Lec 4 - Subspace & Dot Product
Wednesday, January 11, 2012
Theorem: (Subspace Test)
Properties 1 and 6 are what is being checked.
Note: Our proof shows that any set that does NOT contain the zero vector is NOT a subspace.
Property 4 holds true.
Note: The result of the dot product is a scalar, NOT a vector.
Theorem (Properties of Dot Product)
Theorem: (Property of Norms)
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