Sharp Gaussian concentration for Lipschitz functions of a standard Gaussian vector: $\mathbb{P}\{f(X)\ge\mathbb{E}f(X)+Lt\}\le e^{-t^2/2}$

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Sharp Gaussian concentration for Lipschitz functions of a standard Gaussian vector: $\mathbb{P}\{f(X)\ge\mathbb{E}f(X)+Lt\}\le e^{-t^2/2}$ · Prove2Me