• Selected Printed References [Last updated: 25 January 2008]
• Some Previous Titles for Papers #1 and #2

• A Source Book in Mathematics, David Eugene Smith, Dover, 1959.
• A Source Book in Mathematics, 1200-1800, ed. Dirk J. Struik, Harvard Univ. Press, 1969.
• Classics of Mathematics, ed. Ronald Calinger, Prentice Hall, 1995.
• The History of Mathematics, A Reader, ed. John Fauvel & Jeremy Gray, Open U., MacMillan Press, 1987
• Fibonacci's Liber Abaci: Leonardo Pisano's Book of Calculation, Trans. L. E. Sigler, Springer Verlag, 2002 (English translation of his famous book of 1202).
• Leonardo Pisano (Fibonacci): Liber Quadratorum (Book of Squares, 1225), Trans. L. E. Sigler, 1987.
• Pi: A Source Book, Berggren, Borwein, and Borwein, Springer Verlag, 1997.
• A Source Book in Medieval Science, ed. Edward Grant, 1974, Q153 .G7, UMKC Library.
• From Kant to Hilbert: A Source Book in the Foundations of Mathematics, Vols 1 & 2, William B. Ewald, 1996, QA8.6 .E92 (LHL, open stacks)
• A Source Book in Classical Analysis, Garrett Birkhoff, 1973, QA7.B54 (LHL, open stacks)
• Euclid, the Thirteen Books of the Elements, vols 1,2,3, trans. by Thomas L. Heath, Dover, 1956.
• Great Books of the Western World, Vol. 33: The Provincial Letters, Pensees, Scientific Treatises by Blaise Pascal, Chicago, Encyclopedia Britannica, 1955, 1963: UMKC library, AC1 .G72, for reference only.
• Contributions to the Founding of the Theory of Transfinite Numbers, Georg Cantor (1915), Dover, 1955
• The Early Theory of Equations: On Their Nature and Constitution, contains translations of (pp.1-104) On the Recognition of Equations, by Francois Viete, 1615; (pp. 105-148) A New Discovery in Algebra, by Albert Girard, 1629; (pp. 149-218) On the Nature and Constitution of Equations, by Florimond de Beaume, 1657, QA211 .E27 1986 (LHL).
• The Mathematics of Egypt, Mesopotamia, China, India, and Islam, A Sourcebook, ed. Victor J. Katz, 2007.

• A History of Mathematics: An Introduction, 2^nd Ed., Victor J. Katz, Addison Wesley, 1998.
• A History of Greek Mathematics, vols 1,2, Thomas L. Heath, Dover, 1981 (1921).
• Mathematical Thought from Ancient to Modern Times, Morris Kline, vols 1,2,3, Oxford Univ. Press, 1972.
• Great Moments in Mathematics (Before 1650), Howard Eves, MAA (Mathematical Association of America), Dolciani Mathematical Expositions, 1983.
• Great Moments in Mathematics (After 1650), Howard Eves, MAA (Mathematical Association of America), Dolciani Mathematical Expositions, 1983.
• What is Mathematics?, Richard Courant and Herbert Robbins, Oxford Univ. Press, 1941.
• Non-Euclidean Geometry, Roberto Bonola, Dover, 1955. [Translations of Bolyai and Lobachevsky papers.]
• A History of Numerical Analysis from the 16th through the 19th Century, Herman H. Goldstine, 1977, QA 297 .G64 (LHL open stacks).

• Journey Through Genius: The Great Theorems of Mathematics, William Dunham, Penguin Books, 1990.
• The Trisection Problem, Robert C. Yates, NCTM Classics in Mathematics Education, 1971.
• The Pythagorean Proposition, Elisha Scott Loomis, NCTM Classics in Mathematics Education, 1972.
• 100 Great Problems of Elementary Mathematics, Their History and Solution, Heinrich Dorrie, Trans. by David Antin, Dover, 1965.
• A Mathematical History of the Golden Number, Roger Herz-Fischler, Dover, 1987.
• The Ancient Tradition of Geometric Problems, Wilbur Richard Knorr, Dover, 1986.
• Pascal's Arithmetical Triangle, A.W.F. Edwards, Oxford Univ. Press, 1987.

• The Historical Development of the Calculus, C.H. Edwards, Jr., Springer-Verlag, 1979
• The History of the Calculus and its Conceptual Development, Carl B. Boyer (1949), Dover, 1959
• The Origins of the Infinitesimal Calculus, Margaret E. Baron (1969), Dover, 1987
• The Origins of Cauchy's Rigorous Calculus, Judith V. Grabiner, 1981, Dover, 2005
• Calculus Gems: Brief Lives and Memorable Mathematics, George F. Simmons, 1992
• Analysis by its History, E.Hairer & G. Wanner, Springer-Verlag, 1996
• The Higher Calculus: A History of Real and Complex Analysis from Euler to Weierstrass, Umberto Bottazzini, Springer-Verlag, 1986
• A History of Vector Analysis, The Evolution of the Idea of a Vectorial System, Michael J. Crowe, 1967, Dover 1994.
• History of Analytic Geometry, Carl B. Boyer, 1956, Dover 2004.

• Diophantus of Alexandria, A Study in the History of Greek Algebra, Thomas L. Heath, 1885, Dover.
• Aristarchus of Samos, The Ancient Copernicus, Thomas L. Heath, 1913, Dover 1981.
• Galileo Galilei: Two New Sciences, etc., Trans. Stillman Drake, Univ. of Wisconsin Press, 1974, QC123.G13.
• Leonardo Pisano (Fibonacci): Liber Abaci (Book of Calculation, 1202), Trans. L.E. Sigler, Springer Verlag, 2002.
• Leonardo Pisano (Fibonacci): Liber Quadratorum (Book of Squares, 1225), Trans. L.E. Sigler, 1987, QA 32 .F48, LHL open stacks.
• Nicolas Chuquet, Renaissance Mathematician, ed. by Flegg et al., 1985, translation of parts of Triparty, 1494. QA 32 .F57, LHL open stacks.
• Nicole Oresme and the Medieval Geometry of Qualities, ed. M. Clagett, 1968, QA32 .068, LHL closed stacks.
• The Analytic Art, Francois Viete, Trans. 1983, QA33 .V4813, LHL on shelf.
• Cardano, the Gambling Scholar, Oystein Ore, 1953, Dover 1965.
• Euler, The Master of Us All, William Dunham, MAA (Mathematical Association of America), Dolciani Mathematical Expositions, 1999.
• The Mathematical Career of Pierre de Fermat 1601-1665, Michael Sean Mahoney, Princeton Univ. Press, 1973 (2^nd Edition, 1994).
• Kepler's Physical Astronomy, Bruce Stephenson, Springer-Verlag, 1987, QB 43.2 .S74, LHL open stacks.

• Archimedes, E. J. Dijksterhuis, Princeton Univ. Press, 1987.
• Archimedes: What Did He Do Besides Cry Eureka?, Sherman Stein, Mathematical Association of America, 1999.
• The Works of Archimedes, with the Method…, Thomas L. Heath, Dover, 1897.
• Archimedes in the Middle Ages, M. Clagett, 1964, QA31 .A65, LHL on shelf.

• Chinese Mathematics in the Thirteenth Century, Ulrich Libbrecht, Dover, 1973
• Fleeting Footsteps: Tracing the Conception of Arithmetic and Algebra in Ancient China, Lam Lay Yong and Ang Tian Se, World Scientific, 1992.
• A History of Japanese Mathematics, David Eugene Smith and Yoshio Mikami, Dover, 1914.

• Episodes in the Mathematics of Medieval Islam, J. L. Berggren, Springer Verlag, 1986. [QA27.A67 B46]
• The Development of Arabic Mathematics: Between Arithmetic and Algebra, Roshdi Rashed, 1994, [QA27.A67 R37].

• Games, God, and Gambling: The Origins and History of Probability and Statistical Ideas from the Earliest Times to the Newtonian Era, F. N. David, Hafner Pub.,1962
• A History of Probability and Statistics and Their Applications Before 1750, Anders Hald, Wiley, 1990
• The Doctrine of Chances, 3rd edition, A. De Moivre, 1756 (through the AMS)
• The Logic of Chance, John Venn, 3rd edition, 1888, Dover 2006.
• The History of Statistics, The Measurement of Uncertainty before 1900, Stephen M. Stigler, 1986.
• Graph Theory 1736-1936, Norman L. Biggs, E. Keith Lloyd, and Robin J. Wilson, Oxford Univ. 1976
• History of the Theory of Numbers, vols. 1-3, L.E. Dickson, 1919 etc., Chelsea
• Number Theory and Its History, O. Ore, 1948.

• The Law of Sines in Spherical Triangles
• Chinese Mathematician Chu Shih-Chien
• "Imagine"ary Numbers
• Incommensurability and Irrational Numbers
• Solving Quadratic Equations
• Archimedes' Approximation of Pi
• Archimedes on Spirals
• Measuring BIG Things
• Maria Agnesi of Milan
• Trigonometry and Regiomontanus
• The Cubic Equations
• The Beginnings of Trigonometry in Astronomy
• A Descriptio of the Napierian Logarithm, Its Constructio, and its Inventor
• Pappus and the Collection
• Surface Area of the Cylinder, Cone, and Sphere
• Pascal's Triangle: Before Pascal Was Born?
• The Law of Sines in Plane Trigonometry
• Rene Descartes: How to Solve Equations
• Aristarchus of Samos
• Number Theory Before 1650: Prime and Perfect Numbers
• The Forgotten Geometry
• A Revolution in Astronomy (Kepler)
• A Deeper Look at the Fundamental Theorem of Arithmetic
• Galileo's Foundations of Modern Engineering
• Euclid: Number Theory and Prime Numbers
• Discovery of the Binomial Theorem

Some Paper #2 Titles - Post-1650

• The Path of the Cycloid Curve
• The Puzzling Origins of Graph Theory
• Leonhard Euler
• The Revival of Old Modes (in China}
• The Birth of Calculus
• The Prince of Mathematics: Carl Friedrich Gauss
• History of the Tangent Line
• The Brachistochrone Problem
• The History of Euler's Polyhedron Formula
• The Cayley-Hamilton Theorem
• The Emergence of Probability through Antoine Gombaud de Mere and Blaise Pascal
• Karl Weierstrass and the Arithemetization of Analysis
• Who Invented Calculus? Isaac Barrow?
• The Fundamentals of the Fundamental Theorem of Calculus
• Three Examples of Geometry
• Differentiation
• The Integral and Integration
• Probability: What are the Odds?
• Sophie Germain: Math's Hidden Woman
• A General Recipe for All?
• Transcendentals: What, How, & By Whom?
• David Hilbert's Contributions to Geometry
• Thomas Bayes and Probability
• Falling Down: The Proof of Galileo's Nearly Correct Path of Quickest Descent
• Abraham deMoivre: The Doctrine of Chances
• Infinite Series and Definitions of Convergence
• Fractals are Born