Information Theory, Lecture 1: Defining Entropy and Information - Oxford Mathematics 3rd Yr Lecture
In this lecture from Sam Cohen’s 3rd year ‘Information Theory’ course, one of eight we are showing, Sam asks: how do we measure the amount of information we learn by seeing the outcome of a random variable? Answer: this can be measured by the variable’s entropy (and related quantities), which we introduce. You can watch the eight lectures from the course as they appear via the playlist: • Student Lectures - Information Theory You can also watch many other student lectures via our main Student Lectures playlist (also check out specific student lectures playlists): • Student Lectures - All lectures All first and second year lectures are followed by tutorials where students meet their tutor in pairs to go through the lecture and associated problem sheet and to talk and think more about the maths. Third and fourth year lectures are followed by classes.

Information Theory, Lecture 2: Basic Properties of Information - 3rd Year Student Lecture

Information Theory, Lecture 3: Introducing Codes - Oxford Mathematics 3rd Year Student Lecture

Introduction to Complex Numbers: Lecture 1 - Oxford Mathematics 1st Year Student Lecture

Information Theory Basics

Lecture 1: Introduction to Mathematical Finance. January 9, 2023. APM466 University of Toronto.

The Strange Math That Predicts (Almost) Anything

Information, Entropy & Reality | MIT Professor Seth Lloyd on Quantum Computing

Claude Shannon at MIT: The best master's thesis in history | Neil Gershenfeld and Lex Fridman

Probability, Measure and Martingales: an introduction - Oxford Mathematics 3rd Year Student Lecture

Information Theory, Lecture 4: Typical sequences - Oxford Mathematics 3rd Year Student Lecture

The Key Equation Behind Probability

Stanford Seminar - Information Theory of Deep Learning, Naftali Tishby

6. Monte Carlo Simulation

Lecture 1: Introduction to Information Theory

Why Information Theory is Important - Computerphile

Oxford University Mathematician TORTURES physicist with International Math Olympiad

How Hard is an Oxford Maths Interview? Feat. Tom Rocks Maths

Lec 1 | MIT 6.450 Principles of Digital Communications I, Fall 2006

The Story of Information Theory: from Morse to Shannon to ENTROPY

