105edo-a
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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[edit]
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 |