
MIT OpenCourseWare
A free and open online publication of educational material from thousands of MIT courses, covering the entire MIT curriculum, ranging from introductory to the most advanced graduate courses. On the OCW website, each course includes a syllabus, instructional material like notes and reading lists, and learning activities like assignments and solutions. Some courses also have videos, online textbooks, and faculty insights on teaching. Knowledge is your reward. There's no signup or enrollment, and no start or end dates. OCW is self-paced learning at its best. Whether you’re a student, a teacher, or simply a curious person that wants to learn, MIT OpenCourseWare (OCW) offers a wealth of insight, inspiration, videos, and a whole lot more! Get the full picture on the OCW website at https://ocw.mit.edu. Accessibility: https://accessibility.mit.edu/ User comments policy: https://ocw.mit.edu/comments/ (Channel banner photo by Nietnagel on Flickr: https://flic.kr/p/8WXxfK.)
Episodes


18: Recurrent Networks - Intro to Neural Computation

4: Hodgkin-Huxley Model Part 1 - Intro to Neural Computation

14: Rate Models and Perceptrons - Intro to Neural Computation

2: Resistor Capacitor Circuit and Nernst Potential - Intro to Neural Computation

1. Artificial Intelligence and Machine Learning

2. Cyber Network Data Processing; AI Data Architecture

Thinking Like an Economist with Prof. Jonathan Gruber (S1:E9)

Learning to Fly with Drs. Philip Greenspun & Tina Srivastava (S1:E8)

Climate 101 Live

S1E7: Unpacking Misconceptions about Language & Identities with Prof. Michel DeGraff

Spring 2020 Update from Dean Rajagopal

Special Episode: Teaching Remotely During Covid-19 with Prof. Justin Reich

1. A bridge between graph theory and additive combinatorics

14. Graph limits I: introduction

25. Structure of set addition V: additive energy and Balog-Szemerédi-Gowers theorem

4. Forbidding a subgraph III: algebraic constructions

12. Pseudorandom graphs II: second eigenvalue

21. Structure of set addition I: introduction to Freiman's theorem

22. Structure of set addition II: groups of bounded exponent and modeling lemma
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