The Simplest Introductory Book on Calculus
An introductory calculus book written by British physicist Silvanus Phillips Thompson in 1910, more than a century ago
Last updated on:
Free E-Book Websites
Project Gutenberg offers 75,000 e-books, all of which are public domain works.
Last updated on:
A Website Offering Free Books for All Programming Languages
Originally an open-source project, this website aggregates free learning resources across various programming languages and technical fields, especially eBooks.
Last updated on:
A Practical Guide to Mastering Algorithms: Concrete Mathematics
Concrete Mathematics: A Foundation for Computer Science, commonly translated into Chinese as 《具体数学》, is a transitional book bridging continuous and discrete mathematics.
Last updated on:
How to Convert Mathematical Formulas from Images to LaTeX Format
Free to use with no limitations on usage
Last updated on:
The Best Introductory Books on Probability Theory
One of the best books for learning how probability models real-world systems
Last updated on:
The Best Introductory Book for Learning Abstract Algebra
This book presents the fundamentals of abstract algebra in a clear and accessible manner, with a refreshing vibrancy. Unlike many similar textbooks that emphasize rigor, it prioritizes readability, making it an excellent starting point for any student looking to learn and understand the subject.
Last updated on:
How to self-study university-level linear algebra?
Linear algebra is a branch of mathematics that uses matrices to solve systems of linear equations.
Last updated on:
Possibly the Best Introductory Book on Linear Algebra
An intuitive introduction to linear algebra concepts, skillfully connecting abstract mathematical problems with practical applications.
Last updated on:
Why is discrete mathematics so difficult?
Discrete mathematics does not emphasize computational skills; instead, it focuses on structural analysis and logical reasoning. It rarely requires you to calculate a specific value; rather, it primarily asks you to prove a proposition or construct a counterexample.
Last updated on: