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#!/usr/bin/env Rscript
# b17b. Lognormal mixture with numerical integration
#
# This example mirrors plot_b17b_lognormal_mixture_integral.py. The random
# normal variable is integrated by native IntegrateNormal, and the time
# coefficient is transformed symbolically to a negative lognormal variable.
library(rbiogeme)
# prepare_swissmetro_example() is defined in example_utils.R. It parses the
# command line, validates the data/Python paths, configures the bridge, reads
# the data, and creates a fresh output directory. The --data, --python,
# --output, and --quadrature-points options work from any current working
# directory.
script_path <- commandArgs(trailingOnly = FALSE)
script_path <- sub("^--file=", "", script_path[startsWith(script_path, "--file=")][[1L]])
source(file.path(dirname(normalizePath(script_path)), "example_utils.R"))
build_b17b_lognormal_mixture_integral_model <- function(
database,
number_of_quadrature_points = 30L
) {
# Parameter names, starts, bounds, and the fixed Swissmetro ASC match the
# native Python example exactly.
asc_car <- biogeme_beta("asc_car", start = 0)
asc_train <- biogeme_beta("asc_train", start = 0)
asc_sm <- biogeme_beta("asc_sm", start = 0, fixed = TRUE)
b_cost <- biogeme_beta("b_cost", start = 0)
b_time <- biogeme_beta("b_time", start = 0)
b_time_s <- biogeme_beta("b_time_s", start = 1, lower = -2, upper = 2)
# random_variable() creates the named native integration variable. The
# normal density and quadrature are supplied by native IntegrateNormal.
omega <- random_variable("omega")
b_time_rnd <- -exp(b_time + b_time_s * omega)
utilities <- list(
`1` = asc_train + b_time_rnd * variable("TRAIN_TT_SCALED") +
b_cost * variable("TRAIN_COST_SCALED"),
`2` = asc_sm + b_time_rnd * variable("SM_TT_SCALED") +
b_cost * variable("SM_COST_SCALED"),
`3` = asc_car + b_time_rnd * variable("CAR_TT_SCALED") +
b_cost * variable("CAR_CO_SCALED")
)
availability <- list(
`1` = variable("TRAIN_AV_SP"),
`2` = variable("SM_AV"),
`3` = variable("CAR_AV_SP")
)
conditional_probability <- logit_probability(
utilities = utilities,
availability = availability,
alternative = variable("CHOICE")
)
log_probability <- log(integrate_normal(
conditional_probability,
name = "omega",
number_of_quadrature_points = number_of_quadrature_points
))
biogeme_model(
database = database,
formula = log_probability,
control = biogeme_control(
output_directory = prepared$output,
model_name = "b17b_lognormal_mixture_integral",
generate_html = TRUE,
generate_yaml = FALSE,
save_iterations = FALSE
)
)
}
prepared <- prepare_swissmetro_example(
commandArgs(trailingOnly = TRUE),
default_model = "b17b_lognormal_mixture_integral"
)
number_of_quadrature_points <- if (
!is.null(prepared$options$quadrature_points) &&
nzchar(prepared$options$quadrature_points)
) {
example_integer(prepared$options$quadrature_points, "quadrature-points")
} else {
30L
}
# Always estimate afresh. Remove only exact b17b artifacts so an old YAML or
# iteration file cannot silently supply the estimates.
stale_files <- c(
"b17b_lognormal_mixture_integral.yaml",
"__b17b_lognormal_mixture_integral.iter",
"b17b_lognormal_mixture_integral.html"
)
stale_files <- file.path(prepared$output, stale_files)
stale_files <- stale_files[file.exists(stale_files)]
if (length(stale_files) > 0L) unlink(stale_files, force = TRUE)
database <- swissmetro_data(prepared$data)
model <- build_b17b_lognormal_mixture_integral_model(
database,
number_of_quadrature_points = number_of_quadrature_points
)
cat(sprintf("Number of quadrature points: %d\n", number_of_quadrature_points))
# The complete integration graph is compiled once. Native Biogeme performs
# quadrature, differentiation, optimization, and reporting.
fit <- estimate(
model,
model_name = "b17b_lognormal_mixture_integral",
control = model$control
)
print(summary(fit))
print(coef(fit))
invisible(fit)
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