On 19 Aug 2009, at 18:41, ronaldheld wrote:
> the Plotinus paper is the first one on your list of publications on
> your website?
It is also the "pdf" on my home page, at the right of
A Purely Arithmetical, yet Empirically Falsifiable, Interpretation of
Plotinus’ Theory of Matter
It has been published since, I should decide to update my web page.
You may have some idea of the idea, but this is really AUDA and the
math part presupposes some mathematical logic. It was a congress in
logic and computer science.
> On Aug 18, 10:46 am, Bruno Marchal <marc...@ulb.ac.be> wrote:
>> On 18 Aug 2009, at 14:14, ronaldheld wrote:
>>> I have heard of Octonians but have not used them.
>>> I do not know anything about intelligible hypostases
>> Have you heard about Gödel's provability (beweisbar) predicate
>> If you have, define con(x) by ~bew ('~x') (carefully taking into
>> account the Gödel numbering). Con is for contingent, or consistent.
>> Then the logic of the intelligible matter hypostases are given by the
>> predicate Bew(x) & Con(x)
>> (The sensible, non intelligible, hypostases, cannot be defined by a
>> predicate, and some detour in Modal logic is necessary, but for each
>> arithmetical propositions p, you can define them by Bp & Dp & p. (Dp
>> is ~B ~p, Bp is bew('p'))
>> Note that Bp & Dp & p is "obviously" equivalent to p, for any correct
>> machine, but no correct machine can see that equivalence, and this is
>> a consequence of incompleteness).
>> You can read my Plotinus paper for more, if interested.
>> You can also read Plotinus II, 4: "On Matter". Plotinus took
>> not quite Platonist theory of matter, and recasted it in
>> "his" (neo)Platonist doctrine.
>> Basically, matter, for Aristotle---Plotinus is what is indeterminate.
>> If fits well with comp where matter is the indeterminate computations
>> which exist below the comp substitution level (by step 7).
>> I have not really the time to say much more for now, and this is in
>> AUDA, and it is better to get UDA straight before. I think.
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