Trigonometry 8 The Tangent and Cotangent of the Sum and Difference of Two Angles.mov
Derive the tangent and cotangent trigonometric identities.
From playlist Trigonometry
3A Matrix Addition and Subtraction-YouTube sharing.mov
Learn how to add and subtract matrices.
From playlist Linear Algebra
2 Construction of a Matrix-YouTube sharing.mov
This video shows you how a matrix is constructed from a set of linear equations. It helps you understand where the various elements in a matrix comes from.
From playlist Linear Algebra
Integration 12 Trigonometric Integration Part 5 Example 1.mov
Example of trigonometric integration.
From playlist Integration
Differentiation _ Explaining Differentiation.mov
Explains the connection between a limit, differentiation, and distance and velocity in classical mechanics.
From playlist Differentiation
Title: Algorithms for Finding Rational Solutions of Linear Differential and Difference Equations and Their Complexity
From playlist Spring 2014
(IC 4.8) Optimality of Huffman codes (part 3) - sibling codes
We prove that Huffman codes are optimal. In part 3, we show that there exists a "sibling code". A playlist of these videos is available at: http://www.youtube.com/playlist?list=PLE125425EC837021F
From playlist Information theory and Coding
What is the alternate in sign sequence
👉 Learn about sequences. A sequence is a list of numbers/values exhibiting a defined pattern. A number/value in a sequence is called a term of the sequence. There are many types of sequence, among which are: arithmetic and geometric sequence. An arithmetic sequence is a sequence in which
From playlist Sequences
Integration 13_1 Integrating Polynomial Fractions.mov
Factoring polynomial fractions before integration, when the degree of the polynomial in the numerator is larger than the degree of the polynomial in the denominator, and indeed the degree of the various factors in the denominator is only 1 or zero after initial factoring of the denominator
From playlist Integration
(IC 4.6) Optimality of Huffman codes (part 1) - inverse ordering
We prove that Huffman codes are optimal. In part 1, we show that the lengths are inversely ordered with the probabilities. A playlist of these videos is available at: http://www.youtube.com/playlist?list=PLE125425EC837021F
From playlist Information theory and Coding
Sparsifying and Derandomizing the Johnson-Lindenstrauss Transform - Jelani Nelson
Jelani Nelson Massachusetts Institute of Technology January 31, 2011 The Johnson-Lindenstrauss lemma states that for any n points in Euclidean space and error parameter 0 less than eps less than 1/2, there exists an embedding into k = O(eps^{-2} * log n) dimensional Euclidean space so that
From playlist Mathematics
(IC 4.10) Optimality of Huffman codes (part 5) - extension lemma
We prove that Huffman codes are optimal. In part 5, we show that the H-extension of an optimal code is optimal. A playlist of these videos is available at: http://www.youtube.com/playlist?list=PLE125425EC837021F
From playlist Information theory and Coding
Algorithmizing the Multiplicity Schwartz-Zippel Lemma - Prahladh Harsha
Computer Science/Discrete Mathematics Seminar I Topic: Algorithmizing the Multiplicity Schwartz-Zippel Lemma Speaker: Prahladh Harsha Affiliation: Tata Institute of Fundamental Research Date: January 31, 2022 The degree mantra states that any non-zero univariate polynomial of degree at
From playlist Mathematics
Stemming And Lemmatization Tutorial | Natural Language Processing (NLP) With Python | Edureka
( **Natural Language Processing Using Python: - https://www.edureka.co/python-natural-language-processing-course ** ) This video will provide you with a detailed and comprehensive knowledge of the two important aspects of Natural Language Processing ie. Stemming and Lemmatization. It will
From playlist Natural Language Processing (NLP) | NLTK with Python
Discussion Meeting Sphere Packing ORGANIZERS: Mahesh Kakde and E.K. Narayanan DATE: 31 October 2019 to 06 November 2019 VENUE: Madhava Lecture Hall, ICTS Bangalore Sphere packing is a centuries-old problem in geometry, with many connections to other branches of mathematics (number the
From playlist Sphere Packing - 2019
Natasha Dobrinen: Borel sets of Rado graphs are Ramsey
The Galvin-Prikry theorem states that Borel partitions of the Baire space are Ramsey. Thus, given any Borel subset $\chi$ of the Baire space and an infinite set $N$, there is an infinite subset $M$ of $N$ such that $\left [M \right ]^{\omega }$ is either contained in $\chi$ or disjoint fr
From playlist Combinatorics
A beautiful combinatorical proof of the Brouwer Fixed Point Theorem - Via Sperner's Lemma
Using a simple combinatorical argument, we can prove an important theorem in topology without any sophisticated machinery. Brouwer's Fixed Point Theorem: Every continuous mapping f(p) from between closed balls of the same dimension have a fixed point where f(p)=p. Sperner's Lemma: Ever
From playlist Cool Math Series
A stable arithmetic regularity lemma in finite (...) - C. Terry - Workshop 1 - CEB T1 2018
Caroline Terry (Maryland) / 01.02.2018 A stable arithmetic regularity lemma in finite-dimensional vector spaces over fields of prime order In this talk we present a stable version of the arithmetic regularity lemma for vector spaces over fields of prime order. The arithmetic regularity l
From playlist 2018 - T1 - Model Theory, Combinatorics and Valued fields
Setting up related rates equation for word sums.
From playlist Differentiation