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Omni-MATH / Determine the greatest real number C, such that for every positive integer n≥2, there exists x₁,x₂,...,x_(n)∈[−1,1], so that ∏_(1≤i<j≤n)(x_(i)−x_(j))≥C^((n(n−1))/(2)). · Discussion
Discussing Determine the greatest real number C, such that for every positive integer n≥2, there exists x₁,x₂,...,x_(n)∈[−1,1], so that ∏_(1≤i<j≤n)(x_(i)−x_(j))≥C^((n(n−1))/(2)). · Omni-MATH
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