A pairwise-margin theory of ranking proves unique factor decompositions in the linear case, an interaction-curvature condition for nonlinear cases, and geometric structures including a competition-graph Laplacian and finite energy identities.
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A Mathematical Theory of Ranking
A pairwise-margin theory of ranking proves unique factor decompositions in the linear case, an interaction-curvature condition for nonlinear cases, and geometric structures including a competition-graph Laplacian and finite energy identities.