Probabilistic reasoning in intelligent systems: networks of plausible inference
Probabilistic reasoning in intelligent systems: networks of plausible inference
Probabilistic Horn abduction and Bayesian networks
Artificial Intelligence
Semantics and complexity of abduction from default theories
Artificial Intelligence
The independent choice logic for modelling multiple agents under uncertainty
Artificial Intelligence - Special issue on economic principles of multi-agent systems
Default Reasoning via Negation as Failure
Foundation of Knowledge Representation and Reasoning [the book grew out of an ECAI-92 workshop]
Expressing default abduction problems as quantified Boolean formulas
AI Communications
Machine Learning
Probabilistic reasoning with answer sets
Theory and Practice of Logic Programming
Exploiting causal independence in Bayesian network inference
Journal of Artificial Intelligence Research
On the implementation of the probabilistic logic programming language problog
Theory and Practice of Logic Programming
Extending probLog with continuous distributions
ILP'10 Proceedings of the 20th international conference on Inductive logic programming
Using Generalized Annotated Programs to Solve Social Network Diffusion Optimization Problems
ACM Transactions on Computational Logic (TOCL)
Describing disease processes using a probabilistic logic of qualitative time
Artificial Intelligence in Medicine
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The last two decades has seen the emergence of many different probabilistic logics that use logical languages to specify, and sometimes reason, with probability distributions. Probabilistic logics that support reasoning with probability distributions, such as ProbLog, use an implicit definition of an interaction rule to combine probabilistic evidence about atoms. In this paper, we show that this interaction rule is an example of a more general class of interactions that can be described by nonmonotonic logics. We furthermore show that such local interactions about the probability of an atom can be described by convolution. The resulting extended probabilistic logic supports nonmonotonic reasoning with probabilistic information.