Media Summary: Null spaces and column spaces; linear independence and bases. Parametric vector form of solutions, linear independence. For more information about Stanford's Artificial Intelligence professional and graduate programs, visit: For ...

Math 461 Lecture 16 - Detailed Analysis & Overview

Null spaces and column spaces; linear independence and bases. Parametric vector form of solutions, linear independence. For more information about Stanford's Artificial Intelligence professional and graduate programs, visit: For ... Complex eigenvalues/eigenvectors, inner products, orthogonality. More on orthogonal sets, projection, orthogonal matrices, orthogonal projections. Matrix multiplication, transpose of a matrix, inverse of a matrix.

Vector equations, linear combinations and span, matrix equations. More RREF, applications to vector equations. Vector subspaces, Null spaces, column spaces.

Photo Gallery

Math 461 - Lecture 16
Math 461 - Lecture 6
Stanford CS229 Machine Learning | Spring 2026 | Lecture 16: Basic Concept in RL, Policy Gradient
Math 461 - Lecture 26
Math 461 - Lecture 1
Math 461 - Lecture 18
Math 461 - Lecture 28
Math 461 - Lecture 10
Math 401 - Lecture 16
Math 461 - Lecture 4
Math 461 - Lecture 3
Math 461 - Lecture 20
View Detailed Profile
Math 461 - Lecture 16

Math 461 - Lecture 16

Null spaces and column spaces; linear independence and bases.

Math 461 - Lecture 6

Math 461 - Lecture 6

Parametric vector form of solutions, linear independence.

Stanford CS229 Machine Learning | Spring 2026 | Lecture 16: Basic Concept in RL, Policy Gradient

Stanford CS229 Machine Learning | Spring 2026 | Lecture 16: Basic Concept in RL, Policy Gradient

For more information about Stanford's Artificial Intelligence professional and graduate programs, visit: https://stanford.io/ai For ...

Math 461 - Lecture 26

Math 461 - Lecture 26

Complex eigenvalues/eigenvectors, inner products, orthogonality.

Math 461 - Lecture 1

Math 461 - Lecture 1

Welcome to

Math 461 - Lecture 18

Math 461 - Lecture 18

Coordinates, isomorphisms, dimension.

Math 461 - Lecture 28

Math 461 - Lecture 28

More on orthogonal sets, projection, orthogonal matrices, orthogonal projections.

Math 461 - Lecture 10

Math 461 - Lecture 10

Matrix multiplication, transpose of a matrix, inverse of a matrix.

Math 401 - Lecture 16

Math 401 - Lecture 16

Finishing up portfolio optimization.

Math 461 - Lecture 4

Math 461 - Lecture 4

Vector equations, linear combinations and span, matrix equations.

Math 461 - Lecture 3

Math 461 - Lecture 3

More RREF, applications to vector equations.

Math 461 - Lecture 20

Math 461 - Lecture 20

... it at the beginning of the

Math 461 - Lecture 15

Math 461 - Lecture 15

Vector subspaces, Null spaces, column spaces.