Difference between revisions of "Smooth Fractile"
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− | [[ | + | [[Category:Distribution Functions]] |
+ | [[Category: Distribution Variations library functions]] | ||
+ | [[Category:Doc Status C]] <!-- For Lumina use, do not change --> | ||
+ | |||
+ | == Smooth_Fractile(fract, F) == | ||
+ | Given a set of fractiles, this function returns a smooth distribution with tails having the indicated fractiles. The fractiles to use must be specified in «F», each value being between 0 and 1, and the fractile values must be in «fract». | ||
− | + | Declaration: | |
+ | :[[Smooth_Fractile]](fract: Ascending[F]; F: positive ascending Index) | ||
− | + | == Library == | |
+ | Distribution Variations library ([[media:Distribution Variations.ana|Distribution Variations.ana]]) | ||
+ | :Use [[File menu|File]] → '''Add Library...''' to add this library | ||
− | = | + | == Example == |
+ | To specify a distribution having a ''P10'', ''P50'' and ''P90'' of 7, 13, and 15, set: | ||
+ | :<code>F := [0.1, 0.5, 0.9]</code> | ||
+ | :<code>fract := [[Table]](F) (7, 13, 15)</code> | ||
− | + | and call | |
+ | :<code>Smooth_Fractile(fract, F)</code> | ||
+ | :[[image:Smooth_fractile_CDF.png]][[image:Smooth_fractile_PDF.png]] | ||
− | = | + | ==See Also== |
− | + | * [[media:Distribution Variations.ana | Distribution Variations.ana]] | |
− | + | * [[Fractiles]] | |
− | + | * [[Table]] | |
− | + | * [[Kernel Density Smoothing]] | |
− | + | * [[Distribution Densities Library]] | |
+ | * [[Keelin (MetaLog) distribution]] |
Latest revision as of 00:32, 10 June 2021
Smooth_Fractile(fract, F)
Given a set of fractiles, this function returns a smooth distribution with tails having the indicated fractiles. The fractiles to use must be specified in «F», each value being between 0 and 1, and the fractile values must be in «fract».
Declaration:
- Smooth_Fractile(fract: Ascending[F]; F: positive ascending Index)
Library
Distribution Variations library (Distribution Variations.ana)
- Use File → Add Library... to add this library
Example
To specify a distribution having a P10, P50 and P90 of 7, 13, and 15, set:
F := [0.1, 0.5, 0.9]
fract := Table(F) (7, 13, 15)
and call
See Also
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