43edo: Difference between revisions

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== Intervals ==
== Intervals ==
The distance from C to C♯ is 3 edosteps (or keys, frets). Thus one edostep equals one third of a sharp.  
The distance from C to C♯ is 3 edosteps (or keys, frets). Thus one edostep equals one third of a sharp.  
{| class="wikitable center-all right-2 left-3"
{{Interval table}}
|-
! #
! Cents
! Approximate 17-limit Ratios
! colspan="3" | [[Ups and Downs Notation]]
|-
| 0
| 0.000
| 1/1
| P1
| perfect unison
| D
|-
| 1
| 27.907
| ''36/35'', 50/49, 64/63, 65/64, 66/65
| ^1, d2
| up unison, dim 2nd
| ^D, Ebb
|-
| 2
| 55.814
| ''49/48'', 33/32
| vA1, ^d2
| downaug unison, updim 2nd
| vD#, ^Ebb
|-
| 3
| 83.721
| 25/24, 21/20, ''28/27'', 22/21, ''18/17''
| A1, vm2
| aug 1sn, downminor 2nd
| D#, vEb
|-
| 4
| 111.628
| 16/15, 15/14, 17/16
| m2
| minor 2nd
| Eb
|-
| 5
| 139.535
| 12/11, 13/12, 14/13
| ^m2
| upminor 2nd
| ^Eb
|-
| 6
| 167.442
| 11/10
| vM2
| downmajor 2nd
| vE
|-
| 7
| 195.349
| 9/8, 10/9
| M2
| major 2nd
| E
|-
| 8
| 223.256
| 8/7
| ^M2, d3
| upmajor 2nd, dim 3rd
| ^E, Fb
|-
| 9
| 251.163
| 15/13
| vA2, ^d3
| downaug 2nd, updim 3rd
| vE#, ^Fb
|-
| 10
| 279.070
| 7/6, 13/11
| A2, vm3
| aug 2nd, downminor 3rd
| E#, vF
|-
| 11
| 306.977
| 6/5
| m3
| minor 3rd
| F
|-
| 12
| 334.884
| 39/32, 17/14
| ^m3
| upminor 3rd
| ^F
|-
| 13
| 362.791
| 16/13, 21/17, ''11/9''
| vM3
| downmajor 3rd
| vF#
|-
| 14
| 390.698
| 5/4
| M3
| major 3rd
| F#
|-
| 15
| 418.605
| ''9/7'', 14/11
| ^M3, d4
| upmajor 3rd, dim 4th
| ^F#, Gb
|-
| 16
| 446.512
| 13/10
| vA3, ^d4
| downaug 3rd, updim 4th
| vFx, ^Gb
|-
| 17
| 474.419
| 21/16
| v4
| down 4th
| vG
|-
| 18
| 502.326
| 4/3
| P4
| perfect 4th
| G
|-
| 19
| 530.233
| 15/11
| ^4
| up 4th
| ^G
|-
| 20
| 558.140
| 11/8, 18/13
| vA4
| downaug 4th
| vG#
|-
| 21
| 586.047
| 45/32, 7/5, 24/17
| A4, vd5
| aug 4th, downdim 5th
| G#, ^Ab
|-
| 22
| 613.953
| 64/45, 10/7, 17/12
| ^A4, d5
| upaug 4th, dim 5th
| ^G#, Ab
|-
| 23
| 641.860
| 16/11, 13/9
| ^d5
| updim 5th
| ^Ab
|-
| 24
| 669.767
| 22/15
| v5
| down 5th
| vA
|-
| 25
| 697.674
| 3/2
| P5
| perfect 5th
| A
|-
| 26
| 725.581
| 32/21
| ^5
| up 5th
| ^A
|-
| 27
| 753.488
| 20/13
| vA5, ^d6
| downaug 5th, updim 6th
| vA#, ^Bbb
|-
| 28
| 781.395
| ''14/9'', 11/7
| A5, vm6
| aug 5th, downminor 6th
| A#, vBb
|-
| 29
| 809.302
| 8/5
| m6
| minor 6th
| Bb
|-
| 30
| 837.209
| 13/8, 34/21, ''18/11''
| ^m6
| upminor 6th
| ^Bb
|-
| 31
| 865.116
| 64/39, 28/17
| vM6
| downmajor 6th
| vB
|-
| 32
| 893.023
| 5/3
| M6
| major 6th
| B
|-
| 33
| 920.930
| 12/7, 22/13
| ^M6, d7
| upmajor 6th, dim 7th
| ^B, Cb
|-
| 34
| 948.837
| 26/15
| vA6, ^d7
| downaug 6th, updim 7th
| vB#, ^Cb
|-
| 35
| 976.744
| 7/4
| A6, vm7
| aug 6th, downminor 7th
| B#, vC
|-
| 36
| 1004.651
| 16/9, 9/5
| m7
| minor 7th
| C
|-
| 37
| 1032.558
| 20/11
| ^m7
| upminor 7th
| ^C
|-
| 38
| 1060.465
| 11/6, 24/13, 13/7
| vM7
| downmajor 7th
| vC#
|-
| 39
| 1088.372
| 15/8, 28/15, 32/17
| M7
| major 7th
| C#
|-
| 40
| 1116.279
| 48/25, 40/21, ''27/14'', 21/11, ''17/9''
| ^M7, d8
| upmajor 7th, dim 8ve
| ^C#, Db
|-
| 41
| 1144.186
| ''96/49'', 64/33
| vA7, ^d8
| downaug 7th, updim 8ve
| vCx, ^Db
|-
| 42
| 1172.093
| ''35/18'', 49/25, 63/32, 65/33, 128/65
| A7, v8
| aug 7th, down 8ve
| Cx, vD
|-
| 43
| 1200.000
| 2/1
| P8
| perfect 8ve
| D
|}


Chords can be named using ups and downs as C upminor, D downmajor seven, etc. See [[Ups and Downs Notation #Chords and Chord Progressions]].
Chords can be named using ups and downs as C upminor, D downmajor seven, etc. See [[Ups and Downs Notation #Chords and Chord Progressions]].