Question: There is a single connected Bayesian network (i.e., the nodes do not form multiple disjoint networks) made over 8 variables with the following properties: Each

There is a single connected Bayesian network (i.e., the nodes do not form multiple disjoint networks) made over 8 variables with the following properties:

  • Each node has at least one parent or child node
  • D is conditionally independent of B given C
  • The Markov blanket of E is D & H
  • The Markov blanket of F is G & C
  • Node C has 2 parents

Additional connections are made between the nodes on the graph & now (below) it no longer represents the original network. For all of the above properties to be true, state only the necessary connections in the original Network:

There is a single connected Bayesian network (i.e., the nodes do not

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