MathFoundations141

Relativistic velocity, core circles and Paul Miller's protractor (III) | Rational Geometry MF144

unit circles in finite fields

Relativistic velocity, core circles, and Paul Miller's protractor (II) | Rational Geometry MF143

Numbers, polynumbers, and arithmetic with vexels II | Data Structures in Math Foundations 191

Bases and dimension for integral linear spaces II | Abstract Algebra Math Foundations 222

Introducing Sixfold Symmetry

Felix Klein

How Chromogeometry transcends Klein's Erlangen Program for Planar Geometries| N J Wildberger

Lesson number GP 141 - Plane geometry

Classification of algebraic varieties, Lucia Caporaso

The realm of natural numbers | Data structures in Mathematics Math Foundations 155

Isometry groups of the projective line (II) | Rational Geometry Math Foundations 139 | NJ Wildberger

Polynumbers and de Casteljau Bezier curves | Algebraic Calculus and dCB curves | N J Wildberger

Combinatorics | Math History | NJ Wildberger

Isometry groups of the projective line (I) | Rational Geometry Math Foundations 138 | NJ Wildberger

The successor-limit hierarchy and ordinals II | Data structures Math Foundations 182

Affine differential geometry

How To Draw 3-Fold Symmetry | Waldorf Geometry Tutorial

Matrices, determinants and the birth of Linear Algebra | Math History | NJ Wildberger

Euclidian - SYMMETRY (feat. Ashe O'Hara)

John Maeda / Apples and Five-Fold Symmetry

Erlangen program

Erlangen programme at large: SL(2,R) case study - Lecture 3

Why five fold Degeneracy Does not Exist? Lec 19

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