MOS diagrams

Revision as of 21:06, 31 May 2007 by Wikispaces>xenjacob (**Imported revision 4722642 - Original comment: **)
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This revision was by author xenjacob and made on 2007-05-31 21:06:30 UTC.
The original revision id was 4722642.
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Original Wikitext content:

The moment-of-symmetry process of unfolding a scale takes, for most people, a conceptual leap or two. Best we think about visual ways of bridging the leap.

* horagrams/floragrams. Scala does them. And exports them quite easily. Let's upload some pictures.
* the scale tree. Erv Wilson has a nice one I hung on my wall for a while, and eventually I "got" it. An interactive zoomable flash scale tree. Make me one!
* A diagram of bounces along a line. The line goes from zero (1/1) to one (2/1). The bounces go above and below the line, perhaps depending on if they're wrapping around. Aaron Hunt used one in a presentation.
* Charles Lucy describes a technique involving dis-continuous chains of fifths (i.e. skipping some). I write these with X's and O's.
* Joe Monzo's helixes could also be of use here...

Original HTML content:

<html><head><title>MOSDiagrams</title></head><body>The moment-of-symmetry process of unfolding a scale takes, for most people, a conceptual leap or two. Best we think about visual ways of bridging the leap.<br />
<br />
<ul><li>horagrams/floragrams. Scala does them. And exports them quite easily. Let's upload some pictures.</li><li>the scale tree. Erv Wilson has a nice one I hung on my wall for a while, and eventually I &quot;got&quot; it. An interactive zoomable flash scale tree. Make me one!</li><li>A diagram of bounces along a line. The line goes from zero (1/1) to one (2/1). The bounces go above and below the line, perhaps depending on if they're wrapping around. Aaron Hunt used one in a presentation.</li><li>Charles Lucy describes a technique involving dis-continuous chains of fifths (i.e. skipping some). I write these with X's and O's.</li><li>Joe Monzo's helixes could also be of use here...</li></ul></body></html>