Esempio n. 1
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/**
 * @brief Creates a rounded normalized version of the given solution w.r.t. the given ROI.
 *
 * If the solution seems to be better than the extremes it is corrected (2 objectives are assumed).
 * The caller is responsible for freeing the allocated memory using coco_free_memory().
 */
static double *mo_normalize(const double *y, const double *ideal, const double *nadir, const size_t num_obj) {

  size_t i;
  double *normalized_y = coco_allocate_vector(num_obj);

  for (i = 0; i < num_obj; i++) {
    assert((nadir[i] - ideal[i]) > mo_discretization);
    normalized_y[i] = (y[i] - ideal[i]) / (nadir[i] - ideal[i]);
    normalized_y[i] = coco_double_round(normalized_y[i] / mo_discretization) * mo_discretization;
    if (normalized_y[i] < 0) {
      coco_debug("Adjusting %.15e to %.15e", y[i], ideal[i]);
      normalized_y[i] = 0;
    }
  }

  for (i = 0; i < num_obj; i++) {
    assert(num_obj == 2);
    if (coco_double_almost_equal(normalized_y[i], 0, mo_precision) && (normalized_y[1-i] < 1)) {
      coco_debug("Adjusting %.15e to %.15e", y[1-i], nadir[1-i]);
      normalized_y[1-i] = 1;
    }
  }

  return normalized_y;
}
Esempio n. 2
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/**
 * @brief Creates the transformation.
 */
static coco_problem_t *transform_vars_affine(coco_problem_t *inner_problem,
                                             const double *M,
                                             const double *b,
                                             const size_t number_of_variables) {
  /*
   * TODO:
   * - Calculate new smallest/largest values of interest?
   * - Resize bounds vectors if input and output dimensions do not match
   */

  coco_problem_t *problem;
  transform_vars_affine_data_t *data;
  size_t entries_in_M;

  entries_in_M = inner_problem->number_of_variables * number_of_variables;
  data = (transform_vars_affine_data_t *) coco_allocate_memory(sizeof(*data));
  data->M = coco_duplicate_vector(M, entries_in_M);
  data->b = coco_duplicate_vector(b, inner_problem->number_of_variables);
  data->x = coco_allocate_vector(inner_problem->number_of_variables);
  problem = coco_problem_transformed_allocate(inner_problem, data, transform_vars_affine_free, "transform_vars_affine");
  problem->evaluate_function = transform_vars_affine_evaluate;
  if (coco_problem_best_parameter_not_zero(inner_problem)) {
    coco_debug("transform_vars_affine(): 'best_parameter' not updated, set to NAN");
    coco_vector_set_to_nan(inner_problem->best_parameter, inner_problem->number_of_variables);
  }
  return problem;
}
Esempio n. 3
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/**
 * @brief Computes the instance number of the second problem/objective so that the resulting bi-objective
 * problem has more than a single optimal solution.
 *
 * Starts by setting instance2 = instance1 + 1 and increases this number until an appropriate instance has
 * been found (or until a maximum number of tries has been reached, in which case it throws a coco_error).
 * An appropriate instance is the one for which the resulting bi-objective problem (in any considered
 * dimension) has the ideal and nadir points apart enough in the objective space and the extreme optimal
 * points apart enough in the decision space. When the instance has been found, it is output through
 * coco_warning, so that the user can see it and eventually manually add it to suite_biobj_instances.
 */
static size_t suite_biobj_get_new_instance(coco_suite_t *suite,
                                           const size_t instance,
                                           const size_t instance1,
                                           const size_t num_bbob_functions,
                                           const size_t *bbob_functions) {
  size_t instance2 = 0;
  size_t num_tries = 0;
  const size_t max_tries = 1000;
  const double apart_enough = 1e-4;
  int appropriate_instance_found = 0, break_search, warning_produced = 0;
  coco_problem_t *problem1, *problem2, *problem = NULL;
  size_t d, f1, f2, i;
  size_t function1, function2, dimension;
  double norm;

  suite_biobj_t *data;
  assert(suite->data);
  data = (suite_biobj_t *) suite->data;

  while ((!appropriate_instance_found) && (num_tries < max_tries)) {
    num_tries++;
    instance2 = instance1 + num_tries;
    break_search = 0;

    /* An instance is "appropriate" if the ideal and nadir points in the objective space and the two
     * extreme optimal points in the decisions space are apart enough for all problems (all dimensions
     * and function combinations); therefore iterate over all dimensions and function combinations  */
    for (f1 = 0; (f1 < num_bbob_functions) && !break_search; f1++) {
      function1 = bbob_functions[f1];
      for (f2 = f1; (f2 < num_bbob_functions) && !break_search; f2++) {
        function2 = bbob_functions[f2];
        for (d = 0; (d < suite->number_of_dimensions) && !break_search; d++) {
          dimension = suite->dimensions[d];

          if (dimension == 0) {
            if (!warning_produced)
              coco_warning("suite_biobj_get_new_instance(): remove filtering of dimensions to get generally acceptable instances!");
            warning_produced = 1;
            continue;
          }

          problem1 = coco_get_bbob_problem(function1, dimension, instance1);
          problem2 = coco_get_bbob_problem(function2, dimension, instance2);
          if (problem) {
            coco_problem_stacked_free(problem);
            problem = NULL;
          }
          problem = coco_problem_stacked_allocate(problem1, problem2);

          /* Check whether the ideal and nadir points are too close in the objective space */
          norm = mo_get_norm(problem->best_value, problem->nadir_value, 2);
          if (norm < 1e-1) { /* TODO How to set this value in a sensible manner? */
            coco_debug(
                "suite_biobj_get_new_instance(): The ideal and nadir points of %s are too close in the objective space",
                problem->problem_id);
            coco_debug("norm = %e, ideal = %e\t%e, nadir = %e\t%e", norm, problem->best_value[0],
                problem->best_value[1], problem->nadir_value[0], problem->nadir_value[1]);
            break_search = 1;
          }

          /* Check whether the extreme optimal points are too close in the decision space */
          norm = mo_get_norm(problem1->best_parameter, problem2->best_parameter, problem->number_of_variables);
          if (norm < apart_enough) {
            coco_debug(
                "suite_biobj_get_new_instance(): The extremal optimal points of %s are too close in the decision space",
                problem->problem_id);
            coco_debug("norm = %e", norm);
            break_search = 1;
          }
        }
      }
    }
    /* Clean up */
    if (problem) {
      coco_problem_stacked_free(problem);
      problem = NULL;
    }

    if (break_search) {
      /* The search was broken, continue with next instance2 */
      continue;
    } else {
      /* An appropriate instance was found */
      appropriate_instance_found = 1;
      coco_info("suite_biobj_set_new_instance(): Instance %lu created from instances %lu and %lu", instance,
          instance1, instance2);

      /* Save the instance to new_instances */
      for (i = 0; i < data->max_new_instances; i++) {
        if (data->new_instances[i][0] == 0) {
          data->new_instances[i][0] = instance;
          data->new_instances[i][1] = instance1;
          data->new_instances[i][2] = instance2;
          break;
        };
      }
    }
  }

  if (!appropriate_instance_found) {
    coco_error("suite_biobj_get_new_instance(): Could not find suitable instance %lu in $lu tries", instance, num_tries);
    return 0; /* Never reached */
  }

  return instance2;
}