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#' calculate the probability, p, to conduct a binomial exact test
#'
#' \code{calculateBinomialP_Interaction} returns a probability of randomly selecting a feature as the root node in a decision tree. This is a generic function that is called internally in \code{binomialRF} but that may also be called directly if needed. The arguments \code{...}
#' should be, L= Total number of features in X, and percent_features= what percent of L is subsampled in the \code{randomForest} call.
#'
#' @param L the total number of features in X. Should be a positive integer >1
#' @param percent_features what percentage of L do we subsample at each tree? Should be a proportion between (0,1)
#' @param K interaction level
#'
#' @return If L is an integeter returns a probability value for selecting predictor Xj randomly
#'
#' @examples
#' calculateBinomialP_Interaction(110, .4,2 )
#' @export
calculateBinomialP_Interaction <- function(L, percent_features, K=2){
if(!is.numeric(L) | !is.numeric(percent_features)){
stop("Error: L or percent_features not numeric inputs")
} else if( percent_features >1 | percent_features <0){
stop("percent_features is outside the acceptable (0-1) range")
} else if(L <2){
stop('L must be a positive integer >1')
}
m = floor(L * percent_features)
prod.vector = lapply(1:K, function(K) sapply(1:m, function(x) ((L)-x)/((L)-(x-1))))
p = prod(sapply(1:K, function(x) (1-prod(prod.vector[[x]]))*1/m ))
return(p)
}
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