|WikiProject Statistics||(Rated Start-class, High-importance)|
|WikiProject Robotics||(Rated Start-class, Mid-importance)|
This page is rehashing of bishop's chapter on graphical models. In reality, a graphical model is just a model that consists of a graph. Three models that involve graphs are Markov networks, Bayesian networks, and Factor graphs. I suggest deleting this page, or replacing it with a sentence that says exactly this.MisterSheik 22:44, 27 March 2007 (UTC)
Bayesian Network Example error?
Under the Bayesian Network section, it says "If the network structure of the model is a directed acyclic graph, ..." and then later "For example, the graphical model in the Figure shown above ...".
The example model has C <--> D , and which is I believe a cycle, making the graph not a DAG.
(I don't know anything about Bayesian Networks, but the description on this page seems to exclude the cited example?) — Preceding unsigned comment added by 188.8.131.52 (talk) 03:01, 24 July 2013 (UTC)
Solving Graphical Models and Model Selection
This article describes the structure of graphic models, but not the numerical simulation. The structure (ie. directed acyclic graph) is useful to a computer scientist, but not so much to the statistician or applied scientist.
"There are many diﬀerent kinds of graphical models, but the two most popular ones are based on directed acyclic graphs (also called “Bayesian networks”) and on undirected graphs (also called “Markov random ﬁelds”)." page 1 http://www.cs.ubc.ca/~murphyk/Software/bnsw.pdf
BTW, my cite is an out of date (2007) article, but it does briefly describes the software and algorithms used to simulate models.
There is also the model selection issue, which is addressed towards the end of the same citation.
"In addition to inference about states and parameters, there is much interest (especially in the systems biology community) in inference about the graph structure itself." page 2-3 http://www.cs.ubc.ca/~murphyk/Software/bnsw.pdf Jim.Callahan,Orlando (talk) 17:37, 24 January 2014 (UTC)