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0:17:42
How physics solves a math problem (and a 3D graphics problem)
0:16:17
The clever way curvature is described in math
0:44:31
Lie algebras visualized: why are they defined like that? Why Jacobi identity?
0:22:44
Matrix trace isn't just summing the diagonal | Lie groups, algebras, brackets #5
0:30:09
Can we exponentiate d/dx? Vector (fields)? What is exp? | Lie groups, algebras, brackets #4
0:21:57
What is Lie theory? Here is the big picture. | Lie groups, algebras, brackets #3
0:13:23
How to rotate in higher dimensions? Complex dimensions? | Lie groups, algebras, brackets #2
0:04:26
Why study Lie theory? | Lie groups, algebras, brackets #1
0:14:02
How many terms do we need in the exp series?
0:25:25
Queuing theory and Poisson process
0:40:13
Theorema Egregium: why all maps are wrong
0:34:06
The biggest misconception about spin 1/2
0:20:33
I use PowerPoint to edit all* videos (and hit 100k subs!)
0:25:41
The deeper meaning of matrix transpose
0:54:32
How hard was my Cambridge interview? (ft. @TomRocksMaths)
0:18:22
Random walks in 2D and 3D are fundamentally different (Markov chains approach)
0:21:44
The weirdest paradox in statistics (and machine learning)
0:45:24
Why you can't solve quintic equations (Galois theory approach) #SoME2
0:19:13
The simplest reason why π/4 = 1 - 1/3 + 1/5 -...
0:22:02
The geometric interpretation of sin x = x - x³/3! + x⁵/5! -...
0:40:45
Complex integration, Cauchy and residue theorems | Essence of Complex Analysis #6
0:25:27
What if we define 1/0 = ∞? | Möbius transformations visualized
0:28:33
What do complex functions look like? | Essence of complex analysis #4
0:14:32
The 5 ways to visualize complex functions | Essence of complex analysis #3
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