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The importance of product words in music theory is that every [[Fokker_blocks|Fokker block]] can be expressed as the product word of two or more [[MOS scale]]s in a unique way. Fokker blocks are therefore equivalent to product words of MOS scales of the same size. If one or both of the MOS scales are rotated into different [[mode|modes]] relative to the original inputs, then the product Fokker block scale is not always a mode, but is often a [[dome]] of the original Fokker block instead.
The importance of product words in music theory is that every [[Fokker_blocks|Fokker block]] can be expressed as the product word of two or more [[MOS scale]]s in a unique way. Fokker blocks are therefore equivalent to product words of MOS scales of the same size. If one or both of the MOS scales are rotated into different [[mode|modes]] relative to the original inputs, then the product Fokker block scale is not always a mode, but is often a [[dome]] of the original Fokker block instead.
== Examples ==
''See also: [[:Category:Product words''
* [[2a5b * 3a4b]]
[[Category:math]]
[[Category:math]]
[[Category:Scale]]
[[Category:Scale]]
[[Category:Combinatorics_on_words]]
[[Category:Combinatorics_on_words]]