 | How Computers Use Numbers | #1 |
 | The Matrix Arcade: A Visual Explorable of Matrix Transformations | #2 |
 | Functions are Vectors | #3 |
 | Cayley Graphs and Pretty Things | #4 |
 | How does a computer/calculator compute logarithms? | #5 |
 | Trying to Understand Irrational Numbers Using a Rational Way | #6 |
 | Holoscope | #7 |
 | The General Theory of Curiosity | #8 |
 | The Christofides Algorithm: Approximating the Metric TSP Problem | #9 |
 | Persistent Homology: An Interactive Demonstration for Biologists | #10 |
 | Gradient boosting as a "blind" gradient descent | #11 |
 | The Principle of Least Action: An Interactive Lesson | #12 |
 | Thinking About Color Perception | #13 |
 | The Animated Transformer | #14 |
 | Navier Stokes Answered in the Negative | #15 |
 | Visualizing the Impossible | #16 |
 | A Categorical Speaking Indictment | #17 |
 | The Topology of Snake II | #18 |
 | A tale of a doubly twisted adventure | #19 |
 | Linear Dependence/Independence of Vectors in a Matrix | #20 |
 | How to Divide by Zero — High School Calculus | #21 |
 | Fermat's Last Theorem (without elliptic curves) | #22 |
 | The T-Shirt Puzzle | #23 |
 | The Turtle prototile is not periodic, a simple proof. | #24 |
 | Subregular Languages | #25 |
 | The Formation of a Duck Wake | #26 |
 | Quantum measurement, explained right | #27 |
 | The Fifteen Puzzle | #28 |
 | Where is the Parabola? | #29 |
 | Multiplying by 9 | #30 |
 | Mathematical proofs with cardboard and paper | #31 |
 | Modern Introduction to Calculus | #32 |
 | Unconventional Transitivity | #33 |
 | Confounding Compounding Interest | #34 |
 | Statistical Pi(e) | #35 |
 | An Elegant Proof Based on a Physical Model | #36 |
 | The Treasures of Trigonometry | #37 |
 | Knotting is math. (So does everything.) | #38 |
 | Gradient descent - interactive visualization | #39 |
 | Two visualizing proofs of the Pythagorean theorem | #40 |
 | Resistor | #41 |
 | Romance in the upper half plane | #42 |
 | Mind-Trails | #43 |
 | Will I draw an epidemic card in Pandemic? (and more) | #44 |
 | The fast Fourier transform as a matrix factorization | #45 |
 | An Introduction to Graph Theory | #46 |
 | The Phantom of the XY-Plane | #47 |
 | Exploring Fractals | #48 |
 | Co-Induction | #49 |
 | Race restarter math problem | #50 |