MOS diagrams: Difference between revisions
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The moment-of-symmetry process of unfolding a scale takes, for most people, a conceptual leap or two. | The [[MOS scale|moment-of-symmetry]] process of unfolding a scale takes, for most people, a conceptual leap or two. Below are visualizations of the process: | ||
*From the Wilson Archives on Kraig Grady's [[http://Anaphoria.com Anaphoria.com]: | |||
**[http://anaphoria.com/hrgm.PDF The first set of 32 horograms]. | |||
**[http://anaphoria.com/sctree.PDF The Scale Tree] is the basis of the horograms. | |||
**[http://anaphoria.com/MOSedo.PDF Moments of Symmetry, of Equal Divisions of the Octave]. | |||
*From David Finnamore's [http://www.elvenminstrel.com Elevenminstrel.com]: [http://www.elvenminstrel.com/music/tuning/horagrams/horagram_intro.htm 5- To 9-Tone, Octave-Repeating Scales From Wilson's Golden Horagrams of the Scale Tree]. | |||
*[[Charles Lucy]] describes a technique involving dis-continuous chains of fifths (i.e. skipping some). | |||
*[[Joe Monzo]]'s helixes could also be of use here... | |||
[[Category:mos]] | |||
Revision as of 15:10, 31 May 2019
The moment-of-symmetry process of unfolding a scale takes, for most people, a conceptual leap or two. Below are visualizations of the process:
- From the Wilson Archives on Kraig Grady's [Anaphoria.com:
- The first set of 32 horograms.
- The Scale Tree is the basis of the horograms.
- Moments of Symmetry, of Equal Divisions of the Octave.
- From David Finnamore's Elevenminstrel.com: 5- To 9-Tone, Octave-Repeating Scales From Wilson's Golden Horagrams of the Scale Tree.
- Charles Lucy describes a technique involving dis-continuous chains of fifths (i.e. skipping some).
- Joe Monzo's helixes could also be of use here...