A Unifying Framework for Probabilistic Belief Revision

Authors: Zhiqiang Zhuang, James Delgrande, Abhaya Nayak, Abdul Sattar

IJCAI 2017 | Conference PDF | Archive PDF | Plain Text | LLM Run Details

Reproducibility Variable Result LLM Response
Research Type Theoretical We provide a representation theorem for p-revision which shows that it can be characterised by the set of basic AGM revision postulates. P-revision represents an all purpose method for revising probabilistic information that can be used for, but not limited to, the revision problems behind Bayesian conditionalisation, Jeffrey conditionalisation, and Lewis s imaging. Importantly, p-revision subsumes the above three approaches indicating that Bayesian conditionalisation, Jeffrey conditionalisation, and Lewis imaging all obey the basic principles of AGM revision.
Researcher Affiliation Academia Zhiqiang Zhuang Griffith University z.zhuang@griffith.edu.au James Delgrande Simon Fraser University jim@cs.sfu.ca Abhaya Nayak Macquarie University abhaya.nayak@mq.edu.au Abdul Sattar Griffith University a.sattar@griffith.edu.au
Pseudocode No The paper contains mathematical definitions and theorems but does not include any structured pseudocode or algorithm blocks.
Open Source Code No The paper is theoretical and does not mention providing open-source code for the described methodology. No links or statements about code availability are present.
Open Datasets No The paper is purely theoretical and does not involve empirical studies or datasets, so there is no mention of a publicly available dataset for training.
Dataset Splits No The paper is theoretical and does not involve empirical studies, datasets, or any form of training/validation/test splits.
Hardware Specification No The paper is theoretical and does not describe any experimental setup or mention specific hardware specifications used for computation.
Software Dependencies No The paper is theoretical and does not mention any specific software dependencies with version numbers required for replication.
Experiment Setup No The paper is theoretical and does not include details on experimental setup, hyperparameters, or training settings, as it does not describe empirical experiments.