Proceedings

of the Tomsk Technological Institute

of Emperor Nicholas II

Vol. 18. 1910. No. 2.

VIII.

CATALOG

of the Library of the Tomsk Technological Institute of Emperor Nicholas II

Section 2.

Pure Mathematics.

Supplement 2.

37–45.

Supplement 2.

A.

9915. 2³/51. Agapov D. V. Geometry on New Foundations without Parallels. Solving Triangles. Orenburg. 1909.

9914. 2³/50. Agapov D. V. Measurement of Angles by Means of a Linear-System Protractor. Orenburg. 1909.

9415. 2¹/15. Andreev K. Vasily Yakovlevich Tsygler. Moscow. 1908.

9842. 2⁵/18. Andreev K. A. Basic Course of Analytic Geometry. 5th ed. Moscow. 1909.

8202. 6⁵/42. Andreev K. A. Collection of Exercises in Analytic Geometry. 2nd ed. Moscow. 1904.

8437. 6⁵/45. Bukreev B. Ya. Introduction to the Theory of Series. Issue 1. Kiev. 1907.

8436. 6⁵/44. Bukreev B. Ya. Elements of the Theory of Determinants. Kiev. 1907.

9739. 2³/28. Burkhardt G. Principles of Differential and Integral Calculus and Their Applications to the Description of Natural Phenomena. Trans. A. Ya. Bilibin and V. A. Krogius. St. Petersburg. 1909.

9432. 2³/24. Vasiliev A. V. Introduction to Analysis. Lectures and Practical Exercises; lithogr. Kazan. 1880–1881.

9429. 2³/23. Vasiliev A. V. Theory of Numbers. Lithogr. Kazan.

9730. 2⁴/40. Weber H. and Wellstein J. (H. Weber and J. Wellstein). Encyclopedia of Elementary Mathematics. Trans. ed. with notes by V. Kagan. Odessa. Vol. 1. Elementary Algebra and Analysis. Comp. H. Weber. 1906.

9419. 2⁴/27. Vlasov A. Linear Systems of Conic Sections in Their Projective and Metric Structure. Moscow. 1901.

9416. 2⁴/26. Vlasov A. N. A New Method of Constructing a Surface of the 2nd Order from 9 Given Points.

9186. 59³/5. Gersevanov N. Foundations of Nomographic Calculus with Their Application to Engineering. Issue 2. Nomographic Integration. St. Petersburg. 1908.

6825. 2³/39. Golovnin D. N. Basic Course of Descriptive Geometry. Part 2. Moscow. 1907.

1. 2³/30. Goryachev D. Foundations of the analysis of infinitesimals.
     2nd ed. Moscow. 1908.

2. 2³/29-30. Hochheim A. (Hochheim). Collection of problems in analytic geometry in the plane
     with solutions; issue 1. Problems; issue 2. Solutions; trans. from the 2nd ed. by N. S. Sineokov. Kiev. 1902.

3. 5⁴/46. Grave P. P. On the geometric representation of elliptic integrals and functions.
     Kazan. 1894.

4. 6⁴/53,A. Jones V. N. Problems for a course in descriptive geometry.
     Tomsk. 1907.

5. 2⁵/10,A. Jones V. N. Problems for a course in descriptive geometry.
     Tomsk. 1908.

6. 2⁴/24. Zhegalin I. Transfinite numbers.
     Moscow. 1907.

7. 2³/36,41–42,A. Problems in mathematics.
     Tomsk Technological Institute; issue 3, 1906–7; issue 4, 1907–8; issue 5, 1908–9. Tomsk. 1907–1909.

8. 2³/48. Kagan V. The problem of the foundation of geometry in its modern formulation.
     Speech. Odessa. 1908.

9. 8⁵/15. Kotelnikov A. P. Screw calculus and some of its applications to geometry and mechanics.
     Kazan. 1895.

10. 2¹/11. Laplace. An essay on the philosophy of the theory of probability (Essai philosophique sur les probabilités).
      A popular exposition of the foundations of the theory of probability and its applications. Trans. A. I. V. under the editorship of A. K. Vlasov. Moscow. 1908.

11. 4³/37, 6/31. Makkaveev A. F. Collection of problems in descriptive geometry with an atlas. St. Petersburg. 1906.

12. 2³/13-14. Mantsevich V. Collection of rules and formulas relating to differential and integral calculus. Calculus of variations. Calculus of finite differences.
      Detailed solutions of examples for each section; parts 1, 2. Moscow. 1907–1908.

13. 6⁵/43. Markov A. A. Introduction to analysis and spherical trigonometry.
      St. Petersburg. 1898.

14. 2⁵/5. Mlodzeevsky B. K. Foundations of analytic geometry in the plane.
      Moscow. 1908.

15. 2⁵/7,A. Molin F. E. Differential equations.
      Lectures of the 4th semester; lithogr. Tomsk. 1908.

16. 2⁵/27,A. Molin F. E. Calculus of infinitesimal quantities.
      Part 2; lithogr. Tomsk. 1909.

17. 6⁶/9,A. Molin F. E. Course of differential and integral calculus.
      Part 1. 1907. Tomsk.

18. 2³/46. Mordukhai-Boltovskoy D. General investigations concerning integration in finite form of differential equations of the first order.
      Kharkov. 1909.

II. MATHEMATICS.

1. 6⁵/41. Mordukhai-Boltovskoi D. On reducing Abelian integrals to lower transcendents.
     Warsaw. 1906.

2. 6⁶/8. Nedler S. G. Visual Perspective.
     A generally accessible exposition of the fundamentals of perspective. 2nd ed. 1907.

3. 2⁵/6,A. Nekrasov V. L. Adherences and coherences of a linear point domain.
     Tomsk. 1908.

4. 6⁶/10,A. Nekrasov V. L. Analytical Geometry.
     Part 2; lithogr. 1908.

5. 2⁵/25,A. Nekrasov V. L. Analytical Geometry.
     Part 2; lithogr. 1909.

6. 6⁵/40,A. Nekrasov V. L. Differential Calculus.
     Functions of many variables. Geometric applications. Lithogr. Tomsk.
     1906.

7. 2⁵/26,A. Nekrasov V. L. Course of Analytical Geometry.
     Part 1; 2nd ed. Tomsk. 1909.

8. 4³/38,A. Nekrasov V. L. Structure and measure of linear point domains.
     Tomsk. 1907.

9. 2⁵/11. Orlov G. A. Lectures on algebraic analysis.
     Lithogr. St. Petersburg. 1879–1880.

10. 5¹/6. Paromensky. Differential and Integral Calculus.
      St. Petersburg. 1893.

11. 2⁵/30. Solutions of problems in the calculus of infinitesimal quantities
      for the 2nd sem. of the 1906–7 acad. yr.; lithogr.; compiled by O. V. Novokreshchenov. checked by F. E.
      Molin. Tomsk. 1907.

12. 2⁵/24. Saltykov N. N. On the significance of practical exercises in the mathematical
      sciences.
      Kharkov. 1907.

13. 2⁵/12. Salmon Zh. A Course of Analytical Geometry of Two Dimensions (Conic
      Sections).
      Translated from the 3rd French ed., edited by I. Ivanov. St. Petersburg. 1908.

14. 2⁵/32. Selivanov D. A Course in the Calculus of Finite Differences.
      St. Petersburg. 1908.

15. 2⁵/9. Sintsov D. M. The theory of connexes in space in connection with the theory
      of first-order partial differential equations.
      Kazan. 1894.

16. 9¹/28. Method of plotting angles with an accuracy of up to 5 minutes.
      Published by N. P. Demidov. Moscow. 1897.

17. 2³/22. Suvorov F. M. Descriptive Geometry.
      Lithogr. Kazan.

18. 2³/21. Suvorov F. M. Definite Integrals.
      Lithogr. Kazan.

19. 2⁵/28. Tripolsky P. Viktor Yakovlevich Bunyakovsky.
      With a portrait, facsimile, and an index-list of his works. Poltava.
      1905.

20. 2⁵/29. Tripolsky P. Mikhail Vasilyevich Ostrogradsky.
      Celebration of the centenary of his birth by the Poltava Circle of Lovers of
      the physical and mathematical sciences. Poltava. 1902.

8695. 5¹/₃₅. Shaposhnikov N. A. A review of the second critical article by Professor Koyalovich.
  Moscow. 1907.

9818. 2³/₄₉. Shimansky S. V. and Yu. V. Principles of numerical calculations.
  Theory and practice of the rational conduct of numerical calculations. St. Petersburg. 1909.

9730. 2⁴/₄₀. Encyclopedia of Elementary Mathematics.
  Compiled by H. Weber and J. Wellstein; translated under the editorship and with notes by V. Kagan. Odessa.
  Vol. 1. Elementary algebra and analysis. Compiled by H. Weber. 1906.

9597. 2⁵/₈. Yanishevsky E. Spherical trigonometry.
  Kazan. 1859.

B.

9707. 2¹/₆. Airy G. B. An elementary treatise on partial differential equations.
  2 ed. London. 1873.

9352. 2¹/₇. Baire R. Théorie des nombres irrationels, des limites et de la continuité.
  Paris. 1905.

9508. 2¹/₉–₁₀. Ball W. R. Récréations mathématiques et problèmes des temps anciens et modernes.
  2 éd. franç. d’après la 4 éd. angl.; trad. et enrichie par J. Fitz-Patrick;
  p. 1–2. Paris. 1907–1908.

8131. 2⁴/₄₁–₄₂. Ball W. W. R. Histoire des mathématiques.
  trad. sur la 3 éd. angl. par L. Freund; t. 1. 1906; t. 2 avec des additions de R. de Montessus et note complémentaire de G. Darboux. 1907. Paris.

9748. 2⁵/₁₇. Beltrami E. Opere matematiche.
  t. 1 con ritratto e biografia dell’autore; t. 2. Milano. 1902 1904.

8258. 6⁴/₄₉. Biermann O. Vorlesungen über mathematische Näherungsmethoden.
  Braunschweig. 1905.

9713. 2³/₂₅. Bolza O. Lectures on the calculus of variations.
  Chicago. 1904.

9646. 2¹/₈. Bonola R. Die nichteuclidische Geometrie.
  Historisch-kritische Darstellung ihrer Entwickelung. Deutsche Ausg. von H. Liebmann. Leipzig und Berlin. 1908.

9890. 2⁵/₁₉–₂₀. von Braunmühl A. Vorlesungen über Geschichte der Trigonometrie.
  Th. 1–2. Leipzig. 1900–1903.

8165. 6⁵/₃₉. Brocard H. Notes de bibliographie des courbes géométriques.
  lith. Bar-le-Duc. 1897. Partie complémentaire. 1899.

9351. 2⁴/₂₁. Broggi U. Traité des assurances sur la vie avec développement sur le calcul des probabilités.
  trad. par S. Lattes; avec une préface de M. Achard. Paris. 1907.

9294. 2⁴/₂₃. Burkhardt H. Vorlesungen über die Elemente der Differential- und Integralrechnung und ihre Anwendung zur Beschreibung von Naturerscheinungen.
  Leipzig. 1907.

9079. 2⁴/₂. Burmester L. Grundzüge der Reliefperspective nebst Anwendung zur Herstellung reliefperspectivischer Modelle.
  Leipzig. 1883.

MATHEMATICS.

1. 2⁴/17, 6/1. Burmester L. Theory and Representation of the Illumination of Regularly Shaped Surfaces.
       2nd ed., with atlas. Leipzig. 1875.

2. 3⁵/17–19, 2⁴/39. Cantor M. Lectures on the History of Mathematics.
       Vol. 1.—From the earliest times to the year 1200 A.D. 2nd ed. 1894.
       Vol. 2.—From 1200–1668. 2nd ed. 1900.
       Vol. 3.—From 1668–1758. 1898.
       Vol. 4.—From 1759 to 1799. With the collaboration of Messrs. V. Bobynin, A.
           v. Braunmühl, F. Cajori, S. Günther, V. Kommerell, G. Loria, E.
           Netto, G. Vivanti, C. R. Wallner. 1908. Leipzig.

3. 6⁶/11. Cauchy A. Complete Works.
       1st series; vol. 2. Paris. 1908.

4. 2⁵/15–16. Chomé F. Course in Descriptive Geometry.
       Part 2. Dimensioned plans. Text and atlas. Paris, Brussels. 1904.

5. 2⁴/9. Conz G. Textbook of Perspective.
       2nd ed. Stuttgart. 1902.

6. 2⁴/14. Diesener H. Descriptive Geometry.
       5th ed. Leipzig. 1902.

7. 2³/35. Dziobek O. Textbook of Analytic Geometry.
       Part 1. Analytic Geometry of the Plane. Braunschweig. 1900.

8. 2⁴/11. Eggers W. Textbook of Descriptive Geometry.
       Part 1 with 5 plates. 3rd ed. 1905. Part 2 with 8 plates. 1900. Leipzig.

9. 2⁴/13. Eggers W. Textbook of Projection Drawing.
       With 8 plates; 3rd ed. Leipzig. 1905.

10. 1. Encyclopédie des sciences mathématiques pures et appliquées.
           French ed., revised and published after the German ed. under the direction of J. Molk. Paris.
           vol. 1. German ed. by W. Fr. Meyer, French by J. Molk.
               vol. 1. Arithmetic; fasc. 2–3. 1907–1908.
               vol. 2. Algebra; fasc. 1. 1907.
               vol. 3. Theory of Numbers; fasc. 2. 1908.
               vol. 4. Calculus of Probabilities. Theory of Errors. Various
                   Applications; fasc. 2. 1908.

11. 2⁴/18–20. Encyklopädie der Elementar-Mathematik
        ed. by H. Weber and J. Wellstein. Leipzig.
        Vol. I. Elementary Algebra and Analysis.
            edited by H. Weber. 2nd ed. 1906.
        Vol. II. Elements of Geometry.
            edited by H. Weber, J. Wellstein and W. Jacobsthal. 2nd ed. 1907.
        Vol. III. Applied Elementary Mathematics
            edited by H. Weber, J. Wellstein and R. H. Weber. 1907.

12. 1. Encyklopädie der mathematischen Wissenschaften mit Einschluss ihrer Anwendungen.
           Vol. 2. Analysis. Ed. by H. Burkhardt and W. Wirtinger.
               Part 3, Issue 1. 1909.
           Vol. 3. Geometry. Ed. by W. Fr. Meyer.
               Part 1, Issues 1–3. 1907–1909. Part 2, Issue 4. 1909.
           Vol. 4. Mechanics. Ed. by F. Klein and C. H. Müller.
               Part 1, Sect. I, Issue 4. 1908; Sect. II, Issue 1. 1904.
               Part 2, Sect. I, Issues 3–4. 1906–1908; Sect. II, Issues 1–2. 1907.
           Vol. 5. Physics. Ed. by A. Sommerfeld.
               Part 1, Issue 4. 1907. Part 2, Issues 1–2. 1909.
           Vol. 6. Part 1. Geodesy and Geophysics. Ed. by Ph. Furtwängler and E.
               Wiechert.
               Sect. A, Issues 2–3. 1907–1909; Sect. B, Issue 1. 1908.
               Part 2. Astronomy. Ed. by K. Schwarzschild. Issue 2. 1908.
           Leipzig.

Mathematics. II.

1. $2^{1}/_{12}$. Ferrers N. M. An elementary treatise on trilinear co-ordinates, the method of reciprocal polars, and the theory of projections.
   2 ed. London and Cambridge 1866.

2. $2^{4}/_{31}$. Fragen der Elementargeometrie.
   Aufsätze von U. Amaldi, E. Baroni, R. Bonola, B. Calò, G. Castelnuovo, A. Conti, E. Daniele, F. Enriques, A. Giacomini, A. Guarducci, G. Vailati, G. Vitali; gesammelt und zusammengestellt von F. Enriques. Deutsche Ausg. von H. Fleischer.
   T. 2. Die geometrische Aufgaben, ihre Lösung und Lösbarkeit. Leipzig. 1907.

3. $2^{4}/_{28-29}$. Geigenmüller R. Leitfaden und Aufgabensammlung zur höheren Mathematik.
   Bd. 1, 7 Aufl. 1907; Bd. 2, 6 Aufl. 1908. Mittweida.

4. $2^{3}/_{20}$. Geyger E. Die angewandte darstellende Geometrie, umfassend: die Grundbegriffe der Geometrie, das geometrische Zeichnen, die Projecttonslehre oder das projective Zeichnen, die Dachdusmittelungen, Schraubenlinien, Schraubenflächen und Krümmlinge sowie die Schiftungen.
   2 Aufl. Leipzig. 1906.

5. $2^{5}/_{1}$. Göller A. Lehrbuch der Schattenkonstruktion und Beleuchtungskunde.
   2 Aufl. Stuttgart.

6. $2^{1}/_{6}$. Greenhill A. G. Differential and integral calculus with applications.
   3 ed. London. 1896.

7. $8^{7}/_{36}$. Greiner R. Über die Einführung der Bedingung in das Hamiltonsche Prinzip.
   Leipzig. 1901.

8. $2^{1}/_{2}$. Hammer E. Lehr- und Handbuch der ebenen und sphärischen Trigonometrie.
   3 Aufl. Stuttgart. 1907.

9. $2^{4}/_{36}$. Hesse O. Vorlesungen aus der analytischen Geometrie der geraden Linie, des Punktes und des Kreises in der Ebene.
   4 Aufl. revid. und ergänzt von S. Gundelfinger. Leipzig. 1906.

10. $6^{4}/_{51}$. Holzmüller G. Einführung in die Theorie der isogonalen Verwandtschaften und der conformen Abbildungen, verbunden mit Anwendungen auf mathematische Physik.
    Leipzig. 1882.

11. $5^{4}/_{31}$. Jahnke E. Vorlesungen über die Vektorenrechnung.
    Mit Anwendungen auf Geometrie, Mechanik und mathematische Physik. Leipzig. 1905.

12. $2^{3}/_{5}$. Jessop C. M. A treatise on the line complex.
    Cambridge. 1903.

13. $2^{3}/_{6}$. Joly Ch. J. A manual of quaternions.
    London. 1905.

14. $2^{3}/_{44}$. Jouffret E. Traité élémentaire de géométrie à quatre dimensions et introduction à la géométrie à $n$ dimensions.
    Paris. 1903.

15. $6^{5}/_{49}$. Kadik P. Theorie der sechsstelligen Charakteristiken.
    Dorpat. 1885.

16. $2^{4}/_{34}$. Klein F. Vorträge über den mathematischen Unterricht an den höheren Schulen.
    T. 1. Von der Organisation des mathematischen Unterrichts. Bearb. von R. Schimmack. Leipzig. 1907.

1. 5^4/44. Koll O. The theory of errors of observation and the method of least squares, with its application to geodesy and hydrographic surveying.
       2nd ed. Berlin. 1901.

2. 2^3/7. Lachlan R. An elementary treatise on modern pure geometry.
       London. 1893.

3. 6^5/50. Lacroix S.-F. Elementary treatise on plane and spherical trigonometry, and on the application of algebra to geometry.
       6th ed. Paris. 1813.

4. 6^3/41–42. Lefébure de Fourcy. Treatise on descriptive geometry.
       8th ed.; vols. 1, 2. Paris. 1881.

5. 2^4/3. Loria G. Lectures on descriptive geometry.
       Authorized edition, prepared from the Italian manuscript by F. Schütte; vol. 1. Leipzig and Berlin. 1907.

6. 2^4/15–16. Margerie C. and Racine E. Treatise on descriptive geometry, followed by an exposition of the theory of dimensioned plans by J. Cantagrel. Text and atlas. Paris. 1888.

7. 2^3/1–4. Möbius A. F. Collected works.
       Vol. I edited by R. Baltzer. 1885. Vols. II–III edited by F. Klein. 1886. Vol. IV edited by W. Scheibner, with an addendum by F. Klein. 1887. Leipzig.

8. 2^5/4. Monge G. Descriptive geometry,
       followed by a theory of shadows and perspective, extracted from the author’s papers by M. Brisson. 6th ed. Paris. 1838.

9. 9^7/31. Neuberg J. On several systems of articulated rods; mechanical drawing of lines.
       Liège. 1886.

10. 8^5/6. Neumann C. Investigations on the logarithmic and Newtonian potential.
        Leipzig. 1877.

11. 2^4/33. Osgood W. F. Textbook of the theory of functions.
        Vol. 1. Leipzig and Berlin. 1907.

12. 2^4/68. Peirce B. O. Elements of the theory of the Newtonian potential function.
        3rd ed. Boston.

13. 5^4/25. Perry J. Higher analysis for engineers.
        German adaptation by R. Fricke and F. Süchting. Leipzig and Berlin. 1902.

14. 2^3/37. Mathematical Questions and Solutions from “The Educational Times”
        with many papers and solutions in addition to those published in “The Educational Times,” ed. by C. J. Marks. New series, vol. X. London. 1906.

15. 2^4/15–16. Racine E. (Margerie C. et). Treatise on descriptive geometry,
        followed by an exposition of the theory of dimensioned plans by J. Cantagrel. Text and atlas. Paris. 1888.

16. 2^3/32–33. Riemann B. The partial differential equations of mathematical physics.
        4th ed., newly revised by H. Weber. Vols. 1, 2. Braunschweig. 1900–1901.

17. 2^1/9–10. Rouse Ball W. Mathematical recreations and problems of ancient and modern times.
        2nd French ed. after the 4th English ed.; translated and enlarged by J. Fitz-Patrick; parts 1–2. Paris. 1907–1908.

1. 2⁴/41–42. Rouse Ball W.-W. Histoire des mathématiques.
       transl. from the 3rd English ed. by L. Freund; vol. 1, 1906; vol. 2 with additions by R. de Montessus and a supplementary note by G. Darboux. 1907. Paris.

2. 2⁴/1. Russell B. The principles of mathematics.
       vol. 1. Cambridge 1903.

3. 2³/26–27. Scheffers G. Anwendung der Differential- und Integralrechnung auf Geometrie.
       Bd. 1, 2. Leipzig. 1901–1902.

4. 2⁴/5–8. Schlotke J. Lehrbuch der darstellenden Geometrie.
       T. I. Specielle darstellende Geometrie. 6 Aufl. 1905.
       II. Schatten- und Beleuchtungslehre. 3 Aufl. 1902.
       III. Perspektive. 2 Aufl. 1902.
       IV. Projectivische Geometrie. 1896. Leipzig.

5. 2⁴/22. Schreiber G. Lehrbuch der Perspective
       with an appendix on the use of geometric outlines. 3rd ed. reviewed by A. T. Viehweger and prefaced by L. Nieper. Leipzig.

6. 2¹/16. Smith R. H. The calculus for engineers and physicists.
       Integration and differentiation, with applications to technical problems, and classified reference tables of integrals and methods of integration. 2 ed. London, 1908.

7. 2³/16–17. Sobotka J. Descriptivní geometrie promítání parallelního.
       Praha. 1906.

8. 2⁵/2–3. Songaylo E. Traité de géométrie descriptive.
       1 partie. Texte et atlas. Paris. 1882.

9. 2⁴/35. Staude O. Analytische Geometrie des Punktes, der geraden Linie und der Ebene.
       Ein Handbuch zu den Vorlesungen und Übungen über analytische Geometrie. Leipzig und Berlin. 1905.

10. 2³/8–12. Stokes G. G. Mathematical and physical papers.
        vol. 1–5. Cambridge. 1880–1905.

11. 2⁵/21–23. Sturm R. Die Gebilde ersten und zweiten Grades der Liniengeometrie in synthetischer Behandlung.
        Th. 1–3. Leipzig. 1892–1896.

12. 2⁵/13. Sylvester J. J. The collected mathematical papers.
        vol. 1, 1837–1853. Cambridge. 1904.

13. 2¹/1. Tarleton F. A. An introduction to the mathematical theory of attraction.
        London, New-York, Bombay. 1899.

14. 2¹/17. B. G. Teubner’s Verlag auf dem Gebiete der Mathematik, Naturwissenschaften, Technik nebst Grenzwissenschaften.
        Mit einem Gedenktagebuche für Mathematiker von F. Müller. 101 Ausg. Leipzig und Berlin. 1908.

15. 2³/32–33. Weber H. Die partiellen Differential-Gleichungen der mathematischen Physik.
        newly revised after Riemann’s lectures in the 4th ed. Bd. 1, 2. Braunschweig. 1900–1901.

16. 2³/40. Weber H. Lehrbuch der Algebra.
        Bd. 3, 2 Aufl. Braunschweig. 1908.

17. 2⁵/18–20. Weber H. und Wellstein J. Encyklopädie der Elementar-Mathematik.
        Bd. I. Elementare Algebra und Analysis.
        bearb. von H. Weber. 2 Aufl. 1906.

II. Mathematics.

Vol. II. Elemente der Geometrie.
edited by H. Weber, J. Wellstein and W. Jacobstahl. 2nd ed.
1907.

Vol. III. Angewandte Elementar-Mathematik.
edited by H. Weber, J. Wellstein and R. H. Weber. 1907.
Leipzig.

1. 2^5/14. Whitehead A. N. A treatise on universal algebra with applications.
   vol. 1. Cambridge. 1898.

2. 2^4/30. Wiener H. Abhandlungen zur Sammlung mathematischer Modelle.
   Vol. 1, issue 1. Leipzig. 1907.

3. 2^4/43. Wlassoff A. Polarograph und Konikograph.
   “Zeitschrift für Math. und Physik,” Leipzig. 1906.

4. 2^4/32. Young W. H. and Young G. Ch. Theory of sets of points.
   Cambridge. 1906.

5. 2^3/34. Zeuthen H. G. Geschichte der Mathematik in XVI. und XVII. Jahrhundert.
   German ed. by R. Meyer. Leipzig. 1903.

6. 2^1/13–14. Zindler K. Liniengeometrie mit Anwendungen.
   Vols. 1, 2. Leipzig. 1902–1906.