Chapter 0) Introduction https://wordpress.com/page/conceptsofshape.space/1597
Chapter 1) What is a vector? https://wordpress.com/page/conceptsofshape.space/1584
Chapter 2) Lines, planes, flats and hyperplanes https://wordpress.com/page/conceptsofshape.space/1586
Chapter 3) Matrices https://wordpress.com/page/conceptsofshape.space/1588
Chapter 4) Square transformation matrices https://wordpress.com/page/conceptsofshape.space/1632
Chapter 5) Linear-Algebraic systems (LASs)
Chapter 6) Linear-Algebraic systems of inequalities (LASI) https://wordpress.com/page/conceptsofshape.space/1627
Chapter 7) Eigenvalues and eigenvectors
Chapter 8) Vector Spaces
Chapter 9) Linear spans-and-bases https://wordpress.com/page/conceptsofshape.space/1612
Chapter 10) Affine spaces https://wordpress.com/page/conceptsofshape.space/1606
Chapter 11) Convex subsets and functions https://wordpress.com/page/conceptsofshape.space/1601
Chapter 12) Direct sums
Chapter 15) Dual spaces
Chapter 17) The Rank-Nullity Theorem
Chapter 22) Sequences
Chapter 43) Toward topological applications of Calculus
Chapter 54) Matrix presentations of graphs
Chapter 56) Theorems forming a surprisingly equivalent tangle
Chapter 58) Combinatorial and Topological polynomials
