hi,


with reference to

http://www.utm.edu/research/iep/p/par-liar.htm

it says


The Liar Paradox is an argument that arrives at a
contradiction by reasoning about a Liar Sentence. The
most familiar Liar Sentence is the following
self-referential sentence:

(1) This sentence is false.
Experts in the field of philosophical logic have never
agreed on the way out of the trouble despite 2,300
years of attention. Here is the trouble--a sketch of
the Liar Argument that reveals the contradiction:

If (1) is true, then (1) is false. On the other hand,
if (1) is false, then it is true to say (1) is false;
but, because the Liar Sentence is saying precisely
that (namely that it is false), (1) is true. So (1) is
true if and only if it is false. Since (1) is one or
the other, it is both.

As it says-they are self referecial statements.What do
we learn from the liars paradox?

We arrive at a senseless result-doesn't all other
paradoxes do that-with the difference that they pick
only either true or false-which "they so strongly
beleive in" and come with the result they want?IS n't
that all paradoxes are trying to do?

Regards Sarath.

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