256ed5: Difference between revisions

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== Theory ==
== Theory ==
{| class="wikitable center-all"
{{Harmonics in equal|256|5}}
|-
|+Approximation of prime harmonics in 256 e.d. 5
|-
! style="text-align:right" | Prime
! 2
! 3
! 5
! 7
! 11
! 13
! 17
! 19
! 23
|-
! style="text-align:right" | Error (rc)
| +25
| -26
| 0
| -48
| +41
| -1
| -34
| +35
| -26
|-
! style="text-align:right" | Steps (reduced)
| 110 (110)
| 175 (175)
| 256 (0)
| 310 (54)
| 381 (125)
| 408 (152)
| 451 (195)
| 468 (212)
| 499 (243)
|}
In 256ed5, the just perfect fifth of [[3/2]], corresponds to approximately 64.5 steps, thus occurring almost halfway between the [[quarter-comma meantone]] fifth and it's next step.
In 256ed5, the just perfect fifth of [[3/2]], corresponds to approximately 64.5 steps, thus occurring almost halfway between the [[quarter-comma meantone]] fifth and it's next step.
Uniquely, 6/5 is nearly perfect.


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