Get the number of problems in an object.
Arguments
- x
problem()object.
Examples
# load data
data(sim_multi_projects)
data(sim_multi_features)
data(sim_multi_actions)
data(sim_multi_tree)
# build problem
p <-
multi_problem(
obj1 =
problem(
sim_multi_projects[[1]], sim_multi_actions, sim_multi_features[[1]],
"name", "success", "name", "cost", "name",
baseline_project_name = "baseline_project_obj1"
) %>%
add_max_phylo_div_objective(
budget = 200, tree = sim_multi_tree[[1]]
) %>%
add_binary_decisions(),
obj2 =
problem(
sim_multi_projects[[2]], sim_multi_actions, sim_multi_features[[2]],
"name", "success", "name", "cost", "name",
baseline_project_name = "baseline_project_obj2"
) %>%
add_max_richness_objective(budget = 200) %>%
add_binary_decisions(),
obj3 =
problem(
sim_multi_projects[[3]], sim_multi_actions, sim_multi_features[[3]],
"name", "success", "name", "cost", "name",
baseline_project_name = "baseline_project_obj3"
) %>%
add_max_wtd_sum_objective(budget = 200) %>%
add_binary_decisions()
)
# print problem
print(p)
#> Multi-objective Project Prioritization Problem
#> objective: obj1
#> projects: F1_project, F2_project, F8_project, baseline_project_obj1 (4 projects)
#> features: F1, F2, F8 (3 features)
#> project success: proportion values (between 0.832 and 1)
#> objective: maximum phylogenetic diversity objective
#> targets: none specified
#> weights: none specified
#> constraints: none specified
#> decisions: binary decision
#> objective: obj2
#> projects: F3_project, F4_project, baseline_project_obj2 (3 projects)
#> features: F3, F4 (2 features)
#> project success: proportion values (between 0.85 and 1)
#> objective: maximum richness objective
#> targets: none specified
#> weights: none specified
#> constraints: none specified
#> decisions: binary decision
#> objective: obj3
#> projects: F5_project, F6_project, F7_project, ... (6 projects)
#> features: F5, F6, F7, ... (5 features)
#> project success: proportion values (between 0.715 and 1)
#> objective: maximum weighted sum objective
#> targets: none specified
#> weights: none specified
#> constraints: none specified
#> decisions: binary decision
#> actions: A1_action, A2_action, A3_action, ... (18 actions)
#> action costs: continuous values (between 0 and 103.226)
#> approach: none specified
#> solver: none specified
# print number of problems
number_of_problems(p)
#> [1] 3