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Is the reason \[(A \implies B \equiv (\sim A) \wedge B)\] because the implication is true if 1) premise is false (~A) or if 2 conclusion is true (B)?
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\[A \implies B\] is equivalent to \[\hbox{~} \ (A \wedge \hbox{~} \ B)\] Just draw up the truth table and compare the values of these tho statements for A true, B true A true, B false A false, B true A false, B true and you'll find they are exactly coincident.
...these TWO statements for ...
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