Nothing

```
d.sum.of.mixtures.EXPLN <-
function(y,n,p.vector,mu.vector,sigma.vector,lambda,logdens=T) {
#
# Density of a sum of independent random variables, where each random variable is
# from the following mixture distribution. This is a mixture of zero, one or more
# lognormal distributions and one exponential distribution.
# More specifically, with probability p_i (i=1,...,T-1),
# a summand is of type i. In that case, it is lognormally
# distributed with log-mean mu_i and log-standard deviation sigma_i.
# With probability p_T, it is exponentially distributed with rate lambda.
#
# Parameters:
#
# - the density is evaluated at y, which can be multi-dimensional
# - n is the number of cells taken from each tissue sample. This can also be a vector stating how many
# cells are in each sample seperatly.
# - p.vector is a vector containing the probabilities for each type of cell.
# Its elements have to sum up to one.
# - mu.vector is the vector with mu-values for each lognormal type.
# - sigma.vector is the vector with sigma-values for each lognormal type.
# - lambda is the rate for the exponential type.
# - if logdens==T, the log of this density is returned
# The lengths mu.vector and sigma.vector have to be identical.
# p.vector has to have one component more.
# lambda has to be a scalar.
# These lengths automatically determine the number of different types.
# check for some obvious errors
if (round(sum(p.vector),4)!=1) {
stop("d.sum.of.mixtures: Sum of p's does not equal one.")
}
if (sum(p.vector>1)+sum(p.vector<0)>0) {
stop("d.sum.of.mixtures: There are p's which are not in [0,1]")
}
if ((length(p.vector)!=length(mu.vector)+1) || (length(p.vector)!=length(sigma.vector)+1)) {
stop("d.sum.of.mixtures: p and mu and/or sigma are of contradicting lengths.")
}
if (length(lambda)!=1) {
stop("d.sum.of.mixtures: lambda is not a scalar.")
}
if(length(n) != 1 && length(n) != length(y)){
stop("d.sum.of.mixtures: n has to be either a finite natural number or vector, having the same length as the sample size.")
}
#if n is the same in all samples calculate as in previous stochasticML versions
if(sum(n == n[1]) == length(n)){
TY <- length(p.vector)
n <- n[1]
j.combis <- comb.summands(n, TY)
this.sum <- 0
for (i in 1:nrow(j.combis)) {
this.j <- j.combis[i, ]
weight <- dmultinom(x = this.j, prob = p.vector, log = F)
mixture.density <- lognormal.exp.convolution(y, this.j,
mu.vector, sigma.vector, lambda, logdens = F)
this.sum <- this.sum + weight * mixture.density
}
}else{
this.sum <- rep(0, length(y))
for(k in sort(unique(n))){
index <- which(n == k)
# all possible combinations for how many of the n random variables are of which type
j.combis <- comb.summands(k,length(p.vector))
for (i in 1:nrow(j.combis)) {
this.j <- j.combis[i,]
weight <- dmultinom(x=this.j,prob=p.vector,log=F)
mixture.density <- lognormal.exp.convolution(y[index],this.j,mu.vector,sigma.vector,lambda,logdens=F)
this.sum[index] <- this.sum[index] + weight * mixture.density
}
}
}
# sum up over all these possibilities
if (logdens) { log(this.sum) } else { this.sum }
}
```

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