$$
f(x; \mu, \sigma) =
\frac{1}{\sigma \sqrt{2 \pi}}
e^{ -
\frac{(x-\mu)^2}{2\sigma^2}
}
$$
$$
\Psi(e;\mu,\sigma) = \int_{\mu-e}^{\mu+e}{f(x; \mu, \sigma)dx}
$$
e | $1\sigma$ | $2\sigma$ | $3\sigma$ |
$\Psi$ | $68.2\%$ | $95.4\%$ | $99.7\%$ |
$\Psi$ | $90\%$ | $95\%$ | $99\%$ |
e | $1.64\sigma$ | $1.96\sigma$ | $2.58\sigma$ |
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