User:BudjarnLambeth/Sandbox2: Difference between revisions

Line 10:

; [[40ed10]]

* Step size: ~~NNN~~{{c}}, octave size: ~~NNN~~{{c}}

* Step size: 99.658{{c}}, octave size: 1195.9{{c}}

Compressing the octave of EDONAME by around ~~NNN~~{{c}} results in improved primes NNN, but worse primes NNN. This approximates all harmonics up to 16 within NNN{{c}}. The tuning 40ed10 does this.

Compressing the octave of EDONAME by around 4{{c}} results in improved primes NNN, but worse primes NNN. This approximates all harmonics up to 16 within NNN{{c}}. The tuning 40ed10 does this.

{{Harmonics in equal|40|10|1|columns=11|collapsed=true|intervals=integer|title=Approximation of harmonics in 40ed10}}

{{Harmonics in equal|40|10|1|columns=12|start=12|collapsed=true|intervals=integer|title=Approximation of harmonics in 40ed10 (continued)}}

Line 46:

; [[31ed6]]

* Step size: ~~NNN~~{{c}}, octave size: ~~NNN~~{{c}}

* Step size: 100.063{{c}}, octave size: 1200.8{{c}}

Stretching the octave of 12edo by ~~around NNN~~{{c}} results in improved primes NNN, but worse primes NNN. This approximates all harmonics up to 16 within NNN{{c}}. The tuning 31ed6 does this.

Stretching the octave of 12edo by a little less than 1{{c}} results in improved primes NNN, but worse primes NNN. This approximates all harmonics up to 16 within NNN{{c}}. The tuning 31ed6 does this.

{{Harmonics in equal|31|6|1|columns=11|collapsed=true|intervals=integer|title=Approximation of harmonics in 31ed6}}

{{Harmonics in equal|31|6|1|columns=12|start=12|collapsed=true|intervals=integer|title=Approximation of harmonics in 31ed6 (continued)}}

; [[19edt]]

* Step size: ~~NNN~~{{c}}, octave size: ~~NNN~~{{c}}

* Step size: 101.103{{c}}, octave size: 1201.2{{c}}

Stretching the octave of 12edo by ~~around NNN~~{{c}} results in improved primes NNN, but worse primes NNN. This approximates all harmonics up to 16 within NNN{{c}}. The tuning 19edt does this.

Stretching the octave of 12edo by a little more than 1{{c}} results in improved primes NNN, but worse primes NNN. This approximates all harmonics up to 16 within NNN{{c}}. The tuning 19edt does this.

{{Harmonics in equal|19|3|1|columns=11|collapsed=true|intervals=integer|title=Approximation of harmonics in 19edt}}

{{Harmonics in equal|19|3|1|columns=12|start=12|collapsed=true|intervals=integer|title=Approximation of harmonics in 19edt (continued)}}

; [[7edf]]

* Step size: ~~NNN~~{{c}}, octave size: ~~NNN~~{{c}}

* Step size: 100.3{{c}}, octave size: 1203.35{{c}}

Stretching the octave of 12edo by around ~~NNN~~{{c}} results in improved primes NNN, but worse primes NNN. This approximates all harmonics up to 16 within NNN{{c}}. The tuning 7edf does this.

Stretching the octave of 12edo by around 3{{c}} results in improved primes NNN, but worse primes NNN. This approximates all harmonics up to 16 within NNN{{c}}. The tuning 7edf does this.

{{Harmonics in equal|7|3|2|columns=11|collapsed=true|intervals=integer|title=Approximation of harmonics in 7edf}}

{{Harmonics in equal|7|3|2|columns=12|start=12|collapsed=true|intervals=integer|title=Approximation of harmonics in 7edf (continued)}}

@@ Line 10: / Line 10: @@
 ; [[40ed10]]
-* Step size: NNN{{c}}, octave size: NNN{{c}}
+* Step size: 99.658{{c}}, octave size: 1195.9{{c}}
-Compressing the octave of EDONAME by around NNN{{c}} results in improved primes NNN, but worse primes NNN. This approximates all harmonics up to 16 within NNN{{c}}. The tuning 40ed10 does this.
+Compressing the octave of EDONAME by around 4{{c}} results in improved primes NNN, but worse primes NNN. This approximates all harmonics up to 16 within NNN{{c}}. The tuning 40ed10 does this.
 {{Harmonics in equal|40|10|1|columns=11|collapsed=true|intervals=integer|title=Approximation of harmonics in 40ed10}}
 {{Harmonics in equal|40|10|1|columns=12|start=12|collapsed=true|intervals=integer|title=Approximation of harmonics in 40ed10 (continued)}}
@@ Line 46: / Line 46: @@
 ; [[31ed6]]
-* Step size: NNN{{c}}, octave size: NNN{{c}}
+* Step size: 100.063{{c}}, octave size: 1200.8{{c}}
-Stretching the octave of 12edo by around NNN{{c}} results in improved primes NNN, but worse primes NNN. This approximates all harmonics up to 16 within NNN{{c}}. The tuning 31ed6 does this.
+Stretching the octave of 12edo by a little less than 1{{c}} results in improved primes NNN, but worse primes NNN. This approximates all harmonics up to 16 within NNN{{c}}. The tuning 31ed6 does this.
 {{Harmonics in equal|31|6|1|columns=11|collapsed=true|intervals=integer|title=Approximation of harmonics in 31ed6}}
 {{Harmonics in equal|31|6|1|columns=12|start=12|collapsed=true|intervals=integer|title=Approximation of harmonics in 31ed6 (continued)}}
 ; [[19edt]]
-* Step size: NNN{{c}}, octave size: NNN{{c}}
+* Step size: 101.103{{c}}, octave size: 1201.2{{c}}
-Stretching the octave of 12edo by around NNN{{c}} results in improved primes NNN, but worse primes NNN. This approximates all harmonics up to 16 within NNN{{c}}. The tuning 19edt does this.
+Stretching the octave of 12edo by a little more than 1{{c}} results in improved primes NNN, but worse primes NNN. This approximates all harmonics up to 16 within NNN{{c}}. The tuning 19edt does this.
 {{Harmonics in equal|19|3|1|columns=11|collapsed=true|intervals=integer|title=Approximation of harmonics in 19edt}}
 {{Harmonics in equal|19|3|1|columns=12|start=12|collapsed=true|intervals=integer|title=Approximation of harmonics in 19edt (continued)}}
 ; [[7edf]]
-* Step size: NNN{{c}}, octave size: NNN{{c}}
+* Step size: 100.3{{c}}, octave size: 1203.35{{c}}
-Stretching the octave of 12edo by around NNN{{c}} results in improved primes NNN, but worse primes NNN. This approximates all harmonics up to 16 within NNN{{c}}. The tuning 7edf does this.
+Stretching the octave of 12edo by around 3{{c}} results in improved primes NNN, but worse primes NNN. This approximates all harmonics up to 16 within NNN{{c}}. The tuning 7edf does this.
 {{Harmonics in equal|7|3|2|columns=11|collapsed=true|intervals=integer|title=Approximation of harmonics in 7edf}}
 {{Harmonics in equal|7|3|2|columns=12|start=12|collapsed=true|intervals=integer|title=Approximation of harmonics in 7edf (continued)}}