Add an Approximate Bayesian Computation (Monte-Carlo Markov-Chain) simdesign using the Majoram algorithm to a nl object
Source:R/simdesign_helper.R
simdesign_ABCmcmc_Marjoram.Rd
Add an Approximate Bayesian Computation (Monte-Carlo Markov-Chain) simdesign using the Majoram algorithm to a nl object
Usage
simdesign_ABCmcmc_Marjoram(
nl,
postpro_function = NULL,
summary_stat_target,
prior_test = NULL,
n_rec,
n_between_sampling = 10,
n_cluster = 1,
use_seed = FALSE,
dist_weights = NULL,
n_calibration = 10000,
tolerance_quantile = 0.01,
proposal_phi = 1,
seed_count = 0,
progress_bar = FALSE,
nseeds
)
Arguments
- nl
nl object with a defined experiment
- postpro_function
default is NULL. Allows to provide a function that is called to post-process the output Tibble of the NetLogo simulations. The function must accept the nl object with attached results as input argument. The function must return a one-dimensional vector of output metrics that corresponds in length and order to the specified summary_stat_target.
- summary_stat_target
a vector of target values in the same order as the defined metrics of the experiment
- prior_test
a string expressing the constraints between model parameters. This expression will be evaluated as a logical expression, you can use all the logical operators including "<", ">", ... Each parameter should be designated with "X1", "X2", ... in the same order as in the prior definition. Set to NULL to disable.
- n_rec
Number of samples along the MCMC
- n_between_sampling
a positive integer equal to the desired spacing between sampled points along the MCMC.
- n_cluster
number of cores to parallelize simulations. Due to the design of the EasyABC parallelization it is currently not possible to use this feature with cores > 1.
- use_seed
if TRUE, seeds will be automatically created for each new model run
- dist_weights
a vector containing the weights to apply to the distance between the computed and the targeted statistics. These weights can be used to give more importance to a summary statistic for example. The weights will be normalized before applying them. Set to NULL to disable.
- n_calibration
a positive integer. This is the number of simulations performed during the calibration step. Default value is 10000.
- tolerance_quantile
a positive number between 0 and 1 (strictly). This is the percentage of simulations retained during the calibration step to determine the tolerance threshold to be used during the MCMC. Default value is 0.01.
- proposal_phi
a positive number. This is a scaling factor defining the range of MCMC jumps. Default value is 1.
- seed_count
a positive integer, the initial seed value provided to the function model (if use_seed=TRUE). This value is incremented by 1 at each call of the function model.
- progress_bar
logical, FALSE by default. If TRUE, ABC_mcmc will output a bar of progression with the estimated remaining computing time. Option not available with multiple cores.
- nseeds
number of seeds for this simulation design
Details
This function creates a simdesign S4 class which can be added to a nl object.
Variables in the experiment variable list need to provide a numeric distribution with min, max and a shape of the distribution (qunif, qnorm, qlnorm, qexp)(e.g. list(min=1, max=4, qfun="qunif")).
The function uses the EasyABC package to set up the ABC_mcmc function. For details on the ABC_mcmc function parameters see ?EasyABC::ABC_mcmc Finally, the function reports a simdesign object.
Approximate Bayesian Computation simdesigns can only be executed using the run_nl_dyn function instead of run_nl_all or run_nl_one.
Examples
# To attach a simdesign, a nl object needs to be created first (see ?nl).
# For this example, we load a nl object from test data.
nl <- nl_lhs
# Attach the simdesign to the nl object
nl@simdesign <- simdesign_ABCmcmc_Marjoram(nl = nl,
summary_stat_target = c(100, 80),
n_rec = 100,
n_between_sampling = 10,
n_cluster = 1,
use_seed = FALSE,
n_calibration = 10000,
tolerance_quantile = 0.01,
proposal_phi = 1,
progress_bar = FALSE,
nseeds = 1)
#> Creating ABC Monte-Carlo Markov-Chain simulation design