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E33

[18B] Topics:minimum. Prerequisites:[188].Let \(CβŠ† ℝ^ n\) be a convex set, and \(f:C→ℝ\) a convex function. Show that \(z∈ {{C}^\circ }\) is a minimum if and only if \(0∈ βˆ‚ f(z)\).

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