Algebraic combinatorics | Symmetric functions | Representation theory

Kronecker coefficient

In mathematics, Kronecker coefficients gλμν describe the decomposition of the tensor product (= Kronecker product) of two irreducible representations of a symmetric group into irreducible representations. They play an important role algebraic combinatorics and geometric complexity theory. They were introduced by Murnaghan in 1938. (Wikipedia).

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Covariance (8 of 17) What is the Correlation Coefficient?

Visit http://ilectureonline.com for more math and science lectures! To donate:a http://www.ilectureonline.com/donate https://www.patreon.com/user?u=3236071 We will learn what is and how to find the correlation coefficient of 2 data sets and see how it corresponds to the graph of the data

From playlist COVARIANCE AND VARIANCE

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Covariance (1 of 17) What is Covariance? in Relation to Variance and Correlation

Visit http://ilectureonline.com for more math and science lectures! To donate:a http://www.ilectureonline.com/donate https://www.patreon.com/user?u=3236071 We will learn the difference between the variance and the covariance. A variance (s^2) is a measure of how spread out the numbers of

From playlist COVARIANCE AND VARIANCE

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Covariance (12 of 17) Covariance Matrix wth 3 Data Sets and Correlation Coefficients

Visit http://ilectureonline.com for more math and science lectures! To donate:a http://www.ilectureonline.com/donate https://www.patreon.com/user?u=3236071 We will find the correlation coefficients of the 3 data sets form the previous 2 videos. Next video in this series can be seen at:

From playlist COVARIANCE AND VARIANCE

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Coefficient of Variation Example and Explanation

Please Subscribe here, thank you!!! https://goo.gl/JQ8Nys Coefficient of Variation Example and Explanation.

From playlist Statistics

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What is the definition of standard form, degree and leading coefficient of a polynomial

👉 Learn how to find the degree and the leading coefficient of a polynomial expression. The degree of a polynomial expression is the the highest power (exponent) of the individual terms that make up the polynomial. For terms with more that one variable, the power (exponent) of the term is t

From playlist Find the leading coefficient and degree of a polynomial | equation

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What is the leading coefficient of a polynomial & degree

👉 Learn how to find the degree and the leading coefficient of a polynomial expression. The degree of a polynomial expression is the the highest power (exponent) of the individual terms that make up the polynomial. For terms with more that one variable, the power (exponent) of the term is t

From playlist Find the leading coefficient and degree of a polynomial | equation

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How to tell the difference between the leading coefficient and the degree of a polynomial

👉 Learn how to find the degree and the leading coefficient of a polynomial expression. The degree of a polynomial expression is the highest power (exponent) of the individual terms that make up the polynomial. For terms with more that one variable, the power (exponent) of the term is the s

From playlist Find the leading coefficient and degree of a polynomial | expression

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Geometric complexity theory from a combinatorial viewpoint - Greta Panova

Computer Science/Discrete Mathematics Seminar II Topic: Lattices: from geometry to cryptography Speaker: Greta Panova Affiliation: University of Pennsylvania; von Neumann Fellow, School of Mathematics Date: November 28, 2017 For more videos, please visit http://video.ias.edu

From playlist Mathematics

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Ch 4: What is an inner product? | Maths of Quantum Mechanics

Hello! This is the fourth chapter in my series "Maths of Quantum Mechanics." In this episode, we'll derive some intuition for the inner product, and understand why it is a useful tool in quantum mechanics. If you have any questions or comments, shoot me an email at: quantumsensechannel@

From playlist Maths of Quantum Mechanics

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some2: transforming normals part 3

Some2 submission version Part1 intro: https://youtu.be/BWr0gQoyUEM Part2: concepts and intuitions: https://youtu.be/QLPcBi47Wzk Part 3: this video This is for Some2. #SoME2 #3b1b All the manim source code will be published soon. License: CC BY-NC-SA 2.0

From playlist Summer of Math Exposition 2 videos

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Estimate the Correlation Coefficient Given a Scatter Plot

This video explains how to estimate the correlation coefficient given a scatter plot.

From playlist Performing Linear Regression and Correlation

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Tutorial - Detrmining the Leading coefficient and degree of a polynomial with a fraction ex 14

👉 Learn how to find the degree and the leading coefficient of a polynomial expression. The degree of a polynomial expression is the the highest power (exponent) of the individual terms that make up the polynomial. For terms with more that one variable, the power (exponent) of the term is t

From playlist Find the leading coefficient and degree of a polynomial | equation

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Algebraic combinatorics: applications to statistical mechanics and complexity theory - Greta Panova

Short proofs are hard to find (joint work w/ Toni Pitassi and Hao Wei) - Ian Mertz Computer Science/Discrete Mathematics Seminar II Topic: Short proofs are hard to find (joint work w/ Toni Pitassi and Hao Wei) Speaker: Ian Mertz Affiliation: University of Toronto Date: December 5, 2017 F

From playlist Mathematics

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Fourier Coefficients

Where do the coefficients for a Fourier Series come from? In this video, we explore a method for determining these coefficients.

From playlist Mathematical Physics II Uploads

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49: April Hamilton Jacobi theory - Part 1

Jacob Linder: 12.04.2012, Classical Mechanics (TFY4345), v2012 NTNU A full textbook covering the material in the lectures in detail can be downloaded for free here: http://bookboon.com/en/introduction-to-lagrangian-hamiltonian-mechanics-ebook

From playlist NTNU: TFY 4345 - Classical Mechanics | CosmoLearning Physics

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31: Normal coordinates and vibrations - Part 1

Jacob Linder: 01.03.2012, Classical Mechanics (TFY4345), v2012 NTNU A full textbook covering the material in the lectures in detail can be downloaded for free here: http://bookboon.com/en/introduction-to-lagrangian-hamiltonian-mechanics-ebook

From playlist NTNU: TFY 4345 - Classical Mechanics | CosmoLearning Physics

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Tensor Calculus For Physics Ep 8| The Metric pt. 3 |Covariant and Contravariant Vectors

Today I go over converting between vectors and their duals, transformations of covariant tensors, proving the metric is a tensor, covariant/contravariant vectors, tensor algebra, and relating the Jacobian to the metric! For visualizing covariant/contravariant vectors and just a great expl

From playlist New To Tensors? Start Here

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Tensor Calculus Episode 10 | Is the Affine Connection a Tensor?

In todays video I look at the transformation properties of the affine connection coefficients to see if they transform as tensor components. This series is based off "Tensor Calculus for Physics" by Dwight Neuenschwander which can be found at: https://www.amazon.com/gp/product/1421415658/

From playlist New To Tensors? Start Here

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Joseph Bengeloun - Quantum Mechanics of Bipartite Ribbon Graphs...

Quantum Mechanics of Bipartite Ribbon Graphs: A Combinatorial Interpretation of the Kronecker Coefficient. The action of subgroups on a product of symmetric groups allows one to enumerate different families of graphs. In particular, bipartite ribbon graphs (with at most edges) enumerate

From playlist Combinatorics and Arithmetic for Physics: 02-03 December 2020

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EFFECT Size for Correlation: Coefficient of Determination (7-3)

The Correlation Coefficient is also an Effect Size. An r value can be squared to calculate an effect size. The r-squared is the Coefficient of Determination, expressing the proportion of variance in the dependent variable (Y) explained by variance in the independent variable (X). The rever

From playlist Correlation And Regression in Statistics (WK 07 - QBA 237)

Related pages

GapP | Kronecker product | Character theory | Symmetric group | Partition (number theory) | Symmetric function | Tensor product | ♯P | Algebraic combinatorics | ♯P-complete | NP-hardness | Irreducible representation | Schur polynomial | Specht module | Geometric complexity theory