8edf: Difference between revisions

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'''[[EDF|Division of the just perfect fifth]] into 8 equal parts''' (8EDF) is related to the [[Tetracot family|octacot temperament]]. The step size is about 87.7444 cents (very nearly [[88cET]]), corresponding to 13.6761 edo (similar to every third step of [[41edo]]).
'''[[EDF|Division of the just perfect fifth]] into 8 equal parts''' (8EDF) is related to the [[Tetracot family|octacot temperament]]. The step size is about 87.7444 cents (very nearly [[88cET]]), corresponding to 13.6761 edo (similar to every third step of [[41edo]]).
 
==Intervals==
{| class="wikitable"
|-
!degree
!cents value
!octave-reduced cents value
|-
|0
|0
|
|-
|1
|87.7444
|
|-
|2
|175.48875
|
|-
|3
|263.2331
|
|-
|4
|350.9775
|
|-
|5
|438.7219
|
|-
|6
|526.46625
|
|-
|7
|614.2106
|
|-
|8
|701.955
|
|-
|9
|789.6994
|
|-
|10
|877.44375
|
|-
|11
|965.1881
|
|-
|12
|1052.9325
|
|-
|13
|1140.6769
|
|-
! colspan="3" |second octave
|-
|14
|1228.42125
|28.42125
|-
|15
|1316.1656
|116.1656
|-
|16
|1403.910
|203.910
|-
|17
|1491.6544
|291.6544
|-
|18
|1579.39875
|379.39875
|-
|19
|1667.1431
|467.1431
|-
|20
|1754.8875
|554.8875
|-
|21
|1842.6319
|642.6139
|-
|22
|1930.37625
|730.37625
|-
|23
|2018.1206
|818.1206
|-
|24
|2105.865
|905.865
|-
|25
|2193.6094
|993.6049
|-
|26
|2281.35375
|1081.35375
|-
|27
|2369.0981
|1169.0981
|}
[[Category:Edf]]
[[Category:Edf]]