The parameter-boundary conjecture for the reverse Mittag–Leffler inequality
The parameter-boundary conjecture. There exists an increasing convex function f:[2,∞)→[3,∞)f:[2,\infty)\to[3,\infty)f:[2,∞)→[3,∞) with f(2)=3f(2)=3f(2)=3 such that, for every α≥2\alpha\ge2α≥2,
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