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{c}
{title2=$\mathcal P_\varepsilon^K(F)$}

The Kolmogorov $\varepsilon$-neighborhood of a cumulative distribution function $F$ consists of all distribution functions $G$ satisfying
$$
\sup_t|G(t)-F(t)|\leq\varepsilon.
$$


Kolmogorov neighborhood of a distribution

Past exam of the mathematics course of the University of Cambridge / 2021 / iii / Paper 223 / 1 / a / Solution

Kolmogorov neighborhood of a distribution ( $P_{ε}^{K} (F)$ )

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Kolmogorov neighborhood of a distribution (PεK​(F))

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Kolmogorov neighborhood of a distribution ( $P_{ε}^{K} (F)$ )

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