Description Usage Arguments Value Author(s) Examples
Fit the Nicholson model and calculate PPP-values, using MCMC implented using fast fortran code. This function is basically just a convenient wrapper around .Fortran() which calls the compiled fortran code, then post-processes the result. The model is discussed in Nicholson, et. al., Assessing population differentiation and isolation from single-nucleotide polymorphism data. J. R. Statist. Soc. B (2002) 64, Part 4, pp. 695-715.
1 | nicholsonppp(YY, NN = 1000, beta_pi = 1, seed = 4501, nvaleurs = 1000, thin = 50, burn_in = 5000, npilot = 50, pilot_length = 1000, delta_a_init = 0.4, delta_p_init = 1.25, delta_c_init = 0.06, rate_adjust = 1.25, acc_inf = 0.2, acc_sup = 0.45, out_option = 1)
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YY |
Matrix of allele counts, one for each (locus,population) pair. Used for nmrk, npop, Y_OBS. |
NN |
Number of total markers. |
beta_pi |
Beta parameter for the model's prior. |
seed |
Random seed for mersenne twister. |
nvaleurs |
Number of observations to sample in MCMC. |
thin |
Thinning rate. |
burn_in |
Burn in period length. |
npilot |
Max number of pilot runs. |
pilot_length |
Pilot run length. |
delta_a_init |
Random walk delta for alpha. |
delta_p_init |
Random walk delta for pi. |
delta_c_init |
Random walk delta for c. |
rate_adjust |
Pilot run adjustment rate. |
acc_inf |
Target acceptance rate for rejection sampling, min value. |
acc_sup |
Target acceptance rate for rejection sampling, max value. |
out_option |
How much detail to print? (deprecated) |
List of estimated parameters of the Nicholson model.
Toby Dylan Hocking <toby.hocking@etu.upmc.fr>
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 | library(nicholsonppp)
## A really simple test data set:
observed <- matrix(rbeta(100,0.7,0.7)*100,nrow=20,ncol=5)
fit <- nicholsonppp(observed)
df <- cbind(melt(fit$a),melt(observed)$value)
names(df) <- c("locus","population","estimated","observed")
xyplot(estimated~observed,df)
## A data set that comes from an evolution simulation:
sim <- sim.drift.selection(populations=4,loci=1)
ev.obs <- sim$sim[,,sim$p$gen]
ev.fit <- nicholsonppp(ev.obs)
## Compare alpha estimates to simulated values:
head(round(ev.obs*100,2))
head(round(ev.fit$a*100,2))
ev.df <- sim2df(sim)
ev.df <- ev.df[ev.df$generation==sim$p$gen,]
ev.df$estimated <- as.vector(ev.fit$a)
plot(xyplot(simulated~estimated,ev.df))
## Plot ancestral estimates given by model fit:
s <- anc.est.nicholson(sim,ev.fit)
plot(anc.est.plot(s))
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