Random logic programs: linear model
Kewen Wang, Lian Wen, School of Information and Communication Technology Griffith University, Australia
Kedian Mu, School of Mathematical Sciences Peking University, China
Abstract
This paper proposes a model, the linear model, for randomly generating logic programs with low density of rules and investigates statistical properties of such random logic programs. It is mathematically shown that the average number of answer sets for a random program converges to a constant when the number of atoms approaches infinity. Several experimental results are also reported, which justify the suitability of the linear model. It is also experimentally shown that, under this model, the size distribution of answer sets for random programs tends to a normal distribution when the number of atoms is sufficiently large.
Bibtex (Use it for references)
@article{KEYWORD,
journal = {Theory and Practice of Logic Programming},
publisher = {Cambridge University Press},
author = {Kewen Wang and Lian Wen and Kedian Mu},
title = {Random logic programs: linear model},
volume = {15},
number = {6},
year = {2015},
pages = {818-853}
}