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A curated collection of some of the best mathematics books ever written — spanning classical foundations, probability, analysis, geometry, and problem-solving texts used by mathematicians, scientists, engineers, and AI researchers.

The goal of this repository is simple:

• highlight timeless mathematical books • avoid modern textbook bloat • emphasize logical thinking and problem solving

Many of the greatest scientists and mathematicians were trained using books very different from modern textbooks.

This repository highlights those works.

The legendary mathematics textbook that trained generations of scientists in Russia, the USSR, and China.

For more than 125 years, Kiselev’s books were among the most widely used mathematics textbooks in the world.

Over 100 million copies were printed.

The book is famous for its:

• crystal clear logical explanations • rigorous yet intuitive approach • focus on true mathematical understanding

For the first time ever, the book is now available in a modern English translation.

Formats available:

Hardcover collector’s edition https://www.amazon.com/Kiselevs-Arithmetic-Mathematics-Textbook-Translation/dp/1919465820/

Paperback edition https://www.amazon.com/Kiselevs-Arithmetic-Mathematics-Textbook-Translation/dp/1919465812/

Ebook https://valeman.gumroad.com/l/arithmetic

The legendary Russian algebra textbook (first published 1888) — the official algebra textbook in Russian and USSR schools for over 70 years, used by tens millions of students. Now available in English for the first time as a faithful translation from the original Russian edition.

Part I (Grades 6–8, ages 12–15): 6 chapters, 126 sections, 239 exercises. Covers relative numbers and operations, monomials, polynomials and algebraic fractions, ratios and proportions, equations of the first degree (one and two unknowns), systems of equations, powers and roots, and quadratic equations.

Part II (Grades 8–10, ages 14–17): 12 chapters + Supplements, 187 sections. Covers functions and their graphical representation, quadratic equations and systems, inequalities, approximate calculations, powers and roots with arbitrary exponents, logarithms, progressions, complex numbers, algebraic equations, number theory, binomial theorem, and continued fractions.

Every rule is derived, not dictated. Every method is built from a real problem. The structure: define → prove → apply → practise.

• Part I (available now): https://valeman.gumroad.com/l/kiselev_algebra_part_I
• Part II (pre-order): https://valeman.gumroad.com/l/kiselev_algebra_part_II

The foundational probability text written by the father of Markov chains.

This book laid the groundwork for:

• stochastic processes • Markov chains • probabilistic modeling • modern machine learning theory

This is the first ever English translation of Markov's original work.

Available here:

https://valeman.gumroad.com/l/markov1900

Both translations together at a discounted bundle price.

https://valeman.gumroad.com/l/math_bundle

During the 20th century the USSR produced an extraordinary number of mathematicians, physicists, and engineers.

Many of them were trained using textbooks designed with a radically different philosophy from modern textbooks:

• focus on deep conceptual understanding • minimal distractions • emphasis on logical reasoning • strong problem-solving culture

Books like Kiselev’s Arithmetic played a central role in this tradition.

If you find this repository useful, you can support the project by checking out my translations of classical mathematics texts.

More about my work:

https://valeriy.ai

• Math
• Machine_learning
• Physics
• Econometrics
• Optimization
• Information_theory
• Signal_processing
• History
• Probabiltity

1. Probability - First Steps by E.S. Wentzel 🔥🔥🔥🔥🔥

2. Applied Problems in Probability Theory by Wentzel and Ovcharov

3. Principles of Mathematical Analysis by Walter Rudin

4. What is mathemarics by Richard Courand and Herbert Robbins

5. Introduction to matrix analysis by Richard Bellman

6. Combinatorial mathematics for recreation Vilenkin

7. Challenhing mathematical problems with elementary solutions, Volume I, Combinatorial Analysis and Probability Theory Yaglom & Yaglom

8. Collection ofproblems in probability theory by Meshalkin

9. Algebra by Gelfand and Shen

10. Kolmogorov Complexity and Algorirhmic Randomness by Shen, Uspensky, Vereschagin

11. Mathematical Analysis – A Brief Course For Engineering Students by A.F . Bermant; I. G. Aramanovich

12. A Collection of Problems on a Course of Mathematical Analysis by Berman

13. Higher Mathematics ( Part 1) – for Engineering Students Part 1. Linear Algebra and Fundamentals of Mathematical Analysis by A. V. Efimov; B. P. Demidovich

14. Mathematical Analysis In Questions And Problems by B. F. Butuzov (Ed.); N. Ch. Krutitsknyn; G. N. Medvedev; A. A. Shishkin

15. Mathematical Handbook – Elementary Mathematics by M. Vygodsky

16. Foundations of The Theory of Probability by A.N. Kolmogorov 🔥🔥🔥🔥🔥

17. Operations research pdf by Elena Wentzel

18. Measure, Lebesgue Integrals and Hilbert Space – Kolmogorov and Fomin by Kolmorogov and Fomin pdf

19. The method of mathematical induction by Sominskii

20. Methods Of Solving Problems in High School Mathematics by A. G. Tsypkin; A. I. Pinsky ; V. I. Blagodatskikh (Editor)

21. Mathematical Handbook – Higher Mathematics by Vygodsky

22. Differential and Integral Calculus (Volumes 1 & 2) volume 1 volume II by Piskunov

23. Higher Mathematics For Beginners And Its Application To Physics by Zeldovich

24. Calculus: Basic Concepts for High Schools by Tarasov

25. Differential Equations and the Calculus of Variations pdf by Elsgolts

26. The World is Built on Probability by Lev Tarasov

27. Problems In Probability Theory, Mathematical Statistics And Theory Of Random Functions by Sveshnikov

28. Probability And Information by Yaglom and Yaglom

29. An Elementary Introduction to The Theory of Probability by Gnedenko, Khinchin

30. Theory of Probability pdf by Gnedenko 🔥🔥🔥🔥🔥

31. Fundamentals of Linear Algebra and Analytical Geometry pdf by Bugrov, Nikolsky

32. Higher Mathematics ( Part 1) – for Engineering Students Part 1. Linear Algebra and Fundamentals of Mathematical Analysis by A. V. Efimov; B. P. Demidovich

33. Linear Algebra with Elements of Analytic Geometry by Solodovnikov, Toropova

34. Linear Algebra And Multi Dimensional Geometry by Efimov, Rozendorn

35. Linear Algebra: Problems Book pdf by Ikramov

36. [Linear Algebra](https://archive.org/details/VoyevodinLinearAlgebraMir1983](https://mega.nz/file/ehklDQbD#4lAQdrfy_VYRtIBcePeipl5mBX3PuVeMi1iqPx1FLRg) by Voyevodin

37. Problems in Linear Algebra pdf by Proskuryakov

38. Analytical Geometry by Pogorelov

39. Problems In Analytic Geometry by D. Kletenik

40. A Collection Of Problems (Higher Mathematics) by Bugrov, Nikolsky

41. Mathematical Analysis – Functions, Limits, Series, Continued Fractions by Lyusternik, Yanpol’skii (Eds.)

42. Ordinary Differential Equations by Pontryagin

43. Mathematical Analysis In Questions And Problems by B. F. Butuzov (Ed.); N. Ch. Krutitsknyn; G. N. Medvedev; A. A. Shishkin

44. A Course on Mathematical Analysis by Khinchin

45. A Course of Mathematical Analysis Volume 1 Volume 1 pdf Volume 2 Volume 2 pdf

46. Introductory probability theory by Yuri Rozanov

47. Differential And Integral Calculus by Piskunov

48. Linear algebra by Shilov

49. Mathematics for computer science by Lehman, Leighton, Meyer (MIT)

50. Introduction to the theory of probability and statistics by Niels Arley and Rander Buch

51. Introduction To Mathematical Probability by Uspensky

52. An introduction to linear algebra and tensors by Akivis and Goldberg

53. Calculus Of Variations by I.M. Gelfand; S.V. Fomin

54. Introductory Real Analysis by Kolmogorov and Fomin 🔥🔥🔥🔥🔥

55. Elementary Mathematics ( Selected Topics And Problem Solving) by G. Dorofeev; M. Potapov; N. Rozov

56. A Brief Course Of Higher Mathematics by V.A. Kudryavtsev and Demidovich

57. The Moscow Puzzles by Boris A. Kordemsky

58. Differential Equations And The Calculus Of Variations by L. Elsgolts

59. Problem Book In High School Mathematics by Prilepko

60. Problems In Mathematics With Hints And Solutions by V. Govorov; P. Dybov; N. Miroshin; S. Smirnova

61. The USSR Olympiad Problem Book by D. O. Shklarsky; N. N. Chentzov; I. M. Yaglom

62. Fourier Series by G.P. Tolstov

63. Mathematical Aspects Of Computer Engineering by V.P. Maslov (Ed.); K.A. Volosov ( Ed.)

64. Higher Mathematics ( Part 1) - for Engineering Students Part 1. Linear Algebra and Fundamentals of Mathematical Analysis by A. V. Efimov; B. P. Demidovich

65. Inequalities (Little Mathematics Library) by P. P. Korovkin

66. High School Mathematics Part 1 by G. N. Yakovlev ( Ed.) 🔥🔥🔥🔥🔥

67. High School Mathematics Part 2 by G. N. Yakovlev ( Ed.) 🔥🔥🔥🔥🔥

68. Solving Problems In Algebra And Trigonometry by V. Litvinenko; A. Mordkovich

69. Fundamentals Of Mathematical Analysis, Part I](https://archive.org/details/v.-a.-ilyin-e.-g.-poznyak-fundamentals-of-mathematical-analysis-part-1-mir-1982) by Ilyin, Poznyak

70. Fundamentals Of Mathematical Analysis, Part II by Ilyin, Poznyak

71. Questions And Problems In High School Mathematics by L. A. Kondratyeva; V. S. Solomonik

72. Differential And Integral Calculus Volume 2 by N. Piskunov

73. Solving Problems In Geometry by V. Gusev; V. Litvinenko; A. Mordkovich

74. Sequences, Combinations, Limits (Library of School Mathematics Vol. 3) by S.I. Gelfand; M.L. Gerver; N.N. Konstantinov; A. G. Kushnirenko; A.A. Kirillov

75. Worked Problems In Applied Mathematics by N. N. Lebedev; I. P. Skalskaya; Y. S. Uflyand

76. Limits And Continuity ( Pocket Mathematical Library) by P. P. Korovkin

77. Theory of matrice, Volume I by Gantmacher 🔥🔥🔥🔥🔥

78. Theory of matrice, Volume II by Gantmacher 🔥🔥🔥🔥🔥

79. Elements Of Applied Mathematics YA. B. Zeldovich, A. D. Myskis

80. Computational Mathematics by B. P. Demidovich; I. A. Maron

81. A Course Of Mathematical Analysis by A. Ya. Khinchin 🔥🔥🔥🔥🔥

82. Geometric Transformations 1 by I. M. Yaglom

83. Problems In Plane Geometry ( Science For Everyone) by I. F. Sharygin

84. Trigonometric Functions - Problem Solving Approach by A. Panchishkin, E. Shavgulidze

85. Measure And Derivative A Unified Approach by G.E. Shilov; B.L. Gurevich

86. Higher Algebra by A. Kurosh

87. Mathematical Logic by Yu. L. Ershov, E. A. Palyutin

88. Problems And Exercises In Integral Equations by M. Krasnov, A. Kiselev, G. Makarenko

89. Continued Fractions by A. Ya. Khinchin

90. Elements Of Number Theory by I. M. Vinogradov

91. Vector Analysis by M.L. Krasnov; A.I. Kiselev; G.I. Makarenko.

92. Differentiation Explained ( Little Mathematics Library) by V. G. Boltyansky

93. Generalized Functions Vol 1 Properties And Operations by I. M. Gelfand; G. E. Shilov

94. Geometry by E. Z. Shuvalova

95. Problems In Elementary Mathematics by Lidsky, Ovsyannikov, Tuliakov and Shabunin

96. Learn Limits Through Problems! Pocket Mathematical Library Workbook 2 by S. I. Gelfand; M. L. Gerver; A. A. Kirillov; N. N. Konstantinov; A.G. Kushnirenko

97. Introduction To Topology by Yu. Borisovich; N. Bliznyakov; Ya. Izrailevich; T. Fomenko

98. Challenging Mathematical Problems With Elementary Solutions Vol. 1 by A. M. Yaglom; I. M. Yaglom

99. mathematics can be fun-1 by Yakov Perelman

100. Worked Problems In Applied Mathematics by N. N. Lebedev; I. P. Skalskaya; Y. S. Uflyand pdf

101. Selected Problems On Discrete Mathematics by G. P. Gavrilov; A. A. Sapozhenko

102. Mistakes in Geometric Proofs by Dubnov

103. Mathematical Problems And Puzzles from the Polish Mathematical Olympiads (Popular Lectures in Mathematics Vol 10) by Straszewicz

104. One Hundred Problems In Elementary Mathematics (Popular Lectures in Mathematics Vol. 7) by Steinhaus

105. Mathematical Foundations of Statistical Mechanics by A. I. Khinchin.

106. A Problem Book In Algebra by Krechmar

107. Algebra by Serg Lange

108. Interpretations Of Probability by Khrennikov (2003)

109. Applied Probability by Paul Pfeiffer

110. Introduction to probability by John Freund

111. Probability by Leo Breiman

112. A Treatise of Probability by John Maynard Keynes

113. Geometrical probability by Kendall & Moran

114. Problems In Linear Algebra by I. V. Proskuryakov

115. Linear Algebra by V. V. Voyevodin

116. Linear algebra with applications by Keith Nicholson

117. Calculus by Spivak

118. Introductory Calculus Textbook Collection by Michael Spivak

119. MATHEMATICS FOR MACHINE LEARNING by Marc Peter Deisenroth, A. Aldo Faisal, Cheng Soon Ong

120. [Fundamentals Of Linear Algebra And Analytical Geometry](Fundamentals Of Linear Algebra And Analytical Geometry) by Bugrov and Nikolsky

121. An Algebra for Secondary Schools by Earle Raymond Hedrick (1908)

122. Linear Algebra with Elements of Analytic Geometry by A.S. Solodovnikov, G.A. Toropova

123. Pure mathematics, Part I by Frank Gerrish

124. Pure mathematics, Part II by Frank Gerrish

125. Calculus of a Single Variable

126. The Colossal Book Of Mathematics by Martin Gardner

127. Calculus Made Easy by Silvanus P. Thompson

128. Book Of Proof by Richard H. Hammack

129. Problems In Higher Mathematics by V. P. Minorsky

130. Complete solutions manual for Stewart's calculus

131. Methods Of Solving Problems In High School Mathematics by A. G. Tsypkin; A. I. Pinsky

132. Trigonometric Functions - a problem solving approach by Panchishkin and Shavgulidze

133. Vector Analysis by M.L. Krasnov; A.I. Kiselev; G.I. Makarenko.

134. Learn Limits Through Problems! ( Pocket Mathematical Library Workbook 2) by S. I. Gelfand; M. L. Gerver; A. A. Kirillov; N. N. Konstantinov; A.G. Kushnirenko

135. Sequences And Combinatorial Problems ( Pocket Mathematical Library Workbook 1) by S. I. Gelfand; M. L. Gerver; A. A. Kirillov; N. N. Konstantinov; A.G. Kushnirenko

136. Introductory Mathematics Books by Israel M. Gelfand - Collection by Israel M. Gelfand

137. Problems in the calculus, with formulas and suggestions by Leib, David D. (David Deitch) (1915)

138. Linear Algebra A Course for Physicists and Engineers by Arak M. Mathai, Hans J. Haubold

139. A history of mathematics](https://archive.org/details/historyofmathema0000boye_v7s4) by Boyer, Carl

140. Fourier series by Tolstov

141. Problems In Elementary Mathematics For Home Study by N. Antonov; M. Vygodsky; V. Nikitin; A. Sankin

142. Introduction to algebra by Kostrikin, A. I. (Alekseĭ Ivanovich)

143. Selected Problems And Theorems In Elementary Mathematics by D. O. Shklyarsky, N. N. Chentsov, I. M. Yaglom

144. Introduction To Physics ( 2nd Ed.) by A. Kitaigorodsky

145. Problems in geometry by Modenov

146. A Brief Course In Analytic Geometry by Yefimov

147. Lectures On The Theory Of Functions Of A Complex Variable by Yu. V. Sidorov, M. V. Fedoryuk, M. I. Shabunin

148. Problems in Mathematical Statistics by G. I. Ivchenko, Yu. I. Medvedev, A. V. Chistyakov

149. Lectures In Geometry Semester I Analytic Geometry by M. Postnikov

150. Lectures In Geometry: Semester II - Linear Algebra And Differential Geometry by M. Postnikov

151. Elementary real and complex analysis by Shilov

152. Mathematical Analysis - Differentiation And Integration by I. G. Aramanovich; R.S.Guter; L.A.Lyusternik; I.L. Raukhvarger; M. I. Skanavi; A. R.Yanpol'skii

153. Optimal control by Alekseev, Tikhomirov and Fomin.

154. An Introduction To Information Theory by Reza, Fazlollah M.

155. The Essence of Mathematics Through Elementary Problems by Alexandre Borovik and Tony Gardiner;

156. Advanced Problems in Mathematics Preparing for University by Stephen Siklos

157. Concrete Mathematics by Donald Knuth

158. Sequences, Combinations, Limits (Library of School Mathematics by S.I. Gelfand; M.L. Gerver; N.N. Konstantinov; A. G. Kushnirenko; A.A. Kirillov

159. Problems In Differential Geometry And Topology by A. S. Mishchenko, Yu. P. Solovyev, A. T. Fomenko

160. 250 problems in elementary number theory by Sierpiński, Wacław, 1882-)

161. Theory Of Markov Processes by Dynkin

162. Markov processes theorems and problems Dynkin and Yushkevich

163. 166. Problems In Descriptive Geometry Arustamov

164. Mathematics Its Contents Methods And Meaning Vol 1 2 and 3 by Aleksandrov, Kolmogorov and Lavren'iev

165. Solving Problems In Algebra And Trigonometry by V. Litvinenko; A. Mordkovich

166. Linear Algebra Problem Book by Paul Halmos

167. Higher Mathematics for Beginners and Its Application to Physics – Yakov Zeldovich (1973)

168. A Course Of Mathematical Analysis Vol 1 by S. M. Nikolsky (MIPT core mathematical analysis textbook) 🔥🔥🔥🔥🔥

169. [A Course Of Mathematical Analysis Vol 1] by by S. M. Nikolsky (MIPT core mathematical analysis textbook) 🔥🔥🔥🔥🔥

170. Problems In Elementary Mathematics by V. Lidsky, L. Ovsyannikov, A. Tuliakov and M. Shabunin. A problem-solving companion that ranges across calculus, algebra, and geometry. Offers clear solutions and is perfect for deepening mathematical intuition.

171. [A Course of Higher Mathematics – V.I. Smirnov (Vol. 1–5)](https://archive.org/details/ACourseOfHigherMathematics) ** One of the most rigorous and comprehensive advanced math textbooks. Topics include analysis, differential equations, and complex function theory. Excellent for math majors and graduate students.

172. The Man Who Counted – Malba Tahan ** A mathematical Arabian Nights: enjoy fables packed with number theory, logic, and elegant problem-solving.

173. The Universal History of Numbers – Georges Ifrah ** A global, epic journey through how human beings invented and evolved number systems—brilliant and sweeping.

174. Zero: The Biography of a Dangerous Idea – Charles Seife**
     A deep dive into the philosophical and mathematical impact of the number zero, from ancient India to modern physics.

175. A History of Pi – Petr Beckmann**
     A quirky, passionate account of π through the ages—this cult classic blends math with snark and drama.

176. 📘 The Triumph of Numbers – I. B. Cohen**
     A concise but rich account of how numerical thinking reshaped economics, science, and society.

177. Mathematical Analysis - Differentiation And Integration by I. G. Aramanovich; R.S.Guter; L.A.Lyusternik; I.L. Raukhvarger; M. I. Skanavi; A. R.Yanpol'skii

178. Mathematical Analysis For School Students by Lev Pontryagin

179. Elementary Mathematics ( Selected Topics And Problem Solving) by G. Dorofeev; M. Potapov; N. Rozov

180. Worked Problems In Applied Mathematics by N. N. Lebedev; I. P. Skalskaya; Y. S. Uflyand

181. Apostol's Calculus,Volume 1, Caltech core math textbook by Tom M. Apostol

182. Apostol's Calculus,Volume 2, Caltech core math textbook by Tom M. Apostol

183. General Topology by John Kelley

184. A history of probability and statistics and their applications before 1750 by Andres Hald

185. The rise of statistical thinking, 1820-1900

186. Problems In Plane Geometry by Sharygin

187. Probability Theory And Mathematical Statistics by Klimov

188. Love And Mathematics Sofya Kovalevskaya by Pelageya Kochina

189. Probability : a survey of the mathematical theory by John Lamperti

190. Probabilitic method by Alon and Spencer

191. An Introduction to The Theory of Numbers by Hardy and Wright (1938)

192. Introduction to number theory by Morten Risager

193. Course of pure mathematics by Hardy (1921)

194. Mishchenko, Fomenko A Course Of Differential Geometry And Topology

195. Number systems by S.V. Fomin

196. Arithmetic by A.P. Kiselev (first modern English translation — one of the bestselling math textbooks ever written, 125+ years in print) 🔥🔥🔥🔥🔥

197. Algebra, Part I by A.P. Kiselev (first modern English translation — the official Soviet algebra textbook for decades, 126 sections, 6 chapters) 🔥🔥🔥🔥🔥

1. Machine Learning by Tom Mitchell, Carnegie Mellon.
2. Pattern recognition and machine learning by Christopher Bishop (Microsoft Research)
3. An introduction to statistical learning by James, Witten, Hastie, Tibshirani, and Taylor
4. Probabilistic Machine Learning: An Introduction" by Kevin Patrick Murphy
5. Probabilistic Machine Learning: Advanced Topics" by Kevin Patrick Murphy
6. Understanding Machine Learning: From Theory to Algorithms by Shai Shalev-Shwartz and Shai Ben-David
7. Foundations of Machine Learning by Mehryar Mohri, Afshin Rostamizadeh, and Ameet Talwalkar
8. Information Theory, Inference, and Learning Algorithms by David J. C. MacKay

1. Problems in General Physics by Irodov
2. Fundamental Laws of Mechanics by Irodov
3. Handbook Of Physics by Yavorsky and Detlaf
4. Problems In General Physics by V. S. Wolkenstein
5. A Collection Of Questions And Problems In Physics by Sens
6. Basic Laws Of Electromagnetism by I. E. Irodov
7. Fundamentals of physics by Yavorski and Pinsky
8. Collected Problems In Physics by S. Kozel; E. Rashda; S. Slavatinskii 🔥🔥🔥🔥🔥
9. General Methods For Solving Physics Problems by B. S. Beliko
10. Basic Electricity And Electronics by V. S. Popov; S. A. Nikolaev
11. Selected Problems On Physics by S. P. Myasnikov, T. N. Osanova
12. Collection Of Problems In Classical Mechanics by G. L. Kotkin; V. G. Serbo
13. Lectures in analytical mechanics by Felix Gantmacher 🔥🔥🔥🔥🔥
14. Physics for Everyone - Book 1 - Physical Bodies by L. D. Landau, A. I. Kitaigorodsky
15. Elementary textbook on physics, Volumes I-III by Landsberg
16. Problems in undergraduate physics by Strelkov and Yakovlev
17. Physics - a general course, Volumes I-III by Savelyev 🔥🔥🔥🔥🔥
18. Electricity And Magnetism by A. N. Matveev
19. Questions And Answers In School Physics by L. V. Tarasov, A. Tarasova
20. Theoretical Mechanicsby N. G. Chetaev
21. Basic Concepts Of Quantum Mechanics by L. V. Tarasov
22. Berkeley physics course, Part I, Mechanics by Charles Kittel
23. Berkeley physics course, Part II Electricity and Magnetism by Charles Kittel
24. Lectures In Analytical Mechanics by F. Gantmacher
25. Higher Mathematics for Beginners and Its Application to Physics – Yakov Zeldovich (1973)
26. Equations of Mathematical Physics – V. S. Vladimirov (1971)
27. A Collection of Problems on the Equations of Mathematical Physics – A. V. Bitsadze & D. F. Kalinichenko (1981)
28. Generalized Functions in Mathematical Physics – V. S. Vladimirov (1979)
29. Fun with Maths and Physics – Yakov Perelman
30. Lectures In Analytical Mechanics by F. Gantmacher 🔥🔥🔥🔥🔥
31. Collected Problems in Physics S. Kozel; E. Rashda; S. Slavatinskii 🔥🔥🔥🔥🔥
32. Physics In Your Kitchen Lab by Kikoin
33. Collected papers of Landau 🔥🔥🔥🔥🔥
34. Science for Everyone – Aptitude Test Problems in Physics edited by Krotov
35. Problems In Elementary Physics by B. Bukhovtsev, V. Krivchenkov, G. Myakishev, and V. Shalnov

1. Probability : a survey of the mathematical theory by John Lamperti 🔥🔥🔥🔥🔥

2. Probabilitic method by Alon and Spencer 🔥🔥🔥🔥🔥

3. An Introduction To Probability Theory and Its Applications volume 1 by by Feller William

4. Lady Luck : the theory of probability

5. Probability and Statistics

6. The Calculus of Probabilities (1900) by A.A. Markov (first-ever English translation of the foundational text by the father of Markov Chains) 🔥🔥🔥🔥🔥

1. Basic Econometrics by Riccardo (Jack) Lucchetti (2024)
2. A gentle introduction to matrix calculus by Jan Magnus 🔥🔥🔥🔥🔥

1. Algorithms for optimization, MIT book by Mykel Kochenderfer, Tim Wheeler
2. Lectures on Modern Convex Optimizaion by Arkadii Nemirovski

1. A first course in information theory by Raymond Yeung, Chinese Univeristy of Hong Kong

1. The Fourier Transform and its Applications

1. Sonia Kovalevsky : biography and autobiography
2. Sonya Kovalevsky - her recollections of childhood