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This lecture covers various inequalities related to isoperimetric qualities, such as Brunn-Rnkauskis inequality, Prekopa-Leindler's inequality, and Grünbaum's theorem. The instructor explains the additive and multiplicative versions of these inequalities, providing proofs and examples. The lecture also delves into the isoperimetric inequality, stating that among bodies of given volume, Euclidean balls have the least surface area. Different proofs and corollaries of these theorems are presented, including Levy's theorem and Lipschitz functions.
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