From: Lester Zick on
On Fri, 27 Apr 2007 09:25:19 +0100, Ben newsam
<ben.newsam.remove.this(a)gmail.com> wrote:

>>>>>What you fail to realise is that binary 1 and 0 are synonymous with
>>>>>the terms "true" and "false".
>>>>
>>>>And what you fail to realize, Ben, is that you haven't proven this is
>>>>true. It's merely an assumption on your part. If the terms "true" and
>>>>"false" were truly synonymous with binary 1 and 0 in this sense why
>>>>wouldn't the same apply to "figs" and "ideas" or any other pair of
>>>>synonyms?
>>>
>>>If figs and ideas are mutually exlusive, and everything is either a
>>>fig or an idea, then yes that would be fine.
>>
>>You think figs and ideas aren't mutually exclusive? I'd like to see
>>one that is the other.
>
>What ideas I have about figs are irrelevant.

I'm not talking about "ideas about figs". I'm talking about "ideas" on
the one hand and "figs" on the other. The idea being that we assign
"ideas"=1 and "figs"=0 just like you want to assign truth values of
"true"=1 and "false"=0.

> Read the above again:
>*If* figs and ideas are mutually exlusive, *and* everything is
>*either* a fig *or* an idea ...

No, no, Ben, that's not what mutually exclusive means. You're talking
about mutually exhaustive which is something else altogether. Every
different thing is mutually exclusive with all other different things.
Mutually exhaustive is not mutually exclusive. You may claim 1 and 0
are mutually exhaustive in TvN binary mechanics but you can't make the
same claim for true and false without a demonstration to that effect.
You just assume "true"="not false" and vice versa. But even then you
have a whole host of things which wouldn't appear to be either like
mathematical definitions, assumptions, and so on. Unless you intend to
claim things like "square circles" must either be true or false.

There are also certain problematic situations which are neither true
nor false. I don't claim "ideas" and "figs" are necessarily mutually
exhaustive but I see nothing wrong with assigning one to 1 and the
other to 0 as long as we're drawing up synonyms because one set of
synonyms strikes me as good as any other. Either that or you'd better
get to work in a hurry drafting rules for assignment of synonymies.

~v~~
From: Lester Zick on
On Fri, 27 Apr 2007 09:25:19 +0100, Ben newsam
<ben.newsam.remove.this(a)gmail.com> wrote:

>>>You are. I am not. To me, "1" and "0" are sufficient, and "true" and
>>>"false" are adequate aliases for them.
>>
>>So apparently would be figs and ideas.
>
>No, please remember that it was you who erroneously suggested that
>they might be

Sure they would be and please remember it was you who erroneously
thought mutual exclusion meant mutual exhaustion of alternatives.

~v~~
From: Lester Zick on
On Fri, 27 Apr 2007 09:25:19 +0100, Ben newsam
<ben.newsam.remove.this(a)gmail.com> wrote:

>>>>Presuming we already understand TvN binary mathematical logic
>>>>sufficiently, what's the purpose of assigning the aliases "true" and
>>>>"false" to 1 and 0? Obviously it's to pretend real truth and falsehood
>>>>share identical properties with mathematical binary 1 and 0 when in
>>>>fact we know nothing of the kind until we can demonstrate they share
>>>>identical properties. And the fact you call 1 and 0 by other names has
>>>>no affect on the properties of 1 and 0 or on the properties associated
>>>>with those other names.
>>>
>>>They are both mutually exclusive, and everything must be either one or
>>>the other. If you think they are not synonymous, perhaps you could
>>>point out how they are not?
>>
>>Or perhaps you could point out how they are synonymous?
>
>1 = true
>true = 1
>0 = false
>false = 0
>
>To say that something is either true or false is true, 1 + 0 = 1
>To say that something is both true and false is false, 1 * 0 = 0
>
>Perhaps you could now point out how they are not?

Well as long as we're drafting arbitrary synonymies and claiming
arbitrary arithmetic properties for "true" and "false without proof
perhaps you could demonstrate exactly why the same properties don't
apply to "figs" and "ideas". I mean as long as you're guessing you
might just as well guess what properties everything has that causes
true=1 and false=0 where no other set of things does so there won't be
any further confusion about which things are mutually exhaustive and
which things aren't. I mean as long as you're guessing.

~v~~
From: Lester Zick on
On Fri, 27 Apr 2007 09:50:35 -0400, Wolf <ElLoboViejo(a)ruddy.moss>
wrote:

>>>>> Presuming we already understand TvN binary mathematical logic
>>>>> sufficiently, what's the purpose of assigning the aliases "true" and
>>>>> "false" to 1 and 0? Obviously it's to pretend real truth and falsehood
>>>>> share identical properties with mathematical binary 1 and 0 when in
>>>>> fact we know nothing of the kind until we can demonstrate they share
>>>>> identical properties. And the fact you call 1 and 0 by other names has
>>>>> no affect on the properties of 1 and 0 or on the properties associated
>>>>> with those other names.
>>>> They are both mutually exclusive, and everything must be either one or
>>>> the other. If you think they are not synonymous, perhaps you could
>>>> point out how they are not?
>>> Or perhaps you could point out how they are synonymous?
>>
>> 1 = true
>> true = 1
>> 0 = false
>> false = 0
>>
>> To say that something is either true or false is true, 1 + 0 = 1
>> To say that something is both true and false is false, 1 * 0 = 0
>>
>> Perhaps you could now point out how they are not?
>
>
>No, he can't, or won't, because he doesn't understand, or else doesn't
>accept, Boolean logic. He's into Truth - some absolute something or
>other out there that only the Zickster can intuit. That's why he loses
>his cool when the rest of us, with our paltry operational definitions of
>truth (NB the lower case) refuse to believe that he's discovered The
>Secrets Of The Universe. Here he is, offering us The Truth on an
>electronic platter, and we shake our heads and mutter "nutter." No
>wonder he loses his cool, and indulges in picayune sarcasm and foul
>mouthed insult.
>
>The more seriously you discuss his frothings, the angrier he gets,
>because serious discussion shows up the depth of his nonsense and
>vastness of his ignorance.

Well, Wolf, in all the years we've discussed math and science all I've
ever seen you advance are problematic psychological arguments and
claims. I mean are we really supposed to say the Zickster's arguments
are false because Wolf says he's neurotic? Even assuming I were, just
as I imagine you could make the same assumption of everyone on the
usenet on some grounds or other, would that apply to my arguments? In
other words even if I were neurotic would that make my arguments
neurotic?

I really suspect you need a new schtick to hang your mathematical and
scientific rationales on. Maybe you should consider explaining why you
feel my demonstration of the mechanical origin of boolean conjunctions
in terms of "not" compoundings wrong or why you consider "not not" or
the "contradiction of contradiction" not self contradictory or what
"alternatives to alternatives" you envision instead of blaming me for
your own shortcomings and those of others and the contempt all of you
seem to feel for truth and demonstrations of truth in universal terms.

~v~~
From: Ben newsam on
On Fri, 27 Apr 2007 11:58:29 -0700, Lester Zick
<dontbother(a)nowhere.net> wrote:

>On Fri, 27 Apr 2007 09:11:24 +0100, Ben newsam
><ben.newsam.remove.this(a)gmail.com> wrote:
>
>>On Thu, 26 Apr 2007 16:16:01 -0700, Lester Zick
>><dontbother(a)nowhere.net> wrote:
>>
>>>Who cares whether it solves the equation if the equation does not
>>>determine the truth of x or 4?
>>
>>It determines nothing, it *states* that two things are equal. In other
>>words, it states that the two things being equal is "true".
>
>Well see, Ben, therein lies the rub. How do you know it's true? I'll
>grant you that's what you assume it says. But your statement that it
>says that is not a mathematical statement. The mathematical part
>simply says they're equal and makes no claim to truth in general.

I'll say it again: it states that the two things being equal is
"true". That's the beauty of logic, it does what it says on the can.
In the nineteenth century, their version of logic was as convoluted
and complex as you seem to want to make it, and they didn't get very
far with it either.