Let z: În-1 n be a continuous function satisfying pz(p) = 0 for every p În-1 and

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Let z: Δn-1 †’ „œn be a continuous function satisfying pz(p) = 0 for every p ˆŠ Δn-1 and
Let z: Δn-1 †’ „œn be a continuous function satisfying

Show that
G(p*) = p* ‡’ z (p*) ‰¤ 0

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