Media Summary: Each of the Platonic solids contains somewhat surprising addition structures that shed light on the symmetries of the object. Isosceles triangles have some special formulas associated to them, which are not obvious.They are also connected directly to the ... The Cross law is the fourth of the four main laws of

Classical Spherical Trigonometry Universal Hyperbolic Geometry 36 Nj Wildberger - Detailed Analysis & Overview

Each of the Platonic solids contains somewhat surprising addition structures that shed light on the symmetries of the object. Isosceles triangles have some special formulas associated to them, which are not obvious.They are also connected directly to the ... The Cross law is the fourth of the four main laws of This video introduces stereographic and gnomonic projections of a We review the basics of rational spherical/elliptic trigonometry, a cleaner more logical view of To really understand the fundamental concept of quadrance between points in

The cube and the octahedron are dual solids. Each has contained within it both 2-fold, 3-fold and 4-fold symmetry. In this video we ...

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Classical spherical trigonometry | Universal Hyperbolic Geometry 36 | NJ Wildberger
Canonical structures inside the Platonic solids I | Universal Hyperbolic Geometry 49 | NJ Wildberger
Isosceles triangles in hyperbolic geometry | Universal Hyperbolic Geometry 30 | NJ Wildberger
The Cross law in Universal Hyperbolic Geometry | Universal Hyperbolic Geometry 28 | NJ Wildberger
Parametrizing and projecting a sphere | Universal Hyperbolic Geometry 38 | NJ Wildberger
Applications of rational spherical trigonometry I | Universal Hyperbolic Geometry 43 | NJ Wildberger
The Spread law in Universal Hyperbolic Geometry | Universal Hyperbolic Geometry 27 | NJ Wildberger
Spherical and elliptic geometries (cont.) | Universal Hyperbolic Geometry 34 | NJ Wildberger
Visualizing quadrance with circles | Universal Hyperbolic Geometry 24 | NJ Wildberger
Apollonius and polarity | Universal Hyperbolic Geometry 1 | NJ Wildberger
Canonical structures inside Platonic solids II | Universal Hyperbolic Geometry 50 | NJ Wildberger
Trigonometric dual laws and the Parallax formula | Universal Hyperbolic Geometry 32 | NJ Wildberger
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Classical spherical trigonometry | Universal Hyperbolic Geometry 36 | NJ Wildberger

Classical spherical trigonometry | Universal Hyperbolic Geometry 36 | NJ Wildberger

This video presents a summary of

Canonical structures inside the Platonic solids I | Universal Hyperbolic Geometry 49 | NJ Wildberger

Canonical structures inside the Platonic solids I | Universal Hyperbolic Geometry 49 | NJ Wildberger

Each of the Platonic solids contains somewhat surprising addition structures that shed light on the symmetries of the object.

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Isosceles triangles in hyperbolic geometry | Universal Hyperbolic Geometry 30 | NJ Wildberger

Isosceles triangles in hyperbolic geometry | Universal Hyperbolic Geometry 30 | NJ Wildberger

Isosceles triangles have some special formulas associated to them, which are not obvious.They are also connected directly to the ...

The Cross law in Universal Hyperbolic Geometry | Universal Hyperbolic Geometry 28 | NJ Wildberger

The Cross law in Universal Hyperbolic Geometry | Universal Hyperbolic Geometry 28 | NJ Wildberger

The Cross law is the fourth of the four main laws of

Parametrizing and projecting a sphere | Universal Hyperbolic Geometry 38 | NJ Wildberger

Parametrizing and projecting a sphere | Universal Hyperbolic Geometry 38 | NJ Wildberger

This video introduces stereographic and gnomonic projections of a

Sponsored
Applications of rational spherical trigonometry I | Universal Hyperbolic Geometry 43 | NJ Wildberger

Applications of rational spherical trigonometry I | Universal Hyperbolic Geometry 43 | NJ Wildberger

We review the basics of rational spherical/elliptic trigonometry, a cleaner more logical view of

The Spread law in Universal Hyperbolic Geometry | Universal Hyperbolic Geometry 27 | NJ Wildberger

The Spread law in Universal Hyperbolic Geometry | Universal Hyperbolic Geometry 27 | NJ Wildberger

The spread between two lines in

Spherical and elliptic geometries (cont.) | Universal Hyperbolic Geometry 34 | NJ Wildberger

Spherical and elliptic geometries (cont.) | Universal Hyperbolic Geometry 34 | NJ Wildberger

We continue our introduction to

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

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

To really understand the fundamental concept of quadrance between points in

Apollonius and polarity | Universal Hyperbolic Geometry 1 | NJ Wildberger

Apollonius and polarity | Universal Hyperbolic Geometry 1 | NJ Wildberger

This is the start of a new course on

Canonical structures inside Platonic solids II | Universal Hyperbolic Geometry 50 | NJ Wildberger

Canonical structures inside Platonic solids II | Universal Hyperbolic Geometry 50 | NJ Wildberger

The cube and the octahedron are dual solids. Each has contained within it both 2-fold, 3-fold and 4-fold symmetry. In this video we ...

Trigonometric dual laws and the Parallax formula | Universal Hyperbolic Geometry 32 | NJ Wildberger

Trigonometric dual laws and the Parallax formula | Universal Hyperbolic Geometry 32 | NJ Wildberger

This video introduces a simple