Generator sequence: Difference between revisions
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'''{{PAGENAME}}''' ('''AGS''') is a scale-building procedure developed by Scott Dakota. AGS(x1, ..., xr) denotes a scale-building procedure where a scale is built by stacking x1 first, x2 second, ..., . When xr is stacked, we go back to x1 and start stacking x1 again, then x2, ... | '''{{PAGENAME}}''' ('''AGS''') is a scale-building procedure developed by Scott Dakota. AGS(x1, ..., xr) denotes a scale-building procedure where a scale is built by stacking x1 first, x2 second, ..., . When xr is stacked, we go back to x1 and start stacking x1 again, then x2, ... | ||
Certain [[generator-offset property]] scales ar3 examples. For example, [[diasem]] is AGS(8/7, 7/6) or AGS(7/6, 8/7) depending on [[chirality]]. The trivial case AGS(x1) is stacking a single generator x1 to make a rank-2 scale, such as a | Certain [[generator-offset property]] scales ar3 examples. For example, [[diasem]] is AGS(8/7, 7/6) or AGS(7/6, 8/7) depending on [[chirality]]. The trivial case AGS(x1) is stacking a single generator x1 to make a rank-2 scale, such as a [[MOS scale]]. | ||
Revision as of 06:46, 17 May 2023
Generator sequence (AGS) is a scale-building procedure developed by Scott Dakota. AGS(x1, ..., xr) denotes a scale-building procedure where a scale is built by stacking x1 first, x2 second, ..., . When xr is stacked, we go back to x1 and start stacking x1 again, then x2, ...
Certain generator-offset property scales ar3 examples. For example, diasem is AGS(8/7, 7/6) or AGS(7/6, 8/7) depending on chirality. The trivial case AGS(x1) is stacking a single generator x1 to make a rank-2 scale, such as a MOS scale.