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Discrete Math 14 Online
OpenStudy (anonymous):

if i could be in two places at the same time, I'd come to your party. (b). I did not come to your party. (c). therefore i cannot be in two places at the same time. Give the symbolic notation for the arguement

OpenStudy (bibby):

That looks like a contrapositive. Was there anything before the word if?

OpenStudy (anonymous):

nope the only clue he(lecturer) gave was modus tollens

OpenStudy (bibby):

modus tollens is also known as the law of contrapositives. If you have p->q (p implies q) and you have not q Then not p follows

OpenStudy (bibby):

Here, q = I'd come to your party ~q (not q) = I did not come to your party

OpenStudy (anonymous):

owkay

OpenStudy (anonymous):

so the whole equation becomes [(p->q)^¬q]¬p, right?

OpenStudy (bibby):

I think so.

OpenStudy (anonymous):

thanks

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