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391 - 397 / 397; page
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F (p1 ∧ F (p2 ∧ F p3)) ∧ F (q1 ∧ F (q2 ∧ F q3))
Equivalent:
F (p1 ∧ F (p2 ∧ F p3)) ∧ F (q1 ∧ F (q2 ∧ F q3))
Complement:
DBW
G (s → (q ∧ X (¬ t U r) → X (¬ t U (r ∧ F p))) U (t ∨ G (q ∧ X (¬ t U r) → X (¬ t U (r ∧ F p)))))
Equivalent:
G (s → (q ∧ X (¬ t U r) → X (¬ t U (r ∧ F p))) U (t ∨ G (q ∧ X (¬ t U r) → X (¬ t U (r ∧ F p)))))
Complement:
¬ G (s → (q ∧ X (¬ t U r) → X (¬ t U (r ∧ F p))) U (t ∨ G (q ∧ X (¬ t U r) → X (¬ t U (r ∧ F p)))))
NBW
F (p ∧ X (p ∧ X (p ∧ X p))) ∧ F (q ∧ X (q ∧ X (q ∧ X q)))
Equivalent:
F (p ∧ X (p ∧ X (p ∧ X p))) ∧ F (q ∧ X (q ∧ X (q ∧ X q)))
Complement:
DBW
F (p1 ∧ F (p2 ∧ F (p3 ∧ F p4))) ∧ F (q1 ∧ F (q2 ∧ F (q3 ∧ F q4)))
Equivalent:
F (p1 ∧ F (p2 ∧ F (p3 ∧ F p4))) ∧ F (q1 ∧ F (q2 ∧ F (q3 ∧ F q4)))
Complement:
DBW
F (p ∧ X (p ∧ X (p ∧ X (p ∧ X p)))) ∧ F (q ∧ X (q ∧ X (q ∧ X (q ∧ X q))))
Equivalent:
F (p ∧ X (p ∧ X (p ∧ X (p ∧ X p)))) ∧ F (q ∧ X (q ∧ X (q ∧ X (q ∧ X q))))
Complement:
DBW
F (p1 ∧ F (p2 ∧ F (p3 ∧ F (p4 ∧ F p5)))) ∧ F (q1 ∧ F (q2 ∧ F (q3 ∧ F (q4 ∧ F q5))))
Equivalent:
F (p1 ∧ F (p2 ∧ F (p3 ∧ F (p4 ∧ F p5)))) ∧ F (q1 ∧ F (q2 ∧ F (q3 ∧ F (q4 ∧ F q5))))
Complement:
DBW
F (p ∧ X (p ∧ X (p ∧ X (p ∧ X (p ∧ X p))))) ∧ F (q ∧ X (q ∧ X (q ∧ X (q ∧ X (q ∧ X q)))))
Equivalent:
F (p ∧ X (p ∧ X (p ∧ X (p ∧ X (p ∧ X p))))) ∧ F (q ∧ X (q ∧ X (q ∧ X (q ∧ X (q ∧ X q)))))
Complement:
DBW