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4. Construct a truth table for (~p V q) ↔ p and submit it to the Dropbox.
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lol what DropBox?
not p or q
Oh , I see
You forgot the equivalent to p part.
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I would have need another column to see if (~p V q) match to p?
((not p or q) implies p) and (p implies (not p or q))
p q ~p (~p V q) eqiv to P? 0 0 1 1 0 0 1 1 1 0 1 0 0 0 0 1 1 0 1 1
if (not p or q) is true p must be true if p is true (not p or q) must be true
It simplifies to \(p \wedge q\) or \(p \text{ and } q\)
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Yes I think that last column seems fine
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