Summary of the Rules A>B -A B -(A>B) A -B B -(AvB) -A -B AvB A A&B A B -(A&B) -A -B --A A A<>B A B -A -B -(A<>B) A -B -A B Summary of the Rules A>B B -(A>B) A -B B -(AvB) -A -B -A AvB A A&B A B -(A&B) -A -B Summary of the Rules A>B B -(A>B) A -B B -(AvB) -A -B -A AvB A A&B A B -(A&B) -A -B (v) branches so (-v) does not. Summary of the Rules A>B B -(A>B) A -B B -(AvB) -A -B -A AvB A A&B A B -(A&B) -A -B (v) adds no negations so (-v) adds negations. Summary of the Rules A>B B -(A>B) A -B B -(AvB) -A -B -A AvB A A&B A B -(A&B) -A -B Summary of the Rules A>B B -(A>B) A -B B -(AvB) -A -B -A AvB A A&B A B -(A&B) -A -B (&) does not branch so (-&) branches. Summary of the Rules A>B B -(A>B) A -B B -(AvB) -A -B -A AvB A A&B A B -(A&B) -A -B (&) adds no negations so (-&) adds negations. Summary of the Rules A>B B -(A>B) A -B B -(AvB) -A -B -A AvB A A&B A B -(A&B) -A -B Summary of the Rules A>B B -(A>B) A -B B -(AvB) -A -B -A AvB A A&B A B -(A&B) -A -B (>) branches so (->) does not. Summary of the Rules A>B B -(A>B) (>) negates the antecedent A so (->) negates the consequent. -B B -(AvB) -A -B -A AvB A A&B A B -(A&B) -A -B Summary of the Rules A<>B A B -A -B -(A<>B) A -B -A B Summary of the Rules A<>B A B -A -B If A<>B is T then A and B MATCH. A is T and B is T or A is F and B is F. -(A<>B) A -B -A B Summary of the Rules A<>B A B -A -B -(A<>B) A -B -A B If A<>B is F then A and B DO NOT MATCH. A is T and B is F or A is F and B is T. Summary of the Rules A<>B A B -A -B -(A<>B) -A B A -B If A<>B is F then A and B DO NOT MATCH. A is T and B is F or A is F and B is T.
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