Any two paths with the same endpoints in an ideal lattice differ by diamond swaps; for edge-additive valuations, path-independence equals vanishing diamond curvature, giving a canonical endpoint potential.
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Order-Sensitive Sequential Interventions on Ideal Lattices
Any two paths with the same endpoints in an ideal lattice differ by diamond swaps; for edge-additive valuations, path-independence equals vanishing diamond curvature, giving a canonical endpoint potential.