### README
# Awesome Math Books
β If you find this repository useful, please **consider starring it**.
A curated collection of some of the **best mathematics books ever written** β spanning classical foundations, probability, analysis, geometry, and problem-solving texts used by mathematicians, scientists, engineers, and AI researchers.
---
π **Complete catalog of faithful English translations from original Russian editions:** [russianmathbooks.com](https://russianmathbooks.com/) β Northern Star Academic Press.
---
The goal of this repository is simple:
β’ highlight **timeless mathematical books**
β’ avoid modern textbook bloat
β’ 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.
---
# Featured Book
## Kiselev's Arithmetic β A.P. Kiselev
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 **80 million copies** were printed.
The book is famous for its:
β’ crystal clear logical explanations
β’ rigorous yet intuitive approach
β’ focus on true mathematical understanding
For the **first time ever**, the book is now available in a **modern English translation**.
**All formats and full details:** [russianmathbooks.com/books/kiselev-arithmetic/](https://russianmathbooks.com/books/kiselev-arithmetic/)
- Hardcover collector's edition: [Amazon](https://www.amazon.com/Kiselevs-Arithmetic-Mathematics-Textbook-Translation/dp/1919465820/)
- Paperback: [Amazon](https://www.amazon.com/Kiselevs-Arithmetic-Mathematics-Textbook-Translation/dp/1919465812/)
- Ebook (PDF, Gumroad): [valeman.gumroad.com/l/arithmetic](https://valeman.gumroad.com/l/arithmetic)
---
## Kiselev's Algebra, Parts I and II β A.P. Kiselev
The legendary Russian algebra textbook (first published 1888) β the official algebra textbook in Russian and USSR schools for over 70 years, used by tens of millions of students. Now available in English for the first time as a faithful translation from the original Russian edition.
**Part I** (Grades 6β8, ages 12β15): 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 8β10, ages 14β17): 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 β prove β apply β practise.**
**Full details:** [Part I](https://russianmathbooks.com/books/kiselev-algebra-part-i/) Β· [Part II](https://russianmathbooks.com/books/kiselev-algebra-part-ii/)
- Part I (available now): [russianmathbooks.com](https://russianmathbooks.com/books/kiselev-algebra-part-i/) Β· [Gumroad](https://valeman.gumroad.com/l/kiselev_algebra_part_I)
- Part II: [russianmathbooks.com](https://russianmathbooks.com/books/kiselev-algebra-part-ii/) Β· [Gumroad](https://valeman.gumroad.com/l/kiselev_algebra_part_II)
---
# Probability Classic
## The Calculus of Probabilities (1900) β A.A. Markov
The foundational probability text written by the **father of Markov chains**.
This book laid the groundwork for:
β’ stochastic processes
β’ Markov chains
β’ probabilistic modeling
β’ modern machine learning theory
This is the **first ever English translation** of Markov's original work.
**Full details:** [russianmathbooks.com/books/markov-calculus-of-probabilities/](https://russianmathbooks.com/books/markov-calculus-of-probabilities/)
Direct purchase: [Gumroad](https://valeman.gumroad.com/l/markov1900)
---
# Classical Mathematics Bundle
Multiple curriculum bundles available β Kiselev's Complete School Mathematics, the full Kiselev curriculum (Arithmetic + Algebra I + II), and the Arithmetic Masters Collection.
**All bundles:** [russianmathbooks.com/bundles/](https://russianmathbooks.com/bundles/)
---
# Why Soviet Mathematics Education Was Different
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:
β’ focus on **deep conceptual understanding**
β’ minimal distractions
β’ emphasis on **logical reasoning**
β’ strong problem-solving culture
Books like **Kiselev's Arithmetic** played a central role in this tradition.
---
# Support This Project
If you find this repository useful, you can support the project by checking out my translations of classical Russian mathematics textbooks at [russianmathbooks.com](https://russianmathbooks.com/) β Northern Star Academic Press.
More about my work:
https://valeriy.ai
---
# Buy Me a Coffee
## [Table of Contents]()
* [Math](#math)
* [Machine_learning](#machine_learning)
* [Physics](#physics)
* [Econometrics](#econometrics)
* [Optimization](#optimization)
* [Information_theory](#information_theory)
* [Signal_processing](#signal_processing)
* [History](#history)
* [Probabiltity](#probability)
## Math
1. [Probability - First Steps](https://archive.org/details/ProbabilityTheoryfirstSteps/page/n9/mode/2up) by E.S. Wentzel π₯π₯π₯π₯π₯
2. [Applied Problems in Probability Theory](https://archive.org/details/wentzel-ovcharov-applied-problems-in-probability-theory/page/83/mode/2up) by Wentzel and Ovcharov
3. [Principles of Mathematical Analysis](https://archive.org/details/principlesofmath00rudi) by Walter Rudin
4. [What is mathemarics](https://www.cimat.mx/~gil/docencia/2017/mate_elem/%5BCourant,Robbins%5DWhat_Is_Mathematics(2nd_edition_1996)v2.pdf) by Richard Courand and Herbert Robbins
5. [Introduction to matrix analysis](https://eclass.uoa.gr/modules/document/file.php/MATH553/%5BRichard_Bellman%5D_Introduction_to_Matrix_Analysis%2C%28BookFi.org%29.pdf) by Richard Bellman
6. [Combinatorial mathematics for recreation](https://archive.org/details/VilenkinCombinatorialMathematics) Vilenkin
7. [Challenhing mathematical problems with elementary solutions, Volume I, Combinatorial Analysis and Probability Theory](https://ia802800.us.archive.org/13/items/ChallengingMathematicalProblemsWithElementarySolutionsVol1DoverYaglomYaglom/Challenging%20Mathematical%20Problems%20with%20Elementary%20Solutions%20Vol%201%20%28Dover%29%20-%20Yaglom%20%26%20Yaglom.pdf) Yaglom & Yaglom
8. [Collection ofproblems in probability theory](https://gwern.net/doc/statistics/probability/1973-meshalkin-collectionofproblemsinprobabilitytheory.pdf) by Meshalkin
9. [Algebra](https://archive.org/details/algebra-gelfand-1) by Gelfand and Shen
10. [Kolmogorov Complexity and Algorirhmic Randomness](https://www.lirmm.fr/~ashen/kolmbook-eng-scan.pdf) by Shen, Uspensky, Vereschagin
11. [Mathematical Analysis β A Brief Course For Engineering Students](https://archive.org/details/bermant-aramanovich-mathematical-analysis-a-breif-course-for-engineering-students/page/503/mode/2up) by A.F . Bermant; I. G. Aramanovich
12. [A Collection of Problems on a Course of Mathematical Analysis](https://www.karlin.mff.cuni.cz/~beckd/MAF/BERMAN%20G.%20N.,%20A%20Collection%20of%20Problems%20on%20a%20Course%20of%20Mathematical%20Analysis.pdf) by Berman
13. [Higher Mathematics ( Part 1) β for Engineering Students Part 1. Linear Algebra and Fundamentals of Mathematical Analysis](https://archive.org/details/efimov-demidovich-higher-mathematics-part-1-mir-1984) by A. V. Efimov; B. P. Demidovich
14. [Mathematical Analysis In Questions And Problems](https://archive.org/details/butuzov-ed.-mathematical-analysis-in-questions-and-problems-mir-1988/page/185/mode/2up) by B. F. Butuzov (Ed.); N. Ch. Krutitsknyn; G. N. Medvedev; A. A. Shishkin
15. [Mathematical Handbook β Elementary Mathematics](https://archive.org/details/VygodskyElementaryMathematicalHandbook) by M. Vygodsky
16. [Foundations of The Theory of Probability](https://archive.org/details/kolmogorov_202112) by A.N. Kolmogorov π₯π₯π₯π₯π₯
17. [Operations research](https://archive.org/details/WentzelOperationsResearchMir1983) [pdf](https://mega.nz/file/C5dGmATD#VFSnGH9FfSuvcPAJNa9PHHdrognlRz7c64dqErleDAk) by Elena Wentzel
18. [Measure, Lebesgue Integrals and Hilbert Space β Kolmogorov and Fomin](https://archive.org/details/MeasureLebesgueIntegralsAndHilbertSpace) by Kolmorogov and Fomin [pdf](https://mega.nz/file/u9sByChZ#3Da0G_3yMUZ8pcBL_7hdQgNngKsBBSCAdMMgelcjJck)
19. [The method of mathematical induction](https://archive.org/details/The.Method.Of.Mathematical.InductionSominskii1961) by Sominskii
20. [Methods Of Solving Problems in High School Mathematics](https://archive.org/details/tsypkin-pinsky-methods-of-solving-problems-in-high-school-mathematics-mir/mode/2up) by A. G. Tsypkin; A. I. Pinsky ; V. I. Blagodatskikh (Editor)
21. [Mathematical Handbook β Higher Mathematics](https://mirtitles.org/2022/06/02/mathematical-handbook-higher-mathematics-vygodsky/) by Vygodsky
22. Differential and Integral Calculus (Volumes 1 & 2) [volume 1](https://archive.org/details/piskunov-differential-and-integral-calculus-volume-1-mir) [volume II](https://archive.org/details/piskunov-differential-and-integral-calculus-volume-2-mir) by Piskunov
23. [Higher Mathematics For Beginners And Its Application To Physics](https://mirtitles.org/2022/07/04/higher-mathematics-for-beginners-and-its-application-to-physics-zeldovich/) by Zeldovich
24. [Calculus: Basic Concepts for High Schools](https://archive.org/details/LevTarasovCalculusBasicConceptsForHighSchools) by Tarasov
25. [Differential Equations and the Calculus of Variations](https://archive.org/details/ElsgoltsDifferentialEquationsAndTheCalculusOfVariations) [pdf](https://mega.nz/file/bsdW0K5C#yRyCUQfK_TDz0CZq-ppLa5a_PUwy5TbD3BAAJ3zx7gM) by Elsgolts
26. [The World is Built on Probability](https://archive.org/details/lev-tarasov-the-world-is-built-on-probability-mir-2023) by Lev Tarasov
27. [Problems In Probability Theory, Mathematical Statistics And Theory Of Random Functions](https://archive.org/details/sveshnikov-problems-in-probability-theory-mathematical-statistics-and-theory-of-random-functions) by Sveshnikov
28. [Probability And Information](https://archive.org/details/yaglom-yaglom-probability-and-information) by Yaglom and Yaglom
29. [An Elementary Introduction to The Theory of Probability](https://archive.org/details/gnedenko-khinchin-an-elementary-introduction-to-the-theory-of-probability) by Gnedenko, Khinchin
30. [Theory of Probability](https://archive.org/details/GnedenkoTheoryOfProbability) [pdf](https://mega.nz/file/35ty2IBK#XNdnlOJ9YrAdihpMSI2Q9nMFV56cjmW0o6MOqcfDkVc) by Gnedenko π₯π₯π₯π₯π₯
31. [Fundamentals of Linear Algebra and Analytical Geometry](https://archive.org/details/bugrov-y.-s.-nikolsky-s.-m-fundamentals-of-linear-algebra-and-analytical-geometry-mir-1982) [pdf](https://mega.nz/file/alVBDKJa#z6NQUR_y5c56yzDuXmA8vKXv3daAQy9Mog3-ToGCa4I) by Bugrov, Nikolsky
32. [Higher Mathematics ( Part 1) β for Engineering Students Part 1. Linear Algebra and Fundamentals of Mathematical Analysis](https://archive.org/details/efimov-demidovich-higher-mathematics-part-1-mir-1984) by A. V. Efimov; B. P. Demidovich
33. [Linear Algebra with Elements of Analytic Geometry](https://archive.org/details/linear-algebra-with-elements-of-analytic-geometry-mir-1990) by Solodovnikov, Toropova
34. [Linear Algebra And Multi Dimensional Geometry](https://archive.org/details/linearalgebraandmultidimensionalgeometry/) by Efimov, Rozendorn
35. [Linear Algebra: Problems Book](https://archive.org/details/IkramovLinearAlgebraProblemsBook) [pdf](https://mega.nz/file/LxcTBTpa#QJsBRhkFEVhgwg8gGfM1Go6jMTE8sTJMuoT77qEd7Hc) by Ikramov
36. [Linear Algebra](https://archive.org/details/VoyevodinLinearAlgebraMir1983](https://mega.nz/file/ehklDQbD#4lAQdrfy_VYRtIBcePeipl5mBX3PuVeMi1iqPx1FLRg) by Voyevodin
37. [Problems in Linear Algebra](https://archive.org/details/ProskuryakovProblemsInLinearAlgebra) [pdf](https://mega.nz/file/X5UhHBDb#wC4wC6g2nOhIt9yfBiIVYbdOi_XSybNVf0Hs2-d68KU) by Proskuryakov
38. [Analytical Geometry](https://archive.org/details/pogorelov-analytical-geometry-mir-publishers-1980) by Pogorelov
39. [Problems In Analytic Geometry](https://archive.org/details/kletenik-problems-in-analytic-geometry-peace) by D. Kletenik
40. [A Collection Of Problems (Higher Mathematics)](https://archive.org/details/bugrov-nikolsky-a-collection-of-problems-higher-mathematics-mir-1984/) by Bugrov, Nikolsky
41. [Mathematical Analysis β Functions, Limits, Series, Continued Fractions](https://archive.org/details/lyusternik-yanpolskii-mathematical-analysis-functions-limits-series-continued-fractions) by Lyusternik, Yanpol'skii (Eds.)
42. [Ordinary Differential Equations](https://archive.org/details/pontryagin-ordinary-differential-equations) by Pontryagin
43. [Mathematical Analysis In Questions And Problems](https://archive.org/details/butuzov-ed.-mathematical-analysis-in-questions-and-problems-mir-1988) by B. F. Butuzov (Ed.); N. Ch. Krutitsknyn; G. N. Medvedev; A. A. Shishkin
44. [A Course on Mathematical Analysis](https://archive.org/details/khinchin-a-course-of-mathematical-analysis) by Khinchin
45. A Course of Mathematical Analysis [Volume 1](https://archive.org/details/nikolsky-a-course-of-mathematical-analysis-vol-1-mir/) [Volume 1 pdf](https://mega.nz/file/qwUUBZjb#NiSvT-JcsMhOHX9cKrYiPq0_nV7qQhcAhSyqYgo-oz0) [Volume 2](https://archive.org/details/nikolsky-a-course-of-mathematical-analysis-vol-2-mir/) [Volume 2 pdf](https://mega.nz/file/X4sUHQJA#Bp5OZwm8OVmpUR3P8aqLOXn27WVD0VtYdKe-E15X3cs)
46. [Introductory probability theory](https://archive.org/details/IntroductoryprobabilitytheoryRozanov1969/IntroductoryprobabilitytheoryRozanov1969/mode/2up) by Yuri Rozanov
47. [Differential And Integral Calculus](https://archive.org/details/n.-piskunov-differential-and-integral-calculus-mir-1969/page/755/mode/2up) by Piskunov
48. [Linear algebra](https://archive.org/details/linearalgebra0000shil) by Shilov
49. [Mathematics for computer science](https://courses.csail.mit.edu/6.042/spring18/mcs.pdf) by Lehman, Leighton, Meyer (MIT)
50. [Introduction to the theory of probability and statistics](https://archive.org/details/introductiontoth0000arle/page/n7/mode/2up) by Niels Arley and Rander Buch
51. [Introduction To Mathematical Probability](https://archive.org/details/in.ernet.dli.2015.263184) by Uspensky
52. [An introduction to linear algebra and tensors](https://archive.org/details/isbn_9780486635453) by Akivis and Goldberg
53. [Calculus Of Variations](https://archive.org/details/gelfand-fomin-calculus-of-variations) by I.M. Gelfand; S.V. Fomin
54. [Introductory Real Analysis](https://archive.org/details/kolmogorov-fomin-introductory-real-analysis) by Kolmogorov and Fomin π₯π₯π₯π₯π₯
55. [Elementary Mathematics ( Selected Topics And Problem Solving)](https://archive.org/details/dorofeev-potapov-rozov-elementary-mathematics-selected-topics-and-problem-solving-mir-1982) by G. Dorofeev; M. Potapov; N. Rozov
56. [A Brief Course Of Higher Mathematics](https://archive.org/details/v.-a.-kudryavtsev-b.-r-demidovich-a-brief-course-of-higher-mathematics-mir-1981) by V.A. Kudryavtsev and Demidovich
57. [The Moscow Puzzles](https://archive.org/details/boris-a.-kordemsky-the-moscow-puzzles-1972) by Boris A. Kordemsky
58. [Differential Equations And The Calculus Of Variations](https://archive.org/details/ElsgoltsDifferentialEquationsAndTheCalculusOfVariations) by L. Elsgolts
59. [Problem Book In High School Mathematics](https://archive.org/details/prilepko-problem-book-in-high-school-mathematics-1985)
by Prilepko
60. [Problems In Mathematics With Hints And Solutions](https://archive.org/details/v.-govorov-p.-dybov-n.-miroshin-s.-smirnova-problems-in-mathematics-with-hints-a) by V. Govorov; P. Dybov; N. Miroshin; S. Smirnova
61. [The USSR Olympiad Problem Book](https://archive.org/details/shklarsky-chentzov-yaglom-the-ussr-olympiad-problem-book) by D. O. Shklarsky; N. N. Chentzov; I. M. Yaglom
62. [Fourier Series](https://archive.org/details/tolstov-fourier-series-1962) by G.P. Tolstov
63. [Mathematical Aspects Of Computer Engineering](https://archive.org/details/v.-p.-maslov-k.-a.-volosov-eds.-mathematical-aspects-of-computer-engineering-mir-1988/page/28/mode/2up) 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](https://archive.org/details/efimov-demidovich-higher-mathematics-part-1-mir-1984) by A. V. Efimov; B. P. Demidovich
65. [Inequalities (Little Mathematics Library)](https://archive.org/details/InequalitieslittleMathematicsLibrary) by P. P. Korovkin
66. [High School Mathematics Part 1](https://archive.org/details/g.-n.-yakovlev-ed.-high-school-mathematics-part-1-mir-1988/mode/2up) by G. N. Yakovlev ( Ed.) π₯π₯π₯π₯π₯
67. [High School Mathematics Part 2](https://archive.org/details/g.-n.-yakovlev-ed.-high-school-mathematics-part-2-mir-1988) by G. N. Yakovlev ( Ed.) π₯π₯π₯π₯π₯
68. [Solving Problems In Algebra And Trigonometry](https://archive.org/details/LitivinenkoMordkovichSolvingProblemsInAlgebraAndTrigonometryMir1988)
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](https://archive.org/details/ilyin-poznyak-fundamentals-of-mathematical-analysis)
by Ilyin, Poznyak
71. [Questions And Problems In High School Mathematics](https://archive.org/details/l.-a.-kondratyeva-v.-s-solomonik-questions-and-problems-in-high-school-mathematics-mir-1987) by L. A. Kondratyeva; V. S. Solomonik
72. [Differential And Integral Calculus Volume 2](https://archive.org/details/piskunov-differential-and-integral-calculus-volume-2-mir) by N. Piskunov
73. [Solving Problems In Geometry](https://archive.org/details/GusevLitivinenkoMordkovichSolvingProblemsInGeometryMir1988) by V. Gusev; V. Litvinenko; A. Mordkovich
74. [Sequences, Combinations, Limits (Library of School Mathematics Vol. 3)](https://archive.org/details/gelfand-et-al-sequences-combinations-limits-1969) by S.I. Gelfand; M.L. Gerver; N.N. Konstantinov; A. G. Kushnirenko; A.A. Kirillov
75. [Worked Problems In Applied Mathematics](https://archive.org/details/n.-n.-lebedev-i.-p.-skalskaya-y.-s.-uflyand-worked-problems-in-applied-mathematics-1965/page/n5/mode/2up) by N. N. Lebedev; I. P. Skalskaya; Y. S. Uflyand
76. [Limits And Continuity ( Pocket Mathematical Library)](https://archive.org/details/korovkin-limits-and-continuity-pocket-mathematical-library)
by P. P. Korovkin
78. [Theory of matrice, Volume I](https://archive.org/details/gantmacher-the-theory-of-matrices-vol-1-1959) by Gantmacher π₯π₯π₯π₯π₯
79. [Theory of matrice, Volume II](https://archive.org/details/gantmacher-the-theory-of-matrices-vol-2-1959) by Gantmacher π₯π₯π₯π₯π₯
80. [Elements Of Applied Mathematics](https://archive.org/details/ZeldovichMyskisElementsOfAppliedMathematics) YA. B. Zeldovich, A. D. Myskis
81. [Computational Mathematics](https://archive.org/details/computational-mathematics) by B. P. Demidovich; I. A. Maron
82. [A Course Of Mathematical Analysis](https://archive.org/details/khinchin-a-course-of-mathematical-analysis) by A. Ya. Khinchin π₯π₯π₯π₯π₯
83. [Geometric Transformations 1](https://archive.org/details/i.-m.-yaglom-geometric-transformations-1-1962) by I. M. Yaglom
84. [Problems In Plane Geometry ( Science For Everyone)](https://archive.org/details/SharyginProblemsInPlaneGeometryScienceForEveryone)
by I. F. Sharygin
85. [Trigonometric Functions - Problem Solving Approach](https://archive.org/details/TrigonometricFunctions-ProblemSolvingApproach)
by A. Panchishkin, E. Shavgulidze
86. [Measure And Derivative A Unified Approach](https://archive.org/details/g.-e.-shilov-b.-l.-gurevich-measure-and-derivative-a-unified-approach-1966) by G.E. Shilov; B.L. Gurevich
87. [Higher Algebra](https://archive.org/details/kurosh-higher-algebra) by A. Kurosh
88. [Mathematical Logic](https://archive.org/details/ErshovPalyutinMathematicalLogicMir1984) by Yu. L. Ershov, E. A. Palyutin
89. [Problems And Exercises In Integral Equations](https://archive.org/details/ProblemsAndExercisesInIntegralEquationsKrasnovKiselevMakarenko)
by M. Krasnov, A. Kiselev, G. Makarenko
91. [Continued Fractions](https://archive.org/details/khinchin-continued-fractions) by A. Ya. Khinchin
92. [Elements Of Number Theory](https://archive.org/details/vinogradov-elements-of-number-theory) by I. M. Vinogradov
93. [Vector Analysis](https://archive.org/details/vinogradov-elements-of-number-theory) by M.L. Krasnov; A.I. Kiselev; G.I. Makarenko.
94. [Differentiation Explained ( Little Mathematics Library)](https://archive.org/details/boltyansky-v.-g.-differentiation-explained-little-mathematics-library-mir-1977) by V. G. Boltyansky
95. [Generalized Functions Vol 1 Properties And Operations](https://archive.org/details/gelfand-shilov-generalized-functions-vol-1-properties-and-operations) by I. M. Gelfand; G. E. Shilov
96. [Geometry](https://archive.org/details/shuvalova-geometry) by E. Z. Shuvalova
97. [Problems In Elementary Mathematics](https://archive.org/details/LidskyOvsyannikovTuliakovShabuninProblemsInElementaryMathematicsMirPublishers) by Lidsky, Ovsyannikov, Tuliakov and Shabunin
99. [Learn Limits Through Problems! Pocket Mathematical Library Workbook 2](https://archive.org/details/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
100. [Introduction To Topology](https://archive.org/details/borisovichbliznyakovizrailevichfomenkointroductiontotopologymir)
by Yu. Borisovich; N. Bliznyakov; Ya. Izrailevich; T. Fomenko
101. [Challenging Mathematical Problems With Elementary Solutions Vol. 1](https://archive.org/details/yaglom-yaglom-challenging-mathematical-problems-with-elementary-solutions-vol.-1) by A. M. Yaglom; I. M. Yaglom
102. [mathematics can be fun-1](https://archive.org/details/MathematicsCanBeFun-1) by Yakov Perelman β See also the new English translation of his [Entertaining Arithmetic](https://russianmathbooks.com/books/perelman-entertaining-arithmetic/).
103. [Worked Problems In Applied Mathematics](https://archive.org/details/n.-n.-lebedev-i.-p.-skalskaya-y.-s.-uflyand-worked-problems-in-applied-mathematics-1965) by N. N. Lebedev; I. P. Skalskaya; Y. S. Uflyand [pdf](https://mega.nz/file/r9M3DQYS#d92_lQNanEr6wP0IamUV1qVxkCxHlMAnLI592yZbM0Q)
104. [Selected Problems On Discrete Mathematics](https://archive.org/details/gavrilov-sapozhenko-selected-problems-on-discrete-mathematics-mir-1989) by G. P. Gavrilov; A. A. Sapozhenko
105. [Mistakes in Geometric Proofs](https://archive.org/details/dubnov-mistakes-in-geometric-proofs-topics-in-mathematics) by Dubnov
106. [Mathematical Problems And Puzzles from the Polish Mathematical Olympiads (Popular Lectures in Mathematics Vol 10)](https://archive.org/details/straszewicz-mathematical-problems-and-puzzles) by Straszewicz
107. [One Hundred Problems In Elementary Mathematics (Popular Lectures in Mathematics Vol. 7)](https://archive.org/details/steinhaus-one-hundred-problems-in-elementary-mathematics) by Steinhaus
108. [Mathematical Foundations of Statistical Mechanics](https://archive.org/details/khinchin-mathematical-foundations-of-statistical-mechanics/) by A. I. Khinchin.
109. [A Problem Book In Algebra](https://archive.org/details/v.-a.-krechmar-a-problem-book-in-algebra-mir-1978) by Krechmar
110. [Algebra](https://archive.org/details/algebra0000lang) by Serg Lange
111. [Interpretations Of Probability](https://archive.org/details/interpretations-of-probability-2003/page/n1/mode/2up) by Khrennikov (2003)
112. [Applied Probability](https://archive.org/details/ost-math-col10708/mode/2up) by Paul Pfeiffer
113. [Introduction to probability](https://archive.org/details/introductiontopr0000freu_s9u6) by John Freund
114. [Probability](https://archive.org/details/probability0000unse_s2l6/page/n3/mode/2up) by Leo Breiman
115. [A Treatise of Probability](https://www.gutenberg.org/files/32625/32625-pdf.pdf) by John Maynard Keynes
116. [Geometrical probability](https://archive.org/details/geometricalproba033077mbp/page/n5/mode/2up) by Kendall & Moran
117. [Problems In Linear Algebra](https://archive.org/details/ProskuryakovProblemsInLinearAlgebra/page/n53/mode/2up) by I. V. Proskuryakov
118. [Linear Algebra](https://archive.org/details/VoyevodinLinearAlgebraMir1983/page/n3/mode/2up) by V. V. Voyevodin
119. [Linear algebra with applications](https://archive.org/details/2018LinearAlgebraWithApplications/mode/2up) by Keith Nicholson
120. [Calculus](https://archive.org/details/CalculusSpivak/mode/2up) by Spivak
121. [Introductory Calculus Textbook Collection](https://archive.org/details/introductory-calculus-book-collection/%28Calculus%29%20Michael%20Spivak%20-%20Combined%20Answer%20Book%20for%20Calculus%20Third%20and%20Fourth%20Editions/) by Michael Spivak
122. [MATHEMATICS FOR MACHINE LEARNING](https://archive.org/details/mml-book_202310/page/22/mode/2up) by Marc Peter Deisenroth, A. Aldo Faisal, Cheng Soon Ong
123. [Fundamentals Of Linear Algebra And Analytical Geometry](Fundamentals Of Linear Algebra And Analytical Geometry) by Bugrov and Nikolsky
124. [An Algebra for Secondary Schools](https://archive.org/details/analgebraforsec00hedrgoog/page/n16/mode/2up) by Earle Raymond Hedrick (1908)
125. [Linear Algebra with Elements of Analytic Geometry](https://archive.org/details/B-001-024-320) by A.S. Solodovnikov, G.A. Toropova
126. [Pure mathematics, Part I](https://archive.org/details/frank-gerrish.-pure-mathematics-vol-1) by Frank Gerrish
127. [Pure mathematics, Part II](https://archive.org/details/frank-gerrish.-pure-mathematics-vol-2/mode/2up) by Frank Gerrish
128. [Calculus of a Single Variable](https://archive.org/details/CALCULUS10THEDITIONRONLARSON/mode/2up)
129. [The Colossal Book Of Mathematics](https://archive.org/details/martingardnerthecolossalbookofmathematics/mode/2up) by Martin Gardner
130. [Calculus Made Easy](https://www.gutenberg.org/ebooks/33283) by Silvanus P. Thompson
131. [Book Of Proof](https://archive.org/details/BookOfProof2013) by Richard H. Hammack
132. [Problems In Higher Mathematics](https://archive.org/details/ProblemsInHigherMathematicsMinorsky) by V. P. Minorsky
133. [Complete solutions manual for Stewart's calculus](https://archive.org/details/completesolution0000unse_w7c7)
134. [Methods Of Solving Problems In High School Mathematics](https://archive.org/details/tsypkin-pinsky-methods-of-solving-problems-in-high-school-mathematics-mir) by A. G. Tsypkin; A. I. Pinsky
135. [Trigonometric Functions - a problem solving approach](https://archive.org/details/TrigonometricFunctions-ProblemSolvingApproach/mode/2up) by Panchishkin and Shavgulidze
136. [Vector Analysis](https://archive.org/details/KrasnovKiselievMakarenkoVectorAnalysisMir1983) by M.L. Krasnov; A.I. Kiselev; G.I. Makarenko.
137. [Learn Limits Through Problems! ( Pocket Mathematical Library Workbook 2)](https://archive.org/details/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
138. [Sequences And Combinatorial Problems ( Pocket Mathematical Library Workbook 1)](https://archive.org/details/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
139. [Introductory Mathematics Books by Israel M. Gelfand - Collection](https://archive.org/details/gelfand-math-book-collection/Gelfand%2C%20I.%20M.%2C%20Fomin%2C%20S.%20V.%20-%20Calculus%20of%20Variations%20%281963%2C%20prentice-hall%29%20-%20libgen.li/)
by Israel M. Gelfand
140. [Problems in the calculus, with formulas and suggestions](https://archive.org/details/cu31924031220217) by Leib, David D. (David Deitch) (1915)
141. [Linear Algebra A Course for Physicists and Engineers](https://library.oapen.org/bitstream/handle/20.500.12657/59523/9783110562507.pdf?sequence=1&isAllowed=y) by Arak M. Mathai, Hans J. Haubold
142. A history of mathematics](https://archive.org/details/historyofmathema0000boye_v7s4) by Boyer, Carl
143. [Fourier series](https://archive.org/details/tolstov-fourier-series-1962) by Tolstov
144. [Problems In Elementary Mathematics For Home Study](https://archive.org/details/AntonovVygodskyNikitinSankinProblemsInElementaryMathematicsForHomeStudyMir1982j) by N. Antonov; M. Vygodsky; V. Nikitin; A. Sankin
145. [Introduction to algebra](https://archive.org/details/introductiontoal0000kost/page/n5/mode/2up) by Kostrikin, A. I. (AlekseΔ Ivanovich)
146. [Selected Problems And Theorems In Elementary Mathematics](https://archive.org/details/selected-problems-and-theorems-in-elementary-mathematics/mode/2up) by D. O. Shklyarsky, N. N. Chentsov, I. M. Yaglom
147. [Introduction To Physics ( 2nd Ed.)](https://archive.org/details/a.-kitaigorodsky-introduction-to-physics-2nd-ed.-mir-1981)
by A. Kitaigorodsky
148. [Problems in geometry](https://archive.org/details/ModenovProblemsInGeometryMir1981) by Modenov
149. [A Brief Course In Analytic Geometry](https://archive.org/details/yefimov-a-brief-course-in-analytic-geometry) by Yefimov
150. [ Lectures On The Theory Of Functions Of A Complex Variable](https://archive.org/details/SidorovFedoryukShabuninLecturesOnTheTheoryOfFunctionsOfAComplexVariable) by Yu. V. Sidorov, M. V. Fedoryuk, M. I. Shabunin
151. [Problems in Mathematical Statistics](https://archive.org/details/ProblemsInMathematicalStatistics/page/n7/mode/2up) by G. I. Ivchenko, Yu. I. Medvedev, A. V. Chistyakov
152. [Lectures In Geometry Semester I Analytic Geometry](https://archive.org/details/postnikov-lectures-in-geometry-semester-i) by M. Postnikov
153. [Lectures In Geometry: Semester II - Linear Algebra And Differential Geometry](https://archive.org/details/postnikov-lectures-in-geometry-semester-ii-linear-algebra-and-differential-geometry/page/83/mode/2up) by M. Postnikov
154. [Elementary real and complex analysis](https://archive.org/details/elementaryrealco0000shil) by Shilov
155. [Mathematical Analysis - Differentiation And Integration](https://archive.org/details/aramanovich-guter-lyusternik-raukhvarger-skanavi-yanpolskii-mathematical-analysi) by I. G. Aramanovich; R.S.Guter; L.A.Lyusternik; I.L. Raukhvarger; M. I. Skanavi; A. R.Yanpol'skii
156. [Optimal control](https://archive.org/details/optimalcontrol0000alek) by Alekseev, Tikhomirov and Fomin.
157. [An Introduction To Information Theory](https://archive.org/details/in.ernet.dli.2015.459017/mode/2up) by Reza, Fazlollah M.
158. [The Essence of Mathematics Through Elementary Problems](https://www.openbookpublishers.com/books/10.11647/obp.0168) by Alexandre Borovik and Tony Gardiner;
159. [Advanced Problems in Mathematics Preparing for University](https://www.openbookpublishers.com/books/10.11647/obp.0181) by Stephen Siklos
160. [Concrete Mathematics](https://archive.org/details/concrete-mathematics) by Donald Knuth
161. [Sequences, Combinations, Limits (Library of School Mathematics](https://archive.org/details/gelfand-et-al-sequences-combinations-limits-1969/mode/2up) by S.I. Gelfand; M.L. Gerver; N.N. Konstantinov; A. G. Kushnirenko; A.A. Kirillov
162. [Problems In Differential Geometry And Topology](https://archive.org/details/ASMishchenkoYu.P.SolovyevATFomenkoProblemsInDifferentialGeometryAndTopologyMirPublishers1985/mode/2up)
by A. S. Mishchenko, Yu. P. Solovyev, A. T. Fomenko
163. [250 problems in elementary number theory](https://archive.org/details/250problemsinele0000sier) by SierpiΕski, WacΕaw, 1882-)
164. [Theory Of Markov Processes](https://archive.org/details/dynkin-theory-of-markov-processes) by Dynkin
165. [Markov processes theorems and problems](https://people.math.harvard.edu/~ctm/home/text/class/harvard/219/21/html/home/sources/dynkin.pdf) Dynkin and Yushkevich
166. 166. [Problems In Descriptive Geometry](https://archive.org/details/arustamov-problems-in-descriptive-geometry-mir-1972/mode/2up) Arustamov
167. [Mathematics Its Contents Methods And Meaning Vol 1 2 and 3](https://archive.org/details/MathematicsItsContentsMethodsAndMeaningVol3/Mathematics-%20its%20contents%20methods%20and%20meaning%20Vol%201/mode/2up)
by Aleksandrov, Kolmogorov and Lavren'iev
168. [Solving Problems In Algebra And Trigonometry](https://archive.org/details/LitivinenkoMordkovichSolvingProblemsInAlgebraAndTrigonometryMir1988) by V. Litvinenko; A. Mordkovich
169. [Linear Algebra Problem Book](https://archive.org/details/linearalgebrapro0000halm_w2r8/mode/2up) by Paul Halmos
170. [Higher Mathematics for Beginners and Its Application to Physics β Yakov Zeldovich (1973)](https://archive.org/details/zeldovich-higher-mathematics-for-beginners-and-its-application-to-physics-mir-1973)
171. [A Course Of Mathematical Analysis Vol 1](https://archive.org/details/nikolsky-a-course-of-mathematical-analysis-vol-1-mir?utm_source=chatgpt.com) by S. M. Nikolsky (MIPT core mathematical analysis textbook) π₯π₯π₯π₯π₯
172. [[A Course Of Mathematical Analysis Vol 1]](https://archive.org/details/nikolsky-a-course-of-mathematical-analysis-vol-2-mir) by by S. M. Nikolsky (MIPT core mathematical analysis textbook) π₯π₯π₯π₯π₯
173. [Problems In Elementary Mathematics]([https://archive.org/details/ProblemsInMathematicsByV.Lidskii](https://archive.org/details/LidskyOvsyannikovTuliakovShabuninProblemsInElementaryMathematicsMirPublishers)) 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.
174. [A Course of Higher Mathematics β V.I. Smirnov (Vol. 1β5)][(https://archive.org/details/ACourseOfHigherMathematics](https://archive.org/search?query=creator%3A%22V.+I.+Smirnov%22)) ** 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.
175. [The Man Who Counted β Malba Tahan]([https://archive.org/details/the-man-who-counted-malba-tahan](https://archive.org/details/TheManWhoCounted-English-MalbaTahan)) ** A mathematical Arabian Nights: enjoy fables packed with number theory, logic, and elegant problem-solving.
176. [The Universal History of Numbers β Georges Ifrah](https://archive.org/details/universalhistory0000ifra_y2b9) ** A global, epic journey through how human beings invented and evolved number systemsβbrilliant and sweeping.
177. [Zero: The Biography of a Dangerous Idea β Charles Seife](https://archive.org/details/isbn_9780670884575)**
A deep dive into the philosophical and mathematical impact of the number zero, from ancient India to modern physics.
178. [A History of Pi β Petr Beckmann](https://archive.org/details/historyofpisymbo00beck)**
A quirky, passionate account of Ο through the agesβthis cult classic blends math with snark and drama.
179. [π The Triumph of Numbers β I. B. Cohen](https://archive.org/details/triumphofnumbers00cohe)**
A concise but rich account of how numerical thinking reshaped economics, science, and society.
180. [Mathematical Analysis - Differentiation And Integration](https://archive.org/details/aramanovich-guter-lyusternik-raukhvarger-skanavi-yanpolskii-mathematical-analysi) by I. G. Aramanovich; R.S.Guter; L.A.Lyusternik; I.L. Raukhvarger; M. I. Skanavi; A. R.Yanpol'skii
181. [Mathematical Analysis For School Students](https://mirtitles.org/2025/04/25/mathematical-analysis-for-school-students-by-lev-pontryagin/) by Lev Pontryagin
182. [Elementary Mathematics ( Selected Topics And Problem Solving)](https://mirtitles.org/2025/02/24/elementary-mathematics-selected-topics-and-problem-solving-by-g-dorofeev-m-potapov-n-rozov/) by G. Dorofeev; M. Potapov; N. Rozov
183. [Worked Problems In Applied Mathematics](https://mirtitles.org/2024/10/09/worked-problems-in-applied-mathematics-by-n-n-lebedev-i-p-skalskaya-y-s-uflyand/) by N. N. Lebedev; I. P. Skalskaya; Y. S. Uflyand
184. [Apostol's Calculus,Volume 1, Caltech core math textbook](https://archive.org/details/calculus-tom-m.-apostol-calculus-volume-1-2nd-edition-proper.-1-john-wiley-sons-inc.-1991/%28Calculus%29%20Tom%20M.%20Apostol%20-%20Calculus%2C%20Volume%201%2C%202nd%20Edition%20%28PROPER%29.%201-John%20Wiley%20%26%20Sons%2C%20Inc.%20%281991%29/mode/2up) by Tom M. Apostol
185. [Apostol's Calculus,Volume 2, Caltech core math textbook](
https://archive.org/details/calculus-tom-m.-apostol-calculus-volume-2-2nd-edition-proper-2-1975-wiley-sons-libgen.lc/Apostol%20T.%20M.%20-%20Calculus%20vol%20II%20%281967%29/page/148/mode/2up) by Tom M. Apostol
186. [General Topology](https://archive.org/details/generaltopology0000kell) by John Kelley
187. [A history of probability and statistics and their applications before 1750](https://archive.org/details/historyofprobabi0000hald) by Andres Hald
188. [The rise of statistical thinking, 1820-1900](https://archive.org/details/riseofstatistica00theo)
189. [Problems In Plane Geometry](https://archive.org/details/SharyginProblemsInPlaneGeometryScienceForEveryone) by Sharygin
190. [Probability Theory And Mathematical Statistics](https://archive.org/details/g.-klimov-probability-theory-and-mathematical-statistics-mir-1986) by Klimov
191. [Love And Mathematics Sofya Kovalevskaya](https://archive.org/details/kochina-love-and-mathematics-sofya-kovalevskaya-1985) by Pelageya Kochina
192. [Probability : a survey of the mathematical theory](https://archive.org/details/probabilitysurve0000lamp_d6r3) by John Lamperti
193. [Probabilitic method](https://math.bme.hu/~gabor/oktatas/SztoM/AlonSpencer.ProbMethod3ed.pdf) by Alon and Spencer
194. [An Introduction to The Theory of Numbers](https://ia801401.us.archive.org/11/items/in.ernet.dli.2015.147898/2015.147898.An-Introduction-To-The-Theory-Of-Numbers-Fourth-Edition.pdf) by Hardy and Wright (1938)
195. [Introduction to number theory](https://web.math.ku.dk/~risager/introtal/main.pdf) by Morten Risager
196. [Course of pure mathematics](https://archive.org/details/courseofpuremath00hardrich/page/n7/mode/2up) by Hardy (1921)
197. [Mishchenko, Fomenko A Course Of Differential Geometry And Topology](https://archive.org/details/MishchenkoFomenkoACourseOfDifferentialGeometryAndTopology/mode/2up)
198. [Number systems](https://archive.org/details/fomin-number-systems/) by S.V. Fomin
199. [Problems In Mathematical Analysis](https://archive.org/details/DemidovichEtAlProblemsInMathematicalAnalysisMir1970) the iconic book elite Chinese students called Jimmy.
200. [Trigonometry](https://dn790008.ca.archive.org/0/items/GelfandSaulTrigonometry/GelfandSaul-Trigonometry.pdf) by Gelfand and Saul π₯π₯π₯π₯π₯
201. [Algebra](https://www.cimat.mx/ciencia_para_jovenes/bachillerato/libros/algebra_gelfand.pdf) by Gelfand and Shen π₯π₯π₯π₯π₯
202. [Elements Of Applied Mathematics](https://archive.org/details/ZeldovichMyskisElementsOfAppliedMathematics) by Zeldovich and Myskis
203. [ Higher Math for Beginners](https://archive.org/details/HigherMathForBeginners/mode/2up) by Zeldovich and Yaglom
204. [Mathematical Analysis For Engineers Vol 1](https://archive.org/details/krasnov-kiselev-makarenko-shikin-mathematical-analysis-for-engineers-vol-1/page/187/mode/2up) by M. Krasnov; A. Kiselev; G. Makarenko; E. Shikin
205. [Mathematical Analysis For Engineers Vol 2](https://archive.org/details/krasnov-kiselev-makarenko-shikin-mathematical-analysis-for-engineers-vol-2) by M. Krasnov; A. Kiselev; G. Makarenko; E. Shikin
206. [Limit Distributions For Sums Of Independent Random Variables](https://archive.org/details/gnedenko-kolmogorov-limit-distributions-for-sums-of-independent-random-variables) by B. V. Gnedenko; A. N. Kolmogorov π₯π₯π₯π₯π₯
207. [Random Walks](https://archive.org/details/dynkin-uspenskii-random-walks-mathematical-conversations-part-3) by E. B. Dynkin; V. A. Uspenskii
208. [Three Pearls Of Number Theory](https://archive.org/details/khinchin-three-pearls-of-number-theory) by A. Y. Khinchin π₯π₯π₯π₯π₯
209. [Eight Lectures on Mathematical Analysis](https://archive.org/details/khinchin-eight-lectures-on-mathematical-an) by A. Ya. Khinchin
210. [Mathematical Foundations of Quantum Statistics](https://archive.org/details/khinchin-mathematical-foundations-of-quant) by A. Ya. Khinchin
211. [Mathematical Problems: An Anthology (Pocket Mathematical Library)](https://archive.org/details/mathematical-problems-an-anthology-pocket-) by E. B. Dynkin; S. A. Molchanov et al.
212. [Generalized Functions Vol 2 Spaces Of Fundamental And Generalized Functions](https://archive.org/details/gelfand-shilov-generalized-functions-vol-2) by I. M. Gelfand; G. E. Shilov
213. [Generalized Functions Vol 3 Theory Of Differential Equations](https://archive.org/details/gelfand-shilov-generalized-functions-vol-3) by I. M. Gelfand; G. E. Shilov
214. [Generalized Functions Vol 4 Applications Of Harmonic Analysis](https://archive.org/details/gelfand-vilenkin-generalized-functions-vol) by I. M. Gelfand; N. Ya. Vilenkin
215.[Generalized Functions Vol 5 Integral Geometry And Representation Theory](https://archive.org/details/gelfand-graev-vilenkin-generalized-functio) by I. M. Gelfand; M. I. Graev; N. Ya. Vilenkin
216. [Calculus of Rational Functions (Little Mathematics Library)](https://archive.org/details/CalculusOfRationalFunctionslittleMathemati) by G. E. Shilov
[Arithmetic](https://russianmathbooks.com/books/kiselev-arithmetic/) by A.P. Kiselev (first modern English translation β one of the bestselling math textbooks ever written, 125+ years in print) π₯π₯π₯π₯π₯ Β· [Buy on Gumroad](https://valeman.gumroad.com/l/arithmetic) 
[Algebra, Part I](https://russianmathbooks.com/books/kiselev-algebra-part-i/) by A.P. Kiselev (first modern English translation β the official Soviet algebra textbook for decades, 126 sections, 6 chapters) π₯π₯π₯π₯π₯ Β· [Buy on Gumroad](https://valeman.gumroad.com/l/kiselev_algebra_part_I) 
[Algebra, Part II](https://russianmathbooks.com/books/kiselev-algebra-part-ii/) by A.P. Kiselev (12 chapters plus Supplements, 187 sections: functions, quadratic systems, inequalities, logarithms, progressions, complex numbers, binomial theorem, continued fractions)
[Planimetry](https://russianmathbooks.com/books/kiselev-planimetry/) by A.P. Kiselev (proof-based Euclidean geometry β 6 chapters, 269 sections: basic concepts, triangles, circles, similarity, regular polygons, areas)
[Stereometry](https://russianmathbooks.com/books/kiselev-stereometry/) by A.P. Kiselev (three-dimensional geometry: polyhedra, Platonic solids, cylinders, cones, the ball, Cavalieri's principle)
[Calculus](https://russianmathbooks.com/books/kiselev-calculus/) by A.P. Kiselev (first complete English translation β single-variable differential and integral calculus, proof-based, with classical applications)
[1001 Problems in Mental Arithmetic](https://russianmathbooks.com/books/rachinsky-1001-problems/) by S.A. Rachinsky (the village schoolteacher whose pupils appear in Bogdanov-Belsky's 1895 painting "Mental Arithmetic")
[Arithmetic](https://russianmathbooks.com/books/malinin-burenin-arithmetic/) by A. Malinin & K. Burenin (Imperial Russian arithmetic textbook β 11 chapters, 301 sections covering numeration, operations, divisibility, fractions, ratios, proportions, percentage, interest, Diophantine problems)
[Entertaining Arithmetic](https://russianmathbooks.com/books/perelman-entertaining-arithmetic/) by Ya.I. Perelman (the classic of Russian popular mathematics β puzzles, riddles, and curiosities)
[Systematic Course of Arithmetic](https://russianmathbooks.com/books/kiselev-systematic-arithmetic/) by A.P. Kiselev (the definitive expanded arithmetic β 264 articles in 7 divisions, with Euclid's proof of the infinitude of primes and limits of sequences presented at school level)
221. [Problems and Exercises in Elementary Algebra](https://russianmathbooks.com/books/kiselev-problems-elementary-algebra/) by A.P. Kiselev (the companion problem collection to Kiselev's Algebra β hundreds of sequenced problems mirroring the chapter structure of Parts I and II)
222. [Collection of Problems in Geometry, Part I: Planimetry](https://russianmathbooks.com/books/rybkin-planimetry-problems/) by N.A. Rybkin (the problem set used alongside Kiselev's geometry for over a century β 970 problems in 16 sections, first complete English translation)
223. [Arithmetic β Problems and Exercises](https://russianmathbooks.com/books/berezanskaya-arithmetic-problems/) by E.S. Berezanskaya (the iconic companion to Kiselev's Arithmetic β 2,354 problems in 8 chapters, used side-by-side in Russian classrooms for 70+ years)
224. [Algebra](https://russianmathbooks.com/books/barsukov-algebra/) by A.N. Barsukov (the Soviet school's standard algebra β ten editions, ~10 million copies; includes the slide-rule chapter almost never found in Western texts)
225. [Solutions to Rachinsky's 1001 Problems](https://russianmathbooks.com/books/rachinsky-1001-solutions/) by V. Manokhin (every problem fully worked, with 12 corrections to errors in the original 1899 answer key)
## Machine_learning
1. [Machine Learning](https://www.cs.cmu.edu/~tom/files/MachineLearningTomMitchell.pdf) by Tom Mitchell, Carnegie Mellon.
2. [Pattern recognition and machine learning](https://www.microsoft.com/en-us/research/wp-content/uploads/2006/01/Bishop-Pattern-Recognition-and-Machine-Learning-2006.pdf) by Christopher Bishop (Microsoft Research)
3. [An introduction to statistical learning](https://drive.google.com/file/d/1ajFkHO6zjrdGNqhqW1jKBZdiNGh_8YQ1/view) by James, Witten, Hastie, Tibshirani, and Taylor
4. [Probabilistic Machine Learning: An Introduction" by Kevin Patrick Murphy](https://github.com/probml/pml-book/releases/latest/download/book1.pdf)
5. [Probabilistic Machine Learning: Advanced Topics" by Kevin Patrick Murphy](https://github.com/probml/pml2-book/releases/latest/download/book2.pdf)
6. [Understanding Machine Learning: From Theory to Algorithms](https://www.cs.huji.ac.il/~shais/UnderstandingMachineLearning/copy.html) by Shai Shalev-Shwartz and Shai Ben-David
7. [Foundations of Machine Learning](https://www.dropbox.com/s/38p0j6ds5q9c8oe/10290.pdf) by Mehryar Mohri, Afshin Rostamizadeh, and Ameet Talwalkar
8. [Information Theory, Inference, and Learning Algorithms](https://www.inference.org.uk/itprnn/book.pdf) by David J. C. MacKay
## Physics
1. [Problems in General Physics](https://archive.org/details/IrodovProblemsInGeneralPhysics) by Irodov
2. [Fundamental Laws of Mechanics](https://archive.org/details/IrodovMechanics) by Irodov
3. [Handbook Of Physics](https://archive.org/details/yavorsky-detlaf-handbook-of-physics-mir) by Yavorsky and Detlaf
4. [Problems In General Physics](https://archive.org/details/WolkensteinProblemsInGeneralPhysicsMir) by V. S. Wolkenstein
5. [A Collection Of Questions And Problems In Physics](https://archive.org/details/ACollectionOfQuestionsAndProblemsInPhysics) by Sens
6. [Basic Laws Of Electromagnetism](https://archive.org/details/IrodovBasicLawsOfElectromagnetism) by I. E. Irodov
7. [Fundamentals of physics](https://archive.org/details/b.-m.-yavorsky-a.-a.-pinsky-fundamentals-of-physics-volume-1-mir-1975) by Yavorski and Pinsky
8. [Collected Problems In Physics](https://archive.org/details/s.-kozel-e.-rashda-s.-slavatinskii-collected-problems-in-physics-mir-1986/mode/2up)
by S. Kozel; E. Rashda; S. Slavatinskii π₯π₯π₯π₯π₯
9. [General Methods For Solving Physics Problems](https://archive.org/details/BelikovGeneralMethodsForSolvingPhysicsProblems) by B. S. Beliko
10. [Basic Electricity And Electronics](https://archive.org/details/popov-nikolaev-basic-electricity-and-electronics-mir) by V. S. Popov; S. A. Nikolaev
11. [Selected Problems On Physics](https://archive.org/details/MyasnikovOsanovaSelectedProblemsOnPhysics) by S. P. Myasnikov, T. N. Osanova
12. [Collection Of Problems In Classical Mechanics](https://archive.org/details/kotkin-serbo-collection-of-problems-in-classical-mechanics)
by G. L. Kotkin; V. G. Serbo
13. [Lectures in analytical mechanics](https://archive.org/details/f.-gantmacher-lectures-in-analytical-mehcanics-mir-1975/mode/2up) by Felix Gantmacher π₯π₯π₯π₯π₯
14. [Physics for Everyone - Book 1 - Physical Bodies](https://archive.org/details/PhysicsForEveryone-Book1-PhysicalBodies)
by L. D. Landau, A. I. Kitaigorodsky
15. [Elementary textbook on physics, Volumes I-III](https://archive.org/search?query=creator%3A%22G.+S.+Landsberg+%28Ed.%29%22) by Landsberg
16. [Problems in undergraduate physics](https://archive.org/details/strelkov-yakovlev-problems-in-undergraduate-physics-vol-i-mechanics.) by Strelkov and Yakovlev
17. [Physics - a general course, Volumes I-III](https://archive.org/search?query=creator%3A%22I.+V.+Savelyev%22) by Savelyev π₯π₯π₯π₯π₯
18. [Electricity And Magnetism](https://archive.org/details/MatveevElectricityAndMagnetism) by A. N. Matveev
19. [Questions And Answers In School Physics](https://archive.org/details/QuestionsAndAnswersInSchoolPhysics) by L. V. Tarasov, A. Tarasova
20. [Theoretical Mechanics](https://archive.org/details/n.-g.-chetaev-theoretical-mechanics-mir-1987)by N. G. Chetaev
21. [Basic Concepts Of Quantum Mechanics](https://archive.org/details/tarasov-basic-concepts-of-quantum-mechanics-2021) by L. V. Tarasov
22. [Berkeley physics course, Part I, Mechanics](https://archive.org/details/berkeleyphysicsc0000unse) by Charles Kittel
23. [Berkeley physics course, Part II Electricity and Magnetism](https://archive.org/details/berkeleyphysicsc02kitt) by Charles Kittel
24. [Lectures In Analytical Mechanics](https://archive.org/details/lectures-in-analytical-mechanics-f.-gantmacher) by F. Gantmacher
25. [Higher Mathematics for Beginners and Its Application to Physics β Yakov Zeldovich (1973)](https://archive.org/details/zeldovich-higher-mathematics-for-beginners-and-its-application-to-physics-mir-1973)
26. [Equations of Mathematical Physics β V. S. Vladimirov (1971)](https://archive.org/details/vladimirov-equations-of-mathematical-physics)
27. [A Collection of Problems on the Equations of Mathematical Physics β A. V. Bitsadze & D. F. Kalinichenko (1981)](https://archive.org/details/BitsadzeKalinichenkoProblems)
28. [Generalized Functions in Mathematical Physics β V. S. Vladimirov (1979)](https://archive.org/details/vladimirov-genaralized-equations-in-mathematical-physics)
29. [Fun with Maths and Physics β Yakov Perelman](https://archive.org/details/funwithmathsandphysicsgnv64) β See [Entertaining Arithmetic translation](https://russianmathbooks.com/books/perelman-entertaining-arithmetic/).
30. [Lectures In Analytical Mechanics by F. Gantmacher](https://archive.org/details/lectures-in-analytical-mechanics-f.-gantmacher) π₯π₯π₯π₯π₯
31. [Collected Problems in Physics](https://archive.org/details/s.-kozel-e.-rashda-s.-slavatinskii-collected-problems-in-physics-mir-1986/mode/2up) S. Kozel; E. Rashda; S. Slavatinskii π₯π₯π₯π₯π₯
32. [Physics In Your Kitchen Lab](https://archive.org/details/PhysicsInYourKitchenLabKikoin) by Kikoin
33. [Collected papers of Landau](https://ia802300.us.archive.org/35/items/d.-ter-haar-collected-papers-of-l.-d.-landau/D.%20ter%20Haar%20-%20Collected%20Papers%20of%20L.%20D.%20Landau.pdf) π₯π₯π₯π₯π₯
34. [Science for Everyone β Aptitude Test Problems in Physics](https://mirtitles.org/2011/12/05/science-for-everyone-aptitude-test-problems-in-physics/) edited by Krotov
35. [Problems In Elementary Physics](https://archive.org/details/BukhovtsevEtAlProblemsInElementaryPhysics/page/n201/mode/2up) by B. Bukhovtsev, V. Krivchenkov, G. Myakishev, and V. Shalnov
36. [The Feynman Lectures on Physics](https://www.feynmanlectures.caltech.edu) π₯π₯π₯π₯π₯
## Probability
1. [Probability : a survey of the mathematical theory](https://archive.org/details/probabilitysurve0000lamp_d6r3) by John Lamperti π₯π₯π₯π₯π₯
2. [Probabilitic method](https://math.bme.hu/~gabor/oktatas/SztoM/AlonSpencer.ProbMethod3ed.pdf) by Alon and Spencer π₯π₯π₯π₯π₯
3. [An Introduction To Probability Theory and Its Applications volume 1](https://archive.org/details/dli.ernet.5666/page/215/mode/2up) by by Feller William
4. [Lady Luck : the theory of probability](https://archive.org/details/ladylucktheoryof0000weav_n9d6)
5. [Probability and Statistics](https://archive.org/details/probabilitystati00most_0/page/n13/mode/2up)
6. [The Calculus of Probabilities (1900)](https://russianmathbooks.com/books/markov-calculus-of-probabilities/) by A.A. Markov (first-ever English translation of the foundational text by the father of Markov Chains) π₯π₯π₯π₯π₯ Β· [Buy on Gumroad](https://valeman.gumroad.com/l/markov1900)
## Econometrics
1. [Basic Econometrics](http://www2.econ.univpm.it/servizi/hpp/lucchetti/didattica/basic.pdf) by Riccardo (Jack) Lucchetti (2024)
2. [A gentle introduction to matrix calculus](https://www.janmagnus.nl/papers/gentle.pdf) by Jan Magnus π₯π₯π₯π₯π₯
3. [On the concept of matrix derivative](https://janmagnus.nl/papers/JRM093.pdf) by Jan Magnus π₯π₯π₯π₯π₯
## Optimization
1. [Algorithms for optimization, MIT book](https://algorithmsbook.com/optimization/files/optimization.pdf) by Mykel Kochenderfer, Tim Wheeler
2. [Lectures on Modern Convex Optimizaion](https://www2.isye.gatech.edu/~nemirovs/LMCOBookSIAM.pdf) by Arkadii Nemirovski
## Information_theory
1. [A first course in information theory](https://iest2.ie.cuhk.edu.hk/~whyeung/tempo/main.pdf) by Raymond Yeung, Chinese Univeristy of Hong Kong
## Signal_processing
1. [The Fourier Transform and its Applications](https://see.stanford.edu/materials/lsoftaee261/book-fall-07.pdf)
## History
1. [Sonia Kovalevsky : biography and autobiography](https://archive.org/details/soniakovalevskyb00kova/page/n9/mode/2up)
2. [Sonya Kovalevsky - her recollections of childhood](https://ia800206.us.archive.org/33/items/sonyakovalevsky00kovaiala/sonyakovalevsky00kovaiala.pdf)
3. [games, gods and gambling](https://archive.org/details/gamesgodsgamblin0000fnda)
4. [History of Mathematics](https://archive.org/details/a-history-of-mathematics-3rd-edition/)
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