We have a distribution P over the variables $A,B,C,D,E,$ and $G.$ We would like to build a Bayesian network that is a minimal I$-$Map for P$.$ In reality, you have access to P$,$ which you can query for independencies, but for the purposes of this problem, we will assume the following structure is a P$-$Map for P$.$ Create minimal I$-$Maps for P$,$ using the following variable orders.

a$.$ C$,$ A$,$ B$,$ E$,$ D$,$ G

b$.D,B,A,E,C,G$

c$.G,E,D,C,B,A$

d$.G,A,C,E,D,B$