Beispiel #1
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    def search(self):
        """Search for an optimal solution."""
        self.reset()
        if not self.ready():
            raise Exception("Optimizer not ready.")

        best = GbSolution(None, float('-Inf'))
        top_ranked = None
        while not self.done():
            self.iters += 1
            candidates = self.sample(self.sample_size, top_ranked, best)
            top_ranked, winner = self.get_top_ranked(candidates)
            self.estimate(top_ranked, best)

            if best.cost < winner.cost:
                best = winner

            if self.callback_func is not None:
                self.callback_func(
                    best, self.cost_func.evals / float(self.max_evals))

        if self.cost_func.retest_last:
            best.cost = self.cost_func(np.array([best.params]),
                                       is_last=True)[0]

        if self.callback_func is not None:
            self.callback_func(best, 1.0)
        return best
Beispiel #2
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 def get_top_ranked(self, candidates):
     costs = self.cost_func(candidates)
     maxindx = np.argmax(costs)
     winner, loser = GbSolution(candidates[maxindx],
                                costs[maxindx]), GbSolution(
                                    candidates[not maxindx],
                                    costs[not maxindx])
     return winner, winner
Beispiel #3
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 def test_calculate_means_vars_no_best(self):
     means = np.array([2.0])
     vars = np.array([9.0])
     acc_means = np.array([1.5])
     acc_vars = np.array([4.0])
     cand_size = 5
     learning_rate = 0.6
     best = GbSolution(None, float("-Inf"))
     new_means, new_vars = \
         Tilda._estimate_gaussian(means, vars, acc_means, acc_vars, best, cand_size, learning_rate)
     self.assertAlmostEqual(new_means[0], 1.16, 2)
     self.assertAlmostEqual(new_vars[0], 4.2681, 2)
Beispiel #4
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 def build_solution(self, params, cost):
     return GbSolution(params, cost)
Beispiel #5
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 def build_solution(self, params, cost):
     return GbSolution(params, cost, self.distr.roots, self.distr.children)