Affine Subsets
Affine spaces are mathematical structures that extend the concept of linear spaces by removing the requirement for a fixed origin point. This makes them ideal for representing geometric objects like lines, planes, and solution sets of linear equations in a coordinate-free way. We define affine subsets in this video and show that the they have the form of a fixed point plus a subspace. #mikethemathematician, #mikedabkowski, #profdabkowski, #linearalgebra, #machinelearning

▶︎
William Dunham, A tribute to Euler

▶︎
Properties of Division: Powers and Linear Combinations

▶︎
The Minkowski Trap Escaping the Illusion of Time

▶︎
The most beautiful formula not enough people understand

▶︎
What is a Hilbert Space?

▶︎
What are affine transformations?

▶︎
Why Peter Scholze is once in a Generation Mathematician

▶︎
Derivatives Aren't What You Think They Are

▶︎
The Strange Math That Predicts (Almost) Anything

▶︎
Bezout's Identity

▶︎
Terence Tao Explains The Math Behind AI

▶︎
Einstein OBSERVED Ramanujan's Work And Saw Mathematics That Shouldn't Exist

▶︎
Reinventing Entropy | Compression is Intelligence Part 1

▶︎
Singular Value Decomposition (the SVD)

▶︎
Line Integrals Are Simpler Than You Think

▶︎
What's The Difference Between Matrices And Tensors?

▶︎
But what is a Laplace Transform?

▶︎
Vectors | Chapter 1, Essence of linear algebra

▶︎
