H is a hyperplane in a linear space X if and only if there exists a nonzero
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H = {x ∊ X : f(x) = c}
for some c ∊ ℜ.
We use Hf (c) to denote the specific hyperplane corresponding to the c-level contour of the linear functional f.
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Let be a hyperplane in Then there exists a unique subspace such that s x 0 for some x 0 Exercise 115...View the full answer
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