Hinge loss lets a classifier ignore any point that is comfortably on the right side of the margin. Regression needs the same idea with a different shape: a prediction that lands within epsilon of the true value should cost nothing, and a prediction outside that tube should be charged only for the distance beyond its edge. This is the epsilon-insensitive loss, the loss behind Support Vector Regression.
Given predictions and targets of the same shape, return max(0, |prediction - target| - epsilon) for each pair, then reduce it.
reduction is "mean" (default), "sum", or "none". Any other value raises ValueError.epsilon defaults to 0.1.epsilon costs 0.Open one at a time. Each gives away a little more than the last.
Compute the absolute residual first, subtract epsilon, then clip at zero with np.maximum.
With epsilon = 0 this loss is exactly the mean absolute error, which is a useful check.
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