Résumé
In a wide variety of applications, where the data X ∋ χ that must be processed characterize instances to which binary labels Y ∋ {-1, +1} are randomly assigned, the goal of statistical learning does not reduce to find the likeliest label for a given instance but consists in ranking all the instances x ∋ χ in the same order as the one induced by the probability a posteriori η (x) = P {Y = +1 | X = x}, ranking rules being evaluated through ROC analysis. In contrast to the majority of procedures used in practice, based on a preliminary estimation of the function η (x), the results described in this article propose an extension of the concept of decision tree to the ranking problem in order to optimize the ROC curve directly.
| Titre traduit de la contribution | Recent advances in bipartite ranking |
|---|---|
| langue originale | Français |
| Pages (de - à) | 345-368 |
| Nombre de pages | 24 |
| journal | Revue d'Intelligence Artificielle |
| Volume | 25 |
| Numéro de publication | 3 |
| Les DOIs | |
| état | Publié - 17 nov. 2011 |
| Modification externe | Oui |
mots-clés
- Aggregation
- Decision tree
- ROC curve
- Ranking
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