On the Definition and Representation of a Ranking
ReIMICS '01 Revised Papers from the 6th International Conference and 1st Workshop of COST Action 274 TARSKI on Relational Methods in Computer Science
On the number of vertices belonging to all maximum stable sets of a graph
Discrete Applied Mathematics - Workshop on discrete optimization DO'99, contributions to discrete optimization
Sorting multi-attribute alternatives: the TOMASO method
Computers and Operations Research
Decision trees for ordinal classification
Intelligent Data Analysis
On the random generation of monotone data sets
Information Processing Letters
Nonparametric Monotone Classification with MOCA
ICDM '08 Proceedings of the 2008 Eighth IEEE International Conference on Data Mining
Supervised ranking in the weka environment
Information Sciences: an International Journal
Identifying and eliminating mislabeled training instances
AAAI'96 Proceedings of the thirteenth national conference on Artificial intelligence - Volume 1
Derivation of monotone decision models from noisy data
IEEE Transactions on Systems, Man, and Cybernetics, Part C: Applications and Reviews
Genetic learning of fuzzy integrals accumulating human-reported environmental stress
Applied Soft Computing
Supervised ranking in the weka environment
Information Sciences: an International Journal
Piecewise linear aggregation functions based on triangulation
Information Sciences: an International Journal
Information Sciences: an International Journal
Aggregation of monotone reciprocal relations with application to group decision making
Fuzzy Sets and Systems
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A method to relabel noisy multi-criteria data sets is presented, taking advantage of the transitivity of the non-monotonicity relation to formulate the problem as an efficiently solvable maximum independent set problem. A framework and an algorithm for general loss functions are presented, and the flexibility of the approach is indicated by some examples, showcasing the ease with which the method can handle application-specific loss functions. Both didactical examples and real-life applications are provided, using the zero-one, the L1 and the squared loss functions, as well as combinations thereof.