Media Summary: An important map of (most of) the complex plane to itself is considered. Main video: See also: Zvezda's Numberphile playlist: ... ... in full description below ↓↓↓ Pappus chains,

Circle Inversion Insight - Detailed Analysis & Overview

An important map of (most of) the complex plane to itself is considered. Main video: See also: Zvezda's Numberphile playlist: ... ... in full description below ↓↓↓ Pappus chains, It turns out that every point outside of a This is the second video in our series on In these video, we use a geometry problem to provide an introduction to

So we now want to find out what this transformation

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Circle Inversion Insight
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Circle Inversion
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These 4 points are Always in a Circle. But why? (An introduction to Inversion)
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Circle Inversion Insight

Circle Inversion Insight

Circle Inversion Insight

8 Inversion in Unit Circle

8 Inversion in Unit Circle

An important map of (most of) the complex plane to itself is considered.

Circle Inversion: An alternative dimension for problem solving (Part 1) #SoME

Circle Inversion: An alternative dimension for problem solving (Part 1) #SoME

Circle inversion

Inversion (extra) - Numberphile

Inversion (extra) - Numberphile

Main video: https://youtu.be/bJOuzqu3MUQ See also: https://youtu.be/o3QBgkQi_HA Zvezda's Numberphile playlist: ...

Epic Circles - Numberphile

Epic Circles - Numberphile

... in full description below ↓↓↓ Pappus chains,

Inversion of a Circle (5 cases) Geometric Inversion

Inversion of a Circle (5 cases) Geometric Inversion

Learn to

Circular Inversion - reupload

Circular Inversion - reupload

Inversion

Circle Inversion

Circle Inversion

It turns out that every point outside of a

Circular Inversion is Cool!

Circular Inversion is Cool!

Applying

Circle Inversion: Zero trigonometry required (Part 2) #SoME3

Circle Inversion: Zero trigonometry required (Part 2) #SoME3

This is the second video in our series on

Inversion of a Point through a Circle

Inversion of a Point through a Circle

Demonstration of how to construct the

These 4 points are Always in a Circle. But why? (An introduction to Inversion)

These 4 points are Always in a Circle. But why? (An introduction to Inversion)

In these video, we use a geometry problem to provide an introduction to

What happens to a circle under inversion

What happens to a circle under inversion

So we now want to find out what this transformation