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# Fit-LRP

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  1. arXiv

    Neural network verifiers stop assuming boxes: Fit-LRP fits final affine bounds to oblique polytopes, cutting branches on the hardest region

    Neural network verifiers usually treat the input domain as an axis-aligned box, yet reachability, obstacle-avoidance and neural Lyapunov certificates in cyber-physical systems often live on oblique or non-convex polytopes, where box bounds become very loose. Fit-LRP optimizes the final affine bound from LiRPA or α-CROWN exactly over the true polyhedral constraints inside branch-and-bound, replacing the box approximation with a sequence of small linear programs. On the ARCH-COMP spacecraft rendezvous benchmark and two neural Lyapunov benchmarks, branching on the hardest region drops, and single-core CPU verification runs faster than α-CROWN on a GPU.

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