title | abstract | layout | series | publisher | issn | id | month | tex_title | firstpage | lastpage | page | order | cycles | bibtex_editor | editor | bibtex_author | author | date | note | address | container-title | volume | genre | issued | extras | |||||||||||||||||||||||||||||||
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Propagation using Chain Event Graphs |
A Chain Event Graph (CEG) is a graphical model which is designed to embody conditional independencies in problems whose state spaces are highly asymmetric and do not admit a natural product structure. In this paper we present a probability propagation algorithm which uses the topology of the CEG to build a transporter CEG. Intriguingly, the transporter CEG is directly analogous to the triangulated Bayesian Network (BN) in the more conventional junction tree propagation algorithms used with BNs. The propagation method uses factorization formulae also analogous to (but different from) the ones using potentials on cliques and separators of the BN. It appears that the methods will be typically more efficient than the BN algorithms when applied to contexts where there is significant asymmetry present. |
inproceedings |
Proceedings of Machine Learning Research |
PMLR |
2640-3498 |
thwaites08a |
0 |
Propagation using Chain Event Graphs |
546 |
553 |
546-553 |
546 |
false |
McAllester, David A. and Myllym{"a}ki, Petri |
|
Thwaites, Peter A. and Smith, Jim Q. and Cowell, Robert G. |
|
2008-07-09 |
Reissued by PMLR on 30 October 2024. |
Proceedings of the 24th Conference on Uncertainty in Artificial Intelligence |
R6 |
inproceedings |
|