Media Summary: Grant Sanderson from 3Blue1Brown joins us to discuss an intriguing puzzle with a shrinking bullseye. Carlo Sequin talks through platonic solids and regular polytopes in higher Featuring Ben Sparks discussing the Mandelbrot Set (and Julia Sets). Catch a

Fractal Dimensions Extra Footage Numberphile - Detailed Analysis & Overview

Grant Sanderson from 3Blue1Brown joins us to discuss an intriguing puzzle with a shrinking bullseye. Carlo Sequin talks through platonic solids and regular polytopes in higher Featuring Ben Sparks discussing the Mandelbrot Set (and Julia Sets). Catch a Famously beautiful, the Mandelbrot Set is all about complex numbers. Featuring Dr Holly Krieger from MIT.

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Fractal Dimensions (extra footage) - Numberphile
A 1.58-Dimensional Object - Numberphile
Darts in Higher Dimensions (with 3blue1brown) - Numberphile
Pi and Mandelbrot (extra footage)
All the Numbers (extra footage) - Numberphile
Perfect Shapes in Higher Dimensions - Numberphile
Fractals are typically not self-similar
Numbers and Shapes (extra footage) - Numberphile
e (Extra Footage) - Numberphile
Graph Reconstruction (extra) - Numberphile
What's so special about the Mandelbrot Set? - Numberphile
What Lies Between Dimensions?
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Fractal Dimensions (extra footage) - Numberphile

Fractal Dimensions (extra footage) - Numberphile

Main

A 1.58-Dimensional Object - Numberphile

A 1.58-Dimensional Object - Numberphile

Featuring Ben Sparks on all sorts of

Darts in Higher Dimensions (with 3blue1brown) - Numberphile

Darts in Higher Dimensions (with 3blue1brown) - Numberphile

Grant Sanderson from 3Blue1Brown joins us to discuss an intriguing puzzle with a shrinking bullseye.

Pi and Mandelbrot (extra footage)

Pi and Mandelbrot (extra footage)

MAIN

All the Numbers (extra footage) - Numberphile

All the Numbers (extra footage) - Numberphile

Main

Perfect Shapes in Higher Dimensions - Numberphile

Perfect Shapes in Higher Dimensions - Numberphile

Carlo Sequin talks through platonic solids and regular polytopes in higher

Fractals are typically not self-similar

Fractals are typically not self-similar

An explanation of

Numbers and Shapes (extra footage) - Numberphile

Numbers and Shapes (extra footage) - Numberphile

Extra footage

e (Extra Footage) - Numberphile

e (Extra Footage) - Numberphile

Just a little

Graph Reconstruction (extra) - Numberphile

Graph Reconstruction (extra) - Numberphile

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What's so special about the Mandelbrot Set? - Numberphile

What's so special about the Mandelbrot Set? - Numberphile

Featuring Ben Sparks discussing the Mandelbrot Set (and Julia Sets). Catch a

What Lies Between Dimensions?

What Lies Between Dimensions?

Fractals

What Are Fractal Dimensions Explained Simply? - The Numbers Channel

What Are Fractal Dimensions Explained Simply? - The Numbers Channel

What Are

Transcendental Numbers (extra footage) - Numberphile

Transcendental Numbers (extra footage) - Numberphile

Main

Strange Spheres (extra footage) - Numberphile

Strange Spheres (extra footage) - Numberphile

Main

Infinite Sum Extra Stuff - Numberphile

Infinite Sum Extra Stuff - Numberphile

Ed Copeland continues from the main

Dust Bunnies and Fractal Dimensions - Sixty Symbols

Dust Bunnies and Fractal Dimensions - Sixty Symbols

From fern leaves to lightning bolts,

The Mandelbrot Set - Numberphile

The Mandelbrot Set - Numberphile

Famously beautiful, the Mandelbrot Set is all about complex numbers. Featuring Dr Holly Krieger from MIT.

How Can You Understand Non-integer Fractal Dimensions? - The Numbers Channel

How Can You Understand Non-integer Fractal Dimensions? - The Numbers Channel

How Can You Understand Non-integer

Strange Spheres in Higher Dimensions - Numberphile

Strange Spheres in Higher Dimensions - Numberphile

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