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3562. Multistage counterfactual decisions
Invited abstract in session MD-27: Mathematical Optimization for Counterfactual Explanations, stream Mathematical Optimization for XAI.
Monday, 14:30-16:00Room: 047 (building: 208)
Authors (first author is the speaker)
1. | Emilio CARRIZOSA
|
IMUS - Instituto de Matemáticas de la Universidad de Sevilla | |
2. | Jasone Ramírez-Ayerbe
|
Université de Montréal | |
3. | Dolores Romero Morales
|
Copenhagen Business School |
Abstract
Counterfactual Analysis is a powerful tool for Explainable Artificial Intelligence. In Supervised Classification, this means associating with each record a so-called counterfactual decision, i.e., an instance close to the record (closeness measured by an appropriate and context-dependent dissimilarity) and whose probability of being classified by a given classifier in the positive (desired) class is high. In other words, the counterfactual analysis is a reference for a given individual: how he/she should minimally change to improve the probability of being classified in the positive class.
While the literature has focused on the case of finding one counterfactual, we propose in the talk how to address the problem in which a sequence of k decisions, gradually increasing the probabilities of positive, and implying an acceptable cost at each stage.
A mathematical optimization model is considered and theoretical properties are derived.
Keywords
- Machine Learning
- Analytics and Data Science
- Mathematical Programming
Status: accepted
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