MIT 18.S096 Matrix Calculus For Machine Learning And Beyond, IAP 2023

by MIT OpenCourseWare · 17 videos

Total watch time

13h 55m

at speed · exactly 13 hours, 55 minutes, 12 seconds at 1×

13h 55m 12s
1.25×11h 8m 10s
1.5×9h 16m 48s
1.75×7h 57m 15s
6h 57m 36s
Average video49m 8s
Longest1h 13m 57s
Shortest28m 3s
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Videos (17)

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Videos to
Watched
1 Lecture 1 Part 1: Introduction and Motivation 57:42 2023-10-23
2 Lecture 1 Part 2: Derivatives as Linear Operators 48:28 2023-10-23
3 Lecture 2 Part 1: Derivatives in Higher Dimensions: Jacobians and Matrix Functions 1:13:57 2023-10-23
4 Lecture 2 Part 2: Vectorization of Matrix Functions 30:18 2023-10-23
5 Lecture 3 Part 1: Kronecker Products and Jacobians 53:05 2023-10-23
6 Lecture 3 Part 2: Finite-Difference Approximations 51:10 2023-10-23
7 Lecture 4 Part 1: Gradients and Inner Products in Other Vector Spaces 1:03:49 2023-10-23
8 Lecture 4 Part 2: Nonlinear Root Finding, Optimization, and Adjoint Gradient Methods 44:26 2023-10-23
9 Lecture 5 Part 1: Derivative of Matrix Determinant and Inverse 28:03 2023-12-01
10 Lecture 5 Part 2: Forward Automatic Differentiation via Dual Numbers 36:02 2023-12-01
11 Lecture 5 Part 3: Differentiation on Computational Graphs 32:46 2023-12-01
12 Lecture 6 Part 1: Adjoint Differentiation of ODE Solutions 58:21 2023-10-23
13 Lecture 6 Part 2: Calculus of Variations and Gradients of Functionals 42:32 2023-10-23
14 Lecture 7 Part 1: Derivatives of Random Functions 1:06:18 2023-10-23
15 Lecture 7 Part 2: Second Derivatives, Bilinear Forms, and Hessian Matrices 46:09 2023-10-23
16 Lecture 8 Part 1: Derivatives of Eigenproblems 36:37 2023-10-23
17 Lecture 8 Part 2: Automatic Differentiation on Computational Graphs 1:05:29 2023-10-23

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