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add subclass for quantile regression.
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from lppls.lppls import LPPLS | ||
import numpy as np | ||
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class QLPPLS(LPPLS): | ||
def __init__(self, observations, q=0.5): | ||
super().__init__(observations) | ||
self.q = q | ||
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def func_restricted(self, x, *args): | ||
""" | ||
Finds the least absolute differences adjusted for the q-dependent loss function. | ||
Args: | ||
x(np.ndarray): 1-D array with shape (n,). | ||
args: Tuple of the fixed parameters needed to completely specify the function. | ||
Returns: | ||
(float) | ||
""" | ||
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tc = x[0] | ||
m = x[1] | ||
w = x[2] | ||
observations = args[0] | ||
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rM = self.matrix_equation(observations, tc, m, w) | ||
a, b, c1, c2 = rM[:, 0].tolist() | ||
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delta = [self.lppls(t, tc, m, w, a, b, c1, c2) for t in observations[0, :]] | ||
delta = np.subtract(delta, observations[1, :]) | ||
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# Use the L1 norm (sum of absolute differences) instead of the L2 norm | ||
# Apply the q-dependent loss function using the given quantile | ||
loss = np.sum([-(1 - self.q) * e if e < 0 else self.q * e for e in np.abs(delta)]) | ||
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return loss | ||
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