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October 11, 2017 17:41
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Bayes networks define probability distributions over graphs of random variables. | |
To find how many probability values are required to specify a Bayes Network, identify the number of input variables K for each node(i) and sum 2^(K(i)). | |
Complex Bayes network representations offer considerable advantage over naive unstructured join representations. | |
D- Separation: used for defining independence based on the graph structure and known variables. | |
Inference in Bayes Nets: Nodes can be Query (want to find), Evidence (know these) or Hidden (not Query or Evidence). | |
Can ask a direct question or find the most likely explanation (what combination have the highest probability). | |
Variable elimination: can be more efficient than having to perform the whole enumeration. | |
Likelihood Weighting can accommodate for sample rejection. | |
Gibbs Sampling | |
Monty Hall: Updating probabilities after new information (1/3 -> 2/3) |
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