d-Separation: From Theorems to Algorithms

03/27/2013
by   Dan Geiger, et al.
0

An efficient algorithm is developed that identifies all independencies implied by the topology of a Bayesian network. Its correctness and maximality stems from the soundness and completeness of d-separation with respect to probability theory. The algorithm runs in time O (l E l) where E is the number of edges in the network.

READ FULL TEXT

page 1

page 2

page 3

page 5

page 7

research
06/06/2018

Dempsterian-Shaferian Belief Network From Data

Shenoy and Shafer Shenoy:90 demonstrated that both for Dempster-Shafer T...
research
04/28/2023

A Critique of Czerwinski's "Separation of PSPACE and EXP"

Czerwinski's paper "Separation of PSPACE and EXP" [Cze21] claims to prov...
research
06/08/2020

Completeness Theorems for First-Order Logic Analysed in Constructive Type Theory (Extended Version)

We study various formulations of the completeness of first-order logic p...
research
06/25/2020

Augmenting the Algebraic Connectivity of Graphs

For any undirected graph G=(V,E) and a set E_W of candidate edges with E...
research
10/09/2017

Stone-Type Dualities for Separation Logics

Stone-type duality theorems, which relate algebraic and relational/topol...
research
09/11/2022

PPP-Completeness and Extremal Combinatorics

Many classical theorems in combinatorics establish the emergence of subs...
research
01/10/2019

Mechanization of Separation in Generic Extensions

We mechanize, in the proof assistant Isabelle, a proof of the axiom-sche...

Please sign up or login with your details

Forgot password? Click here to reset