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G. Bisson. Conceptual clustering in a rst order logic representation. In B. Neumann, editor, Proc. of the 10th ECAI, pages 458-462. John Wiley & Sons, 1992.

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How to Upgrade Propositional Learners to First Order Logic: .. - Van Laer, De Raedt (2001)   (3 citations)  (Correct)

.... [21] Claudien [20] Probabilistic Relational Models [45] Cohen s Flipper [16] 61] and RDBC [44] e.g. Quinlan s Foil can also be considered an upgrade of either Michalski s AQ [47] or CN2 [14, 13] RIBL upgrades the classical k nearest neighbor algorithm (using a rst order distance due to [6]) SRT and Tilde upgrade the well known decision (and regression) tree paradigm incorporated in CART [12] and C4.5 [56, 57] Warmr upgrades Apriori [2, 1] Maccent upgrades the Maximum Entropy approach in [5] De Raedt and Dzeroski s PAC learning results (as well as its incorporation in the ....

G. Bisson. Conceptual clustering in a rst order logic representation. In Proceedings of the Tenth European Conference on Arti cial Intelligence, pages 458-462. John Wiley & Sons, 1992.


A Polynomial Time Computable Metric Between Point Sets - Ramon, Bruynooghe (2000)   (2 citations)  (Correct)

....The problem we study is the following: given some set X and a metric d on X, how can we extend d into a metric on the set of all ( nite) subsets of X. Distances between composed objects and between sets of objects have applications in many domains such as cluster analysis (e.g. TIC [2] KBG [1]) computational geometry [8] machine learning (e.g. 9, ch.4] RIBL [6] Existing proposals for measures between point sets all have some problems: some are trivial and not very well suited for applications (e.g. the Hausdor metric) others do not satisfy all the properties of metrics ....

G. Bisson. Conceptual clustering in a rst order logic representation. In Proceedings of the Tenth European Conference on Arti cial Intelligence, pages 458-462. John Wiley & Sons, 1992.


Learning of Class Descriptions from Class.. - Geibel, Schädler.. (2002)   (Correct)

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G. Bisson. Conceptual clustering in a rst order logic representation. In B. Neumann, editor, Proc. of the 10th ECAI, pages 458-462. John Wiley & Sons, 1992.

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