Information theory | Covariance and correlation
In statistics, the maximal information coefficient (MIC) is a measure of the strength of the linear or non-linear association between two variables X and Y. The MIC belongs to the maximal information-based nonparametric exploration (MINE) class of statistics. In a simulation study, MIC outperformed some selected low power tests, however concerns have been raised regarding reduced statistical power in detecting some associations in settings with low sample size when compared to powerful methods such as distance correlation and HellerβHellerβGorfine (HHG). Comparisons with these methods, in which MIC was outperformed, were made in Simon and Tibshirani and in Gorfine, Heller, and Heller. It is claimed that MIC approximately satisfies a property called equitability which is illustrated by selected simulation studies. It was later proved that no non-trivial coefficient can exactly satisfy the equitability property as defined by Reshef et al., although this result has been challenged. Some criticisms of MIC are addressed by Reshef et al. in further studies published on arXiv. (Wikipedia).
What is the definition of standard form, degree and leading coefficient of a polynomial
π 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
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What is the leading coefficient of a polynomial & degree
π 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
How to tell the difference between the leading coefficient and the degree of a polynomial
π 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
Write a polynomial in descending power order then label the degree and LC
π 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
Multiplying polynomials to write in standard form and label the degree and LC
π 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 | simplify first
Tutorial - Detrmining the Leading coefficient and degree of a polynomial with a fraction ex 14
π 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
How to find the degree and leading coefficient of a polynomial (mistake)
π 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
Commutative algebra 32 Zariski's lemma
This lecture is part of an online course on commutative algebra, following the book "Commutative algebra with a view toward algebraic geometry" by David Eisenbud. We state and prove Zariski's lemma: Any field that is a finitely generated algebra over a field is a finitely generated modu
From playlist Commutative algebra
Stanford Seminar - Towards Robust Human-Robot Interaction: A Quality Diversity Approach
Stefanos Nikolaidis is an Assistant Professor in computer science at the University of Southern California. This talk was given on March 4, 2022. The growth of scale and complexity of interactions between humans and robots highlights the need for new computational methods to automaticall
From playlist Stanford AA289 - Robotics and Autonomous Systems Seminar
Degree and Leading coefficient of a polynomial
π 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
Macroscopic Quantum Measurement: In What direction (...) - M-O. Renou - Workshop 1 - CEB T2 2018
Marc-Olivier Renou (Univ. Geneva) / 16.05.2018 Macroscopic Quantum Measurement: In What direction does a large ensemble of Spin Points? We introduce the concept of Macroscopic Quantum Measurement, that is, a quantum formalism models aiming to bridge the gap between well understood micro
From playlist 2018 - T2 - Measurement and Control of Quantum Systems: Theory and Experiments
A Satake Isomorphism Mod.p - Guy Henniart
A Satake Isomorphism Mod.p Guy Henniart November 4, 2010 Let F be a locally compact non-Archimedean field, p its residue characteristic and G a connected reductive algebraic group over F . The classical Satake isomorphism describes the Hecke algebra (over the field of complex numbers) of
From playlist Mathematics
Fourier coefficients of automorphic forms - Henrik Gustafsson
Short talks by postdoctoral members Topic: Fourier coefficients of automorphic forms Speaker: Henrik Gustafsson Affiliation: Member, School of Mathematics Date: September 25 For more video please visit http://video.ias.edu
From playlist Mathematics
Elliptic Curves - Lecture 15 - Introduction to the formal group of an elliptic curve
This video is part of a graduate course on elliptic curves that I taught at UConn in Spring 2021. The course is an introduction to the theory of elliptic curves. More information about the course can be found at the course website: https://alozano.clas.uconn.edu/math5020-elliptic-curves/
From playlist An Introduction to the Arithmetic of Elliptic Curves
Bistra Dilkina: "Decision-focused learning: integrating downstream combinatorics in ML"
Deep Learning and Combinatorial Optimization 2021 "Decision-focused learning: integrating downstream combinatorics in ML" Bistra Dilkina - University of Southern California (USC) Abstract: Closely integrating ML and discrete optimization provides key advantages in improving our ability t
From playlist Deep Learning and Combinatorial Optimization 2021
Business Math - The Simplex Method (1 of 15) Standard Maximization Problem - Introduction (Part 1)
Visit http://ilectureonline.com for more math and science lectures! In this video I will introduce (Part 1) simplex method to solve the standard maximization problems. Next video in this series can be seen at: http://youtu.be/NeZrffFEwFI
From playlist BUSINESS MATH - THE SIMPLEX METHOD
Representations of Fuchsian groups, parahoric group schemes by Vikraman Balaji
DISCUSSION MEETING : MODULI OF BUNDLES AND RELATED STRUCTURES ORGANIZERS : Rukmini Dey and Pranav Pandit DATE : 10 February 2020 to 14 February 2020 VENUE : Ramanujan Lecture Hall, ICTS, Bangalore Background: At its core, much of mathematics is concerned with the problem of classif
From playlist Moduli Of Bundles And Related Structures 2020
Determine LC and degree by multiplying binomials
π 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 | simplify first
How to identify Degree and Leading Coefficient of a polynomial
π 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