Lumatone mapping for 59edo

From Xenharmonic Wiki
Revision as of 18:35, 14 March 2025 by ArrowHead294 (talk | contribs)
Jump to navigation Jump to search

There are many conceivable ways to map 59edo onto the onto the Lumatone keyboard. However, as both of its fifths are about as far away from just as possible, neither the sharp or the flat versions of the Standard Lumatone mapping for Pythagorean work particularly well. In addition, neither covers the full gamut of every octave, with both having multiple skipped notes. Although the sharp one is slightly closer making it the patent val.

14
25
16
27
38
49
1
7
18
29
40
51
3
14
25
9
20
31
42
53
5
16
27
38
49
1
0
11
22
33
44
55
7
18
29
40
51
3
14
25
2
13
24
35
46
57
9
20
31
42
53
5
16
27
38
49
1
52
4
15
26
37
48
0
11
22
33
44
55
7
18
29
40
51
3
14
25
54
6
17
28
39
50
2
13
24
35
46
57
9
20
31
42
53
5
16
27
38
49
1
45
56
8
19
30
41
52
4
15
26
37
48
0
11
22
33
44
55
7
18
29
40
51
3
14
25
58
10
21
32
43
54
6
17
28
39
50
2
13
24
35
46
57
9
20
31
42
53
5
16
27
38
49
1
23
34
45
56
8
19
30
41
52
4
15
26
37
48
0
11
22
33
44
55
7
18
29
40
51
3
58
10
21
32
43
54
6
17
28
39
50
2
13
24
35
46
57
9
20
31
42
53
5
23
34
45
56
8
19
30
41
52
4
15
26
37
48
0
11
22
33
44
55
58
10
21
32
43
54
6
17
28
39
50
2
13
24
35
46
57
23
34
45
56
8
19
30
41
52
4
15
26
37
48
58
10
21
32
43
54
6
17
28
39
50
23
34
45
56
8
19
30
41
58
10
21
32
43
23
34


49
58
56
6
15
24
33
54
4
13
22
31
40
49
58
2
11
20
29
38
47
56
6
15
24
33
0
9
18
27
36
45
54
4
13
22
31
40
49
58
7
16
25
34
43
52
2
11
20
29
38
47
56
6
15
24
33
5
14
23
32
41
50
0
9
18
27
36
45
54
4
13
22
31
40
49
58
12
21
30
39
48
57
7
16
25
34
43
52
2
11
20
29
38
47
56
6
15
24
33
10
19
28
37
46
55
5
14
23
32
41
50
0
9
18
27
36
45
54
4
13
22
31
40
49
58
26
35
44
53
3
12
21
30
39
48
57
7
16
25
34
43
52
2
11
20
29
38
47
56
6
15
24
33
51
1
10
19
28
37
46
55
5
14
23
32
41
50
0
9
18
27
36
45
54
4
13
22
31
40
26
35
44
53
3
12
21
30
39
48
57
7
16
25
34
43
52
2
11
20
29
38
47
51
1
10
19
28
37
46
55
5
14
23
32
41
50
0
9
18
27
36
45
26
35
44
53
3
12
21
30
39
48
57
7
16
25
34
43
52
51
1
10
19
28
37
46
55
5
14
23
32
41
50
26
35
44
53
3
12
21
30
39
48
57
51
1
10
19
28
37
46
55
26
35
44
53
3
51
1


Instead, as it is its optimal patent val, using the expanded mapping of porcupine is probably the best way of organising the intervals of 59edo while being able to access them all, although the range is slightly smaller than the Pythagorean mapping.

6
14
9
17
25
33
41
4
12
20
28
36
44
52
1
7
15
23
31
39
47
55
4
12
20
28
2
10
18
26
34
42
50
58
7
15
23
31
39
47
5
13
21
29
37
45
53
2
10
18
26
34
42
50
58
7
15
0
8
16
24
32
40
48
56
5
13
21
29
37
45
53
2
10
18
26
34
3
11
19
27
35
43
51
0
8
16
24
32
40
48
56
5
13
21
29
37
45
53
2
57
6
14
22
30
38
46
54
3
11
19
27
35
43
51
0
8
16
24
32
40
48
56
5
13
21
9
17
25
33
41
49
57
6
14
22
30
38
46
54
3
11
19
27
35
43
51
0
8
16
24
32
40
48
28
36
44
52
1
9
17
25
33
41
49
57
6
14
22
30
38
46
54
3
11
19
27
35
43
51
55
4
12
20
28
36
44
52
1
9
17
25
33
41
49
57
6
14
22
30
38
46
54
15
23
31
39
47
55
4
12
20
28
36
44
52
1
9
17
25
33
41
49
42
50
58
7
15
23
31
39
47
55
4
12
20
28
36
44
52
2
10
18
26
34
42
50
58
7
15
23
31
39
47
29
37
45
53
2
10
18
26
34
42
50
48
56
5
13
21
29
37
45
16
24
32
40
48
35
43


Bryan Deister's 2025 improvisation uses an mapping (albeit incomplete) of 9 right, 1 up.

0
9
8
17
26
35
44
7
16
25
34
43
52
2
11
15
24
33
42
51
1
10
19
28
37
46
14
23
32
41
50
0
9
18
27
36
45
54
4
13
22
31
40
49
58
8
17
26
35
44
53
3
12
21
30
39
48
21
30
39
48
57
7
16
25
34
43
52
2
11
20
29
38
47
56
6
15
29
38
47
56
6
15
24
33
42
51
1
10
19
28
37
46
55
5
14
23
32
41
50
28
37
46
55
5
14
23
32
41
50
0
9
18
27
36
45
54
4
13
22
31
40
49
58
8
17
45
54
4
13
22
31
40
49
58
8
17
26
35
44
53
3
12
21
30
39
48
57
7
16
25
34
43
52
12
21
30
39
48
57
7
16
25
34
43
52
2
11
20
29
38
47
56
6
15
24
33
42
51
1
47
56
6
15
24
33
42
51
1
10
19
28
37
46
55
5
14
23
32
41
50
0
9
14
23
32
41
50
0
9
18
27
36
45
54
4
13
22
31
40
49
58
8
49
58
8
17
26
35
44
53
3
12
21
30
39
48
57
7
16
16
25
34
43
52
2
11
20
29
38
47
56
6
15
51
1
10
19
28
37
46
55
5
14
23
18
27
36
45
54
4
13
22
53
3
12
21
30
20
29


In the comments, Deister recommends 7 right, 1 up as a complete mapping.

0
7
6
13
20
27
34
5
12
19
26
33
40
47
54
11
18
25
32
39
46
53
1
8
15
22
10
17
24
31
38
45
52
0
7
14
21
28
35
42
16
23
30
37
44
51
58
6
13
20
27
34
41
48
55
3
10
15
22
29
36
43
50
57
5
12
19
26
33
40
47
54
2
9
16
23
30
21
28
35
42
49
56
4
11
18
25
32
39
46
53
1
8
15
22
29
36
43
50
57
20
27
34
41
48
55
3
10
17
24
31
38
45
52
0
7
14
21
28
35
42
49
56
4
11
18
33
40
47
54
2
9
16
23
30
37
44
51
58
6
13
20
27
34
41
48
55
3
10
17
24
31
38
45
53
1
8
15
22
29
36
43
50
57
5
12
19
26
33
40
47
54
2
9
16
23
30
37
44
51
21
28
35
42
49
56
4
11
18
25
32
39
46
53
1
8
15
22
29
36
43
50
57
41
48
55
3
10
17
24
31
38
45
52
0
7
14
21
28
35
42
49
56
9
16
23
30
37
44
51
58
6
13
20
27
34
41
48
55
3
29
36
43
50
57
5
12
19
26
33
40
47
54
2
56
4
11
18
25
32
39
46
53
1
8
17
24
31
38
45
52
0
7
44
51
58
6
13
5
12
ViewTalkEdit Lumatone mappings 
← 56edo • 57edo • 58edo • Lumatone mapping for 59edo • 60edo • 61edo • 62edo →