This completely changed the way I see numbers | Modular Arithmetic Visually Explained
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Zach Star
Peter Bubenik (10/28/20): Homological Algebra for Persistence Modules
Title: Homological Algebra for Persistence Modules Abstract: In linear algebra, we work with vector spaces and linear maps. In persistent homology, we replace ...
Applied Algebraic Topology Network
Michael Lesnick (10/6/15): Algebraic Stability of Zigzag Persistence Modules
Applied Algebraic Topology Network
Group Definition (expanded) - Abstract Algebra
The group is the most fundamental object you will study in abstract algebra. Groups generalize a wide variety of mathematical sets: the integers, symmetries of ...
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Periods of modular forms and relations in the fundamental Lie algebra of Universal Mixed Elliptic Mo
https://player.fm/series/grothendieck-teichmller-groups-deformation-and-operads/periods-of-modular-forms-and-relations-in-the-fundamental-lie-algebra-of- ...
xuan-gottfried YANG
Algebra - Visualising Modular Functions
Deasy Maths
Ulrik Buchholz: Higher Algebra in Homotopy Type Theory
Note: Unfortunately the first few minutes of Ulrik's talk were lost to technical error.
leanprover community
Michael Groechenig - The epsilon-connection and algebraic K-theory
The first half of my talk will be denoted to an overview of the theory of de Rham epsilon lines due to Deligne and Beilinson-Bloch-Esnault. The latter assigns a ...
electronic Algebraic K-Theory Seminar
Math 679 / Lecture 4: Abelian varieties (algebraic theory)
See http://www-personal.umich.edu/~asnowden/teaching/2013/679/L04.html for notes.
Andrew Snowden
Number Theory: Queen of Mathematics
In which years does February have five Sundays? How many right-angled triangles with whole-number sides have a side of length 29? How many shuffles are ...
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Commutative algebra 1 (Introduction)
This is a short introductory lecture, and gives a few examples of the sorts of commutative rings we will be studying, and several suggestions for further reading.
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EECS: Module 2-Fields and Vector Spaces
Linear Systems Theory EECS 221a With Professor Claire Tomlin Electrical Engineering and Computer Sciences. UC Berkeley.
UC Berkeley Events
Ring Definition (expanded) - Abstract Algebra
A ring is a commutative group under addition that has a second operation: multiplication. These generalize a wide variety of mathematical objects like the ...
Socratica
How does Modular Arithmetic work?
Question 6 from Tom Rocks Maths and I Love Mathematics - answering the questions sent in and voted for by YOU. This time we explore modular arithmetic ...
Tom Rocks Maths
#25. Higher Teichmüller Theory (Introduction to Cluster Algebra)
MATH6150H - Introduction to Cluster Algebra (HKUST) Lecture #25 - Higher Teichmüller Theory We give a brief overview of the Higher Teichmüller Theory and ...
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Abstract Algebra Course, Lecture 1, Syllabus, Intro to Groups, Modular Arithmetic, Sets, & Functions
#abstractalgebra #abstractalgebralecture #abstractalgebracourse Bill Kinney, Bethel University mathematics department AMAZON ASSOCIATE As an Amazon ...
Bill Kinney
The Mathematics of Cryptography
Click here to enroll in Coursera's "Cryptography I" course (no pre-req's required): ...
Zach Star
Georg Tamme: On excision in algebraic K-theory
The lecture was held within the framework of the Hausdorff Trimester Program: K-Theory and Related Fields. Georg Tamme: On excision in algebraic K-theory ...
Hausdorff Center for Mathematics
Hodge Theory -- From Abel to Deligne - Phillip Griffiths
Phillip Griffiths School of Mathematics, Institute for Advanced Study October 14, 2013 For more videos, visit http://video.ias.edu.
Institute for Advanced Study
Intro to Chinese Remainder Theorem and Euler's Totient Theorem via a Challenging Problem
Let's acquaint ourselves with two of the most important theorems in elementary number theory (and competition math like AMC/AIME) by solving an interesting ...
LetsSolveMathProblems
Introduction to Number Theory
Cryptography and Network Security by Prof. D. Mukhopadhyay, Department of Computer Science and Engineering, IIT Kharagpur. For more details on NPTEL ...
nptelhrd
Marco Perin: Categorification of algebraic quantum field theories
Title: Categorification of algebraic quantum field theories Speaker: Marco Perin (joint work with Marco Benini, Alexander Alexander Schenkel and Lukas Woike) ...
Applied Category Theory
The Algebra of Algebraic Data Types
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Gunnar Carlsson (10/15/14): On the algebraic geometry of spaces of persistence modules
Applied Algebraic Topology Network
The number theory revival | Math History | NJ Wildberger
After the work of Diophantus, there was something of a lapse in interest in pure number theory for quite some while. Around 1300 Gersonides developed the ...
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(Abstract Algebra 1) Integers Modulo n
The notion of congruence modulo n is used to introduce the integers modulo n. Addition and multiplication are defined for the integers modulo n.
learnifyable
Hodge theory and algebraic cycles - Phillip Griffiths
Geometry and Arithmetic: 61st Birthday of Pierre Deligne Phillip Griffiths Institute for Advanced Study October 18, 2005 Pierre Deligne, Professor Emeritus, ...
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Introduction to Number Theory
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What's Algebraic About Algebraic Effects and Handlers? [1/2] - Andrej Bauer - OPLSS 2018
Title: What's Algebraic About Algebraic Effects and Handlers? [1/2] Speaker: Andrej Bauer, University of Ljubljana Date: Wednesday, 18 July 2018, Session 4 ...
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Abstract Algebra Preliminaries 1
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Solve a Linear Congruence using Euclid's Algorithm
0:00 A linear congruence... 0:30 ....is not an equation, but... 1:18 Multiplicative inverse 4:40 Euclid's Algorithm 5:58 Make the remainder the subject in each line ...
Maths with Jay
When can we divide in a congruence?
Check out Max: https://youtu.be/HoCYrAjUac8 Corollary of Bezout's Lemma, https://youtu.be/s9GspKyfzUU divide both side of a congruence by a same number, ...
blackpenredpen
Algebraic K-theory | Wikipedia audio article
This is an audio version of the Wikipedia Article: https://en.wikipedia.org/wiki/Algebraic_K-theory 00:02:23 1 History 00:02:37 1.1 The Grothendieck group ...
wikipedia tts
Akshay Venkatesh - 1/4 Analytic number theory around torsion homology
Akshay Venkatesh - Analytic number theory around torsion homology.
Institut des Hautes Études Scientifiques (IHÉS)
SymEngine: The future fast core of computer algebra systems - PyCon India 2015
Speaker: Sumith A project started by the SymPy team, SymEngine is a standalone C++ fast symbolic manipulation library. Thin Python wrappers allow easy ...
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How To Find The Inverse of a Number ( mod n ) - Inverses of Modular Arithmetic - Example
This tutorial shows how to find the inverse of a number when dealing with a modulus. When dealing with modular arithmetic, numbers can only be represented ...
Learn Math Tutorials
Ring Theory (Abstract Algebra) CBCS SYLLABUS CLASS: 01
ringtheory#mathatoz#rajkishorpatra mail: rp17041978@gmail.com This video contents definition and basic property of ring.This lecture is very useful to ...
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We will solve another quadratic congruence in this video! But this time, the modulus is NOT a prime... For more resource, please visit: ...
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CS 152: Programming Languages - Spring 2019: Section 8 - Types systems and Algebraic structure
Section 8 of CS 152: Programming Languages at Harvard University. Spring 2019 Topics: Sub-structural type systems; Algebraic structure CS 152 is an ...
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How To Graph Absolute Value Functions - Domain & Range
This Algebra video tutorial provides a basic introduction into graphing absolute value functions. it explains how to graph absolute value functions the easy way ...
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Lattice Theory, Lecture-22 on Boolean Algebra for M.Sc. Final Year students P. by AR.
Department of Mathematics, Dhaka College