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Conformal Poset Prediction for Label Ranking

MCML Authors

Abstract

In supervised label ranking, an input X $in$ X is associated with a ranking $Pi$ $in$ Sm of a fixed label set Y = {1,...,m} (Fürnkranz and Hüllermeier, 2010). Write a $succ$$pi$ b when $pi$ ranks a before b, and identify $pi$ with {(a,b): a $succ$$pi$ b}. A ranker typically returns one permutation $hat{sigma}(X)$. Such a point prediction suppresses uncertainty: a model may be confident that a precedes c while having little evidence for the comparison between a and b, adjacent in $hat{sigma}(X)$. A natural output is therefore a strict partial order, which asserts only selected pairwise preferences and leaves the remaining pairs incomparable1. Our goal is to predict an informative partial order R(x) whose asserted comparisons are simultaneously correct, that is, P{R(Xn+1) $subseteq$ $Pi$n+1} $geq$ 1 - $alpha$.

inproceedings SH26


COPA 2026

15th Symposium on Conformal and Probabilistic Prediction with Applications. Mölndal, Sweden, Sep 02-04, 2026.

Authors

Y. Sale • E. Hüllermeier

Links

URL

Research Area

 A3 | Computational Models

BibTeXKey: SH26

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