If f F(S) is strictly positive definite, quasiconcave, and homogeneous of degree one, then f is
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f (x1 + x2) ≥ f (x1) + f(x2) for every x1, x2 ∈ S
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Take any x 1 and x 2 in and let 1 x 1 0 and 2 x 2 0 Sinc...View the full answer
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