View source: R/poissonlognormal.R
bspln | R Documentation |
Uses the parametric bootstrap to estimate the bias and confidence interval of the MLE of the Poisson Lognormal Distribution.
bspln(x, cutoff=1, m=200, np=2, alpha=0.95, v=NULL,
hellinger=FALSE)
bootstrappln(x,cutoff=1,cutabove=1000,
m=200,alpha=0.95,guess=c(0.6,1.2), file = "none")
x |
A vector of counts (one per observation). |
cutoff |
Calculate estimates conditional on exceeding this value. |
m |
Number of bootstrap samples to draw. |
np |
Number of parameters in the model (1 by default). |
alpha |
Type I error for the confidence interval. |
v |
Parameter value to use for the bootstrap distribution. By default it is the MLE of the data. |
hellinger |
Minimize Hellinger distance of the parametric model from the data instead of maximizing the likelihood. |
cutabove |
Calculate estimates conditional on not exceeding this value. |
guess |
Initial estimate at the MLE. |
file |
Name of the file to store the results. By default do not save the results. |
dist |
matrix of sample CDFs, one per row. |
obsmle |
The Poisson Lognormal MLE of the PDF exponent. |
bsmles |
Vector of bootstrap MLE. |
quantiles |
Quantiles of the bootstrap MLEs. |
pvalue |
p-value of the Anderson-Darling statistics relative to the bootstrap MLEs. |
obsmands |
Observed Anderson-Darling Statistic. |
meanmles |
Mean of the bootstrap MLEs. |
See the papers on https://handcock.github.io/?q=Holland for details
Jones, J. H. and Handcock, M. S. "An assessment of preferential attachment as a mechanism for human sexual network formation," Proceedings of the Royal Society, B, 2003, 270, 1123-1128.
anbmle, simpln, llpln
# Now, simulate a Poisson Lognormal distribution over 100
# observations with expected count 1 and probability of another
# of 0.2
set.seed(1)
s4 <- simpln(n=100, v=c(5,0.2))
table(s4)
#
# Calculate the MLE and an asymptotic confidence
# interval for the parameter.
#
s4est <- aplnmle(s4)
s4est
#
# Use the bootstrap to compute a confidence interval rather than using the
# asymptotic confidence interval for the parameter.
#
bspln(s4, m=5)
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