Exercise logic.propositional.dnf

Description
Proposition to DNF

Derivation

Final term is not finished
~~(~p <-> (p /\ q)) || (~p <-> (p /\ q))
logic.propositional.notnot
(~p <-> (p /\ q)) || (~p <-> (p /\ q))
logic.propositional.defequiv
(~p /\ p /\ q) || (~~p /\ ~(p /\ q)) || (~p <-> (p /\ q))
logic.propositional.compland
(F /\ q) || (~~p /\ ~(p /\ q)) || (~p <-> (p /\ q))
logic.propositional.falsezeroand
F || (~~p /\ ~(p /\ q)) || (~p <-> (p /\ q))
logic.propositional.falsezeroor
(~~p /\ ~(p /\ q)) || (~p <-> (p /\ q))
logic.propositional.notnot
(p /\ ~(p /\ q)) || (~p <-> (p /\ q))
logic.propositional.demorganand
(p /\ (~p || ~q)) || (~p <-> (p /\ q))
logic.propositional.andoveror
(p /\ ~p) || (p /\ ~q) || (~p <-> (p /\ q))
logic.propositional.compland
F || (p /\ ~q) || (~p <-> (p /\ q))
logic.propositional.falsezeroor
(p /\ ~q) || (~p <-> (p /\ q))