MOS diagrams: Difference between revisions

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*From the Wilson Archives on Kraig Grady's [http://Anaphoria.com Anaphoria.com]:

**[http://anaphoria.com/hrgm.PDF The first set of 32 horograms] — see also [[Horogram]].

**[http://anaphoria.com/hrgm.PDF The first set of 32 horograms] – see also [[Horogram]].

**[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].

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*[[Charles Lucy]] describes a technique involving dis-continuous chains of fifths (i.e. skipping some).

*[[Joseph Monzo]]'s helixes could also be of use here...

*[[User:Xenoindex]]'s charts [[User:Xenoindex/MOS_Charts]]

== L and s ==

The mechanics of scale generation are such that — when iterating from one scale to the next densest one — all large steps in the preceding scale become one large step and one small step in the new scale.

The mechanics of scale generation are such that—when iterating from one scale to the next densest one—all large steps in the preceding scale become one large step and one small step in the new scale.

Another way to think about this is that a small-step-sized chunk has been split off of each of the former large steps. The remainder can be either larger or smaller than the small step

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\end{align}

</math>

== See also ==

* [[Gallery of MOS patterns]]

[[Category:MOS scale]]

[[Category:Todo:expand]]

@@ Line 2: / Line 2: @@
 *From the Wilson Archives on Kraig Grady's [http://Anaphoria.com Anaphoria.com]:
-**[http://anaphoria.com/hrgm.PDF The first set of 32 horograms] —  see also [[Horogram]].
+**[http://anaphoria.com/hrgm.PDF The first set of 32 horograms] &ndash; see also [[Horogram]].
 **[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].
@@ Line 8: / Line 8: @@
 *[[Charles Lucy]] describes a technique involving dis-continuous chains of fifths (i.e. skipping some).
 *[[Joseph Monzo]]'s helixes could also be of use here...
+*[[User:Xenoindex]]'s charts [[User:Xenoindex/MOS_Charts]]
 == L and s ==
-The mechanics of scale generation are such that — when iterating from one scale to the next densest one — all large steps in the preceding scale become one large step and one small step in the new scale.
+The mechanics of scale generation are such that&mdash;when iterating from one scale to the next densest one&mdash;all large steps in the preceding scale become one large step and one small step in the new scale.
 Another way to think about this is that a small-step-sized chunk has been split off of each of the former large steps. The remainder can be either larger or smaller than the small step
@@ Line 43: / Line 44: @@
 \end{align}
 </math>
+== See also ==
+* [[Gallery of MOS patterns]]
 [[Category:MOS scale]]
+[[Category:Todo:expand]]