Matches in DBpedia 2016-04 for { <http://wikidata.dbpedia.org/resource/Q200726> ?p ?o }
- Q200726 subject Q8794763.
- Q200726 abstract "In probability and statistics, a probability distribution assigns a probability to each measurable subset of the possible outcomes of a random experiment, survey, or procedure of statistical inference. Examples are found in experiments whose sample space is non-numerical, where the distribution would be a categorical distribution; experiments whose sample space is encoded by discrete random variables, where the distribution can be specified by a probability mass function; and experiments with sample spaces encoded by continuous random variables, where the distribution can be specified by a probability density function. More complex experiments, such as those involving stochastic processes defined in continuous time, may demand the use of more general probability measures.In applied probability, a probability distribution can be specified in a number of different ways, often chosen for mathematical convenience:by supplying a valid probability mass function or probability density functionby supplying a valid cumulative distribution function or survival functionby supplying a valid hazard functionby supplying a valid characteristic functionby supplying a rule for constructing a new random variable from other random variables whose joint probability distribution is known.A probability distribution can either be univariate or multivariate. A univariate distribution gives the probabilities of a single random variable taking on various alternative values; a multivariate distribution (a joint probability distribution) gives the probabilities of a random vector—a set of two or more random variables—taking on various combinations of values. Important and commonly encountered univariate probability distributions include the binomial distribution, the hypergeometric distribution, and the normal distribution. The multivariate normal distribution is a commonly encountered multivariate distribution.".
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