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November 23rd, 2007, search related
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Axiom 0: Is it merely Trivially True?

Michael Eldred wrote:

>Joseph Polanik schrieb

>>perhaps you are claiming instead that Axiom 0 is false. if so, show us
>>how you prove that it is false.

>ME: Axiom 0 is trivial. As I said before (01 Nov 2007) “…a predicate
>is that which is said of a subject, the subject being a _hypokeimenon_
>about which something can be said. So a predicate presupposes the
>elementary structure of the _logos_ (proposition) investigated by
>Plato, namely, saying something about something, or predicating
>something AS something. In other words, any predicate presupposes
>[that] about which it is or can be said.”

since you have passed up the opportunity to allege that Axiom 0 is
false, I assume that, when you say ‘Axiom 0 is trivial’, you mean that
Axiom 0 is true but trivial.

such a claim invites the obvious rhetorical question: if you believe
that Axiom 0 is trivial, why have you contested it so strenously?

in another sense, the triviality that you see is a sign of high quality
workmanship (if I may say so myself). I consciously set out to construct
a useful axiom that said as little as possible without actually saying
nothing at all; and, I think I have succeeded. Axiom 0 merely makes
explicit what is implicit within predicate logic because it is always
already implicit within the logos itself.

Joe


Philosophy is, after all, done ultimately in the first person for the
first person. — H-N Castaneda

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