Media Summary: Featuring Sophie Maclean and superfactorials. Try the Halfsies challenge at Matt Parker discusses multiplicative persistence. Check out Brilliant (get 20% off their premium service): ... Featuring Matt Parker... Part 2 (solution) here: More links & stuff in full description below ...

What S Special About 288 Numberphile - Detailed Analysis & Overview

Featuring Sophie Maclean and superfactorials. Try the Halfsies challenge at Matt Parker discusses multiplicative persistence. Check out Brilliant (get 20% off their premium service): ... Featuring Matt Parker... Part 2 (solution) here: More links & stuff in full description below ... This follows on from the video at - oh and a few more variants from Jonas Check out How Not To Be Wrong by Jordan Ellenberg: More links & stuff in full description below ... Tony Padilla on Harshad Numbers. Learn for free on Brilliant (and get 20% off a premium subscription) at ...

Featuring Marcus du Sautoy from Oxford University. Check his latest book "Thinking Better: The Art of the Shortcut" Links & stuff in ... Featuring Daniel Litt. Check out Brilliant (get 20% off their premium service): Numbers like e and Pi cannot be made using normal algebra. Featuring Australia's Numeracy Ambassador, Simon Pampena. Featuring Dr James Grime. More links & stuff in full description below ↓↓↓ Patreon: More Matt: Matt Parker talks us through "Happification" and resulting structures An expert on the philosophy of mathematics, Dr Jonathan Tallant, outlines some of the key arguments about whether or not ...

42 was the last remaining number below 100 which could not be expressed as the sum of three cubes (*) - UNTIL NOW More links ... Part 1: An extra bit after this: More links & stuff in full description ... Artificial Intelligence gets Professor Edward Frenkel thinking about vectors and numbers --- and the nature of human existence!

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What's special about 288? - Numberphile
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Poncelet's Porism - Numberphile
Are there 10^272,000 Universes? - Numberphile
Transcendental Numbers - Numberphile
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What's special about 288? - Numberphile

What's special about 288? - Numberphile

Featuring Sophie Maclean and superfactorials. Try the Halfsies challenge at https://brilliant.org/challenge/

What's special about 277777788888899? - Numberphile

What's special about 277777788888899? - Numberphile

Matt Parker discusses multiplicative persistence. Check out Brilliant (get 20% off their premium service): ...

e (Euler's Number) - Numberphile

e (Euler's Number) - Numberphile

Free trial at The

The 10,958 Problem - Numberphile

The 10,958 Problem - Numberphile

Featuring Matt Parker... Part 2 (solution) here: https://youtu.be/pasyRUj7UwM More links & stuff in full description below ...

Amazing Chessboard Patterns (extra) - Numberphile

Amazing Chessboard Patterns (extra) - Numberphile

This follows on from the video at https://youtu.be/UiX4CFIiegM - oh and a few more variants from Jonas

Why 82,000 is an extraordinary number - Numberphile

Why 82,000 is an extraordinary number - Numberphile

Check out How Not To Be Wrong by Jordan Ellenberg: http://bit.ly/HowNotToBeWrong More links & stuff in full description below ...

2016502858579884466176 - Numberphile

2016502858579884466176 - Numberphile

Tony Padilla on Harshad Numbers. Learn for free on Brilliant (and get 20% off a premium subscription) at ...

Mathematics is all about SHORTCUTS - Numberphile

Mathematics is all about SHORTCUTS - Numberphile

Featuring Marcus du Sautoy from Oxford University. Check his latest book "Thinking Better: The Art of the Shortcut" Links & stuff in ...

Poncelet's Porism - Numberphile

Poncelet's Porism - Numberphile

Featuring Daniel Litt. Check out Brilliant (get 20% off their premium service): https://brilliant.org/

Are there 10^272,000 Universes? - Numberphile

Are there 10^272,000 Universes? - Numberphile

Featuring Tony Padilla. Check https://brilliant.org/

Transcendental Numbers - Numberphile

Transcendental Numbers - Numberphile

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

Practical Numbers - Numberphile

Practical Numbers - Numberphile

Featuring Dr James Grime. More links & stuff in full description below ↓↓↓ Patreon: http://www.patreon.com/

145 and the Melancoil - Numberphile

145 and the Melancoil - Numberphile

More Matt: http://bit.ly/Matt_Videos Matt Parker talks us through "Happification" and resulting structures

Do numbers EXIST? - Numberphile

Do numbers EXIST? - Numberphile

An expert on the philosophy of mathematics, Dr Jonathan Tallant, outlines some of the key arguments about whether or not ...

The Mystery of 42 is Solved - Numberphile

The Mystery of 42 is Solved - Numberphile

42 was the last remaining number below 100 which could not be expressed as the sum of three cubes (*) - UNTIL NOW More links ...

Point about Points - Numberphile

Point about Points - Numberphile

Part 1: http://youtu.be/JmyLeESQWGw An extra bit after this: http://youtu.be/c6NRQbDBKfY More links & stuff in full description ...

Numbers and Free Will - Numberphile

Numbers and Free Will - Numberphile

Artificial Intelligence gets Professor Edward Frenkel thinking about vectors and numbers --- and the nature of human existence!