UnivHypGeom

0:26:07

The remarkable Platonic solids I | Universal Hyperbolic Geometry 47 | NJ Wildberger

0:08:27

Hyperbolic Geometry is Projective Relativistic Geometry (Part5)

0:10:18

Hyperbolic Geometry is Projective Relativistic Geometry (Part1)

0:06:12

Hyperbolic Geometry is Projective Relativistic Geometry (Part6)

0:08:37

Hyperbolic Geometry is Projective Relativistic Geometry (Part2)

0:25:22

Geometer's Sketchpad and circles in Universal Hyperbolic Geometry 25 | Universal Hyperbolic Geometry

0:58:39

Three dimensional geometry, ZOME, and the elusive tetrahedron

0:09:43

Hyperbolic Geometry is Projective Relativistic Geometry (Part3)

0:08:45

Hyperbolic Geometry is Projective Relativistic Geometry (Part4)

1:05:17

Triangle Geometry Old and New: An introduction to Hyperbolic Triangle Geometry

0:18:00

Channel Description: Insights into Mathematics

0:34:35

Visualizing quadrance with circles | Universal Hyperbolic Geometry 24 | NJ Wildberger

0:50:25

Rational trigonometry, generalized triangle geometry and four-fold incenter symmetry

0:30:01

Introduction to Algebraic Topology | Algebraic Topology 0 | NJ Wildberger

0:36:41

Midpoints and bisectors | Universal Hyperbolic Geometry 16 | NJ Wildberger

0:50:15

The sign rule and continuous probability distributions | Probability and Statistics | NJ Wildberger

0:48:26

Duality, polarity and projective linear algebra (II) | Differential Geometry 11 | NJ Wildberger

0:38:22

Apollonius and harmonic conjugates | Universal Hyperbolic Geometry 2 | NJ Wildberger

0:58:39

Three dimensional geometry, Zome, and the elusive tetrahedron (Pure Maths Seminar, Aug 2012)

0:48:24

The normal distribution | Probability and Statistics | NJ Wildberger

0:53:09

Random variables, means, variance and standard deviations | Probability and Statistics

0:47:41

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

0:49:22

Probabiilty spaces, events and conditional probabilities | Probability and Statistics

0:52:09

Total probability, Bayes' rule and tree diagrams | Probability and Statistics | NJ Wildberger