Milman's reverse Brunn–Minkowski inequality

Summary

Milman's reverse Brunn–Minkowski inequality is a theorem^[1]. It draws 4 Wikipedia views per month (theorem category, ranking #274 of 1,306).^[2]

Key Facts

• Milman's reverse Brunn–Minkowski inequality is credited with the discovery of Vitali Milman^[3].
• Milman's reverse Brunn–Minkowski inequality's instance of is recorded as theorem^[4].
• Milman's reverse Brunn–Minkowski inequality's instance of is recorded as inequality^[5].
• Vitali Milman is named after Milman's reverse Brunn–Minkowski inequality^[6].
• Milman's reverse Brunn–Minkowski inequality's Freebase ID is recorded as /m/02r84c2^[7].
• Milman's reverse Brunn–Minkowski inequality's statement describes is recorded as convex body^[8].
• Milman's reverse Brunn–Minkowski inequality's defining formula is recorded as \mathrm{vol}(K+L)^{1/n} \geq \mathrm{vol}(K)^{1/n} + \mathrm{vol}(L)^{1/n}^[9].
• Milman's reverse Brunn–Minkowski inequality's maintained by WikiProject is recorded as WikiProject Mathematics^[10].

Body

Works and Contributions

Milman's reverse Brunn–Minkowski inequality is credited with the discovery of Vitali Milman^[3].

Why It Matters

Milman's reverse Brunn–Minkowski inequality draws 4 Wikipedia views per month (theorem category, ranking #274 of 1,306).^[2]