# Definitions for discrete uniform distributiondis·crete uni·form dis·tri·bu·tion

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1. Discrete uniform distribution

In probability theory and statistics, the discrete uniform distribution is a symmetric probability distribution whereby a finite number of values are equally likely to be observed; every one of n values has equal probability 1/n. Another way of saying "discrete uniform distribution" would be "a known, finite number of outcomes equally likely to happen". A simple example of the discrete uniform distribution is throwing a fair die. The possible values are 1, 2, 3, 4, 5, 6, and each time the dice is thrown the probability of a given score is 1/6. If two dice are thrown and their values added, the resulting distribution is no longer uniform since not all sums have equal probability. The discrete uniform distribution itself is inherently non-parametric. It is convenient, however, to represent its values generally by all integers in an interval [a,b], so that a and b become the main parameters of the distribution (often one simply considers the interval [1,n] with the single parameter n). With these conventions, the cumulative distribution function (CDF) of the discrete uniform distribution can be expressed, for any k ∈ [a,b], as F ( k ; a , b ) = ⌊ k ⌋ − a + 1 b − a + 1 {\displaystyle F(k;a,b)={\frac {\lfloor k\rfloor -a+1}{b-a+1}}}

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1.                           ### Numerology

1. Chaldean Numerology

The numerical value of discrete uniform distribution in Chaldean Numerology is: 1

2. Pythagorean Numerology

The numerical value of discrete uniform distribution in Pythagorean Numerology is: 6

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"discrete uniform distribution." Definitions.net. STANDS4 LLC, 2021. Web. 28 Jan. 2021. <https://www.definitions.net/definition/discrete+uniform+distribution>.

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