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| 8-edo can be notated as a subset of 24-edo, using [[Ups_and_Downs_Notation|ups and downs]]. It can also be notated as a subset of 16-edo, but this is a less intuitive notation. | | 8-edo can be notated as a subset of 24-edo, using [[Ups_and_Downs_Notation|ups and downs]]. It can also be notated as a subset of 16-edo, but this is a less intuitive notation. |
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| {| class="wikitable" | | {| class="wikitable center-all" |
| |- | | |- |
| ! | Edostep | | ! Edostep |
| ! | Cents | | ! [[Cent]]s |
| !7mus | | ! [[7mu]]s ([[Wikipedia: hexadecimal |hex]]) |
| ! colspan="2" | 24-edo subset notation | | ! colspan="2" | 24-edo subset notation |
| ! colspan="2" | 16-edo subset notation | | ! colspan="2" | 16-edo subset notation |
| |- | | |- |
| | style="text-align:center;" | 0
| | | 0 |
| | style="text-align:center;" | 0¢
| | | 0¢ |
| |0 | | | 0 |
| | style="text-align:center;" | P1
| | | P1 |
| | style="text-align:center;" | D
| | | D |
| | style="text-align:center;" | P1
| | | P1 |
| | style="text-align:center;" | D
| | | D |
| |- | | |- |
| | style="text-align:center;" | 1
| | | 1 |
| | style="text-align:center;" | 150
| | | 150 |
| |192 (C0<sub>16</sub>) | | | 192 (C0) |
| | style="text-align:center;" | ~2
| | | ~2 |
| | style="text-align:center;" | vE
| | | vE |
| | style="text-align:center;" | M2
| | | M2 |
| | style="text-align:center;" | E
| | | E |
| |- | | |- |
| | style="text-align:center;" | 2
| | | 2 |
| | style="text-align:center;" | 300
| | | 300 |
| |384 (180<sub>16</sub>) | | | 384 (180) |
| | style="text-align:center;" | m3
| | | m3 |
| | style="text-align:center;" | F
| | | F |
| | style="text-align:center;" | M3
| | | M3 |
| | style="text-align:center;" | F#
| | | F# |
| |- | | |- |
| | style="text-align:center;" | 3
| | | 3 |
| | style="text-align:center;" | 450
| | | 450 |
| |576 (240<sub>16</sub>) | | | 576 (240) |
| | style="text-align:center;" | ^M3 / v4
| | | ^M3 / v4 |
| | style="text-align:center;" | ^F# / vG
| | | ^F# / vG |
| | style="text-align:center;" | d3 / A4
| | | d3 / A4 |
| | style="text-align:center;" | Fb / G#
| | | Fb / G# |
| |- | | |- |
| | style="text-align:center;" | 4
| | | 4 |
| | style="text-align:center;" | 600
| | | 600 |
| |768 (300<sub>16</sub>) | | | 768 (300) |
| | style="text-align:center;" | A4 / d5
| | | A4 / d5 |
| | style="text-align:center;" | G# / Ab
| | | G# / Ab |
| | style="text-align:center;" | d4 / A5
| | | d4 / A5 |
| | style="text-align:center;" | Gb / A#
| | | Gb / A# |
| |- | | |- |
| | style="text-align:center;" | 5
| | | 5 |
| | style="text-align:center;" | 750
| | | 750 |
| |960 (3C0<sub>16</sub>) | | | 960 (3C0) |
| | style="text-align:center;" | ^5 / vm6
| | | ^5 / vm6 |
| | style="text-align:center;" | ^A / vBb
| | | ^A / vBb |
| | style="text-align:center;" | d5 / A6
| | | d5 / A6 |
| | style="text-align:center;" | Ab / B#
| | | Ab / B# |
| |- | | |- |
| | style="text-align:center;" | 6
| | | 6 |
| | style="text-align:center;" | 900
| | | 900 |
| |1152 (480<sub>16</sub>) | | | 1152 (480) |
| | style="text-align:center;" | M6
| | | M6 |
| | style="text-align:center;" | B
| | | B |
| | style="text-align:center;" | m6
| | | m6 |
| | style="text-align:center;" | Bb
| | | Bb |
| |- | | |- |
| | style="text-align:center;" | 7
| | | 7 |
| | style="text-align:center;" | 1050
| | | 1050 |
| |1344 (540<sub>16</sub>) | | | 1344 (540) |
| | style="text-align:center;" | ~7
| | | ~7 |
| | style="text-align:center;" | ^C
| | | ^C |
| | style="text-align:center;" | m7
| | | m7 |
| | style="text-align:center;" | C
| | | C |
| |- | | |- |
| | style="text-align:center;" | 8
| | | 8 |
| | style="text-align:center;" | 1200
| | | 1200 |
| |1536 (600<sub>16</sub>) | | | 1536 (600) |
| | style="text-align:center;" | P8
| | | P8 |
| | style="text-align:center;" | D
| | | D |
| | style="text-align:center;" | P8
| | | P8 |
| | style="text-align:center;" | D
| | | D |
| |} | | |} |
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