| #2 |  On Numbers and Games
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| #3 |  Surreal Numbers Surreal Numbers
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| #4 |  Fundamentals of Number Theory
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| #5 |  The Book of Numbers
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| #6 |  Problems in Algebraic Number Theory
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| #7 |  Problems in Analytic Number Theory
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| #8 |  A First Course in Noncommutative Rings
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| #9 |  Lectures on Modules and Rings
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| #10 |  Infinite Dimensional Lie Algebras
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| #11 |  Introduction to Lie Algebras and Representation Theory
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| #12 |  Introduction to Vertex Operator Algebras and Their Representations
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| #13 |  Introduction to Linear Algebra and Differential Equations
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| #14 |  A Mathematician's Apology
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| #15 |  Principles of Mathematical Analysis
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| #16 |  Mathematics Its Content, Methods and Meaning
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| #17 |  Analysis: With an Introduction to Proof
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| #18 |  Special Functions & Their Applications
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| #19 |  Fifty Challenging Problems in Probability with Solutions
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| #20 |  Complex Manifolds and Hyperbolic Geometry: II Iberoamerican Congress on Geometry, January 4-9, 2001, Cimat, Guanajuato, Mexico
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| #21 |  The Cauchy-Schwarz Master Class
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| #22 |  Riemann's Zeta Function
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| #23 |  Counterexamples in Analysis
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| #24 |  MODERN MATHEMATICAL STATISTICSW/APPLICATIONS/CD
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| #25 |  Real and Complex Analysis
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| #26 |  Discrete Mathematics for Computer Scientists and Mathematicians
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| #27 |  Topics in Algebra Topics in Algebra
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| #28 |  Challenging Problems in Algebra
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| #29 |  Complex Geometry of Groups: January 5-11, 1998, Olmue, Chile
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| #30 |  The Axiom of Choice
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| #31 |  Dynamical, Spectral, and Arithmetic Zeta Functions
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| #32 |  Linear Algebra Linear Algebra
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| #33 |  Differential Equations: Linear, Nonlinear, Ordinary, Partial
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| #34 |  Differential Geometry and Integrable Systems: Proceedings of a Conference on Integrable Systems in Differential Geometry, July 2000, Tokyo University | 0 | 1 read | |
| #35 |  A Student's Guide to Maxwell's Equations
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| #36 |  The Theory That Would Not Die: How Bayes' Rule Cracked the Enigma Code, Hunted Down Russian Submarines, & Emerged Triumphant from Two Centuries of C
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| #37 |  Matrix Groups
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| #38 |  Homological Algebra
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| #39 |  Algebra IV: Infinite Groups. Linear Groups
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| #40 |  Emmy Noether's Wonderful Theorem
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| #41 |  Sets for Mathematics
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| #42 |  An Introduction to Algebraic Topology
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| #43 |  How to Prove It A Structured Approach
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| #44 |  Probabilistic Metric Spaces
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| #45 |  Concrete Mathematics
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| #46 |  Constructivism in Mathematics: An Introduction
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| #47 |  Brouwer's Cambridge Lectures on Intuitionism
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| #48 |  L.E.J. Brouwer – Topologist, Intuitionist, Philosopher: How Mathematics Is Rooted in Life
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| #49 |  From Frege to Gödel From Frege to Gödel: A Source Book in Mathematical Logic, 1879-1931
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| #50 |  Varieties of Constructive Mathematics
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| #51 |  Constructive Analysis
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| #52 |  Foundations of Constructive Analysis
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| #53 | Set Theory and the Continuum Hypothesis Set Theory and the Continuum Hypothesis
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| #54 |  Ramanujan's Lost Notebook
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