Re: (OT) Re: Object identity

On 30 Jun 2006 02:14:14 -0700, Mark Nicholls wrote:

Therefore you can prove that all statements are both true and
false.

That depends on the axioms:

?!?!?

explain

?!?!?!

Contradiction can be introduced in different ways. That depends on the
measure of truth (truth value).

For example, if you take "necessity" as the measure, then you'd come to
Belnap logic where

T = true V false (contradiction)
_|_ = true & false (uncertainty)

If you'd take "possibility" as a measure it would turn into:

T = true & false (contradiction)
_|_ = true V false (uncertainty)

These two are complementary.

1. A V not A
2. not (A & not A) [+/- de Morgan's rules]

And, also, what is A.

?!?!?!

In intuitionistic logic you can't get not A from A. So you can't say
anything about A V not A without knowing A.

If I correctly remember the result, for any logic like above, you can build
a meta-logic system in which statements would be again either true or
false. I.e. things aren't that bad. You replace A with m(A)=true, where m()
is the measure, and everything is nice again, except for the philosophy.
Because m(A) is not A, and where is A?

for any C...I can prove anything....no axioms except "A & not A".

I am my own grandpa.

You can believe in it. Others might believe in the opposite. But the
question if you indeed are, becomes meaningless. You say:

"It seems I am my own grandpa"

--
Regards,
Dmitry A. Kazakov
http://www.dmitry-kazakov.de
.

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