ee en ae Se a De De thath- Him he ata hn Dol ee me pte ita tan he a tentn ita otha oe Nah Ata Ba Fig em nahn a ha re een wen pee ee ee pt om nba ey Bon THE AMERICAN JOURNAL OF SCIENCE. Epirorn: EDWARD S. DANA. ASSOCIATE EDITORS Proressors GEORGE L. GOODALE, JOHN TROWBRIDGE, W. G. FARLOW anp WM. M. DAVIS, or Camprince, Proressors ADDISON E. VERRILL, HORACE L. WELLS, L. V. PIRSSON anp H. E. GREGORY, or New Haven, Proressor GEORGE F. BARKER, or PHinapELpHia, Proressor H™NRY S. WILLIAMS, or Irwaca, Proressor JOSEPH S. AMES, or Bautimore, Mr. J. S. DILLER, or Wasuinaton. FOURTH SERIES VOL. XXIV—[WHOLE NUMBER, CLXXIV.] WITH TWO PLATES. NEW HAVEN, CONNECTICUT. LOO? /9309 ‘ THE TUTTLE, MOREHOUSE & T NEW HAVEN CONTENTS TC’ VOLUME XXIV. Number 189. Page Arr, I.—Cnrrent Theories of Slaty Cleavage; by G. F. 1 BR BaO cop NU ede ca ft 2s) IRS 2) MA a ae ae eI i II.—Origin and Definition of the Geologic Term Laramie by A. (CLONE IUNG CG] s Gav Lady AU ANAM RE NCIS 8 2 UR aa eB WEES hae At 18 IIL. ee Method for the Determination of the Hardness of Miimenals:s: soi, al Zi Iie jn aie Ee A a Beek 23 JAG Migr ceaus Stratigraphy of the Santa Clara Valley Region in California ; by RopEric CRANDALL -------- 33 V.—Notes on the Habits and External Characters of the Solenodon of San Domingo (Solenodon paradoxus) ; by JAN VEN YON op elt) 6) CpG Pan 2 en cr et 55 VI.—Mississippian (lower Carboniferous) Formations in the Rio Grande Valley, New Mexico; by C. H. Gorpon __ 58 VIU.—Iodometric Determination of Copper; by F. A. Goocu SOGOU SMe ide Weal ONG Aye CI OS Sens ae a G0 pm UES GD 65 VIUI.—Strength and Elasticity of Spider Thread; by J. R. IBSEN INI esr LO ARERR Sea ica ENS UN Dh I 75 SCIENTIFIC INTELLIGENCE. Chemistry and Physics—New Intermediate Product in Thorium, Haun : Interference of Fluorides with the Precipitation of Alumina, HinricHson, 79.—Maenetic Compounds of Manganese with Boron, Antimony and Phos- phorus, WADEKIND, 80.—New Variety of Chromium, JasSONNEIX : Memoir and Scientific Correspondence of the late Sir George Gabriel Stokes, 81.-— Elektrische Fernphotographie und Ahnliches, A. Korn, 82. Geology—United States Geological Survey Publications, 82.—Wisconsin Geological and Natural History Survey, 83.— Geological Survey of Ala- bama, EH. A. SmirH: Geological Survey of Western Australia, Mt. Margaret Goldfield, C. G. Gipson, 84.—Geology of the Marysville Mining District, Montana, J. BARRELL, 8).—Invertebrate Paleontology of the Upper Per- mian Red Beds of Oklahoma and the Panhandle of Texas, J. W. BEEDE: Stromatoporoids of the Guelph Formation in Ontario, W. A. Parks, 86. Miscellaneous Scientific Intelligence.—Bulletin of the Bureau of Standards, S. W. Srrarron: Carnegie Institution of Washington, 87.—Field Museum of Natural History, 88.—Twenty-fourth Annual Report of the Bureau of American Ethnology to the Secretary of the Smithsonian Institution, 1902- 1905, W. H. Houmes, 89.—Bulletin of the Imperial Harthquake Inves- tigation Committee: Studies in Plant Chemistry and Literary Papers, H. A. Micuant, 90.—Beitriige zur chemischen Physiologie, fF. HOFMEISTER: Common Bacterial Infections of the Digestive Tract and the Intoxications arising from them, C. A. Herter: Handbook of American Indians North of Mexico, F. W. Hoper: University Text-Book of Botany, D. H. Camp- BELL, 91.—Birds of the Chicago Area, F. M. WoopRrurrF: Seventh Inter- national Zoological Congress: Centenary of the Geological Society of ce Neues Jahrbuch fir Mineralogie, Geologie, und Paliiontologie, 2. 1v CONTENTS. Number 140. Page Art. IX.—Radio-Activity of Thorium Salts; by B. B. BOLT WOOD i)... 2203) i eee See 93 X.—Wave-lengths and Structural Relation of Certain Bands in the Spectrum of Nitrogen; by E. E. Lawron._---- 101 XI.—Tertiary Peneplain of the Plateau District, and Adja- cent Country, in Arizona and New Mexico; by H. H. IROBINSON 2 2%)52 2S 22 eee ee 109 XII.—Heat of Combustion of Silicon and Silicon Carbide ; by We G. Mixtmn =<. o2 2222 oo 5h ae Se ee ee XIU.—Vanadium Sulphide, Patronite, and its Mineral Asso- ciates from Minasragra, Peru; by W. F. HitLteBranp__ 141 XIV.—Mineralogical Notes; by W. T. ScuaLuEr -_-_--- __-_- 152. XV.—Thermoelectromotive Forces of Potassium and Sodium with Platinum and Mercury; by H. C. Barker... -__- 159 X VI.—Reaction between Potassium Aluminium Sulphate and a Bromide-Bromate Mixture; by F. A. Goocu and IR? We OSBORNE 2 ee Re a eT XVIt.—Preparation of Formamide from Ethyl-Formate and Ammonium Hydroxide; by I. K. Psenps and C. D. AP) ENGIN Gi es RE ACE ISN «PN it 173 XVIIIL—Lower Middle Cambrian Transition Fauna from Braintree; Mass:; bya El. W. SHIMER . 27) ee 176 SCIENTIFIC INTELLIGENCE. Geology and Natural History—Bermuda Islands. Part IV. Geology and Paleontology, A. E. VERRILL, 179.—Bermuda Islands. Part V, Section I, A. E. Verritiu: Maryland Geological Survey, Calvert County, G. B. SHattuck, B. L. Mier and others, 180.—Maryland Geological Survey, St. Mary’s County, G. B. SHarruck, B. L. Mi~uer and others : Geological Survey of India: Brief Descriptions of some recently described New Min- erals, 181.—Chiastolite from Bimbowrie, South Australia, 188. Obituary—Professor A. HErLprin, 184. CONTENTS. v Number 141. Page Art. XIX.—Plains in Cape Colony; by E. H. L. Scuwarz._ 185 XX.—Use of Zine Chloride in the Esterification of Succinic NCIC Dye ley Kevand Me CA Pyaines seu apes) eee te aes 194 XXI.—Volumetric Estimation of Lanthanum as the Oxalate; lie \AVR aw eNe SI Disa ons) sci 6) a aa oes aise sey 4 le Oe Aree eee LUTE XXII.—Studies on the Mode of Growth of Material Aggre- ACCS se NOV Gr ANS eles ORGAN aE IAY rane neta Ale end Sy orts atas 2 nat 199 XXIII.—Catalan Volcanoes and their Rocks; by H. S. WNEASIEDEN GOINGS Se, Seep ata ooh Te MON me nae uree aly XXIV.—Anemonella thalictroides (L.) Spach; an anatomical Ships RO wae ee MLO TMi es tne wet) os Te A eee A eee AS XXV.—Mineralogical Notes; by C. PatacnE ....---...-. 249 XXVI.—Mercury Minerals from Terlingua, Texas; Kleinite, Terlinguaite, Eglestonite, Montroydite, Calomel, Mer- cury ; by W. H. Hiritepranp and W. T. Scuauier ._. 259 XXVII.—Note on the Forms of Arkansas Diamonds ; by Gr he Mun Z. andl SW ASHINGTON 2. ato es 275 XXVIII.—On a Method for the Observation of Coronas ; Losyan OAM Sie papemieebantunees cS ils Sune ey Se cS 277 SCIENTIFIC INTELLIGENCE. Miscellaneous Scientific Intelligence—Las Formaciones Volcdnicas de la Pro- vineia de Gerona, S. CaLperRon, M. Cazurro, and L. FERNANDEZ- Navarro: I Vulcani Attivi della Terra, G. Mercauui: Die Mineralien der Siidnorwegischen Granitpegmatitgiinge, W. C. Broaarr, 282.—Das Problem der Schwingungserzeugung, H. BarKHAUSEN: Lehigh Univer- sity, Astronomical Papers, J. H. OGBurn, 283. Obituary—ANGELO HertLprin: Professor J. M. Sarrorp, 284. al CONTENTS. Number 142. Page Art. XXIX.—Corpuscular Rays produced in different Metals by Réntgen Rays ; by C. D. Cooxksry-___.__-_- 285 XX X.—New Species or Sub-species of Hercules Beetles from Dominica Island, B. W. L., with notes on the habits and larvee of the common species and other beetles ; by A. HD VERRILG oo. oa ee ea XX XI.—Successive Cycles of Coronas ; by C. Barus__--.. 309 XX XII.—Behavior of Molybdic Acid in the Zinc Reductor ; by D: L. SRANDALI. ooo: 2282 ee ee 313 XX XITI.—Measurement of the Optic Axial Angle of Min- erals in the Thin Section; by F. E. Wrieur. (With Plates: Tandell); oi ooo A Soe ee ak 317 XXXIV.—Note on a New Radio-Active Element ; by B. B. BOLT WOOD 2.22 seas ie) a oe ee Ieee Sie Ge ee 370 SCIENTIFIC INTELLIGENCE. Chemistry and Physics—Action of Ozone upon Metallic Silver and Mercury, Mancuor and KampscHULTE: Separation of Fellurium from the Heavy Metals, BRaUNER and Kuzma, 873.—Rays from Thorium Products, Haun: Decomposition of Gaseous Hydrocarbons by Ignition with Powdered ‘Aluminium, Kusnerzow, 374.—Studies on the Mode of Growth of Mate- rial Aggregates; IL (Addendum) Distribution of Variations, A. J. LorKa, 375.—Method for the Observation of Coronas, C. Barus, 376. Geology—United States Geological Survey, 376.—Carnivora from the Ter- tiary Formations of the John Day Region, J. C. MERR1IAm, 377.—Lower Miocene Fauna from South Dakota, W. D. Matrnnw, 379.—Points of the Skeleton of the Arab Horse, H. F. Osporn, 380.—Hiszeit und. Urgeschichte der Menschen, H. Ponnia: Physikalische Kristallographie vom Stand- punkt der Strukturtheorie, E. SOMERFELDT, 581. Miscellaneous Scientific Intelligence—Carnegie Institution of Washington : Laboratory Manual of Invertebrate Zodlogy, G. A. DREw, 382. Obituary—Dr. W. O. ATwaTER, 382. CONTENTS. Vil Number 143. Page Arr, XXXV.—Electric Arc between Metallic Electrodes ; DyaaVVer GC Api: ands Hey DY ARNOUD) sere anos see ae 388 XXXVI.—Gibbs’ Geometrical Presentation of the Phenom- ena of Reflection of Light ; by A. W. Ewen ._----_-- 412 XXXVII.—Decay of Ionized Nuclei in the Fog Chamber, ime the Wapserot. dime: by. Cy DARUS Ys eae se sae e see 419 XXX VIII.—Crystallographic Combinations of Calcite from Wrest aterson, Ni Jii;) by EL Es WrirnocKm 222352225. 426 XXXIX.— Preparation of Acetamide by the Action of Ammonium Hydroxide and Ethyl Acetate; by I. K. ame Ars PRE EP Sateen ba Ae et cre to RRM es CE 429 XL.—Volumetric Estimation of Potassium as the Cobalti- MEARE LON AAA als s Dirlurcisa mn yeas ace Meites rei eS ed 433 SCIENTIFIC INTELLIGENCE. Chemistry and Physics—Atomic Weights of Silver, Nitrogen and Sulphur, RICHARDS and Forspes: Atomic Weight of Radium, Mdme. Curig, 459.— Melting-Point of Pure Tungsten, WARTENBERG : Solubilities of Inorganic and Organic Substances, A. SEIDELL: Practical Chemistry for Army and Matriculation Candidates, and for Use in Schools, G. Martin: Elements of Physical Chemistry, H. C. Jones, 440.—Canal Rays, F. PascHEn, etc. : Propagation of Plane Electromagnetic Waves over Plane Surfaces and their relation to Wireless Telegraphy, J. ZENNECK, 441.—Infiuence of Mag- netic Fields on the Resistances of Electrolytes, G. BeErnptT: Change of Resistance in Metal Wires with Occlusion of Oxygen, G. Szivessy: Atlas of Absorption Spectra, H. S. Unter and R. W. Woop: Bulletin of the Bureau of Standards, 8. W. Stratton, 442. Geology and Natural History—Devonic Fishes of the New York Formations, C. R. Eastman, 443.—Paleontology of the Niagaran Limestone in the Chicago Area. The Trilobita, S. WeLuer: Revision der Ostbaltischen Silurischen Trilobiten, F. Scumipt, 445.—Stratigraphy of the Western American Trias, J. P. SmrrH: Remarks on and Descriptions of new Fossil Unionide from the Laramie Clays of Montana, R. P. WuHirTrieLp, 446.— Palaeontologia Universalis: Die Fossilen Insekten, A. HanpuirscH : Illi- nois State Geological Survey, H. F. Bain: Connecticut Geological and Nat- ural History Survey, Bull. No. 8. Bibliography of the Geology of Connec- ticut, H. E. Grecory, 447.—Tables of Minerals including the Uses of Minerals and Statistics of the Domestic Production, 8. L. PenrirLp : New California Minerals, G. D. LouprRBAcK: Elements of Biology: A Practi- cal Text-Book Correlating Botany, Zoology, and Human Physiology. G. W. Hunter: Elements of Physiology, T. HoueH and W. T. Srpewick, 448.— Young of the Crayfishes Astacus and Cambarus, KE. A. ANDREWS: Hyvolu- tion and Animal Life, D. S. Jorpan and V. L. Ke~tioce : Report on the Crustacea (Brachyura and Anomura) collected by the North Pacific Explor- ing Fixpedition, 1853-1856, W. Srrmpson, 449.—Reports on the Scientific Results of the Expedition to the Eastern Tropical Pacific, in charge of Alexander Agassiz, by the U. S. Fish Com, Steamer Albatross, from Oct., 1904 to March, 1905, L. M. Garrett, 450. Obituary—M. Maurice Lorwy, 450. Vili CONTENTS. Number 144. Page Art. XLI.—Internal Temperature Gradient of Metals ; by S. Bo SERVISS = - 02 S00. Ua 451 XLII.—Agegraded Terraces of the Rio Grande; by C. R. my ns 0 20S) Ses ee a XLIII.—Waterglass ; Part YI; by J. M. Ornpway-_..---- 473 XLIV.—Action of Dry Ammonia upon Ethyl Oxalate ; by I. K. Peertes, L. EH: Weep and @€) Ronlousus. eee 480 XLV.—Note on Volcanic Activity; by C. Barus._-...-.. 483 XLVI.—Artificial Hematite Crystals ; by C. EK. Munron_. 485 XLVII.—Anhydrite Twin from Aussee ; by F. Bascom and V. GOLDSCHMIDT: 272) Gahsoane uy ous ila oe Sle 487 XLVIII.—Occurrence of Olivine in the Serpentine of Chester and Middlefield, Mass.; by C. PatacuE...---.--.---- 491 SCIENTIFIC INTELLIGENCE. Chemistry and Physics—Speculations in Regard to Atomic Weight Numbers, H. Couuins, 496.—Vapor-tension of Sulphur at Low Temperatures, H. GrevuNER: Helium in Natural Gas, Copy and McFaruanp, 497.—Electro- Analysis, KE. F. Smita: Fizeau’s Research on the Change of the Azimuth of Polarization due to Movement of the Earth, 498.—Secondary Cathode Rays Emitted by Substances Exposed to y-Rays, R. D. KurEMan: Secondary Roéntgen Radiators from Gases and Vapors, BARKLA, CRowTHER: Abrupt Limit of Distance in the Power of Positive Kays to Produce Phosphor- escence, J. Kunz, 499.—Vacuum Bolometer, EK. WarBuRG, G. LEITHAUSER and EK. JOHANSEN: Ratio of Electrical Units, E. B. Rosa and N. E. Dorsey, 500. Geology amd Mineralogy—Geology of North Central Wisconsin, S WEID- MAN, 900.—Research in China; Petrography and Zoology, E. BuackK- WELDER, 501.—Miscellanea Paleontologica, A. FritscH : Evidences of a Coblenzian invasion in the Devonic of Eastern America, J. M. CLARKE, 502.—The Geology of Islay, S. B. Witkrnson: Geology and. Water Resources of the Bighorn Basin, Wyoming, A. FisHER: Geology of the Guaynopita District, Chihuahua, a contribution to the knowledge of the structure of the Western Sierra Madre of Mexico, HE. O. Hovey, 508.— Tertiary Mammal Horizons of North America, F. OsBorn, 504.—Gold Nuggets from New Guinea, A. LiversIDGE; 505. Miscellaneous Scientific Intelligence—Annual Report of the Board of Regents of the Smithsonian Institution, showing the Operations, Expenditures, and Conditions of the Institution for the year ending June 30, 1906, 506 ; National Academy of Sciences: American Association for the Advance- ment of Science, 507: Annual Report of the Board of Scientific Advice for India for the year 1905-1906: Mendelism, R. C. Punnerr: Les Prix Nobel in 1904: Memorials of Linneus, 508.—Astronomical Observatory of Harvard College: New York State Museum: Dew-ponds, Martin, 509. InpEx to Volume XXIV, 510. Ld TUE AMERICAN JOURNAL OF SCIENCE [FOURTH SERIES, Art. I.— Current Theories of Slaty Cleavage; by Grorce F. Brcxer. Tue theory that slaty cleavage is due to pressure normal to the cleavage is old and very generally esteemed satisfactory. Sedgwick and others held cleavage to be mainly a phenomenon due to the crystallization or recrystallization of minerals in an appropriate orientation, and this idea with modifications has been advocated of late years by Messrs. Van Hise and Leith. Mr. Leith’s recent paper* is the most authoritative exposition of it. This geologist acknowledges that my theory of slaty cleavaget+ applies in certain cases to which he gives the name of fracture cleavage. According to him, such cleavage is mainly character- ized by the presence of actual partings within the mass, but sometimes shows flow structure as well. He distinguishes flow cleavage from fracture cleavage, however, attributing to the former a greatly preponderating importance in nature and ascribing it to causes distinct from those which produce fracture cleavage. To this latter he attributes the fissility of those rocks in which a parallel arrangement of mineral constituents is ab- * Rock Cleavage, U. S. Geol. Surv., Bull. No. 239, 1905. Like Tyndall and Daubrée, I consider a parallel arrangement of flattened grains unessential to cleavage. Rupture takes place (as Messrs. Van Hise and Leith concede) on planes of maximum slide or maximum tangential strain. Rupture is a gradual process and cohesion is impaired through flow before it is destroyed. Impaired cohesion in my theory is cleavage. Cleavage developes most perfectly when the stress tending to produce it is persistent in direction, because viscous resistance is then small. In a rotational strain there are two sets of mathematical planes on which maximum slide takes Am. Jour. Sci.—Fourts Srrigs, VoL. XXIV, No. 139.—Juny, 1907. 1 2 G. F. Becker—Current Theories of Slaty Cleavage. sent throughout,* as well as cleavage which is not parallel to the mica plates of phyllites. Fr acttire cleavage, he says, is present abundantly in the rocks of the lithosphere. + It is per- ‘haps desirable for me to comment on his paper as succinctly as possible. Mr. Leith does not make the theory he supports entirely clear to me. He states, and repeats in his summary,t that the parallel arrangement of component minerals in slates showing flow cleavage is developed by recrystallization “mainly in planes normal to the greatest pressure.” By greatest pressure, I under- stand him to mean resultant stress. Other passages, however, seem to contradict these. In one of them§ he says that the final position of cleavage ‘may or may not be inclined to the greater stress depending upon the nature of the strain.” Again on another pagel he admits that pure or irrotational strains are of rare occurrence in rock masses and concludes from the nature of rotational strain that “ the final position of cleavage is usually inclined to the axis of greatest stress.4| He maintains, however, that even in such eases cleavage is always tending to develop normal to the greatest principal stress. In dealing with the strains accompanying the development of cleavage, Mr. Leith is more definite and states§ that ‘‘ wherever the directions of shor tening of a rock mass can be determined with certainty, any flow cleavage which may be present is normal to the greatest total shortenmg which the rock has undergone.” place and both sets are parallel to the axis of rotation. They make with the greatest axis of the strain ellipsoid angles given by A being the greatest axis, B the least and C the axis of rotation. The planes of maximum slide contain the circular sections of the ellipsoid only in a limiting case. During the progress of strain these mathematical planes sweep through wedges of the mass, but the two sets of planes sweep at dif- ferent rates, one set having a relative angular velocity from, say, 20 to an infinite number of times as great as the other. On the pianes which sweep rapidly, viscosity reinforces rigidity, there is no time for considerable flow to take place, and, unless actual rupture occurs, so that joints form, the effect will be small. On the other set of planes viscosity is small, the mass has time to yield by flow, cohesion is weakened, and cleavage results. Ina word, the theory is that slaty cleavage is due to solid flow attendant upon rotational strains. So much of the energy of the system as is not poten- tialized is dissipated on the plans of maximum slide, and this may or may not lead to the alteration of mineral constituents, e. g., the transformation of feldspar into biotite. / It is discussed in Finite Homogeneous Strain, Flow and Rupture of Rocks, Bull. Geol. Soc. Amer., vol. iv, 18935, p. 18, and in Experiments on Schistosity and Slaty Cleavage, U. S. Geol. Surv., Bull. 241, 1904. *Tdem, p. 127. + Idem, p. 184. t Op. cit., p. 118. SIdem, p. 138. || Idem, p. 113. §| Idem, p. 106. G. F. Becker Current Theories of Slaty Cleavage. 3 This explanation differs from that proposed in the last para- graph more than might be supposed. It is analogous to Sharpe’s theory, but is more “general ; for Sharpe supposed cleavage de- veloped by an external pressure perpendicular to the induced cleavage, or to a pure strain, usually accompanied by lateral constraint; whereas Mr. Leith’s second hypothesis is that, whether the strain is pure or not, the cleavage is normal to the least axis of the strain ellipsoid. I entirely share Mr. Leith’s opinion that pure strains are rare in nature. Some idea of their rarity may be gained by a little reflection. The direction of a force with reference to a resist- ing plane may be regarded as fortuitous. If so, the chance that the direction will be exactly 90° is infinitesimal, but if a variation of plus or minus half a degree is tolerated, the chance will rise to one in 20,626, which is the number of square de- grees on a hemisphere of unit radius, or 360 radians. On the other hand, a zone one degree in width on a sphere at a polar distance of 45° has an area of 255 square degrees, so that the chance of a force having an inclination of 45° + 30’ to a fixed plane is 255 times as great as that it should be normal to the plane. The average “value of all possible inclinations is an angle of one radian (57° 18’) to the normal. Thus pressures at less than 45° to the plane are more probable than those at higher angles and normal pressure is least. probable of all. Hence a pure strain is a highly improbable limiting case of rotational strain. Unmodified scission is also a limiting case, but is 860 times as probable as a pure strain. It has been assumed in the preceding paragraph that rock masses undergoing deformation may be regarded as resting against a fixed support, and this is only partially true. Any supporting masses must yield by rotation to some extent, though the amount of such yielding must usually be exceedingly small as compared with the amount of deformation. When a dis- location occurs between the Andes and the basin of the Pacific, the trend of the range is not sensibly changed to accommodate the rocks adjacent to the fault system. However, so far as the supporting resistance does rotate, the probability of a pure strain is increased by the diminution of the rotational strain component. I shall assume that the probability rises to one in 10,000, though in my opinion this is a gross exaggeration. Sharpe? s theory i is that cleavage is due to pure strain. The many geologists who are content “with this theory ought to tell the rest of us what happens in 9999 cases in which the strain is not pure. In the vast exposures of the Archean and early Paleozoic, millions upon millions of cases of dynamo- metamorphism are exposed to examination and when such numbers of instances 4 G. F. Becker— Current Theories of Slaty Cleavage. are to be dealt with the laws of probability become exact. Again, wherever there are evidences of dynamo-metamorphism, cleavage appears in the rocks, not always good cleavage, but still a fissile structure which should be accounted for. With every possible allowance for yielding of supports, it appears to me conclusively shown above that the average direction of de- forming force to the resisting plane cannot have exceeded some- thing lke 45°, and hence also that schistosity is brought about as a concomitant of strains in which the rotational element is large. It follows to my mind that Sharpe’s theory is inade- quate, for if it were a sufficient explanation, not more than a ten thousandth part of the strained rocks ought to show cleavage or foliation. The hypothesis that crystallization takes place in surfaces perpendicular to the resultant stress is attractive, but it must be tested first of all by determining for the simplest cases what the direction of resultant stress really is. Mr. Leith evidently GEG supposes that in the case of pure or irrotational strain in a homogeneous mass, the resultant stress coincides in direction with the least axis of the strain ellipsoid. Such a coincidence will truly exist between the external stress or surface traction and the axis in question when the strain is pure, but there is no such agreement between the resultant internal stress at an arbitrarily selected point and the local orientation of the strain ellipsoid. In pure strains the resultant stress acting on any material particle is in the direction of the motion due to this action. The paths traced out by the particles are called the lines of dispiacement or the “lines of flow” and the surfaces which are perpendicular to these lines are the elastic or plastic G. FF. Becker—Current Theories of Slaty Cleavage. 5 equipotential surfaces. Hence if crystallization takes place on surfaces perpendicular to the resultant stress, these are the equipotential surfaces. The simplest conceivable deformation is (irrotational) shear. In a shear the lines of flow are rectangular hyperbolas and the equipotential surfaces are rectangular hyperbolic cylinders. Little more complex is the case of two shears at right angles to one another. This corresponds to the axial homogeneous com- pression of a cube, slab or cylinder of constant volume. In discussing the mechanics of slate formation the cubical com- pressibility of the mass is of small importance because after the limit of elasticity is reached and flow begins, there is no further change of volume. A cut (fig. 1) showing the lines of flow and the plastic equipotentials is borrowed from W. J. Ibbetson’s well-known work on elasticity.* The circular cylinder A, B, C, D is supposed compressed by uniformly distributed pressure to the shorter cylinder A’ B’ C’ D’, and during the process A moves to A’ along the curve connecting the two, B moves to B’, ete. The equipotential surfaces are hyperboloids of revolu- tion represented by the equation given by Ibbetson, 2¥Y —e#—vtec’—0 where y lies in the vertical and ¢ is a constant. They are represented by full lines in the figure. Add to the cylinder shown in this figure a second inverted cylinder at the bottom of the first, and suppose the two to represent only the central portion of a slab. Then the entire diagram would show the equipotential surfaces on which mica scales would form if they grew at right angles to the pressure in a mass subjected to pure strain. In mere translation, or in rotation, no work is done against purely elastic or plastic resistances. Hence in a rotational strain at any given instant the elastic potential is the same as it would be for a pure strain of equal amplitude. There is an important difference between the two cases, however, for in pure strain the system of lines of flow and of equipotentials remains fixed relatively to the mass, so that the motion of the particles, how- ever great, is confined to the lines of flow which pass through them at any instant. On the other hand, in a rotational strain the lines of flow and equipotentials are not fixed relatively to the mass, but only relatively to the axes of the strain ellipsoid, and, like these axes, shift continually with reference to the material particles of the body undergoing strain. At any in- stant, however, the equipotentials or surfaces normal to resultant stress can be definitely assigned. * Mathematical Theory of Perfectly Elastic Solids, ete. London: Macmillan and Company, 1887, p. 172. 6 G, EF. Becker—Current Theories of Slaty Cleavage. Inifigure 2, | have drawn out the equipotentials for a rota- tional strain which is identical with that illustrated in figures 3 and +. The hyperbolas are the traces on the plane of the diagram of the hyperboloids of revolution whose equation — is stated above, when the axes of co-ordinates are the prin- cipal axes of the strain ellipsoid. The two asymptotes are the traces of a two-sheeted cone of revolution, so that in the whole system of surfaces there is not a plane area. It is upon these surfaces of double curvature that mica should be deposited at the final moment of strain were it true that this mineral crystallizes perpendicularly to resultant stress. If such 2 crystallization occurred during the whole progress of stress, the mica would be found not only on one system of hyperboloids, but upon innumerable intersecting systems of hyperboloids. 1 am not aware of any lithological phenomena of a character corresponding to such equipotentials. Nothing more unlike the structure of a slate belt can be imagined, and I conclude that the hypothesis under discussion is wholly without founda: tion.* The fallacy, of course, consists in confusing the forces acting on the exterior of the es with the resultant of these and the internal forces. It is this resultant which is actually exerted on any small group of molecules within the body. The lines of flow may be considered as representing the ab- solute motion of particles of the mass. There is also a relative motion of the elements of mass which is rectilinear and takes place along the planes of maximum tangential strain. It is to impairment of cohesion caused by this relative motion that I suppose cleavage and jointing due. Although the equipotentials are as far as possible from being plane surfaces, yet the mica scales in phyllites are arranged in *Mr. F. E. Wright has published a preliminary note on some experiments which would seem to offer some support to the supposition that crystalliza- tion in glass is determined by external forces. In these experiments, how- ever, insufficient care was taken to ensure uniformity of temperature, and when they were repeated with more precaution the results were practically « negative. This Journal, vol. xxii, p. 224, 1906. G. F. Becker—Current Theories of Slaty Cleavage. 7 planes and must crystallize there in obedience to some law. Sharpe believed the micas secondary and that they erystallized most rapidly in the direction of least resistance.* I entirely agree with him. “It would appear from Mr. Leith’s discussion that as a matter of fact the relation sought to be proved is not that mica scales form normally to local stress, but that they are arranged per- pendicularly to the shortest axis of the strain ellipsoid. He offers a variety of evidence that this relation exists in those rocks which have undergone what he designates as flow cleav- age, and this evidence is discussed in the fifth chapter of part one. He takes up first the distortion of pebbles in conglom- erates, which he alleges are elongated in a direction parallel to the schistosity of the matrix. A schistose conglomerate is not a particularly favorable rock for a discussion of this description, because the schistose lamellae wind in and out between the pebbles, and it is impossible to assign to them an average direc- tion with any degree of accuracy.+ My experience, however, does not coincide with his, so far as observation is concerned. Where conglomerates have been rendered schistose, and the pebbles are not so abundant as to touch one another, it is in some instances possible to break them out with adherent portions of the matrix. Ihave thus extracted many scores of pebbles from schistose conglomerates where the conditions appeared favor- able, and I have found that each pebble came out with an appendage of schist,a sort of beard, which in almost all cases stood at a sensible angle to the major axis of the pebble. Never- theless, I do not foramoment undertake to deny that there are conglomer ates where there is sensible coincidence between these directions. The question is what such a concidence would in- dicate. I do not think that Mr. Leith has put the correct inter pr etation upon it. In conglomerates, as everyone knows, there is a strong tendency for the pebbles to arrange themselves with their shortest axes perpendicular to the plane of bedding, though there is usually some imbrication or shingling. If the plane of bedding were parallel to the plane of fixed resistance, and if also a force were to act on the conglomerate at 90° to the plane of bedding, then the elongation of such pebbles as lay quite flat would coincide with the normal to the least axis of the strain ellipsoid. But each of these conditions must be of very rare occurrence, and that both should be fulfilled at once is in the highest degree improbable. * Geol. Soc. Journ., vol. v, p. 129, 1849. +On p. 116, Mr. Leith asserts that in a rock undergoing flow ‘‘ the general effect of rigid particles is to transmit stresses locally i in directions normal to themselves.” I know of no such theorem in mechanics, and believe the statement incorrect. 8 G. F. Becker—Current Theories of Slaty Cleavage. If, on the other hand, either condition fails to be fulfilled, the position of the strain ellipsoid will not be indicated by the elongation of the pebbles and the divergence may amount to any angle. In a general way, this conclusion may be arrived at In a moment, for the ellipticity of the strain ellipsoid will be superposed on that of the pebble and the resultant figure will coincide with neither, either in amount or in attitude. Specitic examples are perhaps more convincing than general principles, and I have therefore computed some cases ~ which are illustrated in figure 3.* In diagram @ are shown a circle and three ellipses in a square which are to represent the sections of a sphere and three plastic ellipsoids within a cube. In 6 the mass 1s supposed to be strained by a force acting at 30° to the resistance, and this is assumed to be horizontal. “The strain is the same as that represented in two other diagrams in this 3 SS rr paper and some further details concerning it will be given presently. The sphere is of course distorted into the strain ellipsoid and the major axis of this figure will stand after strain at an angle of 22° 37’ to the horizontal. The greatest axes of two of the ellipsoids originally coincided with the direc- tion of the resistance, but after strain they make with the horizontal angles 8° 45/ and 6° 5’, showing how the original eae affects the final orientation. One of these elongated pebbles makes an angle of about 14° with the strain ellipsoid and the other about. 163°. No ellipsoid which is originally parallel to the resistance can have a negative inclination after strain, but the third ellipsoid illustrated “dips at minus 11° 42’ in the unstrained state and after strain at minus 6° 5’, thus standing at an angle of nearly 29° to the strain ellipsoid. Had either its ellipticity or its attitude in the unstrained mass been different, its final inclination would be more or less than 6° 5’. This last ellipsoid was computed with a secondary purpose, for, in its final position, it coincides exactly with the direction of the cleavage which, according to my theory, would be de- veloped in the mass by strain. Either of the other pebbles if *The angles given in the diagram are v = 22° 37’, 0, = 8° 40’, 6. =6°9', 63 = —6°5', 6= — 11° 42’. G. EF. Becker—Current Theories of Slaty Cleavage. 9 broken out of the metamorphosed mass would bring away a “beard” of schist standing at an angie to its axis. These specific instances “merely illustrate the general conclu- sion that the elongation of pebbles gives no information of any value as to the position of the strain ellipsoid. The same con- clusion is immediately applicable to the flattening of angular mineral fragments. The evidence afforded by fossils is as a rule no better than that derived from pebbles. It is easy to imagine an ellipsoid circumscribed about a trilobite for example, and then infer the apparent distortion in a given strain. The discordant results which have been deduced from the measurements of fossils by various observers are thus easily accounted for.* Nevertheless, with a sufficient amount of work I believe better results could be obtained. In a strained fossil there must be two central sections which are undistorted and possibly these might be found by accurate measurements in some favorable cases. If found, they would determine the position and the ellipticity of the section of the ellipsoid through the greatest and least axes. To determine with accuracy the undistorted sections of a fossil would be a delicate job and has not been attempted so far as I know. The evidence from volcanic textures, such as the blow holes in pre-Cambrian lavas, is as poor as that from pebbles, since blow holes are substantially always ellipsoidal in unmetamor- phosed lavas. Mr. Leith also attempts to use the distortion of beds and the attitude of folds to prove the position of the minor axes of the strain ellipsoid. In certain cases beds of a composition some- what different from that of the slate are crenulated in a direc- tion normal to the cleavage, and Mr. Leith considers this a proof that the “ greatest shortening ” of the mass is also normal to the cleavage. In figure 4, which illustrates my own theory of cleavage, I have drawn a bed before and after distortion, assuming “that this bed retains its original length unchanged because of lack of plasticity. The axis of crenulation is exactly * A part of the difficulty seems to be due to the fact that even flat organ- isms are by no means always deposited in strict conformity to the stratifica- tion. This is apparent in recent muds and in unaltered sedimentary rocks. Among schistose rocks a good example is afforded by the Ordovician slates of Arvonia, Virginia. They contain Cyclocystoides which were originally circular flattened discs and have been converted into very regular ellipses with axes in the average proportion of 3 to 2 or thereabout. I have examined some specimens of this slate a few square inches in area on which the orienta- tion of the little ellipses varied by at least 45° and in no regular manner, doubtless because of original variation in position. Again, where the plane of cleavage approaches the plane of sedimentation, but does not coincide with it, fossils may undergo a deceptive distortion. Thus in the Arvonia slates there are cases where the ellipses representing Cyclostoides are very regularly oriented, but with their major axes at an angle of some 20° to the grain of the slate. 10 G. F. Becker—Current Theories of Slaty Cleavage. normal to the plane of cleavage assigned by my theory and marked by broken lines, but it is at an angle of 29° to the minor axis of the strain ellipsoid. The crenulation of a bed merely shows that the axis of folding lies between the minor axis of the strain ellipsoid and the direction of unaltered length ; it does not even tend to prove the actual position of the strain ellipsoid. On any theory of slaty cleavage it is easy to con- struct crenulated beds at any of a wide range of inclinations to 4 the cleavage, and therefore no one angle has any valuable significance. Mr. Leith, furthermore, advances the view that intrusions of great masses of igneous rocks are known to compress adjacent rocks in directions normal to the periphery of the intrusive mass, and that cleavage is developed in the surrounding rocks parallel to the periphery y of the intrusive masses. Now, when batholiths invade a region, they unquestionably produce an outward pressure which is commonly manifested by fractures and apophyses in the surrounding rock. The strains set up must be of an enormously complicated kind and the outlines of the batholith itself usually show great irregularity. That anyone should be able adequately to analy ze these strains so as to determine the pr incipal axes, or even to establish with any fair degree of approximation the parallelism of the schistosity to the outlines of the batholith, is to me quite inconceivable. Mr. Leith’s last argument on this subject is that crystals and pebbles included in schistose rocks are frequently fractured or sliced, and that this slicing does not take place paralle! to the schistosity, but at a considerable angle to it. From this dis- crepancy, ‘he argues that the cleavage has a different origin from the slicing, and that while the slicing occurs at an angle to the direction of greatest negative normal stress, the schistos- ity is per pendicular to it. Now, if an included pebble or crystal had precisely the same properties as the surrounding mass, it would of course yield like the surrounding mass, and would show the same schistosity and nothing more. On the other hand, if G. F. Becker— Current Theories of Slaty Cleavage. 11 the included mass were relatively very brittle, it would be cracked at the inception of strain, and would therefore exhibit a be- havior of its own. On my theory of cleavage, this behavior ean be fairly well followed up. Fig. 4 is a diagram supposed to represent a quadrangular surface of a plastic mass including a cube of a different character. I suppose this cube to be made of some substantially isomorphous material, such as glass or quartzite or some very fine-grained eruptive rock, and that this cube is also brittle. ‘Then at the inception of str ain, it will be cracked at angles of 45° to the axes of the initial strain- ellip- soid. It may crack in two directions, or only in one, and [| shall suppose that the direction in which it yields is that ‘which, according to my theory, is characteristic of the master joints in slates. Now, these lines of fracture will during continued strain change their inclination, precisely as if they were mere geometrical lines in the plastic mass. The several slices will slip over one another and be rearranged. Doubtless at the edges of these slabs there will be a certain amount of disturb- ance of the surrounding material, but there appears to be no reason to suppose that these disturbances will not so balance one another that the centers of inertia of the several slabs will behave with simple regularity. If so, these centers of inertia will also remain on a material line which will be deflected pre- cisely as if the cube were absent altogether. It is then possible to compute for certain displacements the position which these centers of inertia will take, and therefore to exhibit the relative position of the slices after deformation is complete, and this is done in the second figure of the diagram. In constructing this diagram, advantage has been taken of a little problem solved in my former paper on this subject. I have there shown that, provided Hooke’s Law holds and Pois- son’s ratio is assumed at one- -fourth, a force inclined to the surface of the mass at an angle of 30° ‘will bring about just this distortion. Now, there are substances for which —Poisson’s ratio is equal to one-fourth, especially the glasses. Hooke’s Law is applicable to small strains with perfect accuracy ; for large strains it affords only a first approximation. The diagram may therefore be erroneous to some extent, but the only error which it can contain is in the direction of the applied force, and this error probably does not exceed one or two degrees at most. It is impossible to draw such a diagram without assuming some law between stress and strain.* It thus appears that my theory of cleavage completely explains the slicing of a pebble and the inclination in the position of the *Tf x, y is the position of a point in the unstrained mass, and x’, y’ the point to which it is brought by strain, then «’=1:0577 x+y; y'=0°7691 y. It follows that v,=56° 58’, v=22° 37’. 12. G. F. Becker—Current Theories of Slaty Cleavage. fractures to the resultant cleavage shown in the cut by broken lines. In fact, if my theory is correct, some further information might pos ssibly be obtained from such pebbles as to the oper- ations to which the mass has been subjected. It may be observed in the diagram that the line of the centers of inertia of the several fr agments nearly coincides with the direction of cleavage, but does not do so absolutely. The difference is so slight that it might be attributed to bad drawing, but this is not the case. The difference is only two-thirds of one degree, and the sig- nificance of this difference is this: The lines of the center of inertia coincide with the direction of the first fibers to undergo maximum tangential strain, whereas the cleavage represents the final direction of maximum slide. Now, as has been men- tioned above, there is another set of planes of maximum tangential strain which, in this particular case, has wandered through a wedge of the mass bounded by planes at 28° from one another ; - thus the particles lying between the direction of the lines of the center of inertia and the cleavage have been subjected to maximum tangential strain more than. forty times as long as the particles in the other dir ection, and it is to this difference that I attribute the development of the cleavage. If instead of being absolutely brittle the enclosed cube yielded plastically to a minute extent before rupture, the fractured mass would show a trace of cleavability in the direction of the centers of inertia of the slices. If rupture were to take place simul- taneously on both sets of planes of maximum slide, double displacements resembling those shown in my paper on Simul- taneous Joints,* figure 9, would probably occur. Fig. 5 is borrowed from Mr. a Diller’s paper on the Taylorsville region of California,t figure 4, and shows a sliced quartzite pebble from aschist. of difterent investigators, are sur prisingly meager. Every text-book of mineralogy gives, it is true, a rough statement for the mean relative hardness of each species deser ibed, as referred to an empirical scale of ten grades (Mohs’s scale), and for ordinary determinative purposes this is valuable, though less so than it might become. We know also ina general way that many minerals show greater hardness on one crystal face than on others, though specific information is lacking for the most part inthe manuals. Differences have also been shown to exist on one and the same face according to the direction of the test. The curves obtained by plotting ‘these different values reveal a direct relation to the symmetry of the crystal and form the most important result yet attained in the study of hardness, though comparatively few minerals have been investigated and the curves established by different investigators are far from uniform. The main problem, however, that has engaged attention, the determination of numerical values for ev ery ‘deer ee of har dness, has as yet found no satisfactory answer. ue al experimenters have, it is true, arrived at values for 8, 9 or even all 10 of the members of Mobis’s scale, but these. results vary so greatly among themselves that without some method of control or verification it is impossible to place confidence in any of them. Thus Iddings’s Rock Minerals, to quote one of the most recent publications, s, allows us to believe with one authority that the hardness of gypsum as compared with corundum (assumed to be 1000) is -04, or with another that it is 1°25, more than 30 times as great, or with a third that it is 12°03, 300 times as @reatey i 2. Corresponding to the lack of uniformity of result, and indeed largely responsible for it, we find varying conceptions as to what hardness really is and of the factors upon which it depends, no agreement as to what method, theoretically or practically, would give the most reliable returns, the assumption of various unpr oved conditions, the confusion of physical with 24. Kip—Determination of the Hardness of Minerals. chemical terms, and finally, no concurrence as to what force or forces should be the measure of hardness or how these forces should be combined.* The problem is indeed so complicated, primarily by inherent conditions (chiefly the difficulty of distinguishing hardness from allied physical properties) and secondarily by the varying methods offered for its solution, that here and there voices are heard pronouncing the problem insolvable. Thus Daniell in his Principles of Physics states that “hardness is a property that cannot be measured” and Miers in his Mineralogy speaks of hardness as a character not capable of absolute measurement (ed. 1902, p. 110). While admitting, and indeed emphasizing the fact that the results hitherto obtained are anything but convincing, I do not at all agree with the views just quoted. The investigations that have been made are not so much failures in themselves (quite the contrary can be maintained of most of them) as they are failures when regarded as solutions of one and the same problem. Viewing the history of these efforts in a general way, one is struck by the fact that too often the investigators appear as devotees of a certain method rather than as seekers for a certain end, employing a given method and moulding it to their pur- pose. And their effort appears too often as an attempt to refine a method rather than to establish its serviceability. As in the history of many mechanical inventions, one observes an advance from simplicity to complexity but as yet no advance from com- plexity to refined suey. Thus the metal needles of Frankenheim, guided by the hand, make way for the weighted point of Seebeck, under which the mineral is drawn by the hand. Grailich and Pekarek replace the human hand with a pulley and weight. Pfaff substitutes seven diamond points for one and then passes over to the boring method for rapid determination of a mean value. Jaggar carries the boring method to the highest degree of delicacy, and one must add of complexity, yet attained by adding clock-work and the microscope. Static res re tests have likewise advanced from the simple plan of * A good bibliography of the somewhat voluminous literature on the sub- ject of mineral hardness will be found in Professor T. A. Jaggar’s article— A Microsclerometer, for determining the Hardness of Minerals, this Jour- nal, Dec. 1897. The article by Franz there referred to (cited incorrectly by Grailich and Pekarek) is to be found in Pogg. Annalen, Bd. Ixxx, 37-55, 1850. To Professor Jaggar’s list should now be added: Rosiwal, Quarz als Stand- ard—Material fiir die Abnitzbarkeit ;, Vienna, Verhandl. Geol. Reichsanst., 1902 (234-246). J. L. C. Schroeder van der Kolk, Over Hardheid in verband met Splijtbaarheid, voornamelijk bij Mineralen ; Verhandel. der K. Akad, Wet., 2 Sect., viii, No. 2, Amsterdam, 1902. Egon Miiller, Uber Hirtebe- stimmung; Inaug. Diss., Jena 1906. A fairly complete survey of the whole field may be obtained by consulting the article by Grailich and Pekarek (Sitzungsber. k. k. Akad., Vienna 1854, xiii) for the earlier period and the dissertation of Egon Miller for the more important recent contributions. Kip—Determination of the Hardness of Minerals. — 25 noting the weight required to force a point a given depth into a surface to the laborious method of Auerbach, who regards hardness as ‘ the limiting elastic resistance (tenacity) of a body, in case of contact of one of its plane surfaces with the spherical surface of another body,” and who would obtain a value for hardness by multiplying the least value of the (central) pressure per unit of area necessary to produce permanent set or rupture at the center of the impressed surface by the cube root of the radius of the sphere. 3. In taking up the problem once more I have a three- fold objectin view. 1. Toinvite general acceptance of a single definition of hardness, based upon the actual constitution “of minerals rather than upon abstract physical conceptions, which will serve as a working hypothesis in determining its value. 2. To establish theoretically i in conformity with the detinition the best method of investigation. 3. To put this method in practice by means of suitable apparatus and adequate math- ematical calculation. It is self-evident that we cannot expect uniformity of result until we secure uniformity of aim,i.e. an agreement as to what hardness is. By this is not meant an explanation of the factors that combine to produce the quality (that is a problem for pure physics), but merely an agreement as to what force or forces must be used to overcome hardness. This, it will be observed, is a simpler task than the measurement of the forces upon which hardness depends. With these we cannot as yet deal directly, or more properly singly. Fortunately there is already a high degree of unanimity along mineralogists as to what hardness means for them. This conception has been erystallized in the brief but admirable definition given by Dana: a Hardness is the resistance offered by a smooth surface to abrasion,’ and with a slight improvement by the Century Dictionary, as “the quality of bodies which enables them to resist abrasion of their surfaces.” To this conception of the quality, which is not an off-hand generalization but a well-con- sidered and well-tested definition I hold, not loosely and vaguely but with all strictness. Other definitions are conceivable and others have been given, but none defines so accurately what the mineralogist understands by hardness and none adapts itself better to the physical constitution of minerals as we conceive it to be. To a person not familiar with the history of scler- ometry this insistence upon a single clear-cut definition, in view of the fact that others are possible, may seem superfluous if not pedantic. Yet the lack of one or the failure to hold firmly to one accepted in theory is accountable for much of the confusion of conception and diversity of aim on the part of those who have believed themselves to be working on the same problem. 26 = Kip—Determination of the Hardness of Minerals. Thus Jaggar, while accepting Dana’s definition in theory and repudiating static pressure tests, reverses this in practice and actually employs a method which, as Auerbach has pointed out, is fundamentally only a modification of the method he condemns. Pfaff likewise passes from abrasion tests, or what are certainly intended as such, to the boring method , appar ently without realizing that he is implying thereby a very considerable eaten of his definition of hardness. Abrasion being a mechanical process, the question at once arises what force or forces produce it and how are these forces to be measured and combined. In fig. 1 let CD rep- resent a tool producing abrasion upon the surface AB, and let it represent by its length the least force adequate for this purpose. The value of CD is evidently ./p@4.@pR. Or, expressed in words, the force that produces abrasion is resolv- able into two forces, one perpendicular to and the other in the 1 plane of the surface. Calling the eee ee ee D former the pressure and the Jatter the pull, the force producing abra- sion is equal to the square root of the square of the pressure plus the B square of the pull. In practice the two components are generally ap- plied as separate forces. It should be noted further that the lateral component may also be a complex force, though not necessarily so. Thus in a mineral with striations running at an angle between 0° and 90° to the direction of CF, this force will again be resolvable into two forces acting at right angles in the plane of the surface, and its value will have to be determined before it can be combined with EC. Investigators have hitherto assumed that a sufficient measure for abrasion could be found in pressure alone or in pull alone. This assumption would be true only when the one force was a direct function of the other, a condition which may obtain among amorphous substances but which nowhere else can be assumed as true, or even probable, without proof. Imagine a mineral with the molecular structure suggested in fig. Dy oN tool passing in the direction AB will produce abrasion, let us say, with a pressure of « grams and a pull of 2% grams. — Pro- ceeding in the direction BA it is quite conceivable that a _R pull of « grams would be AN \ \ \ \ \ \ \ . \ Ve AMneent but that a pressure of 2% grams would be re- quired. In both directions the resistance to abrasion would be the same, though the factors that combine to produce this resistance might differ according to the direction of the test, A Cham ie 2 Kip—Determination of the Hardness of Minerals. 27 the ieee pull required in the direction BA being offset by the greater pressure required to overcome the tendency of the molecules to “shed” the pressure, and conversely in the direc- tion AB. It is evident at once what untrustworthy values will be obtained if either component alone be taken as the measure of hardness. It also becomes clear how futile it is to compare results obtained from abrasion tests with those obtained from static pressure tests, since the two forces required to produce abrasion are in no sense a tunetion of the force required to produce penetration. It should be remarked in passing that the force EC in fiy. 1 is not necessarily the same in value as the corresponding force in a static pressure test on the same specimen. EO in itself may produce no appreciable effect upon the surface, molecular dislocation taking place only when it acts in union with the force CF. 5. A fallacy into which some investigators seem to have fallen is the substitution of rate for pull, in cases where the abrading instrument passes over the same portion of the sur- face repeatedly, i in a single direction or with a rotary movement. Thus Jaggar speaks of four variables: rate, weight, depth and dur ation, and states that any one of them may be made a meas- ure of hardness provided the other three be kept constant. The value of the lateral component in the abrading force is not taken into account, although care is taken to specify that it must operate at a known rate. Thus, it is argued, if with a given weight and a given rate 50 revolutions of the diamond point be required to attain a given depth in the case of calcite and 143 revolutions be required to reach the same depth in fluorite, then 50 and 148 represent the respective hardness of these ininerals in relation to the abrading agent. This state- ment, however, would be true only on the theory that the work done by the 50 revolutions was exactly 50/148 of the work done by the 148 revolutions, or in other words, that the resist- ance overcome by the average revolution on the specimen of calcite was exactly the same as that accomplished by the average revolution in the case of fluorite. The mere fact that the rate was maintained constant in both cases is, of course, no proof that this assumption is correct. The discrepancy involved becomes still more apparent when we consider the results obtained by this method for No. 2 and No. 9 of the Mohs’s seale, the hardest and least hard of the minerals tested. Doubt- less scores of the 188,808 revolutions required to reach a depth of 10m in the case of corundum were entirely or practically ineffective in producing abrasion, and probably no one of them represents as great an expenditure of abrasive force as is represented by the average of the 8.3 revolutions that sufticed 28 Kip—Determination of the Hardness of Minerals. to reach the same depth in gypsum.* The number of abrading movements is no true test of hardness unless the effective force of ee average movement is the same in all cases. While bringing in one factor which has hitherto been oe disregarded, I attach, on the other band, much less importance to another variable which Ptaff, Javgar and others have been careful to maintain constant or to submit to careful measurement, namely, depth. It is not too much to say that instead of keeping depth constant it ought to be left to shift for itself. Imagine two minerals the dimensions of whose molecular unit spaces stand in the ratio of 1:3 but which are alike in respect to intermolecular attraction and molecular form and arrangement. Evidently the resistance to abrasion will be the same in both. If, however, we should make depth a constant, the hardness of the mineral with the lesser molecular yolume would appear three times as great as that of the other. Pfaff’s substitution of equal volumes of abraded substance for equal depth of abrasion is, of course, merely a device for measuring depth, the length and breadth of the abraded surface being kept constant. In determining hardness we are concerned with a molecular phenomenon. Therefore depth and volume, as used by the auelars quoted (as well as by Rosiwal, Miiller, Bottone and others), in volving as they do arbitrary spacial units of measurement, have here as little significance as the size of crystal faces in crystallographic determinations. A further objection to the method in which weight and rate are kept constant and hardness determined by the number of abrading movements necessary to reach a given depth is the fact that a point weighted sufficiently to procure molecular dislocation when drawn over or revolved upon a given mineral will almost certainly produce mass dislocation when applied to any mineral softer than the first. Hence by this method the actual differ- ences between the harder and the softer minerals will be inva- riably exaggerated. The weight, therefore, in all cases should be great enough when put in motion to produce molecular displacement, but no greater. 7. It follows from the above that hardness must be deter- mined either : (1.) By observing the least foree (whose components for a given mineral may be designated as the critical pressure and the critical pull for that mineral) sufficient to produce LDH or (2.) By noting the total force required to wredacs a given amount of molecular dislocation. *Tn justice to Professor Jaggar it should be stated that he attaches himself no great value to the numerical results obtained in the series of experiments described in his article ; a fact which those who quote him would do well to mention. — Kip-—Determination of the Hardness of Minerals. 29 The two methods are, of course, the same in principle and one may be used to control and verify the other. Given any two minerals, to determine the relative amounts by weight that must be abraded from each to produce equal molecular dislocation, the following method is suggested : Multiply the specific gravity of the first over the specific grav- ity of the second by the density of the second over the density of the first. The result will be the weight of 7 molecules of the first over the weight of 2 molecules of the second. Thus if the specific gravity of fluorite be 3°183 and its density -128, and the specific gravity of quartz be 2°65 and its density -132,* then 37188 1382 = -420156 Xx DO 25 32500 that is, a mass of fluorite that contains as many molecules as a given mass of quartz will weigh 1°3 of the weight of the quartz. Omitting the conception of mass or volume, we can arrive at the same result more simply by making the weight of the material abraded from each mineral proportional to the molec- ular weight of each. It is evident that if the molecular weight of fluorite be 78 and of quartz 60 the weight of x molecules of each will stand in the same ratio. If, now, we determine the total amount of force required to abrade 1 mg. of quartz and then the total force required for 1°3 mg. of fluorite, we shall have the respective hardness of the two minerals. These values should be exactly proportionate to those obtained by Method 1, provided both are carried out with sufficient accuracy. This plan, however, is open to some objection in practice. It would necessitate constant weighing of the fluorite lest the amount abraded should exceed 1°3 of the weight of the quartz. Furthermore in view of the unequal density of the two miner- als we evidently could not multiply the force employed by the distance traversed in determining the total force, nor yet by the time during which the force operated, except on the assump- tion that the time of passage of the point over the surface was determined by molecular resistance alone. This assumption is generally made, but it evidently only approximates the truth. 8. A more feasible plan for amorphous and isometric minerals, and one which could be adapted to minerals of lesser symmetry as our knowledge of molecular structure increases, is the following: It is clear that if we would dislocate the same number of molecules in two minerals, A and B, of which B is the denser, we must cause the abrading agent to traverse a greater distance on A than on B. In general the distance to * These values according to Schroeder van der Kolk, loc. cit. 380 Aip—Determination of the Hardness of Minerals. be traversed on the denser mineral, B, is to the distance to be traversed on the less dense mineral, A, as 4/ den. A is to 4/ den. B. In practice, then, we should proceed as follows : Determine the critical pressure, 7, and the critical pull, y, for a given mineral by direct observation and measurement. Hardness; then, = Vary. This is Method 1. Establish in this way the hardness of a series of minerals, a, b, c,d. To verify the results. Pass the point over the surface of mineral a, with the critical pressure previously determined, at a con- stant rate* until a distance p has been traversed. Determine weight of material abraded. Pass the point over the surface of mineral 6, with the critical pressure already established for b, at the same rate as on a, a distance Weigh the abraded material. This weight should bear the same relation to the weight of substance abraded from @ as the molecular weight of 6 bears to the molecular weight of a. Thus if the molecular weight of a be 75°6 and of 6 50-4 the amount of matter by weight removed from « by 40 movements or trips of the abrader should be 1°5 times the weight of that removed from } in 20 trips, assuming the trips to be all of equal length and assuming the density of a to be 8 and of } to be 64. If the substance to be abraded from a should weigh, let us say, 1:6 times that removed from 4, it is evident that the critical pressure on @ as determined by ] Method 1 has been too great, or that on 6 too small. These tests should be carried on until the critical pressure for all the minerals under consideration has been established. The critical pull can then be easily determined by direct measurement, and hardness then caleu- lated as in Method 1. The fact should not be concealed that in view of our ina- bility to determine in most cases the weight of the physical molecule as opposed to the chemical molecule, our chief reliance at oe will have to be placed on Method 1. These theoretical considerations make it necessary that an ee designed to measure hardness should meet the following requirements : 1. It must produce abrasion, not merely penetration. 2. It must provide a means of measure- ment for pull as well as for pressure. 3. It should allow for regulation of rate. 4. The forces nrodueine abrasion should “be used solely for that purpose, or if employed otherwise the amount so used should be easily ascertainable. *Tt is desirable that a low rate be adopted, yet not so low as to cause molecular gliding instead of dislocation. Kip—Determination of the Hardness of Minerals. 31 Statice pressure tests, producing as they do penetration or fracture but not abrasion, are excluded from the outset. The rotary method under which are included the Rotations- sklerometer of Miller and the rotating discs of Jannettaz and Goldberg as well as the Mesosklerometer of Pfaff and J agear’s Microskler ometer, is likewise inadmissible, certainly in the form in which it has been employed hitherto. For when pressure alone is measured it becomes at once merely a modified form of static pressure test. And the practical difficulties that would confront us if we were to attempt to measure the force of rotation, involving friction at so many points, to calculate the increment of resistance as depth increased and to maintain molecular dislocation as opposed to mass dislocation, on the one hand and polishing of the surface on the other, would be exceed- ingly great if not insurmountable. Grinding a surface with a standard sand is open to the objection that no means is offered of guarding against mass dislocation, the sand becomes at once adulterated with particules of the abraded substance, there is no certainly that the sand itself has the same torce of attack in any two tests and there is no means of determining definitely when the sand is “dead.” We are led by a process of elimination to the abrading method par excellence, at once the simplest and most delicate, which for want of a better name is known as the scratch method. This fulfills, or can be made to fulfill, all the require- ments enumerated at the head of this paragraph, and permits, furthermore, of distinction between molecular and mass dis- placement, in so far as we can deal at all with submicroscopic divisions of matter. In reviewing the devices hitherto em- ployed we find that none satisfies entirely the requirements that may justly be made of such an instrument. Several fail to provide any means of measuring pull as well as pressure, none of them has been actually used so as to measure both forces at the same time, and those that might have been so used afford no means of distineuishing between the forces actually produc- ing abrasion and those expended in other ways or for other purposes. 10. To meet the demands imposed by our definition of hardness and by our conception of the physical structure of minerals the apparatus described below has been designed. The diamond point resting on the surface of the mineral is balanced by a weight hanging directly beneath it and suspended from four arms running out from the short brass cylinder into which the diamond point and its holder are screwed. Pres- sure on the point is regulated by the amount of the weight w (fig. 3). The mineral m is drawn in the direction ab by means of a thread passing over a pulley p and ending in a weight z. A thread attached to one of the above mentioned arms at just 32 Kip—Determination of the Hardness of Minerals. the level of the diamond point runs in the direction da and joins a spring balance s, which is suspended between two uprights. As the mineral is drawn in the direction a) the diamond point rides with it until the tension in s is so great as to cause the point to become stationary. A scratch will now be produced on m provided the weight w (including the weight of the \D) o diamond point and arms) be not less than the critical pressure for the mineral. The critical pull will be shown at once by the spring balance s. It will be observed that the two forces producing abrasion are used for that purpose alone, with the exception of what force is absorbed by friction at the point 2. The friction at this point can be calculated in advance for all weights or ten- sions hae to occur by the method suggested in fig. 4. Two weights of # mg. each are attached to the wa soos ends of a thread 1 running over two pulleys, one of which is the same as used at the point 2 in fig. 3 and the other identical in \ construction. The weight which it is nec- a fi-g essary to add to either a or 6 in order to destroy their balance is evidently the meas- ure of friction in the two pulleys, and one half of this will be the amount of friction at the point n for a tension of « mg. All minor details of the apparatus are omitted in order that its main principles may come the more ciearly into view. The carriage upon which the mineral rests, the graduated dise by means of which it can be turned at any angle, the tracks upon which the carriage runs, screws for levelling the surface of the mineral, a device for regulating rate and other details can be easily supplied by the imagination. Results obtained exper imentally by means of this apparatus will be published later. Meanwhile the writer would be glad to have anyone interested in the problem of mineral hardness avail himself of the contents of the present paper. Vanderbilt University, Nashville, Tenn. ewer coe Crandall—Santa Clara Valley Region in California. 33 Art. 1V.—The Cretaceous Stratigraphy of the Santa Clara Valley Region in California ; by Roperic CRANDALL. Introduction. Loealities and faunas. Table showing the geographical distribution of the fauna. The Horsetown horizon. Distribution in central California. Absence south of Arroyo del Valle. Cause of absence in southern California. Movements during the Cretaceous period. INTRODUCTION. Ty this paper are recorded the various collections of fossils, from the Cretaceous, that have been found in the vicinity of Santa Clara Valley, and at Mt. Diablo, which is east of this immediate region. The distribution of the three horizons of the Cretaceous in this region are discussed, with reference to their. relations elsewhere. Localities and Faunas. In the vicinity of the Santa Clara Valley, there are many localities where Cretaceous fossils have been found. These places are given below in geographical order. 1. North Berkeley. 2. Mt. Diablo. 3. Haywards. 4, East of Decoto. 5. Pleasanton region. 6. Jordan’s Ranch, Arroyo del Valle. 7. Crossby Ranch, Arroyo del Valle. 8. Milpitas. 9. Beryessa Canyon. 10, Alum Rock Canyon. 11. Evergreen. 12. Dry Creek, five miles southeast of Evergreen. 13. Whitney Ranch near Gilroy. 14. New Almaden. 15. Pigeon Point. 16. Stevens Creek. 17. Stanford University. 18. Belmont. The accompanying outline map shows the position of these localities in the central portion of California. North Berkeley.—One mile north of Berkeley, in a locality which comprises less than a square mile, the following Cretace- ous fossils have been collected. Ax, Jour. Scl.—FourtTH SERIES, Vou. XXIV, No. 139 ° Oo JULY, 1907. 34 Crandall—Santa Clara Valley Region in California. Knoxville horizon : Aucella Piochi Gabb Belemnites, sp. indet. Modiola major Gabb Lucina colusaensis Stanton Pecten complexicosta Gabb Cardinia ? Myoconcha? Turbo Atresius liratus Gabb Horsetown horizon : Phylloceras onoénse Stanton Chico horizon: Hoplites, sp. indet. Inoceramus, sp. indet. Most of the fossils were found in bowlders of limestone lying upon shale beds, but some of the Awcellae were found in a fine conglomerate. With the forms listed above are thick, Venus- like shells which cannot be separated from the matrix for identification, but are considered by Dr. Merriam to resemble Paskenta species. It should be noted here that Phylloceras onoénse is a Horsetown form, and does not belong with the fossils from the Knoxville. Fragments of Hoplites and an Jnoceramus, which are the basis of the identification of the Chico horizon, have been found in sandstone beds in the hills directly east of the buildings of the University of California. Little is known of the beds in between the Chico and the Avwcella-bearing horizons, but it seems probable that there could be only a very small thickness of rocks intervening. The whole series of Cretaceous here is overlain by Tertiary, and in the hills east of Berkeley disap- pears under the later formations. It reappears in the vicinity of Haywards, about eighteen miles southeast of Berkeley. Mt. Diablo.—The Knoxville at Mt. Diablo has furnished the following characteristic forms : Aucella Piochi* Gabb Belemnites Inoceramus Gastropodas The slightly altered Knoxville beds, with a high and variable angle of dips, rest directly upon the older Franciscan rocks, and are intruded by dikes of peridotite. The unconformity between the Cretaceous and the Franciscan is plainly marked. The Knoxville series at this place is composed of dark shales, with occasional sandy layers, and small lenticular masses of * Given as Aucella mosquensis, H. W. Turner, Bull. Geol. Soc. Am., ii, 399. Crandall—Santa Clara Valley Region in California. 35 limestone. . Shark’s teeth, spines and small silicitied foramin- ifera are present as well as the fossils given above. The localities where the Avwcellae were found are Bagley’s canyon, two miles north of the main peak, and four-fifths of a ws RWEZ EAA GikKEmen MAP of the SANTA CLARA VALLEY) oWNt. Diablo RE GION 2 ay Roderic Gromdoalh ard Q liveraare : Seat e oO ts ; OP te OnF Q | OID d ae @ Fossil Localities Wiles We G cy. am Aes San, 05 --“QLos&atos } Nery Ali WSALINAS Del Monte ou. Marea MOnterey mile northeast of EKagle Point in the neighborhood of a large peridotite dike. ; The Belemnites were found near the northern end of the peridotite dike in limestone and also in a ‘coarse sandstone near by. 36 Crandall—Santa Clara Valley Region in California. The Gastropods, Awcella and Jnoceramus came from a eal- careous nodule, one-third of a mile north of the locality where the Belemnites were found. There was found, just north of the serpentine, a fragment of wood of the genus Cupressinoxylon, the ancestor of the sequoias. Near this locality an Awcella was collected.* From the Cretaceous above the Awcella Piochi beds of Mt. Diablo there have been collected the following forms, at a locality southwest of the mountain : List or Horsetrown Fossits. Chione varians Gabb Cucullaea truncata Gabb Trigonia aequicostata Gabb Lytoceras Batesi Trask List oF Cuico Fosstts. Anecanthoceras Turneri White Anchura californica Gab Baculites chicoensis Trask Dentalium Cooperi Gabb Dentalium stramineum Gabb kriphyla wnbonata Gabb Mactra tenuissima Gabb Meretrix nitida Gabb Nautilus sp. Pachydiscus sucitéensis Meek Pecten operculiformis Gabb Pinna Brewert Gabb Schluteria diabléensis Anderson Scobinella Dillert White Trigonia evansana Meek Cardium annulatum Gabb The range of the following species is through Horsetown and Chico epochs: Chione varians Cucullaea truncata Lriphyla umbonata Pecten operculiformis Trigonia evansana These five forms are known to have been found in the Horse- town at other places. One of the species, Lytoceras Batesi, is a characteristic Horsetown form. This is hardly enough faunal evidence to prove the presence of Horsetown beds at Mt. Diablo, but argument will be offered later to show the probability of the presence of this horizon at this place. *H. W. Turner, Geology of Mt. Diablo, Bull. Geol. Soc. Am., ii, 394. Crandall—Santa Clara Valley Region mm California. 37 The following are characteristic Chico forms : Anchura californica Baculites chicoensis — Nautilus sp. Pinna Breweri The Chico series is composed of dark shales, like those of the Knoxville, with sandy and calcareous layers. These cannlo be distinguished from the lower series except by the fossist. The fossils occur sparingly through the beds, northeast, east, southeast, and south of Diablo ; but the only place where they are abundant is at Curry’s Creek. Besides the shales, at Curry’s there are conglomerates, the pebbles of which are fragments of metamorphic rocks and quartz porphyry. In a geologic section, Mr. Turner shows the Chico resting uncontormably upon the Fr anciscan, but at a very high angle, and overlain at this place by Eocene beds. In another section the Chico rests upon the Knoxville, with dips apparently con- formable; but he says that there is no doubt that a considerable time elapsed between the close of the Knoxville epoch and the opening of the Chico epoch. The probable thickness of the Chico, Mr. Turner gives as about six thousand feet.* Haywards.—A specimen of Crioceras percostatum Gabb is given by Anderson} as having been found near Haywards, but from a locality that is unknown. It is considered by him as probably representing the Knoxville at this place. In the first part of his paper he has given this form as a typical Horsetown form.{ Gabb has classed it as belonging to division * A,” which does not place it definitely. In connection with other forms at nearby localities, it will be considered here as a Horsetown form. East of Decoto.—In the collection of the University of Cali- fornia there are two specimens of A wcella Piochi Gabb, marked: “east of Decoto.” The exact locality is not known, but it prob- ably is in the southeast corner of the Concord sheet, northwest of and adjoining the Pleasanton region. Pleasanton region.—The Or etaceous of the Pleasanton region covers a large area, which includes about one-sixth of the topo- graphic sheet of this name. Sunol, Pleasanton, and Walpert ridges are for the most part composed of Cretaceous beds. From these beds there has been collected a specimen of Venus varians Gabb, of the Horsetown, and several Knoxville forms; A wcella crussicallis Keyserling, ‘Aucella Piochi Gabb, and Ammonites 3 sp. indet. The Tertiary overlies the Cretaceous on the west *H. W. Turner, Geology of Mt. Diablo, Bull. Geol. Soe. Am., ii, 395. + Cretaceous Deposits, Proc. Cal. Acad. Sci., 3d series, ii, No. 1, 45. { Loe. cit. p. 42. $ Pal. Cal., i, 77. 38 Crandall—Santa Clara Valley Region in California. and northwest edge of the Pleasanton Quadrangle. South of Niles canyon the Cretaceous appears where the Tertiary has been eroded from the hill tops, east of Niles, and it is also ex- posed on the west side of Sunol canyon, extending south west- ward to form the underlying part of the hills rising between the Calaveras and Santa Clara valleys. Cretaceous shales are exposed in Niles canyon, showing numerous folds. The Cretaceous of this region consists of three series of beds. North of Niles canyon and south of Haywards pass there are large areas that are covered with massive con- glomerates, the main constituents of which are bowlders of quartz porphyry and biotite granite. The conglomerates are probably the same that Mr. Turner described from Mt. Diablo. South of these conglomerates is a thick series of hard, thinly bedded black shales with occasional sandy layers. From these shales on the north bank of Stony Brook Creek, about three miles north of Farwell station in Niles canyon, was collected an indeterminable Ammonite. Another Ammonite came from these same black shales on the west bank of Sunol canyon, at the point where the Mission Peak road enters the canyon from the west. The third locality where fossils were collected is on the south bank of Niles canyon about one and a quarter miles northeast of Niles. and about due south of the station of Meriendo. A small fossiliferous concretion of hard flinty limestone was found here, but it’ was possible to get only one good specimen. This specimen was identified as Venws varians. Several hundred yards east, up the canyon, Awcella Piochi was found in black shale. Aucella crassicollis was found on the north side of Mission Creek, along the Mission Peak road, about three miles slightly northeast of the town of Ir vington. With it were fragments of Venus-like shells. At this place the Tertiary rests uncon- formably upon the Cretaceous. The beds in Niles canyon, in which Venus varzans was found, are several hundred feet higher in the section than those from which A weella crassicollis were Spread: In the general level- ling of the Cretaceous sediments, before the deposition of Tertiary, uneven erosion must have left caps of Horsetown upon the Knoxville. The beds from which Venus vurians was taken are conformable with the Knoxville beds in which Aucella Piochi are found. No specimens of A. crassicollis were found in the Niles canyon section, but there are several hundred feet of sandstone between the two horizons determined by the fossils found. These intervening beds may represent the horizon of Awcella crassicollis. Jordaws Ranch, Arroyo del Valle. — From Jordan’s ranch in Arroyo del Valle, eight miles southeast of Livermore, the Crandall—Santa Clara Valley Region in California. 39 Cretaceous fauna given here has been collected by Dr. J. P. Smith and Dr. L. G. Yates. Horsretown Fossits. Lytoceras alamedense Smith Phylloceras onéense Stanton Lytoceras Batesi Trask Hoplites Remondi Gabb Lytoceras ef. timotheanum Mayor Belemnites sp. Cuico Fossits Desmoceras Hoffmanni. Gabb Hlaploceras Breweri Gabb Baculites chicoensis Trask Baculites occidentalis Meek Placenticeras californicum Anderson Placenticeras pacificum Smith Desmoceras cf. selwynianum W hiteaves Flolcostephanus sucidensis Meek Lytoceras cf. cala Stoliczka Phylloceras ramosum Meek Cinulia obliqua Gabb Inoceramus ct. vancouverensis Shumard Trigonia evansana Meek Pectunculus Veatchi Gabb Pachydiscus sucidensis Meek Pachydiscus newberryanus Meek Of this fauna the following forms are characteristic of the Chico: Desmoceras Hoffmanni Gabb Baculites chicoensis Trask Placenticeras californicum Anderson Placenticeras pacificum Smith Cinulia obliqua Gabb Pachydiscus newberryanus Meek Trigonia evansana Meek The Horsetown is represented by the characteristic forms below : Hoplites Remondi Gabb Phylloceras onéense Stanton Lytoceras timotheanum Mayor Lytoceras Batesi Trask In the general list there is a strong mingling of Chico and Hor setownl forms, but the total fauna dows more affinity with the Horsetown ‘Avert with the Chico. 40 Crandall—Santa Clara Valley Region in California. Crossby Teanch, Arroyo del Valte.—Interest in the Arroyo del Valle beds led to a measurement of the Cretaceous section at that place. The Jordan ranch beds were taken as a standard horizon, and the thickness of the series determined on both Be of these beds. Southwest of the Jordan ranch beds, there e black shales and hard sandstones. On the ridge due west of. Jordan ranch, there is a massive conglomerate, the pebbles of which consist of granite, quartz porphyry, and similar rocks. This conglomerate in places is very hard and quartzitic. The shales, sandstones, and conglomerates are very similar, lithologi- cally, to the Knoxville beds in the adjoining ‘Pleasanton region. Search for fossils brought no results, but at a ranch in the canyon the writer was ‘shown a collection of shells from the surrounding hills. One of these rock specimens contained gas- tropods and Venus-like shells which were in rock that resembled the yellow sandstone at the Jordan ranch. Another piece of hard black shale contained Awcella Piochi Gabb. The exact location is unknown, but it came from beds already classified, in field work with the Knoxville, because of its distinctive tilhologic character and its dissimilari ity to the overlying Upper Cretaceous. In no place was an actual contact found between the Upper Cretaceous and the Knoxville, but wherever the line was crossed the dips and structure indicated conformable deposition. The Knoxville beds rest directly upon the older Franciscan rocks, containing schists, jaspers, serpentines and igneous intrusives. In no place was any actual contact observed between the Knoxville and the Franciscan. Here, as in other places, the change from massive Cretaceous beds with good dips everywhere, to crushed sandstones, schists, ser pentines, and in- truded igneous rocks, is marked. A number of sections were run across the Knoxville and Upper Cretaceous beds. The conditions for determining sec- tions are not good, because the Knoxville is covered in most of the area by Upper Cretaceous and the Upper Cretaceous is in turn overlain by Pliocene or Pleistocene gravels. The thick- ness of the Knoxville was found to be about four thousand feet, the line between this horizon and the Upper Cretaceous being determined arbitrarily by lithological differences in sandstones and shales. With the Jordan ranch beds as a fixed horizon, the thickness of Upper Cretaceous was found to be about four thousand feet. The bed from which the fauna was collected by Dr. L. G. Yates and Dr. J. P- Smith is in the middle of this section. The fauna given here shows more attinity with the Horsetown than with the Chico, and still there are two thousand feet of sandstone below these beds and above the Knoxville. As far as evidence of structure goes, the beds assigned to the Crandall—Santa Clara Valley Region in California. 41 Horsetown are entirely conformable in dip with those of the Knoxville, indicating continuous deposition as proven by Diller and Stanton through the Shasta-Chico series in northern Cali- fornia. The upper part of this four thousand feet may be con- sidered Chico, on the evidence of the Chico fauna. Northwest of Jordan’s ranch, down Arroyo del Valle, the Chico is over- lain by massive, light yellow, cavernous weathering sandstones, conformable in dip. No fossils were found, but the beds re- semble the Eocene as found in other places in middle California, and are similar to the series described by Mr. Turner as over- lying the Chico at Mt. Diablo. At the latter place they have been identified by the presence of Twurritella uvasana and other characteristic Eocene fossils. Milpitas.—The Milpitas locality is southwest of and is prac- tically a continuation of the Pleasanton region. The fauna is typically Knoxville in character. Aucella Piochi Gabb Hoplites (fragment) Belemnites (fragment) Pecten complexicosta Gabb The exact locality from which these fossils come is on the west side of the range separating Santa Clara and Calaveras valleys, and is about 4 miles northeast of Milpitas. Aucellae were found in several other localities southeast of this place along the foot of the Monument Peak ridge. The locality, at which fossils are most plentiful, is on the road from Milpitas to Cala- veras Valley, about a quarter of a mile east up the grade from the valley floor. All the fossils in this locality come from a hard compact sandstone that weathers with a brown concentric stain, which makes a lithologic character that is very constant. Above the Cretaceous there is a blue shale, probably middle or lower Miocene, which is apparently conformable in dip, but not so in reality. The unconformity is shown by the lack of Eocene sandstone which is present in Arroyo del Valle, Mt. Diablo section, several miles east of this place, and by a varia- tion in the level to which the Cretaceous floor was reduced by erosion, previous to the depositions of Miocene. In the Milpitas locality, the Miocene overlies beds containing Awcella Piochi of the lower Knoxville, and in the Pleasanton region it overlies beds containing Awcella crassicollis of the Upper Knoxville in one place, and Venus varians of the Horsetown in another. Beryessa Canyon.—\n Beryessa canyon the fossils given here have been found in a coarse conglomerate that is composed of hard flinty shale nodules. Aucella Piochi Gabb Phylloceras knoxvillense Stanton 42 Crandall—Santa Clara Valley Region in California. The Awcellae here are found both in the pebbles and in the matrix of this conglomerate. This indicates an elevation of the land mass in this vicinity during Knoxville times, with rapid erosion following the uplift. This may mean no more than a local unconformity, in this place, and is representative of near shore conditions. There is a considerable thickness of barren shales, sandstones, and conglomerates interbedded, underlying this fossiliferous conglomerate, which must belong to the Knox. ville. Serpentine is intruded into the Knoxville sandstones at this place. As was found further north near Milpitas, the Tertiary overlies the Cretaceous unconformably. In Alum Rock canyon, several miles south of this place, there is a similar conglomerate, apparently continuous with the Beryessa con- elomerate, but in the pebbles of which no Awcellae have as yet been found. Alum Rock Canyon.—The Cretaceous conglomerate of Alum Rock, exposed near the mouth of the canyon, has furnished no fossils, but a fine-grained conglomerate further up the canyon has yielded the following Knoxville forms: Belemnites, sp. Aucella Piochi Gabb * There are also beds of a heavy massive sandstone which have yielded no fossils. The sedimentary beds continue southeast along the base of the Monument Peak range for several miles and then dis- appear. Lvergreen.—The main mass of the Cretaceous sediments in the ridge between Hall’s valley and the Santa Clara Valley are massive conglomerates with large bowlders of quartz porpyhry, and other siliceous igneous rocks. Above this conglomerate there are a few hundred feet of Cretaceous sandstone upon which the Tertiary lies unconformably. Below the conglom- erate is a hard black shale from which Aucella Péochi Gabb was obtained. The exact locality is a small hill that juts out from the Monument Peak ridge, about one and a half miles southeast of the town of Evergreen. Dry Creek.—The Dry Creek locality is five miles southeast of Evergreen P.O. The Cretaceous at this place is represented by black sandy shales which are badly crushed near the ser- pentine of the Silver hills. These fossils were found near the Dry Creek road that goes from Evergreen to San Felipe Valley. Aucella Piochi Gabb Aucella crassicollis Keyserling * This was termed Aucella mosquensis by Dr. J. P. Smith in his paper on the Age of the Auriferous Slates of the Sierra Nevada, Bull. Geol. Soc. Am., v, 256. Aucella trigonoides was also mentioned from Stevens creek canyon, west of San José. Both of these species of Aucella, Dr, Smith has sinee rec- ognized as being the common Aucella Piochi of the Pacific Coast. Crandall—Santa Clara Valley Region in California. 43 Near Silver Creek, in the southwest corner of the Mt. Hamilton sheet, the Franciscan rocks are present, but whether the Cre- taceous lies upon them or is faulted against them is not known, as intruded serpentine has obscured the relations. Gilroy.—Gilroy is the next known locality of Cretaceous in the Santa Clara Valley region and is the furthest south of those under consideration. In a road cut on the Whitney ranch, about four miles west of Gilroy, Dr. J. P. Smith found the following fossils : Aucella crassicollis Keyserling Olcostephanus cf. mutabilis Stanton These were in a hard black shale similar to the Knoxville shale elsewhere. Near where the fossils were found, the serpentine has been intruded into the shales but there has been no ap- preciable metamorphism. New Almaden.—Gabb mentions Aucella Piochi from near the New Almaden mine southwest of San José, but does not give the exact locality.* Dr. Becker + states that the greater part of the surface at this place is occupied by the metamorphic rocks, pseudodiorites, pseudodiabases, phthanites, limestones and serpentines. The age of these he gives as Cretaceous because of the Awcella found by Mr. Gabb. It is known now that some of the rocks classified by Becker as Cretaceous are pre- Cretaceous. We may assume, then, that there is an area of Cretaceous or Knoxville age near New Almaden, resting upon the metamorphic rocks of the Franciscan series, which have not been properly differentiated from them. Pigeon Point.—Cretaceous beds exposed along the coast, in a section from 4 to 24 miles wide, and 12 miles long, starting from near the meer of Pescadero Creek and extend- ing southward to Aflo Nuevo Bay, have furnished the following Chico fossils: One and a half miles southeast of Pigeon Point on coast. Turritella chicoénsis Gabb Trigonia evansana Meek Panopuea concentrica Gabb Arca breweriana Gabb Tellina, sp. indet. Nucula truncata Gabb Cuculluea bowersiana Cooper Ostrea, sp. One mile north of Pigeon Point on coast. Trigonia leana Gabb Mactra, sp. indet. Glycymeris Veatchi Gabb * Pal. Cal., ii, 247. + Mon. xiii, U. S. Geological Survey, p. 310. 44. Crandall—Santa Clara Valley Region in California. Pholadomya subelongata Meek Pinna Brewert Gabb Inoceramus subundatus (?) Cinulia obliqua Gabb Perissolax brevirostris Gabb Lunatia, sp. Two and three-quarter miles north of Pigeon Point on coast, in conglomerate. LTurritella chicoénsis Gabb Half a mile south of mouth of Pescadero Creek. Mactra, n. sp. (?) Fragment of coral, unidentifiable. Bolsa Point, one mile north of Pigeon Point. Glycymeris Veatchi Gabb Mactra-like shell The beds are of hard shales, sandstone and massive conglom- erates. The conglomerates forming the top of the series are much disturbed ; the shales are apparently the bottom. Sand dunes and gravels overlie these Upper Cretaceous beds along the coast, exposing the Chico only im the cliffs in places. The relations of Cretaceous to Ter tiary are not pa shown here, but the two series of beds are supposed to be uncon- formable. Stevens Creek.—The Cretaceous beds at Stevens Creek con- sist of interbedded conglomerates and hard black shales, which have furnished these Knoxville fossils. Aucella Piochi Gabb Belemnites The fossils were found both in the shale and conglomerate. The shale has broken off in large blocks from the steep walls of the canyon and in these the Awcellae and Belemnites were obtained as well as from rock in place near by. The shale fragments are large and angular, so they must be from the walls of the canyon. Besides the fossils given above an un- identifiable bivalve was found. Stanford University.—Two specimens of Baculites chicoén- sis Trask have been found near Stanford University. One came from a hard yellow sandstone, apparently in place, at the north end of a quarry about a quarter of a mile south of the University buildings. The other specimen was found inside of a block of sandstone that was brought up by an intrusion of basalt. The basalt cuts rocks of Miocene age, and this specimen of Baculites may be considered as proof of the presence of Chico underlying the Tertiary deposits in this neighborhood. Crandall—Santa Clara Valley Region in California. 45 Belmont Hill—From Belmont Hill, west of the town of that name, these four Knoxville forms have been collected. Aucella Piochi Gabb Gastropods, sp. indet. Aucella crassicollis Keyserling Hoplhites fragment ~ There are two different places where the fossils were found in this general locality. A little west of Belmont Hill, the Hoplites, gastropods and a fragment of an imprint that might be either an Awcella or an Inoceramus were found | by Dr. J. C. Branneyr. About one-half mile southwest from this place, in the main ereek bed, Dr. Branner and Mr. R. Anderson found a bowlder that contained Awcella Piochit. The material of the bowlder seemed the same as the rock exposed in the creek bed, although no fossils have yet been found in the rock in place. The bowlder containing the Awcellae is a fine-grained con- glomerate, made up of small pebbles of jasper. On Belmont Hill these fine ‘grained conglomerates rest upon the jaspers of the Franciscan series. These pebbles of jasper in the conglomerate here are proof of the unconfor mity between the Franciscan rocks and the Knoxville. A table is given below which shows the distribution of spe- cies from the various Cretaceous horizons of this region. The Horsetown Horizon. In the first work done upon the Cretaceous of California, two divisions of the Cretaceous were recognized—the Shasta and the Chico groups. The Shasta group was subdivided into two horizons by Dr. White and the upper part was called Horse- town, and was considered to have a distinctive fauna.* The tendency of other geologists has been to class this. hori- zon with either the Upper or Lower Cretaceous rather + than consider it as independent. Mr. Anderson is of the opinion that the Horsetown is a separate horizon. ¢ Diller and Stanten have shown that there was continuous sedimentation throughout the Cretaceous in rorthern Cali- fornia; that the fauna of Knoxville, Horsetown, and Chico intergrade, but still the three horizons are considered to have sufficiently distinctive faunas to be separated.§ *Correlation paper, Bull. 82, U. S. Geol. Survey, p. 184. +G. F. Becker, Early Cretaceous of Calif., Bull. Geol. Soc. Am., ii, a J. 5. Diller, Geology of Calif. and Oregon, Bull. Geol. Soe. Am., iv ie ? { Cretaceous of Pacific Coast, Proc. Cal. Acad. Sci., 3d series, ii, 1, p. 47. $ The Shasta-Chico series, Bull. Geol. Soc. Am., v, 464. x x x X x Soy ypeSeo etooobooesccS Qqex) sunipna aU0LY) Ne SSS |e ichacets aor sities UOJURIG asuaguo sy.ia00p hy VNOVY NMOLASHOF, se “== === YOJURIG asuappracouy spLa00y hy ye Sie Ns Shee al coca dacs Saomeace spo g esas osc saqudoyy [eG DUG SENOUIONNION | eras - Sulploshoy s27700¢ssnuo DION TF tonne eee ee e- spodo.ajsp 9 SUE SESS Sis eee ee ae eee S70 LLU LOOOLU IE XxX xX X gn (eee ee Ogun, 52 loconer 2 = (1) Hy pUon Oli: 2 [bce Seob dogs cone de soceses (2) nenping Tor TTT TT QQRX) DIs0IIWaIdLUOD UAI0%T MK [eore error UOJUVIG sesuansnjoo DUuLdWT An ee -- qqexy soln njorpoyr Moree cre crete cree ete SAPUMaOT x x lax x x xx x | | | | Lt | GL Korey &T (mWeeTSIBAW “S ‘ut @) YoorQ AIq quowpegd gt | Xx uepeupy MeN FL! X Yoo SUPAG}IS OT | yulog Woasig cL. Crandall—Santa Clara Valley Region in California. “ATU PLOFUBIS ] | | | | | | | Sy apres s See Fes Vqey 2Y901g Dany G VNOVY WITIAXONY, weer310 Aq IL|x uodury Yoo unTy OL x xX essektog 6 seyidtiq § XX youry Aqsso1g p, aT[e@A oAOILW youvy uvpioe 9 (0Jooe(qf FO Sey F spriemisvy & oTqeid “FN Aapeyteg T ae A OAOITW UWOISaT WOJUBSBITG CG 46 “VNOVY AHL FO NOILNATALSIG: TVOIHdVAD0KL) AHL -ONIMOHS alavV YT, ta. AG Californ won im Crandall—Santa Clara Valley Reg 8I XXX xxx x VSG PR IRS ROR OK ON PR ROR ORK OK OK Ria ie eee YO VUDSUDAD DIUOHLT UN A OL OCHO) Sie arias UOS.LOPUY sesuao7gnip DIayINJYyIY eee nen ghia Vx) LANnaLg DUUIT Dot qe srmuofynoiado uaa Re eee Yoo seswanzons snosiphyong Bee ee ee Sr SE OS Oi Rae ee ee qqen nprpew wr0jpa0ayy She ae eee qqey vulassinuay DLO IT Be ee qqes vypu0qun nihydruy eer iee re qQqey winawun.s 5 gee eee qqexy 2adoo) wnaynquag TT tras "= GQVKH DIDIUNL DEDIINING Rise ip Ea ee QQVyy supa awory,d "oro ">= SgBIT, sesua0n2y— sajunoODg sitet Coneeriaes qqeg vorwiofiyns DEnyoup 5) SNRUDLODOUT eres ate Sine eee tay quouseay saqadozy VNAV OOIHO he gant Sen yr ee cn eat ‘ds a2uwajag Ser ee LoALT, Wenuvayj0wue spLa00IhT Neen eee Re qqey wpuowary sazydozyT ~o ooo > YYUIG aswapaunpyy spsa00jh'T Hoa QR) UlNID98OI.1AG $N.L00090L) Smee es “=> qqexy vqngsooinban nrU0brt 7 SS SSS A), CEINGL SIOLOONOTE zat rrtt = Gage nypu0gun mphiydiuug Save Baise ce al QQvyy DIDIUNL) DADINING 61 a IT OF oO (qU00) VNOV JT NMOLASUOP | | | a . Torna. f Cal gion im e XX KKKKKKK KKK KK y R é ita Clara Vall ay, a7 S Crandall SOCK XE KE XI 48 Be aes Gee OSS S03) LM DOUNTT Rec ee Penn OBL) S2U9SO.M20ALQ LDIOSSLMAT Geant Ee as (2) srgppungns snUinla00Uuy soo oop pypbuojagns DA WOpyp OY ae eae qqey eyonag satawliohi 4 Rees eis es ata oe ‘yoput “ds nun yr Dies ee OOK 9) OE) (OOWIOINE MN, ee ee ae REE OS EAS) Be aa ae LIMOOD, DUNISMANOG DEDINING pS = GOR) DIDIURUT DINONINE eee eee ey ro NS OULU ome, re ees Sa “== QV DUDLLANAG DIL Sees Seer kas qqey voiyuaou0s podoung Sete cee QQBx) S28229001Y9 DIAIMLN TL, x ">TO AA CHOWN SOMUOUIULT ------ > yoo, sruplusaqnan snos~phyon gd scrips Sees qqey 2yaqvad snpnounpoogy ~ PAVTUNYS S2S71AMIANOIUDA “JO SNUDMIIOUT Sips nee re TIPE qqeg vnbiygo pynuy poe eer “- yooyy wnsownes spsav0phy. Sr oie ator Yoo sesugnions snunydajsooojy Seren oe YU wnayiond sy.aoVquaovy Ae ee LYZOIOIG BjV9 “Jo sy.lavoghT - SOABOILY AA WeeeupLUhayas “Jo sP.dao0wsaqe ~*~ UOSMOPUY WMIVUMOLI]DI SDAIDYUIOD See Geta ress SUDIUIPLOIO SOPYNID SS oer ey cater qqry eamatg sp.a00jdnyy Tagsg eae ies qqeg wuupuffoyy spdav0wsaq w= a == Qe DyngsooInbay DIUOHILT = GRY WINQDINUUD UNEP) x xX 6 G I ((u00) VWNOAV OOIHD Crandall—Santa Clara Valley Region in California. 49 The type section of Horsetown, near the place of that name, is considered by Mr. Diller to represent only the upper part of the horizon.* Dr. L. F. Ward has lately identified plant remains from Horsetown, which he has pronounced Lower Cretaceous in age.t It is evident that the Horsetown is an independent horizon. Distribution of the Horsetown Horizon.—The Horsetown has long been known in northern California, but has not been recognized in central or southern California. A few species representative of this horizon which have been found in the vicinity of Mt. Diablo, have been referred to the Chico. { Dr. Becker has expressed the opinion that there was an unconformity between Chico and Knoxville at Mt. Diablo,§ and Dr. Fair- banks | has described these formations as unconformable in southern California. Mr. Turner has found a conformable series of 10,000 feet of Cretaceous at Mt. Diablo with Aucella Piochi at the bottom and lower Chico forms near the top.4 There are five thousaud feet of unfossiliferous beds in between these two places, which Mr. Stanton thinks must represent Upper Knoxville and the Horsetown. Sedimentation was slower at Mt. Diablo than in northern California, or else Mt. Diablo was out of water during the Horsetown period.** All of these statements have tended to the general opinion that the Horsetown was absent in the Mt. Diablo region and that Knoxville and Chico are unconformable. From the Santa Clara Valley region there are forms which show the probable presence of Horsetown at certain localities. The fauna, given in the table, shows the possible presence of Horsetown at Pleasanton, Arroyo del Valle, Haywards, Berkeley, Benicia and Mt. Diablo. Further proof of the pres- ence of this horizon at the last-named place is, that there are five thousand feet of beds between lower Knoxville and lower Chico, and field work has shown the whole Cretaceous series to be conformable here, as is true at Arroyo del Valle and Pleasanton. The thickness of Chico Turner gives as six * Geol. Cal. and Oregon, Bull. Geol. Soc. Am., iv, 213. + Mesozoic Flora of the U. S. Monog. xlviii, U. S. Geol. Sur., Pt. I, p. 227. ote Westenion, Fauna of the Knoxville Beds, Bull. 133, U. 5. Geol. Sur- Uateatiaraphy ofCal bull Ol sOe Ss. Ge Soaps LO: | H. W. Fairbanks, Pre-Cretaceous Age of Metamorphic Rocks of the Coast Ranges, Am. Geol., ix, 165; also Stratigraphy of Calif. Coast Ranges, Jour. Geol., ili, 426. *| Geol. of Mt. Diablo, Bull. Geol. Soc. Am., ii, 401. oe W. Stanton, Fauna of the Knoxville Beds, Bull. No. 188, U. S. G. S., p. 21. Am. Jour. Sci1.—FourRTH SERIES, VoL. XXIV, No. 139.—Juxy, 1907. 4 ; 50 Crandall—Santa Clara Valley Region in California. thousand feet; but in the thickest known section of Creta- ceous on Elder "Creek the Chico is only four thousand feet ; and south of Mt. Diablo at Arroyo del Valle four thousand feet i is the thickness of combined Horsetown and Chico, with the same amount for Knoxville. Thus, at Mt. Diablo, the six thousand feet must represent more than the Chico and some of it may be considered Horsetown. The series seems to be conformable and sedimentation was probably slower at this place than in northern California. South of Arroyo del Valle, the Horsetown has not been rec- ognized* and the Chico is found resting unconformably upon Knoxville shales and sandstones, into which ser pentine has been intruded in pre-Chico times. We (ji & . Section at Elder Creek. Legend, TERTIARY, CHICO. .- HORSETOWN. KNOXVILLE. FRANCISCAN, V.Section across the Santa Lucia Range. Scale unknown, Comparative sections showing the relations of the Cretaceous in California. Cause of Absence of Horsetown in Southern California.— The lack of Horsetown in Southern California shows that at * A specimen of Hoplites Remondi has been picked up in the hills near Del Monte, but nothing definite is known about its occurrence. : C a Valley Region in California. 51 the end of Knoxville time a movement took place which lifted southern California out of water, and submerged a greater area of northern California, allowing the transgression of Horsetown beyond the eastern limits of the Knoxville sea. The sections given here (fig. 2) show the relations of the three Cretaceous horizons in northern, central and southern California. Section I is plotted with uniform dips from Dr. Diller sec- tion on Elder Creek.* Section II is from Mr. Turner’s work at Mt. Diablo, and shows a conformable series.+ Sections III and IV are from field work at Arroyo del Valle, and show the conformable relations of the Cretaceous series, and the position of the Jordan ranch beds, from which the mingled Horsetown and Chico fauna was taken. Section V is from work done by Dr. Fairbanks in southern California. An outline map is given below to show, diagrammatically, the relations between the various Cretaceous horizons in California. The Chico shore line is taken from a map of Diller and Stanton.§ The Horsetown shore line is partly from this same map, and partly from the known distribution of that horizon in this immediate region. The Knoxville shore line is drawn in from the localities at which this horizon is recognized in the region under discussion, and the occurrence of the same horizon further south at Mt. Pinos, and further north of this immediate region or Napa County. The overlap of Horsetown upon Knoxville, and Chico upon Horsetown in northern California, as demonstrated by Diller and Stanton, is shown here. The lack of Horsetown, and un- conformity of Chico upon Knoxville in southern California, is also shown. The point where Horsetown deposits stop, or the approximate location of the axis of differential movement of Horsetown times, which raised southern California and sub- merged a greater area of northern California, is indicated. Movements during the Cretaceous —At the beginning of Knoxville there was an epeirogenic movement that extended from Alaska to southern California, which was a non-uniform es and Stanton, The Shasta-Chico Series, Bull. Geol. Soc. Am., v, + Geol. of Mt. Diablo, Bull. Geol. Soc. Am., ii, 400. tH. W. fairbanks, Geology of Northern Ventura Co., Santa Barbara Co. ete., Reprint 12th Ann. Rep. State Mineralogist, 1894, p. 2. § The Shasta-Chico Series, Bull. Geol. Soc. Am., v, 454. | H. W. Fairbanks, Geol. of Northern Ventura Co. , ete., 12th Ann. Rep. State Mineralogist, 1894, Reprint, p. 20. re Diller and ‘Stanton, The Shasta-Chico Series, Bull. Geol. Soc. Am., v, 50. 52. Crandall—Santa Clara Valley Region in California. sinking of the western part of the continent. Deposits of Knox- ville age are known to occur from Alaska to Mexico.* At the end of the Knoxville, or the beginning of the Horse- town period, there must have been another large movement. The extent of this cannot be determined now, but appears to OUTLINE MAP showing. ‘SHORE LINES in CALIFORNIA during the “CRETACEOUS, ‘Scale, 010 25° 50 have affected mainly the southern portion of the Pacifie Coast by uplifting it above the Knoxville sea. * Diller and Stanton, Shasta-Chico Series, Bull. Geol. Soc. Am., v, 456. Crandall—Santa Clara Valley Region in California. 53 Tn northern California, the Horsetown overlaps the Knox- ville and the Chico overlaps the Horsetown, butin the vicinity of Mt. Diablo the Horsetown cannot be considered to overlap the Knoxville. At the time of the movement or some time during the Horsetown epoch, the large intrusions of serpen- tine through the Coast Ranges must have taken place, as they are found in numerous localities intruded into the Knoxville, but not into the Chico beds.* At the end of the Horsetown period there was a gradual sub- mergence of the whole coast, which allowed the transgression of the Chico to the foot of the Sierras, innorthern California, and permitted the Chico sea to cover the present Sacramento Val- ley. In southern California, the Chico shore line, as given by the authorities previously quoted, is close to the present shore line, indicating a fairly uniform subsidence of the coast, but with the southern end of California relatively higher than. the northern, as were the conditions during Horsetown time. In northern California, the Chico has transgressed nearly to the Nevada State line, but in southern California the shore line, from the present evidence, could only have been about as far east as the base of the present San Jacinto range. Résumé and conclusions.—In the Santa Clara Valley region there are scattered localities where the Cretaceous is present. The three horizons of the Cretaceous are represented among these various localities. The Knoxville is present at fourteen, the Horsetown at five and Chico at five. At three of the five localities where Horse- town is present Chico is present also. The Knoxville and Chico are both on the east and west sides of the Santa Clara Valley. The Horsetown is found only upon the east side in the vicinity of Mt. Diablo. The Knoxville and Chico extend farther south than the most southerly of the localities considered in this paper. The Horse- town is not known in any place farther south than the Arroyo del Valle. . The Cretaceous is represented at Mt. Diablo and Arroyo del Valle by about one-half the thickness of the maximum section on Elder Creek. There is no unconformity between Horsetown and Knoxville or Horsetown and Chico in this immediate region. There is nothing to show interrupted sedimentation at the last mentioned localities. The continuity deposition of the Cretaceous series in northern California, as advocated by Diller and Stanton, is accepted. Continuity of deposition is considered true of the series at Mt. Diablo and Arroyo del Valle. *F. M. Anderson, Cretaceous Deposits of the Pacific Coast, Proc. Cal. Acad. Sci., 3d series, ii, 1, p. 54. 54 Crandall—Santa Clara Valley Region in California. The Horsetown sea transgressed over northern California be- yond the Knoxville shore line; at Mt. Diabloit almost coin- cided with the Knoxville shore line, and in southern California appears to be absent. The shore line of the Chico sea shows that when subsidence took place that the southern end of California was relatively higher than northern California, as was the condition of affairs during the Horsetown period. Stanford University, California, Dec. 16, 1906. A. H. Verrill—Solenodon of San Domingo. 55 { Arr. V.—Wotes on the Habits and Kxternal Characters of the Solenodon of San Domingo (Solenodon paradoxus) ; by AA. Hyarr VRRILL. AxtrroueH Solenodon paradoxus of San Domingo and Haiti was discovered and imperfectly described as early as 1839, several years before the Cuban species (Solenodon cubanus) was known to science, it is still practically unknown to recent zoologists. The published descriptions of this rare and inter- esting mammal are vague and unsatisfactory. For many years it has been commonly considered extinct, and when, in Decem- ber, 1906, I undertook a collecting trip to San Domingo with San Domingo Solenodon (Solenodon paradoxus). the avowed intention of obtaining the Solenodon, prominent zoologists stated that the quest was hopeless, one of them say- ing that I would be as likely to secure specimens of ghosts as of Solenodon paradocus. During the five months spent on the island, I devoted a great deal of time to hunting for the Solenodon, and in inter- ens natives from the remote and little-known parts of the island. 56 A. H. Verrill—Solenodon of San Domingo. [ soon found that the animal was well known to the 1atives in certain isolated localities, but that over the greater portion of the Republic it was absolutely unknown. This is readily accounted for by the presence of the mon- goose in most parts of the country, and it is only a question of time when this pest will overrun the entire island end the Solenodon will become actually exterminated. The natives have several names for the Solenodon, calling it “Orso”, Milqui’, ‘* Homigero”, and “ Juron”, while thé Eng- lish-speaking negroes from the British West Indies Know it as “Ground Hog’. The name “Juron” (ferret) is also applied to the mongoose, and for some time I was misled by this con- fusion of the two animals. In its habits the Solenodon resem- bles a hog, rooting in the earth and cultivated grounds, tearing rotten logs and trees to pieces with its powerful front claws, and feeding on ants, grubs, insects, vegetables, reptiles, and fruit, and at times proving destructive to poultry. On several occasions it has been known to enter the houses in search of roaches and other vermin, and has been captured in rat-traps. It is strictly nocturnal, and spends the day in caves, holes in the coral limestone rocks and in hollow trees and logs. It is a slow, stupid creature. It is unable to run rapidly, but shambles along with the zigzag, sidewise motions of a plantigrade. It is doubtless owing to ‘this that it obtained the native name of “Orso” (bear). Its long snout and stout front feet, with their curved claws, and its thick, short neck, prove impediments to forward pro- gress. According to the natives it is incapable of running straight. They also claim that when pursued it frequently trips itself and tumbles heels over head. When hunted with dogs it thrusts its head into the nearest hole or shelter and allows itself to be captured without resistance. The only specimen that I obtained was a female which was captured alive and uninjured. A few days after its capture it gave birth to three naked young. These the mother promptly devoured, and she died three days later. This specimen (see figure), as preserved in formol, is 14 inches in length, exclusive of ‘the tail, which measures about 13 inches in length. The body and head are covered with sparse, coarse hair, which is reddish ferruginous from the eyes to the shoulders, and dusky brown on the rest of the body. The hair becomes very thin and scattered on the hind quar- ters, which for some distance on the back and sides are naked, roughly corrugated, and warty, with a sparse, short, wooly growth between the excrescences. The legs, snout, and eyelids are naked and with the bare A. H. Verrill—Solenodon of San Domingo. 57 skin of the rump are pinkish white. The ears are short, thin, rounded, and are bluish gray with light edges. The heavy, rat-like tail is dark brown and naked. The claws are horn- color. The front feet and claws are large, heavy, and mole- like and well adapted to digging and tearing asunder rotten wood, ete. They are much smaller in proportion than in the Cuban species, however. The snout is also more flexible than in S. cubanus, from which it also differs in the naked skin of the rump, the color, size, and other characters. 58 C. H. Gordon—Mississippian Formations Art. VI.—WMississippian (Lower Carboniferous) Formations in the Rio Grande Valley, New Mexico;* by C. H. GORDON. Introduction. Tue observations upon which the following notes are based were made during the summer of 1905 in connection with an investigation by the U. 8. Geological Survey of the mines and mining districts of New Mexico under the direction of Mr. Waldemar Lindgren, the results of which are to appear in a forthcoming report by the Sur vey. For the identification of the fossils collected, the writer is indebted to Mr. George H. Girty.t Exposures of rocks belonging to the Mississippian series occur at a number of places in New Mexico. They have long been known to occur at Lake Valley, from which circumstance they early received the name of the Lake Valley Limestone. The observations of the writer show that exposures of the Lake Valley limestone occur in many places in the region about the southern extension of the Black and Mimbres ranges, and rocks apparently identical were observed in ‘the Caballos Mountains but fossil evidence of the age of these beds is not at hand. In Socorro County there are but two small areas in which outerops of Lower Carboniferous rocks are known to occur, one in the Magdalena Mountains, where they constitute the principal ore- bearing formation of the lead and zinc mines at Kelly, and another on the Arroyo Salado at the base of the Sierra La- drones, discovered in 1905 by W. T. Lee,§ of the U. 8. Geo- logical Survey. The limestones at Kelly are seemingly unfossiliferous, though Lower Carboniferous crinoids are reported | to have been found in them. The evidence on which this announcement is based, however, is lacking, and in the absence of satisfactory data these beds can not well be correlated with the Lake Valley lime- stone. Herrick*] gave to these beds the name Graphic-Kelly limestone. A hyphenated name of this kind is objectionable and they will be here referred to as the Kelly limestone, from the town in the vicinity of which they occur. * Published by permission of the Director of the U. S. Geological Survey. + A bulletin of the U.S. Geological Survey treating of the fauna of the Lake Valley formations is now in preparation by Dr. Girty. +t Cope, E. D., Eng. and Mining Jour., vol. xxxiv, p. 214, 1882. § Personal communication. | Herrick, C. L., Am. Geol., vol. xxviii, p. 310, 1904; Jour. Geol., vol. xii, p. 188, 1904. Keyes, C. R., Proc. Iowa Acad. Sci., vol. xii, p. 169, 1904. §] Loe. cit. in the Rio Grande Valley, New Mexico. 59 North of Socorro County the Lower Carboniferous forma- tions disappear by overlap, the rocks of the Pennsylvanian series resting directly upon those of pre-Cambrian age. Lake Valley Limestone.—Above the Percha shale (Devo- nian) in western Sierra County is a series of limestones with some shales, the upper beds of which at Lake Valley and Hills- boro are filled with fossils. The Carboniferous age of these beds was first recognized by E. D. Cope,* who, on the authority of Dr. C. A. White, referred them to the Middle Carboniferous (August, 1881). S. A. Miller, to whom Cope submitted the fossils collected by him at Lake Valley, publishedt+ a description of them, in which he announces their Lower Carboniferous age and de- scribes several species new to science. A little later (January, 1882), B.S. Silliman,{ on the author- ity of Mr. Arnold Hague and Mr. C. D. Walcott, likewise as- signed these beds to the Lower Carboniferous. This conclusion was strengthened by the investigations of I. M. Endlich § in 1883, whose excellent section of the formations at Lake Valley is reproduced on page 61. Ina paper published in 1884, F. M. Springer | described the Lake Valley beds, and gives a list of the fossils obtained from them. Ten years later Ellis Clark, at that time manager of the Lake Valley mines, published a paper, illustrated by map and sec- tions, in which the stratigraphy and ore deposits are described with considerable detail. Following is a section of these beds obtained by the writer at this locality : 9. Capping of andesite. Lake Valley Limestone. ( Mississippian.) 8. Coarse, subcrystalline, yellowish-white limestone in moder- ately thick beds, more shaly below. Abounds in crinoids and other fossil forms. Some beds cherty. Full thick- ITE SSeMIO LL SILO wens aN EN ure Sw ly age) 29 SIAN Vs ey INS DN el) 60/ 7. Blue shale including thin beds of bluish limestone contain- ing the same fossils as No. 9, but crinoids not so | OUT ANS EU aN ras eFat G RI e aesd eclae a ee 75! 6. Grayish blue hard, compact limestone, more or less siliceous at top. This is called the Blue limestone, and locally is known as the ‘‘ Footwall Lime” from the fact that it * Cope, E. D., Am. Naturalist, vol. xv, pp. 831-832, 1881. + Miller, S. A., Journ. Am. Soc. Nat. Hist., vol. iv, pp. 306-315, 1881. ¢ Silliman, B. S., Trans. Am. Inst. Mng. Engrs., vol. x, pp. 424-444, 1882. §$ Endlich, F. M., Am. Nat., vol. xvii, pp. 149-157, 1883. | Springer, F. M., this Journal (3), vol. xxvi, pp. 97-103, 1884. oe Clark, Ellis, Amer. Inst. Mng. Engrs., Trans., vol. xxiv, pp. 188-169, 1884. 60 C. H. Gordon—Mississippian Formations underlies the ore deposits. The upper portion in places consists of flint breccia. The flint fragments, sometimes carrying silver, are gray, brown, chocolate, pearl and green, the ereen 9 yielding ‘a higher grade of ore than the other colors. At the base isa bed 5 feet thick of coar sely erystallized yellowish-white limestone ---.---.-------- 25, 5. Compact grayish limestone filled with nodular chert. Shale partings usually rather thick .........._.-...... 50 Percha Shale. (Devonian.) 4. Grayish yellow and blue shales _- ot ee ee 60’ 3.) Black ‘fissile shale... 9. lp) 2 J ie 100’ Mimbres Limestone. (Siluro-Ordovicjan.) 2. Pink limestone upper beds siliceous with drusy cavities; contains Silurian’ fossilss 222-22. ae 1. Quartzite and limestone below. By Clark, beds 7 and 8 were called “ crinoidal limestones,” No. 6 “blue limestones,” and No. 5 “nodular limestones.” The recognition of the Lower Carboniferous (Mississippian) facies of the fossils obtained from beds 7 and 8 is confirmed by Dr. Girty. In the collection from the blue shaly beds (No. 7), Dr. Girty identified the following species :— Fossils from Lake Valley. Laphrentis, sp. Fawvosites, sp. Platyceras pileiforme Megistocrinus evansii ? Physetocrinus planus Trematopora vesiculosa Fenestella, sp. Pinnatopora, sp. Crania, sp. Leptaena rhomboidalis Rhipidomella ? sp. Productus semireticulatus Productus burlingtonensis ? Productus aff. scabriculus Productus aff. arcuatus Productus, sp. a Productus, sp. 6b The following (GA Koyo) Laphrentis, sp. Crinoid stems Megistocrinus evansii ? Platyceras, sp. Spirifer imbrex ? Spirifer aff. grimest. Spirifer att. peculiaris Delthyris nova-mexicana Syringothyris, sp. Reticularia temeraria Athyris lemellosa Athyris aff. incrassata OCleiothyris roissyt Retzia, sp. Camarotoechia occidentalis Rhynchopora aft. pustulosa. Platyceras, sp. Orthoceras, sp. Goniatites ? sp. Phillipsia peroccidens ? were obtained from the overlying beds Trematopora americana Rhombopora, sp. Leptaena rhomboidalis Schizophoria swallow ? in the Rio Grande Valley, New Mexico. 61 Platyceras peculiare Productus aff. arcuatus Platycrinus parvinodus Spirifer afk. grimesi Dorycrinus unicornis Spirifer inbrex ? ia Stegonocrinus sculptus Reticularia cooperensis Physetocrinus lobatus Athyris lamelliosa Periechocrinus whitet Athyris ? sp. Fenestella sp. Crinoids are more abundant in this bed both in species and individuals than in the shaly beds below. Concerning the re- lations of this fauna, Dr. Girty says*:—“ The crinoid-bearing beds at Lake Valley have long been known to paleontologists, and they are generally regarded as of lower Burlington age.” Beds 5 and 6 contain corals, crinoid plates and stems, but good specimens are difficult to obtain. w w z = > wy =i = = > [ry we = =i MONUMENT PK. Fic. 1. Sketch profile section at Lake Valley, New Mexico, showing the stratigraphic relations of the formations and the position of ore deposits (represented by the heavy black line) within the Lake Valley limestone. After F. M. Endlich. Two miles east of Hillsboro a good exposure of the Lake Valley formation shows the lower beds 5 and 6 to be wanting, and the upper crinoidal beds 7 and 8 are seen resting upon the eroded surface of bluish gray calcareous shales carrying an abundant Devonian fauna. Following is a list of fossils ob- tained from the crinoidal beds at this locality:— Fossils from Hillsboro. Michelinia? sp. Rhipidomella dalyana Zaphrentis sp. Productus semireticulatus Amplexus sp. Productus aft. seabriculus ~Periechocrinus whitei Spirifer inibrex ? Rhodocrinus wortheni var. Spirifer aft. peculiaris. urceolatus Delthyris nova-mexicana * Personal letter. 62 C. H. Gordon— Mississippian Formations Cacocrinus multibrachiatus Spirifer aft. S. forbesi Cactocrinus proboscidialis Spirifer aft. S. grimesi Steganocrinus pentagonus Spiriferina sp. Platycrinus sp. Athyris lamellosa Platycrinus subspinosa Cleiothyris sp. Physetocrinus lobatus Platyceras 3 sp. Physetocrinus copet Phillipsia aft. per occidens Trematopora vesiculosa Phillipsia aff. loganensis Leptaena rhomboidalis At Kingston nine miles west of Hillsboro, the Devonian shales (Percha formation) are overlaid by ive bedded blue limestone, nodular cherty beds and shaly thin-bedded lime- stone, fhe total thickness of the formation being about 100 to 125 eon From these beds were obtained the following rep- resentatives of the Lake Valley fauna :— Fossils from Hingston. Leptaena rhomboidalis Schizophoria swallowi ? Productus aft. scabriculus Spirifer imbrex ? Athyris aff. tncrassata Cleiothyris roissyi Orthoceras sp. Laphrentis sp. Crinoid indet. Fenestella sy. Rhombopora ? sp. Spirifer aff. peculiaris Syringothyris sp. Athyris lamellosa Near Cooks on the north side of Cook’s Peak, at the south end of the Mimbres Mountains, the Lake Valley beds have a thickness of 275 to 300 feet and show the same lithological characteristics as at Lake Valley. The following fossils were obtained from them at this locality :— Fossils from Cooks Range. Zaphrentis sp. Crinoid stems Schizophoris swallowi ? Productus sp. Spirifer centronatus Athyris lamellosa Productus semireticulatus Cleiothyris sp. Kelly Limestone.—Resting upon the eroded surface of gran- ites and schists at Kelly in the Magdalena district at the north end of the Magdalena range, occur 120 to 125 feet of massively- bedded, coarsely er ystalline limestone, which, on the evidence above referred to, is usually regarded as Lower Carboniferous in age. This reference receives support also in the general lithologic and stratigraphic relations of the beds. For the most part the bedding is massive and devoid of shale partings. Near the middle of the formation is a dark bluish, weathering to yellowish drab non-crystalline or compact stratum five feet thick: which by the miners is known as the “Silver Pipe Lime- in the Rio Grande Valley, New Mexico. 63 stone.” Just below this bed in the Graphic and Kelly mines are located the most important ore bodies, in following which the stratum furnishes a convenient guide. The beds dip from 30° to 40° south 65° west, and have been affected to a notable degree by faulting. The areal extent of the Kelly limestone is limited, being confined so far as demonstrated to the Magda- lena region. Ore deposits in the Lake Valley Limestone.—The -discovery of ore at Lake Valley was made by a cowboy in 1878 While tightening the girth of his saddle his attention was attracted by a peculiar piece of stone whose weight surprised him. On having it assayed it proved rich in silver. The fame of the discovery soon spread and the district quickly became noted as a producer of silver. At present no ore is being mined, opera- tions haying practically ceased in 1894. The best description published of the nature and occurrence of the silver ores of Lake Valley is that of Clark in the paper above cited. He classes the ores as (1) siliceous, (2) neutral, and (8) more or less basic. They occur chiefly along the bedding plane between the blue limestones and the overlying shaly beds at the base of the crinoidal limestone formation. The ores consist principally of gray, brown, chocolate, pearl, and green flints, the last named usually ‘yielding a orade of ore higher in silver ‘than the other colors. The richest ore bodies occur in cavities of varying size containing galena with massive crystalline structure, and sometimes in the form of a pulver- ulent mass known locally as “orey metal.” The largest of these ore cavities, called the Bridal Chamber, pr oduced about 2,500,000 ounces of silver. Manganese and iron oxide have a variable but usually prominent development as accessory min- erals, while the silica content ranges from 5 to 60 per cent. The form and relations of the ‘deposits and their occurrence in pockets and as a siliceous replacement of the limestone along the contact with overlying shales strongly suggests their origin from ascending hot solutions. From the nature of the region the presence at no great distance of an intrusive igneous body from which the solutions come may be safely predicated. The region is one of extensive volcanic flows, to the erosion of which is due the limited areas of sedimentary rocks exposed in the vicinity of Lake Valley and northward along the slopes of the range. The earliest of these eruptions consisted of andesite, which occurs resting upon the eroded surface of the sedimentary formations. Ores in the Kelly Limestone—At Kelly the ores occur at several horizons along the bedding planes of the Carbonif- erous formations, the principal deposits, however, being found within the Kelly beds just below the “ Silver 64 C. H. Gordon—Mississippian Formations, ete. Pipe” stratum above mentioned. The chief ore values in this district consist of lead and zinc, with little or no silver. With the exhaustion of the oxidized ores near the surface, large bodies of sulphide are coming to light below, with which is associated a considerable amount of copper. The asso- ciation with the ores of certain minerals, such as pyroxene, magnetite, and specularite, intergrown with quartz and calcite, suggests the derivation of these deposits likewise from ascend- ing hot solutions. The region is one of marked igneous activ- ity, as shown by the presence in the immediate vicinity of several bodies of intrusive rocks, chiefly monzonite-porphyries, while extensive flows of andesite and rhyolite cover the range as a whole. April 20, 1907. Gooch and Heath—Ilodometric Determination of Copper. 65 Arr. VII.—The Lodometric Determination of Copper; by Rae Goocn and feeb. HmarE. [Contributions from the Kent Chemical Laboratory of Yale University—clix. | WueEn potassium iodide is added to a suitable solution of a cupric salt, cuprous iodide is precipitated while iodine equiva- lent to the amount of iodine fixed in the cuprous iodide is liberated. This reaction has been made the basis of an iodo- metric method for the determination of copper. The first suggestion of such a method appears to have been made by De Haen in 1854. In this process cupric sulphate.was treated in solution with potassium iodide and the free iodine deter- mined by sulphurous acid according to Bunsen. From the amount of iodine thus found the copper was calculated, accord- ing to the equation 2CuSO, + 4KI—~>2K,SO, + Cu, I, +1.,,. This method was mentioned in the following year by Mohr,* with the modification suggested by Schwarz that the free iodine be determined by sodium thiosulphate instead of by sulphurous acid. E. O. Brown,+ apparently without knowledge of De Haen’s previous work, proposed, in 1857, similar procedure, and in 1868 the method with slight modification was presented again by Riimpler.t Concerning the utility of the method opinions have varied. Mohr never favored it. So late as 1877 Mohr,§ after quoting Meidinger to the effect that cuprous iodide freshly precipitated and washed is capable of taking up iodine, and Carl Mohr’s criticism that potassium iodide acts upon cuprous iodide according to the concentration, states that the method is not exact and has nowhere found practical appli- cation. On the other hand, Fresenius| recommended the method for the determination of small amounts of copper, noting that ferric salts and other substances capable of setting free iodine from an acidified solution of potassium iodide must not be present, and indicated the most favorable procedure. The copper salt treated, he says, should be the sulphate, pre- ferably in neutral solution, though a moderate amount of sul- phuric acid is not objectionable. Much free sulphuric acid and any free nitric acid should be neutralized by sodium carbon- ate, and the precipitate dissolved in acetic acid, an excess of which does no harm in the iodometrie process. Of recent writers some have favored the method while others have commented upon it unfavorably. Low] has been * Titrirmethode, p. 387. + Journ. Chem. Soe., x, 65. ¢ Journ. prakt. Chem., cv, 193. § Titrirmethode, 5 Aufl., 288. | Quant. Anal., 6te Aufi., 335, 1875. *| Journ. Amer. Chem. Soc., 18, 468 ; 24, 1083. Am, Jour. Sct.—FourtH Series, Vout. XXIV, No. 139.—Juty, 1907. 5 66 Gooch and Heath—lodometric Determination of Copper. outspoken in praise, to the extent of declaring a preference for this method in the most aceurate technical work over all other methods, even the electrolytic method. According to Low’s earlier modification, metallic copper is dissolved in nitric acid, the solution is freed from nitrogen oxides by boiling, a considerable amount of zine acetate is added, and in the solution having a volume of 50° an excess of solid potassium iodide is dissolved. Zine acetate is pre- ferred to sodium acetate to take up the free nitric acid. It is said that an excess of potassium iodide is necessary to insure rapidity of: action and is harmless. According to the later modification of this method Low preee the cupric salt by dissolving the metal in nitric acid (sp. g. about 1°20), boils the solution, adds bromine water to destroy the nitrogen oxides, boils to expel the bromine, treats with ammonium hydroxide in excess, adds acetic acid and boils again if necessary to get a clear solution. The advantage of using an excess of potassium iodide is emphasized, and the statement is made that unless an excess of this reagent is present the reaction does not proceed to completion until the titration of the free iodine takes place. Low recommends the use of 1 gm. of potassium iodide, an excess of 0°6 grm., for every 0:075 grm. of copper. Various criticisms haye also been made of the reaction when employed in gravimetric estimations of the cuprous iodide pre- cipitated. Pisani* notes that potassium iodide can be used to effect the precipitation of cuprous iodide and that satisfactory separations may thus be brought about. Flajolot+ states that potassium iodide cannot be used as the precipitant since it dissolves cuprous iodide, and recommends the precipitation of cuprous lodide from the solution of copper sulphate slightly acidified with sulphuric acid, by treatment with sulphurous acid and hydriodic acid: Kohner + atlirms that cuprous iodide is solul ole both in hydriodic¢ acid and in potassium iodide. Brownings has shown that cuprous iodide may be satisfac- torily pr ecipitated and separated from a cadmium salt by add- ing to a solution of cupric sulphate a moderate excess of potassium iodide (1 grm. to 4 grm. in all), expelling iodine and hydriodic acid by evaporating the solution to dryness, and treating the residue with water, filtering off the precipitate ong weighing upon asbestos in the perforated crucible. As a result of elaborate study Moser | has reached the con- clusion that the reaction by which cuprous iodide is formed * Compt. rend., xlvii, 294. + Journ. prakt. Chem., xi, 105. t Ztschr. anal. Chem., xxvii, 215. S$ This Journal [4], xlvi, 280, 1893. | Zeitschr. anal. Chem., xliii, 597, 1904. Bee. Gooch and Heath—lodometric Determination of Copper. 67 from potassium iodide and cupric sulphate in neutral sorution is complete at very high concentration of the solution; that the completeness of the reaction is greatly affected by the volume of liquid; that the amount of potassium iodide em- ployed is almost without influence either in neutral solution or in acid solution; and that the presence of free sulphuric acid even in large amounts or of hydrochloric acid present in amount equivalent to the cupric sulphate is advantageous. Moser recommends, therefore, the addition of sulphuric acid for the purpose of bringing the reaction to completion. To the cupric sulphate (about 0-6 gm.) dissolved in 50° of water 10N contained in a 300°™ stoppered flask are added 5°” of ona Ok. and 2 gm. of solid potassium iodide, the mixture is shaken frequently for two minutes, and the free iodine is titrated by sodium thiosulphate, with stirring, to the end-reaction of the starch indicator. According to Fernekes and Koch,* an excess of acetic acid does not influence titrations, while a certain amount of potas- sium iodide—1°5 grm. to 2 grin. for 0:0038 grm. of copper, and 2°5 grm. for 0:0939 grm. of copper—must “be added to bring about complete action in a volume of 100°, Quite recently Cantoni and Rosensteint have tested the reaction between potassium iodide and a cupric salt under various conditions; but these investigators do not give the absolute values of the amounts of copper taken and found, merely recording the relative effects of varying conditions. From the record of their results it would appear that a five- fold increase of the minimum amount of potassium iodide added to portions of 100™* of solution containing the same amount of copper salt is without influence upon “the result ; that increase of volume from 100° to 350°, other conditions being the same, may affect the results by as much as 5 per cent of their value. The authors conelude that the method gives good results under properly controlled conditions. So evidence and opinions as to the effects of various con- ditions in the process are contradictory. The chief matters of difference concern the influence of an excess of potassium iodide used as the precipitant, the dilution at which the precipitation should take place, and the effects of acids upon the formation of the cuprous iodide. We have thought it desirable, therefore, to again study these points experimentally. In the experiments detailed in Table I, small amounts of a solution of pure copper sulphate, standar dized by the electrolytie * Jour. Amer. Chem. Soce., xxvii, 1229. + Bull. Soe. Chim. [3], xxxv, 1067-73 (1906). 68 Gooch and Heath—lodometric Determination of Copper. method and containing 0:0020 grm. to 1°™*, were drawn from a burette and treated with potassium iodide in solution. In some of the experiments the iodine set free was titrated with- out previous dilution, while in others the mixture was diluted previous to the titration. The volumes at precipitation and at the end of the titration are noted. In Series A is shown the effect of twice the amount of potassium iodide theoretically required, at volumes varying from 30°™ to 80°™ at precipitation and from 36° to 86°? at the end of the titration. In the experiments of Series B the effect of increasing the amount of potassium iodide under conditions otherwise similar is studied. In Series C is shown the effect of large dilution of the solution containing the amount of potassium iodide used in the experiments of Series A. TABLE I. Liffects of Volume of Solution and Concentration of Potassium LTodide. Volume = SN Copper Copper At At end equivalent Error in taken precip- of titra- KI to I found terms as CuSO, itation tion used by NazS.03 of copper grm. em? em® erm. grm. erm. A 0°0400 30 36 4 0°0591 —0:0009 0:0400 40 46 “4 0°0387 —0°0013 0°0400 50 56 °4 0°0388 —0°'0012 0:0400 60 66 4 0°0391 —0°0009 0:0400 80 86 4 00391 —0:0009* B 0:0400 40 46 0°8 0°0400 0:0000 0°0400 30 36 8°0 0:0399 —0°0001t 0'0600 45 54 13°0 0°0599 —0-0001F+ C 0°0400 30 200 4 0°0038 —0°0367{ 0:0400 30 300 4 0:0004 —0:0396f 0°0400 30 500 *4 0:0004 —0°0395f 0:0400 30 1000 “4 0°0005 —0°0395f From the results recorded in A it appears that, though the excess of potassium iodide is about 0-2 grm., the amount used being approximately twice that required by the theory, the reaction resulting in the formation of cuprous iodide and libera- tion of iodine is not quite complete. On the other hand, the results recorded in B show plainly that at similar dilution the *End-point slow in coming. + The Cu.l, was completely dissolved in KI before titrating. { Visible precipitation of Cus, took place on titrating the free iodine. Gooch and Heath—lodometric Determination of Copper: 69 reaction yields excellent indications of the amount of copper handled when the amount of potassium iodide is considerably more than the theoretical amount, varying from four to sixty times the amount required by theory, the absolute excess varying from 0°6 grm. to 12°7 grm.; and this is true even though the amount of potassium iodide is sufticient to dissolve completely the cuprous iodide formed. So itis plain that the amount of potassium iodide used has within limits an influence upon the result. In a volume of about 50° an excess of 0-2 germ. of potassium iodide is not enough, while an excess of 0°6 grm. appears to be sufficient. Beyond this limit the addition of potassium iodide has no appreciable effect. It is natural to suppose that at high dilu- tions a larger excess of potassium iodide would be needed to complete the reaction than is required at lower dilutions. Table II contains the results of experiments made to test the efficiency of potassium iodide in precipating 0:0010 grm. of copper, taken as sulphate, in a volume of 100°. TABLE II. Effect of Potassium Lodide in Neutral Solutions at a Fixed Volume of 100%™. Copper takenas KI Acid Copper CuSO, used added Volume found Error grm. erm. em? em?® erm, erm. 0°0010 1 none 100 0:0008 —0:0007 ee 2 sf is 0°0006 —0°0004 $s 3 x wy 0°0009 — (0001 se 4 ee eet: 0.009 —0°0001 as 3 rg os 0°0013 +0°0003 From the results of these experiments it appears that while the action upon a milligram of copper, taken as the sulphate in 100° * of solution containing no free acid, is not completed by 1 grm. or 2 grm. of potassium iodide, it is practically complete when an excess of 3 to 5 grm. of potassium iodide is present. The fact is again emphasized that up to a certain proportion, increasing with the dilution, the amount of potassium iodide influences the completeness of the reaction in neutral solution. An excess of potassium iodide amounting to 0°6 grm. to 1 erm. in a volume of 50°, and to from 3 gr. to 5 grm. in a volume of 100°, will precipitate completely 0°0020 erm. of copper. In the practical application of these facts it must be borne in mind that it is the excess of potassium iodide and not the full amount added which is important. So we may very properly fix upon 2 grm. as the uniform amount of potassium iodide suitable for the precipitation of 70 Gooch and Heath—lodometric Determination of Copper. cuprous iodide in a volume of 50°™* of a neutral solution con- taining 0°2 grm. of copper; and upon 5 grm. as the amount of potassium iodide suitable in neutral solutions having a volume of 100". We have now to study the effect of free acid upon potassium iodide. TABLE IIT. Effect of Acids upon Potassium Iodide. Copper equivalent KI Acid Volume to I set free grm. em? em? grm. H.SO, cone. 2 1 50 0°0002 2 2 50 0°0005 2 3 50 0°0007 2 5 50 0:0019 5 ul 100 0°0002 5 2 100 0°0002 5 3 100 0°0002 5 5 100 0°0014 HCl cone, 2 ul 50 0:0002 2 2 50 0°0008 2 3 50 0:0006 2 5 50 0:0016 5 1 100 0°0002 5 2 100 0°0002 5 3 100 0:0002 5 5 100 0°0008 HNO; cone. purified 2 1 50 0°0025 2 2 50 0:0094 2 3 50 0°0230 5 1 100 0°0002 5 2 100 0:0002 5 3 100 0°0002 5 5 100 0°0294 HC.H;02 50% 2 25 50 0°0002 5 2 100 0°0002 5 5 50 100 0°0003 Gooch and Heath—Iodometric Determination of Copper. 1 So it appears that a trifling amount of iodine is in every case set free, due no doubt to presence of traces of iodate. It appears also that no more than 2™* of concentrated sulphuric acid or hydrochloric acid may safelv be present with 2 grms. of potassium iodide in 50°™* of solution, and the presence of 1°™ of pure nitric acid makes error. The tendency to liberate iodine is manifestly less at the higher dilution, and it appears that in a volume of 100° of solution containing 5 grms. of potassium iodide 3°° of concentrated sulphuric acid, hydro- chloric acid or nitric acid free from nitrogen oxides may safely be present. Acetic acid of 50 per cent strength may apparently make up half the solution at either dilution. When either sulphuric acid, hydrochloric acid or nitric acid is present, obviously the higher dilution is preferable. Following are the results of experiments in which various amounts of copper were determined by titration of the iodine set free in a volume of 100% * in presence of 5 grms. of potas- sium iodide and free acid. TABLE IV. Effects of Acids upon the Determination of Small Amounts of Copper. Copper taken Total Copper as Cu(NOs)2 KI Acid volume found Error grm. grm, cm?, cm, grm. grm. H;SO, cone. 0:0010 5 ] 100 0°0016 + 0:°0006 0°0010 5 2 100 0:0014 +0°0004 0°0010 5 3 100 0:0019 + 0°0009 HCl cone. 0°0010 5 1 100 “ 0.0014 +0:'0004 0°0010 5 2 100 0:0014 +0°0004 0:0010 5 3 100 0°0015 +0:0005 HNO; cone. purified 0°0010 5 1 100 0:0014 +0:0004 . 00010 5 2 100 0:0015 +0:0005 0°:0010 5 3 100 00015 +0°0005 HC.H;3Oc. 50 per cent 0°0010 5 10 100 0.0012 +0:'0002 00-0010 5 20 100 0°:0012 +0°0002 60010 5 30 100 0:0010 +0:°0000 0:0010 5 40 100 0.0010 +0:°0000 0°0010 5 50 100 0:0010 + 0:0000 It appears that so much as 50°* of 50 per cent acetic acid may be present with 5 grms. of potassium iodide in 100° of solution 72 Gooch and Heath—Ilodometric Determination of Copper. without interfering appreciably with the estimation of 0-0010 grm. of copper and that the error introduced by the presence of 1°7*, 2°" and 38° of sulphuric acid, hydrochloric acid and nitric acid (free from nitrogen oxides) in 100°" of solution is scarcely appreciable. In Table V are given the results of similar procedure applied to larger amounts of copper. In the experiments of Series B and C the material for each test was metallic copper standardized electrolytically. Portions of this material were weighed and converted to the nitrate by acting with nitric acid. The solution of the nitrate was evapo- rated nearly to dryness and the residue dissolved and titrated in the manner indicated. TABLE V. Liffects of Acids upon the Determination of Larger Amounts of Copper. KI Volume Copper Approx- at begin- at end taken as Pres- imate ning of of titra- Copper , Cu(NO;). ent excess Acid titration tion found Error 7 grm. orm.) rm: ems cm, cm?. grm. ~ grm. A Final volume between 110°™° and 120%. H.SO, conc. 0-1200 5:0 45 25 100 + 119 071200 +0-0000 90-0900 5°0 4°5 3°0 100 114 0°09038 +0:°0008 0-9900 5°0 4°5 3°5 100 114 0°0905 +0°0005 HCl cone. 0:0900 5°0 4°5 2°0 100 ey, 6:0897 —0:0003 071200 5°0 Ad 2°0 100 119 0°1195 —0-°0005 0:0900 5°0 4°5 3°0 100 114 0°0901 +0°0001 071200 5°0 4°5 3°0 100 119 0°1200 +0°0000 0°1200 5°0 4°5 3°5 100 . 119 071197 —0:0008 0°0900 5°0 4°5 4°0 100 114 0:09038 +0:0003 HNO; conc. 0:0900 5:00) 405 On ealO0 114 = 0:0900 +=+0:0000 0°1050 5°0 4°5 1195) 100 117 0°1051 +0°0001 0°0900 5'0 4°5 225 100 114 0:0901 +0:0001 50 per cent 2 3 071200 5°0 4°5 3°0 100 119 0°1195 —0-0005 0:0900 5°0 4°5 5:0 106 114 0°0898 —0:0002 0°1050 5°0 4°5 10°0 100 117 071048 —0'0002 Gooch and Heath—lodometric Determination of Copper. 73 TABLE V (continued). KI Volume Copper Approx- at begin- at end taken as Pres- imate ning of of titra- Copper Cu(NO;)2 ent excess Acid titration tion found Error grm. grm. grm. cm’. cm’. cm’. grm. grm. B Final volume between 140°? and 155°"° without increase of KI. 03336 5:0 3:5 ee 100) 1530 03315) 0-001 02818 50 4:0 tae 1OOW) adi 4 0-2797% 6-000 03320 5:0 35 ce 100 152 0:3290 -—0:0030 02541 5:0 3:5 iene 100 140 0:2523 —0-0018 C Final volume increased to 182°"? and 150°™3, with corresponding increase of KI. H.S0; cone. 0°2218 70 6°0 2 100 135 * 0°2214 --0°0004 0°5231 8:0 6°4 3 100 150 0°3226 —0:0005 HCl e cone. 0°2023 7°0 6:0 2 100 132 072016 —0:0007 0°2581 7°8 6°7 3 100 141 0°2574 —0-°0007 HNO; conc. purified 0°2023 8°0 7°0 1 100 132 0°2017 —0-:0006 0°2520 10°0 8°5 3 100 148 0°2512 —0'0008 F HC2H;02 50 per cent 0°2125 75 ae 5 100 133 0°2119 —0°0006 0°2064 8:0 2h 8 100 132 0°2058 —0-:0009 The N/10 sodium thiosulphate used in estimating the iodine liberated added appreciably to the initial volume, 100°, of the solution. In series A the increase of volume, less than 20°", did not affect appreciably the accuracy of the determi- nations. In series B the increase of volume to 140°™*, without corresponding increase in the amount of potassium iodide present, did affect the indications unfavorably. In series OC, however, the unfavorable effect of similar dilution was overcome by the addition of more potassium iodide. It is apparent that at any volume a very considerable excess of potassium iodide above the theoretical equivalent involved in the reaction is necessary,-and that the necessary excess 74 Gooch and Heath—lodometric Determination of Copper. increases very materially with the dilution of the solution. It appears also that the noted small amounts of sulphuric acid, hydrochloric acid, and nitric acid (free from nitrogen oxides) exert no appreciable influence upon the indications of the pro- cess carried out at a volume approximately 100°; and that acetic acid may be present in amount equivalent to at least 25 per cent of the absolute acid. We find no ground for the inference of Moser* that the presence of acid, best sulphuric acid, is necessary to the attain- ment of good results at all volumes excepting the most con- centrated: and there appears to be no reason why the addition of small amounts of acid should increase the amount of iodine liberated if the potassium iodide is free from iodate or other oxidizer. We are wholly unable to offer any ex- planation for Moser’s extraordinary observation, ae con- trary to our own, that variation in the amounts of a SOE from 1™* to 100° (0-49 grm. to 49 grm.) for 50°" of a solution of copper sulphate, is practically without effect in the treat- ment by potassium iodide. The best general procedure in determining by the iodometric method amounts of copper not exceeding about 0-3 grm. seems to us to be covered by the following ‘directions :—The solu- tion of the cupric salt, containing no more than 3° of concentrated sulphuric acid, hydrochloric acid or nitric acid (free from nitrogen oxides), or 25°™* of 50 per cent acetic acid, is to be made up to a volume of 100°", 5 orm. of iodate- free potassium iodide are to be added, and the titration of the free iodine is to be made by sodium thiosulphate in the usual man- ner with the use of the starch indicator at the end. In case the end reaction has not appeared when 25° of the thiosulphate have been added, 2 grm. to 3 grm. more of potassium iodide are to be added before continuing the titration. The error of the process, properly conducted, should not exceed a few tenths of a milligram in terms of copper. * Zeitschr. anal. Chem., xliii, 597, 1904. Benton—Strength and Elasticity of Spider Thread. 75 Arr. VIII.—TZhe Strength and Elasticity of Spider Thread ; by J. R. Benton, Pu.D. Tue writer of this note happened to notice a spider thread of such extraordimary thickness and length (0°01 in diameter ; 2-5" long} as to suggest the idea of measuring its physical properties, since this could easily be done with ‘the thread in question, though it would be scesedinel difficult with spider threads of the usual size. The results may be of interest for the following reasons : (1) as furnishing a test of the popular idea that spider threads are composed of a substance of extraordinarily great strength ; (2) on account of the occasional technical application of spider threads in the reticules of scientific instruments; and (3) because the material of the thread, in its chemical nature, is placed among the proteids, which usually have peculiar mechanical properties. On account of the great complexity of chemical structure of the proteids, their physical properties may be especially useful in determining their relationships with one another. In the present instance, the mechanical properties of spider thread may furnish eround for deciding whether or not its material is identical with silk, as is some- times asserted. A spider thread, as is well known, is not usually composed of a single fiber, but of a number of fibers adhering together more or less closely. In the thread used for the present study, the number of component fibers was very large. It was not feasible to count them directly; but single fibers, when sepa- rated from the main thread, could be seen to have a diameter less than one-twentieth of that of the main thread. This would indicate several hundred fibers in the main thread, if it can be assumed that all of the component fibers have the same size. The component fibers appeared to adhere together only very loosely ; at some places bundles of them were distinctly separate from the rest of the thread. Under such circum- stances the apparent cross-section of the thread varied greatly from point to point. The true cross-section must be known in order to determine the mechanical pr operties of the material ; and as it was not feasible under these circumstances to ascer- tain the true cross-section, the thread was twisted, so as to bring all of the component fibers into one compact mass. The twist applied amounted to three revolutions for each cen- timeter of length, and it resulted in bringing the fibers together into a cross-section of fairly perfect circularity. The diame- ter, as measured by a micrometer microscope, varied from point to point between the limits 0076 and :0103°", 76 Benton—Strength and Elasticity of Spider Thread. Tensile Strength.—TYhe following results were obtained for the tensile strength, or stress to produce rupture, the thread having been tw isted as described : Stress at rupture Number of Load at rupture Cross-section at Dynes per cm? Pounds per trial in grams weight point of rupture sq. in. 1 40 5-28 < Om em 74x 10° 11000 2 82 5°28 15°2 22000 3 85 4°55 18°35 27000 4 85 4°55 18°3 27000 5) 88 4°55 18°9 28000 6 98 4°95 19°4 28000 Final value: (Mean of trials 2, 3,4, 5, and 6) 18:0 x 10° 26200 It would seem justifiable to assume that the first trial, giv- ing a value less than half the mean of the other, represents some anomalous condition (such as a flaw in the material). It is accordingly rejected. It appears then that the material of this thread possesses quite a high tensile strength, about double that of most kinds of wood (the value for pine ‘being about 10,000 and for other woods ranging between 6,000 and 23,000 pounds per square inch). Variations in Length.—The length of the thread was found to vary irregularly from day to day, the stretching force being eonstant. This was probably due to absorption of moisture, but was not definitely investigated. Elastic After-effect.—lf the stretching force was changed, the thread stretched (or contracted); but the strain so pro- duced did not at once assume a constant value, but gradually varied. Thus in one set of experiments, the stress was increased by 5X10’ dynes per em* (730 pounds per square inch) or 1/36 of the mean breaking strength, and readings taken at intervals of 30 seconds after. applying the load gave the fol- lowing values for the strain (mean of three trials) : 00200 "00208 00207 °00210 "00218 Upon removing the load as soon as these readings were taken, the following values of the strain were observed at inter vals of 30 seconds: "00048 “00040 "00037 "00034 “00029 Benton—Strength and Elasticity of Spider Thread. 7 Similar, but much less distinct, effects were observed when the change in stress was only half as great. On account of the hygroscopic | properties of the substance it was not feasible to follow these changes over any great length of time. Youngs Modulus.—In view of the variations of strain just described, it is clear that any value obtained for Young’s modulus, or the ratio of stress to the corresponding strain, must involve some arbitrariness depending upon the time when the strain is observed. E, and the first condition for the transfor smnesiey A’ A is fulfilled. Following up these two curves further, we may find them recrossing, but sooner or later we shall come to a point where, with E < E’, the curve representing E’ will meet the third curve E,. At this instant t,, the second condition * For the sake of simplicity it is here assumed that the path which con- tains this least maximum, contains no other maximum. +The mean state of the molecule will presumably satisfy the law of equipartition. See Rayleigh, Phil. Mag. (5), xlix, 98; Kelvin, Phil. Mag. (6), ii, 1, 7; also W. F. Magie, Science, xxiii, 161, 1906. A. J. Lotkha—Mode of Growth of Material Aggregates. 2138 also for the spontaneous change from A’ to A, is satisfied, and this change actually takes place. Now we can continue our curves, tracing first of all the value of the free energy during the change from the condition A’to A. This part of the curve is the “path of the spon- taneous change, and must, therefore, be of type (a), as shown. We then continue our set of three curves, very much as before, except that now the values of E are the actual values, those of E’ auxiliary (“ caleulated ’’). The continuation of this figure then shows features precisely similar to those which we noted in the earlier part, and it is, therefore, unnecessary to follow up their description any further. We only note that ¢, denotes the instant at which the molecule of A is formed, ¢, a point at which the curves E EK’ cross, ¢, the moment when the molecule is eliminated from the aggregate A. The interval ¢, ¢, represents the length of life of the mole- cule A, and this, we saw, has the value (a) for ne—** out of x molecules counted at the moment of their formation, or, has a 1 mean value h for all molecules. We can distinguish a number of separate fields in this diagram. In the field ¢, ¢, the molecule is in the state A, and is stable in that condition. In the field ¢, ¢, the molecule is still in the state A, though in a meta-stable condition. It does not here pass into the state A’, for in order to do so, it would have to cover a path of type B) : Le., the second condition for a spontaneous change is not fulfilled. 214 A. SJ. Lotka—Mode of Growth of Material Aggregates. Lastly, the field ¢, ¢, represents the molecule during its spon- © taneous transition from the state A to A’. IT, Distribution of Variations. The above considerations apply to one individual molecule. The entire aggregate A will comprise : 1. Molecules whose condition corresponds to the field 4%, ¢,. These are stable; neither condition (1) nor condition (2) is satistied for their elimination from the aggregate A. 2. Molecules whose condition corresponds to the field 7, ¢,. These are in meta-stable condition, but do not change because condition (2) is not satisfied. 3. Molecules whose condition corresponds to the field ¢, ¢,. These are undergoing change, and being eliminated from the agoregate. The number of molecules in the third class, we saw, _is always small (at any rate in ordinary cases) and is given by KN(t'—1). The distribution of the remaining molecules between the first and second class is evidently closely connected with reac- tion velocity and equilibrium. A change in temperature, being accompanied by a change in the total energy of the system, must lead to a change in the distribution of the energy in the system, and so toa change i in the distribution of the variations in the condition of the molecules. But any agency which produces such a change will affect D, and hence arises the con- nection between D and the temper ature. We still have to consider the influence of agencies which affect the “limit of stability’ of the molecule. There is one special case which is of interest here, namely, that in which, while the values of E and E’ are unaffected for each molecule, E, is changed—lowered, say. The effect of such a change will evidently be that, while ‘the total and free energy of the System as a whole is unchanged for a given composition (and volume), the rate D will be changed—raised. We see that this corresponds exactly to the effect of introduc- ing a catalyser into the system. ‘We may goa step further and ask ourselves in what way the value of E, may be lowered. The answer jis that this may take place in one of two ways: Hither the character of the path A A’ may be changed for some or for all the molecules; the formation of intermediate compounds in certain reactions or the production of local dif- A. J. Lotka—Mode of Growth of Material Aggregates. 215 ferences in concentration, and other unknown effects, may be of this character. The effect of the catalyser would in this case be closely analo- gous to that of “ nuclei, » or“ erystals ” in supercooled systems, or of gas bubbles in a sperheaien liquid. In these cases change of state is arrested because in the absence of “ germs” the sys- tem would have to pass through a stage in ‘Which its free energy had a value greater than its actual value,* in order to reach the final lower value. The introduction of the germ furnishes another path requiring no such maximum value to be passed, and the change then takes place spontaneously. But the catalyser might also produce its effect in another way, namely, by pr oviding mechanism through which a portion of the energy set free by one molecule during its descent along the downward limb of the path A A’ is diverted into such a channel that it raises another molecule up the ascending limb of that path.¢ This possibility is of some interest because a large class of natural phenomena, especially in the living world, depend on an action of this kind. We may only mention here the phenomenon presented by an organism which obtains its food by a series of (muscular) efforts, the energy for which is derived from food previously ingested. The phenomenon as a whole takes place spontaneously, although for each portion of food there is astage in the process through. ‘which it passes when it requires the application of external energy. Another exam- vle of the same kind taken from the world of mechanies is the continuous operation of a heat engine in which the working sub- stance goes through a cycle. Lastly we note ‘that according to the view developed above, such agencies as elevation of temperature, or the introduction of a catalyser, which increase #, will shorten the life of the molecule, since we found that the probability at the moment of formation that a given molecule will reach age @ is given by e this brings us to the close of our consideration of the system A + A’. A similar treatment might of course be applied to more complicated chemical systems, but, although the results obtained would of course differ in form from those deduced above, the underlying principles would be the same. Indeed, the development outlined in this paper appears to promise per- haps more interesting suggestions in the treatment of aggre- gates, the elements of which, unlike the molecules in chemical *Owing to the dependence of vapor-pressure, solubility, or melting-point on the form of the surface of contact between the two phases. + A somewhat similar idea has been expressed by Raschig (Zeitschr. f. ang. Chem., 1906, p. 1761), who compares the action of the molecules on one another to that of the consecutive members of a file of dominos set up on end, and overthrown in a body by the fall of the first in the file. 216 A. SJ. Lotka—Mode of Growth of Material Aggregates. reaction, are accessible to individual observation ; and it is hoped on a future occasion to prosecute the work further in this direction. For the present, however, we will conclude with a brief sum- mary of the main points developed so far: 1. We have recognized the problem of chemical dynamies as a special case of a wider problem: The former is the study of the laws governing the changes in the distribution of matter among’ different chemical compounds, as determined mainly by their chemical character; the latter is the study of the laws governing the distribution of matter among complexes of any specified kind, as determined by their general physical character. The statement of the wider problem may be taken to repre- sent the quantitative formulation of the problem of evolution in its most general terms. 2. We have illustrated a statistical method which is suffi- ciently general in its application to comprise such widely differ- ent cases as that of the growth of a population under certain simple conditions, on the one hand, and that of a simple chem- ical equilibrium reaction, on the other. The fundamental feature of this method is the splitting up of the characteristics governing the rate of growth of a material aggregate into two factors—the one relating to those properties of the system which determine the formation of new individuals, and the other relating to those properties of the system which determine the limitation of the “life period” of the individual constituents. 3. Incidentally we have suggested a physical conception of the character of chemical action, of the “ passive resistance ”’ which checks its velocity, of catalytic action, of the “nascent” state, and of tautomerism. Washington—Catalan Volcanoes and their Rocks, 217 Arr. XXIII.—The Catalan Volcanoes and their Rocks ; by Henry S. WASHINGTON. INTRODUCTORY. Tue volcanoes in the vicinity of Olot in Catalonia seem to have been first noticed by F. Bolos in 1796,* and later by Maclure,t and were described in the nineteenth century by several geologists, among whom may be named Lyell? and Carez.§ Within the last “few years renewed attention has been directed to these voleanoes by the Spanish Society of Natural History, which appointed a commission to undertake a mono- graphic study of them. A preliminary report of this com- mission appeared in 1904,| and it is expected that the final results of its labors will be published in the near future. The saine year also saw the publication of the two latest papers on these volcanoes. The one is a small, illustrated pamphlet by Gelabert,4, who describes the physical features of the district in a rather popular way, and without any petrographical or chemical discussion. The other is a brief but very instructive sketch of the general voleanological features of the vicinity of Olot by Sapper.** While the main physical and geological features are thus well known, the petrographical characters of the rocks have been comparatively neglected. Recognized in the field by the earlier observers as basalts, they were studied by Quiroga,tt who established the presence of feldspar basalts, nephelite basalts, and limburgites—determinations which my own observations substantiate. Some of Carez’s and Sapper’s speci- mens were reported to be feldspar basalts, which is a suft- ciently accurate designation for many of the rocks in the absence of chemical analyses. It was to collect material to supply these deficiencies in our knowledge, and especially to undertake the chemical investiga- tion of these presumably interesting rocks, that the writer visited the region in the summer of 1905 with the aid of a grant from the Carnegie Institution of Washington. Head- * Cf. L.M.Vidal, Bull. Soc. Geol. Fr., vol. xxvi, 1898, p. 675. +Cf. C. Daubeny, Description of Volcanoes, London, 1848, p. 295. tC. Lyell, Principles of Geology, 1840, vol. iii, p. 185. \ x i / feos he g , Ay \t a | \ J a WN 4 ‘ \ | D> &) “a J \ / y \ i oS Hae i) fi" 1, q Yh J, 4 WY /: y In the old roots we must distinguish between the tuberous hase and the long, filiform apex. The latter shows only a 246 T. Holu—Anemonella thalictroides. very slight indication of increase in thickness by a few eell- divisions inside the leptome. Otherwise the structure is very primitive. There is an epidermis with numerous hairs, and four strata of thin-walled cortical parenchyma. Endodermis is thin-walled, and the pericambium consists of one layer outside the leptome, but of two outside the proto-hadrome. Four broad groups of leptome alternate with four rays of ves- sels, which extend to the center of the stele, no pith being developed. In the tuberous portion of this same root the structure is very different on account of the large increase in thickness. Epidermis, the cortical parenchyma and endodermis haye been thrown off, but replaced by a few strata of pericambial cork ; inside the cork is a large secondary cortex of thin-walled paren- chyma with narrow, rhombic intercellular spaces. The stele now represents eight rays of mestome radiating from the broad central pith. The primordial hadrome is readily to be seen as four very short rays (H in fig. 5, which represents only one-half of the stele), while the secondary rays are longer (H*); outside these secondary rays of vessels are corresponding strands of leptome (L), thus constituting ordinary collateral mestome-bundles. The primary leptome is no longer visible, but three secondary leptomatic strands have become “developed outside each of the primary and secondary rays of hadrome. There are thus twenty-four strands of leptome in the tuberous root-portion, but only four of these border directly on had- rome (the secondary) ; all the others are isolated, but arranged very regularly in eight radii, corresponding with the hadro- matic rays. A corresponding structure is to be observed in the slender roots (R in figs. 1 and 2), and as stated above, these roots become tuberous during the first season. Epidermis and the primary cortex become ‘thrown off very early, but are replaced by the endodermis and a few layers of pericambial cork. A secondary cortex is amply developed at this stage and the stele shows very distinctly four primary and four secondary rays of hadrome. Outside the latter are numerous strata of cambium and groups of secondary leptome. A thin-walled pith occupies the center of these roots. These roots are secondary, and they all grow in a horizontal direction; their increase in thickness depends upon the formation of a secondary cortex from the pericambium, and upon the development of secondary mes- tome originating from cambial strata in the shape of arches in- side the primary leptome; they are not contractile, and possess no exodermis. It is now interesting to see, that the primary root of the seedling is vertical, that it shows the same manner of increase in thickness as the secondary, and that it possesses T. Holm—Anemonella thalictroides. 947 an exodermis with very distinct foldings on the radial cell- walls; in other words, the primary root is contractile and at the same time able to store nutritive matters. It is diarch and con- tains a broad central pith. In Picaria ranunculoides the roots are, also, tuberous, but lack the long, filiform apex observable in Anemonella. More- over, the swelling of the root in /%caria depends merely upon the pr esence of a broad primary cortex, while the stele shows only a few secondary vessels at the very base of the root, in the immediate vicinity of the overwintering bud. In Tsopy- rum biternatum the roots are very different, since they attain a tuberous development in several places on the same root, and very irregularly. The flowering stem. This represents a long internode terminated by the inflor- escence, and bears only two, opposite involucral leaves. It is cylindric, glabrous and perfectly smooth. The cuticle is thick, and the outer cell-walls of epidermis are moderately thickened. There is no collenchyma, and the cortex consists of three lay- ers with distinct intercellular spaces surrounding a closed sheath of thick-walled stereome of about three strata, The stele contains nine collateral mestome-strands arranged in one circular band, separated from the stereome by a few layers of thin-walled parenchyma. The mestome-strands contain cam- bium between the leptome and hadrome; the vessels do not show the arrangement in the letter V as is otherwise quite fre- quently to be observed in this family, A broad, thin-walled pith occupies the central portion of the stele. The leaf. The long and very thin petiole is cylindric and smooth, and in regard to the internai structure it agrees in most respects with the stem. However, there are only four large and two very small mestome- bundles, aud the hadrome shows here the position of the vessels in the shape of the letter V. But other- wise the structure is identical with that of the stem. The petioles of the leaflets show the same structure, but contain only three mestome-strands. The leaf-blade is dorsiventral; the cuticle is smooth on both faces, and the lateral cell-walls of epidermis are undulate, espe- cially on the lower face. The lumen of epidermis is wider on the dorsal than on the ventral face, and the outer walls are moderately thickened; the stomata, which are confined to the dorsal face, are surrounded by mostly five, ordinary epidermis- cells; they are level with epidermis, and the air-chamber is wide, but shallow. The chlorenchyma consists of two layers 248 T. Hola—Anemonella thalictroides. of high palisades and three open strata of pneumatic tissue. A few cells of collenchymatic tissue support the leptome side of the larger veins, which are, furthermore, surrounded by thin-walled parenchyma-sheaths. The development of collenchyma in Anemonella is rather weak so far as concerns the stem and the leaves, and, as we have seen from the preceding pages, stereome is the only mechanical tissue that is represented im stem and petioles. A very firm structure is, on the other hand, to be observed in the achenium, when fully mature. We find here ridges of collen- chyma and a ventral epidermis, of which the outer and radial cell-walls are extremely thickened. There are eight collateral mestome-strands, one in each rib, and they are surrounded, at least partly, by thin-walled parenchy ma sheaths. The chloren- chyma represents a few strata of homogenous tissue with much chlorophyll. In bringing together these facts derived from the internal structure, our genus may be characterized as follows: The tu- berous portion of the roots contains a broad secondary cortex and pith ; the hadrome is represented by four short rays alter- nating with four long ones, of which the latter are secondary ; isolated strands of leptome occur in rays throughout the see- ondary cortex, but radiating from the center of the root and located in the same radii as the eight rays of vessels. The stem has no collenchyma, and no endodermis, but a closed sheath of stereome, which surrounds the single circular band of mestome-strands. The petiole shows the same structure as the stem. The leaves are bitacial; they possess normal pali- sade cells, and the larger veins are supported by collenchyma, besides that they are surrounded by typical parenchyma- sheaths ; no stereome is developed in the leaves; finally may be mentioned that the stomata lack subsidiary cells. Anemo- nella has, thus, a monostelic axis, while Thalictrum has an astelic. However, the general structure of the North Ameri- can Ranunculacee is so little know n, that it is impossible at present to decide whether our genus, from an anatomical view- point, is more closely related to Anemone than to some of the other genera, even if the ovule possesses two very distinct in- teguments, a character which it shares with Zhalictrum. Brookland, D.C., April, 1907. EXPLANATION OF FIGURES. Fies. 1 and 2.—Rhizomes of Anemonella thalictroides; R = young roots, which will become tuberous during the fall; r—an old tuberous root from the preceding year; St.= base of Howering stem; L= petiole of leaf; nat- ural size. Fig. 3.—Achenium. Fig. 4.—Same in cross-section ; both mag- nified. Fig. 5.—Transverse section of part of tuberous root ; H = primor- dial hadrome-ray ; H® = secondary hadrome-ray ; L = secondary leptome ; x 820. CO. Palache—Mineralogical Notes. 249 Arr. XXV.—MMineralogical Notes; by Cuaries Paracnn. 1. Zoisite Crystals from Chester, Mass. 2. Phenacite as an Alteration Product of Danalite from Gloucester, Mass. 3. Crystal Form of Chalmersite. 1. Zoisite Crystals from Chester, Mass. Tue crystals of zoisite here described were found some years since by Mr. E. L. Cowles of Chester, to whom the writer is much indebted for the generous loan and gift of material for study and for information concerning its occurrence. Mr. Cowles states that the zoisite was obtained from “a vein from two to five feet in width, located about three miles below Chester,” which is taken to mean down the valley of the West- field River from Chester village. The locality is in the town of Chester and is distinct from the well-known locality in Huntington. The zoisite occurs in a rock consisting of a confused aggregate of tremolite needles and prisms with colorless to pinkish diop- side in stout prismatic crystals. In parts of the specimens these minerals constitute the whole rock and again they are cemented with granular calcite, suggesting that the rock as a whole is a metamorphosed limestone. The zoisite is confined to portions of the rock which appear to have once been open cavities, into which the zoisite as well as tremolite and diopside erystals projected. These cavities were afterwards infilled, partly with quartz in which many of the crystals are imbedded, partly with coarse granular calcite, removal of which with dilute acid yielded the measured crystals. Irregular small patches of lustreless granular graphite are also sparingly present in the rock. The zoisite crystals are slender prisms up to 8° in length with lense-shaped cross section, the greatest diameter of which is about 15°". The prisms are deeply striated in the direction of their length and commonly show a brilliant cleavage parallel to the side pinacoid which truncates the thin edges of the len- ticular prism section. They are white in color, transparent and glassy in parts, but largely opaque and milk-white owing to the presence of many flaws and cross-joints which traverse them in various directions. Comparatively few of the crystals are terminated and only one whose termination was complete was detached for measurement. This crystalis shown in the figure* in about the *The figure was drawn and the table of angles compiled by Mr. H. E. Merwin. Am. Jour. Scere SERIES, VoL. XXIV, No. 141.—SEpremBer, 1907. 250 C. Palache—Mineralogical Notes. proportions of the original, which measured 1™ in length by 5" in maximum diameter. A number of fragments showing partial terminations were also measured and a list of the forms found upon them is presented in the table. The list includes most of the forms previously observed on zoisite and a number of new forms of which a few are well established by the data observed. In the prism zone the dominant forms are m and 6, present on every crystal; a, #, g, and / are also frequently well de- veloped. The remaining prism forms are present only as narrow line faces and, as the zone is striated, are somewhat uncertain forms. Where they occur with several faces of each symmetrically developed on a single crystal and in good agree- ment with calculated position, they have been accepted as good forms. Caleulated Sym- bol @ 6 0102 002,00! GE N00- 902100 ees Omeio 2 0 GareO i247 iO S30 CO Bo § “S20, 7-33 mp WU@ 6) Als} yf 120 38 54 & BO) > Bere sly 14i@) — Bile ays} a OPI OO Oo z 041 00 OO af WAL XO WO) O Witte bie NS ee ile Om o,4: Par lsilets Lore 7 Ga alOr 82157 Fee ANO ee Si ei 5 OO) “7A Wo j 540 63 38 y 221 58 13 A NO aii /55 WEL DA Bie} (20 AD Bis} AC OME 2S AOR iAa Je 470 42 41 isi = Ie ie 481 38 54 RMON Be sy TOOL = Bion Byes TG Bab Te AL, By; Gp Auseil Bie) aby C. Palache—Mineralogical Notes. 251 TABLE OF ForMS AND ANGLES OBSERVED ON 7 MEASURED CRYSTALS. The terminations are chiefly 90° 96 90 90 90 90 90 90 90 90 34 53 28 33 4] 49 90 90 90 90 52 30 55 90 90 90 90 60 73 77 83 85 86 Pp 00' 00 00 00 00 00 00 00 00 00 26 54 57 O04 23 26 00 00 00 00 28 05 56 00 00 00 00 58 37 15 31 12 54 Measured Average Limits (in minutes) SS (2 ee ee No. @ p No. of ———J —-— SCO: erys- co) p + — + — faces tals Quality OO WO XO OO! NOT ae eS EH al retoxaya 89 56 90 00 CQ) SA LOD as RI AO (State) good 78 24 90 00 SO. 1S se 2 IO Be ate 2,309 9On 00 Te oe Aa ae lore te 8 eae kale OOO 4 9 OOO Ot sea a erin 2 Oe DOOT: CCL One JOR FO OR Ge ee ee Om AE DOO a8 16-90 00 DOs Gin ea ell Cas good SOLO 90; OOF OSie 4 iitieeyah iain aiktarird te DOOR Zope onno OnO0 DOs eh nOn Ae OOF 220279 0 a0 Om ene > Oe eee Oho OOU 00 00 34 32 Se ee AD oa BS ate rae OO OO) Ha HO) Be yar eben ct oahu lane Eee OOO NO) ORE BS D7 DS Week TL QO) or tay Ab poor 8 O8 “S83 OS Wy eek Bil 414 5 good Sie. Abs} ETL © ial Wik Qs Be SW Il 4G} good PAS} WO ZEB) = B35) Wy AGA Me IO) 8} good New forms well established. SSO Ss OOO OR aio, 2h ele OO 81 04 90 00 fea PPh etoyasuinerm haan yay 0) poor HO? 55), “8X0 OO) ee Oe peeaiinta: Be Ik ary he Gia) Bh QO 00) A Op uenan cine ze ines ni vel poor BS UBS Bs} Oa? 2 4 4 good Hib Wes BOS. BO 55 NOR 2G es BB. tehie ONL exert ILS} hs De aU NDE a Mae Mie Les dees eee Uncertain and vicinal forms. 79 47 90 00 STAD Sree ave 4 4 poor CEEEZORSI OO Onin 27 carl itn ep 2a ©. DOOT 74 34 90 00 DQG arose: as Het Oe POOL Aloe alal. BQ)" X00) LO i en Senos OOK NGF Ore Ot NO ane yr uinmeeen ty elles DOOR BH OR 72 AG Sel OA Ae wei ona, LAlT: By Dy Ae. BO Fe BES) NOB SS a 8} poor A) 341827 OO wel nero Lian Oo) - POOL Abe BX) el) Abi ie Oem m2 Oma wae rant Bias iit a. WY) SA eG OMe Orie © imei poor characterized by the strong development of the parallel zone of pyramids, 0, v, and p and the dome d in the same zone. Three narrow line faces of pyramids in this zone new to the mineral were observed, of which two, A (212) and B(141), seem to be established by the observations. The latter is one of the forms mentioned by 252 C. Palache—Mineralogical Notes. Dana* as found by him on zoisite from Ducktown, Tenn. but not supported by measurements and therefore excluded from recent lists of forms. The form vy (221) is well developed on several crystals with good faces and is much the best established of the new forms. On nearly every crystal the edges between brachypinacoid and terminal planes are replaced by groups of very steep pyramidal faces which are sometimes curved and reéntrant, again plane and smooth, affording good reflections. The meas- ured angles indicate forms of large and complex indices and the variation in position is so considerable in different crystals that they can oniy be regarded as vicinal forms. Some of the measurements: made upon them are however presented in the table since they are very characteristic for the locality. The axial ratio calculated from the measurements of thirteen good faces on a single crystal coincides almost exactly with the value calculated by Tschermak for zoisite from Ducktown, Tenn. 7 a One Cc Tschermak, Ducktown 0°6196 : 1 : 0.8429 Palache, Chester O-61 Oi ales 0r34219 2. Phenasite as an Alteration Product of DPanalite from Gloucester, Mass. Tn 1908 an abundance of danalite in small grains and masses up to 8" diameter was found in a small ballast quarry opened in granite on the line of the railway, about half way between Gloucester and Rockport, Mass. On some of the larger masses of pale to dark pink danalite can be seen faint indications of octahedral planes. Most of them are quite irregular and much fissured, showing the beginnings of decomposition, and in one case the greater portion of such a mass has undergone com- plete alteration, the resulting products showing that all the essential constituents of the danalite were retained in the cavity. It will be remembered that danalite is a silicate of beryllium iron, manganese and zinc, containing sulphur. The decompo- sition products found in this cavity comprise phenacite, spha- lerite, pyrite, manganiferous siderite, hematite, quartz, chlorite, albite and kaolin. The fr agmentary condition of the cavity when found made it impossible to attempt a quantitative esti- mate of the proportion of the original chemical constituents preserved in this aggregate. But it is evident that in a quali- tative sense phenacite represents the beryllium content of the danalite, sphalerite and pyrite the sulphur, zinc and part of the * Dana, J. D., Mineralogy, 1877, 290. C. Palache— Mineralogical Notes. 253 iron, siderite and hematite the manganese and part of the iron; quartz may represent silica set free in the reaction. Chlorite is probably derived from biotite, and albite and kaolin from feldspar present in the granite. The novelty of this paragenesis for phenacite and the fact that very few occurrences of this mineral are known in New England seemed to make it worth while to record the following facts concerning the mineral contents of this small cavity. Phenacite.—Phenacite is in sharply formed yellowish white crystals, short prismatic or lense-shaped in habit, implanted on the quartz of the cavity wall or loose and wholly imbedded in siderite. The crystals vary in size iO oe My oriea testa dt am elt ex, downward and proved to be suffi- ciently well developed to permit of measurement, although the faces are pitted and somewhat dull. The following forms were determined : m(1010), @(1120), r(1011), 2(0111), p (1123), 0 (4223), and «(1322). The ficure* (fig. 2) shows the prevailing habit, which much resembles that of the phenacite from Flo- rissant, Col., described by Penfield. On many erystals, how- ever, the prism planes are much reduced or entirely wanting, giving a lense-shaped appearance. to the crystal. The attach- ment is generally by a side, so that both terminations are seen. The prism planes are brilliant and give good reflections; the rhombohedrons 7 and #, which are the dominant terminal forms, are also of fairly good reflecting quality. Faces near the center of the crystal are, however, uneven and appear to have been etched; the planes of the rhombohedron p are therefore not usually sharp as in the figure but are replaced by a rounded or irregularly facetted surface. As no new forms were observed the measurements are not here recorded. Siderite.—Siderite is the most abundant mineral in the cavity. It is transparent with pale brown to pinkish color when freshly fractured, but natural surfaces show an iridescent or steely tarnish. The larger anhedral grains that border the cavity reach a diameter up to 3™ and show a brilliant cleav- age. Most of the siderite isin the form of cellular aggregates of distinct but rounded erystals of two generations, the older * The figure was drawn by Mr. R. W. Richards. 254 C. Palache—Mineralogical Notes. being larger, dark colored and deeply corroded, the later of a pale pink color, small and with some of their planes still brilliant. It was " possible to measure these, and the forms determined, as shown_in the figure (fig. 3) were ¢(0001), 3 r (1011), s (0551), and v(2131). The figure gives about the proportions of many of these later erystals, which, being generally attached by their sides to the older erys- tals, were doubly terminated. Other erystals show a broader base and greater relative development of the form v, giving an equi- dimensional habit, which is also, so far as could be judged, the habit of the older generation of crystals. In view of Schaller’s* study of siderite in which he questions the accuracy of the accepted axial ratio, sey- eral cleavage rhombohedrons which gave brilliant and single images on the goniometer were measured. The angle measured, 1011 to 1101 (average of six), was exactly (ioe which agrees with the accepted value. It is of course recog- nized that the considerable manganese content of: this siderite vitiates the comparison with Schaller’s measurements made on pure siderite, but the fundamental angles of siderite and rho- dochrosite are identical according to Dana and replacement of iron by manganese would ther efore affect the angle but little. Sphatler ite. —Sphalerite is sparingly present as light yellow transparent grain and imperfect crystals too fragmentary to be measured satistactorily. Pyrite.—Pyrite is present only in minute amounts in erys- tals showing cube and octahedron faces, implanted on siderite. These crystals, which are exceedingly minute and somewhat dull, present under the micr oscope an appearance quite unfamil- jar for this mineral. The cube faces of each erystal are divided into four equal areas by grooves running from a slight prominence in the center of each face to the middle of each edge. The appearance suggests interpenetration twinning, but this could not be established by measurement. Quartz.— Quartz crystals of two types are found in the cavity; (1) simple combinations, m, 7, 2, with dull faces, attached to the quartz of the cavity walls; (2) fragments or complete crystals imbedded in siderite. The second type is glassy and contains chlorite inclusions. The crystals are pris- matic in habit, often much distorted and highly complex in development, as shown by the following forms found on the two measured crystals: * Siderite and Barite from Maryland, this Journal, xxi, 364, 1906. C. Palache—Mineralogical Notes. 255 CR ee ae : re et WE (GOI) 1 (23°0°23-7) 28R Anes 2P2r alae ae oom) me GG aE | PG} aE The forms ¢, &, and &,, which are developed on nearly every erystal examined, seem to be characteristic for the locality. The positive rhombohedrons are variable in different vertical zones on the same crystal but have sharply marked faces which give good reflections. The prism planes are almost wholly replaced by the steeper rhombohedral forms. Albite——Wherever the feldspar of the enclosing granite reaches the wall of the cavity it is coated with a parallel group of water-clear albite erystals. The erystals are all albite twins, consisting in nearly all cases of a single pair of individuals, and the forms present were determined by measurement to be as follows : e (001), 6 (010), m (110), M (110), (180), z2 (130), x (101), 7m (021), 0) (111); and 6 (112). Hemutite.—Hematite is seen occasionally as lustrous scales or spangles but more commonly as a red pigment staining the surface of quartz crystals or mingled with the kaolin that coats all the minerals in the cavity. Chlorite.—Green crystals of chlorite of tabular habit, rudely hexagonal in outline and with rounded edges, are implanted on quartz and feldspar. . Kaolin.—Kaolin forms a thin coating on the various miner- als described above. It is finely scaly under the microscope. The kaolin is loosely adherent and when removed leaves the underlying crystals bright and fresh. 3. Crystal Form of Chalmersite. The original description of chalmersite by Hussak* gave somewhat meager data concerning the crystallographic develop- ment of the mineral. The following note results from the study of five well-developed crystals taken from a specimen belonging to the Harvard Mineral Collection from the original locality, the “ Morro Velho” mine, Brazil. The crystals studied and all those visible on the specimen from which they were detached are untwinned, unlike Hussak’s material which is described as commonly in twin or multiple crystals. The crystals are slender prisms, the largest, measur- * Hussak, E., Ueber Chalmersit, etc., Centralb. fiir Mineral, 1902, 69. 256 C. Palache—Mineralogical Notes. ing about 2°™ in length and 0-5™™" diameter, being doubly terminated, while the smaller ones show but a single termina- tion. Except for a coarse striation on the brachypinacoid due to oscillatory combination of that form with a prism, the erys- tal faces are plane and brilliant and despite small size give excellent measurements. The following forms were observed : c (001), 6 (010), @ (100), m (110), 2 (130), 7 (012), g (O11), d (021), y (108), p (111), 0 (286), 7 (233), s (263), ¢% (136), u (19°12). In the prism zone the forms 6 and 7 are dominant, often giving a slightly tabular habit to the prisms. They are striated and less brilliant than the narrow faces of m, which are always present The pinacoid a, present on all but one crystal, gave rather poor reflections. Of the terminal forms the brachydome g and the unit pyramid p are dominant; the base c, while always present, is broad on but one crystal. The domes f and y and pyramids o and 7, while found on several crystals as tiny facets, are quite subordinate to the fore- going forms, and the three forms d, ¢ and uw were each seen but once on the same erystal. i The observed combinations are as follows: 1. ¢, 6, a, m, 1, f, g, p, s. Doubly terminated. Figure 4 (drawn by J. B. Marvin, Jr.). 2. ¢, 6b, m, l, g, p, 8. Commonest type on specimen as a whole. Figure 5. 3. ¢, b, a, m, 1, f, g, Y, P, 0, 7 s Two measured crystals. Figure 6. 4. ¢; 0, a, my Ua, G5 dy Y; Py 0, 7,18, it, Uv. Kicurem audrey in about the natural development. C. Palache—Mineralogical Notes. Orn The somewhat complex symbols of the pyramids are sup- ported by concordant measurements and by the simple and normal zonal relations existing between them. The choice of the pyramid 7 as unit would simplify the pyramid symbols slightly, but there would then be no unit prism and the relation in form to chalcocite would be obscured. The table which follows presents the calculated and measured angles with the range of variation (in minutes) of each form. The measurements were made on the two-circle goniometer. Calculated Measured Limits (in minutes) No. of Sym- SSS OSS =) = = — obser- bol 0) p @ p @ p vations Quality COCs 0000, eens 00" 00! abate agers 5 good 6 010 00°00’ 90 00 00°00’ 90 00 0'to + 7 — ‘8 fair a@ 100 90 00 90 00 89 57 9000 -27to + 7 = 8 fair m 110 COMUZE 90 00R CO 2 SOOO Roy toro — 10 good ~ 130 SOR 2 9000s SO mice 2000 Fen —9 tor ind — 6 poor hi Oke 00 00 25 48° 00 038 25 36 Oto +12 -23'to +14’ 3 fair g 011 0000 48 56° 00 00 43 55: Oto+ 7 -2to+ 3 7 good d 021 00 00 62 34° 00 11 62 40 = — > Teepe Y 103 OO OO 2 ig WOO, 2 7 Oto +12 -5to+ 5 6 good pastel 60 12 62 43 60 10° 62 43 —5 to + 6 -8to + 3 12 verygood 0 236 49 20-36 29 49 19 36 33: —11.to.+12 -4to + 7 7 fair ry 233 49 20 55 56 49 24 5557 -7to+ 7 -6to+ 8 6 fair S 2638 30 12 65 51 30 11° 65 51° -8to+ 9 -9to+ 7 9 good t 136 SOM Z ee ZO 0 S8e e299 20) 22:9) s12 —_— — 1 fair. 2 NON 2a Oe 9) 636222 lk? 33630 = = 1 good The axial ratio was calculated from the measurements of 50 best faces of 12 forms on 5 crystals. The average values of the closely accordant results differ but slightly from the ratio determined by Hussak. >| Qu Opars2 ama (Hom BE 87 Te 2 Qe : 0°9637 (Palache). 0°9649 (Hussak). The angles calculated from this ratio in the form of the Winkeltabellen of Goldschmidt are given in the table of measurements above. As pointed out by Hussak, chalmersite stands in close relationship to the chalcocite group of minerals both in compo- sition and form. If we also include in this group the mineral pyrrhotite, recently shown by the magnetic studies of Kaiser* to be orthorhombic and pseudohexagonal through twinning, and if we calculate its ratio from the angle for the pyramid 2021, using Seligman’s value as the most reliable observation yet * Kaiser, E., Die Krystallform des Magnetkies, Centralb. fiir Mineral, 1906, 261. 258 C. Palache—Mineralogical Notes. obtained, the relations of the group appear as in the following table: c ct b Chalcocite Cu,S O°5822 = 1s0-S770m Stromeyerite (Ag,Cn),S 0°5822 : 1: 0°9668 Sternbergite Ag,S:Fe,S, 0°5832 : 1 : 0°8391 Chalmersite Cu,S'Fe 8, 0°5725 : 1: 0°9637 Pyrrhotite He,S,4, O:sc60 = 1: 079524 The propriety of placing pyrrhotite in the Chalcocite Group, long ago suggested by Streng and others, and confirmed by the discovery of the intermediate chalmersite, seems no longer open to question with the established orthorhombie nature of pyr- rhotite. The discordant value for the c-axis of sternbergite suggests the need of a revision of the crystals of that species. Harvard University, April, 1907. Hillebrand and Schaller—Mercury Minerals, ete. 259 Art. XX VI.—The Mercury Minerals from Terlingua, Texas; Kleinite, Terlinguacte, Eglestonite, Montroydite, C wlomel, Mercury ;* by W. F. Hittepranp and W. T. SCHALLER. In the late fall of 1905 the senior author received for identifi- eation from Mr. H. W. Turner, at that time connected with one of the mining companies of Terlineua, Texas, specimens of two minerals from the well-known Terlingua mercury field in Brewster County. One of these proved to be the unidentified mineral referred to as No. 5 by Professor A. J. Moses in his papert on new mercury minerals from that district, namely terlinguaite, eglestonite and montroydite, the last of these being mercuric oxide, the others oxychlorides. Preliminary tests having shown that No. 5 belonged to the so-called mer- cury-ammonium compounds, hitherto unknown in nature, a brief announcement of this fact was made in order to secure the field for as full an investigation of this unique mineral and its associates as the material on hand and to be obtained might permit. This work has been conducted at intervals during the past 18 months and is yet incomplete with ce to the new mineral. It has, however, extended over soNong a time and the chances for obtaining more perfect material than that already available are so slight, that it is deemed inadvisable to longer delay publication of the results obtained. The full details of the work herein summarized will be found in a bul- letin of the U. S. Geological Survey, the appearance of which will unfortunately be delayed still longer, chiefly on account of the plates that are to illustrate it and the unavoidable delays attending publication. Although the present condensation reproduces the essential points as to the chemistry of the min- erals, it but touches their crystallographical. side, which, though of much interest for the great number of forms shown by most of the minerals, requires too extended treatment for a resumé of this character. Further, many observations of interest that can not be detailed here were made upon which some of the conclusions were based, particularly in studying kleinite, the mercury-ammonium com pound. For these, as well as the details of crystallography and association, reference must be made to the full report. A few words, however, with reference to their association as observed by us are necessary in this place. The minerals * Condensed from a forthcoming bulletin of the U. 8. Geological Survey, chemistry by Hillebrand, crystallography, etc., by Schaller. + This Journal [4], xvi, 253 (1903). ¢{ Science, xxii, 844 (1905); J. Am., Chem. Soc., xxviii, 122 (1906) ; this Journal [4], xxi, 85 (1906). 260 Hillebvand and Schaller—Mercury are deposited on a matrix of two kinds, first a soft siliceous- aluminous, earthy mass, sometimes gray but usually of a pink- ish color and containing a small amount of calcium carbonate, and second, a fairly pure layer of calcite with large scalenohe- dral erystals projecting from the surface. The general associations of the several minerals are given below, but there are many exceptions that will be noted in the full report. Kleinite is found with gypsum, calcite, seldom with barite and calomel, either loose or on a whitish clayey gangue, only once or twice accompanied by terlinguaite ; calomel with calcite, mercury and eglestonite on the pinkish earthy gangue; egles- tonite with calomel, calcite and mercury on the pink ¢ gvangue or on calomel ; montroydite with calcite, terlinguaite, ‘and mer- cury on the calcite layer ; terlinouaite with calcite, montroy- dite and mercury on the calcite layer. Several members of this group of minerals are characterized by a most unusual property, namely, proneness to change color rapidly on exposure to light. With respect to terlinguaite and eglestonite this change is of a permanent character and the result is to impart to the minerals an appearance often quite different from that they originally possessed. With kleinite the change is not to a different color but only to a different shade, and it persists only as long as the exposure itself, the original color returning in the dark. From published and privately communicated statements it would seem as if these minerals, in their earthy forms at least, must be difficult to distinguish as a rule when first found, by reason of the simi- larity “of their original colors, all more or less pronowuncedly yellow. In addition to the specimens first received from Mr. Turner many fine ones were donated by Mr. J. H. Hartley, who was also connected with one of the Terlingua mining companies, and later Mr. R. M. Wilke, of Berkeley, California, gave kleinite when more was needed. All was, so far as known to us, from the properties of the Marfa and Mariposa Mining Co., and chietly from the Terceiro shaft. Professor A. J. Moses kindly identified the new mineral with his No. 5 and sent us his orig- inal measurements of the latter. To these gentlemen, espe- ally to Mr. Hartley for his most generous liberality, also to Dr. P.G. Nutting of the Standards ‘Bureau and Prof, B. B. Bolt- wood of iNew: Haven, who kindly made certain tests, we take occasion to express our deep sense of obligation. In the several descriptions that follow we have MOE ERLE E data already correctly given by Professors Moses and Sachs,* as well as the new matter gathered by ourselves, in order to present as complete a record as possible of the minerals * Sitzb. K. Preuss. Akad. Wiss., 1905, 1091-1094. Minerals from Terlingua, Texas. 261 described. In general due recognition is given of observa- tions made by others, though it may not have been possible in every case. Kleinite. Before describing the unique compound referred to in the foregoing it will be necessary to impose on the reader a little history. On the day preceding the appearance in Science of the announcement regarding the new mercury-ammonium compound there was read at a meeting of the Royal Prussian Academy of Sciences a paper by Professor A. Sachs, of Bres- lau, descriptive of an oxychloride of mereury which was regarded by him as perhaps identical with the No. 5 of Pro- fessor Moses, and to which he assigned the formula Hg,Cl,O,, or 3Hg0O. HeCl,, and the name kleinite, after the eminent mineralogist “Prof. Carl Klein. This paper appeared in print on Jan. 11, 1906. After reading the announcement of the mercury-ammonium mineral, said ‘to be also identical with the, above No. 5 of Professor Moses, Professor Sachs made new ~analyses of material in his possession and obtained results* agreeing qualitatively in each case and quantitatively in one with those which had already been obtained in Washington. His later data appear in the table below: Sulphur-yellow crystals Orange crystals c= a =) Hg at suis 85°29 Cl ate Pe 6°97 SO, 1:05 0°85 2°57 NH; 0°44 1:09 ifs) He regarded the sulphur-yellow crystals as the purer, and from the varying values for sulphur and nitrogen ar gued that these could not be integral components of the mineral. _With- out committing himself to any view ‘as to the molecular arrangement, the cen formula was suggested as the most plausible—He, (CL4ASO,), [O, (NH,),],—which is of the same type as his original oxychloride, He CLO. duty isi tar trom being in close agreement with his analytical data and is also opposed to the chemical behavior of thé mineral as a mer cury- ammonium compound. The assumption by Professor Sachs of hydrogen and of oxygen other than that in the SO, radical, was purely arbitrary, and it may be said here that his surmises as to the formula of the mineral have not been verified by the results of our work, nor have we found any certain difference in composition between the light yellow and the orange crystals. *Centralbl. Min. Geol. Pal., 1906, 200-202. 262 HTillebrand and Schaller—Mercury It had been the intention of the senior author to assign to the mineral a name indicative in some manner of its composi- tion when this should have been fully established, but to now substitute for the name kleinite, already in the literature even though applied to an incorrectly identified species, another name, no matter how appropriate, would occasion confusion that it is desirable to avoid; hence the name kleinite is accepted without reserve. Physical properties.—Most of the material as received was in loose crystals or crystal aggregates, to which adhered more or less of a dull earthy white to reddish foreign matter of a clay-like character. While many of the crystals were very fine and brilliant, much of he material was far too impure for the chemical tests that were contemplated. Even the selected erystals and aggregates held here and there a little of the gangue firmly ‘attached and some must also be included in the cr ystals themselves in an extraordinarily fine state of division, to judge both from microscopie evidence and from the amount of non-volatile matter that was left on ignition, which ranged from about 0°75 to nearly 3 per cent. This gangue interfered much with the correct determination of the water given off by the mercury mineral on heating and hence with the establish- ment of a formula. A peculiarity not noticed by other observers is that when exposed to sunlight or even to the diffused light of a room, after having been in the dark, the crystals, at first canary-) ak low, almost immediately became much deeper in color, generally reddish yellow or orange, but that they regained their original color very soon when again placed.in the dark. This phenomenon could be reproduced as often as desired. It was also noticed that the exposed crystals were not all of the same shade of yellow; there were some that had not changed at all and others that showed all gradations between almost colorless and orange, and one crystal was seen with an orange core and a light outer zone. Professor Sachs also noticed dif- ferent shades in the same crystal. In powder the color is sulphur-yellow. One of the first specimens received was com- posed entirely of very pale yellow, coherent crystal masses held tog ether by or holding tog ether a reddish ear thy gangue. The lighter crystals that were picked out for separate analysis from samples of the loose crystals varied in color, but all were much lighter than the rest in daylight. The density was determined on several specimens and found to average for the orange crystals 7-975 and for the light yel- low 7:987, but the results are all low because of the attached or included earthy matter. These figures are much higher than the 7-441 given by Sachs. The er rystal form is hexagonal ; Minerals from Terlingua, Texas. 263 c=1-6642 (mean of Schaller’s and Sachs’ values). The habit is short prismatic, rarely equidimensional. Single crystals seldom exceed one millimeter in length, but masses: of crystalline material may exceed one centimeter. Five forms have been Cae namely, ¢ {0001}, m {1010} O1LUAY p {1011}, and {1012} (mew). Cleavage i is good geaMel to {0001 { and imper- fect parallel to {1010}. “Brittle. Luster a ennoenatene ae greasy on bright surfaces. Hardness apparently slightly over 3 Not radio-active (Boltwood), but Nutting reported faint ce of helium on first warming the mineral in a vacuum. 2 TO The mineral being geometrically hexagonal, a basal section should remain dark under crossed nicols. But, as described by Moses, such a section does not remain dark but shows double refraction, and if thin enough will be seen to be composed of innumerable individuals, none of which is large enough to show interference figures. The double refraction is str ong, the colors being of the third and higher orders. At about 130° the double refraction begins to decrease, as seen by the descending colors, until finally it becomes zero and the min- eral remains dark under crossed nicols. The section now gives a uniaxial positive interference figure. After cooling, the section remains dark but after the lapse of many months is seen to be slowly returning to its doubly refracting condi- tion. This phenomenon seems to show that kleinite is dimor- phous and that the uniaxial optical state agreeing with its outward hexagonal form is stable only above 130° approxi- mately, while below that temperature its stable condition is biaxial, probably triclinic. According to this the hexagonal crystals of kleinite must have been formed at a temperature not much if any below 180°. As is stated just below, it is at a point but a few degrees higher than this that the first per- manent browning of the mineral become visible when it is heated, and that considerable loss of water has then taken place. What connection, if any, there may be between these two phenomena is not known. Pyrognostic behavior.—When carefully heated in a closed tube, or better in one through which passes a slow current of 264 LHillebrand and Schaller—Mercury air, the mineral loses a little water, begins to brown at 135° 150°, and as the temperature rises becomes still darker and yields more water, but gives no visible sublimate under 260° even after several hours. Between 260° and 280° mercury and calomel (not HgCl,) sublime. When most of the calomel has passed off the residue begins to grow lighter colored, then yellowish and _ finally becomes nearly white. During the expulsion of the calomel some gas (Cl?) is evolved in minute amount that sets free iodine from solution of potassium iodide. On heating to 400° more of this active gas is evolved, but it is soon followed or accompanied by one that destroys ‘the color of the free iodine (SO,?). At 400°-420° appears a further sublimate less volatile than the calomel. If the test is made in a closed assay tube this last sublimate and the still unvola- tilized residue may melt to a dark reddish liquid, which on cooling solidifies with a yellowish and then white color. Ammonia turns both sublimates black instantaneously, although the later one often contains mercuric as well as mercurous_sul- phate. Most of the nitrogen escapes in the elemental state dur- ing the formation of the calomel, but not quite all. There is not the least evidence of the formation of ammonia. If the heating is carried out in vacuo the evolution of the active gas is much more marked than at atmospheric pressure and if col- lected by a pump is seen to be of the color of chlorine. Under the vacuum this gas does not act on the mereury of the pump, but fouls that in the collecting tube strongly under atmos- pheric pressure. The scum on the mercury gives tests for chlorine. This liberation of free chlorine was at first supposed to indicate direct union of nitrogen and chlorine in the min- eral, but since it is also given oft on heating in vacuo a mix- ture of the artificial compound NHg,Cl.vH,O with a sulphate of mercury (3HgO. SO, in the test) it is evidently a secondary reaction between one of the products of breaking up of the radical SO, and vapor of calomel or of the still undecomposed chlo- rine constituent of the mineral. Behavior toward liquid reagents.—Soluble in warm hydro- chloric as well as nitric acid without deposition of calomel. Also soluble in sodium sulphide and in ammonium bromide. The latter liberates as ammonia for every one part of nitro- gen derived from the mineral itself three parts from the reagent. Fixed alkalies do not liberate ammonia. Hydrogen sulphide blackens speedily, ammonia not at all. Additional data.—Several tests were made by decomposing the mineral in vacuo under varying conditions of treatment in order to get evidence as to the presence of either hydrogen in addition to that which was afforded as water or of oxygen other than that in the water and the SO, radical. For the Minerals from Terlingua, Texas. 265 evidence on these points reference must be made to the full report; suffice it to say here that no certain evidence was obtained in favor of the presence of one or the other of these elements other than in the combinations above named, though the proof is not absolute that there may not be small ‘amounts of one or both (see also p. 268). If present, the hydrogen is in such small amount as to be unimportant in the formula of the mineral as a homogeneous unit, and oxygen must also exist in all probability as basic oxygen in a minor compile of.a mix- ture. The summation given on p. 267 is a strong argument against the presence of considerable percentages of either. When, however, the mineral is fully decomposed by heat in presence ‘of lime or sodium carbonate, oxygen is liberated in quantity. Theoretically the amount should be exactly equiv- alent to the SO, and Cl, found in a particular sample if the compound is normal and not basic, and this should afford an exact means for deciding the question of the presence of oxygen. “But asa matter of fact the oxygen never did equal the eal- culated amount by several tenths of one per cent. Of the various possible explanations to account for the deficiency the following, based partly on qualitative tests, seems the most prob- able. The oxygen is liberated partly in an active state and forms a chloroxy-salt of sodium or else nitrite or nitrate of sodium in small amount. It would require but little of one of these salts to bind enough oxygen to account for the observed deficiency. The evidence favors an oxy-salt of nitrogen in preference to one of chlorine. It is, of course, assumed that any such salt was formed by the act of decomposition and did not preéxist in the mineral. Analytical methods employed and the results.—( 1) Nitro- gen. For nitrogen three methods were used: (a) expulsion as ammonia by sodium sulphide and gravimetric determination as the chlorplatinic salt; (6) expulsion as ammonia by ammo- nium bromide in a closed vessel, collection of the ammonia in titrated oxalic acid and determination of the acid left over; (c) direct determination as nitrogen gas expelled in vacuo, col- lected by the aid of a Topler pump, and measured in a gas burette after freeing from other gases if present. Numerous data are to be found in the full report relating to these methods, particularly the last. The second method wa found to yield about two-tenths per cent more nitrogen than ie first or than the second when sodium carbonate was used as a retainer for the chlorine and sulphur, the results by catch agreed well. This was probably in at if not altogether due to the action of the clayey gangue on the ammonium bromide with liberation of some ammonia (see p. 268). Were it not for Am. Jour. Sct.—FourtH Seis: Vou. XXIV, No. 141.—SEPTEMBER, 1907. 18 266 Hillebrand and Schaller—Mercury this effect of the gangue the method would be an excellent one for obtaining proof as to the presence or absence of basic oxygen. The nitrogen found by the third method was finally tested by passing it over hot magnesium, which absorbed apparently the whole of it. It was also tested spectroscopically. The analytical results were as follows, calculated to gangue-free substance, the modes of decomposition employed being indicated at the heads of the several columns : NITROGEN PERCENTAGES BY DIFFERENT METHODS. Gas-volumetric — _—_——— Naes HCl With Na.CO; Without Naz COs. NH,Br PP 5\0) 2°37 DOS Oil 2°78 Deon 2299 2°74 2°76 DOs) 2°60 2°67 2°74 2°59 2°58 2°86 BoTKY) 2°43 Av. 2°555 2 a eee 2°54 The single determination after solution of the mineral in hydrochloric acid and removal of the mercury as sulphide and of the SO, as the barium salt, is regarded with confidence, as also those by the sodium sulphide method. The greater vari- ation among the results by the gas-volumetric tests with sodium carbonate is to be ascribed to the small amounts of mineral used—0°25-0°5 gram, the uncertainty in the burette readings in the upper section of the instrument and the greater chance for loss or gain during the numerous manipulations. The high results by the ammonium bromide method have been explained above. Those by the gas method without sodium carbonate are not clearly accounted for, but the results obtained in that way were always less satisfactory by reason of the fouling of the pump outlet and of the mercury in the collecting tube by the free chlorine that was formed. (2) Mercury. Mercury was determined in several ways almost always in connection with one of the nitrogen deter minations: (@) As mercury by ignition with sodium carbonate and once as in organic combustion of mercury compounds. Most of the determinations were by this method. (6) As mer- eury by electrolysis from sodium-sulphide solution. (¢) As the sulphide. The last method usually afforded higher and probably truer resuits than the first. (3) Chlorine and sulphur. Since slight loss of chlorine and of sulphur as sulphide dioxide almost always resulted when the mineral was heated by itself, these components were determined in the sodium carbonate employed for the gas-volumetric deter- mination of nitrogen. A greater variation among the few Minerals from Terlingua, Texas. 267 chlorine results for the lghter colored crystals was observed than for the orange-colored ones, which latter afforded excel- lently agreeing results. But the results for the lighter crystals were in no case so markedly different from the others as to con- firm Professor Sachs’ conclusion that there was an appreciable chemical difference between the crystals of different shades, and they were in part affected by obvious errors. (4) Water. None of the water afforded by the mineral is hygroscopic. About one-half comes off at 135°-150° and the total that is obtained by careful heating of the mineral by itself to complete decomposition, using a plug of gold leaf in the exit of the tube, is not clearly in excess of that obtained after the manner of organic combustion with copper oxide preceded by lead chromate and a roll of copper. Some of it comes from the clayey gangue, but most is beyond question given off by the mercury mineral. How much belongs to one and how much to the other it has been impossible to ascertain. The water determinations constitute the least satisfactory portion of the analytical results. In vate different specimens analyzed the gangue ran from Oonto 3 oe cent in the dehydrated state, as obtained by igni- tion. In the full report the many analyses are given both as made and after recalculation to a gangue-free basis for both orange and light-colored crystals. We reproduce here only the averaged results for the deeper colored crystals since they were in best agreement, repeating that although the light-colored erystals afforded oveater variations in chlorine and sulphur than the orange ones, this was in part due to obvious errors, and that the means ron these constituents were slightly higher than for the orange crystals, rather than far lower as found by Sachs. To include them ‘would hardly affect the general average. AVERAGE COMPOSITION OF ORANGE CRYSTALS OF KLEINITE. elie: SU ek S06 = 200 == 04S = a Olgas a (SO 2) BMG = He ee SOees ak yams Sl 596-06 us 00616 mm ai IS lee ee Os7 = Te = O18. = Tl EEO cso ee Ie G02 = OST) = One 99°86 In discussing the above ratios it must be borne in mind that the number for water is of doubtful value, so that it can receive little attention. The water can not exist in large part even as hydroxyl, for that would require an amount of basic oxygen entirely opposed to all the evidence, in which that of the sum- mation is not of least import. The ratio shows at once that there is far too little nitrogen for a general formula of the type 268 Hillebrand and Schaller— Mercury NHg,X.vH,O, in which X represents Cl and SO,. It is even insufficient for the chlorine alone in such a formula and we are therefore obliged to consider the possibility of the body being a mixture. Calomel as a constituent of such a mixture is ex- cluded from consideration for the reason that but a trace is indicated on dissolving the mineral in warm hydrochlorie acid and this appears to be derived from the gangue. Mercuric- chloride would seem to be excluded by its solubility in water. As oxychlorides there would naturally be considered first ter- linguaite and eglestonite, but both are excluded for the reason that they yield calomel on solution in hydrochloric acid. It remains to assume a mercuric oxychloride and then an oxysul- phate, both of which might perhaps be formed simultaneously with NHg,Cl.zH,O from a mercuric solution containing more mercury than is needed by the ammonia present to form a com- pound of this type. If, perchance, the oxychloride were Hg,Cl,O, or HgO.HgCl,, and allowance were made forit on this basis in the ratio above given, the ratio of the residuals would show an oxysulphate with He to SO, as 4 to 3:23 and compo- sition nearly Hg,O(SO,),, or HgO. 3HeSO,. The calculated amounts of these salts would demand 0°33. per cent of basic oxygen, an amount that happens to coincide almost exactly with that indicated by the nitrogen determinations according to the ammonium bromide method (p. 265), which as will be remembered gave more than was obtained by other methods. While the excess of ammonia obtained by the ammonium bro- mide method is with considerable reason believed to be in part due to the action of the aluminous gangue on the reagent, cal- culation shows that it can not well have all originated thus. If not, the only alternative, assuming that the tests were rea- sonably correct, is that an oxy-salt of mereury must have given rise to some at least of that excess of ammonia. The chief ob- jection to accepting this alternative is the yolume of oxygen cor- responding to the required weight percentage, which if wholly given off as oxygen gas on heating the mineral itself ought not to have escaped detection and. approximate measurement. Still, it is conceivable that in this method of operating, the basic oxygen might not all escape as gas. The evidence as to the presence of a little basic oxygen is ‘conflicting, and further spec- ulation would be profitless in the present state of our knowledge regarding this remarkable mineral. To assume that the nitro- gen is very low and should be 2°885 per cent or exactly equiv- alent to the chlorine, is opposed by much evidence, including the fact that the sulphate would then be strongly acid. It is regrettable that the long labor has resulted in nothing more definite than the fixing of this mineral as the first nat- urally occurring member of the so-called mercury-ammonium Minerals from Terlingua, Texas. 269 compounds and the untenableness of the possibility suggested by Professor Sachs. The question as to the structure of these mercury-ammonium bodies, whether they belong to one or other of the several types that have been suggested for them, is outside the scope of this investigation. Montroydite. Orthorhombic-holohedral; @ : 6 : c=0:6375 : 1 : 11977 (Schaller). Fifty-six forms observed, 45 new. Two erystal habits with all intermediate oradations : (1) Prismatic, flexible, dark red needles, commonly 150", occasionally 2$™ long, by less than 1™™ thick, often partially “erayish from what appears to be a thin coating ot some other (presumably mercury ) mineral, or minute and or ange in several forms, notably wormlike and (2) nearly equidimensional erystals of a few millimeters diameter. The larger needles occur also in curiously twisted and curved shapes, the minute or ange ones In irregular rounded and loosely coherent masses. There are also hollow, irregularly shaped and bubble-like formations that in their interior resemble geodes, being lined with or nearly filled with one or both of the above mentioned types of crystals. A somewhat different form of bubble is found between large calcite crystals, smooth and somewhat glistening exteriorly, gray-black and partially filled with a spongy mass of crystalline material that is commonly very dark in color. Precise descriptions of these and other modes of occurrence are difficult to give in few words. Color, dark red to yellow-brown or orange-brown. Streak yellow-brown. Transparent to translucent. Cleavage, perfect {010;. Hardness, 2-3, less than 2 (Moses). Brittle, also sec- tile, but the long needles, extremely flexible, can be rolled around a thin réd. Density not determined because of inability to separate completely from free mercury enough for a satis- factory test. Completely volatile without fusing, yielding in a closed tube a sublimate of mercury only. Slowly blackened by hydrogen sulphide, but not equally over all surfaces. Since the oxygen as given for montroydite by Professor Moses was assumed by difference, a direct determination was made by dissociating the mineral in vacuo, collecting, measur- ing and testing the gas evolved. The result was to confirm the identification of Professor Moses : ANALYSIS OF MONTROYDITE. Theory Found in HgO 0°2215 g os 92259 92°74 weighed as metal Oe ial 7°49 calculated from the volume. 100°00 = 160°23 270 Lillebvand and Schaller—Mereury Terlinguaite. Monoclinic prismatic (holohedrai), @ : 6 : c=1:6050 : 1 : 9:0245 (Schaller), B=74° 23’. Of the 133 3 forms observed 102 arenew. Orystals often extended in one direction and also equi- dimensional. The largest crystal measured 16x44", though faces over a centimeter broad are sometimes to be seen. Also occurs in powdery form impregnating the earthy gangue, to judge from the greenish color of some specimens of ore, and perhaps in a similar state admixed with eglestonite, in which case its identification is at least difficult. Much confusion seems to exist as to the original color of terlinguaite before it has been exposed to light. Moses writes of it as “ sulphur-yellow with a slight ereenish tinge, very slowly darkening on exposure to an olive green,” but ‘Mr. Hartley, in reply to our inquiry, wrote that the terlinewaite crystals were green ere they were touched by the sunlight, but that most of the terlinguaite occurs as a yellow powder changing to green. Sometimes brown crystals are seen and occasionally the green and brown colors appear in the same crystal. When brown they are difficult to distinguish at sight from eglestonite in one of its. transitional color stages. Some of our earthy specimens that, were yellow at first turned greenish on exposure and presumably contained terlinguaite. Beautiful spots of emerald-green reflected light appear when the crystals are examined with a lens as they occur on the specimen. If at times originally yellow the min- eral is not in that state always distinguishable from kleinite, and perhaps not from eglestonite or even from the orange- red form of montroydite. Streak yellow, turning greenish gray in light. Transparent or nearly so. Luster, | rilliant adamantine. “Cleavage, pertect ‘101%. Brittle to subsectile. Hardness 2-3. Density, 8°725 (Moses). The effect of heating crystals in a closed tube differs some- _ what according as this is done slowly or quickly. When quickly done there is violent decrepitation, continuing till the mineral has volatilized, the substance turning red- brown or almost vermilion in color (orange-yellow cold) and much of the resulting powder being projected up onto the sublimate of calomel and mereury above the assay. Eventually there is complete volatilization. With slow heat decrepitation is hardly noticeable. With the first burst of calomel sublimate there appears a little mercury, but then only calomel so long as there is any chlorine left in the residue. Sometimes at the last, when the flame is removed, brilliant short red needles of mer- curic oxide form on the warm glass by recombination of some of the mercury vapor and oxygen. Minerals from Terlingua, Texas. 21. Tn vacuo the color changes of the crystals as the heat increases are more marked, these being, after first appearance of a sub- limate, red, black (without loss of luster), red-brown, orange- brown and dull. Before becoming completely orange-brown some faces are olive-green. When orange-brown the only visible sublimate is calomel and no trace of oxygen has been evolved. The residue then seems to be mercuric oxide, upon the decomposition of which partial recombination of its con- stituents occurs, to judge from the deposition on the warm glass near by of a slight orange-brown sublimate. Hydrogen sulphide blackens the edges of a crystal, but fur- ther action is very slow ; ammonia blackens only after some time. Thesecond test serves to distinguish the mineral from eglestonite, which is at once blackened by ammonia. This difference in behavior of terlinguaite and eglestonite is in line with their chemical difference, the former being mercuric-mercurous, the latter wholly mercurous. Hydrochloric and nitric acids decom- pose terlinguaite with separation of calomel. The hydrochloric filtrate yields much bivalent mercury. Cold acetic acid slowly decomposes the mineral when in powder, also with separation of calomel, and in the filtrate hydrochloric acid produces no fur- ther precipitate, or but a very faint one. LEeglestonite under similar treatment yields a heavy calomel precipitate, the filtrate trom which is free from mercury. Moses’ empirical formula was confirmed by analyses in which the oxygen was measured directly and found to be wholly absorbed by ‘phosphorus, thus showing its freedom from nitrogen. ANALYSES OF TERLINGUAITE CALCULATED TO GANGUE-FREE SUBSTANCE. Theory Ratio Hg.ClO I IT HOE of III Hg Sh ae ee 88°65 88°92 88°3] 88'61% 2°00 Ce eres. 7°85 7°83 1:00 OF mee er 3°50 B30 7/65) 1°06 100-00 100°19 The high oxygen found in IIT is due probably more to error in measuring so small a volume as 2°67" than to the little montr oydite “that was present. The only artificial mercuric-mereurous oxychloride hitherto preparedt has the formula of terlinguaite. Liglestonite. Tsometric-holohedral. Crystals small, equidimensional, usually about and under one millimeter in diameter. They show two * Mean of I and II. + Fischer, T., and yon Wartenberg, H. Chem. Zeit., xxix, 308 (1905). 272 LTillebrand and Schaller—Mercury habits, one determined by the dev elopment of the rhombie dodecahedron and not particularly rich in forms, the other determined by development of the octahedron and with abun- dant forms. Of the 21 forms observed 17 arenew. Whether eglestonite can be distinguished by its color in the mine or soon after removal therefrom from terlinguaite, with which it is sometimes closely associated, or from kleinite or the orange montroydite, we are unable to say, but from the confusion that existed in the minds of those who sent us our specimens It seems that it must be at least difficult to do so. The first specimens received were dark brownish and of dodecahedral habit, others were of octahedral habit and light brownish yellow. These last became darker in time. If sufficiently exposed the erys- tals turn black, but without losing their luster, as noticed by Moses. Streak yellow, tarning black. Luster adamantine to resinous. Transparent to translucent. Brittle. Cleavage lack- ing. Fracture uneyen and apparently sometimes conchoidal. Hardness, 2—3 (Moses). Density, 8-237 (Moses) ; not determined by us for the same reason as “with terlinguaite, ditheulty of freeing perfectiv from mercury enough material for a satisfac- tory test. When heated in a closed tube comports itself in almost every respect like terlinguaite. The residue, after expulsion of the calomel, seems to be mercuric oxide as with terlinguaite, formed in this case, however, from mercurous oxide at the expense of half the mercury of the latter, a reaction which accords with the observation that no oxygen escapes till all the calomel and some mercury have sublimed. Hydrogen sulphide acts very much as upon terlinguaite and ammonia blackens at once, the latter reaction serving as aready distinguishing test between the two minerals. Hy drochlorie and nitric acids decompose it with separation of calomel. The hydrochloric acid filtrate contains no mercury. Cold dilute acetic acid acts more quickly on the powder of eglestonite than on that of terlinguaite, calomel is left and from the filtrate much more can be obtained by hydrochloric acid. The final filtrate is free from mercury. These tests, confirmed by the analysis, show clearly the mercurous nature of the compound, the first authentic instance of a mercurous oxychloride, native or artificial. Analysis did not confirm the empirical formula He,Cl,O,, deduced from J. 8. McCord’s analyses in the paper by Professor Moses, a formula which, in fact, is invalidated by the qualita- tive data above given, since it calls for mercuric as well as mer- curous mercury. The analyses were made in the main as for terlinguaite, with the exception that tue chlorine and mercury in the sublimate were each time determined, the separation Minerals from Terlingua, Texas. 273 being effected by sodium hydroxide, and the little mereury that goes into solution with the chlorine by this operation being recovered. Calculated to gangue-free substance the results were as follows: ANALYSES OF EGLESTONITE CALCULATED TO GANGUE-FREE SUBSTANCE, Theory I II Tit Heg,.Cl.O 0:1195¢. At. ratio 0:1008g. At. ratio 0°1198¢. At. ratio leer sae 90°21 88°33 4°11 88°94 3°86 89°73 3°99 Clea 99 8:32 2°18 8°23 2°02 8°12 2°08 OBE oS 1°80 Tene 1 Tose bor | 1°80 i 100°00 98°37 99°G1 99°65 In all cases the mercury is probably low, and calomel was present to a slight extent in sample I at least. It is quite prob- able that the oxygen was less accurately determined than the chlorine, but the effect of low mercury and the presence of cal- omel are better brought out by the ratio based on oxygen than on chlorine as unity. The formula plainly indicated is Hg,Cl,O, or Hg,O.2HeCl, one that is in full agreement with the quali. tative behavior of the mineral. The variations in the analytical data reported by Moses are so wide that the excellent agree- ment of his averages with the formula Hg,Cl,0, can be due only to a balancing of large errors. The oxygen values of his table were indirectly determined and are affected by the errors involved in other determinations, which inspection shows were large. The ammonium-bromide method, used with kleinite for deter- mining nitroyen, might probably be employed successfully with eglestonite and terlinguaite and any other compounds of similar kind for the indirect but very accurate determination of the basic oxygen in them. Two specimens of what was supposed to be eglestonite were analyzed, but with results indicative of a mixture of terlinguaite with calomel, though the appearance of both was decidedly against this. Posstbly they represent a new species. Calomel. The crystals of calomel often reach a large size, some being 1$™ in diameter. They are very rich in forms, a total of 30 having been observed, of which 10 are new. The crystals are frequently twinned, twinning plane e{011'. The formula for calomel being well established, no chemical work was done on this mineral. * 1:90 by loss in wt, of ign. tube, 274 Hillebrand and Schaller—Mercury Minerals, ete. Native Mercury. Native mereury occurs abundantly on nearly all of the speci- mens, except those of kleinite, on which we have not seen it. It is usually present as elobular irregular masses associated di- rectly with the other minerals. Globules often project from small cavities on the surfaces of crystals of terlinguaite, egles- tonite and montroydite, and are sometimes to be seen in the j in- terior of crystals of terlinguaite and montroydite, notably the latter. While much of it is in the form of a “fairly pure liquid, a good deal is mixed with powdery oxychlorides as a sort of stiff paste having a gray or greenish color and irregularly associ- ated with the plainly erystallized oxychlorides and montroydite. The proximate determination of this gray or greenish mass is almost imposstble. Some of the mass has a yellowish, almost metallic sheen, which is perhaps largely an iridescent effect. Summary. Kleimite, as announced in 1905, belongs to the sc-called mer- cury-ammonium compounds, but no probable formula can be deduced from the analyses. It may be a mixture of a mereury- ammonium chloride in great preponderance, NHg,Cl4H,0, with an oxychloride and sulphate or oxysulphate oe mereur \ Terlinguaite is a mercuric-mercurous oxychloride, HeO.HgCl, the formula of Moses being confirmed and the mixed nature ascertained by tests. Eglestonite is a mereurous oxychloride, Hg,O.2HgCl, the first authentic instance of such a compound, “either artificial or native, and not Hg,Cl,O, as believed by Moses. Montroydite is mercuric oxide, as supposed by Moses and proven now by direct determination of its oxygen content. Laboratory U.S. Geological Survey, Washington, D. C., July. Kunz and Washington—Forms of Arkansas Diamonds. 275 Arr. XXVII.— Note on the Forms of Arkansas Diamonds ; by G. F. Kunz and H. 8S. Wasurneron. Dramonps have recently been discovered in the peridotite stock of Murfreesboro, Pike County, Arkansas, the first having been found Aug. 1st, 1906, and about 140 in all up to the date of writing. se Se nit Observed Caleulated : Observed Calculated E Dy Dh Dv Dh EK Dv Dh Dy Dh Oho 10 0 0 0 OA Wish 186 BE i 1 8°5 8 sete ats Ta SVico ml O25 = cE reere 2 16°5 16 Lee. cies 8 19475 199: dpe aaa 3 23 ZI ny eR aves 9 199 206°5 Bee ae 4. 29 30 Seaeee Beaks 30°) 205s5 2025) QO Galeries 5 36°5 a 3) 35°9 36°8 Wy PANS ULSI) ae eae ewes 6 44 44 BEAL jer ea es DW DAY) 225 spleens ees 7 52 51 pars a Ye oy 5 230°5 IG x jagetien 8 58°5 (Cts) Rye ieee Benet AL DSO | 837/05 pee Bee a 9 65 65°5 ae sash fonts 35 1 2386°5)) QA3 on 238 Crammer Op aeeuzalicts UBD 71°6 73°4 6 243 250°5 nee ech 1 78°5 80 weer Ee 7 249 256°5 Aor aye 2 85 87°5 ieee panded 8 254 261°5 BRS te Sanayi 3 92°5 94°5 Beja etAnel 9 259 266°5 Zee pee A 1008s 102 esp MER 40° 264 Qe, 965—27 1: Lo elOncore, OO. MO GsfelOOss iL AS) rik eee GUMS sonal ley BLS as ag Do Wiss 283 aya Ene Top MAO SAQA 5 er Dihe Be ene By) DA Wot isis) Jie Bit as Shel 2 os ommelisilich Moh a! aa ae TAS VSG 29 3no AS) Gaye By Me} 138 gees pas Ea 45 290 299 291-5 § VI8e% 20m aSOrbu es 144-5 4cOnul 44e5 6 295 303°5 ates aye eis LPM GLa ee Oi: pa NS Spits: es 00) 308 eS Aa seas 2 154 158°5 sheen mae 8 ete ata Se Bettye ope 68) S1GO NGA 25 wale ne We eset pe OR soln a ee ee 4 166 7 aera gee lee. FOnp ent area Se OGG. - BLBAD Diss US} 179 WG 2 WAST) scale, K, = 421°3; for the horizontal, K, = 422°4. The curves of fig. 6 express these relations graphically, the zero line of each succeeding curve being one division above the preceding curve, to prevent confusion. For the objective in question (No. 9, Fuess), and with the precautions observed to avoid parallax by placing a fine stop diaphragm S (fig. 5) above the Ramsden ocular, the agreement between theory and practice is remark- able.* The screw of the horizontal (H, fig. 11, p. 336) micrometer *In the Mikroskopische Physiographie I, 1, p. 330, by Rosenbusch and Wiilfing, the latter gives a series of measurements with an a-monobrom- naphthaline immersion objective of R. Winkel and finds disagreements as high as 8° between observed and calculated values, as indicated in the following table : H D K lala Aragonite 252264 2-22 11°33” 0°325 1°623 10°59 Mascotte eee eaten 24°43 0:700 1°674 24°14 Moy ata Alu ene 1 UG oe 39°09 1:075 1°705 (39°05) Calcite aa eee ee 60°51 1:590 1821 68°50’ The angles under H are half the axial angles for these minerals obtained of Minerals in the Thin Section. 329 scale registered -005"™" for each division on the head, while the vertical (V, fig. 11) scale screw, which was constructed at a later period and on a different lathe, was a trifle coarser and registered a slightly greater movement for one division on its head. For this reason the values K, and K, are slightly HH — 1S 20° =o : AGE ay Fic. 6. Curve I of this figure contains the observed values of D, for the vertical (V) micrometer screw of the double micrometer ocular (fig. 11, p. 336) for the different values of E from, 0-47° ; the values of D in Curve II were calculated from Mallard’s formula for the same micrometer screw scale ; Curve III in like manner was plotted from observed values of Dy, the horizontal micrometer screw for values of E from 0-47°;. while Curve IV was plotted from values of Dy calculated from Mallard’s formula, Di ke, isinvk. from measurements on an optic axial angle apparatus while the angles under H; were calculated by Mallard’s formula on the assumption that the K obtained for topaz (1°075) is valid for all angles. The differences between observation and calculation are large and indicate that the determination of the positions of optic axes near the periphery of the field is less accurate than that for more centrally located points; on comparison of this series of results with those obtained by Fuess, No. 9 objective, it is evident that objectives vary considerably in this particular and that for accurate work the constants K of each microscopic objective and lens system should be determined for a number of directions, either by using minerals of known optic axial angles or a uniaxial mineral as calcite in conjunction with the universal stage. 330 FE. EB. Wright—Measurement of the Optic Axial Angle different. On an average, a movement of 6 divisions or ‘03™™ corresponded to one degree, so that with this method of special refinement, the probable error for E remains at least + 10’, and in wide hyperbolic bars, differences of 1° and over should be expected. If only a single screw micrometer ocular be used, the section should be cut very nearly normal to the acute bisectri ix, other- wise the values become much less certain. With a double screw micrometer ocular, however, this error can be eliminated directly and equally wood values obtained on sections only approximately normal to the acute bisectrix, as will be shown later (page 336). In place of solving the above equations D=K sin E and sin E=8 sin V by logarithms, it is possible to use a graphical method which is sufficiently accurate for the purpose and which Fedorow appears to have been the first to use.* An accurate drawing (Plate IT) is made once for all which serves for all possible angles and all refractive mineral indices to be encoun- D tered. To solve the equation D=K sin E, or sin E=)—, draw the circle with radius K (Plate II, preferably in colored ink); the intersection of the ordinate D with this circle makes then the angle E in degrees, as is evident from the right angled tri- sin ie sin V 1 123 angle. To solve the equation sin E= 8 sin V, or find the intersection of radins E® with the circle for the given refractive index and pass horizontally from this poit to inter- section with outer circle of drawing, which point indicates V ° >) in degrees. Examples. (ll) 2 Ke 54-0 D=211 Intersection of ordinate D with K-cirele is at radius 238°. (2) e402 Be a65 Pass along radius 42° to intersection with circle labelled (Seale 6 5: and then horizontally to outer circleand read V = 24°.+ * Fedorow, Zeitschr. f. Kryst. xxvi, 225-261, 1896. F. E. Wright, this Journal, xx, 287, 1905. +The drawing of Plate II can also be used to solve the birefringence for- mula of Biot, - = sin a sin a, which is very approximately correct and ye has been used frequently in optical work and in which y'— a’ denotes the measure of birefringence for any given section of a mineral, y — a, that of the maximum birefringence of he mineral, a, and a, the angles included between the normal to the section and the two optie axes respectively. This formula can be solved graphically at once by noting the length of the ordinate of the point of intersection of the radius a, with that circle whose radius is equal to the ordinate of the point of intersection of the radius q% with the outer circle. This graphical solution gives directly the relative birefringence of the section in per cent of the absolute birefringence (y — @) as represented by the radius of the outer circle. <7 of Minerals in the Thin Section. B31 Mallard’s method for measuring the optic axial angle is one of the most satisfactory of the microscopic methods and if available sections are at hand which show the required phe- nomena, Mallard’s method should be adopted without question, especially if the measurements can be made with a double screw micrometer ocular. The limits of error of measure- ments of 2V by the Mallard method should not exceed 1°-2° on clear interference figures. Methods of F. Becke. ane place of the single screw microme- ter ocular which in itself is of very limited application, F. Becke* has substituted a graphical method in which the observed optical phenomena are projected by a camera lucida on a revolving drawing table fixed in position relative to the microscope. “Accurate drawings of the interference phenomena are thus prepared and serve in place of the actual interference figure. This method has been fruitful in its results and with practice the necessary manipulative skill can be acquired to obtain trustworthy axial angle values. The accuracy of the method is dependent on several factors—the accuracy with which the drawing is prepared, the exactness with which the drawing table is centered, and the care with which measure- ments are made on the finished dr awing. The actual field of the projection ‘does not measure over 25™™ in diameter, and a difference of 1° of E corresponds to a difference in D of about °25™™, a distance which is easily meas- urable. With unusually sharp axial bars and nice adjustment of the optical system, it is theoretically possible to obtain an accuracy of about ah 4°; in practice, however, a greater accuracy than 1—2° cannot be claimed for the method. The writer has not seen the revolving drawing table described by Professor Becke, and has used in his work a small revolving disk D, oraduated in degrees and supported by an arm E attached to the microscope stand by the collar F, as shown in fie. 7. This device was constructed in the mechanical work- shop of the Geophysical Laboratory, after specifications fur- nishéd by the writer. The results obtained with it have proved satisfactory and the manipulation with the same convenient. Having once fixed the position of this table so that its axis of revolution coincides after reflection in the camera lucida with the optical axis of the microscope and is also at the proper distance from the eye for distinct vision, its constant K, corresponding to the K of the microscope in the formula D=K sin E, must be determined by one of the methods described above. With the drawing of an interference figure thus properly prepared, itis possible to determine the angular distance,—polar * FW, Becke, Tschermak’s Min. petr. Mittheil., xiv, 563, 1894 ; xvi, 180, 1896. 332 FL EL Wright—Measurement of the Optic Awial Angle angle p and longitude angle ¢, of any point in the projection,— and to plot the same in ‘stereographic or orthographic or gno- monic projection and thus to measure the angular distance between any two points, as those between optic axes occurring in the field of vision. ~ Fie. 7. In this figure, C is the camera lucida: D, revolving disk of drawing table graduated into degrees and supported by the arm HE, which in turn fits into the collar F clamped to the stand of the microscope at the proper distance from C; R, axial angle reflector; B, Bertrand-Amici lens; 8, sliding stop diaphragm; L, upper lens of condenser system fitted in brass ring in horizontal circle H; of universal stage (page 343); N, brass cylinder extension to hold lower portion M of condenser lens system (page 342). In a recent article,* Professor Becke has described an ingenious method by which any section, in which only one optic axis appears in the field, can be used for the measurement *B. Becke, Tschermak’s Min. petr. Mitth., xxiv, 35-44, 1905. Am. Jour. Sci., Vol. XXIV, 1907. Plate || 5.0}}2.0) 30) Lol co BD of Minerals in the Thin Section. of the optic axial angle, although the values obtained are only close approximations to the true value of the 2V. He utilizes the fact that sections of biaxial minerals, cut approximately normal to an optic¢ axis, exhibit, in convergent polarized light, dark axial bars which resemble hyperbolas in the diagonal position and whose degree of curvature is dependent on the optic axial angle 2V. For any given position of the stage, the points along the dark bar of the interference figure corre- spond to those directions of hight wave propagation in space whose planes of vibration coincide with the principal plane of the lower nicol (polarizer) and for which the extinction angle is zero. To measure graphically the optic axial angle of a given min- eral from the degree of curvature of its dark axial bar (zero isogyre) on a section about normal to an optic axis by this method, the axial bar is first drawn when in a position parallel to the horizontal cross hair (fig. 8, the straight line A, C in this position being the trace of the plane of optic axes) ; the micro- scope stage and drawing table are then revolved in the same direction about some convenient angle 30° or 45° and the axial bar drawn in the new position (A, P of fig. 8).* These drawings are repeated after revolution of the microscopic stage or drawing table alone through 180° (Caw Ce pial ge). The point P in the projection is any convenient point on the dark curve or zero isogyre, and is there- fore a direction in the crystal in its given position relative to the nicols along which light waves are propagated without changing their original plane of vibra- tion. The plane of vibration for the point P is thus known, and the law of Biot can be applied directly, to find by con- struction the second optic axis A,,. A convenient form of construction is shown in fig. 9, the details of which are the same in every case. After plotting the observed points P and A, on tracing paper above the pro- jection plat, the great circle A,’CA,’, of which P is the pole, is first found by revolving the tracing paper about the center O until P coincides with the vertical diameter of the under- *In his work the writer has found it more convenient and accurate to revolve the nicols instead of the stages, which remain stationary except for revolutions of 180°. Am. Jour. Sct.—FourtH Series, Von. XXIV, No. 142.—Ocroser, 1907. 9 28 334 F. EL Wright—Measurement of the Optic Axial Angle lying plat, and then finding and sketching that great circle aglibee intersection C with the vertical diameter is at 90° from P (to be counted from P, each of the great circles of the projection being 2° apart). Similarly, the great circle A,A,, containing A, and the extremities of the horizontal Giameioe DE, is located and drawn. The great circle which indicates the plane of vibration for P, can be found by either one of two methods: (@) it is that great circle containing P and tangent at P to the small circle, GPL (ig. 9), which parallels Fig. 9. In this figure the points P and A, are the two points obtained from the original drawing. The plane of vibration for the point P in its position of darkness is indicated by the great circle PC tangent at P to the small cir- cle GPL, which is parallel to FOC, the trace of the plane of vibration of the polarizer when the zero isogyre passes through P. Further details of con- struction are added under fig. 10. the trace GOF in projection of the principal plane of the lower nicol; (6) it is that great circle passing through P and the intersection ,C of the polar great circle A,’A,’ C with the trace of the principal plane F OC of the lower nicol.* In actual work, however, it is not necessary to draw this great circle PC, since the point C is the point sought and deter- mines at once the direction of extinction for the given section. The simplified construction is illustrated in fig. 10, where C is *In his paper, Professor Becke determines this great circle as the one which is tangent at P to the straight line parallel to the trace in projection of the principal section of the lower nicol. This method does not facilitate the finding of the great circle in any degree, and introduces an error, as Professor Becke himself recognizes, which decreases the accuracy of the method to just that extent. It seems advisable, therefore, to use one of the new methods described above which are theoretically correct and equally simple. ae of Minerals in the Thin Section. 335 the intersection of the great circle A,’A,’, and the diameter OC, the trace of the plane of vibration of the lower nicol. Having thus determined the point A,’ and C, the pr ojection of the second optic axis A, is found by making A,’C = AC (Biot’s law). The intersection of the ereat circle PA,’ with the plane of optic axes A,A, determines then the position of A,, and the angle A,A, in projection is 2V, the angle between the optic axes. The actual time consumed in this operation is not great, and the values obtained are approximately correct. The objection Fic. 10. In this figure the operations of actual construction are given which are required to measure A,A» from the data in the drawing. The points A, and P are first located accurately in the drawing, reduced to angular values and plotted directly on tracing paper in stereographic pro- jection ; the great circle A,’A,’ polar to P,, and the horizontal great circles A, A, are then sketched; the point A,’ is the intersection of the great circle, containing P and A, with great circle A,’A»', while the line OC is the trace of the plane of vibration of the lower nicol- (polarizer) as it appears on the drawing after the revolution of 30° or 45°; the angle MOF indicating directly the angle of revolution. By definition Nee C is equal to A,'C, and the inter- section A, of the great circle PA,’ with the great circle A, A». determines Ag. the second optic binormal, the angle A,A» being the desired optic axial angle. to its use lies chiefly in the subjective factor involved, namely, the skill required in drawing accurately the phenomena observed, and also in the nice adjustment of all parts of the instr ument. The location of the optic axis A, is at all times more accu- rate and trustworthy than that of P, owing to the indistinct- ness and width of the black axial bars near the margin of the field in consequence, chiefly, of elliptic polarization. 336 FL EL Wright— Measurement of the Optic Awial Angle New Methods with Double Screw Micrometer Ocular.— In seeking for more accurate and at the same time simpler methods than those of Professor Becke described above, the writer has substituted in place of the usual single screw micrometer ocular, with a movement in one direction only, a double screw micrometer ocular with movements in two ee tions normal to each other. By the use of this double screw micrometer ocular, which was constructed in the workshop of the Geophysical Laboratory (fig. 11)* it is possible to determine 11 the position of any point in the interference figure accurately by means of two micrometer screw readings, which corre- spond to rectilinear codrdinates in the orthogonal projection and small circle codrdinates in the stereographic projection. By means of the constant K of the microscope for each of these micrometer movements, Ky and Ky, which must have been determined previously by means of known angle values (table 1, page 328), each of these readings is reduced as usual to its angle value for the crystal by means of K and the aver- age refractive index of the crystal, D KB Having given the interference figure from a section of a biaxial mineral, cut so that one axial bar is visible, the course sin V = * The double screw micrometer ocular is fitted to microscope of fig. 7 The two movements, H horizontal and V vertical, are effected by fine micrometer screws, reading accurately to ‘005"". The construction of this ocular is similar to that of the single screw micromoter oculars with the exception that here two screws with corresponding movements are used in place of the single screw. O = Ramsden ocular; 8, small stop aperture to reduce errors of parallax. of Minerals in the Thin Section. 337 of procedure in measuring the optic axial by means of the double screw micrometer ocular consists in : (a) revolving the microscopic stage until the dark axial bar is parallel to the horizontal cross hair of the ocular; (6) moving the horizontal eross hair by means of the vertical micrometer screw V until it coincides precisely with the center of the dark axial line (fig. 12, A,C,); (¢) revolving the nicols (not the stage as may be done in the Becke method) about a suitable angle (usually 30 or 45°), the exact position of the optic axis A, then being the intersection of the axial bar with the horizontal cross hair (fig. 12, A,C, with A,P,); (@) moving the vertical cross hair by means of the horizontal micro- meter screw until it coincides with thisintersection and recording both vertical and horizontal micrometer screw readings; (¢) the stage is then revolved about an angle “of 180°, and similar readings for A, taken in its new position, A,’. This last step is necessary in order to locate accurately the center of the field O. The position of A, is thus fixed accurately and can be plotted directly, after proper re- duction to true angles within the crystal, in stereographic (small circles) or orthographic (co- ordinates) projection. Any point P of the dark curved axial bar can now be determined by two micrometer readings (codrdinates from the center) and, after reduction to angles within the crystal, plotted in the projection. From this point on the method does not differ from the foregoing methods. The optic axial angle is determined by construction from the projection plat thus obtained. In plotting the angles corresponding to the codrdinate read- ings of the double screw micrometer ocular, it should be noted that these angles apply to small circles, the angle for each micrometer screw indicating the position, from the center of the projection, of a certain horizontal or vertical small circle. The intersection of the horizontal and vertical small circles thus obtained from the two micrometer screw readings for a par- ticular point of the interference figure determines the location of that point in the projection. Measurements with the double screw micrometer ocular are more delicate, and therefore more accurate, than those with the Becke drawing table, and the values for 2V_ correspond- ingly more trustwor thy. This method is of general application to all sections cut in such a way that either one or both optic 12 388 EF. EL Wright—Measurement of the Optic Axial Angle axes appear in the microscopic field. By using projection plats, either stereographie or orthographic, results of a fair degree of accuracy can be obtained in a very few minutes. On sections in which both optic axes of the interference figure are visible, the exact position of A, and A, can be meas- ured directly, and after plotting, the value 2V obtained from the projection by direct reading. Such values should be AGOUENE) HO Se IL, To form an idea of the relative degree of curvature of the axial bar in the diagonal position for sections of biaxial miner- als cut at different angles with an optic axis | (binormal) and for the optic axial angles 2V = 0°, 15°, 30°, 45°, 60°, 75° and 90°, ae writer has constructed by gr aphical methods the following gures : Fie. 15. This figure illustrates the positions in the interference figure of the dark curves of no extinction (axial bars) as they would appear in the field were observations made in air on a series of biaxial minerals having a mean refractive index of 1:60 and the optic angles indicated, and cut normal to one of the optic axes (binormals). From the figure it is evident that the radius of curvature of the axial bar increases with the optic axial angle, so that for 2V = 90°, the axial bar is practically a straight line. Fie. 14. The conditions of construction for this figure were similar to those of fig. 12, except that the section is considered cut at an angle of 2 = 10°, ~=10° (small circle codrdinates from the center) with one of the optic binormals. In these figures, the dark lines represent the curves of 0° extinction (zero isogyres or axial bars) of the interference fig- ure in orthographic projection, the plane of the optic axes making angles of about 45° with the plane of vibration of light waves from the lower nicol. of Minerals in the Thin Section. 339 The curves of figs. 18, 14 and 15 are constructed for min- erals with a refractive index 8 = 1,600, while in those of figs. 16-19 orthographic projections of the actual positions of the directions of 0° extinction within the erystal are given (refrac- tive index of mineral and medium in which the phenomena are observed, being considered equal). It is evident from the figures that the differences in curvature of the axial bars for the different values of 2V are sufficient to warrant their use in measuring optic axial angles approximately. The accuracy of the method depends on the accuracy with which the points A, and P (fig. 12) can be determined. The positions most favor- Fie. 15. This figure differs in construction from figs. 12 and 138 only in the fact that the section is considered cut at an angle 4 = 20°, w = 20° with one of the optic binormals. able for these points are located one-half to two-thirds the distance from center of field to its margin. Near the center of the field, the errors of construction increase rapidly, while near the margin, errors due to imperfections in the lenses and to elliptical polarization tend to modify the interference fig- ures, and decrease the accuracy to be attained. The actual diameter of the field covered by the micrometer screw movements of the writer’s microscope measures about 600 micrometer screw divisions. The distance covered by the extremes of the curves for 0° and 90° is less than 200 divisions, or on an average, about 2 divisions for one degree. Taking into consideration the indistinctness and width of the axial bars, it is easily possible to make an error of three or four divi- sions of the micrometer scale in these readings, so that an 340 FE. Wright—Measurement of the Optic Axial Angle Fies. 16, 17,18, 19. In figs. 16-19 the axial curves (zero isogyres) are constructed under the assumption that the mean refractive index of both the mineral and the medium in which its interference phenomena are observed, are identical ; in short, an orthographic projection of the phenom- ena as they appear within the crystal is given. In fig. 16, the section is nor- mal to an optic axis; in fig. 17, the section makes angles, 2 =5°, n=6° (small circle codrdinates) with the optic binormal ; in fig. 18, the angles are A = 12°, w=18°, while in fig. 19, the section makes angles A = 20°, uw = 20° with the optic axis ; the angle of revolution of the stage and consequent new position of the trace of principal plane of lower nicol in each case is indi- eated by the arrows. The area included by the inner circle of fig. 16 indicates the relative field of vision of ordinary microscopes. of Minerals in the Thin Section. 341 accuracy of more than =: 2° cannot be claimed for this ~ method. With the drawing table, this probable error increases about + 5° under the same circumstances. In place of the expensive double screw micrometer ocular, the writer has had constructed a simpler, although slightly less accurate ocular, consisting of a Ramsden ocular with tinely divided cross section scale in its focal plane (arrangement simi- lar to that in ocular of Czapski). (Ocular of fig. 5.) After insertion of the Amici—Bertrand lens, the secondary image of the interference figure is brought to focus in the focal plane of the ocular, where the location of any point can be read off directly in codrdinates, which in turn are to be reduced, just as the readings of the double micrometer screw ocular, to angle directions within the crystal, and then plotted in suitable projection. The codrdinate scale employed im this ocular is a photographic reproduction on thin glass of a greatly reduced drawing. Klein’s lens, which was first described by Becke, can also be changed to fit the new conditions by simply introducing the above fine cross-grating or codrdinate micrometer scale in ‘place of the single micrometer scale. By the use of such oculars with fine coérdinate scales, one has the entire field of the interference figure under control, and, by use of projection plats, can readily measure ‘optic axial angles on all sections which are so cut that one optic axis at least is in the field. If two optic axes appear within the field of vision, their positions can be read at once from the coor- dinate scale of the ocular and after proper reduction plotted in stereographic or orthographic projection where their angular distance can be determined directly. Michel-Lévy Method —¥or sections normal to an acute bisectrix of a mineral with large optic axial angles, Michel- Lévy has suggested a method which, although interesting theoretically, is not of great practical value, owing to the indistinctness of the phenomena to be observed. His method consists in reading the angle of revolution of the stage necessary to bring the interference figure from the crossed position to that in which the emerging axial bars of the interference figure are tangent to a given circle.* Actual practice with “this method has shown that it is not sufficiently accurate and of such general application as to warrant a more detailed descrip- tion at this point. Method with Universal Stage.—In practice, it frequently happens that a given section is not favorably cut to show the * Michel-Lévy, et Lacroix, Les Mineraux d. Roches, 94-95, 1888. For a modification and simplification of his formula, see F. E. Wright, this Jour- nal, xxii, 289, 1905. 342 EE. Wright—Measurement of the Optic Axial Angle optical phenomena to the best advantage, and that by tilting it a certain angle, the interference figures can be improved mate- rially. This is particularly the case with fine-grained artificial preparations where, although individual crystals and cleavage ean frequently be obtained, they do not rest in the section in the most advantageous position. Such crystals and crystal plates can be tilted either by means of an axial angle appara- tus for the microscope, as that described by Bertrand* many years ago, or by use of the glass hemisphere of Schroeder yan der Kolk,+ or by the new upper condenser lens of ten Siethoff.t The last two methods are qualitative methods only, while that of Bertrand, although quantitative, permits of revolutions only in one plane. To supply the want of a universal condenser lens on which angular movements can be accomplished and measured in any direction, the writer has modified the Fedorow- Fuess universal stage by having a brass disk, L, constructed in the workshop of the Geophysical ‘Laborator y to fit in the Fedorow- Fuess stage (large model) in place of the inner ring bearing the glass with cross hair (see fig. 7, page 332). Into ‘this ring the upper lens of the ten Siethoff condenser lens system is inserted. The partially bevelled upper surface of this condenser lens has a radius of 1:°5™™, and permits, even with a No. 9 Fuess objec- tive, angular movements of about 30° on either side of the nor- mal. By means of a proper cylinder, N, of brass (fig. 7, page 332) resting on the cylinder containing the lower nicol, the remaining lenses of the condenser system are raised to the required distance from the upper lens. This type has proved extremely useful for work with artificial preparations, since by its use sections may be so placed that the most favorable meas- urements possible can be accomplished with the double microm- eter ocular, and in certain cases even, where the optic axial angle is small, the same can be measured directly by means of the universal stage angles in convergent polarized light. Although the ‘measurements accomplished by the universal stage methods of Fedorow are made in parallel polarized light and with low power objectives, the same objectives can be used for weakly convergent polarized light with Bertrand lens and the position of the optic axes thus determined if it be possible to bring them within the field of vision and provided they are sufficiently distinct for accurate location under these conditions. For general work, however, with thin sections in convergent polarized light, the methods requiring the double screw microm- eter ocular are the most accurate and easy of application. *K. Bertrand, Bull. Soc. Min. Fr., iii, 97-100, 1880. + Schroeder van der Kolk, Zeitschr. f. wiss. Mikroskopie, viii, 459-461, 1891, and xii, 188-189, 1895. +E, G. H. ten Siethoff, Centralblatt f. Min , 657, 1903. of Minerals in the Thin Section. 343 The methods for determination of the plagioclase feldspars, rich in lime, which have been developed by F. Becke* by using Klein’s lens and Czapski ocular, also by means of revolving drawing table, can be applied directly to the two screw microm- eter ocular and more accurate data obtained by its use. ParautEL Pouarizep Licut. The introduetion of the universal stage methods by Fedorow in 1893+ and succeeding years placed a powerful instrument Fic. 20. In its present form the universal stage comprises. when attached to the microscope stage, five graduated circles; Hi, the horizontal circle of the microscope stage, He, the large horizontal circle of the universal stage, with Hs, the inner and thin section bearing circle, V,, the large vertical cir- cle, and V2, an inner circle consisting of two segments V2, and V2, and placed to measure the angles of revolution of the inner disk H; about a hori- zontal axis. Two glass hemispheres (A, being the upper) are usually employed with the stage to increase the angle of vision of the microscopic field. of attack in the hands of petrologists. With his methods, it is now possible to obtain the optic properties of mineral sec- tions which before were considered practically useless. The universal stage (fig. 20) can be attached securely to any suitable petrographic microscope ; parallel polarized light only is used. By means of horizontal and vertical axes of revolution, a erys- tal section can be brought to any given position and revolved about any axis for optical examination. In plane polarized light an optic axis is recognized by the fact that when placed parallel to the axis of the microscope it remains uniformly dark during a complete revolution about *F. Becke, Tschermak’s Min. petr. Mitth., xiv, 415-442, 1895. +E. Fedorow, Zeitschr. Kryst., xxi, 574-678, 1893; xxii, 229-268, 1894 ; xxv, 225-261, 1895; xxvii, 337-398, 1897; xxix, 604-858, 1898. B44 FE EL Wrioht—Measurement of the Optic Axial Angle that axis. By plotting these directions graphically in projec- tion, and by determining extinction angles in given zones, it is possible not only to measure the optic axial angle, but also to determine the exact position of the optic axes with reference to the crystal plate, even though it may happen that neither optic axis appears within the field of vision. The values for 2V thus obtained on different sections, how- ever, are not all of the same order of exactness, as will appear later in the more detailed discussion of the different sections. It should be noted that in the Fedorow methods, as in the pre- ceding, the measured angles are reduced by means of the ayver- age refractive index 8 to true angles within the mineral before plotting in stereographie projection. Here also the combina- tion of tracing paper with stereographic projection plat as a base, as suggested by Wulff, is to be recommended as the best and most efficient scheme for obtaining results rapidly and accurately. In these methods the rule of construction of Biot-Fresnel, that the planes of vibration of light waves propagated in any given direction bisect the angles ‘between the two planes con- taining one of the two optic axes and the given direction, is used constantly, since the two factors, on which the universal stage methods are practically based, are the directions of the optic axes, as they may be determined directly, and extinction angles for certain zones and directions. Fedorow has also shown how it is possible with his methods to measure the refractive indices and also the birefringence approximately of a mineral from any section. These methods are not, however, germane to the purpose of this paper, and will not be discussed further. It may be stated that, although the methods of Fedo- row involve the use of a stereographic projection plat and are in part graphical in nature, they are not difficult of applica- tion and often furnish results where other methods fail. In ordinary microscopic work, it frequently happens that one method will yield more accurate data in a shorter time than a second, and that particular method should then be chosen in preference to all others. In general, the Fedorow methods are indirect methods and frequently involve a large expenditure of time to complete the observations on a single plate. For these reasons chiefly, petrologists have not adopted them so rapidly and generally as might have been anticipated, particularly as the old tested methods accomplish about what is desired by the busy petrolo- gist who uses the microscope simply as a means to an end—to aid him in interpreting geological phenomena and relations. When attached to the microscope, the Fedorow-Fuess stage (fig. 20) possesses, when in the 0° (primary) position, three of Minerals in the Thin Section. B45 horizontal circles, H, (microscope stage), H, and H,, cach circle graduated into deorees with verniers attached to Jol enockdales each of these circles is revolvable about a vertical axis; the horizontal axes of revolution and equivalent vertical circles are V, and V, also divided into degrees and V, with vernier attached. On the original stage “described by Fedorow and made by Fuess, the par rtial scales V,are wanting and have been attached by the writer. These sca ales were constructed in the workshop of the Geophysical Laboratory, and have been found of practical service in several methods, especiaily those involv- ing the principal sections of the triaxial ellipsoid of any min- eral (page 353). Each partial scale of V, is accurately divided and carefully adjusted to the instrument. When not in use, tha seale segments of V, can be inclined to a horizontal posi- tion V., and are then entirely out of the way. Measurements given below will be referred to this modification of the Fedo- row-Kuess universal stage. To increase the angle of vision of the field, two glass hemi- spheres, A, and A, (in fig. 20 A, only appears, A, being hidden Py H,), are usually employed ; between these the preparation s placed, either cedar wood oil or glycerine being used to Eek the same together and to reduce the effects of total reflec- tion. For gener al work with the universal stage,it is advisable to follow the suggestion of Fedorow and use special circular (2% diameter) object glasses on which to mount the prepara- tions in place of the or rdinary rectangular (26 x 46") thin sec- tion object glasses. With the universal stage of this type, it is possible not only to bring a crystal section in any given position, but also to revolve that section about any axis; in short, by its use one has control over all possible directions and zones or axes of revolution of a crystal. The Determination of the Crystal System of a Given Min- eral by Means of the Universal Stage Method.—The fact that the universal stage allows the observer to study the different effects of a given mineral section on light waves transmitted through it in different directions, enables him to determine at once the crystal system to which the erystal belongs. This is accomplished most readily by means of extinction angles along certain directions, since the term extinction angle ‘implies a definite relation between a given crystallographic and a given optical direction in any mineral. ‘These relations vary “with the erystal system of the mineral, and in fact are such definite functions of the same that, as Brewster was the first to show, it is possible from extinction angles alone to determine defi- nitely the crystal system of a given mineral. Briefly, an iso- * Brewster, D., Phil. Trans., 1814, 187-218; 1818, 199-272. 346 FL EL Wright— Measurement of the Optic Axial Angle metric mineral is isotropic for all directions of light wave propagation. Uniaxial minerals (hexagonal ‘and tetragonal) appear isotropic for light waves passing along the principal crystallographic axis. or all other directions, they are aniso- tropic, but even then can generally be distinguished from biaxial minerals at once by the fact that every section of a uniaxial mineral contains the @ ellipsoidal axis, parallel with and normal to which it extinguishes. If the section be placed, therefore, in the position of darkness between crossed nicols and be revolved about a horizontal axis, V,, it will continue to remain dark, if the ellipsoidal axis » coincides with the axis of revolution, while if the ellipsoidal axis m be normal to the latter, the crystal will exhibit interference colors of polariza- tion on revolution except for sections of the prism zone. Biax- jal minerals, on the other hand, do not in general remain dark for either axis revolution, and only do so for sections in the principal zones of the optical ellipsoid. Biaxial minerals show, moreover, two directions of apparent isotropism, those of the optic axes or optic binormals. To trace out the rela- tions obtaining for orthorhombic, monoclinic and triclinic min- erals and their distinguishing featur es, is not a difficult matter, but one for which space is not here available. They are in effect those which are used for the same purpose with ordinary methods. The Accurate Determination of the Position of an Optic Axis when in the Field of Vision.—Although the underlying principles of determination by means of the universal stage are the same for all sections of a mineral, it has been found by experience that for certain sections, certain courses of pro- cedure for measuring the optic axial angles are best adapted to produce the best results. Fedorow has divided the possible sections of any biaxial mineral into four convenient groups, each of which has its special characteristics and to each of which certain methods are best suited. The relative positions of the optic axes to and in the field of vision have been made the criteria for distinguishing these different gr Oups 5 thus, 1 in group (1) both optic axes are within the field of vision; (2) one optic axis is within the field of vision and makes an angle of less than 20° with the normal to the section; the second optic axis cannot be brought within the field of vision by any revolution of the stage ; (3) one optic axis only appears in the field and makes an angle of over 20° with the normal to the section, the second optic axis lies entirely outside the field; (+) both optic axes lie outside of the microscopic field, the sec- tion in question being cut more or less nearly per pendicular to the optic normal, or about parallel to the plane of the optic axes; or about normal to the obtuse bisectrix of a mineral with small optic axial angle. of Minerals in the Thin Section. B47 In case one or both optic binormals of a biaxial mineral sec- tion can be bronght by revolution to coincidence with the axis of the microscope, it is necessary to determine these angles of revolution with the greatest possible accuracy. In all cases, an approximate determination is first effected by revolving the section about V, and H, until it is dark and remains dark dur- ing a complete revolution of the microscope stage H,. In weakly convergent polarized light the optic axis can be seen in the center of the field. In ordinary microscopes, where absolutely plane parallel polarized light cannot be obtained, the section in such a position will not be perfectly dark, owing to Fic. 21. In this figure, the method for locating the position of the optic axes by means of optical curves is illustrated. The figures 0°, 20°, 30° and 45° opposite the curves indicate the angles which the plane of vibration of the polarizer at the time of observation made with the plane of symmetry of the microscope, internal conical refraction, but will preserve the same degree of slight uniform illumination for all positions of the micro- scope stage. More accurate determinations of the position of an optic axis ean then be made by means of extinction angles along definite directions, which, when plotted in projection, give rise to curves all of which pass through the optic axis. The aver- age point of intersection of a set of such curves is then the true position of the optic axis in projection. (Fig. 21.) Such curves have been called optical curves by Fedorow and are obtained most readily by first placing the crossed nicols in 348 EE. Wright—Measurement of the Optic Axial Angle any given but fixed position, then turning H, through angles of 5° respectively, and for each position of H, determining the angle of inclination about V, for which the section is in the darkest position (0° extinction) (tig. 21); the same results can also be attained by first turning the preparation about V, a specified angle and then about H, until darkness ensues. By this method, those directions in the crystal are obtained (after proper reduction of observed angles to crystal directions by means of the refractive index) for which the extinction is zero for a given position of the nicols. The curve uniting these directions in projection is the optical curve for the particular position of the nicols to the axes of revolution. Analogous curves for cther and different positions of the nicols are to be obtained and plotted in similar manner. All such curves pass through the optic axes and also the center of the projection. Their points of intersection in the projection determine, therefore, with considerable accuracy, the exact position of the optic axis or of both axes, in case both axes can be brought within the field of vision. Since such optical curves are intended solely to increase the accuracy of the determination of the positions of the optic axes, their approximate positions being known from the preliminary determination, It is neces- sary, In actual practice, to take readings of H, only 5° or 10° on either side of the approximately correct position of the optic axis as determined by the preliminary direct observations. Conv ore positions of the nicols for optical curves are at 0°, 45°, 15° and 30° from the V, axis of revolution. If both optic axes appear within the microscopic field of vision, the most satisfactory method of measuring the optic axial angle by means of the universal stage is to determine the exact position of each axis by the above method and to plat the same in stere- ographie projection, in which the angle can be measured directly by graphical methods rather than by calculation, from the cosine formula, cos 2V=cos V,,° cos V,, + sin V,,q sin V a cos (H,,, — H,,) in which 2V designates the optic axial angle ; V ets the readings for the one optic axis; and V,,,H,,, those for the second. The results obtained by the use of optical curves can be checked and veritied by several of the methods described below, which are of general application and can readily be applied to this special case. Fedorow has shown that in actual practice with minerals of weak to medium birefringence, the errors can be disregarded which are due to the reduction of all observed angles by means of the average refractive index of the crystal in place of the true refractive indices for each given direction ; and likewise those errors which may arise from shght deviations in planes of Minerals im the Thin Section. 349 of vibration (extinction angles) due to refraction from steeply inclined plates and consequent elliptical polarization, are small quantities of a low order of magnitude and can be disregarded in general. The method of measuring the optic axial angle by means of opti- 22 238 Fie. 22. In the method illustrated by this figure, the visible optic axis A, is brought to coincide with the plane DCO and the extinction angle DOE measured while the stage is in the horizontal position. A» must lie then in the plane OB, the angle BOE having been made by construction equal to DOE. The section is then revolved about OM (axis V,) until the extinction angle becomes 45°, in which case the plane OM contains A», since A, has remained during this revolution in the plane DCO ; on turning the specimen back to its original position, the line OM becomes the great circle CA.M and the intersection of this great circle with the plane OB fixes A, definitely in the projection. In practice, the great circle CA.M need not be drawn, since on placing the tracing over the plat it is only necessary to find that small circle A.A.’, the arc of which intercepted between OB and OM is equal to the angle of revolution. Fie. 23, The general method of extinction curves shown in this figure is applicable to all sections in which one optic axis A, can be brought to coin- cidence with the axis of the microscope. After the determination of the exact position of A, by means of optical curves the specimen is revolved about H; until A, coincides with the plane NO normal to the axis V, of the uni- versal stage. The extinction angle MOK of the specimen in horizontal posi- tion is then determined ; by construction EOA, is made equal to MOE ; the specimen is then revolved about V, a convenient angle (apparent angle observed to be reduced to true angle), and the new extinction angle MOE’ ascertained. In the new position, the optic axis is contained in the plane OA,.’, angle E’OA,’ having been made equal to MOE’. The exact position of A» is then determined on the drawing on tracing paper by noting the small circle of the underlying projection plat, whose are A.A.’ intercepted between OA, and OA,’ is equal to the angle of revolution. This determination can be checked by drawing the great circle CF, which marks the position which the plane OA,’ would assume were the specimen turned back to its original position. In practice the position of A» is determined for different angles of revolution about V; and the mean position of all determinations taken as the most probable and correct location of Ag. : Am. Jour. Sct.—Fourtu Series, Vout. XXIV, No. 142.—OcrtoseEr, 1907. 2 350 FE. Wright—Measurement of the Optic Axial Angle cal curves can be used only when both optic axes appear within the field of vision. In other cases, other methods are to be employed which involve either the measurement of extinction angles in zones or the determinations of the position of the principal planes of the ellipsoid, these latter to be plotted in appropriate projection. In most cases, however, one optic axis ean be determined directly by optical curves, w hile the second optic axis makes a large angle with the normal to the section, and must be determined indirectly. A simple but compara- tively accurate method to accomplish this consists in first turn- ing the stage about H, until the known optic axis comes to lie in the plane normal to the axis V,(OCD, fig. 22), and in deter- mining the extinction angle (EOD) when the stage is in hori- zontal position and also at such an inclination about V, that the extinction angle is 45°; this can be recognized most ‘read- ily by placing the nicols in ‘the 45° position and then revolving the preparation about V, until darkness ensues. By thus ascertaining the angle of revolution necessary to attain the required 45° extinction angle, the great circle CA,M is fixed with reference to the horizontal diameter, the plane in which the unknown optic axis A,’ must rest when the extinction angle is 45°. The intersection A, of the great circle CA,M with the radius OB drawn at an angle, with the vertical line, of twice the angle of extinction (EOD) for the plate in the hori- zontal position, fixes the position of the second optic axis in the projection. This method, however, is not always applicable owing to the indistinctness of extinction phenomena in steeply inclined sections (effect of elliptical polarization), and a second method of extinction curves, of which the above is only a special case, can be used to advantage. Having first placed the known optic axis in the plane normal to the axis V, as in the above method, measure the extinction angles for different inclinations of the stage about V, (the angles, as usual, to be reduced to real angles within the er ystal by means of its aver- age refractive index), and plot these directions of extinction in stereographie projection. (Fig. 23.) Under these conditions the radii, which make an angle with the vertical diameter OM, equal to twice the extinction angles, are evidently the planes containing the second optic axis A, whose exact location can be readily found by noting for two given radii, as OA, and OA,’, the small circle, whose are A,A,’ intercepted ‘between the radii is equal to the angle of revolution of the stage. In prac- tice it is advisable to repeat the determinations of the extine- tion angles and to take as angles of inclination those equivalent to 0°, 10°, 20°, 30°, 40° and 45° in the erystal on both sides of the normal to the section. of Minerals in the Thin Section. 351 | In actual work with this method, it happens occasionally that the determination of the location of A, is not accurate because of the acute angle between the radius and the small circle A,A,’. In such cases the writer has been able to apply with favorable results one of the two following new methods, which, like the preceding method, are based on the measure- ment of extinction angles for different angles of inclination about one of the horizontal axes of revolution of the univer- sal stage. The new circle V, may render hereby valuable assistance. In the first of the new methods, the horizontal position of the section is exactly that of the above method (fig. 24); A,, 24 20 having been previously located accurately, is brought to coinci- dence with ON, and the extinction angle of the specimen in the horizontal position ascertained ; and then instead of being revolved about the horizonal axis V, (the line OL in projec- tion), it is revolved about V, (or ON in the projection) as an axis,* a given angle (apparent angle in air equivalent to true angle in crystal). A, travels during the revolution of stage to A,’ in the projection, the direction of extinction wanders from OE to OE’ and the plane OA, containing A,, from OA, to OA,’, the angle E’OA,’ being by construction = E’/OA,’. By recording the angle of revolution of the stage about ON (V,) required to bring the section to its new position, it is not difficult to find in the projection that small circle, parallel to OL, whose are A,A,’ intercepted by the lines OA, and OA,’ is equal to the above angle of revolution and thus to locate A,. * The same effect can be produced by revolving the specimen 90° about H; and about Vi as an axis. 352 FL EL Wright—Measurement of the Optic Axial Angle To insure accuracy, this measurement should be repeated for several different angles of revolution and A. determined in each case. As in the first method, the great circle CF, indi- eating the original position of the plane OA,’, can be con- structed and should pass through A, on the line OA,. The second new method differs from the first only in the fact that instead of placing the optic axis A, in the plane OE (fig. 25), and then measuring the extinction angle of the section in the horizontal position, the actual direction of extinction OE is brought to coincidence with the axis of revolution of the universal stage (V, or V,); the section is then revolved a Fie. 26. In this figure, the great circles aB’y. aBy' and a’ By of the stereo- graphic projection denote the traces of the principal planes of the optical ellipsoid within the crystal. They are fixed in position by determining the positions of H; and V. for which the section remains dark: for all positions of inclination about the horizontal axis V, (V. being normal to V,); the lines O86’, Oy’ and Oa’ are thus fixed both in direction and length and also the great circles a/’y, a3y' and a’Gy, the planes of symmetry of the ellipsoid, the intersections a, § and y of which are in turn the ellipsoidal axes. given angle about this axis and from the extinction angles the lines OA, and OA,’ determined whose are is equal to the angle of revolution. The point A, is then the desired direction of the second optic axis. In both new methods the determination can be varied by inclining the specimen first about V, as an axis and then deter- mining a series of extinction angles for different angles of inclination about V, (V, in this case being normal to V,) and of Minerals in the Thin Section. 353 thus locating A, afresh with each extinction. By establishing a set of observations about V, for each new position of V, it is possible to extend the number of observations imdefinitely and thus to locate A, with the greatest possible accuracy. In fact, the position of A, in the projection is immaterial so long as this position be definitely known with respect to the axes of revolution (V, and V,), since with A,’ located at any point in the projection it is still possible to locate A, by means of extine- tion angles for different angles of inclination about V, and V,. This method, involving the use of both V, and V.,, is therefore a method of general application and is capable of furnishing reliable data on all sections so cut that one optic axis at least falls within the field of vision. Still another method which furnishes trustworthy results and is of general application, consists in determining first the posi- tions of the planes of symmetry and the axes of the ellipsoid within the crystal. (Fig. 26.) In this method, practically all of the graduated circles of the stage are brought into play, since not ouly must extinction angles be observed, but also the section revolved about the ellipsoidal axes and the exact position of each axis noted. The method of procedure consists in first placing the stage in the zero (primary) position, H,, H,, H,, and V, in zero position, and V, normal to V,; the section havy- ing any orientation and position. The section is then inclined about V, until darkness between crossed nicols ensues ; if this be not the case, it is turned about H, a small angle, and the attempt made a second time, and so on until at a definite angle of inclination about V, darkness is observed. The preparation is then revolved about V,, and if by chance the correct position be obtained, darkness will continue for every angle of inclina- tion about V,. This is usually not the case, and by repeated trial that position of H,, H, is to be found for which the prepa- ration remains dark for every angle of revolution about V,. The angle of inclination V, and the directive angle H, deter- mine then the position of one of the planes of symmetry of the ellipsoid within the crystal, e. g., the plane af’y of fig. 26, this being fixed by the line O8’; in similar fashion the planes ay’ and a’®y are located and plotted in the stereographic projec- tion. This method of locating the planes of symmetry of the ellipsoid within the crystal is comparatively rapid and sensitive, and a fair degree of accuracy can be attained by its use. The new circles V, (fig. 20) which were attached in the Geo- physical Laboratory to the large Fedorow-Fuess universal stage, have proved extremely serviceable and time savers in this method. Having once determined the position of either a or y by this method, and that of one optic axis A, by optical curves, the 354 FE. Wright—Measurement of the Optic Avial Angle position of second optic axis A, is readily obtained, since the angle A,a or A,y is by definition equal to A,a resp. A,y. After some practice, the exact relative positions of H,, H, ean be found without difficulty for which darkness remains for all angles of inclination about V,. To insure accuracy, how- ever, the fact of remaining dark should be scrutinized very sharply, since the correct position is not always that of absolute darkness but rather that for which the same degree of dark- ness or intensity of uniform lighting obtains throughout. From the complete deter mination by this method of the positions of a, 8 and y, which should be mutually 90° apart, Fedorow has shown that the average refractive index of the mineral can be derived approximately, although the determina- tion is not of sufficient accuracy to be of great practical value. By this method of determining the positions of the principal sections of the ellipsoid, the distinction between uniaxial and biaxial minerals is greatly facilitated and the general problem solved for all possible sections. In case the position of neither optic axis can be determined directly, both optic axes lying outside the field of vision, the methods for measuring the optic axial are based solely on the determination of extinction angles along certain directions, and are of such a nature that OY their use only ver y rough approximations to the true value of 2V can be obtained, errors of + 10° and over being easily possible within the range of possibility. Fedorow has suggested one principal method applicable to such cases and the writer has had oceasion to use several others. They are not so satisfac- tory, however, as the above methods, and are not of equal practical value. For the sake of completeness, they are deseribed briefly in fine type below. Section nearly perpendicular to the optic normal B. In case the section of a mineral is so cut that it makes an angle of 30° or less with the plane of the optic axes, neither optic axis appearing, in consequence, within the field of vision, the above method places the observer in a position to measure the optic axial without even seeing either optic axis. The exact position of 8 can first be determined by this method, and then brought to coincidence with the microscopic axis, in which case the plane of the optic axis is horizontal. In this position the circles V, and H, are free and the section can be revolved about V, and extine- tion angles determined on H,. (Figs. 27 and 28.) Since the exact positions of a and y have been determined and the two optic axes make equal angles with these bisectrices, it is possible by trial to bring one of the optic axes A, to coincidence with the normal to V, (fig. 27), and to test the accuracy of its position by means of extinction curves for different inclinations — of Minerals in the Thin Section. 355 of the section about V,. Thus let a be the acute bisectrix (fig. 27) and assume that one optic axis A, coincides precisely with the normal to axis V,; A,is then the second optic axis and angle A, fa equal to angle A,Ba, and A,@a is the extinction angle. On revolving, now, the section about V,, the optic axial point A, is brought to A’, and the extinction angle A’, GE for the new posi- tion of the section should bisect exactly the angle A’ BA’,. If this be not the case and the extinction angle be too large or too small, the section should be revolved about H, either counter clock wise (A’, to A,) or clock wise, A’, to A,, through a small angle and a new set of measurements made, until after repeated trials the corrected position is to be found for which observation and construction agree precisely. ‘The angle A, Ga is then half the desired optic axial angle. In certain cases this method of placing the one optic axis A, in the plane normal to the axis of revolution V,_ has been found unsatisfactory, and a new method used which consists in first bring- ing by trial the one optic axis to coincidence with the axis of revolu- tion and then measuring the extinction angles for different angles of inclination about V, (or V,) and testing the results of observa- tion and construction until they coincide. The method is shown in hg. 28 and is so similar to the foregoing method (fig. 27) that further description is unnecessary. Hor a section nearly normal to the obtuse bisectria of a mineral, both optic axes lie again outside the field of vision and the optic normal £ cannot be brought to coincidence with the axis of the microscope. ‘The above methods do not apply, therefore, and new ones are required to meet the new conditions and of these the following has been found practicable by the writer. Place the universal stage in the primary position, the axis of V, normal to that of V, and the circles H,, H,, and H,, all in the horizontal position ; determine the exact position of the obtuse 356 FE. Wright—Measurement of the Optic Axial Angle bisectrix (a or y, as the case may be) by the method of principal ellipsoidal planes (page 353), and bring it to coincidence with the axis of the microscope, the plane of the optic axes being then parallel to the vertical cross hair. (Fig. 29.) Revolve section some convenient angle about axis V, and then about V, (as shown in fig. 29), also through any suitable angle. Measure accurately Fic. 29. To use the method indicated by this figure. turn the section so that its obtuse bisectrix coincides with the axis of the microscope (center of the pro- jection plat), and the optic axial plane is parallel to the vertical cross hair ; turn preparation about axis Ve a convenient angle (reduce to true crystal angle equivalent to apparent angle observed in air or glass), and then about axis V, (normal to V2) any suitable angle. and measure extinction angle of section in its new position. Plat these data in stereographic projection and find those two points A"; and A”. equidistant from the obtuse bisectrix and contained in the plane of optic axes in its new position, for which the observed line of extinction OE bisects the angle included between OA", and OA"», the extinction angle of the section in its new position. Plot data in stereographic projection after proper reduction of observed angles to true crystal angles; and find those two points A”, and A”, contained in the optic axial plane and equidistant from the obtuse bisectrix a”, which are so located that the observed extine- tion angle OE, bisects the angle A”,OA”, (fig. 29). The angle A” A”, is then the desired optic axial angle, 2 V. With the universal stage in its present form it is not always . possible to execute the movements indicated in the above method, since when the obtuse bisectrix is brought to coincide with the axis of the microscope, the axis of V, is in general no longer horizontal and the revolution about V, is therefore along an in- clined axis. In plotting the observed data, this fact should be carefully noted, otherwise errors may occur and nullify the results. of Minerals in the Thin Section. B57 With the universal stage, it is thus possible to measure the optic axial angle of any grain of any transparent birefracting substance and to distinguish the biaxial and uniaxial minerals. The degree of accuracy of this measurement, however, is not of the same order of magnitude for all sections, but differs very materially with different sections. Asa matter of experi- ence it has been found that the most accurate results can be obtained on sections in which both optic axes appear within the field of vision; that good results can be had from sections which show only one optic axis within the field, while for sections in which neither optic axis appears within the field the determination is uncertain and at best only a rough approxima- tion. To summarize briefly the different methods best applicable to the four different possible cases cited above : (1) The optic axes are both within the field of vision and inclined between 15°-55° with the normal to the section. Determine approximate position of the two optic axes by bring- ing each one, by means of H, and V,, into the vertical position. Determine position of each more accurately by means of optical curves in projection and check by means of extinction curves and exact location of principal planes of ellipsoid, especially the plane containing the optic axes. (2) Section is nearly normal to an optic axis; one optic axis A, inclined less than 20° to section normal. Place stage in horizontal position,—H, and H, in horizontal position and V, normal to V,—turn Es and incline about V, until optic axis coincides with the axis of the microscope; then revolve about V, and turn H, until darkness is attained, and thus determine plane of optic axes and £’. Incline V, back to 0° position, revolve about H, until the optic axis coincides with plane nor- mal to V, and determine extinction curve, the intersection of which with plane of optic axes in pr ojection fixes the position of the second optic axis accurately. Check by determining a and y both from projection and observation ; also by extinction curve for revolution about V,. (3) One optic axis inclined between 20°-55° within the er vs- tal to the normal of the section, the second entirely out of the field of vision. Determine visible optic axis by optical curves and second optic axis by means of extinction curves, both about V, and V,. Verify results by determination of a, Band ¥. (4) Both optic axes are entirely without the field of vision, 1. €., are inclined at an angle of more than 65° in air with nor- mals to the section. In such instancesthe location of the optic axes is accomplished by means of extinction angles alone and the values obtained are not accurate, since a slight error of 1° in the: determination of the extinction angle may affect the 358 FE. EL Wright—Measurement of the Optic Axial Angle value of optic axial angle up to 30°. For accurate work, there- fore, such sections are Wok little value in general at the present time for measuring the optic axial angle by the universal stage methods. In case, however, the section be about normal to the obtuse bisectrix, the measurement of the optie axial angle is much more certain and satisfactory. ‘As noted previously, experience has shown that the best and most rapid method of projection is that of Wulff, who uses an accurate stereographic or orthographic plat as a base and tracing paper on which to sketch the great circles and to execute the actual measurements. Since the accurate measurement of the optic axial angle can be accomplished only on sections in which at least one optic axis is within the field of vision, it is of interest to note the probable relative frequency of occurrence of such sections in a rock section. The microscopic field of the universal stage fitted with glass segments includes an angle of about 60°, and the area on the surface of the unit sphere thus covered for a biaxial crystal is evidently s = 47.2 (1—cos ¢) = 47.4 sin* — 2h being the angle of vision of the field reduced to the true value within the crystal; if the observed angle 2W be used, the average refractive index of the mineral 8 and that of the glass segments » should be introduced into the formula 2 Tie ae . B sin? 3" The probability, P,, that a section show- ing an optic axis is evidently measured by the relative surfaces s to 8, the surface of the sphere itself : Se Ge 2 i 47.4 sin os ae Te ioe W eS SAP GUN neon Sa S Aor 2 B 2 In case the areas covered by the two optic axes overlap, the formula should be changed, as Césaro has shown,* to a 2 sin V tan V P= 4 sin? & — _( are cos (= — 0s are cos ( -)) 7 sin } tan } in which 2V denotes the angle between the optic axes. Assuming an average refractive index of 1:65 for ordinary biaxial minerals, and 1°52 for the glass hemispheres, the pr ob- ability of encountering a proper section ranges under these conditions from 4 to ats in unaxial crystals, to 8 to 10 in biaxial crystals for which the fields for the optic axes do not overlap. The degree of probability is high and one should be able to find suitable sections in every slide for the measure- ment of the optic axial of each mineral present. * G. Césaro, Mem. de l’Acad. Roy. d. Sci. d. Belgique, liv, 1895. § = 47.2 of Minerals in the Thin Section. 359 Fedorow* has also shown how it is possible to measure the birefringence y — B and 8 — a by use of the universal stage and the Fedorow mica-comparator and thus to ascertain the optic axial angle from the approximate formula cos’ ua = a either by graphical means or by calculation. Lanet has also used the birefringence of different sections as a rough measure for the optic axial angle, but his methods are even less exact than those of Fedorow and can only give first approximations to the true optic axial angle of a given mineral. In eases of parallel intergrowths of different amphi- boles and pyroxenes they have, nevertheless, rendered valuable service. Both his methods and the one of Fedorow will not, however, be discussed further in this paper. Extinction angles of faces in zones whose axes lie in the plane of the optic binormals. This method is particularly adapted to monoclinic minerals, as amphiboles and pyroxenes, and may be of service to secure a rough estimation of the optic axial angle of such a mineral. The underlying principle of this method'is again the rule of Biot-Fresnel (page 322), and mathematical formulae suitable for its solution have been developed by Michel-Lévy,t Césaro,§ Harker,| Lane,4| Daly,** and others. These formulae show that for the exact determination of the optic axial angle, the method of extinction angles on different faces in the same zone is not well adapted to optic axial determinations, especially when the optic axial angle of the mineral is small. In certain cases, it is possible to express this relation, as Lane has shown, in a slightly different form which is better adapted for measure- ments. Lane’s method, as applied to the pyroxenes and amphi- boles, consists in measuring the angle between the clinopinacoid and that face of the prism zone which shows the same extinction angle. For this case, in which the plane of the optic binormals contains the zonal axis, the formule of Césaro and Michel-Lévy reduce to the form, (tan A + tan pw) cos v tan 2% = = 1 — tan X tan p cos’ v (1) r and w being angles between the zonal axis and the two optic * Feodorow, EK. von, Zeitschr. f. Kryst., xxv, 349-356, 1896. + A. C. Lane, this Journal (3), xliii, 79, 1892. t Michel-Lévy et Fouquée, Minéralogie Micrographique, p. 368. 90°. But the values 2V, the optic axial angle, and 2x, twice the extinction angle on ‘the plane of optic binormals are related to r and w by the equations Snbstituting these values in (3), we find eet ile: cos 2a + cos 2 V (4) — cos2a2—cos2V~ or cos v — 1 cos 2 V = cos 2 2, ———_—_—_—_ (5) KOS OS ih In table 2, the values of v are given for different optic axial angles (2V) and different extinction angles (x), the extinction angle being considered taken invariably to the acute bisectrix of the optic binormal angle. It is evident from this table that for small optic axial angles this method has no practical value for even rough measurements. The larger the axial angle, how- ever, the more sensitive the method becomes. TABLE II 50 ay) 60 65 70 75 80 85 40 35 30 25 20 15 10 5 134-97 118°58’ 109°03"* 102°08! “O7o10" 97237 Ole ano Oman 133, 29% 117 47° 107 47° 100 49%" 95 50-492 10 9050 0RiaSS 131 45 115 42 105 32 98 31-93-3190 00) Sit A Omare 129-05) s1t2 30-102 508 94°01 — 90 00) 986: 29) 84 a0eeRS2 125 04 107 47 97 10 9000785259)" 81529 Om eee 118 58 100 49 90 00 82: 50 9°71 )2) 7428)" V2 aim 109 03 90 00 oe 12, 13) 6%.30 2164 V8") G2 hommmol 90 00 70 57 61 02 54 56 5055 48 15 46 31 465 of Minerals in the Thin Section. B61 Measurement of the optic axial angle on the total refractometer. Pulfrich,* Soret,+ Viola,t Cornu§ and Wallérant| have shown that it is possible on a single section of a biaxial or uniaxial mineral to determine not only the three principal refractive indices a, 8 and ¥, but also, by observing the planes of polari- zation of each wave corresponding respectively to aB,By and ya, to determine accurately the relative position of the princi- pal planes of the ellipsoid to the given section; and from the accurate refractive indices thus ascertained to fioure the optic axial angle with great exactness. These methods, however, require specially eround and polished sections and are not, in general, microscopic methods, although the total refractometer of Wallérant is attached directly to the microscope and is em- ployed on thin uncovered and polished sections of rocks. Unfortunately, the writer has had practically no opportunity to work with the total refractometer of Wallérant, and is, there- fore, not in a position to judge personally of its fitness for optic axial angle determinations. Viola and others have shown that on the Abbe total refractometer results of great accuracy and certitude can be obtained rapidly and without difficulty. The mineral plates should measure then 1°¢™" or over to furnish sufficiently intense reflexion signals for nice adjustment and measurement. Measurements. So much space has been devoted above to the theoretical con- siderations and descriptions of methods that in this section only a part of the available observational data can be enumerated and a brief résumé of the results presented. Enough data will be offered, however, to indicate certain inferences bearing on the relative accuracy and applicability of the different methods under test. Different minerals, as.aragonite, topaz, muscovite, ete., were first chosen and oriented sections cut to show the different phenomena required by the several methods. The correct optic axial angle for each mineral was then measured in sodium hight on a Wiilfing- Fuess axial angle apparatus, the angle obtained thereby being adopted as the standard of comparison for all methods. For each mineral a series of measurements _ of the optic axial angle for different sections and by the differ- ent methods was taken and the relative degree of accuracy of each method judged, not only by the results obtained, but also * Pulfrich, C., Das Total er eee Leipzig, 1890. + Soret, Zeitschr. Kryst., xv, 43, 1899 ¢ Viola, C., Zeitschr. Kryst., Xxxi, 40 48, 1889 ; xxxvi, 245-251, 1902. 8 Cornu, Compt. Rend., ¢xxxiii, 125 Bull. Soc. Min., xxv, 7. | Wallérant, F., Bull. Soe. Min., xx, i2 2-26, 1898. 362 Ff. EB. Wright—Measurement of the Optic Axial Angle by the factors on which the method itself is dependent and their relative exactness under the conditions of observation, Measurements with Axial Angle Apparatus. The optie axial angles obtained in sodium light on the Wiilfing axial angle apparatus varied slightly and the average of five determinations of each angle is given below : Topaz, Willard Co., Utah. AD AaB eA ea GO ez Aragonite, Bilin, Bohemia. Yass OS) ING = Aer Muscovite (a) Ps 7h AO Muscovite (6) OH = 59> 49%. Measurements with the Becke drawing-table.—To economize space, the results are given below in their reduced form ready for plotting directly im projection, the angle @ denoting the longitude from the horizontal K—W line of the projection and p the polar distance ; A, as usual denotes the visible axial point and P, any point on the dark axial bar. Topaz. (a) ¢ p PA ee ners 0° 5°°0 IPacnet nh teres +65 20 °5 In projecting these angles and performing the requisite mechanical operations, the optic axial angle thus determined on this section was 2V = 62°°5. For a second section the values were : p AQ eee ee 3°°8 2V == 70° poe ene =U79 19 “6 For a third section g p ON eres One 8°°8 2V = 63° Tei Wied: Ree —58 23 The average of these three values is 65°°2. Aragonite.—In aragonite the optic axial angle is so small that both axial bars A, and A, are visible and the direct deter- mination of 2V,.,, should in all cases be accurate within one degree. The birefri ingence is so strong, however, that the meas- urements involving a point P, or P, on the dark axial bar and consequent introduction of the refractive index 8 for that point, may be decidedly incorrect. The use of the refractive of Minerals in the Thin Section. 363 index 8 presupposes only slight differences between the refrac- tive indices of the mineral in order that the errors thus caused may not be too large. (1) ¢ p Aue ar —80° Wo De i ines aia ASO —130 23 QIN ial Bea +15 18 4 (2) : SNE ee eta —10 Si Vii =s8y3 Aas tee OE Sol pek A NO sO.ene Vet enol 1 Eek Sate A A: +492 21 (3) ARS sitet aT Woe uae — al Bcc 0) DNS Sa SL +85 TO OPO Vi eae 6, Pee eS 2b in PON 4 (4) SAN ees URES —56° 1 AS ci) Se at —140 Si oh 2) Veguage = ( Ree eatas +29 23524 a ON a6 JEgaa ee De +158 26 Ou QIN Ve 23 The values for 2V,,,, do not differ over 1° from the true value, while those for 2V,,,, differ as much as 5° from the true value. Muscovite. (b) ¢ p JG Pepe OF =n BG 2S tile? Ae AO 85156, Double Screw Micrometer Ocular.—The data given below appear also only in corrected form ready for plotting in projec- tion, the actual scale readings having been reduced to equivalent angles in air and these in turn figured to true angles within the crystal, by means of the refractive index 8. The errors observed above in aragonite sections because of strong birefrin- gence apply equally well here. In the following tables H. indieates the horizontal and V the vertical micrometer screw of the ocular. Topaz. (1) (2) 364 FE Wright—Measurement of the Optic Axial Angle Aragonite. (1) H Ds egestas es lee 9°°8 2Vi, = 82:0 AG ear —10 °8 9-8 NR 19), 5 IP ae eeay Up ye Bs DV = 14 Exe Pea —17 5 6 °8 9 (2) Pee sitet) eR AOS PX0 yaNapo ec —13 -20 20 ON eal Tee | eee e a 8d 5 3 DE a | eis, Bees —23 5 3 DES = OF Oe te Rete Alara 08 1°8 ANG cave Nea —11 °5 8 Vile Eee ees RD GB ME 3 ONG =e I Muscovite. (a) (1) a H Ms SN ER aya 3ore5 0° Qi vile Ava sues aes —35 °5 0 (1) d eG ie 0° 36° Oreo MEARS Doo US 0 —36 Muscovite. (6) H V OD eee 30°°1 0° O60 422 Ag mee —30 1 0 Aue Segments 0° 30° PAD 5X0) eas ae 0 —80 Measurements with the Fedorow-Fuess universal stage.— The angles given below were read directly on the different circles of the universal stage and before plotting in projection require reduction to true crystal angles by means of the refrac- tive index 8 of the mineral and w (=1: 5239) of the glass hemispheres used. The letters H,, H,, H, and V,, V, desig- nate the different circles of the universal stage (see ite 11) on which the angles were read. The angles after the letter N designate the angle made by the principal plane of the lower nicol with that of the micr oscope. Topaz. Section after OO1 (acute bisectrix).—A direct preliminary determination of the position of the optic axes in parallel polarized light was first made and the approximate location of each axis determined. These values were later corrected by means of optical curves. of Minerals in the Thin Section. 365 Direct preliminary determination. Ai, He Hs Vi Ve Ne yee MSOs O Okeram2O4 cere One o aiintee Via 6. Ol4cO A. BB ont eae 66 66 66 36° eRe Corrected by method of optical curves. = N = 30° NWA oe H, He Hs Ve Vi Vi Vv; — = oe SS (Se =) Ay Ao Ay As Ay Ae NSO mee Oeer O44 a la enor Oona) MOUanl— SOLD moo mii) £6 85 « &¢ 35 —36 36 —38 33°09 —3d71°5 G 90 se uo 35°65 —36 84.°— 37 34 —36°5 06 95 ee ve 34 —34°5 3. —36 34 — oil; OS 100 s¢ “ 33 —345 33 —34 B35) —37 After proper reduction of these angles, the corrected angle, obtained directly from the ster eographic plat, is 2V = 66°°5. Topaz. Section nearly normal to an optic axis —The deter- mination in this case can be most readily accomplished by first locating A, accurately by optical curves and then fixing the position of A, in projection by means of the principal ellipsoi- dal planes. Optical curves for Jae ING Oe ay N= 305 meNG = 40s Ay He Hs Ve Vi Vi Vi 180° 80° 225°5 —1 4°5 4°5 5 <4 85 ce 6“ 5 5 55 ce 90 ce 73 6°5 6 5 (13 95 4 (19 U7 6 5 ce 100 (5 ce e 5 4 After reduction to true angles, the position of A, in projec: on was found to be: H,, 180°, H,, 90°, H,, 225°°5, ve 6° and V., 12] Lhe Ss: ellipsoidal plane was located by: El OPS 18155 0°, H,, 315°, V, —, V., 26°, while for the ay ellipsoidal plane, the ‘readings ‘Were: BL, TSO et 0 pee 2 OO Nias Visser: The optic axial angle thus determined in projection plat is 2V=54°. In such cases, where the section is nearly normal to an optic axis, the method of extinction curves is not of practical value, owing to the difficulty of determining extinction angles with requisite accuracy. Topaz. Section nearly normal to obtuse bisectrix.—Optie axial angle was found by first locating the principal ellipsoidal planes af and ay and then measuring the extinction angle of the section when a coincided with the microscope axis and Am. Jour. Scr.—Fourra SERIES, VoL. XXIV, No. 142.—OcrosEr, 1907. At 366 FL EL Wright—Measurement of the Optic Axial Angle after revolution of the section from that position through known angles about V, and V, For the ellipsoidal planes the readings were: Ay Hy Hs Vi V2 af plane 180° 90° 230555 = 0° ay plane* : rs 326° ixi —17°5 For a in coincidence with the microscope axis, the readings were found from the projection to be: H,, 185°, H,, 90°, H., BIOr A We 0 aN Dee vAviters tlie reeclGtinn ‘about Ve and V,, the angles recorded were + Ele SOR oa ele OO aaeelee 326°, V,, 40°, Woes De ‘From these rales 2V was measured in projection and found to be 66°. By direct observation of the optic axis, the same angle was also obtained. This method may in favorable instances give reliable results, but in general it cannot be considered an accu- rate method, owing to the undue influence in projection of slight deviations of the extinction angle on the value of the optic axial angle. Second Section: lal He Hs Vi Vo af plane 180° 90° 140° an + 5° ay plane oe 5 234 at One Optic axis A, WG G 140 4° a) The optic axis A, was determined by direct readings. After proper reduction to true angles the value 2V =63° was obtained from the projection plat. Topaz. Section about perpendicular to the optic normal.— In this instance the principal elliposoidal planes were first determined and ellipsoidal axis 6 brought to coincide with the microscope axis and the extinction angle measured in that posi- tion. By trial that position of H, was found for which A, coin- cided with the principal plane of the lower nicol, and the optic axial angle thus ascertained by measuring the extinction angles of the section in different positions of V , and comparing “the data of observation with those obtained by graphical methods from the projection plat on the assumption that A, did actually coincide with the principal plane of the lower nicol. In like manner, the section was revolved about V, and extinetion angles measured until theory and observation furnished identi- eal results. The principal ellipsoidal planes of the section were deter- mined by the readings: A, H, Hs Vi V2 By plane 180° 90° 333° be +16° ‘a plane ce ss Dares is — 1 Ba } of Minerals in the Thin Section. 367 For the different positions of H,, the extinction angles for a given angle of revolution about V, were: laly H, Hs Vi Vo 145° 123° 333° ik? 31° 145°5 122 ‘6 “é Ge 144:5 124 “e <6 ee 144°3 123°5 ih s cs On plotting these values in projection, it was found that 2V was about 64°—67°, but a more decisive result was not attain- alles. Ahe Boas js not accurate and can only furnish very rough approximations. In the second method, which involves revolution about an axis normal to that of the above, the values observed were: lek lel 18ke » V, Vo 148°°5 33° Sass Ips 0 lh 148 °5 34 “ “< “ 149 32 ue “ oe and from these angles, 2V was found to lie between 64 and 68°. The determination cannot be termed satisfactory and this method, like the above, can furnish only rough approximations to the true values of 2V. . Summary. (1) The optic axial angle of minerals in the thin section can be determined under the microscope in either convergent or parallel polarized light. (a) In convergent polarized hight, methods for the meas- urement of the optic axial angle are ‘available for all sections in which at least one optic axis appears within the field of vision. Of these the method requiring the use of the Becke drawing table is of general application and furnishes results of a fair de; 9 about + 1° if both optic axes be visible, and + 5° if only one optic axis be visible. More accurate and somewhat simpler in manipulation and of the same general application is the method involving the new double screw micrometer ocular, described above. ‘This ocular combined with the method of projection of Professor Wulff, is a general extension of the Mallard method, and, like the Becke method, utilizes the rule of Boit and Fresnel which defines the planes of vibration for any direction of wave propagation. With this ocular the probable errors of determination on sharp interference figures should not exceed 1° if both optic axes are visible, nor BO He only one optice axis appears in the field. 368 FE. EL Wright—Measurement of the Optic Axial Angle (6) In parallel polarized light, the methods involving the Fedorow-Fuess universal stage are ‘used and furnish satisfactory results, provided the position of one optic axis can be deter- mined directly. If both optic axes are outside of the field of vision, the results obtained are usually unsatisfactory and inac- curate. Theoretically, it is possible to measure the optic axial angle of any biaxial transparent mineral on any section by means of the universal stage. If both optie axes appear within the field of vision, the error of determination should not exceed 1°, and if only one of the optic axes be visible, the accuracy may decrease to + 5°. The exact location of a visible optic axis is assisted somewhat by use of the method of optical curves. Having once fixed the location of one optic axis, that of the second is determined by the method of extinction curves. If both optie axes lie entirely outside of the field, special methods must be resorted to, but in general without marked success, owing to the great difference in the value of 2V caused by a very slight deviation in the measured extinction angle. The range ‘of the field of vision of the universal stage is greater than that of any possible interference figure; the ‘Fed- orow universal stage methods are, therefore, applicable to a greater number of sections than the methods with convergent polarized light and may furnish results on sections otherwise useless for ordinary methods. Both experience and _ theory show that for all these methods the accuracy of the determina- tion varies considerably with the section and mineral in ques- tion. The most accurate results can be obtained on sections for which both optic axes appear within the field of vision; less accurate but still satisfactory measurements can be made when only one optic axis appears, particularly when it is situated about midway from the center to the margin of the field. For convergent polarized light, the general extension of the Mallard method by means of the new double screw micrometer ocular is the most satisfactory and accurate method available, but good results can be had by use of the Becke drawing table. The readings in both methods require to be reduced to. equiv- alent crystal ‘angles and plotted in stereographic projection. The optical axial angle is then measured upon the plot by graphical methods. (2) For the purpose of plotting and measuring observed and calculated angles, the stereographic projection is without doubt best adapted to optical work in general. The stereographic plot of Plate [ is a photographie reproduction of the accurate drawing by Professor Wulff published in the Zeitschrift fiir Kr ystallographie, (3) Since the interference figures are roughly orthographic projections of the phenomena in space, an accurate ortho- of Minerals in the Thin Section. 369 graphic plat (fig. 1) has been added with the standard stereo- eraphie plat to serve as a base for future plotting of similar phenomena. (4) Plate II is intended to serve as a graphical base by which to solve Mallard’s formula, K sin E=D; also n, sin a,= n, sin a,; also y’—a’=(y—a) sin a, sin a,, a, and a, being the angles included between the given direction of wave propaga- tion and the two optic axes respectively. (5) The Mallard formula and method were tested by a new method and the agreement of the formula with fact for the special objective used and the particular precautions observed found to be remarkable. It was evident that for each micro- scopic objective similar tests should be made at intervals across the entire field in order to insure accuracy and certainty in the results obtained. (6) A disk-shaped type of the Becke drawing table was con- structed in the Geophysical Laboratory and found satisfactory in practice. (7) An improvement was made in the Fedorow-Fuess uni- versal stage, consisting in the addition of two hinged graduated circles on which to read the inclinations of the second vertical circle V,, and found to be of service in several methods. (8) A new form of condenser lens system which combines the advantages of the ten Siethoff qualitative adjustable conden- ser system with the exact movement of the universal stage, was also described and applied to the examination of minute min- eral sections, especially of artificial preparations. (9) A set of accurate drawings of the position of the dark axial bar of the interference figure in convergent polarized light for sections cut at various angles with one optic axis but always so that the optic axis is still visible, has been prepared, and the theoretically probable limits of error of determinations of the optic axial angle by the different methods and for the different sections established graphically. (10) In the course of the investigation, several methods, based solely on extinction angles for different faces, were tried, but without exception they were discarded because ‘of the diffi- culties in the measurement of the extinction angle and the undue influence of small differences in extinction angle on the value of the optic axial angle. Geophysical Laboratory, Carnegie Institution of Washington, May 15, 1907. 370 Boltwood—Note on a New Radio-Active Element. Arr. XXXIV.—Wote on a New Radio-Active Element ; by Brrrram B. Botrwoop. In an earlier paper* the results of some experiments were described which indicated the separation of the parent of -radium from a solution of a uranium mineral. Some pure thorium nitrate was added to a solution obtained by treating a kilogram of carnotite ore with dilute hydrochloric acid and, after the removal of the substances precipitated by hydrogen sulphide, the thorium was precipitated as oxalate. The oxa- lates were converted into nitrates, the precipitation with oxalic acid was repeated and the substances were converted into chlorides. Measurements of the amount of radium emanation produced by the solution of these chlorides showed that in a period of 193 days the amount of radium present had more than doubled, and it was therefore evident that the process described had separated the immediate parent of radium from the uranium mineral. From a number of earlier experiments I had found that after this treatment the thorium salt contains a radio-active body which retains its activity without apparent alteration in the course of several years. ‘As it was easily proved that this substance was not radium, uranium or polonium, it was there- fore assumed to be actinium, Debierne+ having stated that the chemical properties of actinium are similar to those of thorium. Moreover, it had been found that small amounts of an emapation which completely lost its activity in less than half a minute were evolved from the oxides of the thorium treated in this manner. I therefore suggested that actinium was the parent of radium and the intermediate product between uranium and radium. Rutherford, using a commercial preparation of actinium, has recently obtained resultst which prove that the immediate parent of radium is distinct from actinium itself although it is present in his actinium preparation. He states that the parent substance can be separated from actinium by precipita- tion with ammonium sulphide. For the past ten months I have been continuing my exper- iments with the object of determining definitely the radio-active properties and chemical behavior of the radium parent. As sources of material I have used carnotite, Joachimsthal pitch- blende, gummite, uranophane and a specimen of very pure uraninite from North Carolina. ; In confirmation of Rutherford’s statement it has been found * This Journal, xxii, 537, 1906. { Nature, Ixxvi, 126, 1907. +C. R., exxx, 906, 1900. Boltwood—Note on a New Radio-Active Hlement. 371 that the rate of production of radium in solutions of the parent is not affected appreciably by the presence of radio-actinium and its products. Continued observations of the growth of radium in my original solution indicate that the rate of produc- tion of radium has been constant, within the limits of experi- mental error, for a period of over 500 days. Using one of my own preparations, | have been unable to repeat the separation of the radium parent from actinium by the ammonium sulphide treatment which Rutherford has described. With pure, freshly- prepared ammonium sulphide no separation could be detected. The radium parent can, however, be quite completely separated fron actinium by precipitation with sodium thiosulphate, under the conditions usual for the precipitation of thorium. As am- monium sulphide readily changes into ammonium thiosulphate, it would appear probable that “the separation noticed by Ruth- erford was due to the latter compound. An interesting and important relation has been observed be- tween the growth of radium and the activity of the substances other than thorium in my solutions containing the radium parent. This proportionality is most striking in those solutions containing the more completely puritied salts. More significant still is the fact that this radio-active constituent does not appear to possess any of the characteristic properties af the recognized radio-active elements. Less than half a gram of thorium oxide containing an amount of this new body having an activity about equal to that of five grams of uraninm did not produce sufficient actinium emanation to permit its detection in a sensi- tive electroscope, although under the conditions of experiment the thorium emanation evolved could be detected and measured without difficulty. e That the active substance is not actinium was also demon- strated by the fact that from a solution over five months old, containing about 3 grams of thorium and a quantity of the new substance with an activity equal to that of about 35 grams of uranium, no active substances other than thorium products could be separ ated by precipitation of the earths with ammonia, by the formation of finely divided sulphur from sodium thiosulphate or by the precipitation of considerable quantities of barium sulphate in the solution. The first process should have sepa- rated actinium X and the last two should have separated radio- actinium had these products been present. The behavior of the oxides obtained by strongly igniting the hydroxides precipitated by ammonia from a solution similar to the above is also significant. The activities of these oxides remain nearly constant for long periods, showing only a slight initial rise corresponding to the formation of thorium’ X in the thorium present. No rise corresponding to the formation of 372 Boltwood—Note on a New Radio-Active Klement. actinium X can be observed, but if actinium were present a separation of this product would be expected. The most conclusive proof that the substance described is a new radio-active element is furnished by the properties of its a-radiation. The a-rays which it emits are much more readily absorbed by aluminium than the a-rays from polonium, with which it has been directly compared. Their range in air as determined by the scintillation method appears to be less than 3 oun which is less than the range of the a-particle from any other known radio-active element. The new substance also gives out a S-radiation which is less pene- trating and more easily absorbed than that from uranium, the value found for the coefficient of absor ption being about 1°8 aluminium. Experiments which have been carried out with a view to obtaining a quantitative separation of this new element from small quantities of very pure uraninite have given results which are in good agreement with one another and which indicate that the activity of the new element in equilibrium with radium is about 0°8 of the activity of the radium itself with which itis associated. This is about the value to be expected if the new substance is intermediate between uranium and radium when the range of a-particles in air is taken into consideration. It is very likely that this radio-active element is present in Debier- ne’s actinium preparations and in some of Giesel’s “emanium” compounds which have been put on the market by the Chinin- fabrik, Braunschweig, especially in the former, and its presence may perhaps explain the confusion which has resulted from Debierne’s earlier assertions that actinium accompanied thorium as opposed to Giesel’s positive statements to the contrary.* Strong evidence has, therefore, been obtained of the existence in uranium minerals of a new radio-active element, which emits both a and 8 radiations, which produces no emanation and which resembles thorium in its chemical properties. It is with- out doubt a disintegration product of uranium and is in all prob- ability the immediate parent of radium. The name ‘“Tonium” is proposed for this new substance, a name derived from the word ‘ion’. This name is believed to be appropriate because of the ionizing action which it possesses in common with the other elements which emit a-radiations. Further experiments are in progress which it is hoped will afford additional information as to the properties and chemical behavior of this new body. Sloane Laboratory, Yale University, New Haven, Conn., Sept. 21, 1907. * Chem. Berichte, xl, 3011, 1907. Chemistry and Physics. 373 SCIBNTIFIC (INTELLIGENCE. I. CHEMISTRY AND PHYSICS. 1. The Action of Ozone upon Metallic Silver and Mercury.— The blackening of bright silver by ozone is generally given as one of its characteristic reactions, particularly in distinguishing it from hydrogen peroxide. It would seem, therefore, that the reaction should take place easily under any conditions. However, Mawncuor and KampscHuLtE have found that when a piece of silver is held at the mouth of a Siemens’ ozone tube, there is little blackening when the ozone is dry, and even when the silver is moistened the reaction is uncertain and not characteristic. They have found, on the other hand, that if the silver is heated to near redness and then is exposed to ozone as it cools, a beautiful coating is quickly obtained, but the reaction becomes indistinct when the metal has cooled to a temperature still considerably above that of the room. By a series of experiments at known temperatures it was shown that the reaction with very dilute ozone is scarcely appreciable at 100°, but becomes more distinct as the temperature rises, until it becomes best and very beautiful at 220-240°. ‘The intensity of the reaction decreases gradually at still higher temperatures, on account of the decomposition by heat of the silver oxide, and it does not occur at all at 450°. The experiments just described were carried out with carefully dried gas, but it was found that moist ozone gives the same results. The handbooks of chemistry say, on the contrary, that completely dry ozone does not oxidize dry silver, The interest- ing fact was observed that a great number of substances adher- ing to the surface of silver, even in exceedingly minute quantity, impart to it the property of being instantly blackened by ozone, even in the cold. For instance, silver polished with emery paper, or etched with nitric acid and carefully wasbed and dried, shows this property. Many metallic oxides give this catalytic effect. Curiously enough, certain silver surfaces which were susceptible to the action of ozone in the cold lost this property after stand- ing for some time at ordinary temperature. In the case of mer- cury it was found that the temperature of greatest action of ozone is 170°. Similarly to silver, the action is gradually less below and above this temperature. — Berichte, x1, 2891. H. L. W. 2. The Separation of Tellurium from the Heavy Metals. BRauNER and Kuzma have made a useful contribution to the analytical chemistry of tellurium. They find that when this ele- ment is precipitated in the customary manner by means of sul- phur dioxide, other metals, such as mercury, lead, bismuth, copper, cadmium, arsenic, antimony, and thallium, tend to come B74 Scientific Intelligence. down with the tellurium to some extent. They find this to be the case particularly with copper. As a means of separating tel- lurium from some of these metals they convert the tellurium into telluric acid and then precipitate the other metals as sulphides, leaving the telluric acid in solution, since hydrogen sulphide does not act upon this compound at all until after a long time. Their method in detail is as follows: The tellurium contaminated with a heavy metal (Cu, Bi, Sb) is collected on a Gooch filter, dis- solved in nitric acid, the solution is evaporated, the residue is dissolved in potassium hydroxide (1:5), and in a well covered vessel (Erlenmeyer flask) is oxidized by the gradual addition of ammonium persulphate (about 4—6*). After the excess of the latter has been removed by boiling, the liquid is acidified with sulphuric acid, and to the cold liquid 100° of hydrogen sulphide water are added. The excess of hydrogen sulphide is then removed by means of a rapid stream of carbon dioxide. The sulphide is then filtered off and brought into a weighable form by an appropriate method. The telluric acid may be reduced to tellurous acid by adding hydrochloric acid and boiling down to 25°, as has been shown by Gooch and his co-workers, “and then the tellurium may be precipitated by means of sulphur dioxide water. The authors collect this precipitate on a Gooch filter and dry it at 120° in a stream of carbon dioxide.— Berichte, xl, 3362. H. i. We 3. The Rays from Thorium Products.—The assumption by Haun of the existence of a product, mesothorium, intermediate between thorium and radiothorium, was noticed in the July num- ber of this Journal. Hahn now considers the existence of meso- thorium as fully established by further experiments. He has found also that mesothorium, at first considered to be rayless, gives off B-rays, and he reaches the conclusion, in an indirect manner, that thorium itself gives off a-rays of a peculiar kind. He gives the following list of the radio-active thorium products and the kind of rays given off by each: Phorum er ae a eae a-Tays. Meso thon tums 02 as sey ee ene (3 daca Radiologe ea eee eS SPORE NEE ee ee oie eee niet a-—“S JOfoee hae yHWoy ey ee Se oe ee a- ‘ Thorram SAGs. + tes Bees see eee slowly 8-rays. Thorium B ) } libra ae NA CIN Reece: PARTS Thorium C | a, B-y-tays — Berichte, xl, 3304. Fenn wa 4. The Decomposition of Gaseous Hydrocarbons by Ignition with Powdered Aluminium.—Ktsnerzow has found that the hydrocarbons, methane, ethane, ethylene and acetylene, are com- pletely decomposed when they are passed several times through a tube containing aluminium powder and heated to the melting Chemistry and Physics. B75 peint of the aluminium. In each case pure hydrogen was pro- duced in the theoretical amount, while the carbon was partly deposited in the free state on the surface of the metal, and partly formed a carbide. he latter by the action of water gave off methane which was contaminated with other hydrocarbons.— Berichte, xi, 2871. ives Wes 5. Studies on the Mode of Growth of Material Aggregates. II (Addendum) Distribution of Variations ;* by A. J. Lorna. —It was pointed out in the body of the paper, under the above heading, that the distribution of the molecules amongst the three classes: stable, metastable and transitional, must bear a close relation to reaction velocity and equilibrium, and the influence of temperature on the same. A perusal of Arrhenius’ paper on the influence of temperature on reaction velocity, published in the Zeitschr. f. phys. Chem, 1889, iv, 226-234,+ suggests that his “inactive ” and “ active ” molecules correspond to the “stable” and “metastable” mole- cules of our presentation. We may then directly apply Arrhe- nius’ theory. If we denote by N the total number of molecules of A by N, the number of stable molecules of A by N,, the number of metastable molecules of A by N, the number of transitional molecules (of A—~+ B) then, by Arrhenius, N, = &N, (1) where is very small and follows Van’t Hoff’s relation we oe Re oeret Gr = Ro € On the other hand we have N, = &N (t'—?¢) = kN, (t’—7@) very nearly. Hence, ING NG Ne es te (Cie) This proportion then expresses the distribution of the molecules amongst the three classes at a given temperature T, in those cases in which Arrhenius’ theory is applicable, viz: in reactions whose velocity coefficient varies with the temperature according to the relation : * See this Journal, Sept., 1907, p. 214. +Compare also Arrhenius, loc. cit., 1899, v. xxviii, p. 317, et seq. and Rothmund, loc. cit., 1896, v. xx, pp. 168-179. 376 crentific Intelligence. Similar considerations apply to the molecules of A’. The relation between the temperature and the equilibrium constant then follows immediately from ky in) 6. On a Method for the Observation of Coronas; by C. Barvus.—The following corrections are called for in the above article, as printed in the September number (pp. 277-281). K, — §3, line 17; for ‘00002 read -0002°. $4, line 16; for (2°44X/d* read (2°44 /d)’. $5, lines 15, 16, 30, 34; for a read “ varies as.” $5, line 16 ; for S12)4/ WeSulea read: <12).S)/\/ es Sayers §5, line 61; for o, read s,. $5, line 13 ; for tan read tan 0. Il. Gronroey. 1. United States Geological Survey.—Recent publications of the U. 8. Geological Survey are included in the following list (continued from p. 83) : For1o, No. 150. Devils Tower Folio, Wyoming; by N. H. Darton and C. C. O?Harra. Pp. 9, with 5 charts. PRoFEssIoNAL Paper, No. 53. Geology and Water Resources of the Bighorn Basin, Wyoming ; by Cassius A. Fisuer. Pp. 72, with 16 plates and 1 figure. Butietins.—No. 300. Economic Geology of the Amity Quadrangle, Eastern Washington County, Pennsylvania; by Freperick G. Crapp. Pp. 145, with 8 plates and 7 figures. No. 304. Oil and Gas Fields of Green County, Pa. ; by Ratru W. Stone and F. G. Crapr. Pp. 110, with 3 plates and 17 figures. No. 308. A Geologic Reconnaissance in Southwestern Nevada and Eastern California; by Sypnry.H. Batt. Pp. 218, with 3 plates and 17 figures. No. 311. The Green Schists and associated Granites and Porphyries of Rhode Island ; by B. K. Emerson and Josrpn H. Perry. Pp. 74, with 2 plates and 6 figures. No. 312. The Interaction between Minerals and Water Solu- tions, with Special Reference to Geologic Phenomena; by EKuaeene C. Sutrivan. Pp. 69. No. 817. Preliminary Report on the Santa Maria Oil District, Santa Barbara County, California; by Ratpa ARrNoup and Rosert ANDERSON. Pp. 69, with 2 plates and one figure. No. 318. Geology of Oil and Gas Fields in Steubenville, Burgettstown and Claysville Quadrangles, Ohio, West Virginia and Pennsylvania; by W. T. Griswotp and M. J. Munn. Pp. 196, with 13 plates. No. 320. The Downtown District of Leadville, Colorado; by Geology. 377 S. F. Emmons and J. D. Irvine: Pp. 72, with 7 plates and 5 figures. W ATER-SUPPLY AND IRRIGATION PapERs—No. 190. Under- ground Waters of Coastal Plain of Texas ; 5 Dy Tuomas U. Tay tor. Pp. 73, with 3 plates. No. 195. Underground Waters of Miccoutsl their Geology and Utilization ; by EK. M. SuHeparp. Pp. 224, with 6 plates and 6 figures. No. 197. Water Resources of Georgia ; by B. M. Hati and M. R. Haty. Pp. 342, with 1 plate. No. 199. Underground Water in Sanpete and Central Sevier Valleys, Utah; by G. B. Ricaarpson. Pp. 63, with 6 plates and 5 figures. No. 201. Surface Water Supply of New England, 1906 (Atlantic Coast of New England drainage) ; by H. K. Barrows. Pp. 120, with 5 plates and 2 figures. No. 203. Surface Water Supply of Middle Atlantic Water, 1906 (Susquehanna, Gunpowder, Patapsco, Potomac, James, Roanoke and Yadkin river drainages) ; by N. C. Grover. Pp. 100, with 4 plates and 2 figures. No. 204. Surface Water Supply of Southern Atlantic and Eastern Gulf States, 1906 (Santee, Savannah, Ogeechee and Altamaha rivers and eastern Gulf of Mexico drainages) ; by M. R. Hatt. Pp. 110, with 5 plates and 2 figures. No. 206. Surface Water Supply of Great Lakes and St. Lawrence River Drainages, 1906 ; 5 BY. H. K. Barrows and A. H. Horton. Fp. 98, with 3 plates ; and 2 figures. No. 208, Surface Water Supply of Missouri River Drainage, 1906; by R. FotitansBer, R. I. MEexer and J. EH. Srewarr. Pp. 190, with 5 plates and 2 figures. 9. Carnivora Jrom the Tertiary y Formations of the John Day Region ; by Joun C. Merriam. Univ. of Calif. publications. Bull. of the Dept. of Geol., vol. v, No. 1, pp. 1-64, pls. 1-6.— This valuable paper is based upon a collection made by the Uni- versity of California parties in 1899 and 1900 in the John Day: Valley of eastern Oregon, supplemented by further collections made during the fall of 1900, in the region of Crooked River and Logan Butte, south of the John Day Basin. The illustrations are reproduced from the first rough proofs, as the original plates and drawings were destroyed in the great fire of San Francisco. The sequence of formations in the John Day region is as follows :— John Day River terraces Quaternary Rattlesnake formation Pliocene Masceall formation Miocene Columbia Lava formation Miocene John Day series Miocene to Oligocene Upper John Day Middle John Day Lower John Day Clarno formation EKocene Upper Clarno Lower Clarno 378 Scientific Intelligence. The John Day and Mascall formations are almost entirely ash and volcanic tuff in various forms. The mammal remains are from the John Day, Mascall, Rattlesnake, and Terrace deposits. The John Day consists for the most part of evenly stratified beds containing a characteristic dry land fauna; the higher strata, however, are crossbedded and contain fresh-water types. The lower Mascall is composed of fresh-water sediment con- taining fresh-water fishes, molluses, and fossil plants, while the upper portion consists of evenly stratified ash beds like those of the John Day. The carnivora of the Tertiary faunas of the John Day region are known through numerous types, but the actual number of specimens is not lar ge and may be counted among the rarities. It is probable that the fauna is still only imperfectly represented in the collections. Carnivora are known as vet only from the John Day and Mascall formations of this series, the distribution of species being as follows: Middle John Day 11 species, 23 specimens. Upper John Day 6 6(?) species, 12 specimens. Mascall 2 species, 2 specimens. There is also a considerable number of species of which the geological range or occurrence is unknown. Canide,—TVhere is a remarkable variety of canid types com- pared with those of other formations in America, nearly all from the John Day beds; as but twe of the eighteen species are from the Maseall. Most of the types exhibit primitive characters though much variation in structure is shown, and in some cases differentation has led to the development of considerably spec- ialized forms. Compared with the canids of other Tertiary formations in America, the John Day dogs represent a stage of evolution which does not correspond to that of any other formation. Of the nine generic types but one, Cynodictis is considered identical with a White River genus; the type is, however, much more advanced than the White River species. ‘The genera have all advanced along lines of specialization laid down in the White River epoch. The Mascall is separated from the John Day by at least one period of erosion and by the epoch of the accumulation of the Columbia Lava. The relationships of the Maseall Canide and the stratigraphic relations taken together indicate that the epoch of the Mascall beds is not far from that of the Deep River. The position of the John Day below these beds puts it into a division much earlier than the Loup Fork. Felide.—Though fairly well-known from skulls and teeth, the John Day cats have, as a whole, presented some of the most puzzling features of this fauna. The most common and best known forms included in the genera Archelurus and Mimravus have been generally considered as representing the most primi- coo) tive division of the machzrodont group of the Felide. In the Geology. 379 White River beds, held to be older than the John Day, there appeared to be among the felines no forms so primitive as these. As the other elements of the John Day fauna are nearly all more advanced than the corresponding forms of the White River, the evidence regarding the age of the beds which is furnished by these cats seemed to contradict that of the remainder of the fauna. he persistence of the primitive running type of feline seems due to the fact that the country was in the main open and ill suited to the development of the larger, slower animals upon which the more specialized saber-toothed cats preyed. The nine species of Felidze described are entirely confined to the John Day, none being known from the Mascall. In the Loup Fork, however, the species of true Felis and of Machero- dus represent a more "advanced stage of development and a closer approximation to the recent fauna than is found in either the John Day or the White River. Conclusions.—Taken together the Canide and Felide of the John Day represent a stage of evolution somewhat more advanced than that reached in the White River, and less advanced than that of the Loup Fork. Compared with the known faunas of Europe, they appear to be not older than the Middle Oligocene of Fontainbleu, and not as young as the Middle Miocene of Sansan. Bie St aby 3. A Lower Miocene Fauna from South Dakota; by W. D. Matruew. Bull. Amer. Mus. Nat. Hist., vol. xxii, art. 1x, pp. 169-219.—in this bulletin Dr. Matthew announces the discovery of a fossil fauna which links the latest of the White River with the earliest of the so-called Loup Fork faune of the western plains. This gap had been filled in part by the John Day of Oregon, but this is much more nearly allied to the White River than to the Loup Fork. Matthew and Gidley have given the name Rosebud Beds to the Lower Miocene formation of South Dakota lying between the White River-and Loup Fork. These beds are divided by a white, flinty, calcareous layer lying about half way up, into an upper and a lower series, each with its characteristic animal forms. In the Lower Rosebud Matthew has identified five new species of Carnivora, nine species of Rodentia, of which six are new, three species of Perissodactyla, and six of Artiodactyla, one of which he describes as new. ‘The Upper Rosebud fauna is almost entirely distinct, few species passing through. It contains four new species of Carnivor a, one of which is the type of a new genus, a new genus and species of Insectivora, four new species of Rodentia and one form representing an undetermined genus, five species of Artio- dactyla of which three are new, and one new genus and at least three species of Perissodactyla. The Rosebud fauna is derived from the John Day, there being but one immigrant, the antiloca- prid Blastomeryx. ‘The species are in advance of those of the John Day, though the great majority can be referred to John Day genera. 380 Scientific Intelligence. A comparison with the Middle and Upper Miocene faune is much more difficult on account of our imperfect knowledge-of so many of the species. These appear, however, to be a further outgrowth of the Rosebud, but contain new elements which can- not be derived from this source, such as the Proboscidea, the Pecora (modern ruminants), Protohippine (horses with long- crowned, cemented teeth and reduced lateral metapodials but retaining a vestigial pollex), and probably certain Carnivora (Lutrinee, ete.). Aside from these foreign elements of the later Miocene, the Rosebud fauna presents two stages in the evolution of the Miocene fauna fairly intermediate between the John Day and the Deep River—Pawnee Creek beds ; the remainder are suf- ficiently more primitive for generic separation or represent phyla which have not survived. If the John Day represents the Upper Oligocene of Europe and the Deep River-Pawnee Creek the Mid- dle Miocene, the Rosebud represents an earlier and a later phase of the Lower Miocene. : The discovery of these intermediate stages will enable us to clear up the relations of most of the Oligocene and Upper Mio- cene genera and to trace the descent of the various phyla and subphyla much more exactly than has hitherto been possible. The more elaborate studies and extensive collections of the past few years in the American Tertiaries have shown that the simple phyletic series, based upon more fragmentary and imperfect data than are now available, are true only in a general and approxi- mate way. Recent phylogenetic study has tended quite as much to negative as to positive results—to break up accepted phyla as to reinforce them by more complete knowledge of the genera. It is peculiarly satisfactory, therefore, to find a fauna which is intermediate between two stages hitherto disconnected, and ena- bles us to perceive the exact relationship between genera which could until now be connected only in a general or provisional way. ‘The preliminary results here presented are very incomplete and various additions and modifications may be needed when the collections are more completely prepared and studied. R. s. L. 4. Points of the Skeleton of the Arab Horse; by H. F. Ossorn. Bull. Amer. Mus. Nat. Hist., vol. xxiii, art. xili, pp. 259-263.—In this brief article Professor Osborn discusses the distinctive features of the Arabian horse as shown in the skeleton of the horse ‘‘ Nimr” recently mounted at the American Museum of Natural History. It is interesting to compare these points with those of the Arab mare, “Esnea,” the skeleton of which is preserved in the Yale University Museum. “Esnea” was a pure bred Arabian, imported from Damascus by Mr. John W. Garrett in 1852. Some of the points are as follows : (1.) Arab horses possess but five lumbar vertebre. This is true of “ Nimr,” of “Lexington” in the U. 8. National Museum, and also of a thoroughbred in the British Museum. “ Esnea,” however, has six lumbars, the last three being céossified. (2.) The characteristic elevation of the tail due to the upturned sacral and anterior caudal vertebre together with the remarkable Geology. 381 horizontal position of the pelvis “ Esnea” would show were the skeleton properly mounted. As it is, the back is so highly arched that the zygapophyses are pulled apart. (3.) The short tail is a distinctive feature, “ Nimr” having six- teen vertebre compared with the eighteen of a draught horse, while “Esnea” has but. thirteen and the tail is seemingly complete. (4.) The fourth character, that of a complete shaft to the ulna, “ Ksnea” does not show, for with her the shaft is discontinuous for about 65™™, although a fractured end implies that the actual break in the continuity of the bone may have been less. (5.) The Arab skeleton is noted for the great density of the bone. This is not especially true of “Nimr.” Whether or not it is true of ‘“ Hsnea” has not been ascertained. (6.) The skull of “ Nimr” has a large brain case, prominent orbits, a broad forehead, and a “dish profile.” That of “ Esnea” agrees except that the profile is not dished. (7.) Lhe development of the sagittal crest in “ Nimr,” as well as the fosse for the insertion of the masseteric muscles in the angular region of the jaw, are probably more exaggerated than in ‘*Ksnea” as a sexual character. The slender, tapering jaw is characteristic of both individuals. (8.) ‘‘Esnea” shows the slight depression in the malar region in front of and below the eyes, to which Lydekker calls attention: as characteristic of the skulls of several thoroughbreds. This ““Nimr” does not show. _ Finally, Osborn says: “Altogether in my opinion these osteo- logical characters justify the separation of the Arab as a distinct species (Hquus africanus Sanson), of distinct origin and from wild ancestors very different from those of the northern horse.”’ Royse ke 5. Hiszeit und Urgeschichte der Menschen; von Dr. Hans Pouriag. Pp. 141. Leipzig, 1907 (Quelle & Meyer).—This is a valuable little book recently published by the well-known authority on the Pleistocene faunze of Europe. 6. Physikalische Kristallographie vom Standpunkt der Strukturtheorie ; von Ernst Somerretpr. Pp. vi, 131, mit 122 | ee im Text und auf eingeheften Tafeln. Leipzig, 1907 (Chr. Herm. Tauchnitz).—This compact volume will be found useful and interesting by those desirous of obtaining a knowledge of the modern theory of molecular structure and the crystal- lographic and physical relations connected with it. The matter is presented after the manner of Sohncke, and is liberally illus- trated by photographs from models, which will be helpful to the student. The application of the theory of structure to the different aspects of crystallographic physics, as the etching figures, the phenomena of rotatory polarization, etc., are well presented i in the latter part of the work. Am. Jour. Sc1.—FourtH Series, Vou. XXIV, No. 142.—Ocrosrr, 1907, 26 382 Scientific Intelligence. III. MisceELLANEOUS SCIENTIFIC INTELLIGENCE. 1. Carnegie Institution of Washington.—Recent publications of the Carnegie Institution are noted in the following list (see earlier, p. 87, July, 1907: No. 5. A General Catalogue of Double Stars within 121° of the North Pole; by 8S. W. Burnaam. Part I. The Catalogue, 4to, pp. lv. Part II. Notes to the Catalogue. Pp. vill, 259- 1086. No. 54. Research in China. Volume One in Two Parts: Part Two. Petrography and Zoology; by Exior BLackWELDER. Syllabary of Chinese Sounds; by FrrepRicH Hirru. 4to, pp. iv, 367-528. No. 62. Condensation of Vapor as induced by Nuclei and Ions; by Cart Barus. 8vo, pp. v, 164, with 55 tables and 66 figures. No. 64. Variation and Correlation in the Crayfish, with Special Reference to the influence of Differentiation and Homology of Parts; by Raymonp Peart and A. B. CLawson. 8vo, pp. 70, with 32 tables. No. 68. Further Researches on North American Acridiide ; by ALBERT P. Morse. 8vo, pp. 54, with 9 plates. - No. 71. Atlas of Absorption Spectra; by H. 8. Usxer and R. W. Woop. 4to, pp. 59, with 26 plates (102 figures). No. 72. Investigation of Inequalities in the Motion of the Moon produced by the Action of the Planets; by Simon NEw- comp, assisted by Frank E: Koss. 4to, pp. v, 160, with 49 tables. No. 84. The Proteins of the Wheat Kernel; by Tuomas B. OsBORNE. 8vo, pp. 119. 2. A Laboratory Manual of Invertebrate Zoilogy ; by Git- MAN A. Drew, Ph.D. Pp. xii, 201. - Philadelphia, 1907 (W. B. Saunders Co.).—The manual is based on laboratory directions which are the result of the experience of the last six years in teaching the class in general zodlogy at the Marine Biological Laboratory of Woods Hole, Mass. In addition to the particularly satisfactory directions for dissecting a large number of inverte- brate types, special emphasis is placed upon such facts as lead the student “to an appreciation of adaptation.” B. W. K. OBITUARY. Dr. Witsur Oxin Atwater, Professor of Chemistry in Wes- leyan University, Middletown, Ct., since 1873, died on Sept. 22 at the age of sixty-three years. THE AMERICAN JOURNAL OF SCIENCE [FOURTH SERIES.] Art. XXXV.—On the Electric Arc between Metallic Elec- trodes;* by W. G. Capy and H. D. Arnorp. First Parrer.—Jntroduction, §1. Up to the present time most investigations on the electric discharge between metals have been confined either to the glow discharge,—chiefly at low gas pressures,—or else to the are discharge at relatively high current densities, where a pro- nounced volatilization of both electrodes takes place. No systematic examination of the transition from one of these forms of discharge to the other, for various metals, seems to have been carried out. The present paper has to do with this transitional region, haying regard particularly to the phenomena observed with the electric arc at relatively small currents.t+ The starting-point of the investigation was the observation made by one of the writers, that the iron are at a certain crit- ical value of current undergoes an abrupt change somewhat similar to the well-known “hissing point” of the carbon are. The similarity was so strong that in our preliminary reports we used the terms “quiet state,” “ hissing state,” and ‘ hissing point” to denote the phenomena observed. More recent obser- vations have shown that the effect is not to be compared to the hissing point of the carbon are, but that it is a different phenom- enon, casual reference to which has been made by various observers in the past. Thus Maiselt notes that the iron are * This investigation is being carried on with the aid of a grant of $200 from the Elizabeth Thompson Science Fund, grateful acknowledgment of which the writers desire to make here. + Brief reports on these experiments have appeared in Nature, Ixxiv, 443, 1906 ; Electrician, lviii, 816, 1907; Phys. Rev., xxiv, 381 and 446, 1907. ¢ Phys. Zeitschr., v, 550, 1904. Am, JouR. Soo — owas SERIES, VoL. XXIV, No. 143.—NovemBer, 1907. A 384 Cady and Arnold—FElectrie Are. ceases to hiss at a current somewhere below two amperes; Steinmetz* mentions an unlooked-for change in voltage at about one ampere ; and as we shall show later, “the darkening of the arc in the neighborhood of the anodet and ‘the appearance of striations in the are,{ which several experimenters haye noted, may also be referred to the same common cause. Among the names mentioned, Stark and Cassuto seem to have been the only ones who recognized the nature of the phenomenon. Hlence it seems better to use the term cr itical point in reter- ring to the effect described in this paper, and to substitute for e quiet state” and ‘‘ hissing state” the terms first stage and second stage respectively. I. The Critical Point of the Iron Are. §2. Apparatus.—Among the metals that have been tried in air at atmospheric pressure, iron shows the critical point by far the most easily. No essential difference in any of the phenom- ena was noticed whether the are was horizontal or vertical, anode above or below. The effects here described are, however, best obtained with the anode down, probably because the anode, which as will be seen is the seat of the critical point, is then free of disturbing influences from the heated vapors. Most of the observations on the iron are were obtained with a lamp constructed for the purpose, in which each terminal could be raised and lowered by means of a rack and pinion. Horizontal adjustments permitted the alignment of the ter- minals, which were inclosed in a wooden box with glass sides, to protect the are against air currents. Current and voltage were measured by means of Weston instruments. The direct current mains yielded a supply at either 120 or 240 volts, which eould be raised to 475 volts by connecting a storage battery and small dynamo in series. The appearance and length of the are were observed by pro- jecting an image, magnified about ten times, by means of a small lens, onto a mirror, from which it was brought to a focus on a vertical paper scale graduated in millimeters. The scale was mounted close beside the are, thus enabling one observer to control the are and record lengths, while a second observer recorded voltage and current. The following method of determining length of are also gave good results in cases where it was desirable not to darken the room. These quantities will be represented graphically. Horizontal distances we will consider real, and positive if to the mght: 414 Ewel— Gibbs Geometrical Presentation of the : : ; . : ae Le ykaee 1 Vertical lines are imaginary. In fig. 2, let 13 = =, 1b Sea 1 2 aS INS Since - WAG (OF. 63 =C,’,65=C,°. Let 62 bea mean proportional Bela een 63 and 65. Then 62 = C,C,, 64= — 62 and we have the simple formule : = CeCe 32 tet C74 SCC = aa: ReaD) To apply these expressions to any case of reflection, take 2 as unity, and lay off sin “2 as (A®*, 16); cos “7 as C,’, (63); 1 2 ae nN, : , : and 15 as —, ( where 7 is the refractive index). Locate Ve 2 1 62 and 64, the mean proportional, and find the above ratios. Fig. 2 is thus drawn for light, incident in air, at 48°, upon elass of refractive index 1°53. Bey Se aye ees etecene Jag 12 84 Both are negative, i. e., there is a difference of phase of + between R, and R,, and between R, and the perpendicular component ‘in the incident light. As the angle of incidence increases, 6 moves to the right and therefore 14 decreases until, at the Polarizing Angle, it becomes R P af . . . zero and hence also Ro: Near grazing incidence A and as R hence 16 is large, R is now positive and both it and Kh. are increasing with increasing angle of incidence. Suppose the light is passing in the opposite direction, i. e., from a medium where the velocity is less to one where the 2 v0 ee ESD FIR pen rele Fe (Coe ea a = =) eee Pee - -Ct«t)- --> 3 J 3 e 7) ‘ CATR cat yh -f- = = - RIT y ale Se en aS CE i oo ECS re yey) a velocity is greater. The various quantities for small angles of incidence are represented in fig. 8. R, = ae positive, B) —? — ~~ js negative and as the angle of incidence is increased, Phenomena of Reflection of Light. 415 6 moves to the right and as before, at the Polarizing Angle 14 becomes zero. Fig. 3 is drawn for light incident at 30° upon a glass (1=1'53) — air surface. R 14 32 2 = — 185, Re = 528 R, 12 34 As the angle of incidence is still more increased, 16 A* exceeds Ae l ae ‘ é ie . 5 = —, and 65 = C,’ becomes negative, and hence C, is imagin- Ae 2 2 : : iy 1 : ary. At the point where 6 is at 5, A* = —, or the emerging a 2 waves, travel parallel to the surface and the angle of incidence is the Critical Angle. Beyond this angle, conditions are repre- sented by fig. 4, which may be taken as typical of total retlec- tion. Since 62 (= C,C,) and 64 are mean proportionals of 65 and 63 and ©, is imaginary, 2 and 4 must lie on a circle whose diameter is 53. Evidently canprinemeal les, R ze neds rR =1=h,=R,, and the angle between 12 and 14 gives Vs the phase difference between the two components and the angle between 32 and 34, the phase difference between R, and the incident, perpendicular, component. The latter phase difference is evidently zero when total reflection begins and 7 at grazing incidence. The difference of phase between the two compo- nents, angle 412, is seen to be zero at both extremes and a maximum when 72 and 14 are tangents. Tor this case, by geometry, Qe oo! —— Pras po — Piel se Kehoe G 52:23) = 56:68 = 18:13 = Ro TER OMS Be = Oa Oe the maximum angle 412 =2—4 angle 235 =z — 4 tan”? — Am. Jour. Sci1.—FourtH SERIES, VoL. XXIV, No. 143.—NovemseEr, 1907. 29 416 Ewell—Gibbs’ Geometrical Presentation of the Fig. 4 is drawn for light incident upon a glass (7 =1°53) — air surface at 48°. The angles of phase difference are : angle RK, ; 412 (R) =46 °°, angle 234 (R,) = 56°. The maximum difference of phase between the two components = 7 — 4 1 tana Ae 1°58 We have hitherto considered perfectly transparent bodies. We will now consider the general case, so called Metallic Reflection. The general expression for the light disturbance may be written: mal Ww Qarkw Qari (is ) SS ING, FN é w where X is the instantaneous force, A = amplitude, ’ = wave length, T = period, ¢ = time, # = coordinate for the direc- tion in which the light waves are advancing, and & oO Coefficient of Absorption, i. e., the amplitude is reduced to 1 Ra Siecle. : ‘ Xr a of its initial value in a distance - If we write the ork above equation in the form: Qi [ t w Z <2 (-1) X = Ae G Rie and determine the reciprocal velocity of the light waves, we : ih obtain the complex expression : as ik). The real part, Jha. : ; : 1 p 38 the ordinary reciprocal velocity, >, or proportional to Phenomena of Reflection of Light. AIT the refractive index, and the imaginary portion is proportional to the product of the refractive index and the coefficient of absorption. If we chose as unity the velocity in pure ether, the real part is the Refractive Index, m, and the imaginary portion is 2h. In total reflection, O°, as we have seen, is a pure imaginary, i. €., NO waves are propagated in the second medium perpen- dicular to the surface. In the general case of light meeting the surface separating two media, waves are propagated in the second medium with some absorption, 1. €., Cis complex. Fig: 5 represents a typical case of so-called ’ Metallic Rédectiea We will suppose that the first medium has no appreciable é : : ; Hai i subs alsonption., As in previous meures, 13 — —,, 16 = Av, 63 — ©. v, ve 7 = 1 a= . a = On ols = Aue ©,”, (65), being complex, the mean propor- tional between it and 63 will be 62, whose length is the arith- metical mean proportional and such that the angle 268 is half the angle 563. _ iw : Since) = Bet the phase difference must decrease from 7 at elie perpendicular incidence (6 at 1), to zero at grazing incidence 32 (6 at 3), while the phase of R, = = varies from zero to 7. At the Principal Incidence, I, the phase difference is + or 14 and 72 are at right angles. The numerical value of = is the 12 Principal Azimuth. To determine the refractive index, m, and ae coefficient of absorption, %, we extract the square root of - i Giana bhie real part of the root is (; being unity) ane ie Imaginary - s zt portion is nk. Fig. 5 represents reflection from copper in air, when the angle of incidence is 71° 35’, the Principal Incidence (Drude). The velocity of light in air, v,, is taken as unity and = is repre- 1 Senedd) Dyesls a 6) — es — She Soamds 634—" C1 i— 71° 35’. The Principal Azimuth of copper is 88° 57’.. Since a 2 at the principal incidence, I, the difference of phase is ->- 418 Ewell— Phenomena of Reflection of Light. and 14 are drawn at right angles, in the ratio 14:12 = tan 38°57’, and such that 24 is bisected at 6. From the pre- ceding, 62 = O,C, and 64 = — C,C,. C,’= 65 is now con- structed. Since 62 18 a mean proportional bemveen 63 and d 63, the angle 563 is made twice angle 263 and the length of 65 is I Bld . a : such that 62° = 63 X . 65. =a =A°*+C> isithen 15-5 Lhe pomine 2 being determined, the relative amplitudes = and phases \5 (angle 412) may be determined for any angle of incidence, 2, since sin’ 7 = 16 and 62 = — 641s a eeometric mean proportional between 63 and 65. Let is be the geometric square root of 15 (or the numerical square root at an angle 816 = 4% angle 516). The real part, 19, is the refractive index, n, and the i imaginary part, 98, is nk, where & is the coefficient of absor ption. Fig. 5. gives, for copper, 7 = 62, nk = 2:6, hence k= 411. It is not difficult to show also that # is the tangent of twice angle 124, which is half the angle 263 (Drude’s Q). R, (= a is numerically -94 and the angular difference of phase (angle 234) is 167° The intensity of the reflected light is: B2\7 14\? Ree Re ene E 5 ie a af al | (which equals 146 for the above illustration, the incident intensity being 2 or 73 per cent), and evidently increases rapidly 1 with increase of the imaginary portion of —z, 1. e., of #, thus illustrating Selective Reflection. Worcester Polytechnic Institute, Worcester, Mass., August, 1907. CO. Barus—Decay of Ionized Nuctes. 419 Art. XXXVII.—The Decay of Ionized Nuclet im the Fog Chamber, in the Lapse of Time; by C. Barus. 1. Introduction. —The attempt was made in an earlier paper to standardize the coronas by aid of the decay curves of radium. The method is apparently very simple’and requires the knowledge merely of the coronas appearing under given circumstances when the radium tube is in place d on the out- side of the fog chamber, in comparison with the coronas observed under the same circumstances when the radium has suddenly been removed for different lengths of time before condensation. From electrical observations with condensers, the equation dn / dt = — bn? or 1/n=1/n'+b (t—-7’) is found to be adequate if m and 2’ denote the ionizations occur- ring at the times ¢ and ¢’, and the same would appear to be the case with the corresponding nucleations. Moreover, if the relative nucleations for two coronas obtained at a given exhaustion are known (for instance by the earlier method of geometric sequences) the absolute values of the nucleations will follow. With aradium ionization at ¢ and ¢’ seconds after its removal i ae pase p= cE 1) / 6-7’). But the attempt to carry out this apparently straightforward method leads to grave complications. If mn be reckoned in thousands per cubic centimeter, the electrical value of 6 may be taken as of the order of 6=-001; while the value of 6 which I deduce from the decay of ions in the fog chamber, is more than two times as large as this, increasing moreover very rapidly as the nucleation is smaller. True it is possible that the method for finding the nucleations, absolutely, may be at fault. If relative values seem to be trustworthy, absolute data are not to the same degree substantiated ; but even if this were granted, however improbable, the march in the values of 6 would be unaccounted for and seems to be a new phenome- non. 2. Data. Exhaustion above the fog limit of air.—In the first series of experiments the adiabatic drop of pressure 6p was somewhat larger than the condensation limit of dust free wet air. The initial coronas were small as the radium was weak (10,000, 100 mg). When the values of 6 were computed from the means of ‘successive pairs of measurements of nucleation n, at different 420 C. Barus—Decay of Lonized Nuclei. times, ¢, a somewhat irregular increase of b, was observed as n deer Areca When the first observation was combined with the fourth, ete., the values were, z = °29 being the relative drop of pressure, , 8p/p, b = 0029 34 36 4] or a mean value, 6 = :00338 (m reckoned in thousands), if the last observation is ignored, since the coronas are just visible here. If the electrical datum, / = -0014 be correct, the present nucleations n are to be increased on the average, 0003/" 0014= 23 times, If the last datum for were included much more. This is quite unreasonable. One must conclude therefore that 6 for nuclei is larger than 6 for ions or that an ion, acting as a nucleus in a saturated atmosphere, decays (dn/dt=—bn’) sey- eral times as rapidly,as the same ion in a dry atmosphere when tested by the electrical conduction of the medium. If but a part, x, of all the ions are captured, m’ escaping, we may write —dn/dt — dn'/ di = bn? +2 bnn' + bn” so that both da /dt and dn’/ dt are larger than bn’* and bn” ; bi — 2dn/dt= 4 bn’, or — dn / dt = 2 bn’. If but 1/8 ofall the ions, 3n, are captured, — dn /dt = 9 bn’; etc. Hence, if but 1 / mm of all the ions are captured the coeffi- cient of decay being as found should be about m times too large as compared with the true value. This does not explain, however, why the coefficient } increases when ¢ is larger and 7 is smaller; if it were addition- ally assumed that ions decrease regularly in size as they decay more and more, so that they withdraw more and more fully beyond the given range of supersaturation applied, the second part of these occurrences would also be accounted for ; ; but the assumption is not probable. 3. Exhaustion below the fog limit of dust free air.—lt would follow from what has just been stated that if the drop of pres- sure is lower, the values of 6 obtained must be larger. For not only are few of the ions caught but the diminution of bulk (virtually) which may accompany the decay would place them sooner out of reach of the given exhaustion as the interval of decay increases. But in experiments of this kind, the succes- sive values of 6 again show an outspoken march into larger values as the time ¢ increases. eae C. Barus—Decay of Llonized Nucle. 421 If we combine the first observation with the fourth, etc., as before, and $p/p =a = 27,6 = 0038, 041, 057, 134, or a mean value of 6 = ‘0045 (when m is reckoned in thousands), if the last observation is ignored. But to ignore this value is here quite inadmissible, as the data for a parallel series where @ = °25, viz., Or 02 sided fully show. 4. Data for weak ionization. Radium at a distance.— In the above work the initial intensity of radiation was the same. It was suggested that the average size of a nucleus might decrease in the lapse of time. Thus a variety of further questions arise; 1, whether weak radiation produces a smaller average nucleus; 2, whether a stronger radiation does the reverse ; 3, whether the limit of 6 decreases as the exhaustion increases and finally approaches 6 = :001 (counting 7 in thou- sands), etc. The experiments of the following work show that 6 varies with the number of nuclei present, no matter whether a given nucleation is due to weak radiation, or to decay from a stronger radiation, or finally to low exhaustion ; or that the nuclei probably br eak to pieces as a whole. The data, moreover, were investigated by the new method of two diffraction sources of light, S em. apart, at a distance from the fog chamber. The number of nuclei, 2, found in the exhausted fog chamber, is corrected by multiplying by the volume expansion. Finally, b was computed from pairs of observations about 20 seconds apart. - Water nuclei were always precipitated before each test. With the exhaustion slightly above the condensation limit of air, the data were constructed in comparison with cases for stronger radiation and of weaker radiation (by decay) in the above experiments. Together they formed a coberent series of curves, proving that it is the number 72 present which determines the value of 6, no matter whether the small number is due to low exhaus- tion (6p/p near the condensation limit), or to decay of ions in the lapse of time (exhaustion ¢ seconds after removing the radium from the fog chamber), or due to lower radiation (radiation at some distance 40, from the fog chamber.) The results may be otherwise summarized, by giving —h = (dn/dt)/n* in terms of the nucleation n, from which the decay takes place. The rapidly increasing values of 6 when 2 is smaller and their tendency towards constant values when 7 422 C. Barus—Decay of Ionized Nuclei. is larger (remembering always that the ionization is through- out low) are then apparent. Exhaustions above the condensation lmit of air fails to bring out the usual high values of 4, for the ionized nucleation eventually emerges into the vapor nucleation of dust free air. These high values appear if the exhaustion is low enough to catch but few vapor nuclei while being high enough to insure large coronas due to ions. Two series of experiments made with this end in view con- firm the occurrence of large values of 6 associated with small values of », no matter how the latter are obtained. If the true equation of the decay curve, dn/dt, were known, it would then be worth while to reduce all the data to a com- mon seale; but the graphs obtained oy that the values of 6 rather suddenly increase below 10-*n, = 10, so that a simple relation is not suggested for the aneco The question arises incidentally whether the ions may not vanish by accretion, i. e., their number may be reduced because individual ions cohere ; in such a case the fog limits should be reduced for which there is no evidence. There seems to be an independent second cause for decay entering efficiently when the nucleation becomes smaller. We may, therefore, pertinently inquire into its nature. 5. Case of coinbined absorption and decay of ions.—The most promising method of accounting for the above results has been suggested by the work done in connection with the behav- ior of phosphorus nuclei.* There may be either generation or destruction of ions proportional to the number 7, present per cubic centimeter, in addition to the mutual destruction on combination of opposite charges. In other words the equation —dn/dt=a+ten+ br’ is now applicable, where @ is the number generated per second by the radiation, ¢ the number independently absorbed per sec- ond and bn? the number decaying by mutual destruction per second. Here ¢ is negative for generation and positive for absorption. If @ is zero 1/n ib /n,+ (1/n,+ b/c) (e c(t—t,) <3 1h). where the nucleation 2 and nm, occurs at the times ¢ and f, respectively. Hence, when ¢ becomes appreciable dn | dt C = = = — b, Te 7 or the usual decay coefficient increases as m diminishes, becom- *Barus: Experiments with ionized air; Smiths. Contr., No. 1309, 1901, pp. 34 to 36. CU. Barus—Decay of Ionized Nuclei. 493 ing infinite when n= 0. This is precisely what the above experiments have brought out. The value of 6 does not appear except when 7 is very large. Since 6 is of the order of 10~°, if c is of the order of 3 < 10-* (as will presently appear), ¢ /n will not be a predominating quantity when v is of the order of 10° or ¢/n =3 X10"; but it will rapidly become so as n approaches the order of 10‘ or ¢/n=8 X 10-°, which again is closely verified by the above data. Again, if —dn / dt = — a + cn + bn’, the conditions of equi- librium are modified and become, since dn / dt = 0, a=cn + bn? where @ measures the intensity of radiation. It no longer varies as n”, for n= = ( 144/144 ab/¢c). 6. Absorption of phosphorus nuclei in tubes.—The method of the preceding paragraph, applied to the data obtained in the given paper with phosphorus nuclei, leads to striking results. It shows the possibility of computing nucleation by passing a current of highly ionized air through tubes of known length and section (absorption tubes) into the steam jet appa- ratus there developed. But there is no room for these results here. t. Hurther data and results—Experiments with special reference to the views just given were made at some length. Their general character is shown in figures 1, 2, 38, where the abscissas are the times elapsed since radiation was cut off and the ordinates the number of nuclei caught in thousands per 424 C. Barus—Decay of Lonized Nuclei. ceubicem. It is not possible, however, from results of the char- acter of the present, to discriminate sharply between e and 4, and the endeavor will have to be made to select the best values from inspection. In these series the constants obtainable for different inter- vals of time separately for each series would be as follows: Series i 1 2 2) 3 3 4 10°O out, 2°9 “82 °88 ‘61 56 Oi 10° e — 18 — 20 45 32 4] 40 39 The mean data of series 2 to 4 would then be 6 = -000000,79, ¢=°'039. There is a curious consistency in the constants separately determined, even when the compensating values of 6 and ¢ are of different signs, as for instance in series 1. The reason is not apparent. The constants will necessarily be correct at three values of 7, but the computed values of 2 are no better asa whole than will be the case if the first set of constants of series 2 for instance were used. In fact the con- cents 6 may be arbitrarily put at a reasonable estimate* b = -000,001 with ¢ = -0356 and a fair reproduction of the ae vation is obtained. This is shown in the charts where these computed values (6 = 10°) are incorporated. * Close inspection, however, shows that in all cases the fall of computed curves, while not quite rapid enough at ¢—¢,< 10, is somewhat too rapid for higher time inter -vals. Thus 6 should be less than 10~* and ¢ greater than ‘035, to be adapted to the present results. The question finally arises whether any. systematie error in the standardization of coronas and hence in the values of 7, could have produced an effect equivalent to the occurrence of a constant c. Suppose that ea for the true nuclea- tion, and that V=A+ An as the result of systematic errors of standardization. Then —dN/dt=b/NV +e N+d’, an equa- tion broader in form than the one accepted. The constants d’ and c¢’ both vanish with A, the former’ more rapidly. Hence, the possible introduction of ¢ through the method of standardization is not excluded however how i improbable, since the equation is conditioned by the occurrence of A. 8. Conclusion.—lf the rate of decay of ionized nuclei be written bn”, the coefticient 6 as found by the fog chamber increases as 7 decreases and may reach tenfold the order of the usual electrical value of the order of /=10-". The endeavor to explain this by supposing that but 1/m of all the ions are caught and da/dt= —mbn, is not satisfactory. *Townsend, McClung, Langevin, find b=1°1x10—* about, using the usual electrical method. See Rutherford’s Radioactivity, pp. 41, 42, 1905. a a S Or C. Barus—Decay of Lonized Nuctes. It makes no difference how the small efficient nucleation is produced, whether by weak radiation, or by decay (time loss) from a larger nucleation, or by small exhaustion catching but few nuclei. The data of the fog chamber may be explained by postulat- ing the absorption coefficient ¢ so that if @ be the number eenerated per second —dn/dt=—a+en+bn’*. In such a ease, if & is 10-* the order of the corresponding decay of ions as found by condenser, and if ¢ is of the order of 38°510~, the results of the fog ‘chamber are closely reproduced for all values of nucleation. A similar theory may possibly be extended to include the absorption of phosphorus nuclei, carried by an air current through thin tubes of different length and section (absorption tubes). Finally it is improbable that the constant ¢ should be introduced by a systematic error in the standardization of the coronas of cloudy condensation. Brown University, Providence, R. I. 426 Whitlock—Caleite from West Paterson, NV. J. Arr. XXX VIII.—Some new Crystallographic Combinations of Calcite from West Paterson, V.J.; by H. P. Wurrtocx. Tue calcite crystals which furnish the material for this paper were found in the trap rock quarry one mile northwest of the village ot Haledon, N. J. They were collected by Mr. H. H. Hindshaw in the summer of 1904 and are now in the collection of the New York State Museum. They are essen- tially different from any of the types described by Rogers* and present two forms which are new to the species. The interest attached to the remarkable crystallized datolite from the local- ity added to the above facts seems to justify a short crystallo- graphic description of these crystals. The writer wishes to express his thanks to Mr. Hindshaw for the material to be described, as well as for facts relating to the location and geology of the locality. Type l. Crystals of type I occur iso- lated or in small parallel aggregates, ; immediately associated with the light y greenish datolite previously described from an adjacent localityt. In several instances they were obtained from the casts left by the flat plates of some min- eral of previous generation, presumably a mica, which has been dissolved out of the matrix. of datolite. Minute rosettes of specular hematite accompany the erys- tals of this type, aa well as a thin coating of limonite. These crystals are 8" to 8™™ in vertical’ length, transparent and colorless. They are rhombohedral in habit, ‘the dominant form being the negative rhombohedron x.(0° 9-5: 4). This rhombohedron is modified on the polar edges by the positive rhombohedrons p. (1011) and m. (4041) in small development. The positive scalenohedron U: (5491) is present as a series of small striated faces modifying the basal angles of x. Fig. 1 shows this combination. Type Il. The er ee of this type occur implanted directly on the walls of the open seams and cavities in the diabase. They are quite uniform in size, averaging 5™™ in vertical length and are developed with the vertical axis in every instance nor- *A. FF. Rogers, The crystallography of the Calcites of the New Jersey Trap Region. School of Mines Quarterly, xxiii, 336, 1902. + Dana, E. S., On the Datolite from Bergen Hill, New Jersey. This Jour- nal (3), iv, 16, 1872. Whitlock— Calcite from West Paterson, N. J. 427 mal to the bounding surface. They are semi-transparent and contain numerous inclusions of specular hematite in minute ageregates. Hematite im microscopic, reddish, metallic plates in some instances fills the interstices between the crystals. The erystals of type II are rhombohedral-scalenohedral in habit. A well developed series of negative rhombohedrons character- izes this type, the planes in the rhombohedral zone being sharp and brilliant. Vie The two positive scalenohedrons noted, M (8:4°12°5) and H: (8695) in the zone [0001-2131], consist of smooth and some- what dull planes but yielded fair reflections. The latter of these is new. Two negative scalenohedrons in the zone [0221-1220], p: (1341) and q: (2461), give sharp, brilliant reflec- tions. A new negative scalenohedron (1:13-14-10) lies close to the zone of negative rhombohedrons between (0553) and (0443). The planes are small but well developed and agree fairly well with theory as to the measured angles. The letter C has been assigned to this form. The forms observed on erystals of this type are :— a 0 (0001), p. (1011), X. (0887), &. (0443), v. (0553), o. (0221), (0551), S(O-1L-11-1), p: (1341), 9: (2461), H: (8695) new, M (8°4-12°5), and C (1:13°14:10) new. Fig. 2 shows this com- bination. Type III. Crystals of this type are translucent, milky white and average 20™™ in vertical length. They occur with consid- erable amethystine quartz implanted in irregular aggregates on the walls of partly filled seams in the diabase. In habit these 428 Whitlock— Calcite from West Paterson, LV. J. erystals are distinctly scalenohedral, the dominant sealenohe- dron being K: (2131). No instance of a doubly terminated erystal was noted. A strongly developed zone of negative rhombohedrons connects this” type with type II, the forms being identical in both types. Of these the negative rhombo- hedron $.(0221) is developed to a considerable habit. Broad but rough and irregular planes of K. (5052) replace the obtuse polar angles of K:. The negative sealenohedron q: (2461) of type IT is present in small development. The positive scaleno- hedrons ¥ : (4°8°12:5) and D : (4°16-20-9) in the zone [2131- 0221] are present as extremely narrow modifications. The termina- tion in crystals of the type is rarely complete, the polar angle of the dominant scalenohedron ordinarily being replaced by a “built up” rim surrounding a shght depression, which latter is frequently partly filled with rosettes of hematite and prochlo- rite. The following forms were observed : b Gee mM. (4041), K. eee 2), A.(O887 ee 443), $.(0221), (0551), 2.(O-11-11- 1), Ke O13), a: (24a ic : (48-125) and ®: (4:16:20-9). Fig. 3 shows’ this Vaneuienae TABLE OF ANGLES. Meas- = Meas- : Angle pee es Angle ned tere 0001 ; - 1010 90 25 90 0 5491 4591 1G G8 1G, 30 NOM re OA 3 10s) Sie 103 1341 0221 UG AG ON. & LOMA 2 5052 23030 23 194 2461 4961 30033 BOM Ol ee OS Si OS mul 93 14 6395 69385 - 6456) 66058 ONIN 0443 97 23 97 214 6395 9365 32 594 32 2 OMI ge ORS LOS NS NOS. Vis 6395 3695 BU OS, 147 On e020 107 444 107 484 6395 8°4:19°5 “ALS 6 58 ODI G09 94 1091739) 11.020 8°4°19°5 Say G2. GQ DD 0994: 9904 104 44 104 174 84:19:5 : 1248: ~ 84 44°) 34°90 Oda 05541 1QO SA OS Be eed l uo 4:83:19 5 |) Sa 2 ope O OM Wiles Wore Te TAG. Tay MG) OEE oy «assy Tc) 0221 16 464 17 10 ONS go) TSI 75 94 [522 ANG 2.0: 9)45 8) O22 I 9 50 9 444 PSL g OYA SoS 8740) VAS AL 10 fA 38 10S Oi Gemeameol 5491: 5941 66 984 66 494 (1°13:14:10 : 14:13-1:10-~ 4,50 5 54 5491: 9451 5 Owls OR TAL eae) 2° 9 Oeule) BBS 3 © Mineralogical Laboratory, N. Y. State Museum, Albany. I. K. and M. A. Phelps—Preparation of Acetamide. 429 Arr. XX XIX.—The Preparation of Acetamide by the Action of Ammonium Hydroxide and Hihyl Acetate; by I. K.and M. A. Puetps. [Contributions from the Kent Chemical Laboratory of Yale Univ.—clxv. ] Ir has been stated by Hofmann* that the action of aqueous ammonia upon ethyl acetate at ordinary temperatures yields atter several days’ standing considerable amounts of acetamide, but that the amount of acetamide by no means corresponds to the amount of ethyl acetate taken. Hofmann further states that according to a communication from Dr. Bannow the yield of acetamide, even when formed in large quantities, is usually not much above 70 per cent of that theoretically demanded. In this same communication Hofmann makes a similar state- ment in regard to the action of ethyl formate. : In a former paper from this laboratory+ conditions have been shown under which very nearly the theoretical yield of formamide by the action of ammonium hydroxide and ethyl formate is obtained. Now it has been found that conditions closely similar will give theoretical yield as well in the case of ethyl acetate and aqueous ammonia. For the work given here ethyl acetate of commerce was treated in a separating funnel with scdium carbonate solution, and, after separating from this, was washed with distilled water. The ethyl! acetate thus purified from acid impurities was separated as completely as possible from the water, dried over fused calcium chloride and then treated again with a fresh portion of fused calcein in chloride before fractioning. Portions boiling between 77° and 77°-2 were taken as pure ethyl acetate. Definite portions of the pure ethyl acetate were weighed, and, after chilling below zero in an ice and salt mixture, were mixed ina stoppered reagent bottle with definite volumes of ammonium hydroxide. In some of these experiments the ammonium hydroxide was the pure concentrated ammonium hydroxide of commerce ; in others the ammonium hydroxide was made more concentrated by saturating at —10° the pure concentrated ammonium hydroxide of commerce with dry ammonia gas obtained by heating concentrated ammonium hydroxide in a flask connected with a return condenser and drying further the ammonia by passing it through a lime tower ; while in a third series of experiments the produet obtained by mixing in the cold in a stoppered reagent bottle the ethyl acetate and ammonium hydroxide was saturated in the cold with dry ammonia gas obtained in the manner given * Berichte, xv, 977. + This Journal, xxiv, 173. 430 J. kK. and M. A. Phelps—Preparation of Acetamide. above. In every case, after the solution had stood a sufficient time in the reagent bottle stoppered tightly so that the ammo- nia gas should not escape, it was transferred to a 250™° distil- ling flask, connected with a 100°* distilling flask in the usual way for a vacuum distillation, with the use “of the least amount of absolute alcohol to rinse the sides of the bottle. The low boiling impurities, ammonia, alcohol, and water, were removed by fr actioning in vacuo in the usual way, the 250° flask being heated in a bath of hot water finally at 60° for fifteen min- utes after the pressure on the manometer registered 15™™, The acetamide left in the flask was distilled by heating the flask in an acid potassium sulphate bath at 140° to 150°, and was collected in the receiver, cooled by a stream of cold water, and weighed. The experiments of section A are those in which the pure ammonium hydroxide of commerce was used with the ethyl acetate, and after standing suitably the mixtures were distilled in vacuo as given above. The experiments of section B were conducted in the same way as those in section A, except that the ammonium hydrox- ide used was saturated at —10° with dry ammonia before mixing in the cold with the ethyl acetate. The experiments of section C were conducted in the same way as those of A excepting that the entire mass of ethyl ace- tate and ammonium hydroxide after mixing in the cold was saturated with dry ammonia gas at —8° to —10°. From an inspection of the results recorded in section A it is seen that the volume of ammonium hydroxide taken for a given weight of ethyl acetate, as well as the time allowed for the interaction of the ethyl acetate and ammonia, influences the yield of acetamide. The theoretical yield can be obtained with the proportion and concentration of the reagents used here only on long standing. Two weeks’ standing at ordinary temperatures with so large an amount as 75° of the ammo- nium hydroxide for 50 grm. of ethyl acetate will give the yield required by theory, although for smaller proportions of the ammonium hydroxide that. time is not sufficient. It is evident from the results given in section B that a solu- tion of saturated aqueous ammonia tends to give a larger yield of acetamide in a given time than can be obtained by weaker aqueous ammonia. ‘In section © the results show that in shorter time than by the procedure in experiments given in A and B of the table the theoretical yield of acetamide may be obtained by satura- ting in the cold the mixture of ethyl acetate and ammonium hydroxide and allowing it to stand either four or six days according to the proportion of the aqueous ammonia present. I. K. and M. A. Phelps— Preparation of Acetamide. 431 TABLE I. A Treatment with NH,OH. ee cetamide Ethyl Ammonium = ——S SS acetate hydroxide Reaction time Theory Found No. grm, em?® Sp. ¢. Days Hrs. grm. grm. (1) 50 50 0°90 3 ros 30 O70 21.70 (2) 50 50 0:90 6 19 B35) 25°60 (3) 50 50 0:90 13 aye Sononk 29°00 (4) 45°4 50 0:90 126 ae 30°80 30°36 (5) 50 (® 0°90 3 23 BiB) 1 26°89 (6) 50 75 0:90 6 ae Sonor 30°15 (7) 50 75 0-90 8 us 33°57 31°18 (8) 50 7d 0°90 13 oe 33°57 34°10 B Treatment with NH.OH saturated with NH3. (9) 5O 50 ee 3 19 SOOM 21:03 (10) 50 50 are =1'2 ee SOE 32°80 (i 1) 50 50 ne 49 i SOnONd 3a 712 (12) 50 78 here 3 22 Sono 28°81 (13) 50 78 pats 6 22 33°57 32°53 C Treatment with NH,OH and saturation of the mixture with NHs. (14) 50 50 0:90 3 16 33°57 95°78 (15) 50 50 0:90 6 She Soway Souee (16) 50 50 0°90 12 6 Boyd 33°82 (17) 50 50 0-90 20 Ne B03) 7 Socks (18) 50 75 0:90 ae 23 Sonor Tye ge (19). 50 75 0°90 2 te 33°75 30°08 (20) 50 75 0°90 - 3 oe Baad 31°63 (21) 50 vi) 0°90 4 at Sowa 33°62 (22) 50 75 0:90 4. 6 Bayt) 7 34°00 It is evident that the time of completion of the reaction is dependent upon the concentration of the ammonia. It was found that the mixture of ammonium hydroxide and ethyl acetate became homogeneous in the experiments of sec- tion A in about three days, in B in somewhat less time, and twenty-four hours in C. In experiment (18) the mass became homogeneous at the end of twenty-three hours, and in this single instance distillation was made as soon as this phenome- non appeared. It is evident that the formation of acetamide progresses slowly and is not at an end as soon as the mass becomes homogeneous. It was found by experiment that a known weight of pure acetamide treated with 10°™* of water and fractioned in vacuo Am. Jour. Sct.—FourtH SERIES, Vou. XXIV, No. 143.—NovemsBer, 1907. 432 I. Ki and M. A. Phelps—Preparation of Acetamide. could be recovered with a loss of less than 0°05 germ. The acetamide tends to hold traces of water; and it was not found possible to remove it by fractional distillation in vacuo without danger of loss of very small amonnts of acetamide. The presence and amount of ammonium salt in the aceta- mide obtained in the procedure outlined above were tested for by the use of a solution of sodium cobalti-nitrite. An experi- ment showed that 0:0002 orm. of ammonium chloride could be readily detected in the presence of 0°50 gram of acetamide. The acetainide obtained directly by fractioning in vacuo, as given above, was found to contain traces of ammonia and ammonium salt. In experiment (8) the crude material was transferred after weighing the product obtained from the vacuum distillation to a watchelass and allowed to stand in a desiccator over sulphu- ric acid for tw enty-four hours, and the loss sustained was 0°62 erm., presumably largely water with some ammonia. Some of this loss must have been acetamide also, for by a separate experiment with pure acetamide recrystallized from benzene it was found that acetamide continually lost in weight in a sulphuric acid desiccator. The acetamide from experiment (8) after being dried showed the presence of not more than 0°30 erm. of ammonium salt, estimated by the amount of precipitate produced with sodium cobalti-nitrite as compared with the amount of precipitate obtained under similar conditions with ammonium choride, pure acetamide and sodium cobalti-nitrite. The material obtained in experiment (22) was redistilled with an air condenser under ordinary atmospheric pressure and yielded 27-5 grm. of product boiling between 221° and 222°. This product showed on testing with sodium cobalti-nitrite no ammonium salt. Theoretically, more ammonium salt might be present in those cases where the standing is longest. But it was found on redistillation, under ordinary atmospheri 1¢ conditions, of the acetamide obtained directly by the processes given above, that ammonium salt was not present in sutticiently large amounts in the different experiments to be noticeable. It is clear from the work given that acetamide with only traces of lL npurity may be obtained in quantities barely less than quantitative for the amount of ethyl acetate taken, if ethyl acetate and ammonium hydroxide are mixed in the cold and allowed to stand a suitable length of time. Inereas- ing the amount of ammonium hydroxide employed shortens the time of standing necessary for a theoretical yield, and increasing the concentration of ammonia by saturating the mixture of ethyl acetate and ammonium hydroxide in these proportions with ammonia gas further diminishes, by one-half or more, the time of standing. W. A. Drushel— Potassium as the Cobalti-nitrite. 433 Arr. XL.—On the Volumetric Estimation of Potassiwm as the Cobalti-nitrite ; by W. A. DrusHet. [Contributions from the Kent Chemical Laboratory of Yale Univ.—clxvi. | Tue use of sodium cobalti-nitrite for the qualitative detec- tion of potassium is well known and its use as a quantitative reagent has been described by R. H. Adie and T. B. Wood,* whose results are fairly accurate and favorably comparable with results obtained by the platinic chloride gravimetric method. In the process worked out by these investigators a solution of a potassium salt containing the equivalent of 0:5 per cent to 1 per cent of K,O is acidified with acetic acid and precipitated by an excess of sodium cobalti-nitrite. The mix- ture is allowed to stand at least a few hours, preferably over night, and is then filtered through a perforated crucible fitted with an asbestos felt. The precipitate is washed with 10 per cent acetic acid. According to Sutton it is important that the precipitation should be made in a solution containing the equiv- alent of 0°5 per cent to 1 per cent of K,O, since in solutions of lower concentration the precipitate comes down in a condi- tion in which it is apt to run through the filter in washing. The precipitate is then decomposed by boiling in dilute sodium hydroxide, and the cobalt is removed as the hydroxide by fil- tration. The nitrites, which are a measure of the potassium in the precipitate, are estimated by titrating with standard potassium permanganate. Adie and Wood found by analysis that the composition of the precipitated potassium salt is rep- resented by the formula K,NaCo(NO,),.H,O. According to their method a cubic centimeter of strictly > potassium per- manganate is equivalent to 0-000785 grm. K Oo: The object of this investigation was to determine the best conditions for precipitating and filtering the potassium cobalti- nitrite, and to shorten the work of estimating the potassium by oxidizing directly with potassium permanganate without the preliminary decomposition of the precipitate and removal of cobalt recommended by Adie and Wood. In a series of pre- liminary experiments the precipitated cobaltinitrite was oxi- dized by an excess of potassium permanganate, the excess of permanganate reduced by standard oxalic acid, and the remaining oxalic acid titrated to color. In this tr eatment triva- lent cobalt is reduced to the bivalent condition, and from the formula of potassium sodium cobalti-nitrite it would appear that the oxygen thus made available should be equivalent to one-twelfth of that necessary to oxidize the nitrites. The results of these experiments are given in Table I. * Jour. Chem. Soc., lxxvii, 1076. Sutton’s Vol. Anal., 9th ed., p. 62. 434. W. A. Drushel—Potassium as the Cobalti-nitrite. Portions of a potassium chloride solution of known strength were treated with an excess of sodium cobalti-nitrite* and filtered on perforated crucibles fitted with asbestos felts. The precipitates were first washed with a 10 per cent acetic acid solution, then once with water. In experiments 1 to 5 the precipitate was decomposed by boiling with sodium hydroxide and the nitrites estimated according to the method of Adie and Wood, giving the results in the second column of Table I. The cobaltic hy droxide filtered off on asbestos was reduced by heating nearly to boiling in a measured amount of standard oxalic acid containing a little sulphuric acid. The excess of oxalic acid was estimated by titrating with standard potassium permanganate, and from this the equivalent of the cobaltic hydroxide in terms of permanganate was found by subtrac- tion, giving the results in the third column of the table. In experiments 6 to 10 the precipitated potassium s salt together with the crucible and asbestos felt, after stirring the precipitate and felt loose from the crucible, was placed in a beaker con- taining # measured amount of standard permanganate, taking care to use an excess, diluted to about ten times its volume and heated nearly to boiling. After five to eight minutes, or when the manganese hydroxide formed gave the solution a ae color, it was acidified with 5% to 20° of sulphuric acid (1:7). After a few minutes a measured excess of standard oxalic acid was run in from a burette, the temperature beige kept a little below the boiling point until the solution became clear, and then titrated to color with permanganate. The whole amount of permanganate used less the equivalent of the oxalic acid used is the amount necessary for the oxidation of the precipitate. The results are given in the fourth column. TABLE I. KMn0O, used in titration of nitrites KMnO, KMn0O, after removal equivalent used in KO of cobaltic to cobaltic direct taken hydroxide hydroxide titration No. erm. em?, em?, em, ie 0°0235 B24 2°5 2. 0°0235 32°25 2°5 —— 3. 0°0235 32°65 2°55 — 4. 0°0555 48°55 3°88 — D. 0°0555 49° 3°95 —_—— 6. 0°0255 —_—— —= 30° Ue 0°0235 —— —— 29°65 8. 0°0235 —_—— —— 29-4 OF 0°0355 — —— 43°65 10. 0°0355 —— —_—— 44°4 * Prepared according to the directions given by Adie and Wood loc. cit., also given in Sutton’s Volumetric Analysis, 9th ed., p. 62. W. A. Drushel—Potassium as the Cobalti-nitrite. 485 From the results of Table I it appears that the oxidizing value of the cobaltic hydroxide in terms of permanganate is nearly one-twelfth of that required for the oxidation of the nitrites, while the amount of permanganate necessary in the presence of the cobalt is nearly eleven- twelfths of that required for the oxidation of the nitrites after the removal of the cobalt. The factor used, therefore, in calculating the results from the direct titration should be twelve-elevenths of that given by Adie and Wood ; that is, in titrating the precipitate without first separating the cobalt one cubic centimeter of strictly 7 potassium permanganate is equivalent to 0°000856 grm. K,O. ( Unless the potassium salt solution is of the proper concen- tration the precipitate is very difficult to filter and wash, and shows a tendency to pass through the felt. By repeated experi- ments it was found that this difficulty as well as the necessity for allowing the precipitate to stamd over night is avoided by evaporating the mixture nearly to dryness on the steam bath after adding the sodium cobalti-nitrite solution in considerable eXcess. Upon cooling the pasty residue it becomes hard and dry. It is then treated with cold water to dissolve the excess of sodium cobalti-nitrite, and the insoluble portion is collected on the filter. This precipitate may be freely washed with cold water without showing a tendency to pass through the filter, and is so insoluble that less than 0°5 of a milligram of the dried precipitate will dissolve in a liter of water at the room temperature during 24 hours standing with occasional shaking. This mode of treatment was found to work well and was used in all the subsequent experiments. The method as worked out and used in all the experiments except those of Table I is as follows: The solution of a potassium salt, containing not more than 0-2 grm. K,O and free from ammonium salt, was treated with a rather large excess of sodium cobalti-nitrite solution acidified with acetic acid, and evaporated to a pasty condition over the steam bath. It was then cooled and treated with 50° to 100° of cold water and stirred until the excess of sodium cobalti-nitrite was dissolved. It was allowed to settle and decanted through a perforated crucible fitted with an asbestos felt. The precipi- tate was washed two or three times by decantation, after which it was transferred to the crucible and thoroughly washed with cold water. In the meantime a measured excess of standard potassium permanganate was diluted to ten times its volume and heated nearly to boiling. Into this the precipitate and felt were transferred and stirred up, after which the crucible was also put into the solution, since particles of the precipitate stick persistently to the sides of the crucible. After the oxi- dation had proceeded five or six minutes manganese hydroxide 436 W.A. Drushel—Potassium as the Cobalti-nitrite. separated out and the color of the solution darkened. At this point 5°™* to 25°" of sulphuric acid (1:7) were added, and the solution, after stirring, was allowed to stand a few minutes. Then a measured amount of standard oxalic acid, containing 50°™* strong sulphuric acid per liter, was run in from a burette, taking care to add an excess. The temperature was maintained a little below the boiling point until the solution became color- less and-the manganese hydroxide had completely dissolved. It was then titrated to color by permanganate in the usual manner. From the whole amount of permanganate used the permanganate equivalent of the oxalic acid used was subtracted and the remainder multiplied by the factor calculated for the strength of permanganate used, 0-000856 being the factor for strictly ov potassium per manganate. To make the =. oxalic acid solution, exactly 71066 grm. of pure recrystallized ammonium oxalate were dissolved in about 700™ of cold distilled water contained in a liter flask. To this solution were then added 50™* of strong sulphuric acid. The contents of the flask were cooled to 15° C. and made up to the mark with distilled water. The potassium permanga- nate solution was made approximately decinormal and stand- ardized in the usual way. ‘This standard was checked by standardizing under conditions as nearly as possible like those under which the solution was used. A measured portion was diluted ten times, heated nearly to boiling, acidified with dilute sulphuric acid and allowed to stand a few minutes. It was then bleached with a measured amount of oxalic acid, using it in slight excess, and titrated to color. The two ‘methods agreed very well, the difference in permanganate seldom being greater than one-tenth to two-tenths of a cubic centimeter in 95cem* a ° TasueE II. K,O taken K.O found Error in K,0O tan aos = (ae SSS => As KCl Gravi- Volu- Gravi- Volu- metrically metrically metrically metrically No. grm. grm. erm. erm. erm. 1 Os0 237 0:°0240 0:0238 0°0008 + 0:0001 + Deen OsO2arn 0:0243 0°0242 00006 + 00005 + 3. 0°0354 0:0359 0°0355 0°0004-+4 0°0000 + 4. 0:°0474 00478 0°0471 0:0004 +4 0:0003 — 5. 0:0048 0:0048 0°0050 0°0000 + 0-0002 + 6. 0°0024 0°0024 00025 0°0000 + 0-000L— Bo. “OOOO SSS OOO OG a= 2 epee 0-0001 + Se VOHO OMe res eee O° OO ter Gee ee Bee 0-0002 + Yo OWRD eae OOS S50 Ree eee 0°0000 + In the first six experiments of this series the precipitate was dried at 115° C. and weighed. It was then treated with W. A. Drushel— Potassium as the Cobalti-nitrite. 437 permanganate by the method previously described. Experi- ments 6, 7 and 8 show that very small amounts of potassium may be estimated with a fair degree of accuracy. In Table III the effect of the presence of members of the calcium group was investigated. Calcium and magnesium apparently do not interfere, while barium and strontium tend to give high results. TARE CaCl, MgCls, BaCle, Sr(NOs)s K.O K.,O taken taken found Error grm a grm 5 germ J grm 2 grm. grm 6 germ 6 ee) 240.0 Olees O;20O Oh piertaeas ens) (ental aie 0:0005 0:0007 0:0002+ Do OBOOO™> OFHOOO) oo ke Be ee Le 0:0237 0°6234 0:0003— Bo OH OOOs: TOO OO ee ee ee 0:0829 0:°0824 0:0005— AL OS OOO MOON: < we oe OLDOO OM OSOTE i OL073iie 0.0 O26EE 5. 05000 1:0000 0°5000' 0:5000 0:0474 -0:0493 0:-0019+ GB, | CHSOOO “WeOOO). “OsHOOO sain oe OLO23 0202 ai 520. 0 004 Us. OFB00O - WOOOO: oeses = Senses OO Olas, OOo 4 The method may also be used in the presence of phosphoric acid and is therefore applicable to the estimation of K,O in fer- tilizers. In Table IV are the results obtained in nine fertili- zers by the platinic chloride method and the cobalti-nitrite volumetric method. In columns one and two are the duplicate results obtained by two analysts of the Connecticut Agricul- tural Experiment Station, and in column three are the results by the volumetric method. The water-soluble phosphoric acid present in these samples is given in the fourth column. TaBLe IV. K.O in Mixed Fertilizers. K,.O by platinum K.O by vol. Water-soluble chloride method cobalti-nitrite meth. P.O; in sample Gam ST ay No. per cent per cent per cent per cent A; 9°22 5°18 5°18 4°16 Dye 6°53 6°56 6°56 3°10 3. 2°23 2°24 2°24 MeS2 4, 8 68 8°64 878 0°94 ay 6°37 6°42 6°38 6°62 6. 6°08 6°13 6°13 561 ke 4°08 4°02 4°02 B31 105) 8. 4°62 4°66 4°67 2°43 9. 1°68 1°67 O97 6:03 Ten grams of the fertilizer were placed in a 500™ flask and 300" of water were added. The contents were boiled for 30 minutes and ammonia water was added to slight alkalinity. Enough ammonium oxalate was added to precipitate all the calcium and, after cooling, the solution was made up to the mark on the neck of the flask and well shaken. The solution was 438 W.A. Drushel— Potassium as the Cobalti-nitrite. then filtered through a dry filter into a dry flask. Two 50°™* portions of the filtrate were transferred with a pipette to plati- num dishes, one portion being used for the gravimetric estima- tion by the platinum chloride method and the other for the volumetric estimation by the cobalti-nitrite method. After evaporating these portions to half their volume over the steam bath, 1°™* sulphuric acid (1:1) was added and the evaporation was continued as far as possible over the steam bath, and finally over a low flame. After the danger of spattering was over the flame was increased and the charred organic matter was burned off, finally, over the blast lamp. The potassium sulphate was dissolved by adding a little water and heating over the steam bath, and the potassium was estimated as previously described. The volumetric method may be summed up thus: The potassium is precipitated as potassium sodium cobalti-nitrite by an excess of sodium cobalti-nitrite and the mixture is evaporated on the steam bath. The precipitate is separated by filtration through asbestos and oxidized by hot standard potas- sium per manganate. The excess of permanganate is bleached by an excess ‘of standard oxalic acid and the solution is then titrated to color by permanganate. The amount of potassium oxide is found by wultiplying the oe value of the amount of potassium permanganate used by the factor 1:09. This method has the advantages over the platinum chloride method that no expensive reagents are used and that the time required for a determination is materially reduced. The method is considerably shorter than that of Adie and Wood and does not require the potassium solution to be of any definite concentration to work well. In closing, the author desires to acknowledge his indebted- ness to Dr. R.G. Van Name for many helpful suggestions during the progress of the work. Chemistry and Physics. 439 SCIENTIFIC INTELLIGENCE. I. CHEMISTRY AND PHYSICS. 1. Atomic Weights of Silver, Nitrogen and Sulphur.—The masterly researches conducted by Prof. Theodore W. Richards are being continued with apparently still more wonderful preci- sion than heretofore. RrtcHarps and Forses have studied the quantitative synthesis of silver nitrate. Fer this purpose they employed a bulb of fused quartz for evaporating and drying the silver nitrate produced by dissolving pure silver in pure nitric acid. They found that 100,000 parts of pure silver produce 157°479 parts of silver nitrate. If silver is assumed to be 107°93, nitrogen must be 14:037, while if silver is taken as 107°880, nitro- gen must be 14:008. The question of the exact atomic weight of silver must be determined by further work, particularly upon the composition of the chlorates and the ammonium salts. Ricuarps and Jones have investigated the comparative weights of silver sulphate and silver chloride, carrying out the conversion in a tube of fused quartz. They found that 100-000 parts of silver sulphate gave 91-933 parts of silver chloride, and calculated, if silver is taken as 107°93, sulphur is 317113, while if silver is 107°88, sulphur is 32°069. The tinal decision in regard to the atomic weight of sulphur must await further work upon that of silver.— Carnegie Inst. Pub. 69 (1907). Hagel aWis 2. The Atomic Weight of Radiwn.—Movme. Curte made determinations of this atomic weight in 1902, using nine centi- grams of radium chloride. With this small quantity the value 225 was obtained. Having now at her disposal a few decigrams of the salt, she has carefully purified it, and has obtained four decigrams of very pure radium chloride, upon which she has car- ried out three determinations under much more favorable condi- tions than before. The determinations were made by comparing the weights of anhydrous radium chloride with the weights of silver chloride produced from them. The results led to the con- clusion that the atomic weight of radium is 226°2, where Ag is 107°8 and Cl is 35°4, with a probable error of less than half a unit. If the international atomic weights for silver and chlorine are used as a basis, the value is Ra=226°45. The radium salt was not absolutely free from barium, as shown by the spectro- scopic test, but it is the author’s opinion that the trace of impur- ity present had an inappreciable effect upon the results, and it is her opinion that the difference between the results of 1902 and 1907 should be attributed to the inferior accuracy of the experi- ments performed with only nine centigrams of radium salt, and with less pure reagents.— Comptes Rendus, cxiv, 422. ~ H. L. W. 440 Scientifie Intelligence. 3. The Melting-Point of Pure Tungsten.—In connection with the commercial application of tungsten filaments in electric light- ing, it is well known that the melting point of this metal is very high, and in the neighborhood of 3000° C. Warrrnspere has now made some careful determinations of the melting point of pure metallic tungsten by heating it electrically in a vacuous bulb and employing a carefully calibrated optical pyrometer. He con- cludes that the true melting point of the metal is at least 2800° and probably not more than 2850°. For comparison the author measured the temperature of the positive crater of the arc lamp, which varies somewhat with the kind of carbon used, and deter- mined this to be 3350°, while Reich had found 3430° with the same kind of pyrometer.— Berichte, x1, 3287. H. L. W. 4. Solubilities of Inorganic and Organic Substances, by Atu- ERTON SEIDELL. 8vo, pp. 867. New York, 1907 (D. Van Nos- trand Company).—This is a useful and important book of reference which will be appreciated by all classes of chemists. It differs from Comey’s well known dictionary in confining itself entirely to quantitative data, or in other words, it deals with solu- bilities only in the sense of the composition of saturated solutions. This limitation has made possible the introduction ef the solubili- ties of organic compounds, as far as they have been determined quantitatively, and this addition has still left the book much smaller than Comey’s. The latter admirable work will still be of use when qualitative data are sought, for instance, when we wish to know if an inorganic compound, whose solubility has not been studied quantitatively, is readily or sparingly soluble in water, or when we desire to find out how readily a substance dissolves in the ordinary acids. The new book is attractive in its mechani- cal details, and is a very convenient one for use, as the matter is arranged alphabetically, and besides it has a full index. The author has not made a mere compilation, but has devoted much labor to re-caleulations, and to the selection of the most reliable results. 1b Up, Wo 5. Practical Chemistry for Army and Matriculation Can- didates, and for Use in Schools, by GEOFFREY Martin. 12mo, pp. 144. London, 1907 (Crosby Lockwood & Son).—This little book outlines a course of laboratory work covering a wide range of subjects. It starts with elementary chemistry, and takes up quantitative work, solubility determinations, volumetric analysis, blowpiping, melting- and boiling-points, ete. Necessarily, in so small a book, the various subjects must be treated very briefly. However, the experiments appear to be well selected and clearly described. The book does not deal with chemical theory, except that it gives numerous equations, and pays considerable attention to chemical arithmetic. 1: Oa 6. The Elements of Physical Chemistry, by Harry C. JonES; Pp. 650, 8vo. New York, 1907 (The Macmillan Company).—-The appearance of a third edition, revised and enlarged, indicates an extensive use of this well known, excellent text-book. Recent Chemistry and Physics. 44] advances in the science have been incorporated, many minor improvements have been made, and numerous new references to literature increase the value of the book for reference. Hees We 7. Canal Rays.—A number of papers on this subject have recently appeared: and the conviction appears to be gaining that in these rays one has the best means of ascertaining the nature of the positive atom. I. Pascnen (Ann. der Physik, No. 7, pp. 247-260) gives some remarkable photographs of the Doppler effect in the canal rays produced in hydrogen. In the main he substantiates Stark’s investigation, but he differs from him in regard to the distribution in the light of the displaced lines or bands, in certain series of lines. In a second paper (pp. 261-206) Paschen gives an investigation of the Doppler effect in oxygen. He employed a concave grating of 10° diameter and 3°03 metersradius. The papers contain interesting reflections upon the relation of series lines and the Doppler effect. Srarxk (Ann. der Physik, No. 9, pp. 798-804) answers the objections of Paschen, and maintains that the latter’s assertion that the series lines of oxygen do not show the Doppler effect is not correct. Paschen maintains his position in Ann. der Physik, No. 10, pp. 997- 1000. The most suggestive paper on the subject of canal rays is one by J. J. Tuomson (Phil. Mag., May, 1907, pp. 561-575). The vacuum tube employed by Thomson was terminated at the end of the tube in which the canal ravs were formed, by a screen covered with powdered willemite. The canal rays falling on this screen produced a fleck of light and the deflection of this spot of light by electric and magnetic fields was studied in vari- ous gases. A variety of rays were discovered : for one kind é mal has the value of 10°, that of an atom of hydrogen; for another kind < has half this value. A paper in Phil. Mag., Sept., 1907, 7 p- 359-364) also by J. J. Thomson, shows that particles of posi- tive electricity are shot off in all directions from the gas trav- ersed by the canal rays. Tels 8. Propagation of Plane Electromagnetic Waves over Plane Surfaces and their relation to Wireless Telegraphy.—J. ZENNECK gives a mathematical discussion of this subject, and its bearing upon the absorption of such waves by the atmosphere. Marconi has shown that the distance one can reach by wireless telegraphy is 24 times greater by night than by day and he attributes this phenomenon to the increased absorption of the waves due to ionization of the air by daylight. Zenneck’s calculation shows that the layers of air less than 6,000 meters from the earth’s sur- face cannot change their conductivity by daylight sutticiently to account for the absorption of the waves, and he believes that this absorption is due to the loss of energy from the antenne due to daylight. It is probable also that the good effect of clouds and fog is due to the protection of the antenne from this loss of 449 Scientific Intelligence. energy due to light. The waves employed in wireless telegraphy in passing from water to land and in the reverse direction must suffer partial deflection. The amplitude, therefore, of the wave depends not only upon the distance the waves have traversed over land and sea but also upon the shore form, or barrier between land and sea. On this partial reflection depends the fact that less distorted waves are received at a distance from the sender than at a station near the sender.—Ann. der Physik, No. 10, pp. 846—866. Bo au, 9. Influence of Magnetic Fields on the Resistances of EHlectro- lytes.—G. Berxnpr shows that the change of resistance of metals in magnetic fields depends greatly upon temperature conditions and he gives a method for controlling temperature. He found that electrolytes in fields up to 3000 Gauss units, submitted to perpendicular lines of magnetic force and to parallel lines up to 1000 Gauss units, did not change in resistance more than s!, per cent. Mercury showed with lines perpendicular to the layer no change greater than y;1,, percent, and with lines parallel none greater than s>4,7,7 per cent. A very small change in bismuth was attributed to an electro-dynamic effect. In general: fluid bodies suffer no change in magnetic fields.—Ann. der Physik., No. 10, pp. 932-950. if 1th 10. Change of Resistance in Metal Wires with Occlusion of Oxygen.—Guipvo SzivEssy reviews the subject of occlusion of hydrogen by palladium and gives a formula which directs his work upon the occlusion of oxygen. He finds marked changes due to this cause in silver wires, and in platinum. Gold wires showed no increase in resistance. The results with palladium were doubtful. Ann. der Physik, No. 10, pp. 963-974. 35. 7. Atlas of Absorption Spectra; by H.S. Unter and R. W. Woop. Pp. 59, with 26 plates. Washington, 1907 (published by the Carnegie Institution).—This is a collection of more than one hundred photographie maps of the absorption spectra of solutions of various aniline dyes and also of some inorganic salts. The maps are so arranged as to show the variation of the width of the absorption bands with the thickness and concentration of the solution. The spectra comprise the visible and ultra-violet regions from about 0°6lu to nearly 0:20u. The photographs are beautiful and accurate and reflect much credit upon the experi- mental skill of Dr. Uhler, who has devised novel and ingenious methods of experiment that cannot fail to be of service in future work on absorption spectra. ee ANG 13 12. Bulletin of the Bureau of Standards ; 8. W. STRATTON, Director.—The third number of Volume III of the Bulletin of the Bureau: of Standards has recently appeared. One of the papers by G. K. Burgess gives the following as the approximate melting points of metals of the iron group; the specimens exam- ined ranged in purity from 98 per cent to 99°95 per cent: Tron, ae ee 1505° C. Nickel seas ee 1435° Chromium_-*_- 1489° Manganese ._.. 1207° Cobalt aaa es 1464° Geology and Natural History. 443 The melting points of cobalt and nickel are regarded as correct to within 5°, while the possible error of the others is probably less than 10°. The method employed was based on the measure- ment of the intensity of a particular monochromatic radiation from platinum or other substance, as discussed in an earlier paper noted below. An atmosphere of pure hydrogen was found appli- cable in the case of these easily oxidized elements. For melting points above that of platinum, it is suggested that iridium, or perhaps tungsten, may be used. The latter half of the same number (pp. 433-540) is occupied by a paper by E. B. Rosa and NE. Dorsey, describing the results of a new determination of the ratio of the electromagnetic to the electrostatic unit of electricity. In this the method of capacities has been employed but witha higher degree of accu- racy than has been realized hitherto. The conclusion of the paper with the final results is held over for another number. In a preceding issue of the Bulletin, a paper by Waidner and Burgess describes the radiation from, and melting points of, pal- ladium and platinum. The final values obtained are 1546° for the melting point of palladium and 1753° for that of platinum. The whole paper is an important contribution to the difficult sub- ject of pyrometry, leading to the establishment of a definite high- temperature scale. Il. Grotogy anp Naturat History. 1. Devonic fer of the New York Formations ; by CHARLES R. Eastman. New York State Museum, Mem, 10, 1907, pp. 235 pls. 15.—Vhis ‘chan written and interesting treatise on “ne Devonian fishes (Agnatha and Pisces) of New York is of far wider scope than is indicated by the title. .The work treats, in one form or another, of all American Devonian fishes, while the legen: cation and Beetncien takes into account all that is known of these Precarboniferous animals. Of Species described there are fifty- eight and of these thirty-six are found in New York. The volume should be owned by all paleontologists, and is one of the best ot the New York State Survey publications. After a short introduction there is presented a list of the Ameri- can Ordovician, Silurian and Devonian fishes geologically arranged with the inealaud of their known occurrence. A perusal of this list, taking into consideration also the nature of the deposits and ae invertebrate contents, brings out strongly the conclusion that nearly all of these fishes are of a normal marine habitat and that at but two localities is the evidence decidedly in favor of estuarine waters (Campbellton, New Brunswick and Scaumenac, Quebec). Therefore a fresh-water fish fauna is as yet unknown in hese older Paleozoic strata. The tables further indicate that an abundant fish fauna, remarkable for its fishes, the Arthrodires, appears 4i4 Scientific Intelligence. with the warm water coral fauna represented by that of the Onondaga formation; this the reviewer holds is an invasion from the Gulf region through the Indiana Basin, thence spreading eastward into New York while one (Macher acunthus sulcatus) continues as far as Gaspé, Quebec. A further analysis of the American species shows that of this warm water fauna at least three genera (Ptyctodus, Acantholepis, and Dinichthys) spread westward into the Dakota sea while the western province furnished but one migrant (fleteracanthus) into the Mississippian area. Under Geological Conclusions, in regard to the paths of migra- tion as worked out by Se huchert and Clarke, the author remarks that “the known distribution of the fishes is in all respects con- sonant with, and one is tempted to add, confirmatory of the prin- ciples that have been formulated from a study of the invertebrates.” The American Middle Devonian fish assemblage of the Appa- lachian basin is found to occur somewhat earlier in Bohemia, migrating westward across the Atlantic (probably not northwest- ward as stated by the author) and into the Mississippian sea by way of the Indiana basin. ‘The most conspicuous elements of the fauna are Arthrodires and Ptyctodonts, groups which began immediately upon their introduction to attain a most remarkable development. Throughout the Hamilton, and later Devonic, con- ditions must have been eminently favorable in the Appalachian sea for the furthur specialization of armor-clad Dipnoans of the type represented by Dinichthys and its congeners. Like their earliest predecessors, they became of greatest importance locally in Ohio.” Of the Agnatha, or fish-like vertebrates, the author does not at all follow the suggestion of Professor Patten that these animals were developed out of some Arthropod stock. He holds the class to be an independent one, differing from the true fishes in not having “the slightest trace of ordinary jaws, of a segmented axial skeleton in the trunk, or of arches for the support of paired limbs. Indeed, appendages themselves are confined to a single order, the Antiar cha, where oarlike swimming organs appear to have de vel- oped from an integumentary fold on either side of the body, unsupported by rays, and in a manner fundamentally different from the fins of the ty pical tishes.” That they are not transitional between vertebrates and invertebrates (either Ascidia, Crustacea or Arachnida) the author holds is disproved as follows: (1) the dermal plates are composed of true bone ; (2) the head shield and body armor of Asterolepids have a well developed sensory canal system; (3) in Pterichthys, at least, there is a tail covered with scales, a dorsal tin, and a genuinely piscine heterocercal caudal fin.” The oldest fish remains so far discovered (Ordovician of Colo- rado) and made known by Walcott, the author is not called upon to treat but admits one of the three species, Astraspis desiderata, to the Agnatha. The Dipneusti or lung-fishes are treated in considerable detail. There are a large number of them in the American Devonian Geology and Natural story. 445 because the author, following Smith Woodward, refers to this sub-class the Arthrodira. The test for relationship the author finds in the jaw of Arthrodires, for it conforms “strictly to the Dipnoan type, a fact of cardinal importance for their classifica- tion.” C. 8. 2. The Paleontology of the Niagaran Limestone in the Chi- cago Area. The Trilobita; by Stuart WeEtiErR. Nat. Uist. Survey, Chicago Acad. Sci., Bull. iv, pt. 11, 1907, pp. 163-281, pls. xvi-xxv.—Professor Weller gives here a complete account of the Silurian trilobites of the Chicago area which extends from Milwaukee, Wisconsin on the north, south to Joliet, Illinois. There are 41 species and of these 19 are new. ‘There is also one new genus, Jéduenoides. The detailed stratigraphy is not yet determined but four horizons are recognized in the dolomites, seemingly ranging from the Clinton well up into the Guelph. On pages 181-210 a complete bibliography is given of all North American species of trilobites, of which there are 105. The illustrations are good, being photographic reproductions of crayon work on stipple paper. C. §. 3. Revision der Ostbaltischen Silurischen Trilobiten ; Abb. VI, von Fr. Scumipr. Mém. Acad. Imp. Sci. St. Pétersbourg, xx, No. 8, 1907, pp. 104, pls. 3.—This extensive and valuable work, treating of the Ordovician and Silurian trilobites of the eastern Baltic region, begun thirty years ago by the author, is now completed. In this part a general review of the work is given, supplementing the old species with such information as has been gleaned from new material and such changes as are due to the interaction of the work of others during the interim. In 1858 Estland, Livland and Osel had furnished Schmidt fifty species. Since 1876 he has made known from these and the St. Petersburg regions 256 species or varieties, and of these he has named about 105 forms. From the Lower Cambrian there is but a single species, QOlenellus mickwitzi. The next trilobite zones are to be correlated with the American Stones River and Chazy formations of the Middle Ordovician and from these and the Upper Ordovician horizons there are not less then 229 forms. Not a single one of these passes into the Silurian, a fact of far greater significance in the Baltic region than in America because of the many prophetic species of the marine invertebrates in the higher Ordovician beds of Estland. Of Silurian species there are -26 (the Swedish island, Gotland, alone having 76) and 6 of these are cosmopolitan forms, ranging as far south as Ireland and Eng- land. Of the southern European faunas there is but one in common with Bohemia, Deiphon forbesi. Of the 229 western Russian Ordovician species, at least 64 are also found in Sweden or Norway. The close proximity of these regions leads one to look for a greater number of forms in com- mon than is here indicated. As there was then, seemingly, no land barrier between these regions, and as the fossils show that all belong to one marine province, the discrepancy must be 446 Scientific Intelligence. explained in difference of geological horizons. In Sweden (Oeland) the Upper Cambrian passes gradually into the Ordovi- cian while in Estland a sandstone and black-shale zone of no great thickness represents the last of the Cambrian and reposes con- formably upon the Lower Cambrian. Upon the former then follow glauconitic sands and glauconite-bearing dolomites hold- ing a fauna that can be compared in America only with the highest members of the Lower Ordovician. The sequence in Estland then seems to continue without any marked break to the end of the Ordovician, but in southern Sweden these higher hori- zons are certainly not faunally present in Oeland. They are, however, sparingly represented to the north in the Leptaena Kalk of Dalarne. These regions have therefore dissimilar sediments of various transgressions of a sea from the south and west over- lapping on the Baltic shield of Suess. With England and Ire- land there is far lessin common, there being but 11-species, and nearly all of these are from the uppermost Ordovician or Lyck- holm (F) formation. With the Lower Ordovician of England there seems to be nothing in common, but this must be ascribed to the very backward condition of British Ordovician paleontology. Cus: 4. The Stratigraphy of the Western Ameri ican. Trias - bye te Sairn. Festschrift zum -siebzigsten Geburtstage von “Adolph V. Koenen, 1907, pp. 377-434.—In this important paper Professor Smith gives a general summary of the western American marine Triassic formations, their faunas, and the probable waterways of invertebrate migrations. These inter-migrations are complex and in the main are based on abundant ammonite evidence. Having shown that migrations take place from the Mediterranean across the Atlantic and Mexico to California and, in the opposite diree- tion from India around the northern shores of the Pacific, the ‘author then takes up the later migrations of Mesozoic and Ceno- zoic time. ‘The hindrance to continuous northern Pacific migra- tions during geological time he thinks is due to the deep channel east of Kamehatka, , through which now courses the cold water cur- rent from the Bering Sea. This barrier has been effective at dif- ferent times and, at others, has been considerably shallowed through elevation. ‘A rise of 200 meters would close Bering Strait, and about one-half of ‘Bering Sea, giving a shoreline coin- ciding approximately with a oreat, circle. It would then leave the Aleutian chain as a long narrow peninsula reaching out from’ Alaska towards Siberia, separated from Kamchatka by a narrow but deep channel ; while the mainland of Alaska and Siberia would be united by a broad land-bridge. This change in the height of the land would cut off ail influx of cold water from the Arctic Sea.” Cos: 5. Remarks on and Descriptions of new Fossil Unionidee Jrom the Laramie Clays of Montana; by R. P. WauirFriexp. Amer. Mus. Nat. Hist., Bull. xxiii, 1907, pp. 623-628 ; pls. 38-42. Herein are described eight new species of Unio, six other Geology and Natural History. 447 forms from near the same locality having been defined by the author in-an earlier volume. In regard to these the writer remarks: ‘ Considering all the similarities between these Laramie fossils and their representatives in the Mississippi and Ohio water- sheds, I venture to state that these farther western waters of the Laramie times were the original home of much of the Unio fauna of these more eastern recent localities.” C. 8. 6. Palaeontologia Universalis, fasc. iii, ser. 11, August, 1907, sheets 112-125.—This fasciculus treats of fourteen species, being the work of Bézier, Boussac, Chelot, Cossmann, Lemoine and Sacco. 7. Die Fossilen Insekten ; von ANTon Hanprirscu.—The sixth Lieferung of this monograph, published by W. Engelmann, Leipzig, has come to hand. It has pages 801-960 and plates 46-51 and treats of the Tertiary insects. The remainder of the work will appear during the coming winter. C8. 8. Illinois State Geological Survey. Bulletin No. 4. Year Book for 1906. H. Foster Bain, Director. Pp. 260, with 4 plates and 4 figures. Urbana (University of Illinois), 1907.— Earlier bulletins have already been noticed in the Journal (xxii, 543, xxill, 227). The present one, No. 4, contains the adminis- trative report of the Director for 1906, with also an account of the progress made in the topographic survey being carried on with the codperation of the U. 8. Geological Survey and the State Geological Commission. The State has hitherto had no accurate and official topographic map, so that the results of the present work are most important. Of the special subjects also discussed may be mentioned several chapters on the study of coal and also an account of two remarkable drill cores, both from Hamilton county, one 920 feet deep (at Delafield) and the other (near McLeansboro) extending to a depth of 1294 feet. The records kept and here summarized are very complete and yield valuable geological section's. 9. Connecticut Geological and Natural History Survey, Bulletin No. 8. Bibliography of the Geology of Connecticut ; by Herpert E. Gregory. Pp. 123. Hartford, 1907 (The Case, Lockwood & Brainard Company).—The eighth bulletin of the Connecticut Geological Survey is devoted to the bibliography of the geology of the State. This has been prepared by Prof. Gregory after a critical study of the literature extending over a number of years. It presents a practically complete list of titles of papers published up to January, 1906, with brief statements giving the main results brought out in each. Upwards of three hundred entries are included in the bibliography, and a list of nearly one hundred references to maps is also added. The work cannot fail to be of great value to all concerned with Connecti- cut geology. Am. Jour. Sci.—FourtH SERIES, VoL. XXIV, No. 143,—Novemser, 1907. 31 448 Scientific Intelligence. 10. Tables of Minerals including the Uses of Minerals and Statistics of the Domestic Production ; by Samurn L. PENFIELD. Second edition. Pp. vi, 88. New York, 1907 (John Wiley & Sons).—The first edition of these very useful tables was prepared by Professor Penfield in 1903 and is noticed on page 330 of vol. xv. The second edition, now issued by Dr. W. E. Ford, has been brought down to date, especially with respect to statistics of mineral production ; Part III, dealing with minerals useful in the arts, has also been re-written and enlarged. 11. New j arlosite are new species recently discovered near the head waters of the San Benito river in San Benito County, California, and described by G. D. LovuprersBack. Lenitoite occurs in small hexagonal crys- tals of pyramidal habit, referred to the trigonal division. The hardness is 6°25-6°5 and the specific gravity 3°64-3°65. The color varies, sometimes in the same crystal, from colorless to deep sapphire-blue ; the latter variety has been cut as a gem and is of particularly brilliant luster—rivalling the sapphire—because of the high refractive index (= 1°77, e= 1°80 for sodium light). In composition it is a titano-silicate of barium, BaTiSi,O,. An analysis by W. C. Blasdale gave: SiO, 43°68 TiO, 20°09 BaO 36°33 = 100-10 Carlosite is associated with benitoite as a black, or brownish black, prismatic mineral, with perfect prismatic cleavage yielding an angle of 80° 10’. Its hardness is 5-6 and as it is biaxial and shows oblique extinction, it is inferred to be monoclinic. The composition is as yet undetermined, but it fuses easily (1°5) to a black enamel bead yielding a soda flame. These minerals occur disseminated in narrow veins in a basic igneous rock. A more eomplete examination is in progress— Bul. Geol. Univ. Cali- fornia, vol. v, 149, 1907. 12, Elements of ‘Biology : A Practical Text- Book Correlating Botany, Zoology, and Human Physiology ; by GrorcE WILLIAM Hunter. Pp. 445; New York, Cincinnati, Chicago, 1907 (American Book Company).—The aim of the book is to present in simple language such of the more important principles and facts of botany, zoology, and human physiology as can be read- ily comprehended by the pupil in the first year in the high school. Features which are of more popular interest and practical import- ance are emphasized and all unnecessary description is omitted. Numerous suggestions as to laboratory and field work encourage the pupil to carry on personal investigations outside the class- room. At the conclusion of each chapter are lists of reference books for the pupil and for the teacher. The illustrations are numerous and well chosen. This book should prove of unusual value, not only for the pupil beginning the study of biology, but also for the teacher without wide experience, who is called upon to give elementary courses in biology or nature study. w.R.c. 13. Elements of Physiology ; ‘by TuEropore Hoven and Wituiam T. Sepewick. Pp. 321; Boston, New York, 1907 (Ginn & Company).—This book consists of a reprint of Part I Geology and Natural History. 449 of The Human Mechanism (see this Journal, vol. xxii, p. 549) and contains that portion of the larger work which treats of Physiology. ” 1) cy IP 68 61 60 OL 8@ 8h && ‘cv IP ‘LO 89 LG 67 ‘PL &¢ ‘G0 9G 90 8g ‘bP 09 -T¢ G9 & 69 Io bh CG Ld ) ”? 2) 7 ” 00 06 00 0 00 .06 (°3—06) é 7] CTT ¢ a 6% SIT 4 f 8 aa ¢ wu LS et 0 96 ogg =x y cB OGL gx v ¥ Ogg= = a2 A ee Ore 72 o ra OL a m7 1@ Org we 1 06 08h 2% a 61 088 OE b ST 06G Hy B LT O88 Oy a gt 01 2g n CT 03G w~§ a iat ole og a eT Olp FP 7 ra O1¢ og 7) IL 1) oi OF Col | OF di 6 COS 08 Hi 8 10T Or s L FOS OF Ti 9 BOE 0% Di g 10608 ° 7 010 20 0 g 100 0 q 3 0OL 02 » if ITIL “quikg 1044077 “ON C. Palache—Oceurrence of Olivine. 491 Arr. XLVIII.—Occurrence of Olivine in the Serpentine of Ohester and Middlefield, Mass.; by Cuaries Panacne. Some years since, while examining the private mineral collec- tion of Mr. E. L. Cowles of Chester, the writer’s attention was drawn to certain specimens which were identified as olivine, a mineral which had long been sought for in the region but without success. Mr. Cowles was so kind as to supply speci- mens for study and, on a later excursion to Chester, conducted the writer and several students to the locality where he had found the olivine, giving us opportunity to collect abundant material and to see the nature of the occurrence. At the same time specimens of the serpentine, which occurs in a large mass at the locality, were obtained and olivine was found in the rock in subsequent study of thin sections. As considerable interest attaches to these occurrences of olivine, publication of the observed facts seems desirable. Both occurrences of olivine are in a lense-shaped mass of ser- pentine, about a mile and a half long and nearly a half mile wide, that extends from the town of Middlefield into the town of Chester. According to Professor Emerson* this serpentine contains chromite locally, and also supplied the specimens of serpentine pseudomorphs after olivine known as “hampshirite,” to which reference will again be made in these pages. But not- withstanding these suggestions of the derivation of the serpen- tine from a peridotite, Emerson was unable to definitely deter- mine olivine in any of his slides, which were made from the western half of the bed, and came to the conclusion that the serpentine was in large part at least derived from the associated amphibolite and not from olivine. Professor Emerson found much olivine in the continuation of this bed to the south and much coarse enstatite rock. In thin sections of a massive dark green serpentine collected near the eastern boundary of this serpentine area where the Chester-Middlefield road crosses it, olivine was found in abun- dance, in complete anhedraand as centers of a network of platy serpentine developed in characteristic fashion by the alteration of the olivine. Much of the serpentine in the slides bore marks of the same derivation ; other smaller areas had a different charac- ter, suggesting rather the alteration of a pyroxene, but no fresh pre was seen. Grains of magnetite are sparsely present. n every detail the specimen is a typical peridotite and seems conclusive evidence to the writer of the igneous origin of this serpentine mass. *U.S. G. S., Monograph xxix, p. 81, and pp. 99-101. 492 C. Palache Occurrence of Olivine. The specimens of olivine discovered by Mr. Cowles occurred in the railroad cut where it passes through this same Middle- field serpentine mass, probably on the Chester side of the town line. He noticed the mineral, which he took for apatite, in a narrow vein on the side of the cut, exposed during the widening of the road bed; collecting specimens at the time, he also noted the spot beyond the cut where the rock was being dumped by the workmen, and it was from blocks thus located, several hun- dred yards from the place of occurrence, that we were able to collect material. The olivine forms a narrow vein, two inches or less in width, cutting massive serpentine like that described above. The olivine is dark to light green in color, vitreous in appearance and hard; parts of the vein are completely filled by granular olivine ; other parts of the vein show the olivine in rude, rounded crystals, up to an inch in length, embedded in a matrix consisting of greenish white serpentine with the structure of picrolite, densely felted white chrysotile and _ occasionally broad plates of clear cleavable brucite. Large anhedra of mag- netite up to an inch across occur rarely in the vein and, like the olivine crystals, these are wrapped around by the matrix in in- timate fashion. Although some of the olivine erystals have undergone partial serpentinization and show glistening scales of brucite, it is easy to find those which appear perfectly fresh and show under the microscope the characteristic appearance and optical characters of the mineral. Such material, carefully selected as free from visible impurities as possible, was analyzed in the laboratory of the U. S. Geolog- ical Sur vey by Mr. Schaller and the analysis is published here by permission of the Director and through the kindness of Profes- sor Emerson, for whose studies it was ; made. Penk esas a artes, 39°43% Note by Mr. Schaller. “Some Re @ Nes wether = 7°83 impurity from the grinding ma- MoO 449296 chine was accidentally introduced Mn@ 0 =" Seen oD into the sample. The value for CAD EE Sse weeks MONS ferrous iron represents total iron.” ee ne aee tal none RO eels Sen Le AOE ASS ae 1:49 COMBe aes 2 77 100°10 The analysis shows that the material was less fresh than it appeared. ‘But if CO, be regarded as present in form of mag- nesite and H,O as equally divided between brucite and serpentine, both known to be present in the sample, we have CO. Palache—Occurrence of Olivine. 493 Mialomesitelaayss ees ae 147% IBrUCIte ny: Mame ole een 4°34 Serpentimewy Has. nese 10°35 16°16 Deducting this 16°16 per cent alteration products from the analysis and recaleulating to 100 per cent, we obtain the fol- lowing figures, which give a ratio almost exactly that of oli- vine. Theory for olivine with Mol. ratio Ratio Mg:Fe=9:1 SLO Me ee 41°58% 688 1 41°00% HeOu esr 9°33 °150 9°8 Iu lex Os Sea 48°94 1223 1°355 1°97 49°2 Mn@r a0 "14 002 100°00 100°00 In view of the discussion on a later page (p. 495) the absence of fluorine is important. The vein containing the olivine is sharply defined in the en- closing serpentine and is evidently a younger formation. We have here apparently another case of the regeneration of olivine in a rock mass which has undergone a general serpentiniza- tion—a process previously recorded by Weinschenk* in serpen- tine in the Tyrol and observed by the writer} in the peridotite of Mine Hill, Cumberland, R. I. The curious appearance of these specimens of olivine embed- ded in serpentine recalled the description of the above mentioned hampshirite pseudomorphs as given by Emerson}; it seems to the writer, and his conclusion is wholly confirmed by Profes- sor Emerson after seeing the specimens, that the close accord- ance in general locality of Mr. Cowles’ specimens and the orig- inal hampshirite and the general similarity of the minerals, save that in the single specimen of hampshirite studied by Pro- fessor Emerson the olivine was wholly altered to serpentine and brucite was not developed with it, point to the conclusion that we have here a rediscovery of the long-lost locality of the pseu- domorphs and final proof of their derivation from olivine. On the latter point it is necessary to refer to a recent paper by Mr. A. D. Roe and Mr. A. L Parsons,§ in which the history and nature of these pseudomorphs is discussed. * Beitriige zur Petrographie der dstlichen Centralalpen speciel des Gross- venedigersstockes. Abh. Kgl. bayer. Akad. Wiss. II cl. 1894, xviii, 651. +An occurrence soon to be deseribed by Dr. C. H. Warren in a paper on this interesting locality. { Emerson, B. K., Mineralogical Lexicon, Bull. 126, U.S. G.S., pp. 92, 146. $A Mineral Resembling Meerschaum from the Serpentine Range of Hamp- den County, Mass., with Descriptions of Interesting Included Crystals, Bull. Minnesota Acad. Sci. IV, No. 2, 1906, pp. 268, 276. 494 C. Palache—Occurrence of Olivine. First discovered by Dr. E. Emmons and described by Dewey* as crystals of steatite, they came later to be regarded as steatite pseudomor phs after quartz. Emerson first assioned olivine as the original mineral, basing the determination on measurements of the crystals, and. comparison with serpentine pseudomorphs after olivine from Snarum, of similar size and color. In this paper Mr. Roe describes the locality and the finding by himself of all extant specimens of hampshirite so far as known, and this locality agrees exactly with the one from which our material comes. ie gives analyses of the psendomorphs and of the meerschaum-like serpentine matrix made by E. E. Nicholson : both correspond fairly well with ordinary analyses of serpentine although somewhat low in water. To the ma- trix serpentine is given the name hampdenite, hampshirite being retained for the serpentine of the pseudomorphs; both names seem to the writer superfluous since no varietal distinction from serpentine is established, and the name picrolite embraces varieties of serpentine with the characters of the so-called hampdenite. Large magnetite crystals showing dodecahedral and octahedral planes were associated with the serpentine pseu- domorphs. Mr. Parsons decribes the crystals, giving contact measure- ments and sketches of a number of them, and pointing out the close resemblance to humite which thev_ present in form and angles. He regards as strongly confirmatory of the derivation of the crystals from humite the facts : (1) that minerals of the humite group are abundant in other Massachusetts localitiest and at Tilly Foster Mine, N. Y., in the last case in somewhat similar paragenesis: (2) that er ystallized olivine in good-sized crystals has never been found in the region: (3) that the size of these pseudomorphs is altogether exceptional for olivine. In view of the discovery of olivine crystals close at hand as described above, quite comparable i in size with the pseudomorphs, although not so perfect in form, the confirmatory facts given by Parcons of course lose all weight. The agreement in crystal measurements is, it is true, less satisfactory for olivine than for humite, as the following table, taken from Parsons’ paper with the addition of the tiewr es for olivine, shows: Humite Pseudomorphs Olivine (measured) 210 to 210 49° 40’4 49°-50° I1O%ton 110" 495 oie 001 to014 45 324 464-47 KO ON Ae $33 OOM RCONOMN SG 74 OOL to 041 66 55 001 to 103 55 44 55 OO1l to 10L 51 33 001 to 216 58 16 58 O01 to lil 54 15 * See Dana, System, 1892, p. 675 +Mr Emerson informs us that the localities cited are many miles distant from Chester, and of different geological age and association. C. Palache—Occurrence of Oliwine. 495 The diticulty of securing accurate contact measurements on material of this sort with more or less curved faces is, however, so great that too much weight should not be attached to the discrepancies shown on the olivine side of the table. And it is further to be noted that, of the angles given by Parsons as “measured,” only the first between the dominant prism planes could actually have been measured on these crystals since the basal pinacoid is absent, and this first angle agrees equally well with humite and olivine ; the other angles must have been derived from the actual measurements, presumably by halving angles measured over the summit of the crystal between small faces; such measurements are liable to much greater error than those on larger faces at obtuse angles. On the whole then, the crystallographic evidence alone seems too weak to establish the derivation of the hampshirite pseudomorphs from humite. The possibility that the mineral described above as olivine might be humite was carefully considered, especially when the fact was noted that the optical characters of the two minerals are so similar that in granular form they are practically indistinguishable under the microscope. The result of the analysis and the proved absence of fluorine seem to settle this point conclusively. Harvard University, June, 1907. 496 Scientific Intelligence. SCIENTIFIC INTELLIGENCE I. CHEMISTRY AND PHysIcs. 1. Speculations in Regard to Atomic Weight mM umbers.— Starting with the old assumption that the atomic weights are obvious whole numbers and the old deduction that the elements are multiples of the element hydrogen, H. Cottrys has made some observations which appear to be of more interest than is usual in the case of such speculations. He observes that the ‘“artiads ” below 63 are generally odd numbers, while the “ peris- sads” are usually even. The antiquated terms just used refer to odd and even valency, respectively. He states that nitrogen is the single exception, but it seems to the reviewer that beryllium and scandium are absolute exceptions, and that helium and argon, haying no known valency, are not strictly ‘“perissads.” It appears further that this application is of little importance with Ti, V, Cr, Mn, Fe, Co, and Ni, which show both odd and even valencies. However, there are enough cases conforming with this rule to make the observation an interesting one. Another observation is that these atomic weights, below 63, based on oxy- gen as 16, are either whole numbers or greater than whole num- bers, with the exceptions of argon, iron and nickel. The author makes the deduction that the increase in the atomic weights above whole numbers is due to the condensation of a “‘protyle” within each atom, but he does not explain why the oxygen atom may not also possess a “ protyle.” He cbserves further that in nine instances a difference of 4 in the list of “obvious whole numbers” (below 63) corresponds to a difference of two valencies ; for instance, Li Monad 7 a Na Monad 23 ) 4 B Triad 11 ce Al Triad 27 § Meg Dyad 24 La Al Triad 27 LA Si Tetrad 28 ee P Pentad 31 | He observes also that several changes of a single valency involve changes in weight of 1 and 3 ; for example, Bie einiad: 11) 1 Na Monad 23) 1 C Tetrad 12: Mg Dyad 24 Me Dyad 24), Si Tetrad 28), Al Triad OT Ns P Pentad Sa He makes the deduction that the acidity or non-metallic nature of an element is always due to a pair or pairs of electro-positive forces, each pair emanating from a portion of the element, of which the mass is 4, taking the mass of an atom of hydrogen as unity. He believes that the constitution and structure of each Chemistry and Phystes. 497 element can be deduced in a rational and uniform manner by taking into consideration all of his observations and deductions (only a part of which have been touched upon here), and the por- tion of each element which is metallic is thereby made evident. It is not clear that the author has any good reason for using metallic elements as a basis, for it might be argued that the opposite change—non-metallic to metallic—was brought about by increases in mass. It is not probable that many chemists will accept these views as possessing any significance.— Chem. News, ENT, INAS H. L. W. 2, The Vapor-tension of Sulphur at Low Temperatures.—By passing gases over sulphur in such a manner that saturation took place, condensing the sulphur in a cold tube and weighing it, Dr. H. Grurner of Adelheid College, Cleveland, O., has succeeded in determining its vapor tension at temperatures between about 50 and 120°C. At the two temperatures just mentioned the pres- sure of the vapor was found to be -00008 and :0339™™ respectively. At 100° C, it was found to be -007™™, and the same result was obtained by boiling water in which finely divided sulphur was suspended, passing the vapor through a column of solid sulphur, condensing the water, and determining the sulphur in it. It is of interest to know that as much as -013 g. of sulphur may be carried off with the steam of 100 g. of water. Another interesting point brought out in this investigation is the fact that sulphur is scarcely oxidized at all by air below 100°, but that a trace of SO,: is formed at that temperature. The author states that the odor perceived when sulphur is heated to 100° is due to volatilized sulphur and not to SO,.—Zeitschr. anorgan. Chem., \xvi, 145. H. L. W. 3. Heliumin Natural Gas.—The announcement of the discovery of considerable quantities of helium in the natural gas from a well in Kansas was made some time ago by D. F. McFarland. Copy and McFaruanp have now examined for helium some 47 samples of natural gas, most of them from the Kansas region, but including samples from Ohio, Indiana, West Virginia, Cali- fornia and Louisiana. It appears that the gas originally exam- ined contains more helium, 1°84 per cent, than any other of the numerous samples, although there are two or three other gases that contain nearly as much. However, it is noteworthy that in only one case was no helium found, and that in most of the gases its quantity was over ‘10 per cent. The authors observe that the helium content of a gas tends to increase with an increase in nitrogen, although no direct relation between the two was observed. The gases richest in helium contained over 82 per cent of nitrogen. A further observation was made that in the Kansas region the amount of helium present in the gases varied according to the geological strata.—Jour. Amer. Chem. Soc., 290g. WE AB} 8 iby A 498 Scientific Intelligence. 4. Electro-Analysis ; by Epgar F. Suir. 12 mo, pp. 336. Philadelphia; 1907 (D. ‘Blakiston’s Son & Co. )—This is the fourth edition, revised and enlarged, with 42 illustrations, of a well known, valuable text-book. The changes in the new edition are far more important than is usual in new revisions, for here is in- cluded an account of recent developments in the subject from the author’s laboratory, which are of the greatest importance and interest to analytical chemists. Electrolytic analysis heretofore has dealt chiefly with the determination of a few of the heavy metals, but the range of its applications has been gradually en- larged by the discovery of new applications. An instance of this kind is the determination of the halogens by collecting them upon a silver-plated anode. Dr. Smith’s new work has greatly im- foie and extended this application of electrolysis, and he has shown that rapid and accurate determinations of not only the halogens, but of such anions as the carbonate, ferrocyanide, ferri- cyanide, phosphate and sulphide radicals, can be made readily. These remarkable results have been made possible by an ingenious device whereby the alkali metals, as well as barium and stron- tium, are passed through a layer of mercury into an outer com- partment of the electroly tic cell. This same device has enabled the author to make various separations of metals in an exceed- ingly simple and accurate manner; for example, an alkali metal, or barium or strontium, from calcium, magnesium, etc. These new methods devised by Professor Smith will certainly find extensive practical applications, and they mark an important epoch in electro-analysis. H. L. W. 5. Kizeaws Research on the Change of the Azimuth of Polarization due to Movement of the Karth.—TYhe endeavors to discover an effect on optical phenomena due to movements of the earth have led to negative results. Fizeau, however, be- lieved that he had noticed such an effect. He passed a polarized light ray through a series of inclined glass plates and noticed a change in the polarizing angle, as the ray passed in the direction of the earth’s movement or in the opposite. Fizeau found a dif- ference in the polarizing angle of 0°024°. Bruce repeated Fizeau’s experiments with a different order of apparatus and found an angle change of only 0:008°, which is within the limits of error, and Bruce concludes that Fizeau’s result must have been due to some other cause than that of the movement of the earth. 5B. SrrassEer’s has taken up the subject and shows that Fizeau’s use of a reflecting mirror to change the direction of the ray of light was faulty. It is important that the source of light should not be changed, but should move with the apparatus. Strasser gives a diagram of his apparatus which shows how this result is accomplished, .and his tabulated results show that the Fizeau effect does not exist, and that no experiment shows any effect upon optical phenomena due to movement of the earth.— Ann. der Physik, No. 11, 1907, pp. 137-144. ap tt Chemistry and Physies. 499 6. Secondary Cathode Rays Emitted by Substances Haposed to y-Rays.—R. D. Kuxeman concludes that the y-rays from radium consist principally of two groups of rays, the constituent rays of each group differing not much from one ‘another in their properties. The rays of one of the groups are more efficient in producing secondary cathode radiation from aluminium, sulphur, iron, nickel, zinc, and tin, than from lead, and are all more or less easily absorbed by each of these substances excepting lead. the absorption by lead being much less. The rays of the other group are more efficient in producing secondary cathode radiation from lead than from the other substances, and are more easily absorbed by lead, mercury, and bismuth, than by any of the other substances. There is also a third, apparently weak group of rays which is most efficient in producing secondary radiation from carbon. This group of rays is less easily absorbed by the above mentioned substances than either of the other groups.— Phil. Mag., Nov. 1907, pp. 618-644. Jeu 7. Secondary Rontgen Radiators from Gases and Vapors.— Careful investigation of this subject was made by BarKkua (Phil. Mag. v, 1903, vii, 1904), who concluded that : (1) All gases, when subjécted to X-rays, are a source of sec- ondary radiation. (2) The absorbability of the secondary radiation is, within the limits of experimental error, the same as that of the primary pro- ducing it. (3) For a given primary radiation, the intensity of the second- ary radiation is proportional to the density of the gas from which it proceeds. (4) The ratio of the intensities of the primary and secondary beam is independent of the hardness and intensity of the primary rays. eecla: experiments were performed on few gases and not of a varied type. Mr. J. A. CRowrneEer has repeated the experi- ° ments with a large number of gases—of varied atomic weights— and confirms Barkla’s results.— Pid, Mag., Nov. ee ae 653-675. 8. Abrupt Limit of Distance in the Power of the Peta ie to Produce Phosphorescence.—It has been found by the various observers that the a-rays from polonium and radium lose their power abruptly of producing phosphorescence and of affecting the photographic plate. Dr. Jacos Kunz, reflecting that the positive rays are similar in nature to the a-rays of the radio- active elements, was led to believe that the positive rays would also show an abrupt falling off in a manner similar to the a-rays. The tube used for the production of the canal or positive rays was enclosed in a larger tube, exhausted to the same degree : and the inner tube by means of spiral springs connected to the electrodes could be moved to varying distances from a_willemite- Am. Jour. Sc1.—FourtH Series, Vou. XXIV, No. 144.—DeEcrempBer, 1907. 3d 500 Scientific Intelligence. screen. It was found that there was, as expected, an abrupt limit of distance in the power of the positive rays to produce phosphorescence.— Phil. Mag., Nov. 1907, pp. 614-617. 5. 7. 9. The Vacuum Bolometer.—It has often been observed that a bolometer strip placed in a vacuum is more sensitive than in air. EK. Warsure, G. Leiraiuser and Ep. JoHANSEN have investi- gated this phenomenon and give a tabulated résumé of their results. The conditions of sensitiveness vary with the strength of currents employed and the breadth of the bolometer strips ; in general the sensitiveness in a vacuum is from three to four times that in air.— Ann. der Physik, No. 11, 1907, pp. 25-42. Sait 10. Ratio of the Electrical Units. ~The paper by E. B. Rosa and N. E. DorsEy on a new determination of the ratio of the electromagnetic to the electrostatic unit of electricity, alluded to in the last number (p. 442), is completed in the current issue of the Bulletin of the Bureau of Standards (pp. 541-604). The final value obtained reduced to vacuo (assuming the dielectric constant of air at 20°C and 760™™ as 1:00055) is Up = 29 Oral allO ns Accepting the velocity of light as 2°9986 10", this value of », shows a difference of 5 parts in 10,000 with a possible uncertainty of 2 parts in 10,000. The explanation of the resulting difference (1 in 3000) is as yet uncertain. A supplementary paper by the same authors (pp. 605-622) gives a critical comparison of the various methods of determining the above ratio. IJ. GEoLoGy AND MINERALOGY. 1. The Geology of North Central Wisconsin ; by SAMUEL W EIb- MAN. Wisconsin Geol. and Nat. Hist. Surv., Bull. xvi. Madison, 1907, Svo, pp. 697, maps in cover.—The area whose geology is described in this memoir contains about 7200 square mies, about one-eighth of the state, and is situated as described in the title. The city of Wausau (15,000 pop.) near the center is the largest place in the district. It is without especially characteristic topo- graphic features and is chiefly an agricultural country. The geological problems of the district are mainly those relating to the pre-Cambrian rocks, which consist to a relatively small ex- tent of metamorphosed sedimentaries and very largely of igneous intrusives, and those relating to the latest deposits, which are Pleis- tocene, or glacial. One-half of the volume is, therefore, devoted to the working out of the petrographical problems presented, the other to glacial geology and physiography. in the time-interval between these two, the Paleozoic alone is represented by the Pots- dam sandstone. Of the igneous rocks, the most interesting are Geology and Mineralogy. 501 those found in a series of intrusions in the neighborhood of Wausau, which consist of syenites and nephelite-syenites. One of the latter is noteworthy in that its pyroxene is a hedenbergite- and it contains fayalite. As is so often the case, these rocks in their pegmatitic developments contain many interesting minerals. These have been carefully investigated and many of them have been analyzed, as well as the rocks and rock-minerals. The whole makes a very thorough and excellent piece of petrographic inves- tigation. It isan interesting fact that the intrusion of the alkalic rocks has no accompanying retinue of differentiated dikes and satel- lite masses which are so common a feature in such occurrences else- where. Following the petrography, the matter of chief interest is the result of the study of the glacial geology. The various characters of the ice invasion and of the deposits it left are described in detail for all parts of the area. The writer finds evidence of four distinct glacial formations, each believed to have been formed by a separate ice invasion. One part of the region is driftless and nonglaciated, and the author, in explanation of this, adopts the view of Chamberlain for the larger areas to the southwest, that is the diversion of the ice currents by the highlands of northern Wisconsin and Michigan. The work concludes with a description of the topographic fea- tures of the region and a discussion of its physiographic develop- ment. ‘The volume is well printed and embellished by many fine half-tones, and as a whole, both in the results obtained and in the manner in which they are presented, it is an excellent work, of general as well as of local interest, reflecting credit on the author and on the State survey. Lavine 2. Research in China (in 3 vols, and atlas): Vol. I, Part IT; Petrography and Zoology; by E1z10tT BLACK WELDER. 4°, pp. 357— » 528, plates 12. Washington, 1907 (published by the Carnegie Institution). —Some years since, as is well known, the Carnegie Institution despatched to China an expedition under the leadership of Mr. Bailey Willis of the United States Geological Survey. One of its chief purposes was the study there of the earliest strati- fied rocks, in the hopes of throwing light on important questions concerning Cambrian and pre-Cambrian geology and paleontology. While the success of the expedition in this particular direction was perhaps not greater than that which has attended the study of these strata in other places, a considerable amount of material, valuable in several branches of science, and of interesting infor- mation concerning the regions traversed, was obtained and, under the auspices of the Carnegie Institution, these have been studied and collated and the results are now being published. The present volume by Mr. Blackwelder, who was Mr. Willis’s chief assistant, describes the petrography of the rock specimens collected along the route of travel. They represent a large var- iety of types, igneous, sedimentary and metamorphic, which have 502 Scientific Intelligence. been studied under the microscope and classified. Among the igneous rocks, granites, diorites, gabbros and several por phyries, with effusives of rhyolite, andesite and basalt,are the r uling types, and it is interesting to note that no rocks of pronounced alkalic nature were encountered. The work is of a purely descriptive character, and as no summation or generalizations of the observed facts are given, it is inferred that these are reserved for that part of the work dealing with the general geology of the region visited. Of the zoological material gathered by Mr. Blackwelder, the description of the reptiles and Dirds is given by himself with the assistance of Drs. Stejneger and C. W. Richmond. Of the Reptilia only a few specimens were obtained, consisting of several lizards and one snake, of already described species. The Birds are rep- resented, however, by a larger collection of 64 specimens contain- ing 49 species, Most of these are naturally of small kinds, larks, finches, sparrows, wrens, thrushes, ete. While none of the speci- mens proved to be of an absolutely new species, an interesting new variety of the Chi-li winter wren was obtained— Olbiorchilus Sumigatus ideus Richmond. This part of the text is embellished by several fine colored plates of the birds collected. The volume concludes with a syllabary for the transcription of Chinese sounds in the dialect of Peking, modified for literary purposes by Dr. Friepricn Hrrru of Columbia University. LisVee: 3. Miscellanea Paleontclogica; von Prof. Dr. ANTton Frirscu. Paleozoica. Pp. 23, plts. 12. Published by the author, Prag, Bohemia, 1907.—In this quarto paper the author describes and illustrates seventeen invertebrate Paleozoic animal remains. Among them are discussions of several American species, as fol- lows: Proscorpia osborni, Paleocampa anthrax (gives also a restoration of this Polechet worm; states that it is not a Myria- pod), Propolynoé laccoei (a new genus and species of annelid from Mazon Creek, Indiana), Hestonites bioculata (Cheetopod from Mazon Creek), Latzelia primordialis (the oldest Chilopod and related to the recent genus Scutigera). There is also described a new Camerocrinus quarzitarum, ex- tending the range of these extraordinary crinoid floats to the Ordovician (etage Dd2). The balance of the work is devoted to a description of the Permian Coprolites of Bohemia (26 species!). C8: 4. EKvidences of a Coblenzian invasion in the Devonic of Hastern America; by Joun M. Crarxe. Festschrift zum siebzigsten Geburtstage von Adolf v. Koenen, pp. 359-368, Stuttgart, 1907. —In this short paper the author gives his views in regard to the relation of the Helderbergian and Oriskanian and the probable waterways of migration of the faunas about Gaspé, Quebec, Dal- housie, New Brunswick, and localities in Maine. It is in the latter region that marked Coblenzian affinities are shown in the faunas. C. S. Geology and Mineralogy. 503 5. The Geology of Islay ; by 8. B. Witkrinson ; with notes by J. J. H. Teatt and B. N. Peacu. Memoirs of the Geol. Surv., Glasgow, 1907; 8°, pp. 82, pls. 8.—This Memoir describes the Geology of Islay and Oronsay with portions of Colonsay and Jura, islands on the west coast of Scotland. In the introduction a brief reference is made to the physical features ofthe islands. A short sketch is given of the progress of geological research in Islay. The special feature of the Memoir is the detailed account of the metamorphic rocks which enter into the structure of Islay, the correlation of the gneisses of the Rhinns of Islay (the western hills) with the Lewisian gneisses of the counties of Sutherlandand Ross in Scotland and the description of the sediments overlying the gneisses of the Rhinns which resemble subdivisions of the Torri- don Sandstone in the Northwest Highlands. A detailed account is given of the rock groups in the southeast of Islay which have been linked with Eastern Highland types. The glacial and recent deposits are also described. 6. Geology and Wuter Resources of the Bighorn Basin, Wyoming ; by Cassius A. Fisuer. Professional Paper No. 53 U.S. Geol. Survey.—As stated in the introduction, this paper is designed mainly to furnish information regarding geologic structure and the prospects for underground water. A general account of the surface waters is given, including a statement of their present and proposed uses for irrigation, and the economic products of a geologic nature are also described. The region considered comprises the Bighorn basin, a part of the Clark Fork basin, and the slopes of the adjoining mountain ridges, the entire area comprising 8,500 square miles. The basin is floored by Eocene strata overlying Laramie strata of great thickness. The surface is now dissected by streams which flow in deep but broad sloping valleys, bordered by terraces rising to adjoining highlands. Bad-land structure is rather common in these Eocene strata. J.B. 7. The Geology of the Guaynopita District, Chihuahua. A contribution to the knowledge of the structure of the Western Sierra Madre of Mexico; by Epmunp Ottis Hovey, Pu.D.— This paper occupies pages 78 to 95 of the volume written by the students of Professor Rosenbusch in celebration of his seventieth birthday. The first pages sketch the general structural features of Mexico, pointing out that the limits of the plateau have been determined by profound faulting, and calling attention to that feature of the surface consisting in the “ Bolsons ” or basin deserts. Following this introduction the details of the Guaynopita district, lying in the heart of the Western Sierra Madre, are given. ‘The fundamental rocks are gneiss and schist overlain by limestone, the whole now folded. These are capped by a series of eruptives and are cut by granite which Hovey regards as probably of inter- mediate age in the eruptive series. ey 504 Scientific Intelligence. 8. Tertiary Mammal Horizons of North America; by Henry F. Osporn. Bull. Amer. Mus. Nat. Hist., xxii, 1907, pp. 237-253.—This is one of the most valuable geological summaries of our present knowledge of North American mammal horizons. The thickness of these Tertiary strata is over 18 major facts may be tabulated as follows: ,000 feet. The Seventh mammal Provisional Fourth Up to 1,000 feet. phase. Increas- correlations ing cold, moist- with other ure, and forests. countries. Sueur Rare bower Pleistocene or Preglacial. Slew eal Sheridan or Hquus beds: lan intermigra-) tion. Much ex- | tinction of pre- vious native stocks. | Sixth mammal) Upper Phocene development as Yetlas chien phase. Inter- not recognized in America. ; migrations with Middle Pliocene. Blanco or Glypto- I sor South America. therium beds. Up to 3,000 feet. 3 Fifth mammal|Lower Pliocene. Republican or|/Messinien- phase. Inter-| Peraceras beds 100 feet. Plaisancien. migration with|Upper Miocene. Loup Fork or| Eurasia. In-| Protohippus beds. Up to 120)Tortonien. crease of sum-| feet. mers droughts.|Lower Miocene. Ticholeptus beds. Langhien- Helvétien. mammal phase. First Great Plains! forms. Second, or Lower Oligo- cene intermi-) gration with) western Eu- rope. Lower Oligocene. Arikaree Up- Transitional to Miocene. or Promerycocheerus beds. per John Day 400 feet. Upper Oligocene. John Day or Diceratherium beds. Mountain fauna. Up to 1,000 feet. Middle Oligocene. Upper Brule or Leptauchenia beds. Lower John Day. Up to 300 feet. Middle Oligocene. Lower Brule or Oreodon beds. Titanotherium beds. 200 feet. This and the Lower Brule horizons have de- cided European affinities in the Perissodactyla. Langhien- A quitanien. A quitanien. About Stampien. ?Ludien in part. Sannoisien. Third mammal phase. Con- tinued physical conditions without new in- termigrations. Eocene deposits probably main- ly of volcanic origin. | | Geology and Mineralogy. Transition to Oligocene and Upper} Eocene. Uinta or Uintatherium beds. Up to 1,750 feet. Ter- tiary genera 87 per cent; Creta- ceous genera 13 per cent. Middle Eocene. |Washakie Eobasileus beds, 500 feet. Middle Eocene. Bridger or Oro- hippus beds. Up to 1,800 feet. Modernized mammal genera 81 per cent; Cretaceous genera 19 or per cent. Lower Eocene. Wind River or Lambdotherium beds. Up to 1,400 feet. Modernized mammal genera 63 per cent; Cretaceous genera 37 per cent. Second mammal phase. First decided migra- tion of modern- Wasatch or Cory- Up to 2,500 feet. Lower Eocene. phodon beds. Modernized mammal genera 42 505 Absolute dissimilar- ity between America and Europe. Bartonien. Bartonien. Upper Lute- tien in part. Lower Luté- tien in part. Yprésien. Yprésien. ized forms be-|) per cent; Cretaceous genera 58 Spar nael a: tween America| per cent. and Europe. Basal Eocene. 'Torrejon or Panto- lambda beds, 300 feet. Huropean connections seen in the similar|/Thanétien stages of development in America or and France. Modernized mam-|Cernaysien. mal genera 4 per cent; Mesozoic First mammall 2¢™er? 96 per cent. f phase. Archeeic elinniyy P ; F with Nosto- or Mesozoic fae stylops beds : Basal Eocene. Puerco or Poly-jof Patago- mastodon beds, 500 feet. Meso-|nia. Creta- zoic mammal genera 100 per|ceous or Ba- cent. sal Kocene. | Intermigra- tion late Cretaceous. Cs ast 9. Gold Nuggets from New Guinea.—Professor A. Liver- sipGE of Sydney describes two small gold nuggets from New Guinea, which, after being polished and etched with aqua regia, showed near the edges a clearly marked concentric structure. This is regarded as probably indicating successive deposition in the walls of the cavity analogous to that observed in agates.— Roy. Soc. NV. S. W., xl, 161. 506 Scientific Intelligence. Ill. Miscertanerovus Screntiric INTELLIGENCE. 1. Annual Report of the Board of Regents of the Smithsonian Institution, showing the Operations, Expenditures, and Condi- tions of the Institution for the year ending June 30, 1906. Pp. hi, 546, with 41 plates. Washington, 1907.—The annual vol- ume now issued contains the report of the Acting Secretary, Mr. Richard Rathbun, which (as separately published) was noticed in an earlier number of this Journal (vol. xxiii, p. 242). The gen- eral appendix (pp. 91-546) contains as usual a series of illus- trated papers, selected for republication here as giving concise accounts of recent scientific discovery in different fields. The subjects included range from radio-activity and wireless teleg- raphy to ethnography and geography. The volume closes with a biographical notice of the late Professor Langley by Cyrus Adler. This report by the Acting Secretary shows that the Institution was maintained at its full efficiency during the time following the death of the former Secretary. The recent accession of Dr. Charles D. Walcott, who was elected Secretary 1 in January last, gives promise of new activity and expansion for the varied interests involved. Some of the prominent publications recently issued under the auspices of the Smithsonian Institution are given in the follow- ing list : Twenty-fifth Annual Report of the Bureau of American Eth- nology for 1903-04. Pp. xxix, 296, with 129 plates and 70 figures.—This volume, besides the report of the Chief of the Bureau, Mr. W. H. Holmes, contains two memoirs by Jesse Walter Fewkes; one of these is devoted to the Aborigines of Porto Rico and Neighboring Islands, the other to Certain Antiquities of Eastern Mexico. Smithsonian Contributions to Knowledge: Part of Volume xxxv. The Young of the Crayfishes Astacus and Cambarus ; by K. A. AnpRews. Pp. 79, with 10 plates and 93 tigures. See 0. 449. Butretins.—No. 50. The Birds of North and Middle America. Part IV ; by Ropert Ripveway. Pp. vi, 973, with 34 plates. No. 53. Part II. Catalogue of the Type and Figured Speci- mens of Fossils, Minerals, Rocks and Ores in the Department of Geology, United States National Museum. Prepared under the Direction of Georer P. Merrity. Part II. Fossil Vertebrates ; Fossil Plants ; Minerals, Rocks, and Ores. Pp. v, 370. No.57. The Families and Genera of Bats; by GrErrir S. Miter, Jr. Pp. v, 282, with 14 plates. No. 58. Herpetology of Japan and Adjacent Territory; by LEONHARD STEJNEGER. Pp. xx, 577, with 35 plates and 409 figures. Miscellaneous Intelligence. 507 Contributions from the United States National Herbarium, Vol. x, Pt. 5. Report on the Diatoms of the Albatross Voyages in the Pacific Ocean, 1888-1894 ; by ALBERT Mann. [Assisted in the bibliography and citations by P. L. Ricksr.| Pp. v, 221-419, with plates xliv—liv. Smithsonian Miscellaneous Collections ; Quarterly Issue, Vol. iv, Pts. 1, 2. Among the papers here published may be men- tioned one by Merrill and Tassin (pp. 208-214) describing the remarkable shale balls found among the Canyon Diablo meteor- ites ; also (from vol. ii1) acatalogue of earthquakes on the Pacific coast, 1897-1906, by A. G. McAdie. . National Academy of Sciences.—The autumn meeting of the National Academy was held in New York City on Nov. 19-20, President Remsen presiding. About forty members were in attendance. The following is a list of papers presented : M. I. Pupin: A new application of dynamics to electrical circuits. LrercHton B. Morse: The selective reflection characteristic of carbonates ; wave length of displacement a function of the atomic weight of the base. Oxygen the active atom in the characteristic reflection of carbonates, nitrates, sulphates and silicates. A. P. Witus: A modification of the Bjerkness hydrodynamics analogy. A. G. WexBsTER: On Rayleigh’s disc as an absolute measure of sound. Gro. E. Stepsins: On the minimum audible sound. J. F. Kemp: Buried river channels of the Hudson Valley. W. M. Davis: Glacial erosion in Wales. Cuas. D. Watcorr: Summary of studies of Cambrian brachiopods. Cuas. S. Minor: On certain changes of nuclei in relation to age. J. McK. Carretnt: Researches from the Psychological Laboratory of Columbia University. H. F. Osporn: Additions to the Collections of Extinct Vertebrates in the American Museum of Natural History. W. K. Brooks: A biographical memoir of Alpheus Hyatt. RESTON STEVENSON and J. Livinaston Morean: Drop weight and the law of Tate; the’ determination of the molecular weight in the liquid state by the aid of drop weights. E. C. Pickerine: The relation of the spectra, magnitudes, and colors of stars. Stuon Newcoms: Tables of Minor Planets discovered by James C. Watson, prepared by A. O. Leuschner under the direction of the Watson Trustees of the National Academy of Sciences. It was announced that General Cyrus B. Comstock had given to the National Academy of Sciences $10,000 as a fund, the in- come to be used for the advancement of knowledge in magnetism, engineering and radiant energy. 3. American Association for the Advancement of Science.— The fifty-eighth meeting of the American Association will be held at Chicago, in the buildings of Chicago University, from Decem- ber 30, 1907, to January 4, 1908, with Professor E. L. Nichols as the president. The meetings ‘of the usual affiliated societies will also take place at the same time. A preliminary announce- ment relating to this, the sixth of the Convocation week meet- ings, has recently been issued by the Permanent Secretary, Mr. L. O. Howard of the Smithsonian Institution, Washington. 508 Scientific Intelligence. 4. Annual Report of the Board of Scientific Advice for India for the year 1905-1906. Pp. 171. Calcutta, 1907 (Government Central Press).—The Board of Scientific Advice for India was established in 1902 as a central authority for the coérdination of official scientific inquiry, with the design of mak- ing research work as effective as possible and also of aiding the Government of India in connection with the investigation of questions of economic and applied science. The subjects included are economic and agricultural chemistry, astronomy and meteor- ology, geology, eeodesy and geography, botany and zoology. The volume now issued contains concise reports by different authors in these different departments and presents many inter- esting facts. In geodesy, Lieut.-Col. Burrard gives the results of determination of the altitude of some of the peaks of the Hima- layas as influenced by atmospheric refraction; the height of Mt. Everest, for example, as observed from the plains of India, is some 29,002°3 feet, while from the Darjeeling Hills it is 29,141. The same author in connection with the Seistan (Afghanistan) geography, discusses desiccation in Central Asia, expressing the opinion that the theory of a permanent climatic change within the human period calls for meteorological proof before it can be accepted. The constant tendency of the sand to inerease while the amount of water is constant is shown to have an important bearing on the problem. 5. Mendelism ; by R. C. Punnett. Second edition, pp. vil + 85. Cambridge, 1907 (MacMillan & Bowes).—The appear- ance of a new edition of this well-written essay on Mendel’s principles of heredity within two years after the first printing of the work indicates the cordial reception which the little book has received. The stories of Mendel’s discoveries and their applications in the breeding of plants and animals is presented in popular language by one who has had wide experience in testing the applicability of the so-called law. Even in the short time that has elapsed since the printing of the first edition, discoveries have been made which have necessitated considerable revision of the original text, and it is obvious that the end is not yet. W. B. C: 6. Les Prix Nobel in 1904. Stockholm, 1907 (P. A. Norstedt & Séner).—This annual volume describes the distribution of the Nobel prizes in 1904. It contains sketches and portraits of the recipients of the prizes—in science, Lord Rayleigh, Sir William Ramsay and Dr. I. P. Pawlow,—and also reproductions of the Nobel medals and diplomas. The Nobel lectures, delivered at Stockholm by the three gentlemen named, are also reproduced. 7. Memorials of Linneus. British Museum of Natural His- tory, Special Guide No. 3. Pp. 16. London, 1907.—This pamph- let contains a list of the collection of portraits, manuscripts, specimens, and books brought together at the British Museum to commemorate the bicentenary of the birth of Linnezus. Scientific Intelligence. 509 8. Astronomical Observatory of Harvard College, Epwarp C. Pickerrne, Director.—Recent publications from the Harvard College Observatory are included in the following list (continued from vol. xxiii, 328) : Annats.—Volume XLVII, Part I. A photographic Study of Variable Stars, forming a part of The Henry Draper Memorial ; prepared by Wittramina V. Fiemine under the direction of Epwarp C. Pickering. Pp. 113, with 5 tables. Volume LVII, Part I. Observations of Seventy-five Variable Stars of Long Period during the years 1902-1905 ; prepared for publication by Leon CampseE_y under the direction of Epwarp C. PIcKERING. Pp. iv, 210, with 2 plates and 13 tables. Vol. LX, No. IV. 1777 Variables in the Magellanic Clouds; -by Henrierta S. Leavitt. Pp. 87-108, with 2 plates and 6 tables. No. V. Ten Variable Stars of the Algol Type; by Henrierra S. Leavirrt. Pp. 109-146, with 3 plates and 15 figures. Volume LXIIJ, Part I. Determination of Constants for the Reduction of Zones Observed with the Meridian Circle during the years 1888 1898; by ArrHuR SEARLE. Pp. 145, with 9 tables. Crrcutars—No. 125. Stellar Magnitudes; by Epwarp C. PickERiING. Pp. 3, with one table. No. 126. Two Variables discovered by M. Baillaud; by Epwarp C. Pickrerine. Pp. 3, with two tables. No. 127. New Variable Stars in Harvard Map, Nos. 3 and 6; by Epwarp C. Pickrertne. Pp. 4, with three tables. No. 128. Missing Durchmusterung Stars; by Epwarp C., Pickering. Pp. 4, with one table. No. 129. 15 New Variable Stars in Harvard Maps Nos. 31 and 62 ; by Epwarp C, Pickrerine. Pp. 4, with two tables. No. 130. 71 New Variable Stars in Harvard Maps, Nos. 9, 12, 21, 48, and 51; by Epwarp C. Pickrrine. Pp. 4, with two tables. 9. New York State Museum, Albany, N. 'Y. Joun M. Cr. ARKE, Director.—The following publications have recently been issued : Third Report of the Director of the Science Division, 1906, including the 60th Report of the State Museum, the 26th Report of the State Geologist, and the Report of the State Paleontol- ogist for 1906. Pp. 182. Bulletin 111, Geology 13. Drumlins of Central Western New York; by H. L. Faircuitp. Pp. 391-443. Bulletin 112, Economic Geology 16. The Mining and Quarry Industry of New York State: Report of Operations and Produe- tion during 1906; by D. H. Newtanp. Pp. 80. 10. Dew-ponds ; by Epwarp A. Martin, F.G.S. Reprinted from “ Knowledge and Scientific News,” Maryland, June 1907.— These ponds are shallow artificial hollows, without inlet or outlet, made on the English downs. ‘The writer discusses their construc- tion and the theories accounting for their filling. He regards it as certain that mists contribute largely to these ponds, and points out that if dews contribute also it may be necessary to revise somewhat the theory that dew is really formed from moisture which rises out of the soil rather than from moisture condensed from the air. iy 1B INDEX,” ZO” VOUGIMIn) OxXexeies A Academy, National, meeting at New | York, 507. Agassiz’s Expedition to the Tropical | Pacific, reports, 450, Alabama, underground water sources, Smith, 84. Arnold, H. D., electric arc, 383. re- Association, American, meeting at | Chicago, 507. Astronomical papers, Lehigh Uni- versity, Ogburn, 283. —Observatory, Cambridge, 509. B Bacterial Infections of Digestive | Tract, Herter, 91. Barker, H. C., thermoelectromo- tive forces of. potassium and so- | dium, 159. Barrell, Votes geology of Marysville | mining district, Montana, 85. | Barus, ice method for observ ation | of coronas, 277, 3876; cycles of | coronas, 309 ; decay of nuclei, 419 ; volcanic activity, 483. Bascom, F., anhydrite twin from Aussee, 487. Becker, G. F., current theories of slaty cleavage, iL. Benton, J. R., Senet and elasticity | of spider thread, Bermuda Islands, Verrill, 179, 180. Biology, Elements, Hunter, 448, Birds of the Chicago area, Wood- ruff, 92. Blackwelder, E., Research in China, 501. Bolometer, vacuum, Warburg, Leit- hiuser and Johansen, 500. Boltwood, B. B., radio-activity of thorium salts, 93; new radio-ac- tive element, 370. BOTANY. Anemonella thalictroides, Holm, 245. Plant Chemistry, studies in, and | literary Papers, Michael, 90. Textbook of Botany, Campbell, 91. | Brogger, W.C., minerals of South- | ern Norway, 282. LS Cady, W. G., electric arc, 383. Campbell, D. H., Textbook of Bot- any, 91. | Canal rays, Paschen, 441. eepe Colony, plains in, Schwarz, OF Carnegie Institution, publications, 87, 882. Catalonia, volcanoes and _ rocks, Washington, 217; Calderon, Ca- ZUrTtO and Fernandez- Navarro, 282. Cathode rays, secondary, Kleeman, | 499. CHEMISTRY. Acetamide, preparation, Phelps, 429. Ammonia, action upon ethyl oxa- late, Phelps, Weed and Housum, 479. Atomic weights, speculations in re- gard to, Collins, 496. Chromium, new variety, Jasson- neix, 81. Copper, determination, Gooch and Heath, 65. Fluorides, interference with preci- pitations of alumina, Hinrichsen, 49). Formamide, preparation, and Deming, 173. Helium in natural gas, Cody and McFarland, 497. Hydrocarbons, decomposition of gaseous, Kusnetzow, 374. Jonium, Boltwood, 370. Lanthanum, estimation, 197. Manganese, magnetic compounds with boron, ete., Wadekind, 80. Molybdic acid, behavior, Randall, 313. Potassium as the cobalti-nitrite, Drushel, 435. — — aluminium sulphate, and Osborne, 167. Radium, atomic weight, Curie, 439. Silicon and silicon carbide, com- bustion, Mixter, 130. Silver, nitrogen, etc., atomic weight, Richards and Forbes, 439. Phelps Drushel, Gooch * This Index contains the general heads, BoTANY, CHEMISTRY (incl. chem. physics), GEOLOGY, MINERALS, OBITUARY, ROCKS, ZOOLOGY, and und mentioned. er each the titles of Articles referring thereto are INDEX. CHEMISTRY—continued. Sulphur, vapor-tension, Gruener, 497. Tellurium, separation, Brauner and Kuzma, 373. Thorium, new intermediate pro- duct, Hahn, uo} Zine chloride, use of, Phelps, 194. | Chemistry, Physical, Jones, 440. — Practical, Martin, 440. Chicago area, birds, Woodruff, 92. China, Research in, Blackwelder, 501. Connecticut geol. survey, 447. Cooksey, C. D., corpuscular rays | _ produced in metals by Rontgen | rays, 285. Coronas, observation of, Barus, 277, 376 ; cycles of, Barus, 309. Crandall, R., Cretaceous of Santa | Clara Valley, California, 33. D Deming, C. D., preparation of form- | amide, 173. Dew-ponds, Martin, 509. Dominica Island, Hercules beetles, A. Hyatt Verrill, 305. | Drew, G, A., Invertebrate Zoology, o82. Drushell, W. A., volumetric estima- | tion of lanthanum, 197; potassium | as the cobalti-nitrite, 433. E Earthquake Investigation mittee, Imperial, bulletin, 90. Eastman, C. R., Devonic fishes of the New York formations, 448. Eiszeit und Urgeschichte der Men- schen, Pohlig, 381. Electric arc between metallic elec- trodes, Cady and Arnold, 383. Electrical units, ratio of, Rosa and Com- Dorsey, 443, 500. Electro- ~Analysis, Smith, E. F., 498. | Electrolytes, infiuence of nae | fields on, Berndt, 442. Electromagnetic waves over plane surfaces, Zenneck, 441. | Ethnology, Bureau of American 24th annual report, 89, 91. Evolution and Animal Life, Jordan | and Kellogg, 449. 335)| Ewell, A. W., Gibbs’ Theory of re- | flection of light, 412. 511 F Hemphotozsaphic, Elektrische, Korn, 82. Field Museum of Natural History, publications, 88. |Fizeau on change of azimuth of polarization, 498. Fossils, see GEOLOGY. G GEOLOGICAL REPORTS. Alabama, 84. Connecticut, bulletin No. 8, 447. Illinois, bulletin No. 4, 447. India, 181. Maryland, 180, 181. United States, folios, 376; topo- graphic atlas, 82; Mineral re- sources, 82; professional papers, 82, 376; bulletins, 82, 376 ; water supply papers, 83, 377. Western ‘Australia, bulletin, 24, 84. Wisconsin, 83, 500. Geological Society of London, Cen- tenary, 92. No. 2 GEOLOGY. Cambrian transition fauna of Brain- tree, Mass., Shimer, 176. Cleavage, slaty, current theories, Becker, 1. Cretaceous of Santa Clara region, California, Crandall, 33. Devonian of eastern America, Coblenzian invasion, Clarke, 502. — fishes of the New York forma- tions, Eastman, 443. Fauna, lower Miocene from So. Dakota, Matthew, 379. Fossil Insects, Handlirsch, 447. Guaynopita district, Mexico, geol- ogy, Hovey, 503. Laramie, meaning of term, Veatch, 8. Mammal horizons, Tertiary, of No. America, Osborn, 504. Marysville mining district, Mon- tana, Barrell, 35. Miocene, Lower, fauna from So. Dakota, Matthew, 379. Mississippian formations of Rio Grande Valley, N. M., Gordon, 58. Niagaran limestone in the Chicago area, Weller, 4495. Paleontologica, Miscellanea, Fritsch, 502. 553 BY. INDEX. GEOLOGY—continued. | Hough, T., Physiology, 448. -Housu G R., acti fd - Paleontologia Universalis, 447. mania 470 pam pene in Cape Colony, Schwarz, | Hunter, G. w., Biology, 448. Stromatoporoids in Ontario, Parks, I 86. ERS 2) Terraces, aggraded, of the Rio} Illinois geol. survey, 447. f Grande, Keyes, 467. |India, Board of Scientific Advice, Tertiary formations of the John|_ report, 508 ; geol. survey, 181. Day region, Merriam, Sele Indians, Handbook of American, — mammal horizons of No. Amer- | Hodge, 91. ‘ ica, Osborn, 504. Inorganic and Organic Substances, —peneplain in Arizona and New _ Solubilities, Seidell, 440. Mexico, Robinson, 109. Islay, geology, Wilkinson, Teall and Trias, stratigraphy of the Western Peach, 003. American, Smith, 446. | Trilobites in the Chicago area, | J Weller, 445. Jahrbuch fiir Mineralogie, etc., 92. — Silurian, of the East Baltic, Jones, H. C., Physical Chemistry, Schmidt, 445. 440, Unionide, from Montana Laramie Jordan, D. S., Evolution and Animal clays, Whitfield, 446. | Life, 449, Upper Permian red beds of Okla- | homa and Texas, Beede, 86. K Voleanic activity, Barus, 483. Kell V. L., Evoluti d Ani- Voleanoes, active, of the earth, Sees 449.” yee eae Merealli, 282. Keyes, C. R., aggraded terraces of — of Catalonia, Washington, 217;) the Rio Grande, 467. Calderon, Cazurro and Fernan- |Kip, H. Z., determination ae he dez-Navarro, 282. | hardness of minerals, 23. Wyoming, Big Horn basin, geology. | Korn, A., Wlolniceehe Fernphoto- Fisher, 503. | graphie, 82. Gibbs’ ceometrical theory of reflec- | }zristall Hie Phvaileaech tion of light, Ewell, 412. Sea a yes a Goldschmidt, V., anhydrite twin Kunz, G. F., forms Of Atieancactdiee from Aussee, 487. monds, O75. Gooch, F. A., determination of cop- per, 65; potassium aluminium sul- | fe phate, 167. |Larmar, J., Memoir and Correspond- Gordon, C. H., Mississippian forma-| ance of Sir G. G. Stokes, 81. tions of Rio Grande valley, New | Lawton, E. E., bands ati spec- Mexico, 58. | trum of nitro 101 eee gen ; Gregory, H. E., Bibliography of | ehigh University, Astronomical Connecticut Geology, 447. papers, Ogburn, 283. | Light, Gibbs’ ceometrical theory of H reflection of, Ewell, 412, ag | Lifneus, Memorials of, 508. Pervate College Observatory, 509. otha Al J., Mode ‘of growth of eath, F. H., determination of cop- Le Ala cent net UOMSRG oe, material aggregates, ; : Herter, C. A., Bacterial Infections | M of the Digestive Tract, 91. Hillebrand, W. F., vanadium sul- Magnetic compounds of manganese phide patronite, etc., from Peru, | and boron, 80. 141; Texas, mercury minerals, 259.|— fields on the resistance of elec- Hofmeister, F., Beitriige zur chem-_ trolytes, Berndt, 442. ischen Phy siologie, 91. | Martin, G., Practical Chemistry, 440. Holm, T., Anemonella thalictroides, | Maryland ¢ geol. survey, 180, 181. 243. Material aggregates, mode of growth, Horse, skeleton of Arab, Osborn, 380.| Lotka, 199, 375. INDEX. 513 Matthew, W. D., Lower Miocene fauna from So. Dakota, 379. Mendelism, Punnett, 508. Mercalli, G., Active Volcanoes of the | Earth. 282. Merriam, J. C., Tertiary formations of the John Day region, 377. Metals, internal temperature gra- dient, Serviss, 451. Michael, H. A., Studies in Plant) OBITUARY. Chemistry, etc., 90. MINERALS. Albite, 255. Anhydrite twin crys- tal, 487. Benitoite, California, 448. Bra-| voite, Peru, 151. Calcite, New Jersey, 426. Calo- | mel, Texas, 273. Carlosite, Cali- fornia, 448. Chalmersite, Brazil, 250. Chiastolite, So. Australia, 183. Chlorite, 255. Diamonds, Arkansas, 275. Eglestonite, Texas, 271. Evansite, | Idaho and Alabama, 155. Gold nuggets from New Guinea, Liversidge, 505. Gorceixite, Bra. | zil, 182. Harttite, Brazil, 182. Hellandite, Norway, 182. Hematite, 255; artificial crystals, 485. Kleinite, Texas, 261. Manganotantalite, Maine, 154. Mer- cury, native, Texas, 274. Mon- troydite, Texas, 269. Nepouite, New Caledonia, 182. Olivine in serpentine of Chester, | Mass., 491. Patronite, Peru, 141. Phenacite, Gloucester, Mass.. 252. Purpur- | ie fate f Pd | Phosphorescenice, power of positive ite, So. Dakota, 152. Pyrite, 254. Quisqueite, Peru, 141. Rutherfordine, East Africa, 181. Siderite, 255. Sphalerite, 204. Terlinguaite, Texas, 270. TVour- maline, Elba, 157. Zinuwaldite, Alaska, 158. Zoisite | crystals, Chester, Mass., 249. Minerals, determination of the hard- | ness, Kip, 25. — measurement of the optic axial angle of, Wright, 317. — mercury, from Texas, Hillebrand and Schaller, 259. — of Southern Norway, Brogger, 282. — Tables of, Penfield, 448. Mixter, W. G., combustion of silicon and silicon carbide, 130. Munroe, Chas. E., artificial hematite crystals, 485. N |New Mexico, Mississippian forma- tions, Gordon, 58. Nitrogen spectrum, Lawton, 101. Nobel prizes in 1904, 508. | Nuclei, decay of ionized, Barus, 419. O Atwater, W. A., 382. Heilprin, A., 184, 284. Loewy, M., 450. Safford, J. 'M. , 284, Occlusion of oxygen, Szivessy, 442. Optic axial angle of minerals, meas- urement, Wright, 317. Ordway, J. M., waterglass, 473. Osborn, H. Ee skeleton of Arab horse, 380; Tertiary mammal horizons of "America, 504. Osborne, R. W., potassium alu- minium sulphate, 167. /Ozone, action on metallic silver, Manchot and Kampschulte, 373. P Palache C., mineralogical notes, 249 ; occurrence of olivine, 491. | Penfield, S. L., Tables of Minerals, 448. |Phelps, I. K., preparation of for- mamide, 173 ; action of dry ammonia, 479. |—and M. A., use of zinechloride, 194 ; preparation of acetamide, 429, rays to produce, Kunz, 499. | Physiologie, Beitrige zur chemi- schen, Hofmeister, 91. Physiology, Hough and Sedgwick, 448. Polarization, Fizeau’s research on the change of azimuth, 498. |Positive rays, power to produce phosphorescence, Kunz, 499. Punnett, R. C., Mendelism, 508. R Radio-active element, new, Bolt- wood, 370. Radio-activity of thorium salts, Boltwood, 93. Randall, D. L., behavior of molyb- dic acid, 513. ~ 514 467. — Mississippian of, Gordon, 58. Robinson, H. H., Tertiary peneplain | of Plateau district, 109. ROCKS. Volcanoes, Catalan, and their rocks, Washington, 217. —— Calderon, Cazurro and Fer- nandez-Navarro, 282. Rontgen radiators, secondary, Barkla, Crowther, 499. —rays, production of corpuscular rays by, Cooksey, 285. S) San Domingo Solenodon, Verrill, 55, Schaller, W. T., mineralogical notes, 152; mercury minerals from Texas, 259. Schwarz, E. H.L., plains in Cape | Colony, 185. Schwingungserzeugung, der, Barkhausen, 283. Sedgwick, W. T., Physiology, 448. Seidell, A., Solubilities of Inorganic | and Organic Substances, 440. Serviss, S. B., internal temperature gradient of metals, 401. Shimer, H. W., Cambrian transition | fauna of Braintree, Mass., 176. Smith, E. F., Electro-Analysis, 498. | Smithsonian Institution, annual report, 506; other publications, 506. Spectra, absorption, Uhler and Wood, 442. Spectrum of nitrogen, Lawton, 101. Spider thread, strength, Benton, 75. | Standards, Bureau of, bulletin, 87, 442. Stokes, Sir G. G., Memoir and Cor- respondence, Larmor, 81. 40 Thermoelectro-motive forces of po- tassium and sodium, Barker, 159. Thorium products, rays from, Hahn, 374, — salts, radio-activity, Boltwood, 93. Tungsten, melting point of pure, Wartenberg, 440. Rio Grande, aggraded terraces, Keyes, | | | Problem | INDEX. U United States geol. survey, see GEOL. REPORTS AND SUR- VEYS. V | Veatch, A. C., meaning of term Laramie, 18. | Verrill, A. E., Bermuda Islands, | 179; 180: | Verrill, A. H., Solenodon of San Domingo, 55; Hercules beetles from Dominica Island, 305. Volcanic activity, Barus, 483. Volcanoes active, Mercalli, 282; of Catalonia, 217, 282. WwW | Washington, H. S., Catalan vol- canoes and their rocks, 217; forms of Arkansas diamonds, 275. Waterglass, Ordway, 473. Weed, L. H., action of dry ammo- nia, 479. | Western Australia geol. survey, 84. | Whitlock, H. P., calcite from West Paterson, N. J., 426. Wireless telegraphy, relation of elec- tromagnetic waves to, Zenneck, 441. | Wisconsin geol. survey, 838. — geology of north central, Weid- _ man, 900. Wright, F. E., measurement of the optic axial angle of minerals, 317. Z | Zoological Congress, seventh inter- national, meeting at Boston, 92. | ZOOLOGY. Birds of Chicago, Woodruff 92. Brachyura of the Eastern Tropical Pacific Expedition, Rathbun, 450. Crayfishes, young of, Andrews, 449. Crustacea of the North Pacific Ex- ploring Expedition, Stimpson, 449. Hercules beetles from Dominica Island, A. Hyatt Verrill, 305. Solenodon of San Domingo, Verrill, Zoology, Invertebrate, Drew, 382. Dr. Cyrus Adler,. Librarian U. S. Nat. Museum. % VOL. XXIV. JULY, 1907. SR os ER I TI SSIS ES FE DE I ET Established by BENJAMIN SILLIMAN in 1818. agetterts Wikis. , SMW nR le AN JOURNAL OF SCIENCE, Epirorn: EDWARD S. DANA. ASSOCIATE EDITORS Proressors GEORGE L. GOODALE, JOHN TROWBRIDGE, W. G. FARLOW anp WM. M. DAVIS, or CamBrinceE, Proressors ADDISON E. VERRILL, HORACE L. WELLS, L. V. PIRSSON anp H. E. GREGORY, or New Haven, Proressor GEORGE F. BARKER, or PHILADELPHIA, Proressor HENRY S. WILLIAMS, or Irwaca, Proressor JOSEPH S. AMES, or Battiwore, Mr. J. S. DILLER, or Wasuinerton. FOURTH SERIES VOL. XXIV—[WHOLE NUMBER, CLXXIV.] Nos 139 JULY, 1907. NEW HAVEN, CONNECTICUT. TORO G THE TUTTLE, MOREHOUSE & TAYLOR CO., PRINTERS, 123 TEMPLE STREET. Published monthly. Six dollars per year, in advance. $6.40 to countries in the Postal Union ; $6.25 to Canada. Remittances should be made etre orders, aes JUL 2 1907 registered letters, or bank checks (preferably on New York banks). st IMPORTANT NOTICE. If you wish to secure choice rare or ordinary minerals and cut gems, now is the time to buy them, as we have inaugurated our yearly summer reduc- tions of 10 per cent. on rare, showy minerals and cut gems, and 20 per cent. on ordinary minerals. This reduction is for the months of July and August only. Our stock is the largest and finest that has ever been. Especial attention is called to the immense size of some of our preciovs and semi- precious cut gems, running as high as 30 carats, all of which will make a brilliant addition to your collections :—Siberian Amethysts, deep purple color, at night reddish color, like Arizona Garnets, from 1 to 30 carats; Topaz, Bahia, Brazil, from 1 to 40 carats, deep golden color; Red, pink, green and blue Tourmalines, from Minas Geraes, Brazil, from 1 to 10 carats; Red Tourmalines, from Ural Mts., from 1 to 8 carats; Opals, Whitecliff, New South Wales, Australia, from 1 to 8 carats, milky with deep fire. Fine Opal Shells, perfect ; are considered very rare when perfect. RARE NORWAY MINERALS Leucophane crystals, in the matrix, finest in the world; Polyerase xls in matrix; Thorite xls; Gadolinite xls; Broggerite xls; Hellandite, new min- eral, xls in matrix; Monazite xls in matrix, and loose xls; Rutile xls; Malakon xls in the matrix; Apatite xls; Xenotime xls; Euxenite xls in matrix ; Katapleit xls in matrix. NEW CRYSTALLIZED NATIVE COPPER which was advertised and illustrated in the American Journal of Science and Mineral Collector. We secured the whole output of one pocket. Five of the finest specimens still remain, price from $10 to $70. (Write for further particulars and illustrated circular.) SCIENTIFIC RUBIES We have an extra fine lot of these Scientific Rubies, from 14 to 4-carats, at 3) per carat. RARE MINERALS : Anatase, Binnenthal, and St. Gothard, Switz., $4-$10. Dioptase, Siberia, $7.50-S20. Phosgenite, Eng., $2-$10. The new mineral Zeophyllite, Rad- zein, Bohemia, $3-$7.50. Bismuthinite, $4-$6. Eulytite, Saxony, $0-S6. Alexandrite, Ural Mts., xls from $3-$5, matrix specimens from $20-$25. Zeinerite, Joachimsthal, Bohemia, $3. Terlinguaite, Terlingua, Texas, $3. Graftonite, Grafton, N. H., from $2-$5. CALIFORNIA MINERALS Pink Beryls, Pala, in matrix, and loose xls, $8-S35. Blue and white Topaz, Romana Co., $8-$10. Colemanite, San Bernardino Co.,$2-$5. Cali- fornite, Pala, polished slabs, $1-$5. Kunzite, from 50c. to $50. Cinnabar, from Sonoma Co., and New Almaden, fine x]s in matrix, $2-$5. Tourmalines, Mesa Grande, and Pala, in matrix and xls, different colors, 50c.—$100. HUNGARIAN MINERALS Stibnite, from 25c¢ to $7.50. Barite, different colors, $1-S5. Realger, $4— $5. Orpiment, $1.50-83. Cinnabar, $2-S5. Bournonite, $1-S3. Sphalerite and Quartz, 50c-34. Blue Chaleedony Pseudomorph, 50c-S2. Crystallized Goid, Silver, Calaverite, and Copper We have a fine lot of crystallized Gold, Silver, Calaverite, and Copper, from the different localities; also Calcite enclosing Copper. s Write for further particulars. ALBERT H. PETEREIT, 81—83 Fulton Street, New York City. Dr. Cyrus Adler, Librarian U. S. Nat. Museum. © VOE XXIV. AUGUST, 1907 Established by BENJAMIN SILLIMAN in 1818. THE AMERICAN JOURNAL OF SCIENCE. Eprror: EDWARD S. DANA.. ASSOCIATE EDITORS Proressors GEORGE L. sOODALE, JOHN TROWBRIDGE, W. G. FARLOW anp WM. M. DAVIS, or Camsrincs, Proressorss ADDISON E. VERRILL, HORACE L. WELLS, L. V. PIRSSON anp H. E. GREGORY, or New Haven, Proressor GEORGE F. BARKER, or PHILADELPHIA, A Proressor HENRY S. WILLIAMS, or Itwaca, Proressor JOSEPH S. AMES, or Batriore, - Mr. J. 8S. DILLER, of Wasurncton. FOURTH SERIES | VOL. XXIV—[WHOLE NUMBER, CLXXIV.] No. 140—AUGUST, 1907. We, eae ee NEW HAVEN, CONNECTICUT. een OeG THE TUTTLE, MOREHOUSE & TAYLOR CO., PRINTERS, 123 TEMPLE STREET. Published monthly. Six dollars per year, in advance. Postal Union ; $6.25 to Canada. Remittances should be m registered letters, or bank checks (preferably on New Yor IMPORTANT NOTICE. If you wish to secure choice, rare or ordinary minerals and cut gems, now is the time to buy them, as we have inaugurated our yearly summer reduc- tions of 10 per cent. on rare, showy minerals and cut gems, and 20 per cent. on ordinary minerals, This reduction is for the months of July and August only. Our stock is the largest and finest that has ever been. Especial attention is called to the immense size of some of our precious and semi- precious cut gems, running as high as 30 carats, all of which will make a brilliant addition to your collections :—Siberian Amethysts, deep purple color, at night reddish color, like Arizona Garnets, from 1 to 40 carats ; Topaz, Bahia, Brazil, from 1 to 40 carats, deep golden color; Red, pink, green and blue Tourmalines, from Minas Geraes, Brazil, from 1 to 14 carats; Red Tourmalines, from Ural Mts., from 1 to 8 carats; Opals, Whitecliff, Australia, milky with deep fire. Fine Opal Shells, perfect ;;are considered very rare when perfect. RECENT ARRIVALS Scheelite, massive xls, and yellowish Powellite, Oak Springs, Nevada, 32.50 to $5; Tetradymite and Green Bismutite, Nevada, $1 to $8; Rose Chalce- dony, Aurora, Nevada, $1 to $5; Zinkenite, Mosey, Nevada, $1.50 to $3; Copalite on Coal, Castle Gate, Utah, 50c. to $1; Calaverite, Cripple Creek, Colorado, 50c. to $5; Onegite, El Paso Co., Colorado, $1 to $8; Cobaltite, Cobalt, Canada, $3 to $7.50; loose crystals, 10c. to 25c.; Niccolite, Cobalt, Ontario, Canada, 75c. to $4; Native Silver and Niccolite, Cobalt, Ontario, Canada, $2 to $10; Erythrite, in native silver, Cobalt, Ontario, $1 to $0; Rhodonite, Franklin Furnace, N. J., $2.50 to $10; Petrified Wood, Chalee- dony Park, Wyoming, $2.50 to $5; Opal, Barcoo River, Queensland, Austra- lia, 50c. to $5; Tourmaline, Mesa Grande, California, different colors, in matrix, and loose xls, from $2 to $50; Hubnerite, 75c. to $0; Bismuth and Cassiterite, Bohemia, $2 to $5; Native Antimony, Prince William, New Brunswick, $1 to $2; Tellurium, Boulder, Colorado, $1 to $5; Native Plati- num, Columbia, S. America and Oregon, from $2 to $9. RARE NORWAY MINERALS Leucophane crystals, in the matrix, finest in the world ; Polykrase, xls in matrix; Thorite xls; Gadolinite xls; Bréggerite xls; Hellandite, new min- eral, xls in matrix; Monazite xls in matrix, and loose xls; Rutile xls; Malakon xls in the matrix; Apatite xls; Xenotime xls; Huxenite xls in matrix. SCIENTIFIC RUBIES We have an extra fine lot of these Scientific Rubies, from 14 to 4 carats, at $d per carat. RARE MINERALS Anatase, Binnenthal, and St. Gothard, Switz., $4-$10. Dioptase, Siberia, $7.50-$20. Phosgenite, Eng., $2-$10. The new mineral Zeophyllite, Rad- zein, Bohemia, $3-$7.50. Bismuthinite, $4-$6. Eulytite, Saxony, $5-$6. Alexandrite, Ural Mts., xls from $3-$5, matrix specimens from $20-$20. Graftonite, Grafton, N. H., from $2-S5. CALIFORNIA MINERALS Pink Beryls, Pala, in matrix, and loose xls, $8-$35. Blue and white Topaz, Romana Co., $8-$10. Colemanite, San Bernardino Co., $2-$d. Cali- fornite, Pala, polished slabs, $1-$5. Kunzite, from 50c. to $50. Cinnabar, from Sonoma Co., and New Almaden, fine xls in matrix, $2-$). Tourmalines, Mesa Grande, and Pala, in matrix and xls, different colors, 50c¢.—$100. Write for further particulars. ALBERT H. PETEREIT, 81—83 Fulton Street, New York City. - ‘Dr. Cyrus Adler, : es Librarian U. S. Nat. Museum. VUbS AAT: : SEPTEMBER, 1907. Established by BENJAMIN SILLIMAN in 1818. THE AMERICAN JOURNAL OF SCIENCE. - Epirorn: EDWARD S. DANA. ASSOCIATE EDITORS Proressors GEORGE L. GOODALE, JOHN TROWBRIDGE, W. G. FARLOW ann WM. M. DAVIS, or Camprincz, Proressors ADDISON E. VERRILL, HORACE L. WELLS, LL. V. PIRSSON anp H. E. GREGORY, or New Haven, Proressor GEORGE F. BARKER, or PHILADELPHIA, Proressor HENRY S. WILLIAMS, or ItwHaca, Proressor JOSEPH S. AMES, or Battimore, Mr. J. S. DILLER, or Wasuineton. FOURTH SERIES VOL. XXIV—[WHOLE NUMBER, CLXXIV.] No. 141—SEPTEMBER, 1907. NEW HAVEN, CONNECTICUT. 1907 THE TUTTLE, MOREHOUSE & TAYLOR CO., PRINTERS, 123 TEMPLE STREET. Published monthly. Six dollars per year, in advance. $6.40 to countries in the Postal Union ; $6.25 to Canada. Remittances should be made either by money orders, registered letters, or bank checks (preferably on New York banks). ; IMPORTANT NEWS. We have secured one of the finest collections ever gotten together by a Brooklynite, and we think all will know its owner without mentioning his name. It is rich in the much-sought-after old finds and rare minerals which were plentiful 25 or 30 years ago, but which cannot be secured at any price to-day, except out of very old collections. It is valued at over $10,000. Some of these specimens are so rare and fine that the owner has been impor- tuned many times to part with them by universities, museums and the better class of collectors, but in every case he has refused their offers, not wishing to break the collection. It will now be offered on and after September 1st, in lots to suit purchasers, at a very reasonable figure. First come first served will be the rule. Don’t delay and then blame us, as we know there will be a rush to secure the finest of these specimens. If you cannot call on us send us your wishes and they will be filled to best advantage. This col- lection has been correctly labelled according to the Dana System by its owner, so that all purchasers are assured of the accuracy of these specimens. Further particulars on application. “OUR NEW CIRCULAR.” We have just issued a new 8-page Circular, covering almost all our stock at present date, except the Brooklyn Collection, the East Indian and Russian Gem Collections, and two other Kuropean collections that are on their way. Special Circular will be issued of these as soon as they arrive and are arranged. RECENT ARRIVALS Tetradymite and Green Bismutite, Nevada, $1 to $3; Rose Chalcedony, Aurora, Nevada, $1 to $0; Zinkenite, Mosey, Nevada, $1.50 to $8; Copal- ite on Coal, Castle Gate, Utah, 50c. to $1; Calaverite, Cripple Creek, Colorado, 50c. to $5; Onegite, Kl Paso Co., Colorado, $1 to $3; Cobaltite, Cobalt, Canada, $3 to $7.50; loose crystals, 10c. to 25c,; Niecolite, Cobalt, Canada, 7dc. to $4; Native Silver and Niccolite, Cobalt, Canada, $2 to $10; Hrythrite, in native silver, Cobalt, Canada, $1 to $5; Rhodonite, Franklin Furnace, N. J., $2.50 to $10; Petrified Wood, Chalcedony Park, Wyoming, $2.50 to $5 ; Opal, Barcoo River, Queensland, ’ Australia, 50c. to $5; Tour- maline, Mesa Grande, California, different colors in matrix and loose xls, from $2 to $50; Hubnerite, "5c. to $0; Native Antimony, Prince William. New Brunswick, $1 to $2; Tellurium, Boulder, Colorado, $1 to $5; Native Platinum, Columbia, S. America and Oregon, from $2 to $5. RARE NORWAY MINERALS Leucophane crystals, in the matrix, finest in the world; Polykrase, xls in matrix; Thorite xls; Gadolinite xls; Bréggerite xls; Hellandite, new min- eral, xls in matrix; Apatite xls; Xenotime xls; Huxenite xls in matrix. RARE MINERALS Anatase, Binnenthal, and St. Gothard, Switz., $4-$10. Dioptase, Siberia, $7.50-$20. Phosgenite, Eng., $2-$10. The new mineral Zeophyllite, Rad- zein, Bohemia, $3-$7.50. Bismuthinite, $4-$6. Kulytite, Saxony, $5-$6. Alexandrite, Ural Mts., xls from $3- $5, matrix specimens from $20-$25, Graftonite, Grafton, N. EL from $2-$5. ENGLISH MINERALS Violet Thane. Durham ; Gray Fluorite; Fluorite and Galena; Yellow Fluorite, a great variety of different colors; Emerald green Fluorites, very _ rare ; Quartz, studded with fine Fluorites ; ’ Barytes, different varieties and-* colors, double termination ; Cockscomb Baryte, Frizington ; Fleam Calcite ; Calcites, different varieties and colors; Calcite, twin forms with Dolomite, Park House ; Specular Iron with pearl calcite; Hexagonal Calcite, showing moss structure ; Pyrites, Frizington ; Iridescents, Woodend ; Hausmannite, Cumberland—this is quite a new local mineral. SCIENTIFIC RUBIES We have an extra fine lot of these Scientific Rubies, from 14 to 4 carats at $5 per carat. Write for further particulars. ALBERT H. PETEREIT, 81—83 Fulton Street, New York City. ir. Cyrus Adler, Librarian U. S. Nat. Museum. ; i 4 » 43 OCTOBER, 1907. Mer XXIV: Established by BENJAMIN SILLIMAN in 1818. THE AMERICAN JOURNAL OF SCIENCE. Epitorn: EDWARD S. DANA. ASSOCIATE EDITORS Proressors GEORGE L. GOODALE, JOHN TROWBRIDGE, W. G. FARLOW anp WM. M. DAVIS, or Camprivcz, Proressors ADDISON E. VERRILL, HORACE L. WELLS, L. VY. PIRSSON ann H. E. GREGORY, or New Haven, Proressor GEORGE F. BARKER, or PutvapEeLpPHia, Proressor HENRY S. WILLIAMS, or Iruaca, Proressor JOSEPH S. AMES, or Baurtiore, Mr. J. S. DILLER, or Wasutneron. FOURTH SERIES VOL. XXIV—[WHOLE NUMBER, CLXXIV.] No. 142—OCTOBER, 1907. WITH PLATES I, II. NEW HAVEN, CONNECTICUT. 1950.7, THE TUTTLE, MOREHOUSE & TAYLOR CO., PRINTERS, 123 TEMPLE STREET. Published monthly, Six dollars per year, in advance. $6.40 to eouméxies 4a oe 3 : >) . dU. 20 quixilés Say Postal Union ; $6.25 to Canada. Remittances should be made eithe /GSsoney ord registered letters, or bank checks (preferably on New York banks). / ae + \ que fe Geese | SSS SSS SSS ‘the, BEB Gh? IMPORTANT NOTICE. We have just issued a new 8-page circular, covering almost all our stock at present date. In addition to this we also issued a complete catalogue of the Brooklyn Collection which was mentioned in the September number. In addition to these we have printed a new Cut-Gem Circular, which super. sedes the other Gem Circular we got out, and gives weight and price of each. You will be astonished at the quality and low prices of these cut gems. Write for circular. NEW ARRIVALS. Azurite Balls, Bisbee, Arizona, 25c. to $5. Azurite, Copper Queen, Ari- zona, 50c. to $10. Psilomelane, Inwood and Montreal, Mich., 25c. to $3.50. Herderite, Poland, Me., 50c. to $20. Malachites, Russia and Arizona, 50c. to $5. Aragonite, Chessy, sixlings, doubly terminated, 25e: to $1. Stalac- tites, Arizona, 20c. to $15. Diaspore, crystallized, Chester, Mass., $2.50 to $5. Wulfenite, Organ Mts., Arizona, $1 to $7.50. Chaleotrichite, Morenci, 7dc. to $d. Calamine, Montana and New Jersey, 50c. to $5. Chalcanthite, Arizona, 50c. to $4. Topaz, Utah, matrix, $1 to $1.50. Native Antimony, Prince William, N. B., $1 to $2. Native Copper, Lake Superior, Mich., 50c. to $5. Native Silver and Copper, 50c. to $12. Native Gold, crystallized, Hungary, $15, and Nova Scotia, in quartz, $8 to $15. Tourmaline, Mesa Grande and Pala, Calif., Hamburg, N. J., Haddam, Conn., Paris, Me., 25ce. to $1.50. Chrysocolla, Arizona and Chili, 50c. to $8. Azurite and Malachite, Arizona, 50c. to $5. Freibergite, Cobalt, 50c. to $1. Cobaltite, $1 to $5; loose crystals, 10c. to 25c. Smaltite and Silver, 75c. to $10. Native Silver on Cobalt, $2 to $10. Erythrite on Native Silver, $1 to $5. Agates, Brazil, Michigan, Germany, etc., 20c. to $d. Petrified Wood, Arizona, $1.50 to $5. Opal, Australia, 50c. to $25. Phenacite, Chatham, N. H., 50c. to $2. Topaz, Chatham, N. H., $1 to $8. Amethyst, 50c. to $5. Amazonstone, 35c. to $5. ENCLISH MINERALS. Calcites, nailhead, flame, red, white, pink, many forms and colors, 25e. to $3.50. Fluorites, green, purple, brown, yellow, 35c. to $7.50. Hausmanite, new find, 35c. to $2.50. Chalcosiderite, $1 to $5). Hematite, specular with Pearl Spar, 35c. to $2.50. Dolomite with Calcite Twins, 35c. to $1.50. Pyrite, iridescent, 50c. to $1.50; rare form, 7dc. to $1.50. Barite, 2dc. 40 $9. NORWAY MINERALS. Gadolinite, $8. Hellandite, $5. Monazite crystals, $1 to $5. Rutile, $3. Malakon, $1. Xenotime, $8. Thorite, $2.50. Apatite, 25c. to 7dc. OTHER LOCALITIES. Zinkenite, Nevada, $1.50 to $38.50. Calaverite, $1.50 to $3. Mixite, 50c. to $1.50. Linarite, 50c. to $1.50. Bixbyite, $5 to $7. Brochantite, 50c. to $1.50. Zeunerite, Utah, 75c. to $2. Hessite, Hungary, $10 to $25. Ana- tase, Binnenthal, $4 to $10. Crocoite, Brazil and Dundas, Tasmania, $3 to $15. Columbite, N. C., $1 to $5. Graftonite, N. H., $1 to $4. Microlite in Albite, and loose crystals, Amelia, Va., $4 to $7. Phosgenite, England, $2 to $15. Samarskite, N. C., 50c. to $5. Euclase, Urals and Brazil, -$5 to $40. Argentite, $5 to $12. Zeophyllite, Radzein, $1 to $5. Enargite, $2.50 to $5. Bournonite, $2 to $5. Tetrahedrite, $1.50 to $10. Cinnabar, $3 to $10. Pink Beryl, Pala, Calif., $10 to $35. We still have three of those rare native coppers from Bisbee, Arizona, described in this Journal of March. Write for further particulars. CGEM MATRIX SPECIMENS. Diamond in the matrix, Old Mine, Kimberley, South Africa, $25 to $40. Ruby in limestone, Burmah, $25 to $35. Alexandrite in matrix, fine crystals, $20 to $25. Hiddenite in matrix, $10 to $25. Ruby Spinel in limestone, Burmah, $5 to $10. Ruby Spinel Crystals from Ceylon, 35c. to $2.50. - Emerald in matrix, Bogota, $10 to $50; Ural Mts., $10 to $50; Habacktel- thal, Austria, $2 to $10; Alexander Co., N. C., $2 to $10. Rubellite in matrix, Alabashka. $5 to $15. Lot of Topaz, Ural Mts., crystals and matrix specimens, $7.50 to $20; lot of crystals, Minas Geraes, Brazil, 75c. to $5; crystals from Mexico, 25c. to $5; matrix specimens, 50c. to $10; from Siberia, $5 to $10. Beryls, a variety from different localities, 25c. to $10. Kunzite, $1 to $20. A. H. PETERETIT, 81-83 Fulton St.; New York City. Dr. Cyrus Adler, Librarian U. S. Nat. Museum. VOLP XXIV. NOVEMBER, 1907. Established by BENJAMIN SILLIMAN in 1818. THE AMERICAN JOURNAL OF SCIENCE. Epitork: EDWARD S. DANA. ASSOCIATE EDITORS Proressors GEORGE L. GOODALE, JOHN TROWBRIDGE, W. G. FARLOW anp WM. M. DAVIS, or Camrrincs, Proressors ADDISON E. VERRILL, HORACE L. WELLS, L. V. PIRSSON ann H. E. GREGORY, or New Haven, Proressor GEORGE F. BARKER, “OF PHILADELPHIA, ProressoR HENRY S. WILLIAMS, or Iruaca, Proressor JOSEPH S. AMES, or Battrmore, Me. J. S. DILLER, or Wasuineton. FOURTH SERIES VOL. XXIV—[WHOLE NUMBER, CLXXIV.] No. 143—NOVEMBER, 1907. 107, NEW HAVEN, CONNECTICUT. | | THE TUTTLE, MOREHOUSE & TAYLOR ©O., PRINTERS, 123 TEMPLE STREET. EE TES TE AE ETD DOT DA ESP DIE TTA TREE BET HOE BNE ESTE BES RE TI EON Published monthly. Six dollars per year, in advance. $6.40 to countries i= the Postal Union ; $6.20 to Canada. Remittances should be made either by money orders, registered letters, or bank checks (preferably on New York banks). fa WHAT WE HAVE DONE, AND WHAT WE INTEND 10 00. OUR PAST ACHIEVEMENTS. Another Fall and Winter Campaign in the Mineral Business is before us. A little review of our work in the past and prospects for the future is not, therefore, at this time out of place. We are going to ‘‘ blow our horn,” but will simply state facts. Two years ago we were almost unknown in the Mineral World; to-day we are the leading emporium of minerals in America, and the leading firm in the distribution of foreign minerals. We have in the past two years bought out and sold wholly or in part thirty-five collections, ranging in value from $500 to $5,000. We have had exhibitions at the Miners’ Exposition, the American Museum of Natural History, and the Brooklyn Institute of Arts and Sciences. We have sold a number of notable and rare minerals, among them a remarkable Tourmaline Crystal from California, remarkable Kunzite Crystals, extraordinary Cut Gems, some extremely rare and new German minerals, etc., ete. OUR FUTURE PROSPECTS. The prospects for this Fall were never so promising in the number of remarkable collections, large or small, we have secured for our patrons. First and most notable is the consignment of Russian and Hast Indian Gem Minerals, which will soon be here. This consignment is so large and so remarkable that no dealer in gems in this country can equal it. Some of the individual specimens are so fine that it will be almost impossible to satisfy all our patrons without auctioning them off. But of this more in the future number. Next in importance is the “‘ Brooklyn” Collection, so called because the owner does not wish his name known. This is full of what are called unat- tainable specimens, that is, specimens from exhausted localities, in so fine examples that other localities producing the same minerals have never equalled them in crystallization or beauty. In other words, just those specimens you have ‘‘hankered after” but could not get, even though you carried ‘‘a wad of the long green.” This collection is now on sale. Then next in importance comes the English consignment, comprising a large shipment from the well-known English localities. It is not necessary to speak of the great beauty of these specimens, as you are all familiar with them, except to say they are fresh specimens, never before offered for sale, and contain several new shades on color in the Fluorite, Calcites, etc. There are still three other Huropean consignments on the way that we will describe later. Of small lots of minerals there is an innumerable number either here, on the way, or under negotiation. So that we are not exaggerating when we say that never has there been so many and so fine and rare specimens offered at one time; and while we would be justified in feeling proud of our success, we take createst pride in our file of letters from well pleased and satisfied patrons, both private and public. Send for our three new circulars describing our stock, our gems, and the Brooklyn Collection. A. PETEREI 81—83 Fulton Street, New York City. Dr. Cyrus Adler, ee a DECEMBER, 1907. tl Established by BENJAMIN SILLIMAN in 1818. THE AMERICAN JOURNAL OF SCIENCE. Epirorn: EDWARD S. DANA. ASSOCIATE EDITORS Proressors GEORGE L. GOODALE, JOHN TROWBRIDGE, W. G. FARLOW anp WM. M. DAVIS, or CampBrwnce, Proressorns ADDISON E. VERRILL, HORACE L. WELLS, L. V. PIRSSON anp H. E. GREGORY, or New Haven, Proressor GEORGE F. BARKER, or PHILADELPHIA, Proressor HENRY S. WILLIAMS, oF Iruaca, Proressor JOSEPH S. AMES, or Battimors, | Me. J. S. DILLER, or Wasuineron. FOURTH SERIES VOL. XXIV—[WHOLE NUMBER, CLXXIV.] id lid a te tut i ee A ven tN No. 144—-DECEMBER, 1907. ~ NEW HAVEN, CONNECTICUT. HO! Oee | THE TUTTLE, MOREHOUSE & TAYLOR CO., PRINTERS, 123 TEMPLE STREET. Published monthly. Six dollars per year, in advance. $6.40 to countries in the Postal Union ; $6.25 to Canada. Remittances should be made either by money orders, registered letters, or bank checks (preferably on New York banks). i, < Ceaahieraa NEW ARRIVALS. These minerals come direct from the mine, not from any dealer, and is the finest consignment ever received from Europe. There are large and small specimens, some excellent for Museums, and all at very reasonable prices. Those from Hungary are the most important. On account of the large number of specimens and in order to introduce them to you, we will have Bargain Sales every day this month, so do not fail to come and see them. If not convenient for you to call, we would be pleased to send the goods on approval. A few of them we name below: E Rhodochrosite, Kapnik, 50¢ to $5; with Quartz and Calcite, Kapnik d0¢ to $5; with pink quartz, 50¢ to $5; Barite, different-colors, Felsébanya, with stibnite, realgar, etc., 7o¢ to $5; Stibnite, Felsébanya, star groups, fine sarge groups, with stout crystals on smoky quartz, 75¢ to $10; Plumos- ite, Felsdbanya 75¢ to $4; Calcite, pink, from Borpasak, Kapnik, and Feketebanya, 75¢ to $2; Pyrite, Felsobanya, and Kapnik, with bournonite and’ braunspar, 25¢ to $3; Fluorite, Kapnik, lilac color, 50¢ to $8; Bournonite, Kapnik and Felsébanya, with tetrahedrite, pyrite, sphalerite, etc., 50¢ to $d; Cinnabar, Kapnik, $1 to $4; Chalcopyrite, Felsobanya, and Kapnik, with wurtzite, sphalerite, braunspar, etc., 75¢ to $38; Pearlspar, Kapnik, 70¢ to $2.50; Libethenite, Libethen, $2.50 to $5; Sphalerite, Kapnik, and Felso- banya different colors, with chalcopyrite, galena, tetrahedrite, ete., 50¢ to $4 ; Galenite, Felsbbanya, and Kapnik, with tetrahedrite, calcite and braunspar, 50¢ to $4; Galena, twin, Rodna, $1 to $1.50; Tetrahedrite, Kapnik with bournonite, sphalerite and chalcopyrite, $1 to $5; Marcasite, Felsébanya, 50¢ to $2; Braunspar, different tints, Felsdbanya, $1 to $2.50; Quartz, different colors, Felsébanya, with citrine, braunspar, and chalcopyrite, 50¢ to $2.50; Sphereosiderites with stibnite, Felsdbanya, $5 to $7.00, Amethyst, Nagybanya, with Marcasite, 50¢ to $3; Helvite, Kapnik, $1 to $2.50; Realgar, Felsébanya, beautiful crystals, $1 to $5; Chalcedony, Trestia, different colors, 50¢ to $7.50; Semseyite, very rare, with Galenite, Felsébanya, $5 to $12; Gypsum, crystals beautiful, Diembrava, 75¢ to $2.50 ; Grossularite, Vasco, $1 to $4; Cerussite, Rodna, 75¢ to $2.50 ; Greenockite, Dognacska, $3 to $5; Sylvanite, Nagyag, $5 to $7.50; Hessite, Botes, $20 to $35; Gold, beautifully crystallized and in leaves, some in matrix, $2 to $15 ; Topaz, Schneckenstein, Saxony, in matrix and loose crystals, 20¢ to $3. We have a very fine lot of all the known gems on hand, which will be suitable for a Christmas Gift; write for our gem circular. There are a number of other important consignments on the way, one of which is now in the Custom: House, and will be on exhibition and for sale at the same time as above. Some of these are so extremely rare that they will repay a long trip to see. Further particulars cheerfully furnished. A. H. PETEREIT, 81—83 Fulton Street, New York City. 63 Le oes, Ad. baa tt oer SMITHSONIAN INSTITUTION LIBRARIES “AACA 3 9088 01298 5750