The Music of the Primes
Du Sautoy on the Riemann Hypothesis and the mystery of prime numbers.
The Story of Maths
Du Sautoy's history of mathematics from ancient times to the present.
Flatland
A satirical novella exploring dimensions through a 2D world.
The Man Who Knew Infinity
The story of mathematical genius Ramanujan.
Euclid's Elements
The foundational text of geometry, still studied after 2300 years.
What Is Mathematics?
A classic introduction to mathematical thinking.
The Princeton Companion to Mathematics
Gowers introduces the landscape of modern mathematics.
Proofs from THE BOOK
The most elegant proofs in mathematics.
The Joy of x
Strogatz makes mathematics accessible and delightful.
Chaos Theory
Gleick on the science of chaos and complexity.
The Code
Du Sautoy reveals the hidden patterns in nature.
3Blue1Brown: Essence of Linear Algebra
Visual, intuitive explanations of linear algebra.
3Blue1Brown: Essence of Calculus
Visual, intuitive explanations of calculus.
Imaginary Numbers Are Real
A visual journey through the history of imaginary numbers.
The Map of Mathematics
A visual overview of the entire field of mathematics.
Principia Mathematica
Newton's foundational work on physics and calculus.
The Poincaré Conjecture
The story of the solved millennium problem.
Infinity
Michael Stevens explores the concept of infinity.
The Banach-Tarski Paradox
How to create two spheres from one.
Prime Numbers and the Riemann Hypothesis
Mazur on the greatest unsolved problem in mathematics.
The Birth of Probability
How gambling led to the mathematics of uncertainty.
Fractals: The Colors of Infinity
Clarke narrates this exploration of the Mandelbrot set.
Dimensions
A mathematical journey through higher dimensions.
Logicomix
A graphic novel about the quest for mathematical foundations.
Euler's Identity
Euler's identity: the most beautiful equation in mathematics.
Disquisitiones Arithmeticae
Gauss's fundamental theorem of algebra.
On the Hypotheses Which Lie at the Foundations of Geometry
Riemann's revolutionary lecture on the foundations of geometry.
Transfinite Numbers
Cantor's discovery of different sizes of infinity.
Hilbert's Problems
Hilbert's famous 23 problems that shaped 20th century mathematics.
On Formally Undecidable Propositions
Gödel's incompleteness theorems explained.
On Computable Numbers
Turing's foundational paper on computability.
Theory of Games and Economic Behavior
Von Neumann's work on game theory.
A Mathematical Theory of Communication
Shannon's foundational paper on information theory.
Nash Equilibrium
Nash equilibrium and non-cooperative games.
The Fractal Geometry of Nature
Mandelbrot on fractals and the geometry of nature.
The Cosmic Distance Ladder
Fields Medalist Tao on the distribution of prime numbers.
Love and Math
Frenkel on the Langlands program and the unity of mathematics.
The Dynamics of Moduli Spaces
The first woman to win the Fields Medal explains her work.
Birth of a Theorem
Fields Medalist on optimal transport and the beauty of mathematics.
1+2+3+4+... = -1/12
The surprising sum of all natural numbers.
The Pythagorean Theorem
Visual proof of the Pythagorean theorem.
The Simplest Math Problem No One Can Solve
The mathematics behind the Collatz conjecture.
Neural Networks
Visual explanation of neural networks and deep learning.