046
10 0002091
1000027:^)
10 0002780
10'0(M)2826
9-9839 180.- 1^0002872
9-9&37809' 10-0002918
86594748
8-662
fr6649684
8-6676803
8670393
86730804 .^..^,e
86757510 „«.,.,!l 1 3242490170507101 ,80702,393
867W052 .,;S„,;l I 3215940 7 0560270 8 0788996
8-68lfM.33L,,!:J!: Ill 3l89507'70(U3()08:808l,54:i7
1 1-3740482
11-3710598
11-3080917
11-3057437
1130281.55
113599009
11.3570175
113541472
11-3512.050
113484025
113450473
113428510
99830559;
9 9835248
998.339.30!
1^98.32024'
9-9831312
99830090
9-9828087:
9.O827373
99820000
9-.0824745
9 9823431
99822110
9-9820801
99819485
9-9818109
99810853
9 9815530
9 9>)I4219|
100002964
10-000.30] 1
10 0003058
10-0003106
100003164
10-0003202
10 0003261
10 0003300
100003350
100003399
10 0003450
I0000:i500
10 0003551
10 0003002
10 0003054
10 0003706
IO0003758
10 0003811
0-9812901
9 9811583
9^9810-205
998089401
99807(»*27"
998003081
9-9804988'
9980.3068;
99802347
99801020,
9-9799704
!9979o:v;3i
10 0003804
10 0(H)3918
10 0003972
10 0004020
10 0004081
100004135
10 0004191
10-0004247
10 0004303
10 0004359
10 0004416
100004473
11-.3400721 9 9797061; 10 0004531
1 1 3.373109 9 9795738 100004589
1 1-3345609 9-97944 15 10 0004647
1 1-3318402 .^9793092' 10-0004705
1 1-3201303 9-9791768! 10 0004764
1 1 3204372 9 9/90444 1 0004824
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Cosine.
Diff.
l|-29JMllli71024-2-28
11-2959101 71074280
11-29,342.34 71124045
Il-29095l0i7- 1173527
11 -28849-25 '71222728
ll2fJOO48O|7*1271052
U-28:<6171 71320302
112811998
Secant.
7- 1368080
8 7021390
87046406
87071395
8 7090185
87120834
8 7145345
87109719
8 7193958
Covers.
11-3158-281 9-9785144
113132150:9 978.3818
11-3100187 9 9782491
11 3080371
9 9781104
11 3054700:9-9779837
11.3029194 9 9778510
ll-:i003828
11-2,978010
1 1 2953535
.9 97771^2
99775^^3
99774525
n-29-28605 9 9773195
1 1-2903815,9 9771«60
Cotang".
Diff.
11 2879 100
11 2854 W5
112830281
11-2800042
Tanj?.
99770530
9 9769-200
99707875
9.0700544
Verseds.
10 0004884
100004944
100005004
10 0005005
10 0005120
10 0005188
100(K)5250
10 0005312
10 0005375
l0-0<(05438
10 0005502
10-0005505
10 0005030
10 0005094
100005759
1000058*24
10 0005890
10-00()5956
Cosec.
D.
45
44
45
46
46
46
46
47
47
48
48
48
49
49
50
49
61
60
61
61
62
62
62
63
63
64
64
64
65
54
56
66
56
56
57
57
68
68
68
68
69
60
60
60
60
61
61
62
62
62
03
63
64
63
66
64
05
05
00
60
Cosine.
9 9997354 00
9 9997309 59
9 9997265 58
9 9997220 67
9-9997174 56
9 9997128 66
9-9997082 64
9-9997036 63
9 9996989 62
99996942 61
0-9996894 50
99996846 49
9-9996798 48
9-9996749 47
9^9996700 40
9-9990660 46
999fKi601 44
9^9996550 43
9-9996600 42
9-9996449 41
099.96398 40
9-9996346 39
.99996294 .38
99990242 37
99996189 30
9^9996130 35
9 9996082 34
9 9996028 33
9-9995974 32
99995919 31
9 9996865 30
9 9995809 29
9-9995763 28
99996697 27
9 9996641 26
99995684 25
99995627 24
9-9996469 23
9^9996411 22
9-9996363 21
9^9996296 29
9^9996236 19
99995176 18
9-9995116 17
99995056 16
9 9994996 16
999949:i5 14
9-9994874 13
9-9994812 12
9^9994760 11
99994688 10
99994626 9
99994562 8
9-9994498 7
99994436 6
09994370 fi
9 9994306 4
99994-241 3
99994176 2
9 9994110 1
9^9994044
D. Sine.
De^. 87.
d
274 3 Dtfg.
0Uli233(i0
I Obsusnt
9DG3gi60
SIU3E074
4 0034979
AOMTBSS
0640788
7 DM3693
8 0S4f{&97
9 0MI1S08
IOI)SS34U(i
.1 DGSOSll
13 DfiaSSlS
9 067e&M
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13 osDoisn
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15 0607683
16 0610166
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16 0617905
17 063080d
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19 Wt36HI4
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I 0043420
i 00411323
3 0648228
4 0851129
6 0864031
18 0866934
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18 0082739
19 966J841
50110686-14
il 0071446
52 0674349
>3 110773^1
•4 D6S0ia»
18 0801761
i»0GfM66»
10 0897666
NATUllAL SINES, &C.
0476G4U
9473736
M701O1
9467038
946S02I
!M6S1I7
8469213
^,9447684
*" 9+14889
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17371960
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19 081137
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18U71068
18 707764
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0587841
0570769
0573678
I6'77!M39
16898082
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16-837717
16-362873
16226080
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15 025971
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16*780951
15708008
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15-66613
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16-426721
16357!M0
t&2807«8
15^222231
15156270
1 1 1601
16-023103
14-957382
14893226
14829128
0602887
0606787
0608706
0611628
0614646
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0620388 :
183G5537
18 3ft7654
1^170807
18-074977
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17-265809
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1-0014185
1-0014341
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16 272174 1-90188660018830
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16-876233 l-0n2at
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' 99834 ■B
' 9982913 3!
"IB9B2712 31
, 8983570 3^
,8982398 31
^9982295 3:
^ 99S2052 31
,.9981877 3;
" 998^701 39
^ 0981625 31
^ 9981348 3C
„ 9981170 «
"9980001 31
]:99IW811 31
47
16-304276 1-0021076
lfr325358 1 0021266
16 2570521 1 002 1467
16 immsll 0021618
15-12221211002184
16-0557231-0022031
14-989781 1-0023330
14-8214 17 10022423
■4S5a«^6 1-0032019
14795372 1-0022811
■ ■l-73^b79 1 0023013
I l<:'iS52U 1-0023311
I n;<l,->OI8 l'00234^0
I 1 ->j:I033 ■0023610
lllHa273 1-0023811
11-1->1S30 IOU24013
111360886 ■0Q313IG
0020470
0030657
0020841
0021032,.
0O21221 [
002^1l^
00216011 J;
oo2^783 ;
002^985 j;
0022178'
(W22373
003256?'
0022783
0022860
9023157
0023366' ,
0023666 f^
0023756 ^,
0023966 f.
0034157 a
9 0021360 "
!67'4
.1980081 2:
[j it8788O0i22
• 0979716:21
^ )W7B530 21
i 9979313 I!
9978068 i;
9978779 II
9078.'>89 h
9977821 1:
89776*7 "
,89774331 9
; 89772371 8
,98770101 7
,8078813 r
.9078646 I
9976445 ■
9976215 !
, B97«145 1
; 9076843 1
'9976611 I
.
Dif. Vgrs. [SfCBnt |Cntan.| Tanff.
I Cosec. CoversI D.
86Deg.
Ueg
•■7313IM0J:
8-73M78>
B-730flH83
1-7333635
^7■J-•.' "
^7jt!uuls
h7490ja3 -,
h7si«»73 ^;
i7ft3627B»
^7»57JeB *
I797BM6"
h7aoi6ia5'
^7752i28,,
17773334;;
r 77iM»4o 1^
h781ft244 t^
r 7836niB "
t7«S<i763 ^
►7fl7;3S9 a,
f78W8lJ7^
)7iH«7a "
I-7W88U"
fr7W8B4l^
i7!M8a74
»-f*0IS!ll5
t80R87fi1
^806862.1
t8n7SI92
Ilt0ff7773
1-81 1 7i»
^8I3>
I'&1J)5JBS
^817(217
18194363
l'a3l34U
LOG. SINES, «:
IB37U113:
h328e844
18307400
iHSauoei ,
f«4I77»l
18(35845 '
CiRcc-, Versed s. Tbii^.
I-Stll 11^8 7
I :i7BTM0 T
l-a7M054 T
1-27*0278 7
1 i-^imn T
11-9693118 7-
1 l'3UaE)78B T
ii-aetr>i6.i 7
11-2531085 7'
I I-25IW447 7'
■ l'I4K702; 7
II 2444722 7
11-2442631 7
1I-24204M 7'
12;
1-337fiG34l7324M»71
l|-S3MgK9i;iZli3S»7
I l-33a33S3i7'23»i0M
ll-23ll725t7'23700Dfl
l-22689S(i| 7-2466351
l'2S4777<l|7-2498l>l3
11-2206680 7-2582317
112tlU7»e|7-2024l6(
I|'21(U9S3|7-26«SS1U
Il-2l«3247l7-2707a5a
tISI2a«4r727<<H50fl
II2IU2133 7'37B05«I
tI-2U«17tS "
112081406
n-HI4nS6
112021060
n-eooiostt
) 11081086
U'luei23«
111041477
l'IU2ia0B
11-11)02228
II 188273017-3228707
II ll)«EU3.il7-32C7S4f;
-330<i332
11 lS24TU3l7-3»MS37
ll'IH05e377-lU'l31«l
lM786675i7-34213J7
7-29SIHI»8'7Da76I&
7-2991 97i
7-303IBO7
7-:M)7I830
7311"
3IWI572
3I80773
I-I711l60i7»572-1M
1-168350,^(7 3609678
1-1673934 1736<-
I-IS37U3I
I leiSfilMi
!'IU004:ijl
I I6B33SJ
73r20757
737S74Ca
7 .t;ft4027
7-3830431
7193(I5'I
8'72I80»3
8-7242035
8-7285877
8728961)11
8-73191 7<«
7336631
87360964
87383172
1^7466258
a-7429223
87-IS2(Ni7
8'747-17D2
8-7497400
8-7610802
87642260
8-7584631
B7S8688I
8-7608719
8'7I]30647
8 76524C5
8-7674176
87«9f.777
87717274
87738066
77S9962
7781 130
7802218
8-7823109
S'7844070
8-7864861
87665644
8-7908)30
^7926620
879470U
&7UC7313
fr8007«33
8-8027853
-' 8047583
3&067423
"81187173
0106834
88126407
~8146U»4
H^I652IM
8181608
820383H
'8223084
8242O40
nS547l3
H3732I I
ftHj!llf>3:i
IH00977
8-12)124;
K446437
SKtiiit. Covers. | Coluug.
1 1 3806042
1 1-2781037
11-8757305
11-2734133
1I-S7I041]
ll-2r
ll'2t
12670778
13547933
1 1-2526208
1-3!
1-2480108
1-246773 1
11-2435409
112413310
11339I2B1
11-2360353
1I'2»1753S
II2325U25
1 1-2304223
ll'22«272U
11-3361335
ll'324mU8
112^1086
1 1 2107762
1121768UI
113165921
11-3135139
1 1'Sl 14458
1 1-3003870
11-3073380
11 1873603
II 1B64I0U
11-1034708
1I'1H153»3
11179611
111777018
111757054
111738074
II 1720078
II I7OI250
IMG4S388
111616780
111608367
1 1 15U0U23
1 1 1571 756
111553563
Diff. Tang. Verseds.
0706644
0-0765313
9-9763881
9W625J9
9-9781210
9-9769883
0-9768660
»97573I6
9766883
9764647
9 {176321 2
9^0761877
0-9750641
»9749205
9747U6U
0-9746532
0-9746194
0743867
9742610
0741180
0730841
00738603
0O737I82
9-9736833
9-0734483
9-9733141
OO73I6UO
»g730458
91*729117
90737774
OU72643I
997250S8
'97^3745
0^9723401
00731057
9^9719712
»D71H367
9^0717921
907 15075
9-9714320
997I3UB2
9 9711636
097IU2K8
0^9768040
9O707S02
0706343
9-9704804
09703645
0703105
O070D346
9-0609494
9808143
'0696792
90695440
1 1' 16</3866 9-9694080
99093735
9-9861:182
0-9690029
0-9608675
9-9087321
100006051
1»0006032
1O000608U
10-0008156
IOOOO61I24
10-0006293
IOO0063O0
lo-oomuss
1 06006497
10«008667
IO00U0836
I90008707
100000777
100<
10 OU'ltiOlO
lOOOOUOOl
10 9007083
100007135
10-0007207
101»072fl0
1O0007364
100007430
100007602
10iW07676
1O000T651
10-0007726
ltfOlMI780-J
1O000767H
IO0O07964
lOOOOUOSI
109008108
100008185
ia«(HI8363
10-000834 :
100008430
10-0008499
I0'0ou8a7e
100008738
IOOOOSSI8
10-0008809
100008080
10-0000062
1O0009U4
10-0000226
1 00009309
10'll0a9392
100009643
10 0009737
160009813
lOOOIl
IOOOIO-.242
10-00103:
lU-OOIOJiU
10 0010504
10-0010592
COBC
. 9 0994044 6
', 0090:1078 5
, 9 9993911 6
, 9903844 6
00993776 6
09993708 6
9^0993640 5
99993433 6
89903364 6
. 0-9903293 4
9-9993323 4
' 9-0993600 4
, 9-3003938 4
I 9 0002806 4
; 9 0093793 4
9 9902730 4
99902646 4i
■ 9-9ira357a a
9 0119-2498 3
I 0-9992349 3<
, 9-0992274 3
; ff99[J3lua 3
! 'JOiBHi-i S
: 9-0992046 3
. 9-909 lOffit 3
, 0-9!l9l892 31
9 0991500 2
99091601 3
99991433 3
9900118
9 9091101
90901020 I
I 9 99n044l I
, 9-0n!IO3!57 I
; U9990-J73 I
^ 9 0900180
I I0 9990III3
I !9*J0OOI7
' 9 0989931
, 9 9980815
' 00697.18
' 999a!Hi7l
' 0-9089584
SGDep.
' 9l6 4 Deg-. NATURAL SINES, &c.
30700270
4070SI71
G[G7I3073
00714971
7(i71J87e
Bmtom
lOlOTIMSO
II0731MSI
13 or ■ ■
13 0735383
14|07381«4
l3 07dI0Sa
19 ii7a3ssa
1\'07oBi8a
'.'-2I07C13UO
S» 0704300
S4 07'(71UU
36 0770001
B8 0772B9I
27l077SBal
88,077B7BI
■■ 07Hiiiai
078J&U1
»1 0767^01
a2'H7UU3al
:iaii793«Ki
?4, 07001 00
:i£ 0700000
:W OS01B80
37 0R04ft89
00077118
30 OR1U4IS7
"■ OK13iH7
41 OH1(I480
0RJ!)3Ha
■IHI00:»U81
-<7|l)833880
Otl3U778
nil4357U
0640474
0B48373
oonis7i
0854 1(I»
0837007
ooamm
D8t:2RU4
0lin6763
oGseeeo
m 0871067
Cosi
Dif-C
^0302436
3001]
U393730
™*'^9SB7827
8373420
EKI7DGI9
D2S7(ilH
33IM7t7
uaoioie
0368016
0247313
034441
034 IS II
OSSMIO
9236710
9233010
923900S
9227000
9234100
9331300
0318909
9316409
8313609
9309609
930N7I0
9303810
9300910
9198011
BI961I
9103311
01SU3I3
1 861 13
9183614
9180816
9177710
9174817
9171918
91G0OIO
139!
13873013
13-818391
IS'7G3116
13708379
13GG4077
13S00306
13-640798
13403731
I3'44I118
13 388014
13-337110
13-386719
13334717
I3-|B41(JU
131338112
13 UB4040
13434&78
13-1
m37i3«
01342.18
0131340
III3U443
UH36dU7
14370200
14-317304
14-168804
14'inooes
14-043604
(3986614
13-8084 10
840416
13-793779
I274S496
13^008960
13-061071
13-006734
2 660816
12-614340
13-468905
1»43407H
18-379404
13-336310
12-291362
13-247(iOtl
12^304374
13-161340
12-IIBB22
13070098
033970
110031.17
11-060696
1 1 000340
Tanp.
Secant
V.^rs.
14341134
-0034H39
0036036
0036341
14007866 1-0035440
, 13-9507 10; l'00-J6668
i>/iif/j^ 13-S94U<iai I'ui/aiuu/
0722667, 13837827 10026078
0736681 ' 13 7B20BW I 0036289
U738606 13-720730110026501
0731 430, 13 671856! I 00-J67 14
07343S4 1SU1T400 1-0036038
0737279 13 5G339lll-D(l37l43
0740303 1350S799, 10027368
0743138 1345UU36 1 0027574
0740063 13 403H67i 10037791
0749979' 13 361318, lWI21HM)g
07519O4 13299574'l-
ll9iDU24360
002466J
0024767
0034972
0036178
0754820'l3-24803l' 1-0038448
0757755 13- I9GBU3I I 0020669
0760680' 13 UOI27 10026800
O7O36O6' 13 U96757 10020113
U7nfl533'l304576u! 1-0020336
0760468' 12 yjOlUU 1 0029560
I(j'l9
0789944
0793U7I
0795798
O7OU72O
0801853
45S1
0807509
ou 10437
OS 1X0)3
:>8 n
1 3-649657 i 1-003U337
1 3^(101 417i 10030404
12^7538341-
13 706205 1-0030033
12 653126 10031162
12G13390 10031383
l»(>(tS997'|-
12519042 1-003)847
12-474231.) 0032l)8i:(>031978,o;^':
12-4263311 003231510032311 Ijj
1 1-787274
11-747141
11707283
I I-««0n33
I'QIIOOO
11-478713
0833150
08260:
0828007
0830038
0833865
oa:ui784
0839733
0843663
0u45583
0848513
0051443
0854373
OSS7303
0860233
0063163
086603
086VO-.i5
0K7I96G
U874887
12 260503 1-0033261
1220ti71U 1-0033900
121 63338 1 0033740
0036866|:
0O370fl0[
0027383';
0027498,:
002771l'5
0037931,,
0030149 .
9974033 3>
9974815 61
9974408 61
9974190 6:
9973S90 3:
9973780 61
U97360UK
9973357 4!
9973145 48
0039038
0029360
0020472^
"•^
*M6
0U30146 "^^
0030372
0030699
003082?:^
0031055ij3^
0031515 ^
00324451.
0032e7!»|i;
0032015^
0033151 1^
13 077103,1-0034:
13 034623 '10034463
11 092:14'). 1-0034706
l'Ua0370, 1-0034050
11900683 10033105
106728210035440
1026167:1-0035007
I '7lt53.H3ll -0036934
11-744779 1-0030)82
-704JWn )-00aB43)
11064496 1-003668)
11-634761 1-0036933
11-585294' 1-0037 183
11-646003 1-0037436
11607164)0037689
1-46U474 1 0037^43
11-430053 1-0038198
9972931
9973717
9972602
8072380
9073069
997 1861
9071633
0071413
9971 1S3
9070972
9970760
9970tS8
47
0035071
0035116
0035660
0030947
0036796
1)037040
0037290
0037648
0037800
9967789
8967653
U967321
9907086
9965414
9966171
tl»64R3U
SeCBiil, (.:o(8n. Tang,
Coverti D. Sine,
80 be^.
4 Deg-.
LOG. SINES, &C.
277
1
2
3
4
A
6
7
8
SI
1
2
%
I
1
i
I
)
I
>
If
I
1
7
9
(I
1
2
3
I
Sine. iDifi:
8 84718271 i;^*
«-84h;)707!
17805
8 8507512' 1"^"
8 8525245! }4/.*{
8 85420U5 r.„
8-8560403 1... I-
8-8578010, 7;Jj7
8-85.%457!ji«i'
8 8612833 ''
Cosec.
»8630]3.9
88647370
a8664545
»8681646
a8688680
8 8715640
887325461
8-8749381:
17300
17237
17169
I7I01
17034
16966
16900
16835
16769
11- 1564155
111540126*
111528173
11151 0293
111 492488
111474755
11 1457095
11 1439507
11 1421990
II- 1404543
1113H7167
111369801
11 1:^52624
11- 1335455
II 13UI354
111301320
IM 284354
III 207454
11 1250019
lM233a'>0
Versed s.
7'3««(;6«3
7-390-2785
7393^1730
73974539
7-4010190
74045700
7-4081071
74110293
7-4151372
74106311
7 422110J>
7-4-255707
7-4290288
74324«?73
7-4358921
7-4393035
7-44*27015
7-4400862
7 4494578
7-4528103
Tanpr.
8 8446137
88464554
88482597
88500560
88518461
88536283
88554034
88571713
88589321
88000859
880243-27
88641725
8-8059055
88076317
886.93511
8871063/J
88727099
8-8744694
88761023
Dilf.
11-1217140:74501619
88778487
88795286
10576
16512
1 10450
16387
16325'
11 1200507 74594946 8 8812022
8-881606*91
8883*2581!
8-8849031
88865418
8-8881 743
888fM)007
8-8914209
8-89:<0351
8*8946433
8-897841 8' '•'•'*'•*
11 1183931
'II 1167419
1 11 150909
7-4028146
74661219
74694166
74720989
100221
8-8i)94322
800101f;8
11 1134582
1 Iwfij ' ^ ^'^ ^ '«'257 7* 4759688
i«-l»o J *• * ^0\90:i 7 4792264
filj9;*'*'<*«5791 7 4824719
uu\^\ ^ 11009049 7*4857052
innoo! 1 11053567;7 4889205
1 11-1037545
1I-10215H2
15904,
15846
88828694
88845303
8-8861850
88878334
88894757
8 8911119
8*89274-20
88943660
88959842
I8II7
18043
17969
17895
17822
17751
17679
17608
17538
17408
17398
17330
17262
17194
17127
17001
10995
10929
16864
CJotancf.
8*9(V259;w!{^?!!7; J 10974045,7 .V
8 9041685'J*';r 'ill 095831517 5
89057358
JMW172975
89088535
8-91040:19
89119487
8-9134881
8-9150219
»9 165504
8-9I8(»734
8912^911
8 92110:i4
8^9226105
15617;
15560
7 4921359 88075903
7 495333518 899*2026
1 1 -1 005678 7-4985 1 93 1 8 .9008030
1 10989832 7-5010934 ■« 9023977
mum) iwmnHiHi
8-9055097
8 9071472
!1 1 094*2642
15504
15448
15394
110927025
IKK) 1 1405
5080071
75111408
7 5142751 8 90871.90!
7 5 1739*23 !0 9102853
! 1 1 0895901 7 5204.9821891 18460
15338;
1 1 0880513 7 5235931 89134012
1108651191/ 520076918-9149509
15177
15123
15071
15018
1 10804089 7 53<W038 8 !»2 10957
11 0788900 7'5419:i:{8l8 9220180
1 1 0773895 : 7 5449532 , 8 924 1 :Ui3
14966
14914
8*924 1123
89250089
8-927100;
8-9286»66;i^,
8*9300678: ,1!:if
89315439jj*Jjj
8;)330150|,,«-,
8 0344811! i2i I
8 93594*22!;*?;.!
»-937:W83 Ij?,.\
8938349/»:^!!;.^
8-940*>960r'*^ *
11-0758877 7 5479621 :8 9250487
1 1074391 1 7 5509607 i8 9*271500
3 iTo/.^;!! 1 0728997 7 5539489|8928658l
^iuftl? 110714134 75569268 89:501552
("osiiie. ; DilK
I l-(Ni99322l7 55.98946
1106845617 5628522
11066985017-5057998
II 0655189 7 5687:^73
110640578i7-571»»650
1106*2r;017 75745Jr28
110(ni504 7 577t}K)8
ll-0.'>97040 7 500:i«191
Swaiit.
89316471
89331:^0
8 9:il6100
89300929
89375f»50
89390321
89404944
16799
16736
10672
10609
16547
16484
16423
16362
16301
16240
16182
16121
16063
1001)4
15947
10889
15831
lt'»775
15718
15fi63
15007
15552
15497
15443
15:{88
15:j:j5
15*282
15-2*29
15177
151*24
15073
15021
14971
14919
14869
14820
14769
14721
114071
1140-23
1115535(^5
1M535440
111517403
1M499434
1114815.39
111403717
111445960
11- 1428287
11- 14 10079
1113.93141
11-1:575073
II i:i58275
11-1340945
11-1323083
1113064 89
IM 289:562
III 272301
11-1*255:^00
11-12:^8377
11 1221513
11-1*204714
11-1187978
111171300
Il-ll54/i97
111138150
Covers.
SecuiiL
10 0010592
100010681
100010770
100010859
100010948
9-9685967
9-9084012
9-9683256
9-9681901
99080544
9 9679188' 10 001 1038
9-9077831|l0 0011129
99076474 10 0011220
9 967511610 0011311
9907:^758 100011402
9 9072;H99 10001 1494
10 0011586
1).
9 9671041
9 9669681 10 0011679
9^9608:52-2 100011772
9 9660901 10 0011805
9 9005001! 10001 1959
9 9604240! 10 0012053
9-9002879' 10 00121 47
9^9001517 100012*242
89419518
14574
Covers. \ Cotaiij?;.
Ditf.
11 1121066
11-1105243
11-1088881
11 1072580
11 I056:il0
11 1040158
11 1024037
11- 1 007974
110.9919/0
1109760-23
LI 0.9001:54
110944303
110928528
110912810
11-0897147
110881540
110805988
110850491
110835048
110819000|9 9625974
1108043-25 9 9024602
ll-07W)043i9 90-23229
11077:<«14l9062li556
11075803719 9020482
11074351319 9019108
11072844019 961773:5
89
89
89
89
90
91
91
91
91
92
92
!)3
93
93
94
94
94
95
96
m
06
96
97
97
97
98
98
98
99
loo
99
9 904:5779,10 001,35081 '
9 964*2412 10 001:5008;™
99041044 ioooi:^7wii;; ,
9 90:59670 10 00138i»9 JJ!
9 9638308 lOOCM.iOlO [",
9 90369:59 10 tW 1 40 12 ""
Cosine.
9 9<i60155
9-9658793
9^96574:50
10 0012337
10^0012433
iO-0012529
9 9656067 10001*26*25
9 9614703; 10-0012722
9^9653339
99651974
10-0012819
10 0012916
9 90506lO>iaO013Ol4
9 9(>49244 10 00I3I12
9 9647879 10 0013210
9 9046513 10-001:5:109
9 9645140 l<HN)i:5409
9-9635570 100014114
990:54200|lO00I4216
9 90:52830,10 0014318
9 9031400' 10 0014 121
9 9030089 10 0014525
9^9028718.10 0014028
99627346
102
102
102
103
104
103
104
110713419
llOf;98448
99010:559
1^9014983
110<»5:55*29 9 9013608
ll-0008<'>00
990122:52
1 10653840 9 9610855
110(W9071 9900947a
11-(M>*24:550 9-!)608101
1 1060907:) 9^.9(100723
110595056 9 9005345
1 1 0580482
9900:5907
Tanp;*. iV'erseds.
10 00147:i2 ,^.
10 0014837 ^?
100014942
10 0015047
10 0015152
10 0015258
10-0015364
100015471
100015578
10-0015685
10^0015793
10^0015901
100010010
lO^OOIollO
10 00102*28
100010:5:57
10^0010447
l0O0l(;558
Cosec.
105
105
106
106
107
107
107
108
108
109
KHJ
109
109
110
111
1).
99989408
9 9989319
99989230
9 9.989141
9998.9052
.99988.902
9^9988871
99988780
9f)988689
999885.98
9 .9988506
9 9988414
9 9988321
9*9988228
9 9988135
9 9988041
99987947
99987853
9 9987758
99987663
9 9987567
99987471
9 9987375
99987278
9 9.987181
99907084
99980986
99986888
99900790
9!)980091
9 9980591
9 9980492
99986:592
99980292
999150191
999800!M»
9-9:/85980
9 0985880
!^9.9{55784
9 9985082
99985579
99985475
9-9985372
9^9985208
99i)8516:5
99985058
99984953
99984848
9 9984742
99984630
9^9.984529
999844*22
99984315
9!I984207
9^9984099
9^9983990
9^9!)03881
9 998:5772
99983663
9 9983553
9998:5442
60
5!)
58
67
60
55
64
Sine.
I
53
52
51
50
49
r48
47
40
45
44
43
42
41
40
39
:58
37
36
35
34
33
32
31
39
2J)
28
27
20
115
24
23
21
20
19
18
17
16
15
14
13
12
II
10
9
8
7
6
6
3
2
1
8:5 r)ea-.
27G
4 Deg.
NATURAL SINES, &G.
Tab. 9.
Sine. Dif.
0G97665
1,0700407
20703308
3| 0700270
4:0709171
2902
2901
2902
2901
2902
Covers
6;0714974
7i071787G
8 0720777
90723678
10:072(;d80
nj 0729431
120/32382
13 0735283
1410738184
15 0741085
10 0743980
170740887
18 0749787
19 0752688
20,0755589
21 0758489
22.0761390
23;07(i4290
24,0707190
25'0770091
26 0772991
2710775891
28,0778791
29;0781691
300784691
31!0707491
32; 0790391
33 0793290
:<4|079(JI90
:<5.0799090
30:0801989
37
38
39
40
41
42
0804889
0807788
0810687
0813587
0810486
08l(»385
2902
2901
2901
2902
2901
2901
2901
2901
2901
2901
2901
2900
2901
2901
2900
2901
2900
2900
2901
2900
2900
2900
2900
2900
2900
43:0822234
44 '08251 83
45! 0828082
46 i 083098 1
47|08:i3880
2900
2899
2900
2900
2899
2900
2899
2899
2900
2899
2899
2899
2899
2899
2899
2899
9302435
9299533
9296632
9293730
9290829
9287927
9285026
9282124
9279223
92763*22
9273420
9270519
9267618
9264717
9261816
9258915
9256014
9253113
9250213
92473)2
9244411
9241511
9238610
9235710
9232810
9229909
9227009
9224109
9221209
9218309
9215409
Cosec.
48
49
50
51
52
53
54
55
56
57
58
0836778!
0839677
0842570
0845474
0848373
0851271
0854169
0857067
0059JHj6
0862H64
0865762
12898
59:0868060
60 0871557
Cosine Dif.
2899
2(,*99
2898
2899
2898
2398
28J8
2899
2898
2898
2898
2897
9212509
9209609
9206710
9203810
9200910
9198011
9195111
9192212
9189313
9186413
9183514
9180615
9177716
9174817
9171918
9169019
9166120
9163222
9160323
9157424
9154526
9151627
914872f^
9145831
9142933
9140034
913713(5
9i:j.12:j8
9131.340
JM 28443
Vers.
14:^35587
14-276200
14-217304
14158894
JU100963
U043504
13986514
13929985
13873913
13818291
13 703115
13 708379
1.3654077
13 600205
13546758
13 493731
13-441118
13 388914
13-337116
13-285719
13 234717
13184106
1313:i882
13084040
13034576
12^985486
12 936765
12-888410
12 840416
12-792779
12745495
Tang:.
0699268
0702191
0705116
0708038
0710961
0713885
0716809.
0719733
0722657
07255811
0728505
0731430,
0734354
Cotang^.
14300666
14241134
14 182092
14 123536
14-065459
14 007866
13950719
13 894046
13 837827
13-78*206(k
Secant Vers.
1-002441910024369
10024623 0024663
l-0024829!0024767
1 0025035 0024972
10026241
10025449
0026178
0026386
1-0026668 0026692
D.
10026867
10026078
10026289
0737279
0740203
0743128
0746063
0748979
0751904
0754829 13 248031 10028448
1 3-726738' 10026601
13671866:10026714
13617409 10026928
13 663391 10027142
13509799,10027358
13 46662511 0027574
13 403867 1 00-27791
13 351518.10028009
13 299574; 10028228
0025801
0026010
0026220
0026431
0026643
0026855
204
204
206
206
207
207
209
209
210
211
212
212
214
Cosine
9976641160
9976437
9975233
9976028
59
68
57
9974822 66
65
64
0757755,
O7OO68O
0763606,
07W;532'
0700458
214
0027069
0027283 t\l
0027498,; 2
0027714!;};
0027931.;; J
0028149^ **
0029028
0029-260
12698560
12-651971
12-605724
12569815
12614240
12^468995
12424078
12-379484
12-335210
1*2-291252
12*247608
12204274
12-161246
12118522
218
0028367'ooA
13 I9688:ri 002866910028587 i^oft
13 U6I27 1 0028890 00*28807 ^j"
13 095757 10029112
13 045769:10029336
12 996160 10029660
I
07723iM; 12946924 1 00*29785
12 898058 10030010
1 2 849557 1 0030237 .„^
1 2 80 1 4 1 7 i 1 0030464 0030372 ™
12^7536:<4 10030693 0030599 t^t
12 706*205 10030922
0775311
0778237
0781164
0784090
0787017
0789944
0792871
0795798
0798726
0801653
0804581
0807509
0810437
0813365
0816-293
0819221
08*22150
0825078
0828007
221
222
0029472|5|[
00-29696'
0029920
0030146
•224
226
226
9974616
9974408
997419916?
9973990,52
9973780161
9973569
9973357
6(1
49
0030827;^a
0031055
12 659125:10031152
12 612390 10031383 0031285
12565997 1-0031615 0031515 J^
12519942 10031847i0031746i».5
12 474221 1 0032081 (H)31978 ^.4
12 428331 10032315 0032211 ^^
!230
230
9973145 48
9972931 47
9972717 4G
9972602 46
9972286 44
9972069 43
997I86I 42
9971033 41
9971413 40
997119339
997097238
9970760 37
9970628 36
9970304 36
9970080 34
9969854 33
32
12 076098 (J8:^936
12-033970! 0833865
11 992137 J0836794
11-950595 10839723
1 1 909340
1 1868370
11-827683
11-787274
11-747141
11 707282
11-667693
11628372
11-589316
11550O-23
11-511990
11473713
Sfcant. C'otan.
0842653
0^45583
0848512
0it51412
0854372
0857302
0860233
0863163
08(;6(V' i
08690-^5
0871956
0874887
1 2 383768 1 003255 1 0032445
12 3390-28 1 003-2787
12 294609 10033024
12 250505 10033*261
12 206716 10033500
12163-236 1 0033740
234
234
0032679 %^
0032915: ;;:J!: 9967085
0033151 !;^;!9966849
0033:^8 o^!' 19966612! 19
238 jg
9969628
9969401 31
9969173 30
9968946 29
9968716 28
99G8486 27
9968254,26
9968022 25
9967789 24
996756623
9967321 22
21
20
0033626 ^jjj9966374
12120002 l-0033980i003:V865lojo 9066135
12 077192, 10034-221 ;0034105;o,!! 9965R95il6
17
1 1 908682, 1-O0:i5195,0035071
11 867282 1003344010035316
11 0*26167, 10035687 00:«560
11 785333' 1-0035934
11744779,10036182
11-7045W 110036431
11 6(i4<H>5 10036681
11 624761! 1-003^1932
11-585294 10037183
11 546093! 10037436
11507154 10037689
00:^805
0036052
0036299
0036547
0036796
0037046
0037296
0037548
1 J 468 174 1 1 (K)37943 0037800
ll4:i(K)52
Tan jr.
KMKM] 198 0038053
Coscc. Covers
244
245
246
*247
247
248
249
250
250
252
252
253
9964929
II
10
9
9964686
9964440
9964196
99(vK)48
9963701
9963463! 6
8
7
D.
9963*204
996-2954 =
9962704
9962452
9962200
9961947
Sine.
4
3
2
1
85 Ue^.
4 Deg-.
LOG. 81N£S, &C.
277
1
2
3
4
A
6
7
8
'J
10
11
12
13
14
15
16
17
18
19
21)
SI
22
23
24
25
2«
27
28
2U
30
SI
32
3:i
34
Xp
36
37
38
3!)
40
41
42
43
44
4h
40
47
48
Sine. iDifi:
H-84;i5n4:)i
J18t)20
8'84f'i')874 > I <^nf>u
8 84710-27 i";;;
a84«f)707l '2S.5
8 8o07r>i2;Jirx:'
8a-i42005i ZV''"
•i/j88
8-85e04J)3!,,-,-
8'8678010 ;• ji
Cosec.
I
88o!»457!
I737«
8 8612833:,-^.,.
8-8C30130; 4?!^-
8 8647376' jjfj;;
88664545L-,„,
8-868 1 G46 }:",!
8-86f>8680|;/,5^
16835
88732546
»874936l jg-jj^lj
8-876G150!,g.^,^
8-8782ft^4 2«:j
8 87JW493' «?:*;;.!
8-8«lC0«!)i p^JSl
8 883-2581 ,7., in
8 88854 18;, !>«.>,
8-88817431 2.>«4:
88898007' Sn^l
889:«)3ol,^J|
»f^«3;|S)22
8lb62465!,™»
8-«97H418|}-;j7
»-8!WI322' I' ";.
80<Hoir;«ii?";;*
«<io-25f).v,! ^;'L*7
80041685- '•
111584155
1M548120
11- 1528173
II 1510293
11*141)2488
1 11 474755
III 457095
11 1439507
II 1421990
III 404543
11-13»71«7
lM3h'98(;i
11 l:i52G24
111835455
11 1318354
1M:{01320
111 284354
11-1267454
11 1250619
Versed s.
7'38()(;683
7'39()-2785
739:W73rj
73974539
7*401 01 98
74046708
7-4O8IO7I
74118293
7-4151372
Tanrr. JDilf.
.1
8 8446137
88484554
88482597
88500568
88518481
8-8538283
88554034
88571713
88589321
7 4186311 8880G859
7 4221109 88824327
7-4-255787
7-4290288
74324««73
7-4358921
7-4393035
7-4427015
74480862
7 4494578
1 11-233850, 7-4528183
11 l217U8i74561619
11 I20O6O7
11 1183931
88641725
88859055
I8II7
18043
17969
17895
17822
17751
17679
17608
175:i8
17468
17398
17330
17262
Clotancf.
17194
17127
1 7061
J
88676317
88693511
88710638
8 87'27899i;;.x«;
88744894 ^.1^^'j^
8 8761823! i;;:^^:;
88778487
88795286
7-4628146
11 1167419 7 4661219
7 4594046 8 8812022
1 11 150989
11 1134582
111118-257
11*1101993
111085791
88828694
88845:i03
8-8861850
4R
60
61
52
53
54
55
56
57
58
59
60
80057358
8-9072075
80088535
8-OI040:UI
89119487
8-9134881
j^91502l9
80l(;5504
8*91fm734
89I!KV)11
8 02II0:i4
69226105
8-02411-23
60256089
151,73
15617
15560
15504,
15448
15394
153:i8i
152/)5
15-230
151771
15123,
15071'
15018
74694168
7 4726989 888783;U
7-4759688 8 8894757
7-4792-264 8 8911119
7-4824719 8-89-27420
1 1 1069649 7*4857052 8 8943660
11-1053567|7 4889265 88950842
1 1 1037545 7 4921359!88975963
1 1- 10215«2!7 4953335 18 899'2026
1 1-1005678 7-4985193|89(K)80:i0
1 1 0989832 7-50169:W « 9()231>77
110974045 7oOI8;V;0l890398t>6,,. p..,
11 0958315 7 5080071 8-9()55697l,;|S-5
1 1 094-2642 751 1 14fi8;8 907U72| , . «, „
11 0927025 7 514-2751 18-9087190!, *'.!:
11 09I1465 7 51739-23|89IO-2853 t^**
16799
1673<i
16672
16609
16547
16484
16423
16362
1(1301
16-240
16182
16121
16063
16004
15947
'. 15889
11-1553583
11-1535446
11*1517403
11-14994:^
111481539
111463717
111445966
11-1428287
11-1410679
11-1393141
11- 1375673
11-1358-275
11-1340945
11-13-23683
111306489
111 -28936*2
11-1272.301
11 1255306
ll-12:i8377
111-221513
11-1-204714
11-1187978
11-1171306
ll-ll54r;97
1 11 138150
Covers.
I
I
14986'
8-»27l003iH^li!
8-02&i866i J,7;;
8-9300678. 1!:;.:
603154391 jj'j I
iT:!?!!?!!::!' 14513
60:188498 ]"'•
69402960;****'^
Cosiiif. ; DitK
1 1 0895961 7'5204982'891 18460
1 1 0880513 7 5235931 i89i:U0I2
1 1 0865119.7 526676989149509
1 1 0819781 75297498 89164952
1 10834496,7 53-281 19 89180340
1 1 08l92f;6!7 5:r»8632:8 9195675
1 1-0804M89 7 5:<89038;8 9210957
1 1 0788966 7 5419338'8 9226186
110773895 7 5449532|8 9241363
1 1 07588777 5479621 H 9256487
1 1 074391 1 i7 5509607 89-271560
11 0728907 75539489 8 9286581
1 10714134 7 5569268 8 9301552
110699322 75598946
11-0684561 75628522
1 1 066*985ol75657998
II 06551897 5687373
110640578!7-571<'650
I I0<;-260I 7 75745828
11-061 1504,7 5774iM)8
1 1-0597040
St»c:iiit.
89316471
89331 :U0
89346160
8-936lH)29
89375650
89390321
89404944:
15607
15552
15497
15443
15388
15335
15282
152-29
15177
15124
15073
15021
14971
14919
14869
148-20
7580:i4191 89419518
14769
14721
1 16*71
1 4623
14574
Covers. I Cotana*.
Dilf.
11 1121666
11-1105243
111088881
11 107*2580
Il-I056:i40
11 1040158
II 1024037 9
III 007974 9
110991970 9
1109760-23 9
11 o.%'oi:m 9
1 1 0944303 9
110928528 9
11-0912810 9
11-0897147
11-0881540
11 0865988 9
11-0850491 9
9-9685967
9-9684612
9-9683256
9-9681901
99680544
99(i79188
0-9677831!
9 9676474
9 9675116
9 9673758
9-9<»723!)9
9SKJ71041
09669681
Secant.
10 0010592
10 0010681
100010770
100010859
100010948
160011038
100011129
10 0011-220
100011311
10 0011402
10 (N) 11494
10 0011586
100011679
D.
Cosine.
09668322
9-l>666961
9 9665(M)1:
100011772
10 0011865
1O0011J>59
9 <KJ64-240; 100012053
9-966-2879' 100012147
99661517 IO0012242
9 9660155
9-9658703
996574:iO
99656067
09654703
09653339
09651974
9 9850610
09649*2441
9 9647879;
9 9646513
09645146'
100012337
100012433
16001-2529
10001-26*25
10-001-27*22
10-0012810
10 001-2916
100013014
100013112
10 0013210
l(h0(»13309
100013409
9643779 10
.964-2412 10
9641044 10
!M,*:J9676 10
9638308 10
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16
15
14
13
12
U
10
!l
8
7
6
6
4
3
T
8.) Deo.
280
6 Deg.
NATURAL SINES, &C.
Tab. 9.
I
2
3
4
5
6
7
8
10
II
12
Sine. IDif.
1045285
1048178
1051070
2803
'J892
2893
Covers
8954715
8951822
8948930
10539C3;"":',8948037
1066856;^Sooi«->-1^144
1059748
1062641
I2892i
13
14
2893
2892
1065533 «„,vn 8934467
I (uiRAoa. '*'**'^ : HiVA I A7r»
8940252
8937359
Cosec. I Tang"
1068425
2893
8931575
1071318 ;r"i 8928082
10742lUo«j)2|8925790
2892
2891
1077102
1079994
1082885
1085777
15 1088669
16 1001560
17! 1094452
18.1097343
19 1100234
20 1103126
21' 1106017
22)1108908
23 11117.99
241 11 14689
25; 11 17500
26' 1120471
27 11233*;i
28 1126252
29.1129142
8922898
8920006
8917115
8914223
8911331
8!K>8440
8905548
30l 11 32032
31 1134922
32' 1 137812
33 1140702
34 1143592
35 1146482
3611149372
37 1152261
38 1155151
39' 1158040
40' 1 160929
41,lUr3818
42 1168707
43,1160^
44'll7Jlb5
45 1175374
46 1178263
47 1181151
48 1184040
49 1186928
50 1189816
51 1192704
52 1195593
53 1198481
54 1201368
55 1204256'
56 1207144
5711210031
58! 1212919
2892
2892
2891
2892
-JJy'J 8902657
!8899766
8896874
8893983
8891092
8888201
88{t5311
9-5W»7722
95403686
95141110
948799<t4
9 4620296
9-4362033
9-4105184
2892
2891
2891
2891
2890
2891
oon, 8882420
oftun «879529
o«^>873748
^"^"'8870858
8867968
8865078
8862188
8859298
8856408
8853518
8850628
2890
2890
2890
2890
2890
2890
2890
2889
2890
2889
2889
2889
288!)
2889
2889
2889
2889
2mm
2889
2888
8847739
8844849
8841960
8839071
8836182
8833293
8830404
8827515
8824626
8821737
8818849
i88159r>0
o„„« 8813072
-""8810184
•' 89i«"''729«
;""•'' 8804407
^^**^ 8801519
8798632
2887
2888
59
60
12158U6
1218693
Coaiiie
2888
2887
2888
2887
2887
Dif.
8795744
8792.J56
87^9969
8787081
8784194
8781307
tfts.
93849738
93595682
9-3343006
9 3091699
9-2841749
9 2593145
9 2345877
9 2099934
9 1855305
9*1611980
9 1369949
9 1129200
90889725
90651512
9 0414553
9 0178837
89944:^4
8 9711095
8 9479051
8 9248211
8-9018567
8 8790109
88562828
8 8336715
8 8111761
87887957
87665295
8-7443766
87223361
8 7004071
8 6785889
86568805
86:^V2812
8-6137901
85924065
8 5711295
85499584
852WJ923
8 o07I»304
8 4870721
84603165
8 4456629
8 4251105
8-4046586
8384:^065
83640534
83438986
8 3238415
8 3038812
8 2840171
8-2642485
8 2445748
82249952
82055090
1051042
1053983
1056925
1059866
1062808
1065750
1068692
1071634
1074576
1077619
1080462
108340^
lt)86348
1089291
I0f)2234
1095178
1098122
1101066
1104010
1106955
1 109899
1112844
1 1 15789
lllf^34
1121680
Cotang.
9-5143645
94878149
9 461 4 116
9^4351531
9^4090384
9-3830663
9-3572355
93315450
Secant, i Vers.
D.
305
1-0055083 0054781
10055391 0055086 ,4^
1 0055699 0055591 i^.
1 0056009 0055697
10056319 0056004
1-005663110056312
1-0056943'005(S621
Cosine'
307
308
309
,:109
10057256.0056930
9^3059936' 1 0057570 0057240
9^2805802 l-0(»57885, 0057552
S>;M521960
9944914-59
9944609I58
!liM4303,o7
9943996 5fi
994:i688j5S
1>943379,54
310
994307053
""'9942760 52
, !;.l>»42448i5l
994213(ii50
^!:: 994 1823149
JJ? 9941510,48
92553035 1 0058200, 00578(M
9^2301627 1 00585 1 7 '0058 177
92051564 1 0058834'0058490 ^J
9-1802838^ 1 0059153 0058805
9 I5554:i(;! 1-0059472;0059120 .*:;:^ 9940880
9 1309348' 1 00/.9792I0059437 :!j;;994a663
9 10645(>4 1 (H)60113|0959754 ^{.'^'9940246
9 0821074; 10060435i006lM)72 «}5;i9939928
9l»578867, 1 0060757|<>06(»390 ^^^19939610142
9941195 47
40
45
44
43
9 03.379:« 1 0061081 •OO6O7IO «^, ;90.'{9-290 41
9 0098261 roO6l4O5!0O61031 l]^ -!)9:i8969,40
8 98598431 1 0061731 i«H»(!1352 V.f,,,\*J*J'6mi8 39
8 962266811 006*2057'006]674 ?,%' 9938326=38
8 9386726; 1006-2384'0061J»97 iT? 9938003137
i:
3-24
1124625
1127571
1130517
1133463
1136410
1139356
1142303
1145250
1148197
1151144
1154092
1157039
89152009|10062712:0(»6232I i.": 9!l37679'38
8 8918505: 1 0063040 0«)62645 «oij 993735536
8-8686-20611 O063370'0O6-2971 l^^! 9937029 'S4
8 845510311006:
8 8225186' 100640:
8 7996446; 100643fM!
8-7768874 I-0064697I0064-281 33|ji993d7l9j30
87542461
87317198
1 00(h'%031 1006461 1 VII !993o389,20
1 0065366j0064942,5. 1 J9935058'2H
8 709:^077 l(M)65702l006d273.»L;!9934727r-?
8 687OO88 1 006603910065605 o|^v!»934395!20
Ot)66376|0065938 »«; 19934062.25
0066714 0066272 o«t [9933728 24
8-66482*23
86427475
1159987 8 6207833 1-0067054 0066607 33«'99:i3393 23
1162936 8 5989-290;! 0(»67:^94i0066!M3 ^^^^j 9933057! 22
1165884
l]688:i2
1171781
1174730
Secant.
85771838 1 00677:^5 i0067279 .^.,7
8 5555468 1 ()06«W77'0(Ki7616 'joA
8 5:^40172 1 00684 1 9 0067955 l^n
8 5125943 I 0068763 0068294 «.,«
1177679 8-4912772 10069108.0068633 3^j
1 189478:8 4070515 1 0070494 0070001 -m.
119-2428!8:i862519 1 0070843 0070345 j^^g
9932721 |2I
9932384120
99320451 19
9931700118
I
9931367 17
92)31026 16
99:i(H;85|l5
!>930:{42 14
99*29999113
9929655'I2
1207182 8 2837579 1 097-*601 0072078 .^0-9927922 7
1210133 8 2635547 1 0072955 0072427 a^y J»9-27573| 6
12I30R5
12160:W
1218988
1-221.041
1-2-24893
1-2-27846
Cotan.
8i8:i704i 1 oo74:i80 007:i8:ii
8 16:J9786 1-(M»747:*9 m'J^UiV'.^-'
8 I44:i464 l-JM»7if(»!>8'O0745:«j
Tan^. i Cosec. .Covej*.»| 1).
9927224
9926873;
99*2652 li
9926169
99-25816
9!»25462
Sine.
5
4
3
2
1
83 DofT. I
e D.T^
iMKiitaia
V02S8U4
<M)2H7'>-t2
9IKI2JAII7
»-0334Xld
( IM>35;4U7
I B0361S5II
t IH0UIM77
LOG SINES, &C.
V-044nili<li I
laBH07t>d4
I0'[I7UAMS
ll>'!)7f06SJ
ln-97717«
IOS7fiBIH3
l(IH747B7S
IDDTMISS
I0-0724331
1«
7 73mi3u:.
y;* 10376
7' 74341180
7'74SH3I9
7'748aiai
7-7AOad!if
77S2S'7«
77afiUlD
77677031
9-047 laSH
»1UJI37'KI
»0494IW.i
»0al(!J54
!Hin4!r<ai
»0A71713
!fO«46IIJ7
rawseiu
t Mesoann
I ;HteuiuT4
( V«7<)I70I
r »07ia42i
I iHt72:t»6a
I »0733eO3
»U77a83S
" 1310
l»071M)7<)3
i »0807ti
I Bi)SI7SW
r >-oi»7f c(i
t »iwfi»l7
I 9-o8tse4:
*[! H)Bftft!H;
^..,„7-7B241)«
I uiW77'i:t3 77047409
1000651811 r7li10»*3
i»'»Sfi4i7B iieonsn
UKteiasiiSi? 7717371
1UII«31043 7-7740641
iosKiar,33\Ti7«aa4a
IO!)COKa34|77786tiIH!
lUtU!HU70 7-7inD6ss
100M5148 7'78S!607
IU837376I 7'7a6ft47:i
iiitooimuM-mBno
I»U5A1MC,7'7»0I(I2U
10W139739 7-7!«3706
iaU6iiiie-J|77lHKPl
1011517314 770C8007
IB6llflW«77«ll406
..ib4imhu<i7>'<)i:»ia:>
l094S3U4li 7ai3«34«
io»i;^jU 7 si>6»asu
100461412 7(lt)WB96
10-0450.13.1 7BI03079
I0043U2II4 71126837
IO'942e277 7B147345
lftlM17J89 7'al<»39J
iao4ueiau 7 biuissb
in^WJSOWe 7 8213334
1^9384401 '7B235306
i»9373814 7B26703i
10-lt3627US|7»27«r~-
10-836 1 043 7B300I
10-0341148 70123 —
IO833O3alj78343704
1 n-flSl 0640,7 R3e.>34B
10 1t:<0802U;7 1306851
Tnntr.
8-0-iilU^
309:2 B33H
irU24U44l
unasuio
&a-JB4S48
fr0270A62
!1 0-288534
ff0»ia484
0313373
9032434a
»U33li093
9-II3470O6
9U350681J
»0383160
!I'03!»4B48
»04412!ia
ftri452H36
1^0484343
10028707917 A421'69a
10S27tm45!7 8461037
lo^anHiaan 7'»4;23!7
10 0266740
t01|-i463nl
10'Bf3487l
lfl»l!l3Bll
10 111 (134 1
ltl-!a73IIH.
JU'»1(I16R3
1IKUI6I357
lll-tlUHViS
7'8a770!KI
7'BG08!lRO
78(il»'J10
7'8(M<)7SU
TBtHIItilR
ZHtiSiXn
7-87U3l3ti
78733806
KecBiit. Cover*.
0^0510078
~>3I 438
9 0332771
0614074
U 06(18685
9 0577813
9'0J8»003
90600164
9-061 1 SU7
9'06334ai
00633482
9 0644633
»06S6666
0-0877632
O06H8483
0-0090381
9-o7ios;n
U7I 1 133
9073 i»e»
0-0743779
90763663
90764321
0-0776063
907B67SU
0-0706441
9 08(17086
3-08l77afl
9-0828331
!)-087UA01
1I88UU81
O-nWIU.'lB
lO 0733798
10-H77I882
1007£
10fl7474»l
10-8736452
10-8723448
l»87 11476
1OBR0R63G
101MI87K27
■-9675761
IIMW039O7
9-9620518
8^9619111
8-961771
-9516307
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8-0613497
9-9613092
9-9510686
9-U509280
9-8507874
' 06064(1 7
12
10-062S561
oiffiieaii
100806163
10 9603494
I0B681I -
10-0570208
10 8668701
10-9647164
10-9336657
10 0694179
109612730
l»a6013)|
1O8480932
0-0478661
11^04 07329
10-84SS02U
10 8444051
10 943340&
0-0422187
09410998
10S399836
10 8388703
10 9377607
10-S36(;S18
1»83S6467
109344444
108333447
10 9323478
1 831 1636
9:iU0U19
00SI10730
I002788(J7
-0268031
10B28792I
10[t2464U7
19 823667!)
10 8324047
10-0214240
10-0303660
10 0183904
0<01R-^J74
08171608
100161089
109150334
10 9140004
1 00120490
1O9I10OII
109108662
9-9603G52
g-a'i02243
8-9500636
9 9480430
fr94860l
9-04DH«07
90406196
9U41»6S1
90488139
9 0486726
9483486
»H481071
9-9479666
9-047824:
(►0476825
0476408
98473993
0^8473676
0-9471169
994ffi)74l
08468.193
9^9401226
90469806
9 94683(15
99463690
90461273
084411860
0-0448426
90447001
9U446S77
9-9444161
9-0442728
9-9441:100
0-943087i
-9438446
0^943701
8943flS8
0O023il67
1000-23889
1Q-U024123
mn024267
IOO02430I
100024536
100024660
lfr0034796
1000249:11
1OO02AO67
1U0023303
1 0002634(1
10 0026477
lfr0O3Sni4
0036762
10 0036890
10 1)02602»
mo02K167
100026307
100026446
10-0026506
10-0026737
— leaoo
lD^M)2700g
1 00027 150
IOD027393
100027434
■ 0097577
10-0027720
100027683
10O02U0U7
RISl
100028441
100026586
IOO02B733
10-0026878
100029024
1000-20171
IO0028318
100098466
100028613
100028701
10-0020910
10003006)1
IOOII3O208
100030358
100030508
lOOO
100030800
D. CoHine. '
TT 90076143 60
!2f 9^9976011 69
?* 99976877 66
?* !»9B76f«3 67
,^ 9 9876B09 66
1^ 9^9876475 66
[^ 90875310 M
,^99076205 63
:??fr 9976069 63
Jil? 9-9974933 .11
*J 9-8974797 60
,1' 3 8974000 49
!^^ 99974623 46
,,„999743B6 47
,"99974348 48
?? 9-0974110 46
™ 00873971 44
, j„ 9-8973833 43
J^ 9 0973693 42
,.„ 9007:1664 41
!:"!^y9734l4 40
J J 9973273 3D
\y, 90873132 38
[* lt91(72MI 87
1^380972860 36
,.„O907970B 3ft
Ij^99979.->B0 34
[I' 00979423 S3
J j^ 90079280
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jlj^ 11-8871 1 ■-•■'
10-0031112
100031364
100031416
100031663
100031723
1OO03IS76
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10-0032183
10 0039338
10 0(
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jil8 0870H-a
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V907O:t87 19
110^8970230 '■
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|:8986!I!I41
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!„9006808a 9
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!°^'90968431 6
,.„;9006n97B 6
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■'O886707I 3
"*'99967817 2
;i?9-00670«9 I
'"'J 9 9967507
D. I Sine.
•39 i,
14 36
"" 96
34
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!I!I41 16
NATUBAL SINES, &e.
D I'iima „,
I IJ-JISRI ^
3 122U68 g|
9 122735ft J
4 IS.W34I *'
5 1133138;!
6 1236015 ^
7 1238mi ,
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D 124407* "
12475(10 *^
1 12504 (« '^
2 1253332 1^
3 12B0318 „,
4 1259104^
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6 1204875 ^
7 1287761 ?^
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1286071*
4 1287858 ^
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17 139(ieOU -
8 lS»!MiH Z
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2 1311030*
3 1313013^
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8 132H330 Z
a 13.11213 t
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3 1338863
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I. Covers Cosec.
~ 8781307 »
" 6778419 a-
' 8776633 8-
' H772046 8'
, B7na7ao b-
' a7G(i87a e-
' 8783986 8
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7 1230708
5 I2337f>2
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» 8735126
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80716081 IS
80639062 IS
80342331 IS
8-OI6«4aO)lS
70971 44S; 12
7-9787208 IS
79604003
0421558
7'923»050
79050179
7'8B79-;38
7-8700 1 20
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128
1272181
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1278073
■1348071
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0860043
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80384790
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14 705:10334
19 7')'343758
~ 9158161
7-8073396
787«tM89
7-8000433
7-8434191
7-8343790
, Secant. | Vers. I
I 0076098 0074538 ~
1-0075459 0074893*
1-0075830 0075249^
1 O0781B3 0075608 i,
1-0078545 0075963^;
1-0079008 007II!I2 1 .'
1-0077373 0076681 ^
1-0077039 0077041 -.
1-00711006 IW77W1 Z
1-0078372 0077703 X,
1 0078741 007U138 T,
1-0079110 0078489 r^
1-OO79480 0078863 |J
1-O079861 D079SI8 ^
1-0080232 U0795B4 %.
10080595 0079951 %.
ooaatiH?
. 9U3546-J A
! 0925107 M
I 9924751161
9S34394l5i
11343 0(
" 8730698 7 8167050
™ B717814'7-790I778
^ 8714929,7-7alG(ttl7
|;|a712O4477«42JO0
,,18709159 77*68001
^ B706373 7-720OI76!
™iB703391 7-7124227;
^18700506 ,7-6053047
2| 8697822 7-67828311
T 8694738 7-6612078:.
,,18601854 '76444075
^ 8GR8970 7-627B023
~|86BGna7 7 6106518
^!8I;B3303 7-5041849
"8080310 7-5775910
~8r.77 436 7-5810713
„l8674653 7-5446238
"8671670 7-5282478
~86BB7S7|7-5I10437
~ 88650047*057108
~ 8603021 ]7-4705483
^8880138 7-1634660
,_l8057356 74*7*336
™I8(J54373T "
™l 8851491 7-* 155B69
~|Be4UKO8|7-390770B
„ 8845728 73840318
^ 8642844 [73683512
,,8631)083 '■'
Ul 8837081
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,: 8628436
j^ 8625665
„ 8023073 7-
:J 8619793 7-
, 8016911 '
" 8814030 7
138103a|7-8063312|l DOSI7I8 0081056
10083094 0081428
1-0082471 008I796;.„,,
1-0082849 00821681^^
10083228 00825411"
1 00B3607 O0B2O14|
1 383986 '7-7883453'
1388943' 7-7703506
1389900177536366
1292858 7-7*10038'
12!)5ai6 7-7171486:
1298773 7-6'J0573a
1301 731 17-6820769'
1304690 7-1^8465841
1307648 76J73I741
1310607 7-6300633'
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1316625 7-5057541
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10-0432167
1994IU098
109399830
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19931 1635
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9-9480.113
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199967817 3
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284 8 Deg.
NATURAL SrNES^ &C.
Tab. 9.
1
2
3
4
6
6
7
8
9
10
11
12
Sine.
1891731
1394U12
1397492
1400372
1403252
1400132
1409012
1411892
Dif.
2881
2880
2880
2880
2880
2880
Covers
8008269
8005388
ooS! 8002608
8599028
8590746
8593808
8590988
Cosec.
71852J05
71704650
Tanp.
1405408
1408375
Cotang.
8588108
1414772:^552 8585228
141705lj;"'^'8682349
^^^^ 8579409
1420531
1423410 ^^^^
1420289
13 1429108!
2879
2879
2879
8570590
8573711
8570832
71550704 1411342
7 1409687 1414308
71203019 1417270
7-1117059 1420243
Of>71700 1423211
70820941 1420179
70082777 1429147
70539206 1432116
7 0390220 1435084
7 0263820 1438053
70112001 1441022
7-1163097
7-1003820
70864673
70705934
7-0567905
Secant Vers.
10098276i0097319
10098089{ 0097725
10099103;0098131
10099618:0098638
1-0099934 009^945
0099364'
D.
7 0410482 10100361
70203002 10100709
09970700 1443991
14| 1432047 Jo4o «507963: 9830092 1440901
16 1434920 ;°;^ 1 8605074 jo 9089994 1449931
ie|l437806„o:Xi85e2195 09550404 1452901
17 1440084
18 1443502
19
20
21
1440440
1449319
1462197
28791
2878
2878
23
24
26
20
27
28
29
30
31
2879
2878
2878
2878 ___
1400830^8^18539170
22; 1465076
1467953
8559310!0 941 1490 1466872
8550438:09273089 1458842
6 9135239' 1401813
8553600
8550081
8547803
70117441
0!>971800
9820781
9082335
09538473
09395192
0-9252489
9110359
08908799
8827807
08087378
8647608
08408190
10101187
1
0099703
0100174
406
400
407
407
409
409
411
411
Cosine
9902081
OD
0101007j0100686.JJ2
9902276169
9901869 68
9901462:67!
9901066,601
10102027 0100997:
413
10102449 0101410;.,^
10102871!0101823***
10103294 0102238
416
415
10103718,0102663.' ,-
10104l430103009 ::S
10104668,0103480
417
090064666
990023754
9899826163
989941 6 J53
9899003|6I
989fr>9u!60
9898177 49
9897762 48
8997942 1404784J0 8-209437
0-8801196 1407750 8131227
8544925 8724995 1470727
8542047
8589338 1473099
84542*22 1470072
07993505
7856440
7919807
1403708
1460585
1409403
8530292
^77185334,5
1472340 l^l
1475217
1478094
2877
2877
2877
0-8319642 1479044 7583820
08185597 14820170 7448318
8062082 1485590,0 7313341
852700010 7919095 14«050:J 71 78891
8524783 778()032 1491530 7044900
8530537
1480971. „p„
3211483848;";/
33: 1 480724 ;:j;iU
34| 1489001
35: 1 492477
8621900;07054091
851902910 752:^208
I OI04995'0103904li}2
10I05422'0104323*;;;
10106851 0104742!J2!J
1-0100280 0105162\.oo
1 0100710 0106584 *"^
1010714l|oiO(i'000^.^
425
1 0108875;0107702kor
1 0109310 0108128,!l:
0108566|:5*
0108983 '^
1 0109747
10110184
8507523
2877
2876
30 1495353 ,^222 8504047
1 2077 1
l498-230!^o.,.!8o01770
1501100
1494510!0 0<)11502
1497484'C 0778077
851015210 73923001 1500458 0040307
8513270'67201905 1503433 0514449
8510309 07132079 1500408,0 0383100
37
38
3911503981
7002fi99 1509383 0252258
60873822 1512358 00121919
42 1512008
43 1515484
44,1518359
4511521234
40| 1524109
00745440
8498804 0017508
8490019 60490184
00303293
00230890
601 10973
2870
2875
40| l50C857|^«Z^i8493]l43
4 1 i 1 509733 ;°' '; 18400207
-«72|8487392
^ 1 84845 1 : (;-5985540
.7H7^ 8481041 10 5800587
4-o„Z;.8478700!0-5730112
-.,.^-,..,9 ^„';?i8475891 05012113
47;i5209H4i„„i'J 84730K> 05488580
8470142 5:{65d28
8407207
48
49
50
51
52
53
54
55
1529858-2W
532733'
153
65242938
5120812
57
58
59
00
15:«007i?JZf 8404393
1538482|;^(;J!8401518'0 4999148
15413501 ,„;;';«458044 04877944
1544230 ;"'] 8455770 4757195
^"'■* 8452890 64030901
1547104
1549978
1552851
1555725
1558598
1501472
1504345
Cosine
2874
2873
2874
2873
2874
2873
8450022
8447149
8444276
8441402
84:i8528
8435055
Dif.
Vcis.
0-4517059
04397000
0-4278719
4100210
64042154
3924532
Secant.
1 5 153:{3 6 5992080
151 8309' 65802739
1521285'65733892
1524262 65005538
1527238 05477072
1530215 05350293
1533192 5223390
1530170:65090981
1539147 4971043
154212504845581
1545103 4720591
1548082 4590070
155100110 4472017
1554040|6-4:U8428
1557019,0-4225301
1559998 4102033
160'2978|0-.3980422
1505958 63858005
10110022
I 01 11001
10111501
1-0111942
0109412
0109841
0110272
0110703
1-0112384:01 11 1:{6
101l2827i01 11508
101132700112002
0113715
I508939;o:<737359
1571919,0 :i(;i0502
1 5749(m 63490092
1577881!63;i70120
1580IU>3 3250001
1583844 3137515
'
Coti;n.| Tanjf,
1
10114100
10114000
10115054
10115502
1-0115951
10110400
10110851
1 Oil 7303
1-0117755
10118-209
10118(M>3
10119118
10119575
10120032
1012a489
10120948
10121408
10121809
10122330
10122793
10123250
10123720
101-24185
10124051
Cosec.
01 12430
0112872
0ll3:i03
0113745
429
429
431
431
432
433
434
434
430
9897347 47
9896931 46
9896614 46
9896096:44
0896677 43
9896268!4S
D894838;41
9894416:40
9893994 39
9893673!38
9893148-37
9892723:36
989229835
9891872 34
9891446133
9891017 '32
9890588,31
9890I59|30
9889728 '29
9889297 128
9888866 27
9888432j36
9887998125
9887664 '24
9887128123
98<i6692!22
0114022
0115001
0115502
0115943
0116385
0116828
0117272
OII77I6
0118162
0118608
0119055
0119603
0119962
0120401
0120862
0121303
0121766
0122-208
0122662
0123117
Covers
436
4^3 9886265 21
'"""^—"20
19
^4l|9884939jl8
44.9884498:17
9884067:16
9883616 15
0114183 :^"|988d817
442
443
444
444
446
446
447
448
449
449
451
461
462
463
464
455
D.
9883172
9882728
9882284
14
13
IS
9881838 II
9881392 10
9880946 9
9880497 8
9880048 7
9879699 6
9879148
9878697
9878246
9877792
9877338
9876883
Sine.
6
4
3
S
1
^1
SI Dpp.
8D.-K
LOG SINES, Sic.
1 »■ 1444932
s t-usaisa
2 9-1482435
A frl«l3S8
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7 rifssoiB
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a B-|al5()»4
4 HSUhfn
1 IMKISSai
4 Haaoiii
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C 0-1577000
7 »l58MIVi
■ 9-laM331
B g-lflOMKU
n SIGUOSO
:l 916203114
3 9'1628fl93
9 U 1637434
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t » 1663074
7 S 16713(10
a 9-n;aooiii
IU-II5GI447 7 91
Ifrfl5S54IHI|7-91
l(MU4«>5n7 7S910947
10 m:i756.^ 7-8936020
ICMUilJIiJJ 7i)[)S3aM
Ill-Hal 97311.7 91171653
iaiUIWI3a'7!K<B»713
i(iflani3B3»ooo7n37
lUH4!i:il»0,8'<HI233<a
,,,,,, 10«4M4;M)B.UU<M307B
«> . l'HW7a4!l3 800G07SU
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9-1705103
»I713ltBStf"
o-i7as»u5;j5i;
lH730(iIIU,- -
0-173307;
»■"«*« Ims
B I7U7B4
» 170411 J
91772436
9 1700(21
917KKNI1
917S7XC5
B B-iao»i2
91813744
01BJ19UU
91830160
91638344
9l846fil3
043li
B313
8247
9ia62R0-J
^1670023
9-IB7&03!!
9i687120[^^
«-1927343l»l7.
Coficc- Verseilf
10ll4(IUti9U H007UII!>I
lU'B4S7tti4'i;00lMIllU
m-U44!)i6c onii37i<;
10-DI404*^a6UI3l2r;7
10H4317U4 S0I48B>!
lU-84:f3UIH)B0WH13L'l
10 8414314 UaiU37tU<
ll>B4Ulitf4a B02U|->13
lOBSOCnOS 8-02IBni)7
l<^a3Btl3Ml BOJSii'JtM
10-0.17:1746 S02S32HII
llhB371147 B-lli7'»J7M
10 BMIJAGU 8 0287B3.1
10-8354011-3 Br
I0 83454S6 8 032223S
10 83mi2n 8033!I3»1
IOB3:.>a4U BOSAOaOH
IDS319Ul9IIO:i73a:)2
10U3IU41 8 0311064:
I0-B3U^>'J79BU407(>3I
10 e-ja4:>35 6-0424642
ID B31Hil07 8-044139^1
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13034634 6
: 00034181 3
!h0033369 9
; 99933737 1
99033616
80 Deg.
NATURAL SINES,
L'otHiig.
., fl2JS160
L, B3M7742
;^B23*B7B
~ 8Z3»4a7
^B320WU
B 88177112
" B2l41Mn
.„ BBnSltl
,, 8l»t!
: Biaooin
'.] GISIi2»l
|!Hltt33«6
ffl335 aSiO BI77C4a
«ai6l5u«nBI7*785
18079^8171933
10835 SS^i HIOWMIB
Cospc. ] Tanp.
.V76a77i>a l7'Kl27t>
i4 a 74iMeiiM7Ufl2(m
IS (r73U8:i-'i3 I7G9389
5'73MI3lll7722(»
sTSloaa 1775870
;i 1069111778270
6-70233'iO 17S1371
5 C!)30R93 1784273
5tiU377:t* 1787S74
ey^B-iso 17S027«
6-eGSU:i31 I7S327S
SC5(tlS84 I79G3BI
5K470N0 17UU284
'(i.178S9Ii 1802287
5{i-i6aiie 1805291
SGIU753a 1808295
'010T34a 1811209
56017386 I8I43US
55H277I9 1817308
S'G83d343 1820313
5-ST40258 1823310
51160400 1820334
•5571S5I 11
'54S3726 1832337
'5300786 1835343
S-63081S9
5 5220764
fr5l3
-504S843
4060306
'487 4043
Secant. Vers. D. Cosioel
1811358
18443GS
1847373
-ejiaviBi
5B6IU509I
5G530S18;
64248:18
363294741
S 623443 1 1
'6139680
a'6D45347.
19511311
56857303
576:1786
'5670574
5-5577063
S54H005S
53037 4U
53007:i4
'4Q3S604
3*484dUa4i
a*47e47BB:
a'4G648l2
a'4S79l31
6-44857 IG
S'4306fi93
G'43077aa
6' 4210188
S'4130»06
6 40439U1
m 6'39dai73
BIS7827
„ M134768
^ Bisison
n 6140(161
'" B1461H2
„ 6143334
44 1)163383 S™
45 1665240 a^H
40 1668090 SHsh'
47 1670950 ^« I
4tl 1873813 ^J I
49 1B76070 aasH '
50 1879628 ^"
611882385^
.02 I88B241 ^
S4 IBJOINUS
' Cob
20187
8123330
BI20472
Bl 17615
8114760
11111902
8160040
.8108169 5
" 8103333
~. B 1 00477
^ 8097621
;r, W1M780
"' 8001910
5 4768056
4709343
5-4610001
5 4531731
5-4446831
112 199
5'4S7783.1
4103737
5' 4 109003
54020333
3943028
63SS0070
6-3777109
361M6C4
53612303
5-3530370
3446630
5-3367114
53285861
5 33II4B60
S-3124109 li
63043606 1!
6'jlOCi:i54 1!
e':8S3347 I!
1065438
18GB4!t8
1871440
1874460
1077471
1880483
1883405
1886507
1680630
1892533
1695546
I ■196559
1061573
1 904587
1007602
1910617
63520636
53434527
S'33486aG
3263131
317783(1
S 3IIH2703
'264470HIIU3474H
6 2565718 1937760
5 S486!t79 1940764
■2408431 liM386 3
Secant. I Cutsn.
S-27 55266
- -171517
0-2588036
53W48(I
5-3421 B!
6-23301iei
5-2J.ibti47
ft 2174436
S2U024S9
'3019736
3 1929204
1S4B03S
i;«706l
1686311
3 1C058I3
51526561
0154366 :0 1519221
'OI54787|0162428 *
'0156310 0162034 ~
0165833 0153442 %
0166357 0163650 %
1-0166882 0164468 ^
1'0I5740B'0164968 °
10la7934|oie6470'.
1-0166462 0156000 ?
1-0166991 101606113°
Hli59620 0157016°
1-01611066 0167620°
1 01CU6tt2 013B044 ^
10101114 6138350'
10161047 0139076 °
1010:1181 0139593°
10162716 0160111 °
10163263 0160630°;
10163789^0161150^;
10104337 6ieiB7o',!
10164865 11162102°;
10169405 6162714°:
10165046 0183337',:
10166487 0103701 r:
10167039 01 G4Ua3^
10167573 0164811 .,
0168117,0166337°;
10168663 0163864°:
10169306,0160392°:
10ie0756|0l66!l31 °:
I 0170303 0107461 °:
1 0I70B51 0167981 ..
101714010108613^
10171958 0160045 1:
I 0172503|0I6U678 t
101 73636 0170112°:
1'nl73609 0170647 J
I'fll74163 0171182 „
10174719 0171718?
1-0176276 0172266°:
1017383210172704 ^
l'017('3B0 0173333 T,
1 0176949 0173072 ^
10177609 0174413,,
i'Oi7nofi9 0174954 .
I 01 78631 0176406 ^
1-0170194 01760%) <,
. 01766635,
017J187 0.
0177673 ,.
1788191.
0178766 .,
0179314?;
0170B83ji,
0180413^
9847373 61
9847066 6S
984«55S.37
0S4G06A|K
0IU5342 6a
9tt45032lU
1-0100887
1-6181463
1-0182020
1-0182688
1018!
10183738
10184398
10184870
10186443
■0186017
I'OlMSOr
e 1-0187107
UIBl
0102067 1
01112620 f.
0IB3174I'
0183728
ms^_
Conec. Cover» 1
51
0843498
9843985
S84S471
9841956
9841141 17
9R4aD34 ~
9646407
9839Blt9
9830370
»83lia5«U>
9BS8330 41
9837608 41
0837rad:a
9836i3&|37
IIB3671SM
9835189
0833019
1431497
OBStutt
&6S0I3I ;
BB103B7 *
9619037 5
0H1848A 4
9817033 3
9817380 1
9tll0B3a 1
0816372 J
Sin*. '
10 Deg.
LOG. SINES, &C.
289
Sine.
2^2403861
9-2411007
0-2418141
9-2425264
9-2432374
9-2439472
9-2446558
9 2453l>32
9-2460695
9^2467746
9-2474784
!^248181l
Dif.
3 9-2488827
9249583^1
9-2502822
9^2509803
9-2616772
9-2523729
9^530675
>] 9 2537609
9-2544532
9-255U44
92558344
9-2565-233
» 9-25721 10
93578977
9-2585832
1^2592670
9-2599509
9-260^330
9-2613141
^2619941
9-2026729
9-2633507
9-2640274
9-2647039
9-2IM775
9-26605U9
l|9^2667233
>|9*2673945
9-2680U47
92687338
9^2694019
9-2700689
9-2707348
S|»27139!)7
92720635
9-2727263
»2733880
9^2740487
927470H3
92753660
S|9276<»24d
92766811
I
7159
7146
7134
7123
7I1U
7090
7086
7074
7063
7001
70:i8
7027
7016
7003
699-2
6981
6969
6957
694G
6934
6923
691-2
6900
6889
6877
6867
6855
6844
6833
6821
6811
6800
6788
6778
«767
6756
6745
6734
6723
6713
670*2
6691
6681
6670
6659
6649
6638
6628
r;6i7
Cosec.
107603298
10^7596139
10-7588993
1^7581859
107574736
107567026
10^7560528
Verseds.
6607
6596
6586
6576
6566
6555
9^2786445
»2792!I70
l{»27»9484
i 92805988
i
iS^
me.
6514
6504
8 1816*2-20
8 1830648
81845051
81859431
8-1873786
8 1888118
8 1902426
10-7553442 8
10 7546368 8
10-7539305
107532*254:8
1075252168
Dif.
107518189
1^7511173
1^7504170!
10-7497 17«
107490197:
107483228
107476*271
10 7469325
10 7462391
107455468
10-7448556
10 7441656
10^7434767
1&7427890
107421023
107414168
107407324
1^7400491
107393670
10^7386859
107380059
1(^737327I
1&7366493
ia73.»9726
107352970
10-7346225
107339491
107332768
10732(U)55
107319353
10731-2662
10 7305981*
107299311
10 72926,v2
10 7286003
10 7279365
107272737
8
1916710
1930971
1945208
1959421
1973611
1987778
Tuiljr.
Dif.
8 2001921
8 2016042
82030139
82044213
820582fM
82072293
82086298
82100-281
8-2114-241
8-2128179
8 214-2094
82155987
8-2169857
8 2183705
8 2197531
8-2211334
8 22*25116
82238875
8 2*252613
0-22663*29
82280023
8 2293695
8*2:W7345
82320974
82334581
8 2:i48l67
8 2361732
8 2375-275
8-2388797
8*2402*297
8-2415777
824*29235
8 2442073
8 2456089
82409485
8 2482860
10 7266120' 8
10-72595138
107252917 8
10-7246331 8
10723:1755 8
10 7233189 8
107-2266.34
10 7220009
107213555
107207030
107200516
10-7194012
Secant.
•2496214
2509547
2522860
2536152
2549424
2562675
82575906
8 25H9117
8-2602307
8 2615477
820'28627
8 2641757
Covers.
9*2463188
92470569
92477939
92485*297
92492643
92499978
92507301
92514612
9*2521912
9^*2529*200
9 2536477
92543743
9*2550997
92558240
9*25f»5472
9*2572692
9 2579901
92587099
92594285
9-2601461
9*2608625
9-2615779
9*26*2-2921
926:^0053
9*2637173
92644283
9 2651382
92658470
9 2665547
9267*2613
9-2679669
9-2686714
92693749
92700772
92707786
9-2714788
9-2721700
92728762
927:i5733
9 274*2694
9 2749644
9-2766584
9 276:1514
92770434
92777343
9 2784242
9-2791131
92798009
92804878
92811736
9-2818585
928254-23
9 2832-251
92839070
9 2845878
92852677
92859466
9 2806245
9*2873014
92879773
928865-23
7381
7370
7:i58
7346
7335
7323
7311
7300
7288
7277
726(i
7254
7243
7232
7220
7209
7198
7186
7176
7164
7154
7142
7132
7120
7110
7099
7088
7077
7066
7056
7045
7035
70-23
7014
7002
6992
6-982
6971
6961
6950
(;940
6930
6920
6909
6899
6889
6878
0869
6858
6849
6838
6828
6810
6808
6799
6789
6779
6769
6759
6750
Clolanjj.
Cotang.
Dif.
10-7536812
10*7529431
10 7522061
107514703
107507357
10-7500022
10 7492699
1^7485388
IO7478O88
107470^100
10 7463523
107456-257
107449003
1 0744 1760
107434528,
10 7427308,
10 74-21)099
107412901;
10 74057 15|
107398539
107391375'
10 7384221 1
10-73770791
10 7309947!
10 736-28-27
10^7355717
10 7348618*
10-7341530
107334453
1073-27387
107320331
107313286
107306251
10 7*299228
107292214
107285212
10 7278220
10 7271238
10-7204267
10 7257306
107250356
107243416
10 7236486
10-7229566
10 7*2226.-»7
10 7215758
10 7208869
107201991
lO-71fi51*22
107188264
107181415
107174577
IO7I67749
10 7160930
10 7154122
10 7147323
10 71405:W
10713:^755
10 7126986
1071*20*2*27
10-7113477
Tan-
Covers.
9 9171650
9-9170144
99168638
99167131
9 9165624
99164117
9 916*2609
99161100
9-9159591
9 9158082
9 9156572
99155062
9-915:^51
99152040
991505*28
99149016
9^9147504
9 9145991
9-9144478
99142964
99141450'
9-9139935,
99138420
99136904
9-9135388
9 9133872
9913-2355
9 9130837
991-29319
9-91*27801
9 9126282
99124763
9^9123244
9-91217*23
991-20-203|
9 9118682
99II7I6I
9 9115639
99114116
9^9112593
9-9111070
9-9109547
9 9108022
9 9106498
99104973
99103447
99101921
99100395
99098868
9 9097341
9 9095813
9 9094285
9^9092756
990912-27
9-9089697
99088167
9 9086637
9-9085106
99083575
99082043
9 9080510
Secant.
Verseds.
10 0066485
10^0066708
10-0066932
100067155
100007:179
10-0067604
10 0067829
100068054
10 0068280
10006850(i
10 0068732
10-0068959
10-0069186
100069413
10 0069641
10(K)69869
100070098
1000703*27
1O0070556
10 0070786
100071016
100071-247
100071478
100071709
10^0071941
100072173
10-0072405
10007'26:)8
10^0072871
100073105
100073339
100073573
100073808
100074043
10-0074278
10 0074514
10^0074750
100074987
10 0075224
100075461
10 0075699
1 00075937
10-0076176
10 0076415
100076654
1O0076894
1000771:^
10 0077374
1^0077615
10 0077856
100078098
10 0078:^40
10 0078582
100078825
IOOO79O68
10 007931 1
100079555
100079799
10 0080044
10-0080289
10 0080534
Cosec.
D^
223
224
223
224
2*25
225
225
226
226
226
227
227
227
Cosine.
99933515
999:13292
99933068
9^9932845
9^993-2621
9-9932396
9-9932171
9^9931946
99931720
9-9931404
99931268
.99931041
9-9930814
228
228
2-29
^;i!i 9-9929673
230
60
59
58
57
56
55
54
53
52
51
50
49
48
9 9930587 47
9 9930359 46
9 9930131 45
9-9929902' 44
43
9 99-29444 42
««.l99929214
^^"99928984
,^:;} 99928753
;^ 999-285*22
oXii9^9928*291
232
232
233
233<
234
99928059
99927827
9-9927595
99927362
99927129
19 99*26895
41
40
30
38
37
36
234!
234
235
235
235
5^>99925486
23^ 9 9925250
9-9926661
99926427
99926192
99925957
99925722
237
237
238
238
239
239
239
240
240
240
241
241
242
242
242
243
243
243
244
244
245
215
245
99925013
9-99-24776
99924539
9 99-24301
99924063
99923824
9992:^585
99923:^46
9-9923106
99922866
999-22626
9-99-22385
9 9922144
9 9921902
9 9921660
99921418
9 9921 175
99920932
i) 99*20689
9 9920445
999-20201
99919956
9^9919711
99919466
D.
35
34
33
32
31
30
29
28
27
26
25
24
23
22
21
20
19
18
17
16
15
14
13
12
11
10
9
8
7
6
5
4
3
o
I
Sine.
79 Ueff.
u
! 290
1 1 Deg.
NATURAL SINES, &C.
Tab. 9.
1
2
3
4
5
C
7
8
9
10
11
12
13
U
15
16
17
10
bine.
19
20
21
22
23
24
25
l!M>8090
1910945
1913801
191C856
1919510
1922365
1925220
1928074
1930928
193:^82
Dif.
2855
2856
2855
2854
2855
2855
2854
Covers
1936(;36,,
1939490!
2854
2854
2854
2854
1942344
2854
2853
8091910
8089055
8086199
8083:M4
80804rf0
8077635
Cosec. I Tans:. Colanjr.
5 2408431
5-2330121
52252050
52174216
5-2096618
52019254
8074780 51942125
8071926 5 1866228
8069072,5 1788583
8066218 5 1712128
8063364 5 1635924
Secant. Vers.
I0187167i0l8:i728
1018774310184284
10188:^21 0184840
10188899l0185397
10189478;0185955
1943803 5 1445540
1946822 5 1365763
1949841 5 1286224
1952861 5 1206921
1955881 5 1127855
1958901
1961922
1964943
1967964
1970986
197400815 065835211 0192973;0I89320
D.
556
Cosine
9816272 60
9815716.59
^^^19815160 58
558
5 104902411 019005910186614 '??2
50970426 10190640 0187073:^1
6-0892061 10191222 01 87634 Lp,
50813928 10191805 0188195'^^
5 073(»025'l 0192389 0188757 ^^
564
564
8060510 5 1559948I97703I!5 0580907 1 0193559 0189884
8057656 dl484]99: 1980053' 5 0503690 I 0194 146|0 190448:^
981460357
9814045 56
9813486 55
9812927:54
9813366 53
9811&05'52
9811243 51
9810680 50
9810116 49
9809552 48
1953756|;"""j
iaA«#mo.*o^^l804339i!5 1l08«35J1995172'60120984!l0197093j0193284;™
t^% 8040539 5 1034431-1998197, 5004511i;i 0197686:0193853;™
1956609
1959461
2852
2852
2852
2852
2853
1962314
1965166
1968018
1970870
1973722 ZZI
1976573 ?«?^
1979425l„«-,
26 1982276 ook!
2711985127 nj?
20 1967978 ^2?*
1990029 ^^^
1993679
8037686
S7l
980898647
9808420 Hi
9807853 45
9807285 44
9806716 43
9806147:42
29
30
31
I
2860
2851
1996530
2850
2850
32 19U9380
33
34 2005080 ^,._ .
.•15 2007930 ;^I:
'^ 2010779 ^^2
2013629'
20164
86 5 0960248 2001222 4 096945911 0198279 0194424' ., 9805576 41
34 50886284J2004248 4 .90040271 10 198873:01 94995 e^Al 9805005 40
82:5 0012539 2007274'4 9018013 1 01994680195567 ?;f 9804433 39
8034H34
8031982:5 0012539 2007274
802913015 0739012 2010300 4 9743817
8026278
8023427
8020575
80 I 7724
8014873
50665701 2013327 4 9669037
5 0692606 2016354 4 9594474
5 0519726 201938r4f»620125
50447060 2022409 4 9445990
5 0374(K)7 2025437,4 9372068
8012022 5 0302367 2028465! 4 9298358
8009171
8006321
8003470
8000620
36
37
38
39
40
41
42
2002230 ;«"^'7997770
7992070
7989221
7986371
2849
5 0230337 203 1494 1 4 92:?48d9
5 0158517,203452314 9151570
5-008l)'907'2037652 4 9078491
5 0015505 2040582 4 9005620
4 9944811 2043612:4 893295(
10199468 0195567^;: J
I0200064|0196l40?;,'l
574
9803860!38
1 0200661 01967U ^'"9803266 37
1 0201259:0197288 ^i^ 9802712,38
10201858 0197864'e7|.'9802136 33
1-0202457,0198440 ^i!:;980l560 34
10203058 0199017 g:^l9800983 33
1 0203660,0199595 .-^
l-0204262'0200173?i2
10204866|0200753 r^
9800405 32
9799827SI
9799247130
9703667|29
9798086 28
20193:
1 0205470,0201333' p,
) 1 0206075 0201914 ^"i
ill 0206682 0202496 ?«f 1 9797504 '27
4 9873323 2046643 4 8860499|l 0207289 0203079 r„j|979eS921 26'
4 9002541 2049674'4-8780248 10207«!*7.0203663 i^:'9VJ6'S%t.5ti
4-9731964 2052705i4 8716201 1020850G 0204248 ^^979575224,
4 9661691 '2055737'4 8644350 1 020911 6 0204833 .«« 19795167 23!
478 $0^1117903522 4-959 1421, 2050769 1 4 8572719 1 0209727 1 02054 19 ^J!!: 9794 58 1.22 i
327 ;o,;;'7900673 4-9521453 2061801,4 0501282 I 0210339,0206006 "J' 9793994:21
20491
2022176 284a!7i>77024
2025024
2049
2027873 --^
43 2030721 'oojo
44 2033569 oC]^
45 2036418 «2l7
46 2039265 ^^ii
47 2042113;°;^°
48:2044961 ^^j"
49l2047808Lo_,,
•-" 2050655 o„j'
20535025":;
2056340 'nHTi
2069195 oflin
2062042 ^^7
60
51
52
63
54
56
66
57
58
69
60
2064888
2067734
2O7O68O
2073426
2070272
2079117
Conine
2846
2846
2846
2846
2846
Dir.
7974976
7972127
7069279
7966431
7963.-i82
7960736
7957887
7955039
7952192
7949345
7946498
7943651
7940805
7937968
7935112
7932266
7992420
7926574
7923728
7920883
Vers.
4 9451WJ7 20648344 8430045! 10210952;0206594 ™
4 9382120 2067067i4 8359010 1021 1566 0207182 i^
4-9312754 2070900 4-8288174
4-9243586 2073034 4 8217536
4 9174616 2076968 4 8147096
4-9106844 200(KM)3 40076854
4-9037267 2083038 4-000»;800
4-8968886 200607314 7936957
4-8900700 2089109 4 7067300
4 8832707 2092145 4 7797837
4 8764907 209518114 7728568
4-8697299 2090218 4 7'>594 90
4 0629003 2101265:4 7590603
4-856'2657 2l04293'4-752l9O7
4 8496621 2107331 4 7453401
1-0212100:0207772
^^^9793406 2f»
9792818, 19
590
590
4-8428774 2110369
4 8362114 2113407
4-8295043 211(5446
4-8229357 21 19406
4 8163258 2122525
4 8097343 2125566
Secant. ICotan.
4-7385083
4-7316954
47249012
47181256
4 7113686
47046301
Tang.
9792228 18
o-ji-.i7Jiii w.suzKiCiX-Qi 9791638 17
02134l3i0-208953 JJU 9791047' 16
9790455; 15
1 0212796 0208362
1
1 0214M30;0209645
592i
593
102146490210138 r;:;;; 9789862 14
102152680210732 ?:!: 9789268 13
10732
10215888 0211326
10216510 0211921
10217132 0212517
694
595
596
I 0217755:02131 14|52J!9786886
1 0218379 0213712
1-0219004:0214311
10219630
1-0220267
10220085
10221614
10222144
10222774
1-0223406
Cosec.
0214910
02165101
■598
599
599
600
9789268
9788674:12
9788079' 11
9787483' 10
9
8
7
6
9786288
9785689
9786090
g^. 9784490
02161111^; 9783889
0216713|S^- 9783287
0217316j^;9782684
0917090 ^19782080
0217920
0218524
Covers
604
9781478
6
4
3
2
1
D. Sine, i'
78 Deg.
II Peg.
'I Sine. iDir.l Cn>.ge. VtrMttl-
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O. Sine, i '
:i
2i)2 12 Deg-
NATURAL SINES, &C.
Tab. y.
1
2
3
4
5
6
7
8
a
10
II
12
13
U
15
Ui
17
18
19
20
21
22
23
24
25
26
27
20
29
30
31
32
33
34
:^5
30*
37
38
39
40
41
42
43
44
45
4(i
47
4U
49
50
51
52
53
54
55
56
57
68
59
60
Sine.
2079117
2081962
2084807
2087652
2090497
202)3341
2096186
2099030
2101874
2104718
2107561
2110405
2113248
2116091
2118934
2121777
2124619
2127462
2130304
2133146
2135988
2138829
2141671
2144512
2147353
2150194
,2153035
2155876
2I587I6
2161556
2164396
Dil.
2845
2845
Covers! ('osec. | Taii^. ' Cntanpf.
7920883 4 8097343 2125566 47046301
7918038 4 80316132128606 4 6979100
;"^"!7915193 4 7966066 2131647 4 6912083
,„J;i79l2348 4 7900702 2134688 4 6845248
1>uj'79095(»3 4 78:i5520 21377:W'4 6778595
ooiil7906659 4 7770519'2140772;4 6712124
Secant.
2845
2844
2844
2843
2843
10223406
10224039
10224672
10225307
10225942
10226578
7903814 4*7705699 21 438 14' 4-6645832 1 0*227216
1 0227^4
10*228493
I 02*29133
10229774
10*230416
1 0231059
„„. ,17900970 4 7641058 2146857 4 6579721
ooi"! 7898120 4 7576596 2149900 4 6513788
7895282 4-7512312 2152944 4 6448034
SrtJj 7892439 4 7448206 2155988.4 6382457
9Hj^ 7889595 4 7384277 2169032'4 6317056
fr,t 7886752 4-73-20524 216*20774 «251832
Vers.
o«ii 78S3909 4 7256945 2165122 4 6186783
ou'Jq 78810W 4 7193542 2168167,4 6121908
2843
2842
78782*23 4-7130313 2171213 4 6057207
SIu? 7875381 4 7067256 2174259 4 5992680
9«Io 7872538 4 7004372 2177306 4 69*28325
.Iq^o 7869696 4 6941660 2 180353' 4 5864141,
9nAo'7866854 4 6879119 2183400,4 58001*29
!:«:7 7864012 4 6816748 2186448 4
*2841
2842
2841
2841!:
5730287
7H61171 4 6754548i2]89496 4 5672015
7858329 4 6692516 2192544 4 56091 11,
7855488 4 6630652,2195593 4 5545776
2^JI786*2647 4 65689562198643 4-5482608
9ftji 178498064 6507427'2201692'4 5419608
ooli 17840965 4 6446064 2204742 4 5356773
i7844l24 4 6384867:2207793 4 5294105
7841284 4 6323836,2210844 4 6231601
7838444 4 626*29(i7 i 22 1 3895 4 5 1 6926 1
7835604 4 6202263'2216947 4 5107086
2841
2840
2840
2840
2840
2840
2839
2839
2839
7832764 4*6141722.2219999 4 5045072
7829924 4-6081343 2223051 44983*221
7827085 4 6021126 2*2*26104 4 4921532
7824246 4 5961070'2229157 4 4860(HM
7821407 4*5901174 2232211,4 4798636
7810508 4 5841439 2235265 4 47374*28
2167236
2170076
2172915
2175754
^2178593^
2l614J-2y.^j^
2184271 „„..„ 78157*29'4 5781862 2-238319 4 4676379
2I87IIO ^";:;; 78I289O 4 572*2444'*2'241374 4-4615489
;2I89948;; ::"i7810052 4 5663 183 1*22444*29 4-4554756
!2l9-2786!,^":!!|7807214!4-5604080 2*247485'^
21956241,^;:^" 7804376 4 5545 1 34 225054 1 4 4433762
2198462 -;;:,., 7801538 4-5486344;*2253597 4 4373500
7798700 4 5427709'2256654 4 4313392
7795063 4-5:if;9229 225971 1 ,4 4*253439
77930-26'4 5310903'2-262769 4 4193641
771J01 89 4-5252730 2-265827 4 4133996
7787352 4 5194711 2268885 4 4074504
4 5136844 2271944 4 4015164
10231703
10232348
10232994
10233641
1 0234288
1 0*234937
10235587
10236237
1-0236889
10237641
10238196
10238849
10*239604
1-0240161
10240818
10241476
10242135
10242793
10243456
1-0244118
10*244781
10245445
10*246110
10246776
2201300
2838
2037
2*204137, -
2206974^^7
*2-2098ll '^"**'
2212648
2215485
2218321
2*221158
22*23991
2226830
'2229666
|223*2501
2235337
2*238172
2837
2837
2836
10247442
10*248110
10248779
1 0249448
10250119
02185*24
0219129
0219735
0220342
0220960
0221568
02*22168
0222778
0*223389
0224001
0224613
02*25*227
0226841
0226456
0227072
0227689
0228307
0228925
0229644
0230164
0*230785
0231407
0232030
0232653
0233277
0233902
0234628
0235155
0236782
02364 U
0*237040
0237670
0238301
0238932
0239565
0*240198
0240»32
D.
Cosine
g 9781476
SS. 9780871 59
607
9780*265
^^ 9706098 35
^.j? 9765472, 34
^gj97642l8
0*241467
0242103
0242740
0243377
0-244015
1025079010244655
10-251463
10252136
10*252811
0245294
0245935
0*246577
2837
7784515
7781679
1 0-253486,0*2472l9
10254l62i0*247862
10254839 0-248506
4-5079120 2275003 4 3955977
oiiir 7778842 4 5021565 2278063 4 3896940
*•"•*' 777600(J 4 4964152;2*281123!4 3838054
2836 m^m.t I »»
9fl./v7770334
2836P7«7499
10*255518
10256197
10*256877
4-4906889 '2284184 4 3779317
4-4849775 -2287244 4 3720731
4 4792810 2*2903061 4 3662*293:
0249151
0249797
0250444
10*257558 0*251091
10*258*240|0251739
10258923,0252388
::,.';77618-28|4 4679324 2*2964*29'4 3545861
•2249511
' !C()s
iiie
7750489
4 4735993*2*293367 4 3604003 1 0259607 1 0253038
10260292 0253689
10ie;0978 0*254340
1 026 16r>5 0-254992
1 026*2:552 10255645
I 0*2f;:i041 0256*299
610
610
611
^' 977fi658
^""^9779060
'^'*'9778442
9777832
9777222
«J2:W6611
gl5 9775!)99
614
614
615
60 i
r
58
67
56
55
64
53
52
61
616
617
618
9776387 60
9774773
9774159
49
48
47
619
620
9773544
9772928 46
45
44
43
42
9772311
^Iq 9771693
9771073
9770456
nqx 9769836 41
gi> 9769215 40
l:,^ 9768593' 39
«oH 9767970 38
024»767347[S7
625
9766723! 36
629
630
631
631
9764845' 33
32
31
30
9763589
9762960
9762330
976169d
^^ 9761068
,.^i97<i0435
^;9759802 25
.-^9759168124
O.f.l Vers.
4-4454115*2308682
St'caiil. Colaii.
43314759
(
6*35
636
637
637
6:i8
640
639
641
(^12
642
643
644
645
646
647
647
648
649
650
651
651
652
653
654
29
28
27
26
9758533 23
9757897
Tanir. I Cosec. Covers
9757*260 21
975(i623 20
9755985 19
9756345 18
97547O6' 17
9754065' 16
9753423J 15
975*2781 1 14
97521381 13
9751494' 12
9750849,11
9750*203 Ifl
9749556! 9
974890!) 8
9748*261' 7
97476I2! 6
9746962 5
9746311 4
9745660 3
9745008 2
9744355 I
9743701
D.
Sine.
77 Deff
2'J4 la Deff.
natuhat. sines, &c.
S8UI79
sssaois
2SeiHM8
22731 Tit
227H13
2277844
2280077
lit
111 £IIIUI.VI I;
ujeaiisiy-
*( .2ai4flJB ;
:aii74;a i
4 i*!S!«i7i
3u[S3W4h|;^,
.tu' sswiioiS;
■M ■JS4.17fiU !S:
sB'sBnai:™-;
3; ^3.14248
wi i:«7ii7-''
Co«ec. Tang. Cotiing.
1 •JSti-JTHf
.38;;, i,
III
77iM4H'J
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Secant. Vprs.
Mrju:i04l
1031137:11
1-U2IU42I
I-03G3113
1-0285806
1-0387I1M
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^il>74SSeO 56
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- '9741077,66
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9739788 54
9739100 53
»73A43g 33
0737778 5
19737116 M
|D738453 49
^19736780 48
g_.!»;35124'47
'^l97S445!» 48
[9733793 46
[9733135 44
,.j 97324M 43
^9731788 42
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K74'9730449 40
T, 97*9777 W
Z IT2fllUd 38
3 97211432 37
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2 11724378 31 !
° 9723698 30
, 9733020 39 I
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; It72fl!l70 26
J 9720394 a
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n U7 189-38 2S I
H 0718240 SS (
SS|87'7WM 21 I
Si 9716867 20 :
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9704303
970:)6«l
704;:;
Isi-t-iiiit, jfiitiiti.! 'I'uiijf. I CohOt:. H'l
■J!U7
7() IVff.
LOG. SINES. &:
9 Jfi jniHH)
t w-SsMSju
S It 3U?2S4
4»3U'j;tO
E»-3MRI3«
no-sat;! 130
to 93a7-~>i4l
iiaauoer,
It o-asawu;
uaasotrjei
13 S'Jsmioj
IS ff-auTfiifi
l7tf3>llSS7D
l8 9-3aiB:i7
SI 0-3631319
*S f)'36393:i!)
EI»3flMS3l
84 B3BM1S8
SH 9-387131.1
t9 9-387G3a7
SOHSettlSM
3S»3IKI7BnB
a4a370M«i
Sa 9-3708979
S(]B-37l33a4
37 9-37IR3Zt
34 9-3783735
U,fl3;il»40
4S,»373«I39
4l|lh3}il0381
t!ff3744J17
44»a7U>i68
4>»37lia(Kt4
41 B-RlSAIiH
TTIiDS
Mini
W»3|BI
«,w7«ir67„,.
11 B-37INI<il)4 ? -
«l9SBI»IlV)>li L
Wjl»-38U«3:i7!y
«,»38113."W' .
mUHB33 I
ma-aaaififOfl.
W9MW7M
D>r.
Cos ec.
11)- (14711 1:2
10 lillWltlU
IIHM(U736
iD'e4»72»<i
10-644099318-4164741
10-W»S6;4l8-4I7S7W
1<l-a4»»l64!8-41Baa-J(l
1061'.>47IHt
0(t41Wlffil
10-U413973
107044
8'430flfiB3
»4319fiUB
Tung.
0-31133041
l>-36394(l)
9-304SI6fi
93651)001
9-3G96U41
U-3SI>!374
»3668I00
93Q73SI9
9-3U7im3
9-SnB.<)23B
a-amoitsj
, \&r,Sit7IHIi\B-*2ril2Dt
' 10-e3a24S3'«-4au3073
l063«713»:A4a73»iB
lo-ioawsi »4!84770
loe37fU42»4ZauiMI
10(07110884300414
10 63637RI '04317216
'0(l36l>461 »l3280a4
10<K).'>nl48,a433877R
0-0349843 8 43195311
10-6344543 4360380
1003:t9i50 B-4371()M
I0-C:i33»04 8-43RI74a
IO63J80&'>ft43!)3447
in-&')33413 0-44(13141
100318147 4413021
10 6312:18964124480
106307637 8-4435142
IO03n£3n2 84443783
t0«297l^ 8 44604)0
106291921 84467IH4
106286806 8 4477035
IOR-2314;;i8-418B3l:
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IO-0271(>f]0| ff45lffl330
IOII26.i8Gl.fl4S1!INf
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lDG2U483fl4^4<i:<.-
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I06339'H;g 8-4573440
1 0^33 jmN!' tUMsaw
l0 632UnB»U^4603;<7H
10'H2245D7|a-4Ull3(f34
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37O7D04
0-3713667
0-3734 90S
3730645
9^3736301
3741830
9-3747563
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03758810
9^3764433
93770030
9-377sn3l
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9 3700813
9-3702354
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9^383031)5
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9-3831805
9 38368IV
to (tioitjfn
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1001 "
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10 01fl.W4B
d-ll»i6233
8-467rh'i90
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8-47l"75«7
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10-83(HJ350
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ln-fi'33762R ItSKR.'UU.
10 6331900 9868375-
10 6336181 9-888316!
10 6330460; 9-800057 1
10 631 4763' 9-8878076
10«301«W3U«8773H6
liri»0337 119 8875793
10'62U7'>8:»>f"I74199
lOG->9200(t'9-887260.'i
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106341 190-9-8858236' 11;
10633»ii77;98n5»(>37jl(
l0633B970,9'8n55038;l(
10-6334369' 9-8853130' IC
10-112 18775.0 68511)37, IC
1063131 67'!1 88311336 IC
106207606 9-BH4INi3a I(
IOi>2tl203l|fM«t47033 It
l06IfHU63.]l-SlM543i;i(
IO-RI909in'9-Rll43ft>8! ][
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IO«1797l»'9-884iHI31.U
10r.l743.-i3 9-ni3IIO171l
10-KI6U71S 9-BS37JI3 1(
10 0183164 O-803MO71(
10 6157ff6o'!)-S834302 K
100152143 9-KU335IH),K
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0-8037775 l(
0-8R34AAr'I(
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U-8816308 l<
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6-»ll1673 1(
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I *~'»98»0070|56
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;^":9»883712 48
8-81101986 II
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I *4^ 990712361 7
Pi ^[^;fr9870924l «
II " "J9-n870«ll! 31
i Ij j'o-0B7«l2!»Hi 4!
296 14 Deg
NATURAL SINES, &C.
Tab. 9.
1
2
3
4
5
6
7
8
9
10
11
12
Sine.
2419219
2422041
2424863
2427(>85
2430507
2433329
243GI50
2438971
2441792
2444613
2447433
2450254
2453074
13 2455894
14 2458713
15 2461533
16 2464352
17 12467171
18!2469990
19J2472809
20 12476627
21 12478445
22 12481263
23:2484081
24 2486809
25 2489716
26 2492533
27 2495350
28 2498167
29 2500984
30 2503800
31 2506616
32 2509432
33 2512248
34 12515063
35 12517879
36
2520694
37 2523508
38 2526323
39 2529137
40 2531952
41 '2534766
42 j 2537579
43 ! 2540393
44 12543206
45 2546019
46
47
48
49
50
51
52
53
54
55
56
57
58
59
60
2548832
2551645
2554458
2557270
2560002
2562894
2565705
2568517
2571328
2574139
2576950
2579760
2582570
2585381
2588190
Dif
2822
2822
2822
2822
2822
2821
2821
2821
2821
2820
2821
2820
2820
2819
2826
2819
2819
28l!l
2819
2818
2tn8
2818
2818
2818
2817
2817
2817
2817
2817
2816
2816
2816
2816
2«J15
2816
2815
2814
2815
2814
2815
28 1 4
2813
2814
2813
2813
2813
2813
2813
2812
2812
2812
281 1
2812
2811
2811
2811
2810
2810
2811
2809
Covers
7580781
75779511
7575137
7572315
7569493
7566671
7563850
7561029
7558208
75553i<7
7552567
7549746
7546926
7544106
7541287
7538467
7535648
7532829
753U010
7527191
7524373
7521555
7518737
7515919
7513101
7510284
7507467
7504650
7501833
7499016
7496200
7493384
7490568
7487752
7484937
7482121
74793O6
Cc»sec. I Taiifr.
1335655
1287487
1239435
1 191498
1143675
41095.%7
4- 1048374
2493280
2496370
2499460
2502551
2505642
2508734
2511826
4 1000893;25U9I9
4 0953526 2518012
4 090627212521106
4 0859130:2524200
4 0812I00;2527294
4 0765181:2530389
CotanfT.! Secant
40107809
40058165
4000863^)
39959223
3 9909924
39860739
3 98116^9
39762712
3 9713868
39665137
3 96I65I8
3 9568011
39519615
4 07 1 8374 '2533484 3
4 0671677i25:%*580 3
4 062509112539676 3
4 05786151254 2773'3
4 0532249 2545870 3
4 0485992,2548968 3
4 0439844
40393804
40347872
40302048
40256332
40210722
; 2552066 3
'2555 1 65,3
12558264 3
2561363 3
3
12564463
i 2567564
40165219:2570664
4 0119823;2573766
4 0074532 2576868
40029:i47 2579970
3^984267 2583073
3 9939292 2586176
3-9894421
3 9849654
3 9804991;
3 9760431
39715975
3 9671621
2589280 3
2592384 3
2595488'3
25985933
2(;01699 3
2604805 '3
9471331
9423157
9375094
9327141
9279297
9231563
9183937
9136420
9089011
9041710
8994516
8947429
8900448
8853574
8806805
8760142
8713584
8667131
8620782
8574537
8528396
8482358'
8436424
8390591/
7476492 3 9627369 260791 1 ,3 8344861
7473677 3-95832 1926 1 1018 3 8-299233
7470863|3 9531*171 126I4126'3 8253707
74 68048 = 3-9495224 i 26 1 7234 j 3 820828 1
3 945 1 379 1 2620342 j 3 8 1 62957
3-9407633 2623451 :3 81 17733
7465234
7462421
7459607
17456794
74531)81
7451168
7448355; 3
7445542|3
Cosine
Dif.
12626560 3 8'>72609
J6296701 3 80-27585 1
1-2632780 3 798-26611
263580113 79378351
'2639002 3 7893109
'2642114,3 7848481
7442730
7439918
7437 106
74:i4295
7431483
7428672
7425861
7423050
742024(^
7417430
74I46I9
741I8IO
9363988
!l32tM43
9276997
9-233651
9190403
9147-254
9 1 04203' 2645226 , 3 780395 1
9061250 2648339 3-7759519
9018395|2651452|3 7715185
8J»75637|2654566;3 7670947
893-2976 2657680 3 7626807
88904 1 1 ^2660794 ,3 7582/63
38847943
3 8805570
3-8703293'
3 8721112,
3 8671)025:
3-86370:wi
Vers.
26^3909 3
•2667025 3
•2670141 3
•2673257,3
2(;76374 3
2679492 3
!>ecant. j Colnn.
75:^5815
74941)63
7451207
7407546
73<J3980
732(^508
TaniT.
03U6136
(KH16884
0307633
030832t3
0309134
0309886
0310639
0311393
0312147
0312903
0313660
0314418
0315177
0315936
0316697
0317459
0318222
0318985
0319750
0320516
0321282
0322050
032*2818
0323588
0324359
03251.30
0325903
0326676
0327451
0328227
0329003
0329781
0330559
0331339
0332119
0332901
0333683
0334467
0335251
0336037
0336823
0337611
0338399
0339188
0339979
0340770
0341563
034-2356
0343151
0:{4394f;
0344743
0:i45540
0346338
0347i:^«
0347938
0348740
0349542
0350346
0351 150
0351955
0352762
Vers.
0297043
0297747
0298452
0299158
0299864
0300572
0301280
0301989
0302699
0303409
0304121
0304833
0305547
0306260
0306975
0307691
0308407
0:M9125
0:^J843
031056*2
0311281
0312002
0312723
0313445
0314168
0314892
0315617
0316342
0317069
0317796
0318524
0319252
0319982
0320712
0321443
0322175
0322908
0323642
0324376
0325112
03*25848
0326585
0327322
0328061
0328800
0329541
0:i30282
03310*23
0331766
033*2510
0333254
0333999
0334745
0335492
0336239
0.336988
o:«7737
0338487
0339238
0339989
0340742
D.
Cosec.
704
705
706
706
708
708
709
710
710
712
712
714
713
715
716
716
718
718
7ISI
719
721
721
722
723
724
725
725
727
7-27
728
728
730
730
731
732
733
734
734
736
736
737
737
739
739
741
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49
50
51
9 f;384585
fH;387199
96389812
9-6392422
96:i9d030
2610
2608
52 9 63!)7637 S
53 9 6400241 oS!-i
5^1:9 6402844
2657
2656
2653
2652
2650
2647
2646;
2643
26421
2640
2637
2636
2634
2632
2630
2628
2625
2624
2623
2620
2618
2616
2614
2613
10^367:U24
10^3670767
10 3668111
!l03(;65458
10-3662806
103660156
55l!»6405445
56 9 6408044
5796410640
58 964132:15
5019 6415828
61)9^6418420
Cosine.
2603
26U1
2599
2596
2595
2593
2592
Oir:
10^3657509
10-3604863
10 365-2220
ia3(i49578
103646938
10-3644301
10^3641665
1036:19031
10-3636399
10-3633769
10 3631141
103628516
103625892
103623269
10^3620649
1^3618031
10^3615415
10:i612801
10-3610188
10^3607678
10-3604970
1^3602363
10-3599759
10^3597156
103594555
10:i591956
10-3589360
10 3586765
103584172
10^3581580
8 9802073
89807711
8 9813346
89818976
8 9824603
8 9830226
898:15845
8 9841460
8 9^147072
89852679
89858283
8986*3883
89869480
89875072
89880%*!
89886246
89891827
89897404
89902978
89908548
8 9914114
8-9919676
89925235
89930790
96729468
9-67:ii715
96736020
9-6739294
9-67425r»6
96745836
9-6749105
9-6752372
9-67556:18
9-6758903
9-6762165
9-6765426
9-6768686
96771944
9-6775201
9-6778456
9-6781709
9-6784061
96788211
96791460
96794708
9-6797953
9-6801198
9-6804440
9-6807682
9-6810921
Secant.
8 9936341 9-6814160
89941888 9*6817:196
89947432
8-9952972
89958508
8 9964041
96820632
9-6823865
96827098
96630328
8 996956919-68:13557
8-997509519 68:{678d
8-998061619 6840011
89986134
89991648
8 9997158
90002665
9-0008168
90013667
9^0019163
90021655
900:10144
a00:i5628
9 0041109
90046587
90052061
Covers.
96843236
9-6846459
96849681
9 6852901
96856120
9 68593:18
96862553
3298
3296
3294
:1293
3291
3289
3288
3286
3285
3283
:1282
:i280
3278
3277
3275
3274
:i272
3270
3269
3267
:i2(i6
:i265
3262
3-261
3260
3258
3-257
3255
3253
3252
3250
3249
:i248
3245
3-245
3242
3242
Cotanj^.
IO:i313-275
103309977
10-3:106681
1033r)33«7
Covers.
97614630
9-7612647
9-7«10663
97608679
10:1300094 1. 9 7i;06693
10 3296803
103293514
10-3290226
10 3286940
10:«8.3655
10 3280372
10-3277090
103273810
103270532
10.T267255
10:i263980
10 3260706
10:«57434
10 3254164
10.3250895
103247628
10:i244:i62
10:1241097
10 3237835
103234574
103231314
10.3228056
103224799
10 3221544
103218291
103215039
96865768
9 6H68981
3239
3239
3236
32:16
3233
32:13
3230
3229
3228
3226
3225
3223
3222
32*20
3219
3218
:1215
3215
3213
96872192::{;^!.1
968754021'^-'"
96878611
9 6881818
3209
I3207
Cotanj?.
DIf.
10.3211789
10 .3208540
1/) 3205292
10 3202047
10 3198802
103195560
103192318
10 3189079
10^3185840
103182604
10-3179368
103176135
10-3172902
10-3169672
10-3166443
103163215
10 3150989
10 3156764
1031.5.3541
10 3150319
103147099
10 3143880
1^3140662
103137447
10 3i:i42:i2
1^3131019
10 3127808
10 3124598
103121:189
10 3118182
976O4707
9 7602721
9-76OO734
97598746
9-7596758
9-759476O
9-7592779
9-7590789
9-7588798
97586806
9 7584814
9-7582821
9-7580827
97578833
97576838
97574843
0-7572847
9 7570850
97568852
Secant.
1004-27243
1^0427832
100428422
10 0429012
10 0429603
10-04:10194
10 0430785
10 0431.377
10-0431970
10-04:12563
190433156
100433750
10-0434344
10 0434939
10 0435534
100436i:i0
I9043672(J
1004:17322
100437919
100438517
10 0439114
1004:19713
10 0440311
100440911
9-7566854110 0441510
D.
9-7564856
97562856
97560856
.9-7558856
97556855
9-7554853
10^0442110
100442711
10-0443312
190443913
10^0444515
100445118
10-0445720
100446*324
10-0446927
9*7552850
97550847
97548843
97546KI9; 10 0447531
97544833,10 0448136
9-7542828 10-0448741
Tang^..
9 7540821
9-7538814
97536806
975347O8
97532789
9-7530779
9-7528769
97526758
97524746
97522734
97520721
97518708
9*7516694
9 7514679
97512663
9-7510647
97i">08630
9*7506613
9-7504595
9 7502576
9 750055(5
97498536
97496516
97494494
Verseds.
10^0449347
190449953
100450559
10 0451166
100451773
10-0452381
10-0452989
10^045.3598
10*0454207
1^0454816
ia0455426
100456037
100456648
100457259
100457871
10 0458483
100459096
100459709
10-0460323
10 0460937
10 0461552
ia0462167
190462782
190463398
Cosec. D.
689
590
590
591
591
691
592
5.03
693
603
594
594
695
695
596
696
50(J
597,
598
Cosine.
60
69
9 9572757
99572 168
99671678|58
99570988|67
.99670397166
9 9569806 56
9 95(;9216 54
9 9568623 53
9-9568030 ! 62
61
60
49
48
995674.37
99566844
99566*250
9^9565656
99665061
9^95644(;6
9-9563870
9956.1274
99562678
99562081
697
600
598
600
699
600
601
601
601
602
603
602
604
603
604
605
605
606
9 9561483
.99560886
9 9560287
!)9559689
99559089
99558490
99557890
99557289
99556688
99556087
99555485
99554882
99554280
9.0553676
99563073
99552469
99561864
99561259
9 9660653
99550047
99549441
995488:14
606
(U)f;
607
J!!!^ 9 9548227
'*"" 9^9547619
608
609
609
609
610
611
611
611
612
612
613
613
614
614
615
615
615
616
9-9547011
99546402
9*9646793
9^9546184
99544574
99643963
99643352
99542741
9*9542129
99641617
9^9540904
99540291
99539677
99539063
9^9538448
995.37833
9-95372I8
9^9536602
Sine.
47
46
45
44
43
42
41
40
39
38
37
36
35
:u
.33
32
31
30
29
28
27
26
25
24
23
22
21
20
19
18
17
16
16
14
13
12
11
10
9
8
7
6
5
4
3
2
1
04 Dcg.
NATURAL SINKS,
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41394101!
6 43lW77a
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13 44fln7(lfi ^
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16 4477691 5;
17 4480192,
18 448^792 J
19 44S»392^
10 4487y82 i
11 44.10591 .,
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18 4M8T7a
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,fia8Z332
1557972:
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5557181"
3-2798124
3-2784648
2-2770987
2275744s
29743921
2-3730416
23716997
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32070571
22663156
2-JG4D7»l
2 2636376
Tani:.
48773ai
488U9S7
4884530
48B8I33
4891737
4805.^3
1909775
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4910997
192U010
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20503U3U
20187919
2 017280(1
2-0457 7' W
30443(134
3-0427578
3'(M 12540
30307519
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3 2543204
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2-3190318
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I-960C874
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1-0668618
1-9654364
1-9640337
19026105
1024819
1026133
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9-64210K9
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9-04-14326
9-0446796
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31 0-7056833
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13147
4710678
4708210
4705742
4703274
4700807
C0086UG
G0H566
6016527
6020490
6024454
6028419
6032386
6036354
6(140323
6044294
6048266
6052240
6036215
606019
60641 7
6068149
6073130
6076112
6030095
-9370344
-9267009
-9257784
-9248570
-9239366
-9230173
-92-20990
•9211817
'9202655
9193503
'9IS4362
-9175230
-91661;
'9156999
-9I47S99
'9138809
■9139729
l-gilOeSS 6136013
6088067
6093054
6096043
6100034
fil 04036
6108019
"2014
611601
'9111600
■9102551
'9093512
'9084183
■9075464
■9066456
■9057457
■9048469
■9039491
'9030522
'9031564
'9013616
'9003678
'6994750
-8959138
'8950259
-S94I391
-8932532
'8923684
•8914915
■S906016
■8897197
6140018
61440-24
6I18D12
61 52041
6156052
6161)064
6164077
6188188
6192211
G196'23G
6-200263
62133;
6216383
6320417
62-24452
62-28488
13-2527
6236566
6-240607
6314650
6348694
1-6577189
1-6566293
-6555405
1-6544539
1' 6533 6 63
l'6522aoq
1-6511963
1-6501 I2B
1-6490304
1-6479490
1-6468687
1-6457893
1-64471!
1-6436336
■6435576
1-6414824
'6404U82
71919
I'636I2I:
.6350528
'Hai9847
■fi329l77
■6318517
1-0275977
1-6265368
1-625476S
1-6191380
1-6180850
1-6170330
'6159820
1-6149330
1-6138839
■6128349
■6117B78
■6107417
■6096966
.■608652J
'I6076094
■6065672
I ■6055360
16044858
■60344G5
■6024082
-6013709
■6003345
Ta»g-
Vers.
666234
IG68374
1670416
[672459
1674504
1676551
1678599
1680649
IC8270I
1684755
168(1810
1688867
1690926
1692986
1699178 1'
I7DI2J5 1'
1703314 1-
1705385
1707457
1709531
1711607
713685
.715764
.717645
.719928
72301
734099
726187
728277
730368
.7^2462
734557
736653
73B752
740S52
742951
74505S
7471 63
749270
751379
753490
755603
757717
7398:!3
761951
764070
766191
.768314
770439
.77-2566
.774094
776824
778956
1439826
1431335
1432825
1434326
I43SS27 I
1437329 I
1438832
1440336
1441840
1443345
1444851
1446357
1447865,,
1449373 ;
1450881 '■
1456923 ,,
1458436 |;
1459949 ,;
1461462 :
1462977 ;
1464493 j;
466008 ,i
14675-25 [;
469043 ;
470WO ;
1472079 ;
1473598 [;
■1751 19
I476»40
147S16I
479684
1481-207
1482731
1494255 ,,
1485781 ;
"487307 ;
1501073 J;
1502606 ,,
1504140 :
505675 ;
1507210 ;
1508746 ;
15I02S3 :
i: Cosini
„ H57l673le0 ■
" 8J70l74j59
„ 356S67S 5S
?! 85671 75 1&7
8565674 fr
" 8564173 fr
[^ 9362671 5
^8561166 5,
" 8559664 *
[l 8558160 5
H 8556655 51
^ 8555149(49
ll 8553643 4
„, 6552135 4
™ S.'>S0627 4'
^BM9II9 4
„ 8547609 ■i
, 8546099 4
j 85445B8 4
- 8543077 4
° 8541564 4
''8540031 3:
. 8533992 35
' 8532475 |:M
'8530956 33
I 85294'Id'32
^ 8527921 131
r 89:ift402 31
1 29
.783225 i;
785362 i;
7«7.'>01 1'
769642 i:
791784 i;
' 8521839 K
i 6520316 21
" l'il87Ma
] 8517269 2.
515745 2;
"8514219 21
^8-.1269-
"8511167 8)
"8501991 U
\T, 8500459 l;
1^ 8499937 li
,,8497394 11
ll S4958(HI U
"9494323 1
™ 8492790 I
:° 8491254 3
"8489717 (
^8486641 J
"S48il02 :
"6483562 !
ys4«30iS I
" 84tt048l I
58 Di-g.
31 Deff.
LOG. SINES^ &C.
331
1
2
3
4
5
6
Sine.
F7Ti8393
9-7120495
9-7122596
9-7124695
9-7126792
9-7128889
9*7130983
7:9-7133077
89-7135169
9 9-7137260
10 9-7139349
11 9-7141437
9-7143524
Dif.
12
13
14
15
16
17
18
19
20
21
22
23
24
9-7145609
9-7147693
9-7149776
9-7151857
9-7153937
9-7156015
9*7158092
9-7160168
9-7162243
9-7164316
9-7166387
9-7168458
25 i 9-7 170526
26 9-7172594
27.9-7174660
28 9-717672.')
29 9-7178789
30.9-7180851
31 9-7192912
32 9-7184971
33 9-718703^)
34 9-7189086
35 9-7191142
36 9-7193196
37 9-7195249
38 9-71973U0
39 9-7199350
40 9-7201399
41 9-7203447
42 9-7205493
43 9-7207538
44 9-7209581
45 9-7211623
46
47
48
49
50
51
52
53
54
55
56
57
58
59
60
9-7213664
9-721570.1
9-7217742
9-7219779
9-7221814
9-7223848
9-7225881
9-7227913
9-7229943
9-7231972
9-7234000
9-7236026
9-7238051
9-7240075
9-7242097
2102
2101
2099
2097
2097
2094
2094
2092
2091
2089
2088
2087
2085
2084
2083
2C81
2080
2078
2077
2076
2075
2073
2071
2071
2068
2068
2066
2065
2064
':062
2061
2059
2059
2056
2056
2054
2053
2051
2050
2049
2048
2046
2045
2043
2042
2041
2040
2038
2037
2035
2034
2033
2032
2030
2029
2028
2026
2025
2024
2022
Cosec.
10-2881607
10-2879505
10-2877404
10-2875305
10-2873208
10-2871111
10-2869017
10-2866923
10-2864831
10-2862740
10-2860651
10-2858563
10-2856476
10-2854391
10-2852307
10-2850224
10-2848143
10-2846063
10-2843985
10-2841908
10-2839832
10-2837757
10-2835684
10-2833613
10-2831542
Vereeds.
9-1548276
9-1552831
9-1557382
9-1561931
9-1566477
9-1571021
9*1575562
9-1580101
9-1584637
9-1589171
9-1593702
9-1598230
9-1602756
9*1607280
9*1611800
9-1616319
9-1620835
9-1625348
9-1629859
9-1634367
9-1638873
9-1643376
9-1647876
9-1652374
9-1656870
10-2829474:9*1661363
Tanp^
9*7787737
9-7790599
9-7793459
9-7796318
9-7799177
9-7802034
9-7804891
9*7807747
97810602
9-7813456
9*7816309
9-7819162
9-7822013
9-7824864
9-7827713
9-7830562
9-7833410
9-7836258
9-7839104
9-7841949
9-7844794
9-7847638
9-7850481
9-7853323
9-7856164
9-7859004
Dif.
2862
2860
2859
2859
2857
2857
2856
2855
2854
2853
2853
2851
2851
'2849
2849
2848
2848
2846
2845
2845
2844
2843
2842
2841
2840
Cotang.
10-282740G;9-1665854,9-786I844'^^
283S
2837
2836
10-2825340 9-1670342
10-2«23275|9-1674828
10-2821211 19 1679311
Cosine.
Dif.
10-2819149
10-2817088
10-2815029
10-2812970
10-2^0914
10-2808858
10-2806804
10-2804751
10-2802700
10-2800650
10-2798601
10-2796553
10-2794507
10-2792462
10-2790419
10-2788377
10-2786336
10-2784296
10-27S2258
10-2780221
10-2778186
10-2776152
10-2774119
10-2772087
10^770057
10-2768028
10-2766000
10-2763974
10-2761949
10-2759925
10-2757903
9-1683791
9-1688269
9-1692745
9-1697218
9-1701689
9-1706157
9-1710623
9-1715086
91719547
9-1724005
9-1728461
9-1732914
9-1737365
9*1741813
9-1746259
91750703
9-1755144
91759582
9-1764018
9-1768452
9*1772883
91777312
9-1781738
9-1786162
9-1790584
9-1795003
9*1799419
9-1803833
91808245
9-1812655
91817061
9-r864t>82
97867520
9-7870357
97873193
Secant.
9-7876028
9-7878863
9-7881696
9-7884529
9-7887361
9-7890192
9-7893023
9-7895852
9-7898681
9-7901508
9-7904335
9-7907161
9-7909987
9-7912811
9-7915635
9-7918458
9-7921280
9-7924101
9*7926921
9-7929741
9-7932560
9-7935378
9-7938195
9-7941011
9-7943827
9-7946641
9-7949455
9-795-2268
9-7955081
9-79'>7892
2835
2835
2833
2833
2832
2831
2831
2829
2829
2827
2827
2826
2826
2824
2824
2823
2822
2821
2820
2820
2819
2818
2817
2816
2816
2814
2814
2813
2813
2811
Covers.
Cotan^.
Dif.
10-2212263
10-2209401
10-2206541
10-2203682
10-2200823
10-2197966
10-2195109
10-2192253
102189398
10-2186544
10-2183691
10-2180838
10-2177987
10-2175136
10-2172287
10-2169438
10-2166590
10-2163742
10-2160896
10-2158051
10-2155206
10-2152362
10-2149519
10-2146677
10-2143836
10-2140996
10-2138156
10*2135318
10-2132480
10-2129643
10-2126807
10-2123972
10-2121137
10-2118304
10-2115471
10-2112639
10-2109808
10-2106977
10-2104148
10-2101319
10-2098492
10-2095665
10-2092839
10-2090013
10-2087189
10-2084365
10-2081542
10-2078720
10-2075899
10-2073079
10-2070259
10-2067440
10-2064622
10-2061805
10-2058989
10-2056173
10-2053359
10-2050545
10-2047732
10-2044919
10-2042108
Covers.
9^6857076
9-6854843
9*6852609
9-6850374
9-6848139
9-6845902
9-6843665
9-6841428
9-6839189
9-6836950
9-6834710
9-6832469
9-6830227
9*6827985
9-6825741
9-6823498
9-6821253
9-6819007
9-6816761
9-6814514
9-6812266
9-6810018
9-6807769
9-6805519
9-0803268
9-6801016
9-6798764
9-6796511
9-6794257
9-679200*2
9*6789747
9-6787491
9-6785234
9-6782976
9-6780717
9-6778458
9-6776198
9-6773937
9-6771676
9-6769413
9-6767150
9-6764886
9-6762622
9-6760356
9-6758090
9-6755823
9-6753555
9-6751287
9-6749017
9-6746747
9-6744476
9-6742205
9-6739932
9-6737659
9-6735385
9-6733110
9-6730835
9-6728558
9-6726281
9-6724003
9-6721715
Secant
Tanff.
V'erseds.
10-0669344
10-0670103
10-0670863
100671624
10-0672384
10-0673146
10O673908
10-0674670
10-0675433
10-0676196
10K>676960
10-0677724
10*0678489
10-0679254
10-0680020
10-0680787
10O681553
10-0682321
10-0683089
10-0683857
10-0684626
10-0685395
10-0686165
10-0686935
10-0687706
10-0688478
10-0689250
10-06900-22
10-0690795
10*t)691568
10-0692342
10-0693117
10-0693891
100694667
10-0695443
10-0696219
10-0696996
10-0697774
10-0698552
10-0699330
10-0700109
10-0700888
10-0701668
10-0702449
10*0703230
10-0704011
100704793
10-0705576
100706359
10-0707143
10-0707927
10 0708711
10-0709496
10-0710282
100711068
10-0711855
10-0712642
10-0713429
100714217
100715006
10-0715795
D.
Cosec.
759
760
761
760
762
762
762
763
763
764
764
765
765
766
767
766
768
768
768
769
769
770
770
771
772
772
Cosine.
9-9330656
9*9329897
9-9329137
9-9328376
9-93-27616
9-9326854
9-9326092
9-93-25330
9-9324567
9-9323804
9*9323040
9*9322276
9*9321511
9-9320746
9-9319980
9-9319213
9-9318447
9-9317679
9-9316911
9-9316143
9-9315J74
9-9314605
9-9313835
9-9313065
9-9312294
9-9311522
9-9310750
^li 9-9309978
773
773
774
775
774
776
776
9-9309205
9-9308432
9-9307658
9-9306883129
9-9306109 28
60
59
58
57
56
55
54
53
52
51
50
49
48
47
46
45
44
43
42
41
40
39
38
37
36
35
34
33
32
31
30
9-9305333
-.^ 9-9304557
;^y 9-9303781
''' 19-9303004
JJft '9-9302226
^^^ 9-9301448
9-9300670
9-9299891
9-9299112
9-9298332
778
779
779
780
781
781
781
9-9297551
9-9296770
-a^ 9-9295989
Hi 9-9295207
;2ii9-9294424
'^|9-9293641
7 Ad'
;2: 9-9292657
;2J 9-9292073
III 9*9291289
;~ 9-9290504
:?2 ^9289718
'«>«* 99288932
527,9-9288145
is; 9-9287358
7M 9-9286571
^^ 9-9285783
9*9284994
9*9284205
789
789
D.
27
26
25
24
33
22
21
20
19
18
17
16
15
14
13
12
11
10
9
8
7
6
5
4
3
2
1
Sine.
58Deg.
332 32 Peg.
NATURAL SINES, SiC.
Sine.
i299193
»Ula59
S3D412S
3306^91
U090S7
531 1521
i3t3SSfi
7 !>31G4S(I
8 &31S913
9 S331376
9 534S982 X;
a) 5348440 *
[1 S3ft0898 "
a 5:153355 ■;
3 S355S12 Z,
!4 535B26S "
!S 5360724 t
S 5363179 ?
7 536563<I ^
!8 5368089 ,.
■S 53705-13 ;"
ID 537^998 *
11 5375.14!!^
12 5377902 :;"
13 53*IU35J X
N .'ia.yisofi :r
4700807
4698341
4695875
4693409
4690943
46B8479
4eseoi4
46S3550
4681087
4678624
4676'
46731
4671237
:[ 4668776
!' 4666315
!" 4663855
'" 166139:
?" 4658935
*" 1655477
46540)8
4651ifi0
4649102
4G46S45
4C441BU
4641732
4639276
4630821
4634366
463191
46-29457
4C27004
i 4624551
' 4I12-J098
K 19646
fil.-19-l
.614743
Cosec. I
^8570799
-886:2019
1-885324S
1-8844489
1-BB35738
Tang.
6248694
6252739
G2SG786
6^60834
17 5390158
IS 5392608
19 539:10!
10 5397507
12292
460384s
„ ,„ 46073U2
8818266 6'.
-8809545
■8800833]
-8792131
1-8793438'
1-8774755
l-B766082|
1-875741 9'6:
1-8748764 6,
■874lH^06:
1-87.114S5 6:
1-8722859 s;
■■87I4Z44|6:
[■8705637
"■8699040
■8688453;
■8679875
■8671306-
■8662747
■8654197
8645657
-8637] 26
1 '8628605
■8G2II093
■8611590
■8603097
■8.5946)2
1-8586138
1-8577672
) -856921 6
■856076U
'8552331
1-3513903
'8535483
■35-J7073
6277042
16281098
6-285155
Cntang.
1-600:1345
■5992991
1-5982647
I-597-231!
'5961987
5951672
-594)366
)-5931070
I-59207S3
1-5910505
1791704 )l
'17939:S8 11
1-1796074 II
1-1798222 i;
1-1800372 11
1-1!
•1804676 II
'1806631 11
1-5869491 I
4 1-5959-261 1
l-5i:(4y041 I
1-11
l'1811)46 11
1-1813307 11
1-1815469 II
1-18)7633 11
1)819798
I'18'2lg66
1' 1821135
I' 1826306
1)738 !■
'6325810
'63-29883
'63339:i9
G33S035
'6;M21
'6346)93
541170 :
is427-i2 !;
1541274 ;
1545^28 :
1547382 ;
,6370703
6371793
6378885
6382076 1'
6387073 1-
6391)69 1'
6395267 )'
6399366
6103467
6.107569
641)673
)'S80S253
) '5798079
Ki787915
1-5777760
1-57676)5
t-57J74;H
1-5747353
l-57.)7-234
1-5727)26
1-571 70-26
1-5706936
1-5696B56
■184U739i)53672) J
10307 15G 1400:
)-)852500 156-296)1
185 l(,D4i) 51345-23
l<5:i)6540
1-5606542
1-5596552
1)870)07
)8723)G
1-1874527
1-1876740
1-1878954
1-1881171
ISGi!
15S6086[}f^
1569213,^
1570778 '^^
1572343
1573909
1575476
1577044
1578612
158UI8I
1568
13 540.1851
14 3407299
15 5409745
16 5412191
17 5414637
18 5417082
19 S419S27
rt) 542197)
•1 54^1415
>2 5426859
i3U293D!t
<4 5431744
15 5434187 '
i6 54.16628 X,
\1 5439069 *
p8 5441510 ;*
i9 544.395) %
iO M46390
1587809 !■;
458536 :
4:iS29IS )<
4-5SD47'(
4^78029
.:)75585
4573].!)
1570698
4568256
4iB58l3
4363372
'<6U93)
4358490
4>3()04'J
135361(1
'8426666
'8418574
1-8410292
1-8-
1-8.193753
l-a'iSJ498
■8377251
6-148678
8452797
64561
6461041
64G5163
G4G9290
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10-0511557
10 0309013
9-5325925
9-53-23137
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9-5314768
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100493752
10 0491209
10-0488666
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10-0478497
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9'5217461
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101222201
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1-3456327 2S6«552
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1-3567034
1 ■3570654
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1-358153:1
1.1583 164
i 1956
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9125151 0723687
1-3592438
l'339G0Sil
1-3599725
1-3603372
1-3607023
1-3610677
l-3fil4334
1-3617993
1-3621658
1-3625324
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1 3632667
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10-1744891
10-1743488
10-1742087
10-1740686
10-1739285
10-1737986
I0-173G488
10-1735090
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10-1733693 9-4123166
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10- 1723937: 9-4146088
10-172W47|9-4i49357
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9-9544374
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9-9549455
9-9531993
9-9SS4S35
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9-9564634
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10-1718381 8-4159156
10-171699419^4162419
10-1715607,9-4165681
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10-1711453 9-4175459
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10-l70730e'9-4183:iii3
10-1705925 9-4188475
10- 1 704546 1 941 91 726
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10-1701798 9-4198223
10-I70U4I1'9-4'201470
10-16991134 94-204715
10-l697659|9-4207959
10-l696283,9-42n201
10-1694909.9-4214442
10-I69.15.^6|9-42I7681
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9-4JftOOOI
9-4253225
9-4256447
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9-9671225
9-9673759
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9-5190889
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1-4662792
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268646.1
19S4
1985
1985
1936
1987
1987
19S8
7313537
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1
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9330591
10717435
1-3676985
2688447
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6*16984 ;;.^:3I630I6
1-4630875
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1-0680001
1-3699315
2700365
1989
1989
1989
1991
1991
1991
7299635
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1-0673779
I-370304S
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3137584
1-4572127
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1-3743092
27-26-264
1996
1997
1998
1998
1999
7*73736140 1
21
313S4G8
14567636
9440013 1-0593206
1-3751867
2728260
7271740
39
22
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1-3755645
2730257
7269743
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1-3759426
2732255
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1-3763210
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36
2
6872988 „,,„
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31' 012
1 4549712
94620421 10^68^44
1 3766998
273625"
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2000
2001
2001
2002
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263'48
35
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31 4899
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1 3770789
2738252
7261748
14
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32
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31
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2003
20M
2005
2005
2005
2007
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29
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9-9858484
9-9861012
9-9863540
9-9866068
9-9868596
9-9871123
9 9873651
9-9876179
9-9878706
9-9881234
9-98a3761
9-9886289
9-9888816
9-9891344
9 9893871
9-9896399
9-9898926
9-9901453
9-9903981
9-9906508
9 9909035
Dif.
2528
2528
2528
2528
2528
2528
2528
2528
2527
2528
2528
2527
2528
2527
2528
2527
2528
•2527
2528,
2527!
2527|
2528
2527
12527
Cotan^.
10-0151628
100149100
100146572
10-0144044
100141516
10-0138988
100136460
Covers.
9-4847860
9-4844883
9-4841905
9-4838926
9-483594fi
9-4832964
9-4829981
Secant.
10 1430659
101431879
1014.33100
10*1434322
10-1435545
101436768
10-1437992
1001314049
10-012887719
10-0126349:9
r00123821 9
10-01 33932; 9-4826997J 1 0- 1 439216
4824012 101440442
48210-26 101441668
4818038 10-1442891
4815049 10-1444122
4812059 101445350
1).
100121294'9
9 9911562
9 9914089
9-9916616
9-9919143
99921670
9-9924197
99926724
9 9929251
9-9931778
9-9934305
9-9936832
9-9939359
9-9941886
9 9944413
9-9946940
9-9949466
9-9951993
99954520
99957047
9-9959573
9-9962100
9-9964627
9-9967154
9-9969680
99972207
9-9974734
9-9977260
9-9979787
9-9982314
9-9984840
9-9987367
9-9989893
9-9992420
9-9994947
99997473
100000000
|2527
{2527
I2527
2527
2527
2527
2527
2527
2527
2527
2527
2527
2527
2527
2527
2526
2527
2527
2527
2)26
2527
2527
2527
2526
2527
2527
2526
2527
2527
2526
2527
2')26
2527
2527
2526
2527
100118766
10 0116239
10-0113711
100111184
100108656
10-0106129
10 0103601
10 0101074
100098547
10009r>019
100093492
100090965
10008S438
10 008'>911
10 0081384
100080857
10 0078330
10-0075803
4809068
4806075
4803082
4800087
4797091
4794093
9-4791095
9-4788095
9-4785094
9-4782092
9-47790S8
9-4776083
94773078
9 4770070
9-4767062
9-47ii4052
9-4761042
94758030
Cotanjf.
Dif.
10-0073276 9
10 0070749 9
10 00682221 9
10-0065695
100063168
10-0060641
10 0058114
10 0055587
10 0053060
10 0050534
10-0048007
10-0045480
100042953
100040427
10 0037900
100035373
10003-2846
10-0030320
100027793
10 00252S6
1000'22740
10-0020213
100017686
100015160
10 0012633
10-0010107
100007580
10-0005053
10-0002527
10 0000000
4755016
4752002
4748986
4745969
474-2951
4739932
9 4736911
9-4733889
9-4730866
9-4727841
9-47-24816
9-4721. "89
9-4718761
9-4715732
9 4712701
94709669
9-4706636
9-4703602
9-4700566
94697530
9-4694492
9-4691452
9-4688412
9-4685370
9-4682327
94679283
9-4676237
9-4673190
94670142
9-4667093
101446579
10-1447808
10-1449039
101450270
101451501
10145-2734
101453967
101455201
10-14)6436
101457671
10-1458907
101460144
10-1461381
101462619
101463858
101465098
10-1466338
10-1467579
101468821
10 1470064
101471307
10 147-2551
10-1473796
10-1475041
101476287
101477534
10 1478782
101480030
101481279
10148-2529
1220
1221
1222
1223
1223
1224
1224
1226
1226
1226
1228
1228
1229
1229
1231
1231
1231
1233
1233
1234
1235
1235
1236
1237
1237
1238
1239
1240
1240
1-241
1242
1243
1243
1244
1245
1245
r246
1247
1248
'1248
1249
1250
Cosine.
60
59
58
9-8569:«l
9-8568121
9-8566900
9-8565678|57
9-856445556
9-8563232155
98562008154
98560784'53
9-8559558 ,52
98.558332'51
98557106*50
9 8555878-49
9-8554650 48
9-8553421
9-8552192
9 8550961
98549730
9-8548499
9-8547266
47
46
45
44
43
42
9-8546033 41
9-8544799140
9 8543564*39
9-8542329 38
9 8541093 37
9-8539856
36
9-8538619 35
9-8537381 34
'J-8536142 33
9-8534902 '32
9-8533662
9-8532421
31
30
i
J1251
1251
1252
1252
1254
1254
Tanp:.
Verseds.
101483780
10 1485031
101486283
10 1487535
10*1488789
101490043
1255
10-1492554 ;Sfi
1014938IO,i.727
10-l495067!!r,?o
1 01 4963-25 lioZo
101497583 *^^**
9-8531179 29
9-8529936 28
9 8,528693 27
9 8527449,26
9 8.526204 25
9-8524959 ;24
9-85237 13123
9-8522466 22
9852121821
9-8519970 20
98518721 19
9-8517471:18
9'e516'22o'l7
9-8514969 16
98513717.15
9-8512465 14
9-8511211 13
9 8509957,12
9 8508702 11
9-8507446 10
9-8506190 9
9-8504933 8
101498843
101500103
10 1501363
10-1502625
101503887
101505150
Cosec.
1260
1260
1260
1262
1262
1263
D.
9-8503675
9 8502417
9 8501157
9-8499897
9-8498637
9-8497375
9-8496113
9-8494850
Sine.
7
6
5
4
3
2
1
' I
45 1>g.
S58 DIFFERENCK OF L\T. AND DEPARTtBE. Tab. 10.
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89
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2-9982
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3-9976,01396
4-9970
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1-9976
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29964
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0-1047
29959
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2-9937
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4-9878
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86
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2-9886
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0-1960
2-9856
0-2941
3-9807 0-3921
4-9759 0-4901
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0-9B45
0-1045
1-BB90
0-2091
2-9836
1-3136
3-9781 0-4181
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0-9925
0-1219
1-9851
0-S437
2-9776
0-3656
3-9702 4875
4-9627 0-6093
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4-9081 :O9S40
79
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0-5853
3-92310-7804
4 9039,0-9755
7
12
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lt-2079
1-9563
0-4158
2-9344
0-6237
3-9126 0-8316
4 8907,10396
78
13
0-9744
0-2250
1-9487
0-4499
2-9231
0-6749
3-8975 0-8998
4-8719 1-1248
77
14
9-9703
0-3419
1-9406
0-4838
2-9169
0-7258
3-881 210-9677
4-9515ll-2096
76
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0-9700
0-2430
1-9401
0-4860
29101
0-7289
4«50-''l-2149
H
15
B-9659
0-2S88
1-9319
0-5176
2-8978
0-7765
;!-i,.ir 1 (1 : ..: i~,'-ji. 1-2941
75
16
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0-2756
1-9225
0-5513
2-8838
0-8269 .1-: ■■ ■■-■■ i- ■■; l-:i792
74
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U-9569
0-2903
1-9139
05S06
2-8708
0-87(JU| .;-:.■..■ .. -i.- U.iU
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17
0-9563
0-2924
1-9126
0-5847
2-8689
0-87711 ■■:■-■-■: 1 I'.'-. >:-]-> I-4619
73
18
B95I1
0-3090
1-9021
0-6180
2-8532
0-9271
3-8012 1-2361
4:553,1-5451
72
19
l»-9455
03256
1-8910
0-6511
2-8366
fr9767
1-7821
1-3023
4-7276
1-6278
71
■1
0-9115
0-3369
1-8831
06738
2-8246
10107
3-7662
13476
4-7077
1-6844
ei
20
09397
03420
1-8794
0-6840
2-8191
10261
3-7588
1-3681
4-6985
1-7101
70
21
09336
0-3584
1-8672
0-7167
2-8007
10751
a-7343
1-4M5
4-6679
1-7918
69
2.i
09272
03746
1-8544
0-7492
2-7816
1-1238
3-7087
1-4984
4-6359
1-8730
68
2
9239
0-3827
1-8478
0-7654
2-7716
11481
36955
1-5307
4-6194
1-9134
6
23
0-9205
03907
1-8410
0-7815
2^7615
1-1722
3-6820
1-5629
4-6025
1-3537
67
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09135
04067
r8271
08135
2-7406
1-2202
3-6542
1-6269
4-5fi7T
20337
66
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09063
0-4226
1-8126
0-8452
2-7189
1-2679
3-6252
16906
4-5315
21131
66
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09U4O
0-427S
1-8080
0-8531
2-7120
1-2827
3-6160
1-7102
4-5199
21378
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089BH
0-4384
l'r976
08767
2-6964
1-3151
3-5953
1-7S35
4-4940
21919
64
27
11-8910
0-4540
17820
th9080
2-6730
13620
3-56-10
1-8 leu
4-4550
2-2700
63
,i8
08829
0-4695
1-7659
0-9389
2-64S8
1-4084
3-5318
1-8779
4-4147
2-3474
62
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0-4714
17638
0-9428
2-6458
14142
3 5277
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4 4096
2 3570
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29
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0-4848
1-7492
09696
2-6239
14544
3 4985
19(92
4 3731
2 4240
61
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0-5000
1-7321
1-0000
25981
15000
3 464112 0000
4 3301
2 3000
60
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1-7155
10292
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31
0-8572
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17 143
1-0301
2-5715
l'.45r| 1 I s -52
59
32
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1-6961
1-0598
2-5441
1 589f 1 I9(.
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1-6773
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2-5160
1 6339 ^12
57
3
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5556
1-6629
2-4944
t 666. , -79
5
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05592
1-6581
1-1184
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1 677f '(.0
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0-5736
1-6.183
1-1472
2-4575
1 720/ - ■-I.79
55
38
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0-5378
1-61H0
l-17nfi
2-4271
176!4 Ha9
54
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1^8032
O-5037
1-6064
1-1914
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37
0-7986
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1-5973
1-2036
23959
180j4
1 1 1U091
53
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0-7880
0-6157
1-5-60
1-2313
23640
18470
3 I'jZv'l iBlb
3J401
3 0783
52
39
0-7771
0-6293
1-5543
1-2586
2-3314
18880
31086
2 5173
3 8857
31466
5!
34
D-7730
0-6344
1-M60
1-2698
2-3190
19032
3 0920
25376
3 8650
3 1720
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40
0-76r,o
0-6428
1-5321
1-2856
229BI
1-9284
30642
2-5712
3 8302
3 2139
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41
0-7547
0-B56I
1-5094
1-3121
2-2641
1-9682
30188
2-6242
37735
3-2903
49
42
0-7431
0-6691
V4fi03
1-3383
2-2294
1-0074
2-9726
2-6765
3-7157
3-3437
48
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0-7410
0-6716
1-4819
1-3431
2-2229
1-0147
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2^86-2
3-7048
3-3578
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43
7314
1-4628
1-3640
2-1941
10460
2-9254
2-72S0
3-6S6B
3-4100
47
44
fr7l93
0-6947
1-4387
1-3894
21580
1-084O
2-8774
2-7786
35967
3-4733
46
4
45
0-7071
0-7071
1-4142
1-4142
2-1213
11213
2 8284
2-a-i84
3-5355
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Tab. 10, FOIl DEGREES AND QUARTER-POINTS. 359 |
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niit.6.
DiHl 7
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1 Di« 9
l)i» 10 1
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89
5-9963
0-2094
6 995
2443
7 995
0-2792
8 9945 3141
9 9931
0-31D0
88
01
59928
0-2944
6 991
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7 990
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8 9892 4416
9 9380
4907
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5 9916
0-3140
6 990
03664
7 989
4187
8987
04 10
998b3
05-'i4
5'9854
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6 982
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7 980
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8 978
106278
9 971
6976
6
5-9772
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9 9619
8716 85 1 1
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5-9711
03881
6 9BD
9 9118
0-9802
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5 9353
07312
6 94
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5-9351
0-8S04
69 4
1
4
11 3
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5-92ei
0-9386
6 913(1
109
7 9015
12511 13
5-9088
10419
6 8917
12155
7 8785
I3S9 i
5 6898
11449
6 8714
13357
78 30
1 52U3 1
9
1
5 8847
1170S
8655
13636
7 8463
1560
7
58689
1-2475
68470
14354
7 825
16633 b J
8
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1-3497
6S206
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7 7J50
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S-8218
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16935
7 7f24
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1-4579
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5-7956
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6 7615
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7 7274
2 0706
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2 8»
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5 7676
16.i38
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19 93
76
48
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1-7417
6 6986
0320
765
23
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17
S-737B
17542
6 6941
2-0466
76
63
7
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5-70S3
1-8541
66j 4
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7 608
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2 7
2
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3-6731
1-9334
6-6186
2-2790
7-564
604
09
7
1
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56493
2 0213
6-5908
23:)82
7-5 24
8
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5-6382
2-05-21
6-3778
2-3941
7-5
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21
5-6015
i 1502
6-5351
2S086
7-468
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6
9
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V5631
2-2476
6-4903
2-6222
7-4
344
6
8
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5-5433
2-2961
6-4672
26788
7-3
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6
23
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2-3444
6-4433
2-7351
7-3
284
6
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2-4404
6-3948
28472
7-3
8
66
1
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5-4378
2-53 ^7
6-3442
2-9383
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5-4-J39
2-5653
6-3279
2-9929
7-23
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5-3928
2-6302
6-2916
3-0686
7190
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5-3460
a-7239
62370
31779
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5-2977
2-8168
6-1806
3-2863
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2-8284
61734
3-2998
70
3
1
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29
5-2477
2-9089
6-1223
3-3937
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5-1962
3-0000
6-0G22
3-5000
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94
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5-1464
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60041
3-5987
6-8
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51430
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3 6053
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3 1795
5 9363
3 7094
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3 2678
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3 8064
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6 184
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15963
3 8567
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604 5
41
1-5283
3-9363
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4-5924
603
246
6 24
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42
4-4689
4-0148
4-6839
5-9J
53
6 83
1 4
31
4-4457
4-0294
5-1867
4-7009
592
6-668
04
^
43
J-3881
4-0920
5-1196
4-7740
585
80
4
44
43160
4-1680
50354
4-8626
5754
23
34 4
ih
4-2426
4-2426
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4
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D=|,.
Ul.
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TT'
De
U g
a
£
C
Di..6, 1
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"
i
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0.
360 LLNGTHS OF CIRCULAR ARCS. Tab. 1 1 . |
D Arc
Del Arc
I|D,I Arc_ 1
' Ai-.-
,"|A..
l!li^
I ■U\TihS
6lll064H5Us||l'Jl|2-lUW484|
1 -2909
1 4
2 -03-1906
1-082104
122 2 1293017
2 5818
2 9
3 ■o.vja.-.Fi
f
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12.1 2-14K75.-10
3 8727
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4 ■Ofigsis-'
1117010
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4 11636
4 194
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125 2-181(1616
5 14544
5 242
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6
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6 17453
6 29
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7 'laairao
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1-1693706
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11868239
128 ^■2340214
8 23271
8, 388
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9 ■ir.70796
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12042772
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9 26180
9 436
9; 7I
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130 -2-2689280,
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10 485
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1-2391838
131 2"2863ai3
1 31998
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11 9
12 '2094395
72
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2 34907
12 582
12 10
13 -SaGBgiJS
73
1-2740904
T33 2-3212879
3 37815
13 630
13 11
14 -24434'il
74
1-291S43G
134 2-3J87412:
4 40724
14 679
14,11
IS -2617994
75
1-3089969
135 2-3561945
5 43633
I5I 727
15 12
IB 'i7Sr-i7
76
l'3264502
136 2-3736478'
6 46542
16 776
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17 ■29670(10
77
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137 2-3911011:
7 49451
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138
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8 5-2360
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139
242li0077
9 55269
9 921
19,15
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80
1'396263J
140
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» 58178
20 970
20 16
21 -38GS1U1
81
1-4137167
141
24609143
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142
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146
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147
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38 -4B8692;J
88
1-5358897
148
2 5830873' '-
29 -506 [455
89
1-5533430
149
2-6005406' 2
30 -5235988
90
1-5707963
150
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1 '5882496
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2 6354472' 3
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92
l'6O57029
152
2-65290U5 3
2 93084 ;
a 1,551
32 26
33 -5759587
93
1-6-231562
153
2-6703538 3
3 95993 ,
13 1599
33 27
34 '5934119
94
1-6406095
154
2-6878070 3
4 98902 1
14 1648
34 27
35 -6I0BG52
95
1-6580628
155
S705a603 3
J 101811
5 1697
35 28
36 -6283 IS5
96
1-6755161
156
27-227136 3
6 104720
G I74S
36 29
37 '6457718
97
1-6929694
157
2-7401669 3
T 107629
7 1794
37 30
38 '6632251
98
1-7104227
158
2-757620-2 3
B 110536 :
S 1842
3831
39 '68067S4
99
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159
2-7730735 3
9 I 13446 3
IISSl
3H32
40 -G9SI3I7
100
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ICO
27923268 1
116355 4
19.19
4032
41 '7155B50
101
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161
28099801 4
119264 |4
1 198S
4133
■12 '7330383
102
■7802358
162
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132173 |4
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44 '7679449
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164
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127991 !4
4 2133
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103
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165
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5 2182
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46 '8028515
ion
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166
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167
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7 2279
47 39
43 -8377580
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168
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2-98-15130 5
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1 2473
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52 -9075712
12
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172
3-0919663 ,5
151262 |5
2^521
2 43
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173
1-0194196 15
!l54l71 i5
3 2570
3 43
54 '942-1778
14
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174
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157080,5
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55 '95ug311
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75
30543262 5
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5 2666
544
56 ■977:<&I4
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7 -2763
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78
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19 ^-076^118
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2909
048
i) Arc 1
Del Art Del Arc || '
Arc 1
A.c
"Ia
Tab. 12. COMMON and hyp. logarithms. 361
CL
•01
HYP. LO.
CL
•26
HYP. LO. 1
CL
•51
HYP. LO.
CL
•76
HYP. LO.
•02302585
•59867212
117431840
1-74996467
•02
•04605170
•27
•62169798
•52
119734425
•77
1-77299052
•03
•06907755
•28
•64472383
•53
122037010
•78
1-79601637
•04
•092103-40
•29
•66774968
•54
1^24339595
•79
1-81904222
•05
•11512925
•30
•69077553
•55
1-26642180
•80
1-84206807
•06
•13815511
•31
•713801381
•56
^28944765
•81
1-86509393
•07
•161 18096
•32
•7368-2723
•57
1-31247350
•82
18881 1978
•08
•18420681
•33
•75985308;
•58
1-33549935
•83
1-91114563
•09
•207-23266
•34
•782878931
•59
1358:)25-20
•84
1-93417148
•10
•23025851
•35
•80590478
•60
138155106
•85
1-95719733
•11
•253*28436
•36
•82893063
•61
1-40457691
•86
1-98022318
•12
•27631021
•37
•85195648
•62
1-42760276
•87
2-00324903
•13
•299336061
•38
•87498234
63
1-45062861
•88
2-02627488
•14
•32236191
•39
•89800H19!
•64
1-47365446
•89
204930073
•15
•34538770
•40
•92ia3404;
•65
1-49668031
•90
207232658
•16
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•41
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•66
1-51970616
•91
2 09535243
•17
•39143947
•42
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•67
1-54273201
•92
2-11837829
•18
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•43
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•68
1-51575786
•93
214140414
•19
•43749117
•44
1013137441
•69
1 58878371
-94
216442999
•20
4605170::
•45
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•70
1-61180957
-95
218745584
•21
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•46
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•71
1-63483542
•96
221048169
•22
•50656872
•47
108221499
•72
1-65786127
•97
2^23350754
•23
52959457
•48
1- 10524084
•73
1-68088712
•98
2-25653339
•24
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112826670.
•74
1-70391297
•99
2-27955924
•25
•a7564627 50 M5129255! 75 |
1-72693882
100
2-30258509
Tab. 13. — A TABLE of Rumbs, showing the Degrees,
Minutes, and Seconds, that every Point and Quarter-point
of the Compass makes with the Meridian.
North.
NbE
NNE
NEbN
NE
NEbE
ENE
EbN
Ea^t
NbW
NNW
NW b N
NW
NWbW
WNW
WbN
West
Pls.qr.
0.
1
1
1
1
2
2
2
2
3
3
3
3
4
4
4
4
5
5
5
5
6
6
6
6
7
7
7
7
8
1
2
3
1
2
3
1
2
3
1
2
3
1
2
3
1
2
3
1
2
3
1
2
3
2 48
5 37
8 26
11 15
14 3
16 52
19 41
22 30
25 18
28 7
30 56
33 45
36 33
39 22
42 11
45
47 48
50 37
53 26
56 15
59 3
61 52
64 41
67 30
70 18
73 7
75 56
78 45
81 33
84 22
87 11
90
45
30
15
45
30
15
45
30
15
45
30
15
45
30
15
45
30
15
45
30
15
45
30
15
Pu.qr.
1
1
1
1
2
2
2
2
3
3
3
3
4
4
4
4
5
5
5
5
6
6
6
6
7
7
7
7
8
1
2
3
1
2
3
1
2
3
1
2
3
1
2
3
1
2
3
1
2
3
1
2
3
South.
SbE
SSE
SEbS
s;-:
SEbE
£SE
EbS
Etst
SbW
SSW
SWbS
SW
SWbW
wsw
WbS
West
362
TABLE XIV.
Eqotvalknt ExpasssioNs for Sin. A» Cos. A, and Tan. A.
1.
2.
3.
4.
5.
6.
7.
8.
9.
10.
11.
12.
13.
14.
15.
VALUES OF SIN. A.
FoKMULA. . . • COS. A tan. a.
COS. A
cot A
^(1 — COS.* a).
1
:. or
1
^(1 + cot.' a)' cosec. A
tan. A
V(l +tan*A)*
2 sin. ^ A COS. ^ A.
1 — COS. 2 A
n/
2 tan. ^ A
1 + tan. *i a"
2
cot. ^ A + tan. ^ A *
I
cot. A + tan. ^ A '
2 sin.« (45° + i a) - 1.
1 - 2 sin.» (45° — ^ a).
l-tan.«(45°- j^A)
1 + tan.* (45° -4a)'
tan. (45° + 4 a) - tan. (45*
-4 a)
tan. (45^ + i a) + tan. (45° - 4 a) '
sin. (60° + a) - sin. (60° - a).
VALVES OF COS. A.
,-. sin. A
16. .
tan. A
17. sin. A cot. A.
18. ^(1 - fiin.« a).
1
19.
20.
, or
I
^(1 + tan.* a) sec. a
cot. A
V(l +COt.«A)'
21. COS.* i A — sin.* 4 A.
32. 1-2 ain.« J a.
23. 2 COS.* i A - 1.
24.
25.
\/
26. —
1 + COS. 2 A
2 •
1 - tan.* 4 A
1 + tan.«iA'
cot. 4 A — tan. 4 A
{
27.
28.
29.
30.
cot. i A + tan. 4 A *
1
1 + tan. A tan. J a '
2
tan. (45° + i a) + cot (45° + ^a)'
2 COS. (45° + 4 A) cos. (45° -^ 4 a).
COS. (60° + a) + COS. (60° ^ a)
VALUES OF TAN. A.
31.
32.
33.
34.
35.
sin. A
COS. A
1
cot A
\/(^-0-
sin. A
\/(l — sin.* A) *
^(1 — COS.* a)
36. -
COS. A
2 tan. 4 A
37.
38.
39.
40.
41.
42.
43.
1 — tan.* 4 A *
2 cot. 4 A
cot.* i A - 1 '
2
cot. i A - tan. J A '
cot A -- 2 cot. 2 A.
1 — cox. 2 A
sin. 2 A
sin. 2 A
1 + COS. 2 A
/I — COS. 2 a
V r4-~cosr2A'
tan. (45° + ^ a) - tan. (45°
-iA)
TA.BLE XV.
363
Formula rblativb to two Arcs or Angles.
L siiL (a + b)
2. sin. (a — b)
ft. COS. (a + b)
I. COS. (a -^ b)
I. tan. (a + b) =
8. tan. (a — b) s
sin. A COS. B + COS. a sin. b.
sin. A COS. B ~ COS. a sin. b.
COS. A COS. B - sin. a sin. b.
COS. A COS. B + sin. a sin. b.
tan. A + tan. b
1 — tail. A tan. b
tun. A — tan b
1 + tan. A tan. b
jsin. (45® zb b) =1 cos. b ± sin. b
Icos. (45° ; B) = 3 7^
B. tan. (45° ± b) = -zi- .
'' 1 If tan. B
9. tan.« (45° ± i b^ =
1 d: sin. b
1 ip sin. B
0.
L
2.
sin. f a+b) tan. A+tan. b ^ cot, B+cot. a
siu. (a-bJ
cos. (a+b)
COS. (a-^ b) cot. B + tan. a cot. a 4- tan. b
sin. A + sin. b tan. i^ (a + b)
tan. A — tan. b
cot. B— tan. A
cot. B— cot. A
cot. A— tan. B
14. sin. A COS. B = ^ sin. (a + b) + i sin. (a — b).
15. COS. A sin. B =: ^ sin. (a + b) — j^ sin. (a — b).
16. sin. A sin. b = ^ cos. (a ^ b) — ^ cos. (a + b).
17. COS. ACOS.B =^cos. (a+ b) + J cos. (a «-- b).
18. sin. A + sin. b =: 2 sin. ^ (a+ b) cos. } (a ^ b).
19. COS. A + COS. 8 = 2 COS. i (a + b) cos. iik'^ b).
sin. (a + b)
20. tan. A + Un. b = ^^ .
COS. A COS. B
sin. (a + b)
21. cot. A + cot. B = . ^ . — - .
sin. A sin. B
22. sin. A— sin. b == 2 sin. ^(a— b) cos. } (a + b).
23. COS. B — COS. A = 2 sin. j^ (a» b) sin. } (a + b).
sin. (a — b)
24. tan. a — tan. b = ^ .
COS. A COS. B
sin. (a — b)
2d. cot. B — cot. A == -: : .
sm. A. sm. B
g^ (sin.* A — sin.' b = 1
\C0S.* B — COS.* A = j
sin. A — sin. B
tan. i (a — b) '
cot. j^ (a + b)
COS. B — COS. A tan. J (a — b) *
^ COS. B + COS. A
8. —
sin. (a — b) sin. (a + b).
27. COS.* A — sin.* b = cos. (a •
sin. (a ■
29. tan.« a — tan.« b :r. — ^
29. cot.« B — -ot* A =
b) cos. (a + b).
b) sin, (a + b)
COS.* A COS.* b
sin. (a — b) sin. (a + b)
sin.* A sin.* b
DirrERBNCES OF TRIGONOMETRICAL LINES.
0. A sin. b r= 2 sin. j^ A b com. (b + i^ ^ b).
1. — A COS. B = 2 sin. J A b sin. (b + ^ A b).
^ ^ sin. A R
2. Atan. B = - -- - — : .
COS. B cos (b + A e)
* sin. A B
S. — A cot B = . , --. -: .
sin. B sin. (b + A b)
^ f A(8in.*B)=l . . • /^ I \ ..\
. ^ , , sin. A R sin. (2 b 4- ^ b)
5. A (Un.« b) = ; m\ _^ A ^ '
^ COS. b cos." (b + A B)
, , . , sin. A B sin. (2 B + A b)
6. - A (col.* n) = - . , T-r)~r jr-<- •
sin.* B sin.' (b + A b)
DIFFERENTIALS OF TRIGONOMETRICAL LINKS.
37. d sin. b =: d b cos. b.
38. — d COS. B = d B sin. b.
da
39. d tan. b =
COS.' B
d B
40. — d cot. B = . ,
sin." B
I d(sin..B)=|2d
\ — d (cos.* b) = )
B sin. B cos. B.
- ^ 1 , .V 2 d B tan. b
42. d (tan.* b) =
cos." B
43. - d (cot.« b) =
2 d R cot. B
sin.' B
TABLE ■XVr.
riCAL FoRMUL*, poR SOLVING All the
ANflLE ABC, OF WHICH tHHEt F,
^{■C + ic" - 2 BP X AC col
M Mi. • ± ^;io' - mc' mn*
AOcos.Ai^C.c'-K^.in'
l„.
e«.i + .in.*col.
■c
COS. +iio, OCOI.
AS cm. A + Aa>io.
A col. C.
■c co>. c + sc »a.
col. A.
^C«' + a.'-2b
X A. to). B)
..co..A±V(«:'
- ii« lio.' a).
.Ccoa.o±V(A^
- ^ .in." 0).
v'tK-' + .«»
- 2« ^ *
c*in. B
cco*.c;
V("c'+Afl'
- 2 BC X A. co». »)
x/-(
»»■ + Ar' -
^y
2ai> X A
lin. (ic «>•
C±^AB«
AC>....'C)
IB
jin. > (.B cos
B±V.C«-
A.' .Id.' bJ
- ™. c. " .).
^(,«' + ..•-!» X.« .«..)■
^;k' + .."-s.,xu.....)-
.B" + AC* - IK^
...,..•. T"...,?(.i'-..' .«.'.)
„....„,...*.
±^(...^-.rfA..,-
- u,, (. + c).
t.n,B + tii..c
Un. .laa.O- I'
te >in. *
.B - K CO.. ■
*0.iQ.C^Bol.gVt»'-«'.iB.'<;J
.BO..B±^(.^-..-,i..BB) ,
.III-bTtoH V (AfJ - „^ rill.' -.^ J
TABLE XVI. CONTINUED.
365
VALUBA OF SIN. B.
AC sin. A
BC
55. FOKMULA
.^ AC sin. c
56. .
AB
57. sin. (a + c).
58. sin. A cos. c + c^* a* *'<'• ^*
AC sin. A ^
>^(aB^ + AC* — 2 AB X AC COS. a) '
AC sin. c
60
61
62.
63.
^(BC* + AC* — 2 BC X AC COS. C) '
r /BC« T AB^ — AC*\*
• V ^ " \ 2BC XAB )'
sin. A (ab COS. A i ^Bc'' — AB* sin.* a)
BC
in. c (bo cos, c ± j/as* ^ nc* sin.* c)
sin
AB
64.
65.
66.
67.
68.
69.
70.
71.
72.
▼ALUIS OP cos. B.
73.
74.
BC
±V(AB*-AC*S!n.«0)
AB
— COS. (a + c).
sin. A sin. c — > cos. a cos. o.
AB — AC cos. A
V(a»^ + AC* — 2 AB X AC cos. a) *
BC — AC COS. C
^(BC* + AC* — '2 BC X AC COS. c) *
BC* + AB* — AC*
2 BC X AB
AB sin * A ^ COS. A ^(bC* — AB^ Sin.* a)
BO
BC sin.* c I^I COW, c >^(ab* — bc* tin * c)
AB
VALUES OP TAM. B.
AC sin. A
AC sin. c
± Vu** — ^'^ ***** ^) '
75. — Un. (a 4- c).
tsn. A -|- tAn. c
76.
77.
78.
tsu. A tail, c — 1
AC 4in. A
AB — AC COS. A '
AC sin. o
BC — AC COS. C *
AB COS. A i V("*^ ~ *■' *'"•* *)
80.
81.
AB *iQ. A ip cot. A tj (b<* — AB* sin.* a)
BC cos. c j; ijij^^ " *^* •'"•* c)
BC sin. c ip cot. c ^(ab* — BC* sin.* cV
VALUES OP SIN. C.
82. --_
83.
84.
85.
86.
87.
88.
89»
90.
AB Sin. B
AC
AB sin. A
BC
sin. (a + ■).
sin. A COS. B + COS. a sfn. b.
AB sin. B
^(bC* -f- AB* — 2 BC X AB COB. b) '
AB si;\ A
VCab* + AC* - 2aB X AC CCS. a) *
v/
\ 2bc X AC /
sin. B (BC COS. B + Vac* — bc* »in.* b)
AC
sin. A (ac cos, a ± ^bc* — a<* <in.* a)
BC
VALUES op COS. C.
91 ± V(ac^ — AB^ sio.* B)
AC
d2.
bo
93. — COS. (a + b).
94. sin. A sin. a — cos. a cos. b.
95.
96.
97.
98.
99.
BC — A8 COS. B
100.
101.
102.
103.
104.
105.
106.
107.
108.
i^(BC* + AB* — 2 BC X AB COS. b) '
A C — AB COS. A
V(a8* + AC* - 2 AB X AC COS. a)
BC* + AC^ — AB*
2bc X AC
BO sin.* B If COS. B V(ac* ~ BC* sin.» b)
AC
AC sin.* A y COS. A V(bc* - AC* sin.* a)
BC
VALUES op tan. C.
AB sin. B
± VC^c* — AB* »in.* b) '
AB sin . A
± V(»C* - AB* sio.* a) *
— Un. (a + 8).
tsn. A -|- tsn. B
tan. A tan. b — 1 *
AB sin. R
BC — AB COS. B
AB sin. A
AC — AB COS. A
^ V Ibc* + ac*- ab7 " ^•
BC COS. B ;t V(a*^ "■ ■^* *'"•* ■)
BC sin. B Ifl cot B i^(AC* — BC* sin.* b)'
AC COS. A ± V(*^ "" **^ ""* a)
AC tin. A ip cot A i^(BC* — AC* sin.* a)*
366
TABLE XVII.
Analytical Expressions in reference to a Spherical Triangle ABC.
1. Formula .... sin. a =
sin. EC &in. c
sin. AB
2.
sin.
A
=
sin. Rc sin.
B
sin. AC
8.
sin.
B
=
sin. AC sin.
A
sin. Bc
4.
sin.
B
=
sin. AC sin.
C
sin. AB
5.
sin.
C
• tflB
sin. AB sin.
B
sin. AC
ft
fiin.
n
sin. AR sin.
A
7. cos. A :
8. COS. A :
9. COS. R
10. COS. B
11. COS. C
12. COS. n =
13. tan. A =
14. tan. A =
15. tan. B =
sm. BC
COS. BC ~ COS. AB COS. AC
sin. AB sin. ac
COS. BC sin. B sin. c — cos. b cos. c.
COS. AC — COS. BC COS. AB
sin. BC sin. AB
COS. AC sin. A sin. c -• co.<<. a cos. c.
COS. AB — cos. BC cos. AC
sin. BC sin. ag
cos. AB sin. A sin. b — cos. A cos. b
sin. b
sin. AB cot. BC — cos. AB COS. B '
sin. c
sin. AC cot. BC — cos. ac cos. c *
sin. c
sin. BC cot. AC — cos. bc cos. c
16. tan. B = -7
sin. A
sin. AB cot. AC ^ COS. AB COS. A
17. tan c = -r
sin. A
18. tan. c = -T
Sin. AC cot. AB — COS. AC COS. A
sin. B
sin. BC cot. AB — cos. RC COS. R
19. sin. BC =
20. sin. BC =
21. sin. AC =
22. sin. AC =:
23. sin. AB =
24. sin. AB =r
25. COS. BC ==
26 COS. BC =
27. COS. AC
28. COS. AC
29. COS. AB
30. COS. AB
31. tan. BC =
32. tan. bc :=
33. tan. ac ==
34 tan. ac =
35. tan. ab =
36. tan. ab =
sin AB sin. A
sin. c
sin. AC sin.
A
sin. B
sin. BC sin.
B
sin. A
sin. AB sin.
B
sin. c
sin. AC sin.
C
sin. B
sin. BC sin.
C
sm. A
COS. A + COS. B COS. C
sin. B sin* c
COS.A sin. AB sin. ac +cos. ab (
COS. B + COS. A COS. C
sin. A sin. c
COS. B sin. BC sin. AB + COS. bc <
COS. C + COS. A COS. R
sin. A sin. b
COS c sin. BC sin. ac + cos. bc i
sin. ab
sin. B cot. A -f- COS. B COS. Al
sin. AC
sin. c cot. A -h cos. c cos. At
sin. BC
sin.
c
cot.
B +
sin.
COS.
AB
C
C<iS.
BC
sin.
A
cot.
B +
sin.
COS.
AC
A
COS.
A I
sin. A cot. c -i- cos. a tos. ai
sin. BC
sin. B cot. c -h cos. b cos. bc
In workings by loporitlims it is often necessary to transform tliese expressions by the
duction of a subsidiary arc or angle. Thus, in theorem 26, find a dependent an^le, s, \
expression tan. s = cos. a tan. ab. Subsiitule for cos. a, in theor. 2S. its vahie in this,
(ens. AC cub. s -f- sin. AC i
-
cos. s
= — '-^ ^-^ . The latter expression is evidently logarithmic ; and the transi
COS. s
tion is equivalent to dividing the triangle into two right-angled triangles, by letting fall
I pendicular.
TABLES Xnxi. XIX.
367
s
.V « .
= II II
HM
:3 C
1^
H H
es
S
I ^
.5 5
Z
O
^
^
b CQ I a, c
I II
c
I I
II II
C8 H«
I
O
11 II
^
^
o
»
■
I
II
c
o
o
i2 I
o
c
u
o
o
>
«
I
f
II V .
I -* s
§ i 3
I ^
C4
X
e
eo ^
11 V
+:
fa w
2:
o
o
c
'55
X
(N
<
II
5 H
c a.
••*a
Iw ^>
II II
04
<
a
B
I
II
5 H
I
o
C
I! II
c c
X
<
C
09
H-
a,
+
V.
bo
CO
a*
m
C
O
o
^ i
r a.
O
09
CO
X
■<
O
II II
• •
S C
c
c
C
O
*ft.a,x
I 2 0» IN I
4 3 X X S
I
1i*
eo
eo
d
.S fi
'S 'S
I I
II II
9)
X
+
CO
Si*'
.s
a.
I
o
a, ' ca X
<M z^* '^^ -h
o\
II . ^ «
00
.S
li
-2 I-
o
3
'^ •_
Mi M
2: o
B -^
o; a;
•O en
CQ C8
0, «
^ Q>
♦- -C
O o
B >>
.X a.
3 «
cr en
W S
9
en
.S .S I
'S *35 •
II II II
H H H
o o o
o o o
•5 2
a ^
9
a . ^
* "K ^ *<
a
2
•6
%
I
If
-a
>" I «
9
o
z
o
(A
<
I
-Mi
-s II II §
ft,ft, .
^ e e 9
^ *5 i5 " "
•J . • - ■«'
'i's 8 S
II II ^ o
Mini
\ ' * u
° E 5 e
•= •= i 8
o u '5 «o
D
OOOkO^'
^ II C^ ?
"O «f V o
3 ^ j: «
^ ® 3 c •?
/< ^ Si; .^^ ,j
** S o ^ "= =
no S ■£ -o «
« S.r 5 •
o
I.
s
U
CO
§ «
« M
c «» 2 t: S
o > S.'5 5 c-
e« • « .S 01 •* .r
•S *u. t * « .
+t
«» o o ». S
•« ca a.-5 >%#<
c ■£ «j 5 2 c
a c 2 I' -s 'J
11^ a •■5.2
«^ e c ^ cr
= 2
« •
u2
• «
II 11
01 CO
hlTHBEKa OFTEH URKD
) CALCUL*TIOKm WITH THEIB I^Oa*lITH>IB.
Circumference of a circle, to diameter 1 "^
Sufface of a aphere to diameter 1 J- ■= SU15926
Area of a circle to radius 1 J
Area ofa circle to diameter 1 = -TSSSBB^
Capacity of a spliere to diameter I = -5235998
Capacity ofa sphere to radius 1 = 41S87902
3-141S9, &c.. nearly = !/(Sl-0062S). nearly =
V(97-4090B9), nearly = V(306-02), nearly =
V{96l-39). nearly = y(9488b3), arc equal
to radius
Arc equal to radius, expressed in seconds
Len(rt)i of 1 degree
=: 57''2957795
= 206264 "-8
= ■01745329 •
= ■00l)0048&
= 00000970
= •01)001454
= 2-71S2918
= -43429448
= 2-3025851
= 43200
= -00002315
= 86400
= 00001157
= 129C000
= -0033333
= 365-25638
Tropical revolution of ditto = 365 242-26
Number whose Hyper, lof;. is ^ 1
Modulus of ttie common logarithms. ....
Complement lo the same
12 houm, espressed in seconds
Complement to the same
24 houra, expressed in seconds
Complement to the same
360 degrees, expressed in seconds
Compression of the eartli = ^j^
Sidereal revolution of the eaKh, in days .
: 3155815U"
=: 31556929"
Sidereul year, in seconds
Tropical year, in seconds
Passage of a comet, perihelion dbtance 1, from
perihelion loextremity of latus-rectum s= 109*'61545
Log. k, (Gauss. Theor. M. c. c. 1.) k
k in seconds. (Gauss. Theor. M. c. c. 6.) .
rSidereal time into mean solar time
= 00172021
= 3548"1876
P
r}"«-{:
i.=<-
— feet into metres
- toiw into Ensli.h f«l1 „5j..3 /
- feel iiitu English teet j (.
— metre uito English feet
— "^ millimetres inU) English inches
= ;2 I Ceiitcs. degrees of quadrant into sexapsi degrees
^ ~g minules of do. into minutes
^ [_ secpnds of do. into seconds
I The arithmetical complements of these Inst 10 logarithms will serve to cc
j solar lime into sidereal time, metres into toises, &c., English feet into
I and the seugesimal divisions of the quadrant into the centesimal divisi
04971MI
I
d-89309»:
1-75S1226
&-3l44iSI
8 241577S
4-6S53749 '
4-9S66049
&'16!<t»6I
0-434294i
9 6377843
0-3622137
4-6354837
53645163
4-9365137
50634663
6 11)!6050
■■52287S7 1
2-5625979 ,
2-5623910
7 4991116
r-4990947 ,
3-039S71S :
8 2355SI4
3-5JU006J
9-99S9126
O-2S9S2O0
9 5116697
0-&05S372
0<l27G^60
0-51599-29
8'595i;41 :
9-9542425 '
1-7323939 i
3-5105450
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I
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