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ragibson avatar ragibson commented on June 13, 2024

Since the halfspace intersection algorithm uses a duality that changes distances from the interior point to their inverses, it seems CHAMP's small step fallback

    # take a small step into interior from 1st plane.
    dim = hs_list.shape[1] - 1  # hs_list has shape (number of halfspaces, dimension+1)
    intpt = np.array([0 for _ in range(dim - 1)] + [np.max(z_vals)])
    internal_step = np.array([.000001 for _ in range(dim)])
    return intpt + internal_step

is actually more stable if you take a larger step (since inverting the distances isn't as extreme then). For example,

    # take a small step into interior from 1st plane.
    dim = hs_list.shape[1] - 1  # hs_list has shape (number of halfspaces, dimension+1)
    intpt = np.array([0 for _ in range(dim - 1)] + [np.max(z_vals)])
    internal_step = np.array([1 for _ in range(dim)])
    return intpt + internal_step

from modularitypruning.

ragibson avatar ragibson commented on June 13, 2024

The fix in wweir827/CHAMP@8cbfd64 should resolve this issue (at least partially).

from modularitypruning.

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