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Complemented subspace
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Polynomials Vector Space
Covers the properties of polynomials vector space and subspaces.
Orthogonal Complement in Rn
Covers the concept of orthogonal complement in Rn and related propositions and theorems.
Orthogonal Complement and Projection Theorems
Explores orthogonal complement and projection theorems in vector spaces.
Direct Sum of Abelian Groups
Explores the direct sum of abelian groups, emphasizing bijections and uniqueness.
Hom Functor: Abelian Groups
Explores the Hom functor for abelian groups and its relation to direct sums.
Orthogonality: Norm, Scalar Product, Perpendicularity
Covers norm, scalar product, and perpendicularity in R^n, including the theorem of Pythagoras and orthogonal complements.
Decomposition of Linear Operators
Covers the decomposition of linear operators and properties of eigenspaces.
Direct Sums: Lemme 1.2
Delves into direct sums of abelian groups, showcasing their coproduct properties and universal verification.