Lumatone mapping for 96edo

From Xenharmonic Wiki
Revision as of 15:34, 23 March 2025 by ArrowHead294 (talk | contribs)
Jump to navigation Jump to search

There are many conceivable ways to map 96edo onto the onto the Lumatone keyboard. However, it has 8 mutually-exclusive rings of fifths, so the Standard Lumatone mapping for Pythagorean is not one of them. Due to its size, it would not cover the whole gamut even if it was.

Diatonic

The second best fifth is shared with 32edo, so that doesn't work either, making the 55/96 flat fifth the first one that produces a regular, albeit near equalised diatonic scale.

72
86
85
3
17
31
45
84
2
16
30
44
58
72
86
1
15
29
43
57
71
85
3
17
31
45
0
14
28
42
56
70
84
2
16
30
44
58
72
86
13
27
41
55
69
83
1
15
29
43
57
71
85
3
17
31
45
12
26
40
54
68
82
0
14
28
42
56
70
84
2
16
30
44
58
72
86
25
39
53
67
81
95
13
27
41
55
69
83
1
15
29
43
57
71
85
3
17
31
45
24
38
52
66
80
94
12
26
40
54
68
82
0
14
28
42
56
70
84
2
16
30
44
58
72
86
51
65
79
93
11
25
39
53
67
81
95
13
27
41
55
69
83
1
15
29
43
57
71
85
3
17
31
45
92
10
24
38
52
66
80
94
12
26
40
54
68
82
0
14
28
42
56
70
84
2
16
30
44
58
51
65
79
93
11
25
39
53
67
81
95
13
27
41
55
69
83
1
15
29
43
57
71
92
10
24
38
52
66
80
94
12
26
40
54
68
82
0
14
28
42
56
70
51
65
79
93
11
25
39
53
67
81
95
13
27
41
55
69
83
92
10
24
38
52
66
80
94
12
26
40
54
68
82
51
65
79
93
11
25
39
53
67
81
95
92
10
24
38
52
66
80
94
51
65
79
93
11
92
10

Würschmidt

Instead, the most efficient layout that allows access to all notes is the 3L 10s Würschmidt mapping, although this does reduce the range to a little under three octaves and many notes are inaccessible at the edges due to the diesis being on the up-right axis.

14
17
36
39
42
45
48
55
58
61
64
67
70
73
76
77
80
83
86
89
92
95
2
5
8
11
0
3
6
9
12
15
18
21
24
27
30
33
36
39
22
25
28
31
34
37
40
43
46
49
52
55
58
61
64
67
70
41
44
47
50
53
56
59
62
65
68
71
74
77
80
83
86
89
92
95
2
63
66
69
72
75
78
81
84
87
90
93
0
3
6
9
12
15
18
21
24
27
30
33
82
85
88
91
94
1
4
7
10
13
16
19
22
25
28
31
34
37
40
43
46
49
52
55
58
61
11
14
17
20
23
26
29
32
35
38
41
44
47
50
53
56
59
62
65
68
71
74
77
80
83
86
89
92
39
42
45
48
51
54
57
60
63
66
69
72
75
78
81
84
87
90
93
0
3
6
9
12
15
18
70
73
76
79
82
85
88
91
94
1
4
7
10
13
16
19
22
25
28
31
34
37
40
2
5
8
11
14
17
20
23
26
29
32
35
38
41
44
47
50
53
56
59
33
36
39
42
45
48
51
54
57
60
63
66
69
72
75
78
81
61
64
67
70
73
76
79
82
85
88
91
94
1
4
92
95
2
5
8
11
14
17
20
23
26
24
27
30
33
36
39
42
45
55
58
61
64
67
83
86

Interpental

The Interpental mapping is not quite as efficient at accessing the 5-limit, but is easier to navigate overall.

10
19
12
21
30
39
48
5
14
23
32
41
50
59
68
7
16
25
34
43
52
61
70
79
88
1
0
9
18
27
36
45
54
63
72
81
90
3
12
21
2
11
20
29
38
47
56
65
74
83
92
5
14
23
32
41
50
91
4
13
22
31
40
49
58
67
76
85
94
7
16
25
34
43
52
61
70
93
6
15
24
33
42
51
60
69
78
87
0
9
18
27
36
45
54
63
72
81
90
3
86
95
8
17
26
35
44
53
62
71
80
89
2
11
20
29
38
47
56
65
74
83
92
5
14
23
1
10
19
28
37
46
55
64
73
82
91
4
13
22
31
40
49
58
67
76
85
94
7
16
25
34
43
52
21
30
39
48
57
66
75
84
93
6
15
24
33
42
51
60
69
78
87
0
9
18
27
36
45
54
50
59
68
77
86
95
8
17
26
35
44
53
62
71
80
89
2
11
20
29
38
47
56
70
79
88
1
10
19
28
37
46
55
64
73
82
91
4
13
22
31
40
49
3
12
21
30
39
48
57
66
75
84
93
6
15
24
33
42
51
23
32
41
50
59
68
77
86
95
8
17
26
35
44
52
61
70
79
88
1
10
19
28
37
46
72
81
90
3
12
21
30
39
5
14
23
32
41
25
34
ViewTalkEdit Lumatone mappings 
← 93edo • 94edo • 95edo • Lumatone mapping for 96edo • 97edo • 98edo • 99edo →