[MD] Ultimately precious arithmetics and mathematics of metaphysics of Quality?

118 ununoctiums at gmail.com
Tue Feb 15 20:14:07 PST 2011


Hi Evgeniy,

I can't say that I have read any use of projective geometry or math
being used to analogize Quality.  There has been some talk of the
holographic universe, which is an inverse projection of the one I
believe you are referring to.  Certainly I would be interested to hear
if you have any ideas on this.

According to the mathematicians, math can be used to model just about
anything.  Even philosophy in its use of logic has mathematical
underpinnings.  (Of course philosophy can be used to portray
mathematics, as in the philosophy of Math).  I believe it was B.
Russell who wrote a bit about the mathematics of Logic.  I recently
came across Russell's Paradox as I was reading about infinite set
theory.  Interested in Math, I picked up a book by the late D.F.
Wallace entitled Everything and More: A Compact History of infinity.
(I did so with some trepidation, however, since Wallace committed
suicide recently).   It is not a hard read (easier than Infinite
Jest), and it deals with the intellectual investigation of infinity
which was put on ice by Aristotle (who did not like Zeno), and then
rediscovered about 2000 years later, finally culminating with Cantor.
I was hoping it would provide another clue to Quality.  Before that I
was studying Venn Diagrams to see if they could be used in MoQ, but
have not had any insight yet as to how.

Share an idea on axiology with us.

Cheers,
Mark

On Mon, Feb 14, 2011 at 12:38 PM, Evgeniy Philippov
<egphilippov at gmail.com> wrote:
> Friends,
>
> Could you tell about............ Ultimately precious arithmetics and
> mathematics of metaphysics of Quality and axiology of pentahedrons,
> 7-hedrons, 12-hedrons, and any-and-all-hedrons, including projective
> arithmetics (as in arithmetics with links connecting elements of different
> nature)?
>
> I've searched some of the list archives for `projective arithmetics' but 12
> results don't contain this phrase.
>
> Sincerely,
> Evgeniy Philippov
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