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Modus Ponens
If p then q, p | q
Modus tollens
If p then q, not q | not p
Double negation
not not p | p visa versa
Repetition
p | p
simplification
p and q | p visa versa
Adjunction
P, Q | P and Q
Addition
p | p or q
Modus Tollendo Ponens
P or Q, not p | q vise versa
Biconditional-Conditional
P if and only if Q | if p then Q vise versa
Conditional-biconditional
If p then q, if q then p, | p if and only if q
Hypothetical Syllogism
if p then q, if q then r | if p then r
constructive dilemma
if p then q, if r then s, p or r | q or s
Commutative Law
P or/and Q | Q or/and P
Associative Law
(P or/and Q) or/and R | P or/and (Q or/and R)
Distributive Law
P and (Q or R) | (P and Q) or (P and R) or switch signs for or
Contrapositive
If p then q | if not q then not p
De Morgan’s Law
not(p and q) | not p or not q for or switch signs
Fallacy of unwarranted assumptions
If p then q | q
Fallacy of the converse
If p then q, q | p
Fallacy of the inverse
If p then q, not p | no q
Lastly practice how to write arguments and the orignal tf stuff but very little of that, also practice how to write validity
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