Projections onto convex sets: Difference between revisions

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Then define another set, also in the product space:
 
: <math> F = \{ (x,y) : x \in \mathcalmathbb{R}^n,\, y \in \mathcalmathbb{R}^n,\; x=y \}.</math>
 
Thus finding <math> C \cap D </math> is equivalent to finding <math> E \cap F</math>.