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About 24 results for "UCrlZs71h3mTR45FgQNINfrg" - Time taken: 298 ms

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7-colour theorem on the torus | Euler characteristic #2
PT17M27S

7-colour theorem on the torus | Euler characteristic #2

MathemaniacDec 19, 2024

32k

What is Lie theory? Here is the big picture. | Lie groups, algebras, brackets #3
PT21M57S

What is Lie theory? Here is the big picture. | Lie groups, algebras, brackets #3

MathemaniacAug 10, 2023

403k

Why study Lie theory? | Lie groups, algebras, brackets #1
PT4M26S

Why study Lie theory? | Lie groups, algebras, brackets #1

MathemaniacJul 23, 2023

121k

Queuing theory and Poisson process
PT25M25S

Queuing theory and Poisson process

MathemaniacJun 27, 2023

147k

The biggest misconception about spin 1/2
PT34M6S

The biggest misconception about spin 1/2

MathemaniacMar 23, 2023

108k

The deeper meaning of matrix transpose
PT25M41S

The deeper meaning of matrix transpose

MathemaniacDec 6, 2022

446k

How hard was my Cambridge interview? (ft. @TomRocksMaths)
PT54M32S

How hard was my Cambridge interview? (ft. @TomRocksMaths)

MathemaniacNov 4, 2022

513k

Why you can't solve quintic equations (Galois theory approach) #SoME2
PT45M24S

Why you can't solve quintic equations (Galois theory approach) #SoME2

MathemaniacJul 3, 2022

521k

The geometric interpretation of sin x = x - x³/3! + x⁵/5! -...
PT22M2S

The geometric interpretation of sin x = x - x³/3! + x⁵/5! -...

MathemaniacMar 24, 2022

314k

Complex integration, Cauchy and residue theorems | Essence of Complex Analysis #6
PT40M45S

Complex integration, Cauchy and residue theorems | Essence of Complex Analysis #6

MathemaniacJan 22, 2022

436k

What is Jacobian? | The right way of thinking derivatives and integrals
PT27M14S

What is Jacobian? | The right way of thinking derivatives and integrals

MathemaniacMar 18, 2021

2.2m

Chapter 2: Orbit-Stabiliser Theorem | Essence of Group Theory
PT12M27S

Chapter 2: Orbit-Stabiliser Theorem | Essence of Group Theory

MathemaniacFeb 17, 2020

81k

Chapter 1: Symmetries, Groups and Actions | Essence of Group Theory
PT6M7S

Chapter 1: Symmetries, Groups and Actions | Essence of Group Theory

MathemaniacFeb 6, 2020

139k

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