Re: [tuning-math] Re: geometric complexity
- From: Gene W Smith <genewardsmith@xxxxxxxx>
- To: tuning-math@xxxxxxxxxxxxxxx
- Date: Thu, 18 Jul 2002 21:46:40 -0700
On Fri, 19 Jul 2002 00:36:20 -0400 "Paul H. Erlich"
<PErlich@xxxxxxxxxxxxxxxxx> writes:
>
> First of all, i don't know where you're getting just linear ones
> from.
What's your definition of complexity in general?
> Secondly, i don't see what there is about a Euclidean, as opposed to
> a
> triangular-taxicab, metric that is going to be reflective of how we
> hear. In
> fact, it would seem especially important at the 9-limit and above to
> deviate
> from Euclid.
I was proposing using a Euclidean metric which did not give the same size
to all prime numbers; prime p would have length ln(p), and if p and q are
odd primes, with q>p, then
length p/q = length q/p = ln(q). This uniquely determines a Euclidean
metric.
------------------------ Yahoo! Groups Sponsor ---------------------~-->
Will You Find True Love?
Will You Meet the One?
Free Love Reading by phone!
http://us.click.yahoo.com/O3jeVD/R_ZEAA/Ey.GAA/wHYolB/TM
---------------------------------------------------------------------~->
To unsubscribe from this group, send an email to:
tuning-math-unsubscribe@xxxxxxxxxxxxxxx
Your use of Yahoo! Groups is subject to http://docs.yahoo.com/info/terms/
____________________________________________________________
To learn how to configure this list via e-mail (subscribe,
unsubscribe, etc.), send a message to listar@xxxxxxxxxxxxx
with the subject line "info tuning-math". Or visit the
website: < http://www.freelists.org/list/tuning-math > .
Other related posts: