Re: socially challenged???!!??





Slobodan Blazeski wrote:
On Jul 4, 1:58 pm, Ken Tilton <kennytil...@xxxxxxxxxxxxx> wrote:

Slobodan Blazeski wrote:

On Jul 4, 1:44 pm, Ken Tilton <kennytil...@xxxxxxxxxxxxx> wrote:

Slobodan Blazeski wrote:

On Jul 4, 12:22 pm, Ken Tilton <kennytil...@xxxxxxxxxxxxx> wrote:

Slobodan Blazeski wrote:

On Jul 3, 8:26 pm, Ken Tilton <kennytil...@xxxxxxxxxxxxx> wrote:

jimbo...@xxxxxxxxx wrote:

On Jul 3, 10:59 am, Ken Tilton <kennytil...@xxxxxxxxxxxxx> wrote:

Yeah, it was a completely ironic and deliberately self-referential post
meant to amuse and edify. How did I know it would be lost on a dolt like
you?

OK, I'll try harder in the future to keep up.

I was thinking "catch up". You come into one of the better NGs on UseNet

=>(one-of-the-better-NGs-on-UseNet-p comp.lang.lisp)
nil
-=>(best-ng-on-the-usenet-p comp.lang.lisp)
t

What part of set theory do you not understand?

hth,kt

Once upon a time in a village far far away there was a barbershop
whose barber had a strict policy of shaving everybody in the village
who didn't shave themselves and noone else. Should the barber shave
himself ?

I see. You would rather talk about computability than set theory. Not
that this example is at all interesting.

hth,kt- Hide quoted text -

- Show quoted text -

Gave up already ?

Decided already. You stuck? Hell, it was your (boring) riddle.

kt- Hide quoted text -

- Show quoted text -


Actually I was talking about a set theory,...

When are you people goin to learn to listen to me? That is almost entirely about computability, and only trivially about set theory. F*ck, it is a simple find-if.

Tell you what, translate the riddle into Lisp and see what you get, maybe then you can understand His Kennyness.

as the puzzle I presented,
called a Barber paradox

Typical academics, naming a triviality. Reminds me of PAIP.

... and attributed to Bertrand Russell and
analogous to Russell's Paradox, which is devised to show that set
theory as it was used by Georg Cantor and Gottlob Frege contained
contradictions.

No, it is not a contradiction. The problem statement was perfectly comprehensible. There is a problem, but it is not one of contradiction which involves saying X is Y and X is not Y.


If the barber does not shave himself, he must abide by the rule and
shave himself.
If he does shave himself, according to the rule he shouldn't shave
himself.

Omigod, you thought Myself could not figure that out? Of course those observations are fine, now stop whining and answer the damn question: should the barber shave himself? What happens? Look at your Lisp code.

hth,kt
.



Relevant Pages

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