User:PiotrGrochowski/105edo
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105edo, the wonderful meantone
105edo belongs to a meantonic 13–limit system known as grosstone, can be considered an expanded version of 43edo just like how 94edo is an expanded version of 41edo.
Selected just intervals by error
The following table shows how some prominent just intervals are represented in 105edo (ordered by absolute error).
| Interval, complement | Error (abs., in cents) |
| 15/11, 22/15 | 0.192 |
| 7/5, 10/7 | 0.345 |
| 12/11, 11/6 | 2.066 |
| 5/4, 8/5 | 2.258 |
| 16/15, 15/8 | 2.554 |
| 14/13, 13/7 | 2.584 |
| 8/7, 7/4 | 2.603 |
| 11/8, 16/11 | 2.747 |
| 13/10, 20/13 | 2.929 |
| 4/3, 3/2 | 4.812 |
| 11/10, 20/11 | 5.004 |
| 15/14, 28/15 | 5.157 |
| 16/13, 13/8 | 5.187 |
| 14/11, 11/7 | 5.349 |
| 11/9, 18/11 | 6.878 |
| 6/5, 5/3 | 7.07 |
| 7/6, 12/7 | 7.415 |
| 15/13, 26/15 | 7.741 |
| 13/11, 22/13 | 7.933 |
| 9/8, 16/9 | 9.624 |
| 13/12, 24/13 | 9.999 |
| 10/9, 9/5 | 11.882 |
| 9/7, 14/9 | 12.227 |
| 18/13, 13/9 | 14.811 |