Exotic sphere: Difference between revisions

Revision as of 03:36, 2 January 2014

In probability theory, the Type-1 Gumbel density function is

f (x | a, b) = a b e^{- (b e^{- a x} + a x)}

for

- \infty < x < \infty .

The distribution is mainly used in the analysis of extreme values and in survival analysis (also known as duration analysis or event-history modelling).

References

Taken from the gsl-ref_19.html#SEC309, used under GFDL.

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+In [[probability theory]], the '''Type-1 Gumbel density function''' is
+:<math>f(x|a,b)= a b e^{-(b e^{-ax} + ax)}\,</math>
+for
+:<math>-\infty < x < \infty.</math>
+The distribution is mainly used in the analysis of extreme values and in [[survival analysis]] (also known as duration analysis or event-history modelling).
+==See also==
+* [[Type-2 Gumbel distribution]]
+* [[Extreme value theory]]
+* [[Gumbel distribution]]
+==References==
+Taken from the [http://www.gnu.org/software/gsl/manual/gsl-ref_19.html#SEC309 gsl-ref_19.html#SEC309], used under GFDL.
+{{probability-stub}}
+{{ProbDistributions|continuous-infinite}}
+[[Category:Continuous distributions]]
+[[Category:Probability distributions]]

Exotic sphere: Difference between revisions

Revision as of 03:36, 2 January 2014

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References

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