Abstract
The introduction of Fuzzy Logic into Logic Programming (LP) has resulted into the development of several Fuzzy Prolog systems. These systems replace the inference mechanism of Prolog with a fuzzy variant which is able to handle partial truth. Most of these systems implement the fuzzy resolution introduced by Lee, examples being Prolog-Elf, Fril Prolog, and F-Prolog. Truth values associated to fuzzy variables can be represented in an ordeal of different flavors, such as real numbers, percentiles, intervals, unions of intervals, and continuous or discrete functions on different domains. [GMV04] presented a Fuzzy Prolog Language that models interval-valued Fuzzy Logic, implemented using CLP(\({\cal R}\)). This Fuzzy Prolog system uses both the original inference mechanism of Prolog, and constraint handling facilities provided by CLP(\({\cal R}\)) to represent and manipulate the concept of partial truth. In that approach, a truth value is a finite union of sub-intervals on [0,1]. A truth value will be propagated through the rules by means of an aggregation operator. The system is user-extensible simply by adding new aggregation operators to the library.
This work has been partially funded by the European Union IST program under contract IST-2001-34717, Amos, and by Spanish MCYT projects TIC 2002-0055, CUBICO and TIC 2003 – 01036, SOFFIE.
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References
Guadarrama, S., Muñoz, S., Vaucheret, C.: Fuzzy prolog: A new approach using soft constraints propagation. Fuzzy Sets and Systems, FSS 144(1), 127–150 (2004) ISSN 0165-0114
Van Hentenryck, P.: Constraint Satisfaction in Logic Programming. MIT Press, Cambridge (1989)
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Muñoz-Hernández, S., Gómez-Pérez, J.M. (2004). Collaborative Fuzzy Agents Using Constraint Logic Programming over Finite Domains. In: Meersman, R., Tari, Z., Corsaro, A. (eds) On the Move to Meaningful Internet Systems 2004: OTM 2004 Workshops. OTM 2004. Lecture Notes in Computer Science, vol 3292. Springer, Berlin, Heidelberg. https://doi.org/10.1007/978-3-540-30470-8_3
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DOI: https://doi.org/10.1007/978-3-540-30470-8_3
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