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The Secrets of Mental Math
Secrets of Mental Math: The Mathemagician’s Guide to Lightning Calculation and Amazing Math Tricks, commonly translated into Chinese as 《心算秘密》, is a detailed exploration of mental arithmetic co-authored by mathematician Arthur Benjamin and writer Michael Shermer. The book offers a wealth of mental calculation techniques and memory methods.
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The Best Books for Learning Computer Algorithms
The bible of algorithms, Introduction to Algorithms, known in Chinese as 《算法导论》
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The Ultimate Academic Paper Search Tool: OALib
A Free Tool for Searching Academic Articles
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How to self-study university-level linear algebra?
Linear algebra is a branch of mathematics that uses matrices to solve systems of linear equations.
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What Is Algorithmic Hegemony?
When algorithms are placed in the wrong context, they cease to be neutral tools
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Probability Theory: Written for the Passionate Beginner
This book covers all the standard introductory topics in probability theory, including combinatorics, probability rules, Bayes' theorem, expectation, variance, probability density, common distributions, the law of large numbers, the central limit theorem, correlation, and regression analysis. It also features 150 detailed solved problems.
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Mathematics: From the Birth of Numbers
A book that took 10 years to complete, starting from the origins of mathematics, detailing how numbers came into being, the counting systems of ancient Rome and Babylon, gradually transitioning to mathematical axioms, proof and set theory, algebra and equations, geometry and trigonometry, and finally covering calculus, vectors, matrices, probability, fractals, and more—almost encompassing all foundational mathematics from secondary school through university.
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How to Understand Infinity in Mathematics?
Infinity is not only a concept in mathematics but also a common notion in physics and philosophy.
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A Distinctive Self-Study Book on Abstract Algebra
This book, however, is intended for those who genuinely love mathematics. Rather than mechanically teaching the definitions of theorems, how to prove them, and then solve exercises, it guides readers to understand why these definitions are formulated the way they are and to comprehend the concrete significance of structures in abstract algebra.
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