Explores finite fields, vector spaces, commutative groups, and field properties, highlighting their significance in coding theory and algebraic computations.
Covers the representation of signals in vector spaces and inner product spaces, including the Projection Theorem.
Explores equivalence in vector spaces, covering conditions for statements to be considered equivalent and properties of algebraic bases.
Covers determining vector spaces, calculating kernels and images, defining bases, and discussing subspaces and vector spaces.
