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Addition Properties that must be satisfied for a vector space
Scalar Multiplication Properties that must be satisfied for a vector space,
Subspaces: M subset of V is a subspace if
Norms: A norm ||.|| on vector space V satisfies:
Inner Products: An inner product <.,.> on V satisfies:
Linear Independence/Dependence: Set S = {v_1, …, v_n} is
Span {v_1, …, v_n} is always a
Subspace
S is Linearly Dependent iff
at least one vector is a linear combination of the others
Rank-Nullity Theorem
dim(V) = dim(Ker(T)) + dim(R(T))