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decimalspace.py is heavily used in the hyperoptimization. The following benchmark code runs an optimization which is taken from optimizing a real strategy (wtc). The optimized version takes on my machine approx. 11/12s compared to the original 32s. Results are equivalent in both cases. ``` import freqtrade.optimize.space import numpy as np import skopt import timeit def init(): Decimal = freqtrade.optimize.space.decimalspace.SKDecimal Integer = skopt.space.space.Integer dimensions = [Decimal(low=-1.0, high=1.0, decimals=4, prior='uniform', transform='identity')] * 20 return skopt.Optimizer( dimensions, base_estimator="ET", acq_optimizer="auto", n_initial_points=5, acq_optimizer_kwargs={'n_jobs': 96}, random_state=0, model_queue_size=10, ) def test(): opt = init() actual = opt.ask(n_points=2) expected = [[ 0.7515, -0.4723, -0.6941, -0.7988, 0.0448, 0.8605, -0.108, 0.5399, 0.763, -0.2948, 0.8345, -0.7683, 0.7077, -0.2478, -0.333, 0.8575, 0.6108, 0.4514, 0.5982, 0.3506 ], [ 0.5563, 0.7386, -0.6407, 0.9073, -0.5211, -0.8167, -0.3771, -0.0318, 0.2861, 0.1176, 0.0943, -0.6077, -0.9317, -0.5372, -0.4934, -0.3637, -0.8035, -0.8627, -0.5399, 0.6036 ]] absdiff = np.max(np.abs(np.asarray(expected) - np.asarray(actual))) assert absdiff < 1e-5 def time(): opt = init() print('dt', timeit.timeit("opt.ask(n_points=20)", globals=locals())) if __name__ == "__main__": test() time() ```
38 lines
1.4 KiB
Python
38 lines
1.4 KiB
Python
import numpy as np
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from skopt.space import Integer
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class SKDecimal(Integer):
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def __init__(self, low, high, decimals=3, prior="uniform", base=10, transform=None,
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name=None, dtype=np.int64):
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self.decimals = decimals
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self.pow_dot_one = pow(0.1, self.decimals)
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self.pow_ten = pow(10, self.decimals)
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_low = int(low * self.pow_ten)
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_high = int(high * self.pow_ten)
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# trunc to precision to avoid points out of space
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self.low_orig = round(_low * self.pow_dot_one, self.decimals)
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self.high_orig = round(_high * self.pow_dot_one, self.decimals)
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super().__init__(_low, _high, prior, base, transform, name, dtype)
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def __repr__(self):
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return "Decimal(low={}, high={}, decimals={}, prior='{}', transform='{}')".format(
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self.low_orig, self.high_orig, self.decimals, self.prior, self.transform_)
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def __contains__(self, point):
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if isinstance(point, list):
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point = np.array(point)
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return self.low_orig <= point <= self.high_orig
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def transform(self, Xt):
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return super().transform([int(v * self.pow_ten) for v in Xt])
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def inverse_transform(self, Xt):
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res = super().inverse_transform(Xt)
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# equivalent to [round(x * pow(0.1, self.decimals), self.decimals) for x in res]
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return [int(v) / self.pow_ten for v in res]
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