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  1. #5

    Default Re: Logic

    Quote Originally Posted by The Stranger View Post
    ye, i just did this with my dad and we came to the same conclusion, but you explain it better than he did :P so thanx!

    so the contradiction would be that H → F and F → H can't be true at the same time while the conditions demand them to be?
    No the problem is that rule (3) and rule (4) require logical equivalence of F and H and it is not possible to prove this in the general case (i.e. using only the conditions/propositions given for any F, E, or H).

    But it is perfectly possible there exist two propositions F, and H such that F -> H && H -> F:

    Consider many of the basic examples of boolean algebra:
    F: !A || (B && A)
    H: !A || B
    H <-> F
    Last edited by Tellos Athenaios; 12-06-2011 at 23:14.
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