Question: Need to make sure I am correct with my Boolean Satisfiability problem (SAT) with a hill-climbing greedy algorithm... PLEASE DON'T ANSWER UNLESS CERTAIN... Say we

Need to make sure I am correct with my Boolean Satisfiability problem (SAT) with a hill-climbing greedy algorithm...

PLEASE DON'T ANSWER UNLESS CERTAIN...

Say we have 6 clauses and 5 variables with (A B) (B C) (C A) (C D) (D E) (D B).

If the 5 variables start as false, then what is the final state reached by hill-climbing? Will a global optimal solution be found by hill climbing from this initial state?

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