Minor minthmic chords

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Revision as of 20:27, 28 July 2011 by Wikispaces>genewardsmith (**Imported revision 243323177 - Original comment: **)
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IMPORTED REVISION FROM WIKISPACES

This is an imported revision from Wikispaces. The revision metadata is included below for reference:

This revision was by author genewardsmith and made on 2011-07-28 20:27:51 UTC.
The original revision id was 243323177.
The revision comment was:

The revision contents are below, presented both in the original Wikispaces Wikitext format, and in HTML exactly as Wikispaces rendered it.

Original Wikitext content:

A gentle triad is any of four 13-limit [[dyadic chord|essentially tempered triads]] in the gentle temperament, tempering out 364/363. The submajor gentle triad is a tempering of 1-14/11-3/2, and its inversion the superminor gentle triad is a tempering of 1-13/11-3/2. The gothic gentle triads are the temperings of 1-13/11-16/11 and its inversion 1-7/6-16/11. The names refer to [[Margo Schulter]]'s Neo-gothic theory of harmony, which features a "gentle region" with a slightly sharpened fifth in which gentle triads and neogothic triads flourish. Equal divisions with gentle triads include 17, 22, 29, 41, 46, 58, 72, 87, 104, 121, 130, 217 and 234.

Original HTML content:

<html><head><title>gentle chords</title></head><body>A gentle triad is any of four 13-limit <a class="wiki_link" href="/dyadic%20chord">essentially tempered triads</a> in the gentle temperament, tempering out 364/363. The submajor gentle triad is a tempering of 1-14/11-3/2, and its inversion the superminor gentle triad is a tempering of 1-13/11-3/2. The gothic gentle triads are the temperings of 1-13/11-16/11 and its inversion 1-7/6-16/11. The names refer to <a class="wiki_link" href="/Margo%20Schulter">Margo Schulter</a>'s Neo-gothic theory of harmony, which features a &quot;gentle region&quot; with a slightly sharpened fifth in which gentle triads and neogothic triads flourish. Equal divisions with gentle triads include 17, 22, 29, 41, 46, 58, 72, 87, 104, 121, 130, 217 and 234.</body></html>