Media Summary: This is extra footage to go with our video about Subcubic Graph Numbers at Learn more about Jane ... Matt Parker explores the work of William Shanks - and boots up the ShanksBot. More links & stuff in full description below ... Ken Ribet - a key player in the solution to Fermat's Last Theorem - gives a taste of how real

Reverse Mathematics Numberphile - Detailed Analysis & Overview

This is extra footage to go with our video about Subcubic Graph Numbers at Learn more about Jane ... Matt Parker explores the work of William Shanks - and boots up the ShanksBot. More links & stuff in full description below ... Ken Ribet - a key player in the solution to Fermat's Last Theorem - gives a taste of how real Continuing to talk Infinitesimals, this time with Dr James Grime. See last week's video: More links ... Tadashi Tokieda is back, this time with Moiré Patterns. More with Tadashi: More links & stuff in full ... Featuring Tony Padilla... Check out Brilliant (and get 20% off their premium service):

The Great Courses Plus free trial: Cliff Stoll discusses a "Remarkable Theorem", Gaussian curvature ... Free trial at The Great Courses Plus: Dr James Grime discusses "e" - the famed Euler's Number. Partitions are a major part of the Ramanujan story (as shown in the new film about his life) - but what are they? More links & stuff in ... Numbers like e and Pi cannot be made using normal algebra. Featuring Australia's Numeracy Ambassador, Simon Pampena. Catch a more in-depth interview with Ben Sparks on our Rotating cedar balls. Here's a playlist of Tadashi Tokieda videos: More links & stuff in full description ...

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Reverse Mathematics - Numberphile
The Reciprocals of Primes - Numberphile
The Bridges to Fermat's Last Theorem - Numberphile
The Opposite of Infinity - Numberphile
Freaky Dot Patterns - Numberphile
Divisibility Tricks - Numberphile
The Remarkable Way We Eat Pizza - Numberphile
e (Euler's Number) - Numberphile
Partitions - Numberphile
Transcendental Numbers - Numberphile
The Golden Ratio (why it is so irrational) - Numberphile
A Strange Change of Rotation - Numberphile
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Reverse Mathematics - Numberphile

Reverse Mathematics - Numberphile

This is extra footage to go with our video about Subcubic Graph Numbers at https://youtu.be/4-eXjTH6Mq4 Learn more about Jane ...

The Reciprocals of Primes - Numberphile

The Reciprocals of Primes - Numberphile

Matt Parker explores the work of William Shanks - and boots up the ShanksBot. More links & stuff in full description below ...

The Bridges to Fermat's Last Theorem - Numberphile

The Bridges to Fermat's Last Theorem - Numberphile

Ken Ribet - a key player in the solution to Fermat's Last Theorem - gives a taste of how real

The Opposite of Infinity - Numberphile

The Opposite of Infinity - Numberphile

Continuing to talk Infinitesimals, this time with Dr James Grime. See last week's video: https://youtu.be/BBp0bEczCNg More links ...

Freaky Dot Patterns - Numberphile

Freaky Dot Patterns - Numberphile

Tadashi Tokieda is back, this time with Moiré Patterns. More with Tadashi: http://bit.ly/tadashi_vids More links & stuff in full ...

Divisibility Tricks - Numberphile

Divisibility Tricks - Numberphile

Featuring Tony Padilla... Check out Brilliant (and get 20% off their premium service): https://brilliant.org/

The Remarkable Way We Eat Pizza - Numberphile

The Remarkable Way We Eat Pizza - Numberphile

The Great Courses Plus free trial: http://ow.ly/RJw3301cRhU Cliff Stoll discusses a "Remarkable Theorem", Gaussian curvature ...

e (Euler's Number) - Numberphile

e (Euler's Number) - Numberphile

Free trial at The Great Courses Plus: http://ow.ly/tKWt306Gg7a Dr James Grime discusses "e" - the famed Euler's Number.

Partitions - Numberphile

Partitions - Numberphile

Partitions are a major part of the Ramanujan story (as shown in the new film about his life) - but what are they? More links & stuff in ...

Transcendental Numbers - Numberphile

Transcendental Numbers - Numberphile

Numbers like e and Pi cannot be made using normal algebra. Featuring Australia's Numeracy Ambassador, Simon Pampena.

The Golden Ratio (why it is so irrational) - Numberphile

The Golden Ratio (why it is so irrational) - Numberphile

Catch a more in-depth interview with Ben Sparks on our

A Strange Change of Rotation - Numberphile

A Strange Change of Rotation - Numberphile

Rotating cedar balls. Here's a playlist of Tadashi Tokieda videos: http://bit.ly/tadashi_vids More links & stuff in full description ...

What's special about 196?

What's special about 196?

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