order_betag | R Documentation |
order_betag
is used to obtain a random sample of the k-th order statistic from a Beta G distribution.
order_betag(size, spec, a, b, k, n, p = 0.5, alpha = 0.05, ...)
size |
numeric, represents the size of the sample. |
spec |
character, represents an specific G distribution. Possible values "norm", "exp","lnorm","chisq". |
a |
numeric, represents the first shape parameter. Default value is 1. |
b |
numeric, represents the first shape parameter. Default value is 1. |
k |
numeric, represents the k-th smallest value from a sample. |
n |
numeric, represents the size of the sample to compute the order statistic from. |
p |
numeric, represents the 100p percentile for the distribution of the k-th order statistic. Default value is population median, p = 0.5. |
alpha |
numeric, (1 - alpha) represents the confidence of an interval for the population percentile p of the distribution of the k-th order statistic. Default value is 0.05. |
... |
represents others parameters of the G distribution. |
A list with a random sample of order statistics from a Beta G Distribution, the value of its join probability density function evaluated in the random sample and an approximate (1 - alpha) confidence interval for the population percentile p of the distribution of the k-th order statistic.
Carlos Alberto Cardozo Delgado <cardozorpackages@gmail.com>.
Gentle, J, Computational Statistics, First Edition. Springer - Verlag, 2009.
Naradajah, S. and Rocha, R. (2016) Newdistns: An R Package for New Families of Distributions, Journal of Statistical Software.
library(orders)
# A sample of size 10 of the 3-th order statistics from a Beta Exponential Distribution
order_betag(10,"exp",1,1,k=3,n=50,p=0.5,alpha=0.02)
# A sample of size 10 of the 3-th order statistics from a Beta Normal Distribution
order_betag(10,"norm",1,1,k=3,n=50,p=0.5)
# A sample of size 10 of the 3-th order statistics from a Beta Log-normal Distribution
order_betag(10,"lnorm",1,1,k=3,n=50,p=0.5)
# A sample of size 10 of the 3-th order statistics from a Beta Chis-square Distribution
order_betag(10,"chisq",1,1,k=3,n=50,p=0.5,df=3)
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