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A tautology is: A. always false B. always true C. sometimes true D. sometimes false
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I got you this.
i dont understand?
A tautology is a tautology.
a tautology is always true on logical ground. for example: ((p->g)^(g->q))->(p->q) is a tautology since for all cases of p, g, q(eg. p is true, q and g is false) the statement is true. :D
so answer is B.
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^ is for "and"
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