From: Lester Zick on
On Tue, 17 Apr 2007 13:29:44 -0400, Tony Orlow <tony(a)lightlink.com>
wrote:

>> Let me ask you something, Tony. When you send off for some truth value
>> according to "true(x)" and it returns a 1 or 0 or whatever, how is the
>> determination of that "truth value" made?
>
> From the truth values of the posited assumptions, of course, just like
>yours.

So you just posit truth values and wing it whereas I'm more inclined
to demonstrate the truth of what I posit instead?

~v~~
From: Lester Zick on
On Tue, 17 Apr 2007 13:29:44 -0400, Tony Orlow <tony(a)lightlink.com>
wrote:

>And if it's just made in
>> accordance with the manipulation of other "truth values" how are those
>> "truth values" determined?
>
>That's an inductive matter, based on evidence, and in the case of math,
>the acceptability of the conclusions derived from the posited assumptions.

In other words you just guess? More or less what I thought.

~v~~
From: Lester Zick on
On Tue, 17 Apr 2007 13:29:44 -0400, Tony Orlow <tony(a)lightlink.com>
wrote:

>> Or is it all just a bunch of running "truth
>> value" manipulations with no beginning or end? If that's all they are
>> then you have no reason to call "truth values" "truth" values and you
>> might just call them what they are 1's and 0's because that's all they
>> really are.
>
>You cannot deduce conclusions without inducing assumptions, for the sake
>of logical consideration.

And "inducing" assumptions by any other name is called guessing.

~v~~
From: Lester Zick on
On Tue, 17 Apr 2007 13:29:44 -0400, Tony Orlow <tony(a)lightlink.com>
wrote:

>> So what all this nonsense comes down to is that your "truth values"
>> have no beginning in actual mechanical terms because they're given to
>> you by assumption and not demonstrated in mechanical terms and all
>> those conjunctions and conjunctive manipulations you describe are just
>> so many arbitrary translation rules to work with otherwise meaningless
>> 1's and 0's.
>>
>> ~v~~
>
>0 and 1 are meaningful. They are nothing and all.

Not interested, Tony. Save it for church.

~v~~
From: stephen on
In sci.math David R Tribble <david(a)tribble.com> wrote:
> Tony Orlow writes:
>>> ala L'Hospital's theft from the Bernoullis, and
>>> the division by 0 proscription.
>>

> Alan Smaill wrote:
>> and Zick was the one who claimed that he would use l'Hospital to work
>> out the right answer for 0/0. such a japester, eh?

> Geez. How many posts before someone points
> out that it's l'H�pital's rule?

But that would spoil the joke.

Stephen