Chord of nature: Difference between revisions

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The ''chord of nature'' is the [[OverToneSeries|overtone series]], or [http://en.wikipedia.org/wiki/Harmonic_series_(music) harmonic series], considered as  a chord; in German this has been called the [http://en.wikipedia.org/wiki/Klang_(music) Klang]. The q-limit chord of nature is 1-2-3-4-...-q up to some odd number q, and is the basic q-limit otonality which can be equated via octave equivalence to other versions of the complete q-limit otonal chord.
The ''chord of nature'' is the [[overtone series]], or [http://en.wikipedia.org/wiki/Harmonic_series_(music) harmonic series], considered as  a chord; in German this has been called the [http://en.wikipedia.org/wiki/Klang_(music) Klang]. The q-limit chord of nature is 1-2-3-4-...-q up to some odd number q, and is the basic q-limit otonality which can be equated via octave equivalence to other versions of the complete q-limit otonal chord.


=See also=
== See also ==
* [[The_Prime_Harmonic_Series|The Prime Harmonic Series]]
 
* [[First_Five_Octaves_of_the_Harmonic_Series|First Five Octaves of the Harmonic Series]]
* [[Prime harmonic series]]
* [[overtone_scales|Overtone Scales]]
* [[First Five Octaves of the Harmonic Series]]
* [[Mike_Sheiman's_Very_Easy_Scale_Building_From_The_Harmonic_Series_Page|Mike Sheiman's Very Easy Scale Building From The Harmonic Series Page]]
* [[Overtone scales]]
* [[Mike Sheiman's Very Easy Scale Building From The Harmonic Series Page]]
 
[[Category:Chords]]

Revision as of 07:56, 12 June 2020

The chord of nature is the overtone series, or harmonic series, considered as a chord; in German this has been called the Klang. The q-limit chord of nature is 1-2-3-4-...-q up to some odd number q, and is the basic q-limit otonality which can be equated via octave equivalence to other versions of the complete q-limit otonal chord.

See also