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Hemithirds no 3s

🔗genewardsmith <genewardsmith@juno.com>

3/21/2002 12:47:09 AM

If anyone wants to experiment with a well-in-tune, 12 or 13 or even 6 note scale, they might try septimal hemithirds, with 3136/3125
as its comma. The deal is that the third (of course) takes two steps, and the 7/4 five steps. A comparable no 5s system would be no 5s
miracle, with 1029/1024 as a comma, I suppose.

🔗paulerlich <paul@stretch-music.com>

3/21/2002 12:48:01 PM

--- In tuning-math@y..., "genewardsmith" <genewardsmith@j...> wrote:

> If anyone wants to experiment with a well-in-tune, 12 or 13 or even
6 note scale, they might try septimal hemithirds, with 3136/3125
> as its comma. The deal is that the third (of course) takes two
steps, and the 7/4 five steps. A comparable no 5s system would be no
5s
> miracle, with 1029/1024 as a comma, I suppose.

do we call the latter 'slendric'?

🔗Herman Miller <hmiller@IO.COM>

3/21/2002 7:51:59 PM

On Thu, 21 Mar 2002 08:47:09 -0000, "genewardsmith"
<genewardsmith@juno.com> wrote:

>If anyone wants to experiment with a well-in-tune, 12 or 13 or even 6 note scale, they might try septimal hemithirds, with 3136/3125
>as its comma. The deal is that the third (of course) takes two steps, and the 7/4 five steps. A comparable no 5s system would be no 5s
>miracle, with 1029/1024 as a comma, I suppose.

Hmm, it seems to be compatible with 37-ET as well. I'm really going to have
to start playing around with 37, if I can find the time; it looks like it
has some good commas.