Description Usage Arguments Details Value Note Author(s) References See Also Examples
The function provides estimate of sample size for given power when there is over-dispersion. The data is simulated from Negative Binomial distribution.
1 | negbin.samp(power, lambda1, k, disp, alpha, seed, numsim, sig)
|
power |
A vector of values between 0 and 1 representing desired power. |
lambda1 |
Mean count under the null distribution. It can be a vector. |
k |
Fold change desired under the alternative distribution. It can be a vector. |
disp |
The over-dispersion parameter. 1 represent no pver-dispersion and values above one represent over-dispersion. |
alpha |
Type I error rate: a value between 0 and 1. It can be a vector. |
seed |
Value of seed to ensure reproducibility of results. |
numsim |
Number of simulations. 1000 is recommended. |
sig |
Number of significant digits after decimal. |
The test statistic used is the scaled difference. Please contact the authors for more details on algorithm.
Power.Expected |
Desired Power. |
Mean.Null |
Mean Count under Null distribution. |
Effect.Size |
Fold Change Under the alternate hypothesis. |
Disp.Par |
Over-dispersion parameter. |
N.est |
Estimated sample size. |
Power.est |
Estimated Power. |
Std.Err |
Standard Error. |
The alternative ecological parameterization is used for Negative binomial distribution.
Milan Bimali
None
rnbinom
1 2 3 4 5 6 7 8 9 10 | #--------------------------------------------------
power = c(0.7,0.8);lambda1=3;k=c(2,3);
disp=2;alpha=0.1;seed = 20;numsim=100
sample.negbin <- negbin.samp(power,lambda1,k,disp,alpha,seed,numsim)
head(sample.negbin)
# Another example (takes longer to run)
#power = seq(0.7,0.95,0.05);lambda1=3;k=c(2,2.5,3);
#disp=2;alpha=0.005;seed = 20;numsim=1000
#sample.negbin <- negbin.samp(power,lambda1,k,disp,alpha,seed,numsim)
#head(sample.negbin)
|
Power.Expected Mean.Null Effect.Size Disp.Par Type.I.Error N.est Power.est
1 0.7 3 2 2 0.1 22 0.77
2 0.8 3 2 2 0.1 29 0.82
3 0.7 3 3 2 0.1 10 0.74
4 0.8 3 3 2 0.1 15 0.84
Std.Err
1 0.042
2 0.038
3 0.044
4 0.037
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