Probability <- function(N, f, w, b, y, t, q) {
        #N is the number of lymph nodes
        #f is the fraction of Dendritic cells (in the correct node) that have 
the
antigen
        #w is time in terms of hours
        #b is the starting position (somewhere in the node or somewhere in the 
gap
between nodes. It is a number between 1 and (x+t))
        #y is the number of time steps it takes to traverse the gap (8hr/y)
        #t is the number of time steps it takes to traverse a node. (24hours 
total
-- so 24hr/t)
        #q is the length of the time step
        
                m <- ceiling(w/q)
                A <- 1/N
                B <- 1-A
                C <- 1-f
                D <- (((m+b-1)%%(y+t))+1)
                
        

                if (b<=t) {########starts inside node
                if (m<=(t-b)){return(B + A*(C^m))} # start & end in first node  
        
                if (D<=t) { # we finish in a node
                        a <- (B + A*(C^(t-b))) #first node
                        b <- ((B + A*(C^t))^(floor((m+b)/(y+t))-1))  # 
intermediate nodes (if
any)
                        c <- (B + A*(C^D))  # last node  
                        return(a*b*c)
                        } else {return(Probability(N, f, ((m*q)-q), b, y, t, 
q))} ## finish in a
gap     
                } else {###### starts outside node
                        if (m<=(y+t-b)) {return(1)} #also end in the gap
                        if (D<=t) { #end in a node
                                b <- ((B + A*(C^t))^(floor((m/(y+t)))))
                                c <- (B + (A*(C^D)))
                                return(b*c)
                                } else {return(Probability(N, f, ((m*q)-q), b, 
y, t, q))} #outside node
                }
        }       


This works for most values of 'w' (time):

> Probability(100, 0.001, 1, 1, 20, 20, (10/60))
[1] 0.9999401
> Probability(100, 0.001, 2, 1, 20, 20, (10/60))
[1] 0.9998807
> Probability(100, 0.001, 3, 1, 20, 20, (10/60))
[1] 0.9998215
> Probability(100, 0.001, 4, 1, 20, 20, (10/60))
Error: evaluation nested too deeply: infinite recursion /
options(expressions=)?

But once I get to w=4 I get an infinite recursion. I get that there is a
recursion in my function but I'm not sure why it wouldn't work. After a
certain point (D<=t) would be true. 
Any help, please?

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