Linear kernel and Polynomial kernel both grow without bound as inputs grow. The sigmoid kernel squashes its output through a tanh, so every similarity lands strictly between -1 and 1. It resembles the activation of a single neural network neuron applied to a dot product, which is why it appears in SVM libraries as the kernel closest to a two-layer network.
Given X with shape (n, d) and Y with shape (m, d), return the (n, m) matrix of sigmoid similarities.
(n, m) where entry [i, j] equals tanh(gamma * X[i] @ Y[j] + coef0).gamma=1.0, coef0=0.0.linear_kernel from the earlier question, which is already available to load.X or Y.Open one at a time. Each gives away a little more than the last.
This is the polynomial kernel's pattern with the power replaced by tanh.
np.tanh works elementwise on a whole array, so no loop is needed.
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