#' @export
lobIBM <- function(p){
si <- c() #size
nm <- c() #number of moults
bs <- c() #berried size
sx <- c() #sex
ts <- c() #time step of moulting
niter <- 5000
with(p,{
sx = rbinom(1,1,sexratio)+1
d = 365 / aTS #length of time step
gr = predGrow(p=p,mat=F) #info on the moult increment
gr = subset(gr,sex==sx)
si[1] = cl0
ty = rep(1:aTS,length.out=niter)
gd = 0 #growing degree days init
for(i in 1:niter) {
gd = gd + d * temp[ty[i]]
#do maturity before molt, no molt if mature
LebrisSoM()
sI = 3
if(si[i]<60) sI = c(2,3)
if(ty %in% sI) pm = predMolt(p=p,cl=si[i],d=gd,gdd=T,sex=sx)
rbinom(1,1,pm)
}
})
}
#p = list()
#p$cl0 <- 20 #initiation size must be >20
#p$aTS <- 4 #how many time steps per calendar year
#p$temp <- rep(10,p$aTS) #temperature, can be a vector of length 4 representing season temperatures
#p$sc <- 10:180 #size classes
#p$MaS <- function(x) 0.93^x+0.15 #natural mortaity at size, x, with a asymptote at M of 0.15
#p$Ff <- 0 #fishing morality
#p$minS <- 82 #knife edge selectivity
#p$maxS <- 300 #maximum size of removals, if no maximum size then set to large number
#p$vnotch <- T #vnotching program
#p$hM <- 0.01 #handling mortality from vnotch program
#p$vlast <- 3 #how many years does the vnotch last
#p$area <- 'GOM' #defines maturity ogive and growth matrix from Bergeron 2011
#p$sexratio <- .5 #are there initial sex ratio skewness
#p$SoM <- function(x) -0.0166*x+91.003 #size at maturity based on degree days
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