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Parameter - Probability theory

Parameter - Probability theory: Encyclopedia II - Parameter - Probability theory

In probability theory, one may describe the distribution of a random variable as belonging to a family of probability distributions, distinguished from each other by the values of a finite number of parameters. For example, one talks about "a Poisson distribution with mean value λ", or "a normal distribution with mean μ and variance σ2". The latter formulation and notation leaves some ambiguity whether σ or σ2 is the second parameter; the distinction is not always relevant. It is possible to use the sequence of moments (mean, mean square, ...) or cumulants (mean, variance, .. ...

See also:

Parameter, Parameter - Types of parameter, Parameter - Mathematical, Parameter - Computer science, Parameter - Logic, Parameter - Engineering, Parameter - Analytic geometry, Parameter - Mathematical analysis, Parameter - Probability theory, Parameter - Statistics

Parameter, Parameter - Analytic geometry, Parameter - Computer science, Parameter - Engineering, Parameter - Logic, Parameter - Mathematical, Parameter - Mathematical analysis, Parameter - Probability theory, Parameter - Statistics, Parameter - Types of parameter, Parametrization (i.e., coordinate system), Parametrization (climate), Parsimony (with regards to the trade-off of many or few parameters in data fitting)

Parameter: Encyclopedia II - Parameter - Probability theory



Parameter - Probability theory

In probability theory, one may describe the distribution of a random variable as belonging to a family of probability distributions, distinguished from each other by the values of a finite number of parameters. For example, one talks about "a Poisson distribution with mean value λ", or "a normal distribution with mean μ and variance σ2". The latter formulation and notation leaves some ambiguity whether σ or σ2 is the second parameter; the distinction is not always relevant.

It is possible to use the sequence of moments (mean, mean square, ...) or cumulants (mean, variance, ...) as parameters for a probability distribution.




Adapted from the Wikipedia article "Probability theory", under the G.N U Free Docmentation License. Please also see http://en.wikipedia.org/wiki

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