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The distribution of a variable is a description of the relative numbers of times each possible outcome will occur in a number of trials. The function describing the probability that a given value will occur is called the probability density function (abbreviated PDF), and the function describing the cumulative probability that a given value or any value smaller than it will occur is called the distribution function (or cumulative distribution function, abbreviated CDF).
Formally, a distribution can be defined as a normalized measure, and the distribution of a random variable is the measure on defined by setting
where is a probability space, is a measurable space, and a measure on with . If the measure is a Radon measure (which is usually the case), then the statistical distribution is a generalized function in the sense of a generalized function.
REFERENCES:
Doob, J. L. "The Development of Rigor in Mathematical Probability (1900-1950)." Amer. Math. Monthly 103, 586-595, 1996.
Evans, M.; Hastings, N.; and Peacock, B. Statistical Distributions, 3rd ed. New York: Wiley, 2000.
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