RE: harmonic entropy
- From: "Paul H. Erlich" <PErlich@xxxxxxxxxxxxxxxxx>
- To: "'tuning-math@xxxxxxxxxxxxx'" <tuning-math@xxxxxxxxxxxxx>
- Date: Thu, 18 Jul 2002 17:22:07 -0400
Here's george secor's favorite harmonic entropy curve:
http://groups.yahoo.com/group/harmonic_entropy/files/dyadic/secorts3.gif
you can label the local minima easily if you understand the stern-brocot
tree.
Is that all you're saying? If not, can you draw something on this diagram to
demonstrate what it is you are saying?
-----Original Message-----
From: Carl Lumma [mailto:carl@xxxxxxxxx]
Sent: Thursday, July 18, 2002 5:08 PM
To: tuning-math@xxxxxxxxxxxxx
Subject: RE: harmonic entropy
>How is this accusation of yours any different from the now well-known
>observation that the local minima parrot the tenney harmonic distance
>function?
I'm not aware of any formal relation between the tenney harmonic
distance and the tree. Also, it means to ask about "triadic" trees,
which have been mentioned in passing on the list(s) but never "found".
-Carl
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