Let S be a nonempty convex set in n with 0 S. 1. For every point a
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1. For every point a S, define the polar set S*a = {x n : ||x|| = 1; xTa ¥ 0}. S*a is a nonempty closed set.
2. For any finite set of points {a1, a2, ..., am} in S, let A be the m à n matrix whose rows are ai. The system
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1 For every a let a be the polar set a x x 1 xa 0 a is nonempty since 0 a Let x be the limit o...View the full answer
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