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| 2. | Oxtoby. Measure and Category. 2nd ed. |
| 3. | Schaeffer. Topological Vector Spaces. |
| 4. | Hilton/Stammbach. A Course in Homological Algebra. |
| 5. | MacLane. Categories for the Working Mathematician. |
| 6. | Hughes/Piper. Projective Planes. |
| 7. | Serre. A Course in Arithmetic. |
| 8. | Takeuti/Zaring. Axiomatic Set Theory. |
| 9. | Humphreys. Introduction to Lie Algebras and Representation Theory. |
| 10. | Cohen. A Course in Simple Homotopy Theory. |
| 11. | Conway. Functions of One Complex Variable. 2nd ed. |
| 12. | Beals. Advanced Mathematical Analysis. |
| 13. | Anderson/Fuller. Rings and Categories of Modules. 2nd ed. |
| 14. | Golubitsky/Guillemin. Stable Mappings and Their Singularities. |
| 15. | Berberian. Lectures in Functional Analysis and Operator Theory. |
| 16. | Winter. The Structure of Fields. |
| 17. | Rosenblatt. Random Processes. 2nd ed. |
| 18. | Halmos. Measure Theory. |
| 19. | Halmos. A Hilbert Space Problem Book. 2nd ed., revised. |
| 20. | Husemoller. Fibre Bundles. 2nd ed. |
| 21. | Humphreys. Linear Algebraic Groups. |
| 22. | Barnes/Mack. An Algebraic Introduction to Mathematical Logic. |
| 23. | Greub. Linear Algebra. 4th ed. |
| 24. | Holmes. Geometric Functional Analysis and its Applications. |
| 25. | Hewitt/Stromberg. Real and Abstract Analysis. |
| 26. | Manes. Algebraic Theories. |
| 27. | Kelley. General Topology. |
| 28. | Zariski/Samuel. Commutative Algebra. Vol. I. |
| 29. | Zariski/Samuel. Commutative Algebra. Vol. II. |
| 30. | Jacobson. Lectures in Abstract Algebra I. Basic Concepts. |
| 31. | Jacobson. Lectures in Abstract Algebra II. Linear Algebra. |
| 32. | Jacobson. Lectures in Abstract Algebra III. Theory of Fields and Galois Theory. |
| 33. | Hirsch. Differential Topology. |
| 34. | Spitzer. Principles of Random Walk. 2nd ed. |
| 35. | Wermer. Banach Algebras and Several Complex Variables. 2nd ed. |
| 36. | Kelley/Namioka et al. Linear Topological Spaces. |
| 37. | Monk. Mathematical Logic. |
| 38. | Grauert/Fritzsche. Several Complex Variables. |
| 39. | Arveson. An Invitation to C*-Algebras. |
| 40. | Kemeny/Snell/Knapp. Denumerable Markov Chains. 2nd ed. |
| 41. | Apostol. Modular Functions and Dirichlet Series in Number Theory. 2nd ed. |
| 42. | Serre. Linear Representations of Finite Groups. |
| 43. | Gillman/Jerison. Rings of Continuous Functions. |
| 44. | Kendig. Elementary Algebraic Geometry. |
| 45. | Loeve. Probability Theory I. 4th ed. |
| 46. | Loeve. Probability Theory II. 4th ed. |
| 47. | Moise. Geometric Topology in Dimensions 2 and 3. |
| 48. | Sachs/Wu. General Relativity for Mathematicians. |
| 49. | Gruenberg/Weir. Linear Geometry. 2nd ed. |
| 50. | Edwards. Fermat's Last Theorem. |
| 51. | Klingenberg. A Course in Differential Geometry. |
| 52. | Hartshorne. Algebraic Geometry. |
| 53. | Manin. A Course in Mathematical Logic. |
| 54. | Graver/Watkins. Combinatorics with Emphasis on the Theory of Graphs. |
| 55. | Brown/Pearcy. Introduction to Operator Theory I: Elements of Functional Analysis. |
| 56. | Massey. Algebraic Topology: An Introduction |
| 57. | Crowell/Fox. Introduction to Knot Theory. |
| 58. | Koblitz. p-adic Numbers, p-adic Analysis, and Zeta-Functions. 2nd ed. |
| 59. | Lang. Cyclotomic Fields. |
| 60. | Arnold. Mathematical Methods in Classical Mechanics. 2nd ed. |
| 61. | Whitehead. Elements of Homotopy Theory. |
| 62. | Kargapolov/Merzljakov. Fundamentals of the Theory of Groups. |
| 63. | Bollobas. Graph Theory. |
| 64. | Edwards. Fourier Series. Vol. I. 2nd ed. |
| 65. | Wells. Differential Analysis on Complex Manifolds. 2nd ed. |
| 66. | Waterhouse. Introduction to Affine Group Schemes. |
| 67. | Serre. Local Fields. |
| 68. | Weidmann. Linear Operators in Hilbert Spaces. |
| 69. | Lang. Cyclotomic Fields II. |
| 70. | Massey. Singular Homology Theory. |
| 71. | Farkas/Kra. Riemann Surfaces. 2nd ed. |
| 72. | Stillwell. Classical Topology and Combinatorial Group Theory. |
| 73. | Hungerford. Algebra. |
| 74. | Davenport. Multiplicative Number Theory. 2nd ed. |
| 75. | Hochschild. Basic Theory of Algebraic Groups and Lie Algebras. |
| 76. | Iitaka. Algebraic Geometry. |
| 77. | Hecke. Lectures on the Theory of Algebraic Numbers. |
| 78. | Burris/Sankappanavar. A Course in Universal Algebra. |
| 79. | Walters. An Introduction to Ergodic Theory. |
| 80. | Robinson. A Course in the Theory of Groups. |
| 81. | Forster. Lectures on Riemann Surfaces. |
| 82. | Bott/Tu. Differential Forms in Algebraic Topology. |
| 83. | Washington. Introduction to Cyclotomic Fields. |
| 84. | Ireland/Rosen. A Classical Introduction to Modern Number Theory. 2nd ed. |
| 85. | Edwards. Fourier Series. Vol. II. 2nd ed. |
| 86. | Van Lint. Introduction to Coding Theory. 2nd ed. |
| 87. | Brown. Cohomology of Groups. |
| 88. | Pierce. Associative Algebras. |
| 89. | Lang. Introduction to Algebraic and Abelian Functions. 2nd ed. |
| 90. | Brønsted. An Introduction to Convex Polytopes. |
| 91. | Beardon. On the Geometry of Discrete Groups. |
| 92. | Diestel. Sequences and Series in Banach Spaces. |
| 93. | Dubrovin/Fomenko/Novikov. Modern Geometry — Methods and Applications. Vol. I. 2nd ed. |
| 94. | Warner. Foundations of Differentiable Manifolds and Lie Groups. |
| 95. | Shiryayev. Probability, Statistics, and Random Processes. |
| 96. | Conway. A Course in Functional Analysis. |
| 97. | Koblitz. Introduction to Elliptic Curves and Modular Forms. |
| 98. | Bröcker/Tom Dieck. Representations of Compact Lie Groups. |
| 99. | Grove/Benson. Finite Reflection Groups. 2nd ed. |
| 100. | Berg/Christensen/Ressel. Harmonic Analysis on Semigroups: Theory of Positive Definite and Related Functions. |
| 101. | Edwards. Galois Theory. |
| 102. | Varadarajan. Lie Groups, Lie Algebras and Their Representations. |
| 103. | Lang. Complex Analysis. 2nd ed. |
| 104. | Dubrovin/Fomenko/Novikov. Modern Geometry — Methods and Applications. Part II. |
| 105. | Lang. SL2(R). |
| 106. | Silverman. The Arithmetic of Elliptic Curves. |
| 107. | Olver. Applications of Lie Groups to Differential Equations. |
| 108. | Range. Holomorphic Functions and Integral Representations in Several Complex Variables. |
| 109. | Lehto. Univalent Functions and Teichmuller Spaces. |
| 110. | Lang. Algebraic Number Theory. |
| 111. | Husemoller. Elliptic Functions. |
| 112. | Lang. Elliptic Functions. |
| 113. | Karatzas/Shreve. Brownian Motion and Stochastic Calculus. 2nd ed. |
| 114. | Koblitz. A Course in Number Theory and Cryptography. |
| 115. | Berger/Gostiaux. Differential Geometry: Manifolds, Curves, and Surfaces. |
| 116. | Kelley/Srinivasan. Measure and Integral. Vol. I. |
| 117. | Serre. Algebraic Groups and Class Fields. |
| 118. | Pedersen. Analysis Now. |
| 119. | Rotman. An Introduction to Algebraic Topology. |
| 120. | Ziemer. Weakly Differentiate Functions: Sobolev Spaces and Functions of Bounded Variation |
| 121. | Lang. Cyclotomic Fields I and II. Combined 2nd ed. |
| 122. | Remmert. Theory of Complex Functions. Readings in Mathematics. |
| 123. | Ebbinghaus et al. Numbers. Readings in Mathematics. |
| 124. | Dubrovin/Fomenko/Novikov. Modern Geometry — Methods and Applications. Part III. |
| 125. | Berenstein/Gay. Complex Variables. An Introduction |
| 126. | Borel. Linear Algebraic Groups. |
| 127. | Massey. A Basic Course in Algebraic Topology. |
| 128. | Rauch. Partial Differential Equations. |
| 129. | Fulton/Harris. Representation Theory. A First Course. Readings in Mathematics. |
| 130. | Dodson/Poston. Tensor Geometry. |
| 131. | Lam. A First Course in Noncommutative Rings. |
| 132. | Beardon. Iteration of Rational Functions. |
| 133. | Harris. Algebraic Geometry. A First Course. |
| 134. | Roman. Coding and Information Theory. |
| 135. | Roman. Advanced Linear Algebra. |
| 136. | Adkins/Weintraub. Algebra: An Approach via Module Theory. |
| 137. | Axler/Bourdon/Ramey. Harmonic Function Theory. |
| 138. | Cohen. A Course in Computational Algebraic Number Theory. |
| 139. | Bredon. Topology and Geometry. |
| 140. | Aubin. Optima and Equilibria. An Introduction to Nonlinear Analysis. |
| 141. | Becker/Weispfennig/Kredel. Grobner Bases. A Computational Approach to Commutative Algebra. |
| 142. | Lang. Real and Functional Analysis. 3rd ed. |
| 143. | Doob. Measure Theory. |
| 144. | Dennis/Farb. Noncommutative Algebra. |
| 145. | Vick. Homology Theory. An Introduction to Algebraic Topology. 2nd ed. |
| 146. | Bridges. Computability: A Mathematical Sketchbook. |
| 147. | Rosenberg. Algebraic K-Theory and Its Applications. |
| 148. | Rotman. An Introduction to the Theory of Groups. 4th ed. |
| 149. | Ratcliffe. Foundations of Hyperbolic Manifolds. |
| 150. | Eisenbud. Commutative Algebra with a View Toward Algebraic Geometry. |
| 151. | Silverman. Advanced Topics in the Arithmetic of Elliptic Curves. |
| 152. | Ziegler. Lectures on Polytopes. |
| 153. | Fulton. Algebraic Topology: A First Course. |
| 154. | Brown/Pearcy. An Introduction to Analysis. |
| 155. | Kassel. Quantum Groups. |
| 156. | Kechris. Classical Descriptive Set Theory. |
| 157. | Mallavin. Integration and Probability. |
| 158. | Roman. Field Theory. |
| 159. | Conway. Functions of One Complex Variable II. |
| 160. | Lang. Differential and Riemannian Manifolds. |
| 161. | Borwein/Erdélyi. Polynomials and Polynomial Inequalities. |
| 162. | Alperin/Bell. Groups and Representations. |
| 163. | Dixon/Mortimer. Permutation Groups. |
| 164. | Nathanson. Additive Number Theory. The Classical Bases. |
| 165. | Nahanson. Additive Number Theory. Inverse Problems and the Geometry of Sumsets. |
| 166. | Sharpe. Differential Geometry: Cartan's Generalization of Klein's Erlangen Program. |
| 167. | Morandi. Field and Galois Theory. |
| 168. | Ewald. Combinatorial Convexity and Algebraic Geometry. |
| 169. | Bhatia. Matrix Analysis. |
| 170. | Bredon. Sheaf Theory. 2nd ed. |
| 171. | Petersen. Riemannian Geometry. |
| 172. | Remmert. Classical Topics in Complex Function Theory. |
| 173. | Diestel. Graph Theory. 2nd ed. |
| 174. | Bridges. Foundations of Real and Abstract Analysis. |
| 175. | Lickorish. An Introduction to Knot Theory. |
| 176. | Lee. Riemannian Manifolds. |
| 177. | Newman. Analytic Number Theory. |
| 178. | Clarke/Ledyaev/Stern/Wolenski. Nonsmooth Analysis and Control Theory. |
| 179. | Douglas. Banach Algebra Technique Operator Theory. 2nd ed. |
| 180. | Srivastava. A Course on Borel Sets. |
| 181. | Kress. Numerical Analysis. |
| 182. | Walter. Ordinary Differential Equations. |
| 183. | Megginson. An Introduction to Banach Space Theory. |
| 184. | Bollobas. Modern Graph Theory. |
| 185. | Cox/Little/O'Shea. Using Algebraic Geometry. |
| 186. | Ramakrishnan/Valenza. Fourier Analysis on Number Fields. |
| 187. | Harris/Morrison. Moduli of Curves. |
| 188. | Goldblatt. Lectures on the Hyperreals. An Introduction to Nonstandard Analysis. |
| 189. | Lam. Lectures on Modules and Rings. |
| 190. | Esmonde/Murty. Problems in Algebraic Number Theory. |
| 191. | Lang. Fundamentals of Differential Geometry. |
| 192. | Hirsch/Lacombe. Elements of Functional Analysis. |
| 193. | Cohen. Advanced Topics in Computational Number Theory. |
| 194. | Engel/Nagel. One-Parameter Semigroups for Linear Evolution Equations. |
| 195. | Nathanson. Elementary Methods in Number Theory. |
| 196. | Osborne. Basic Homological Algebra. |
| 197. | Eisenbud/Harris. The Geometry of Schemes. |
| 198. | Robert. A Course in p-adic Analysis. |
| 199. | Hedenmalm/Korenblum/Zhu. Theory of Bergman Spaces. |
| 200. | Bao/Chern/Shen. An Introduction to Riemann–Finsler Geometry. |
| 201. | Hindry/Silverman. Diophantine Geometry: An Introduction. |
| 202. | Lee. Introduction to Topological Manifolds. |
| 203. | Sagan. The Symmetric Group: Representations, Combinatorial Algorithms, and Symmetric Function. 2nd ed. |
| 204. | Escofier. Galois Theory. |
| 205. | Félix/Halperin/Thomas. Rational Homotopy Theory. |
| 206. | Murty. Problems in Analytic Number Theory. Readings in Mathematics. |
| 207. | Godsil, Royle. Algebraic Graph Theory. |
| 208. | Cheney. Analysis for Applied Mathematics. |
| 209. | Arveson. A Short Course on Spectral Theory. |
| 210. | Rosen. Number Theory in Function Fields. |
| 211. | Lang. Algebra. Revised 3rd ed. |
| 212. | Matoušek. Lectures on Discrete Geometry. |
| 213. | Fritzsche, Grauert. From Holomorphic Functions to Complex Manifolds. |
| 214. | Jost. Partial Differential Equations. 2nd ed. |
| 215. | Goldschmidt. Algebraic Functions and Projective Curves. |
| 216. | D.Serre. Matrices: Theory and Applications. |
| 217. | Marker. Model Theory: An Introduction. |
| 218. | Lee. Introduction to Smooth Manifolds. |
| 219. | Maclachlan, Reid. The Arithmetic of Hyperbolic 3-Manifolds. |
| 220. | Nestruev. Smooth Manifolds and Observables. |
| 221. | Grünbaum. Convex Polytopes. 2nd ed. |
| 222. | Hall. Lie Groups, Lie Algebras, and Representations: An Elementary Introduction. |
| 223. | Vretblad. Fourier Analysis and Its Applications. |
| 224. | Walschap. Metric Structures in Differential Geometry. |
| 225. | Bump: Lie Groups. |
| 226. | Zhu. Spaces of Holomorphic Functions in the Unit Ball. |
| 227. | Miller, Sturmfels. Combinatorial Commutative Algebra. |
| 228. | Diamond, Shurman. A First Course in Modular Forms. |
| 229. | Eisenbud. The Geometry of Syzygies. |
| 230. | Stroock. An Introduction to Markov Processes. |
| 231. | Björner, Brenti. Combinatorics of Coxeter Groups. |
| 232. | Everest, Ward. An Introduction to Number Theory. |
| 233. | Albiac, Kalton. Topics in Banach Space Theory. |
| 234. | Jorgensen. Analysis and Probability. |
| 235. | Sepanski. Compact Lie Groups. |
| 236. | Garnett. Bounded Analytic Functions. |
| 237. | Martinez-Avendano, Rosenthal. An Introduction to Operators on the Hardy-Hilbert Space. |
| 238. | Aigner. A Course in Enumeration. |
| 239. | Cohen. Number Theory — Volume I: Tools and Diophantine Equations. |
| 240. | Cohen. Number Theory — Volume II: Analytic and Modern Tools. |
| 241. | Silverman. The Arithmetic of Dynamical Systems. |
| 242. | Grillet. Abstract Algebra. 2nd ed. |
