Periodic scale: Difference between revisions
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==[[constant_structure|Constant Structure]]== | ==[[constant_structure|Constant Structure]]== | ||
If interval classes are disjoint, then the scale is a constant structure. In other words, constant structure (a term coined by [ | If interval classes are disjoint, then the scale is a constant structure. In other words, constant structure (a term coined by [[Erv Wilson]]) means that i≠j implies class(i) ∩ class(j) = ∅. In academic music theory, this is called the ''partitioning property''. | ||
==[[Rothenberg_propriety|Propriety]]== | ==[[Rothenberg_propriety|Propriety]]== | ||
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=See also= | =See also= | ||
[[Scale_properties_simplified|Scale properties simplified]] | [[Scale_properties_simplified|Scale properties simplified]] | ||
[[Category:math]] | |||
[[Category:theory]] | [[Category:theory]] | ||