A
AlNg
Guest
As I understand it, a logical contradiction is the conjunction of a statement S and its denial not S. It is a proposition that implies two opposing conclusions S and not S. In a truth table, (P and not P) is always false.
P true implies (P and not P) false.
P false implies (P and not P) false.
P true implies (P and not P) false.
P false implies (P and not P) false.
{P and not P) is always false and never true in a truth table.If it is indeed a logical contradiction then would you say that it is true…
I don’t see existence questions coming into the picture as I pointed out above with the mathematical example which is logically true, even though the elements involved in the example do not exist in the real material world.If it is indeed a logical contradiction then would you say that it is true that it exists?
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