View source for 14edt

{{Infobox ET}}
{{ED intro}} 

== Theory ==
14edt is the simplest [[edt]] with a distinct form for each rotation of the [[5L 4s (3/1-equivalent)|antilambda]] scale. It can be seen as [[9edo]] with significantly [[stretched and compressed tuning|stretched]] [[octave]]s (~23{{c}}) and may be used as a tuning for [[Pelog]].

=== Harmonics ===
{{Harmonics in equal|14|3|1|intervals=integer|columns=11}}
{{Harmonics in equal|14|3|1|intervals=integer|columns=12|start=12|collapsed=true|title=Approximation of harmonics in 14edt (continued)}}

=== Subsets and supersets ===
Since 14 factors into primes as {{nowrap| 2 × 7 }}, 14edt has subset edts [[2edt]] and [[7edt]]. 

== Intervals ==
{| class="wikitable center-1 right-2 right-3"
|-
! #
! [[Cent]]s
! [[Hekt]]s
! Notation{{clarify}}
|-
| 1
| 136
| 93
| Cp/D\\
|-
| 2
| 272
| 186
| D
|-
| 3
| 408
| 279
| E
|-
| 4
| 543
| 371
| Ep/F\\
|-
| 5
| 679
| 464
| F
|-
| 6
| 815
| 557
| G
|-
| 7
| 951
| 650
| Gp/H\\
|-
| 8
| 1087
| 743
| H
|-
| 9
| 1223
| 836
| J
|-
| 10
| 1359
| 929
| Jp/A\\
|-
| 11
| 1494
| 1021
| A
|-
| 12
| 1630
| 1114
| Ap/B\\
|-
| 13
| 1766
| 1207
| B
|-
| 14
| 1902
| 1300
| C
|}

== See also ==
* [[9edo]] – relative edo
* [[23ed6]] – relative ed6
* [[32ed12]] – relative ed12


{{Todo|inline=1|expand}}
[[Category:Pelog]]