I want to know the simplify version of
$((((A => B) | A) \& \sim B) => f)$
is $( \sim A V B) $?
or
$((A V B) \& ( \sim A V B))$ ?
I want to know the simplify version of
$((((A => B) | A) \& \sim B) => f)$
is $( \sim A V B) $?
or
$((A V B) \& ( \sim A V B))$ ?
$$(((A \Rightarrow B) \lor A)\land \neg B)$$ $$(((\neg A \lor B) \lor A)\land \neg B)$$ $$(((\neg A \lor A) \lor B)\land \neg B)$$ $$(((\neg A \lor A) \lor B)\land \neg B)$$ $$(B \land \neg B)$$ $$\text{False}$$