def test_local_optimised_groups(self,
setup_param_groups_prime):
"""
Tests that the local optimisation problem gives
the same answer as the brute force problem
(for small values of `k_choices` and `N`)
with groups
"""
N = 8
param_file = setup_param_groups_prime
problem = read_param_file(param_file)
num_levels = 4
grid_jump = num_levels / 2
k_choices = 4
num_params = problem['num_vars']
num_groups = len(set(problem['groups']))
input_sample = _sample_groups(problem, N, num_levels, grid_jump)
strategy = LocalOptimisation()
# From local optimal trajectories
actual = strategy.find_local_maximum(input_sample, N, num_params,
k_choices, num_groups)
brute = BruteForce()
desired = brute.brute_force_most_distant(input_sample,
N,
num_params,
k_choices,
num_groups)
assert_equal(actual, desired)
def test_find_local_maximum_distance(self, setup_input):
'''
Test whether finding the local maximum distance equals the global
maximum distance in a simple case for a defined random seed.
From Saltelli et al. 2008, in the solution to exercise 3a,
Chapter 3, page 134.
Note that local and brute force methods are not guaranteed to produce
the same results, even for simple problems,
hence forcing the seed here.
'''
rd.seed(12345)
local_strategy = LocalOptimisation()
brute_strategy = BruteForce()
sample_inputs = setup_input
N = 6
num_params = 2
k_choices = 4
output_global = brute_strategy.brute_force_most_distant(sample_inputs,
N, num_params,
k_choices)
output_local = local_strategy.find_local_maximum(sample_inputs, N,
num_params, k_choices)
assert_equal(output_global, output_local)
def test_combo_from_locally_optimal_method(self, setup_input):
'''
Tests whether the correct combination is picked from the fixture drawn
from Saltelli et al. 2008, in the solution to exercise 3a,
Chapter 3, page 134.
'''
sample_inputs = setup_input
N = 6
num_params = 2
k_choices = 4
strategy = LocalOptimisation()
output = strategy.find_local_maximum(sample_inputs, N,
num_params, k_choices)
expected = [0, 2, 3, 5] # trajectories 1, 3, 4, 6
assert_equal(output, expected)
def test_local_optimised_groups(self,
setup_param_groups_prime,
execution_number):
"""
Tests that the local optimisation problem gives
the same answer as the brute force problem
(for small values of `k_choices` and `N`)
with groups for a defined random seed.
Note that local and brute force methods are not guaranteed to produce
exact answers, even for small problems.
"""
rd.seed(12345)
N = 8
param_file = setup_param_groups_prime
problem = read_param_file(param_file)
num_levels = 4
k_choices = 4
num_params = problem['num_vars']
num_groups = len(set(problem['groups']))
input_sample = _sample_groups(problem, N, num_levels)
local = LocalOptimisation()
# From local optimal trajectories
actual = local.find_local_maximum(input_sample, N, num_params,
k_choices, num_groups)
brute = BruteForce()
desired = brute.brute_force_most_distant(input_sample,
N,
num_params,
k_choices,
num_groups)
print("Actual: {}\nDesired: {}\n".format(actual, desired))
print(input_sample)
assert_equal(actual, desired)
def test_find_local_maximum_distance(self, setup_input):
'''
Test whether finding the local maximum distance equals the global
maximum distance in a simple case.
From Saltelli et al. 2008, in the solution to exercise 3a,
Chapter 3, page 134.
'''
local_strategy = LocalOptimisation()
brute_strategy = BruteForce()
sample_inputs = setup_input
N = 6
num_params = 2
k_choices = 4
output_global = brute_strategy.brute_force_most_distant(sample_inputs,
N, num_params,
k_choices)
output_local = local_strategy.find_local_maximum(sample_inputs, N,
num_params, k_choices)
assert_equal(output_global, output_local)