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13 Cards in this Set

  • Front
  • Back
"not all are"
"some are not"
"not some are"
"all are not"
~(p and q)
~p or ~q
~(p or q)
~p and ~q
converse of "p → q"
"q → p"
inverse of "p → q"
"~p → ~q"
contrapositive of "p → q"
"~q → ~p"
law of detachment
p → q
p
_____
∴ q
law of contraposition
p → q
~q
_____
∴ ~p
law of syllogism
p → q
q → r
_____
∴ p → r
disjunctive syllogism
p ˅ q
~p
_____
∴ q
fallacy of the converse
p → q
q
_____
∴ p
fallacy of the inverse
p → q
~p
_____
∴ ~q