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#'Compute Precision Analyses for R-Squared
#'This approach simply loops a function from MBESS
#'@param R2 R-squared
#'@param pred Number of Predictors
#'@param nlow starting sample size
#'@param nhigh ending sample size
#'@param by Incremental increase in sample (e.g. nlow = 10, nhigh = 24, by = 2, produces estimates of 10, 12, and 14)
#'@param ci Type of Confidence Interval (e.g., .95)
#'@examples
#'R2_prec(R2=.467, nlow=24, nhigh=100, pred=3, by=4)
#'@importFrom MBESS ci.R2 ci.smd ci.cc
#'@return Precision Analyses for R-Squared
#'@export
#'
R2_prec<-function(R2,nlow, nhigh, pred, ci=.95, by=1)
{
result <- data.frame(matrix(ncol = 5))
colnames(result) <- c("n","R Squared","LL","UL","Precision")
for(n in seq(nlow,nhigh, by)){
df1<-pred
df2<-n-pred-1
a<-MBESS::ci.R2(R2=R2, df.1=df1,df.2=df2, conf.level = .95, Random.Predictors = FALSE)
ll<-a[1]
ul<-a[3]
precision<-round((as.numeric(ul)-(as.numeric(ll))),4)
ll<-round(as.numeric(ll),4)
ul<-round(as.numeric(ul),4)
result[n, 1]<-n
result[n, 2]<-R2
result[n, 3]<-ll
result[n, 4]<-ul
result[n, 5]<-precision}
output<-na.omit(result)
rownames(output)<- c()
output}
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