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Norman Wildberger
0:17:10
Negative Numbers and Arithmetic's missing Chapter | Sociology and Pure Maths | N J Wildberger
1:39:56
Norman Wildberger: The Problem with Infinity in Math
0:19:35
The Central Object In Mathematics! | Sociology of Pure Mathematics | N J Wildberger
0:46:25
Infinities and Skepticism in Mathematics: Steve Patterson interviews N J Wildberger
0:41:33
The magic and mystery of 'pi' | Real numbers and limits Math Foundations 93 | N J Wildberger
0:28:23
Let's crack the Riemann Hypothesis! | Sociology and Pure Mathematics | N J Wildberger
0:12:49
Pure maths has painted itself into a corner | Sociology and Pure Maths | N J Wildberger
1:04:37
Math Debate: Real numbers and the infinite in analysis (NJ Wildberger) | Ep. 16
0:10:32
Wildberger solves the twin prime conjecture!! | Sociology and Pure Maths | N J Wildberger
0:18:53
The speed of light c is NOT a universal constant (I) | Sociology and Pure Physics | N J Wildberger
0:42:58
Infinity: does it exist?? A debate with James Franklin and N J Wildberger
0:18:52
Modern 'Set Theory' - is it a religious belief system? | Set Theory Math Foundations 250
0:01:34
A talk at the 6th Mathematical Transgressions meeting on the role of Arithmetic | N J Wildberger
0:00:53
Norman J Wildberger does not believe in real numbers
0:23:29
The Fundamental Theorem of Algebra: NOT! | Sociology and Pure Mathematics | N J Wildberger
0:48:55
Pythagoras' theorem (a) | Math History | NJ Wildberger
0:42:03
Inconvenient truths about sqrt(2) | Real numbers and limits Math Foundations 80 | N J Wildberger
0:48:27
Algebraic number theory and rings I | Math History | NJ Wildberger
1:09:41
Projective geometry | Math History | NJ Wildberger
0:36:54
How to construct the (true) complex numbers I | Famous Math Problems 21a | N J Wildberger
0:11:41
Channel Trailer (2021) for Insights into Mathematics | N J Wildberger
0:42:03
Factoring large numbers into primes | Famous Math Problems 1 | NJ Wildberger
0:50:26
Seminar: Some Fundamental Formulas from Metrical Algebraic Geometry
0:21:06
Real numbers and Cauchy sequences of rationals(I) | Real numbers and limits Math Foundations 111
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