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#'CMC: Combined Multivariate and Collapsing Method
#'
#'The CMC method is a pooling approach proposed by Li and Leal (2008) that uses
#'allele frequencies to determine the partition of the variants into groups.
#'After the rare variants are selected, they are collapsed into an indicator
#'variable, and then a multivariate test such as Hotelling's T2 test is applied
#'to the collection formed by the common variants and the collapsed
#'super-variant.
#'
#'Those variants with minor allele frequency below the specified \code{maf}
#'threshold are collapsed into a single super variant \cr
#'
#'There is no imputation for the missing data. Missing values are simply
#'ignored in the computations.
#'
#'@param y numeric vector with phenotype status: 0=controls, 1=cases. No
#'missing data allowed
#'@param X numeric matrix or data frame with genotype data coded as 0, 1, 2.
#'Missing data is allowed
#'@param maf numeric value indicating the minor allele frequency threshold for
#'rare variants (\code{maf=0.05} by default)
#'@param perm positive integer indicating the number of permutations (100 by
#'default)
#'@return An object of class \code{"assoctest"}, basically a list with the
#'following elements:
#'@returnItem cmc.stat cmc statistic
#'@returnItem asym.pval asymptotic p-value
#'@returnItem perm.pval permuted p-value
#'@returnItem args descriptive information with number of controls, cases,
#'variants, rare variants, maf threshold, and permutations
#'@returnItem name name of the statistic
#'@author Gaston Sanchez
#'@seealso \code{\link{WSS}}, \code{\link{CMAT}}, \code{\link{TTEST}}
#'@references Li B, Leal SM (2008) Methods for Detecting Associations with Rare
#'Variants for Common Diseases: Application to Analysis of Sequence Data.
#'\emph{The American Journal of Human Genetics}, \bold{83}: 311-321
#'@examples
#'
#' \dontrun{
#'
#' # number of cases
#' cases = 500
#'
#' # number of controls
#' controls = 500
#'
#' # total (cases + controls)
#' total = cases + controls
#'
#' # phenotype vector
#' phenotype = c(rep(1,cases), rep(0,controls))
#'
#' # genotype matrix with 10 variants (random data)
#' set.seed(1234)
#' genotype = matrix(rbinom(total*10, 2, 0.051), nrow=total, ncol=10)
#'
#' # apply CMC with maf=0.05 and 500 permutations
#' mycmc = CMC(phenotype, genotype, maf=0.05, perm=500)
#' mycmc
#' }
#'
CMC <-
function(y, X, maf=0.05, perm=100)
{
## checking arguments
Xy_perm = my_check(y, X, perm)
y = Xy_perm$y
X = Xy_perm$X
perm = Xy_perm$perm
## number of individuals N
N = nrow(X)
## get minor allele frequencies
MAF = colMeans(X, na.rm=TRUE) / 2
## how many variants < maf
rare.maf = MAF < maf
rare = sum(rare.maf)
## collapsing
if (rare <= 1)
{
# if rare variants <= 1, then NO collapse is needed
X.new = X
} else {
# collapsing rare variants into one column
X.collaps = rowSums(X[,rare.maf], na.rm=TRUE)
X.collaps[X.collaps != 0] = 1
# joining collapsed to common variants
X.new = cbind(X[,!rare.maf], X.collaps)
}
## change values to -1, 0, 1
X.new = X.new - 1
## number of new variants
M = ncol(X.new)
## Hotellings T2 statistic
cmc.stat = my_cmc_method(y, X.new)
## Asymptotic p-values
# under the null hypothesis T2 follows an F distribution
f.stat = cmc.stat * (N-M-1)/(M*(N-2))
df1 = M # degrees of freedom
df2 = N - M - 1 # degrees of freedom
asym.pval = 1 - pf(f.stat, df1, df2)
## under the alternative hyposthesis T2 follows a chi-square distr
# pval = 1 - pchisq(cmc.stat, df=M)
## permutations
perm.pval = NA
if (perm > 0)
{
x.perm = rep(0, perm)
for (i in 1:perm)
{
perm.sample = sample(1:length(y))
x.perm[i] = my_cmc_method(y[perm.sample], X.new)
}
# p-value
perm.pval = sum(x.perm > cmc.stat) / perm
}
## results
name = "CMC: Combined Multivariate and Collapsing Method"
arg.spec = c(sum(y), length(y)-sum(y), ncol(X), rare, maf, perm)
arg.spec = as.character(arg.spec)
names(arg.spec) = c("cases", "controls", "variants", "rarevar", "maf", "perm")
res = list(cmc.stat = cmc.stat,
asym.pval = asym.pval,
perm.pval = perm.pval,
args = arg.spec,
name = name)
class(res) = "assoctest"
return(res)
}
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