126/125: Difference between revisions

Equates the 7th harmonic with 7/1 with (5/3)^3 * (3/2)
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== Temperaments ==
== Temperaments ==
Tempering it out alone in the 7-limit leads to the [[starling]] temperament, and enables [[starling chords]]. See [[Starling family]] for the rank-3 temperament family where it is tempered out. See [[starling temperaments]] for a collection of rank-2 temperaments where it is tempered out.  
Tempering it out alone in the 7-limit leads to the [[starling]] temperament, and enables [[starling chords]]. See [[Starling family]] for the rank-3 temperament family where it is tempered out. See [[starling temperaments]] for a collection of rank-2 temperaments where it is tempered out.  
== Approximation ==
When treated as an interval in its own right, 126/125 is extremely close to one step of [[87edo]], and it is a relationship that is represented with extremely high precision, with less than 0.001{{c}} of [[WE]] error (See [[87th-octave temperaments]]). Notably, 87edo itself does the mapping consistently.


== See also ==
== See also ==