It holds for a Gaussian random variable $Y$ with mean $\mu$ and variance $\sigma^2$ such that $$P(|Y|>t)\leq C\exp(-t^2/(4A)^2)$$ where $A$ and $C$ are constants.
Is there a name for this inequality?
It holds for a Gaussian random variable $Y$ with mean $\mu$ and variance $\sigma^2$ such that $$P(|Y|>t)\leq C\exp(-t^2/(4A)^2)$$ where $A$ and $C$ are constants.
Is there a name for this inequality?
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