Frank Calegari: 30 years of modularity: number theory since the proof of Fermat's Last Theorem Published 2022-08-15 Download video MP4 360p Recommendations 11:14 The Man Who Solved the World’s Hardest Math Problem 1:03:27 The Langlands Program - Numberphile 52:21 Kenneth A. Ribet, "A 2020 View of Fermat's Last Theorem" 53:28 What is... an elliptic curve? 33:06 Mathematicians Use Numbers Differently From The Rest of Us 53:12 Andrew Wiles: Fermat's Last theorem: abelian and non-abelian approaches 27:53 The Bridges to Fermat's Last Theorem - Numberphile 1:20:00 A Short Course on Modular Forms by Prof. M. Ram Murty, Lecture 1: q-Series 1:08:16 Kevin Buzzard: The rise of formalism in mathematics 1:17:58 Richard Feynman on Quantum Mechanics Part 1 - Photons Corpuscles of Light 07:53 Homer Simpson vs Pierre de Fermat - Numberphile 53:46 The Secrets of Pi (and other transcendental numbers): 2022 Mahler Lecture Tour by Frank Calegari 30:44 The Langlands Programme - Andrew Wiles 43:58 Grigori Perelman documentary 54:26 Henri Darmon: Andrew Wiles' marvelous proof 52:39 Alexander Gamburd: Arithmetic and dynamics on varieties of Markoff type 13:19 The Biggest Project in Modern Mathematics 59:02 Andrew Wiles - The Abel Prize interview 2016 1:18:02 Math Encounters - Primes and Zeros: A Million-Dollar Mystery 1:11:32 "A Brief History of Fermat's Last Theorem" by Prof. Kenneth Ribet Similar videos 10:14 Elliptic Curves and Modular Forms | The Proof of Fermat’s Last Theorem 07:28 Modularity and the Proof of Fermat's Last Theorem! (1.20, 17) 15:14 Mathematicians explains Fermat's Last Theorem | Edward Frenkel and Lex Fridman 14:37 The math behind Fermat's Last Theorem | Modular Forms 09:59 The bridge between number theory and complex analysis 08:41 Fermat's Last Theorem: Modularity and the Big Conjecture! (3.31, #54) 10:20 INCORRECT PROOF of Fermat's Last Theorem 12:19 Fermat's Last Theorem: Galois Representations Attached to Elliptic Curves! (1.10, 9) 19:17 Fermat’s Last Theorem • Simon Singh • GOTO 2021 52:22 Frank Calegari: Potential modularity of Abelian surfaces I 01:07 When an Elliptic Curve met a Modular form - A short tale on Reciprocity Laws 54:10 Even Galois Representations and the Fontaine-Mazur conjecture - Frank Calegari 56:42 Kevin Buzzard, On the ingredients for Fermat More results