affirming the consequent
The invalid form: if P, then Q; Q; so P.
Affirming the consequent is the formal fallacy: if P, then Q; Q; therefore P. It imitates modus ponens but asserts the consequent instead of the antecedent. Q may be true for some other reason.
Examples
"If it's a cat, it has fur. My pet has fur. So it's a cat." It could be a dog.