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Baris ka-16: A distribution is called ''continuous'' if its cumulative distribution function is [[continuous]], which means that it belongs to a random variable ''X'' for which Pr[ ''X'' = ''x'' ] = 0 for all ''x'' in '''R'''. The so-called ''absolutely continuous distributions'' can be expressed by a [[~~probability~~fungsi ~~density~~dénsitas ~~function~~probabilitas]]: a non-negative [[Lebesgue integration\|Lebesgue integrable]] function ''f'' defined on the reals such that :<math>

Sebaran probabilitas: Béda antarrépisi