Misc Math Videos

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The Most Underrated Concept in Number Theory

The Most Underrated Concept in Number Theory

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2023's Biggest Breakthroughs in Math

2023's Biggest Breakthroughs in Math

  • Media owner jedishrfu
  • Date added Jan 20, 2024
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Archimedes’ claw & carousel

Archimedes’ claw & carousel

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This Shape Just Solved a 50-Year-Old Math Problem (Einstein Tile)

This Shape Just Solved a 50-Year-Old Math Problem (Einstein Tile)

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The Continuity of Splines

The Continuity of Splines

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Lecture 5a - Pandemic Pedantics - Derivation of PCA and Kernel PCA

Lecture 5a - Pandemic Pedantics - Derivation of PCA and Kernel PCA

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Lecture 5 - Science, Toys, and the PCA

Lecture 5 - Science, Toys, and the PCA

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Lecture 4 - Headaches from math - Saving lives with the SVD

Lecture 4 - Headaches from math - Saving lives with the SVD

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Lecture 3 - How SVDs are used in Facial Recognition Software

Lecture 3 - How SVDs are used in Facial Recognition Software

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Lecture 2 - Understanding Everything from Data - The SVD

Lecture 2 - Understanding Everything from Data - The SVD

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Lecture 1 - Data Driven Methods in Dynamical Systems

Lecture 1 - Data Driven Methods in Dynamical Systems

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Dynamical System Inner Products and Projections with Liouville Operators (Koopman Generators)

Dynamical System Inner Products and Projections with Liouville Operators (Koopman Generators)

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Operators for (Nonlinear) Dynamical Systems

Operators for (Nonlinear) Dynamical Systems

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Zero Knowledge Proof - Numberphile

Zero Knowledge Proof - Numberphile

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Complex Fibonacci Numbers?

Complex Fibonacci Numbers?

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The Grothendieck inequality by Gadadhar Misra

The Grothendieck inequality by Gadadhar Misra

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The Tau of Ramanujan by Eknath Ghate

The Tau of Ramanujan by Eknath Ghate

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The Ramanujan Conjecture and some diophantine equations - Peter Sarnak

The Ramanujan Conjecture and some diophantine equations - Peter Sarnak

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On the local Langlands conjectures for reductive groups over p-adic fields by Peter Scholze - Lecture 1 of 6

On the local Langlands conjectures for reductive groups over p-adic fields by Peter Scholze - Lecture 1 of 6

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On the local Langlands conjectures for reductive groups over p-adic fields by Peter Scholze - Lecture 2 of 6

On the local Langlands conjectures for reductive groups over p-adic fields by Peter Scholze - Lecture 2 of 6

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On the local Langlands conjectures for reductive groups over p-adic fields by Peter Scholze - Lecture 3 of 6

On the local Langlands conjectures for reductive groups over p-adic fields by Peter Scholze - Lecture 3 of 6

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On the local Langlands conjectures for reductive groups over p-adic fields by Peter Scholze - Lecture 4 of 6

On the local Langlands conjectures for reductive groups over p-adic fields by Peter Scholze - Lecture 4 of 6

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On the local Langlands conjectures for reductive groups over p-adic fields by Peter Scholze - Lecture 5 of 6

On the local Langlands conjectures for reductive groups over p-adic fields by Peter Scholze - Lecture 5 of 6

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On the local Langlands conjectures for reductive groups over p-adic fields by Peter Scholze - Lecture 6 of 6

On the local Langlands conjectures for reductive groups over p-adic fields by Peter Scholze - Lecture 6 of 6

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Perfectoid Spaces and the Weight-Monodromy Conjecture by Peter Scholze - Lecture 1 of 6

Perfectoid Spaces and the Weight-Monodromy Conjecture by Peter Scholze - Lecture 1 of 6

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Perfectoid Spaces and the Weight-Monodromy Conjecture by Peter Scholze - Lecture 2 of 6

Perfectoid Spaces and the Weight-Monodromy Conjecture by Peter Scholze - Lecture 2 of 6

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Perfectoid Spaces and the Weight-Monodromy Conjecture by Peter Scholze - Lecture 3 of 6

Perfectoid Spaces and the Weight-Monodromy Conjecture by Peter Scholze - Lecture 3 of 6

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Perfectoid Spaces and the Weight-Monodromy Conjecture by Peter Scholze - Lecture 4 of 6

Perfectoid Spaces and the Weight-Monodromy Conjecture by Peter Scholze - Lecture 4 of 6

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Perfectoid Spaces and the Weight-Monodromy Conjecture by Peter Scholze - Lecture 5 of 6

Perfectoid Spaces and the Weight-Monodromy Conjecture by Peter Scholze - Lecture 5 of 6

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Perfectoid Spaces and the Weight-Monodromy Conjecture by Peter Scholze - Lecture 6 of 6

Perfectoid Spaces and the Weight-Monodromy Conjecture by Peter Scholze - Lecture 6 of 6

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Locally symmetric spaces, and Galois representations by Peter Scholze - Lecture I

Locally symmetric spaces, and Galois representations by Peter Scholze - Lecture I

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Locally symmetric spaces, and Galois representations by Peter Scholze - Lecture II

Locally symmetric spaces, and Galois representations by Peter Scholze - Lecture II

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Locally symmetric spaces, and Galois representations by Peter Scholze - Lecture #1

Locally symmetric spaces, and Galois representations by Peter Scholze - Lecture #1

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Locally symmetric spaces, and Galois representations by Peter Scholze - Lecture #2

Locally symmetric spaces, and Galois representations by Peter Scholze - Lecture #2

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Locally symmetric spaces, and Galois representations by Peter Scholze - Lecture #3

Locally symmetric spaces, and Galois representations by Peter Scholze - Lecture #3

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Arithmetic hyperbolic 3-manifolds, perfectoid spaces, and Galois representations I - Peter Scholze

Arithmetic hyperbolic 3-manifolds, perfectoid spaces, and Galois representations I - Peter Scholze

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Arithmetic hyperbolic 3-manifolds, perfectoid spaces, and Galois representations II - Peter Scholze

Arithmetic hyperbolic 3-manifolds, perfectoid spaces, and Galois representations II - Peter Scholze

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Arithmetic hyperbolic 3-manifolds, perfectoid spaces, and Galois representations III - Peter Scholze

Arithmetic hyperbolic 3-manifolds, perfectoid spaces, and Galois representations III - Peter Scholze

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Perfectoid spaces - Peter Scholze

Perfectoid spaces - Peter Scholze

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A New Approach to the Local Langlands Correspondence for GLnGLn Over p-Adic Fields by Peter Scholze

A New Approach to the Local Langlands Correspondence for GLnGLn Over p-Adic Fields by Peter Scholze

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p-adic cohomology of the Lubin-Tate tower by Peter Scholze

p-adic cohomology of the Lubin-Tate tower by Peter Scholze

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The Witt vector affine Grassmannian by Peter Scholze

The Witt vector affine Grassmannian by Peter Scholze

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Local acyclicity in p-adic geometry by Peter Scholze

Local acyclicity in p-adic geometry by Peter Scholze

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The Witt vector affine Grassmannian by Peter Scholze

The Witt vector affine Grassmannian by Peter Scholze

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On topological cyclic homology by Peter Scholze

On topological cyclic homology by Peter Scholze

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The pro-etale site by Peter Scholze

The pro-etale site by Peter Scholze

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Panorama of Mathematics by Peter Scholze

Panorama of Mathematics by Peter Scholze

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Shimura varieties with infinite level by Peter Scholze

Shimura varieties with infinite level by Peter Scholze

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p-adic K-theory of p-adic rings by Peter Scholze

p-adic K-theory of p-adic rings by Peter Scholze

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The geometric Satake equivalence in mixed characteristic by Peter Scholze

The geometric Satake equivalence in mixed characteristic by Peter Scholze

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Some Structures from Geometric Langlands in the Setting of a p-adic Field by Peter Scholze

Some Structures from Geometric Langlands in the Setting of a p-adic Field by Peter Scholze

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Opening lecture, Arizona Winter School 2017: Perfectoid Spaces by Peter Scholze

Opening lecture, Arizona Winter School 2017: Perfectoid Spaces by Peter Scholze

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P-Adic Geometery by Peter Scholze: Lecture 01

P-Adic Geometery by Peter Scholze: Lecture 01

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P-Adic Geometery by Peter Scholze: Lecture 02

P-Adic Geometery by Peter Scholze: Lecture 02

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P-Adic Geometery by Peter Scholze: Lecture 03

P-Adic Geometery by Peter Scholze: Lecture 03

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P-Adic Geometery by Peter Scholze: Lecture 04

P-Adic Geometery by Peter Scholze: Lecture 04

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P-Adic Geometery by Peter Scholze: Lecture 05

P-Adic Geometery by Peter Scholze: Lecture 05

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P-Adic Geometery by Peter Scholze: Lecture 06

P-Adic Geometery by Peter Scholze: Lecture 06

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P-Adic Geometery by Peter Scholze: Lecture 07

P-Adic Geometery by Peter Scholze: Lecture 07

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P-Adic Geometery by Peter Scholze: Lecture 08

P-Adic Geometery by Peter Scholze: Lecture 08

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P-Adic Geometery by Peter Scholze: Lecture 09

P-Adic Geometery by Peter Scholze: Lecture 09

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P-Adic Geometery by Peter Scholze: Lecture 10

P-Adic Geometery by Peter Scholze: Lecture 10

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P-Adic Geometery by Peter Scholze: Lecture 11

P-Adic Geometery by Peter Scholze: Lecture 11

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P-Adic Geometery by Peter Scholze: Lecture 12

P-Adic Geometery by Peter Scholze: Lecture 12

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P-Adic Geometery by Peter Scholze: Lecture 13

P-Adic Geometery by Peter Scholze: Lecture 13

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P-Adic Geometery by Peter Scholze: Lecture 14

P-Adic Geometery by Peter Scholze: Lecture 14

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P-Adic Geometery by Peter Scholze: Lecture 15

P-Adic Geometery by Peter Scholze: Lecture 15

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P-Adic Geometery by Peter Scholze: Lecture 16

P-Adic Geometery by Peter Scholze: Lecture 16

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P-Adic Geometery by Peter Scholze: Lecture 17

P-Adic Geometery by Peter Scholze: Lecture 17

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P-Adic Geometery by Peter Scholze: Lecture 18

P-Adic Geometery by Peter Scholze: Lecture 18

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P-Adic Geometery by Peter Scholze: Lecture 19

P-Adic Geometery by Peter Scholze: Lecture 19

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Introduction to Birational Geometry in Positive Characteristic: Lecture 1 by Caucher Birkar

Introduction to Birational Geometry in Positive Characteristic: Lecture 1 by Caucher Birkar

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Introduction to Birational Geometry in Positive Characteristic: Lecture 2 by Caucher Birkar

Introduction to Birational Geometry in Positive Characteristic: Lecture 2 by Caucher Birkar

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Introduction to Birational Geometry in Positive Characteristic: Lecture 3 by Caucher Birkar

Introduction to Birational Geometry in Positive Characteristic: Lecture 3 by Caucher Birkar

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Introduction to Birational Geometry in Positive Characteristic: Lecture 4 by Prof. Caucher Birkar

Introduction to Birational Geometry in Positive Characteristic: Lecture 4 by Prof. Caucher Birkar

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Introduction to Birational Geometry in Positive Characteristic ─ Lecture 5 by Prof. Caucher Birkar

Introduction to Birational Geometry in Positive Characteristic ─ Lecture 5 by Prof. Caucher Birkar

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Introduction to Birational Geometry in Positive Characteristic: Lecture 6 by Prof. Caucher Birkar

Introduction to Birational Geometry in Positive Characteristic: Lecture 6 by Prof. Caucher Birkar

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Singularities and Fano Varieties in Birational Geometry by Prof. Caucher Birkar

Singularities and Fano Varieties in Birational Geometry by Prof. Caucher Birkar

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