TheoremBase

Discrete Probability Mass Function on Euclidean Space

Statement

Let m≥1m\ge1 be a natural number and let Rm\mathbb{R}^m be Euclidean space. A discrete probability mass function on Rm\mathbb{R}^m is a function p:Rm→[0,1]p:\mathbb{R}^m\to[0,1] whose sum over Rm\mathbb{R}^m is

∑x∈Rmp(x)=1.\sum_{x\in\mathbb{R}^m}p(x)=1.

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