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=125cET=
This [[nonoctave]] tuning uses equal steps of 125 cents each. This could be considered as dividing the approximate [[perfect fourth]] of 500 cents into 4 equal parts.  It is equivalent to 9.6[[edo]], and is a subset of [[48edo]] (every fifth step).
 
This [[nonoctave|nonoctave]] tuning uses equal steps of 125 cents each. This could be considered dividing the 500 cent perfect fourth into 4 equal parts.


{| class="wikitable"
{| class="wikitable"
|-
|-
| | ordinal number
! | ordinal number
| | interval name
! | cents
| | cents
! | interval name
|-
|-
| | 0
| | 0
| |
| | 0
| | 0
| | unison
|-
|-
| | 1
| | 1
| | 125
| | 2/3-tone, trienthird
| | 2/3-tone, trienthird
| | 125
|-
|-
| | 2
| | 2
| | 250
| | semifourth
| | semifourth
| | 250
|-
|-
| | 3
| | 3
| | narrow perde segah,
marvelous major third,
near just major third
| | 375
| | 375
| | narrow perde segah, marvelous major third, near just major third
|-
|-
| | 4
| | 4
| | 500
| | perfect fourth
| | perfect fourth
| | 500
|-
|-
| | 5
| | 5
| | pental diminished fifth,
classic diminshed fifth
| | 625
| | 625
| | pental diminished fifth, classic diminshed fifth
|-
|-
| | 6
| | 6
| | 750
| | septendecimal subminor sixth
| | septendecimal subminor sixth
| | 750
|-
|-
| | 7
| | 7
| | 875
| | major sixth
| | major sixth
| | 875
|-
|-
| | 8
| | 8
| | 1000
| | Pythagorean minor seventh
| | Pythagorean minor seventh
| | 1000
|-
|-
| | 9
| | 9
| | 1125
| | classic ([[5-limit|5-limit]]) diminished octave.
| | classic ([[5-limit|5-limit]]) diminished octave.
| | 1125
|-
|-
| | 10
| | 10
| | 1250
| |  
| |  
| | 1250
|-
|-
| | 11
| | 11
| | 1375
| |  
| |  
| | 1375
|-
|-
| | 12
| | 12
| | 1500
| |  
| |  
| | 1500
|-
|-
| | 13
| | 13
| | 1625
| |  
| |  
| | 1625
|-
|-
| | 14
| | 14
| | 1750
| |  
| |  
| | 1750
|-
|-
| | 15
| | 15
| | 1875
| |  
| |  
| | 1875
|-
|-
| | 16
| | 16
| | 2000
| |  
| |  
| | 2000
|}
|}
==Scala file==
<pre>
! E:\cakewalk\scales\125cent.scl
! E:\cakewalk\scales\125cent.scl
!
!
125 cent tuning
125 cent tuning
4
4
!
!
125.00000
125.00000
250.00000
250.00000
375.00000
375.00000
500.00000
500.00000
</pre>


<u>Example music with this tuning</u>
==Music==
*[http://chrisvaisvil.com/canyon-diablo-fall/ Canyon Diablo Fall] by [[Chris Vaisvil]]
**http://micro.soonlabel.com/125cent/20130317_125cent.mp3
*[http://chrisvaisvil.com/crossing-over-125cet/ Crossing Over] by [[Chris Vaisvil]]
**http://micro.soonlabel.com/125cent/20141011_125ct_crossing_over.mp3


[http://chrisvaisvil.com/canyon-diablo-fall/ Canyon Diablo Fall]
<br> 
[[File:http://micro.soonlabel.com/125cent/20130317_125cent.mp3]]
<br>
[http://chrisvaisvil.com/crossing-over-125cet/ Crossing Over]
<br>
[[File:http://micro.soonlabel.com/125cent/20141011_125ct_crossing_over.mp3]]
<br>     
[[Category:31edo]]
[[Category:et]]
[[Category:listen]]
[[Category:listen]]
[[Category:nonoctave]]
[[Category:nonoctave]]
[[Category:what_is]]
[[Category:wiki]]

Revision as of 18:46, 8 December 2018

This nonoctave tuning uses equal steps of 125 cents each. This could be considered as dividing the approximate perfect fourth of 500 cents into 4 equal parts. It is equivalent to 9.6edo, and is a subset of 48edo (every fifth step).

ordinal number cents interval name
0 0 unison
1 125 2/3-tone, trienthird
2 250 semifourth
3 375 narrow perde segah, marvelous major third, near just major third
4 500 perfect fourth
5 625 pental diminished fifth, classic diminshed fifth
6 750 septendecimal subminor sixth
7 875 major sixth
8 1000 Pythagorean minor seventh
9 1125 classic (5-limit) diminished octave.
10 1250
11 1375
12 1500
13 1625
14 1750
15 1875
16 2000

Scala file

! E:\cakewalk\scales\125cent.scl
!
125 cent tuning
4
!
125.00000
250.00000
375.00000
500.00000

Music