FQHT: The Logic of Stable Models for Logic Programs with Intensional Functions
Abstract
We study a logical system FQHT that is appropriate for reasoning about nonmonotonic theories with intensional functions as treated in the approach of Bartholomew and Lee (2012). We provide a logical semantics, a Gentzen style proof theory and establish completeness results. The adequacy of the approach is demonstrated by showing that it captures the Bartholemew/Lee semantics and satisfies a strong equivalence property.
Cite
Text
del Cerro et al. "FQHT: The Logic of Stable Models for Logic Programs with Intensional Functions." International Joint Conference on Artificial Intelligence, 2013.Markdown
[del Cerro et al. "FQHT: The Logic of Stable Models for Logic Programs with Intensional Functions." International Joint Conference on Artificial Intelligence, 2013.](https://mlanthology.org/ijcai/2013/delcerro2013ijcai-fqht/)BibTeX
@inproceedings{delcerro2013ijcai-fqht,
title = {{FQHT: The Logic of Stable Models for Logic Programs with Intensional Functions}},
author = {del Cerro, Luis Fariñas and Pearce, David and Valverde, Agustín},
booktitle = {International Joint Conference on Artificial Intelligence},
year = {2013},
pages = {891-897},
url = {https://mlanthology.org/ijcai/2013/delcerro2013ijcai-fqht/}
}