\
0:00 Introduction
operators in the plane and in the 3-space\
19:30 Eigendecomposition, recap
42:14 Eigendecomposition and operators
50:23 Problem 1 Line symmetry in the plane
1:05:05 Problem 2 Projection in the plane
1:17:51 Problem 3 Symmetry in the 3-space
1:40:31 Problem 4 Projection in the 3-space
2:11:31 Problem 5 Projection in the 3-space
2:41:58 Another formulation of eigendecomposition Spectral decomposition
3:08:46 Powers of matrices Two methods
3:28:40 Spectral decomposition, Problem 6
3:45:54 Spectral decomposition, Problem 7
4:14:09 Spectral decomposition, Geometrical illustration, Problem 8
problem solving; spaces different from R^n\
4:44:59 Eigendecomposition, Problem 1
5:31:35 Eigendecomposition, Problem 2
6:01:33 Powers and roots, Problem 3
6:32:59 Powers and roots, Problem 4
7:11:38 In the space of polynomials, Problem 5
8:07:35 In the space of polynomials, Problem 6
8:25:02 In the space of matrices, Problem 7
isomorphic vector spaces\
8:52:13 You wouldn’t see the difference
9:04:34 Different spaces with the same structure
9:22:07 More examples of isomorphic vector spaces
9:30:22 A necessary condition for isomorphic vector spaces
9:56:41 A necessary and sufficient condition for isomorphic vector spaces
10:05:30 Why you don’t see the difference
10:18:21 Isomorphic spaces Problem 1
10:26:45 Isomorphic spaces Problem 2
10:35:24 Isomorphic spaces Problem 3
10:57:02 Vector spaces, fields, rings; ring homomorphisms and isomorphisms
11:18:26 Vector spaces, fields, rings, Problem 4
11:42:32 Vector spaces, fields, rings, Problem 5
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Linear Algebra, Deep Learning, FEM & Teaching – Gilbert Strang | Podcast #78