activity
20022026
most citedProbabilistic Conditional Preference Networks

37 citations · 55 across the 7 of their papers we have counts for

collaborators

7 papers

cs.AI2026

Characterizing Necessary Losers to Explain Tournaments Solutions

Contet Clément, Umberto Grandi, Jérôme Mengin

We study the problem of formally explaining why a candidate was not selected by a given tournament rule, by identifying sub-tournaments in which the candidate loses independently o…

cs.AI2025

Explaining Tournament Solutions with Minimal Supports

Clément Contet, Umberto Grandi, Jérôme Mengin

Tournaments are widely used models to represent pairwise dominance between candidates, alternatives, or teams. We study the problem of providing certified explanations for why a ca…

cs.AI2024

Abductive and Contrastive Explanations for Scoring Rules in Voting

Clément Contet, Umberto Grandi, Jérôme Mengin

We view voting rules as classifiers that assign a winner (a class) to a profile of voters' preferences (an instance). We propose to apply techniques from formal explainability, mos…

cs.AI2022★ 1 cited

The complexity of unsupervised learning of lexicographic preferences

Hélène Fargier, Pierre-François Gimenez, Jérôme Mengin +1

This paper considers the task of learning users' preferences on a combinatorial set of alternatives, as generally used by online configurators, for example. In many settings, only…

cs.AI2021

An extended Knowledge Compilation Map for Conditional Preference Statements-based and Generalized Additive Utilities-based Languages

Hélène Fargier, Stefan Mengel, Jérôme Mengin

Conditional preference statements have been used to compactly represent preferences over combinatorial domains. They are at the core of CP-nets and their generalizations, and lexic…

cs.AI2013★ 37 cited

Probabilistic Conditional Preference Networks

Damien Bigot, Bruno Zanuttini, Helene Fargier +1

In order to represent the preferences of a group of individuals, we introduce Probabilistic CP-nets (PCP-nets). PCP-nets provide a compact language for representing probability dis…