Klee's measure problem

Measure Theory 1.1 : Definition and Introduction

In this video, I discuss the intuition behind measures, and the definition of a general measure. I also introduce the Lebesgue Measure, without proving that it is indeed a measure. Email : fematikaqna@gmail.com Code : https://github.com/Fematika/Animations Notes : None yet

From playlist Measure Theory

In Class Example Difference of Sample Means

A beneficial in class example of difference of sample means

From playlist Unit 7 Probability C: Sampling Distributions & Simulation

Joe Neeman: Gaussian isoperimetry and related topics III

The Gaussian isoperimetric inequality gives a sharp lower bound on the Gaussian surface area of any set in terms of its Gaussian measure. Its dimension-independent nature makes it a powerful tool for proving concentration inequalities in high dimensions. We will explore several consequence

From playlist Winter School on the Interplay between High-Dimensional Geometry and Probability

Lewis Mead (5/27/20): From large to infinite random simplicial complexes

Title: From large to infinite random simplicial complexes Abstract: The talk will introduce two general models of random simplicial complexes which extend the highly studied Erdos-Renyi model for random graphs. These models include the well known probabilistic models of random simplicial

From playlist AATRN 2020

Uncertainty Principle - Klim Efremenko

Klim Efremenko Tel-Aviv University; Member, School of Mathematics April 23, 2013 Informally, uncertainty principle says that function and its Fourier transform can not be both concentrated. Uncertainty principle has a lot of applications in areas like compressed sensing, error correcting c

From playlist Mathematics

15. A Person in the World of People: Morality

Introduction to Psychology (PSYC 110) Professor Bloom provides an introduction to psychological theories of morality. Students will learn how research in psychology has helped answer some of the most central questions about human morality. For instance, which emotions are "moral" and why

From playlist Introduction to Psychology with Paul Bloom

Bo’az Klartag: On Yuansi Chen’s work on the KLS conjecture III

The Kannan-Lovasz-Simonovits (KLS) conjecture is concerned with the isoperimetric problem in high-dimensional convex bodies. The problem asks for the optimal way to partition a convex body into two pieces of equal volume so as to minimize their interface. The conjecture suggests that up to

From playlist Winter School on the Interplay between High-Dimensional Geometry and Probability

Klee, Twittering Machine

Paul Klee, Twittering Machine (Die Zwitscher-Maschine), 1922, 25 1/4 x 19" watercolor, ink, and gouache on paper (MoMA) Speakers: Dr. Juliana Kreinik and Dr. Steven Zucker. Created by Beth Harris and Steven Zucker.

From playlist Expressionism to Pop Art | Art History | Khan Academy

Paul Klee, Wilhelm Hausenstein, and the "Problem of Style" | Charles Mark Haxthausen

Paul Klee, Wilhelm Hausenstein, and the "Problem of Style" Charles Mark Haxthausen, Robert Sterling Clark Professor of Art History, Williams College http://gradart.williams.edu/faculty-and-staff/ February 25, 2014 In the art of Paul Klee (1879-1940), we find an unmatched pluralism of st

From playlist Historical Studies

GTAC 2016: Directed Test Generation to Detect Loop Inefficiencies

Monika Dhok, Indian Institute of Science

From playlist GTAC 2016

The KL Divergence : Data Science Basics

understanding how to measure the difference between two distributions Proof that KL Divergence is non-negative : https://www.youtube.com/watch?v=LOwj7UxQwJ0&t=520s My Patreon : https://www.patreon.com/user?u=49277905 0:00 How to Learn Math 1:57 Motivation for P(x) / Q(x) 7:21 Motivation

From playlist Data Science Basics

The Binomial Recurrence from Lattice Paths (visual proof)

This short animated proof demonstrates one combinatorial proof for the recurrence satisfied by the binomial coefficients. #mathshorts​ #mathvideo​ #math​ #mtbos​ #manim​ #animation​ #theorem​​ #visualproof​ #proof​ #iteachmath #mathematics #binomialcoefficients #latticepaths #discretemath

From playlist Proof Writing

Joe Neeman: Gaussian isoperimetry and related topics II

The Gaussian isoperimetric inequality gives a sharp lower bound on the Gaussian surface area of any set in terms of its Gaussian measure. Its dimension-independent nature makes it a powerful tool for proving concentration inequalities in high dimensions. We will explore several consequence

From playlist Winter School on the Interplay between High-Dimensional Geometry and Probability

Abstract Convexity, Weak Epsilon-Nets, and Radon Number - Shay Moran

Computer Science/Discrete Mathematics Seminar II Topic: Abstract Convexity, Weak Epsilon-Nets, and Radon Number Speaker: Shay Moran Affiliation: University of California, San Diego; Member, School of Mathematics Date: March 13, 2018 For more videos, please visit http://video.ias.edu

From playlist Mathematics

What is the half life of beer (the short version)

This is a shorter version of my video "the explanation of half life through beer". The longer version includes graphical analysis, a discussion on radioactivity and addresses the mathematics You can see the full version here - https://www.youtube.com/watch?v=xHDxYaiUofI&t=1s Check out ww

From playlist From the Universe to the Atom

Joe Neeman: Gaussian isoperimetry and related topics I

The Gaussian isoperimetric inequality gives a sharp lower bound on the Gaussian surface area of any set in terms of its Gaussian measure. Its dimension-independent nature makes it a powerful tool for proving concentration inequalities in high dimensions. We will explore several consequence

From playlist Winter School on the Interplay between High-Dimensional Geometry and Probability

Über ethnische und religiöse Vielfalt im Senegal

Der Forscher Jonas Klee vom Max-Planck-Institut für ethnologische Forschung spricht über seine Forschung in der senegalesischen Stadt Ziguinchor

From playlist Most popular videos

(PP 1.4) Measure theory: Examples of Measures

Some examples of probability measures. A playlist of the Probability Primer series is available here: http://www.youtube.com/view_play_list?p=17567A1A3F5DB5E4 You can skip the measure theory (Section 1) if you're not interested in the rigorous underpinnings. If you choose to do th

From playlist Probability Theory

Unboxing Vintage PDAs!

I bought some PDAs to add to my collection...let's take a look at what I ended up with! Image credits: Palm Graffiti reference: https://upload.wikimedia.org/wikipedia/commons/6/68/Palm_Graffiti_gestures.png Psion image: https://upload.wikimedia.org/wikipedia/commons/f/f7/Psion_5mx_17o06.

From playlist Retro Tech

Bo’az Klartag: On Yuansi Chen’s work on the KLS conjecture II

The Kannan-Lovasz-Simonovits (KLS) conjecture is concerned with the isoperimetric problem in high-dimensional convex bodies. The problem asks for the optimal way to partition a convex body into two pieces of equal volume so as to minimize their interface. The conjecture suggests that up to

From playlist Winter School on the Interplay between High-Dimensional Geometry and Probability