Exercise logic.propositional.dnf

Description
Proposition to DNF

Derivation

Final term is not finished
p /\ ~~(p /\ ~q /\ T) /\ ~q /\ ~~T /\ ((T /\ q /\ ~~(p /\ ~q) /\ ~~(p /\ ~q) /\ ~~T) || (~r /\ ~~(p /\ ~q) /\ ~~(p /\ ~q) /\ ~~T)) /\ ~F /\ T
logic.propositional.truezeroand
p /\ ~~(p /\ ~q /\ T) /\ ~q /\ ~~T /\ ((T /\ q /\ ~~(p /\ ~q) /\ ~~(p /\ ~q) /\ ~~T) || (~r /\ ~~(p /\ ~q) /\ ~~(p /\ ~q) /\ ~~T)) /\ ~F
logic.propositional.idempand
p /\ ~~(p /\ ~q /\ T) /\ ~q /\ ~~T /\ ((T /\ q /\ ~~(p /\ ~q) /\ ~~T) || (~r /\ ~~(p /\ ~q) /\ ~~(p /\ ~q) /\ ~~T)) /\ ~F
logic.propositional.idempand
p /\ ~~(p /\ ~q /\ T) /\ ~q /\ ~~T /\ ((T /\ q /\ ~~(p /\ ~q) /\ ~~T) || (~r /\ ~~(p /\ ~q) /\ ~~T)) /\ ~F
logic.propositional.notfalse
p /\ ~~(p /\ ~q /\ T) /\ ~q /\ ~~T /\ ((T /\ q /\ ~~(p /\ ~q) /\ ~~T) || (~r /\ ~~(p /\ ~q) /\ ~~T)) /\ T
logic.propositional.truezeroand
p /\ ~~(p /\ ~q /\ T) /\ ~q /\ ~~T /\ ((T /\ q /\ ~~(p /\ ~q) /\ ~~T) || (~r /\ ~~(p /\ ~q) /\ ~~T))
logic.propositional.notnot
p /\ ~~(p /\ ~q /\ T) /\ ~q /\ T /\ ((T /\ q /\ ~~(p /\ ~q) /\ ~~T) || (~r /\ ~~(p /\ ~q) /\ ~~T))
logic.propositional.truezeroand
p /\ ~~(p /\ ~q /\ T) /\ ~q /\ ((T /\ q /\ ~~(p /\ ~q) /\ ~~T) || (~r /\ ~~(p /\ ~q) /\ ~~T))
logic.propositional.notnot
p /\ ~~(p /\ ~q /\ T) /\ ~q /\ ((T /\ q /\ ~~(p /\ ~q) /\ ~~T) || (~r /\ p /\ ~q /\ ~~T))
logic.propositional.notnot
p /\ ~~(p /\ ~q /\ T) /\ ~q /\ ((T /\ q /\ ~~(p /\ ~q) /\ ~~T) || (~r /\ p /\ ~q /\ T))
logic.propositional.truezeroand
p /\ ~~(p /\ ~q /\ T) /\ ~q /\ ((q /\ ~~(p /\ ~q) /\ ~~T) || (~r /\ p /\ ~q /\ T))
logic.propositional.notnot
p /\ ~~(p /\ ~q /\ T) /\ ~q /\ ((q /\ p /\ ~q /\ ~~T) || (~r /\ p /\ ~q /\ T))
logic.propositional.notnot
p /\ ~~(p /\ ~q /\ T) /\ ~q /\ ((q /\ p /\ ~q /\ T) || (~r /\ p /\ ~q /\ T))
logic.propositional.truezeroand
p /\ ~~(p /\ ~q /\ T) /\ ~q /\ ((q /\ p /\ ~q) || (~r /\ p /\ ~q /\ T))
logic.propositional.truezeroand
p /\ ~~(p /\ ~q /\ T) /\ ~q /\ ((q /\ p /\ ~q) || (~r /\ p /\ ~q))