Lumatone mapping for 52edo: Difference between revisions
Jump to navigation
Jump to search
mNo edit summary |
ArrowHead294 (talk | contribs) mNo edit summary |
||
| Line 1: | Line 1: | ||
[[52edo]] is an interesting case for [[Lumatone]] mappings, since ([[Lumatone mapping for 24edo|like 24edo]]), it is not generated by fifths and octaves, so the [[Standard Lumatone mapping for Pythagorean]] only reaches [[26edo]] intervals. You can use the b val, but it is very sharp, to the point where major seconds become 8/7 instead of 9/8. | [[52edo]] is an interesting case for [[Lumatone]] mappings, since ([[Lumatone mapping for 24edo|like 24edo]]), it is not generated by fifths and octaves, so the [[Standard Lumatone mapping for Pythagorean]] only reaches [[26edo]] intervals. You can use the b val, but it is very sharp, to the point where major seconds become 8/7 instead of 9/8. | ||
{{Lumatone EDO mapping|n=52|start=16|xstep=10|ystep=-9}} | {{Lumatone EDO mapping|n=52|start=16|xstep=10|ystep=-9}} | ||
The neutral thirds mapping is probably easier to navigate. | The neutral thirds mapping is probably easier to navigate. | ||
{{Lumatone EDO mapping|n=52|start=43|xstep=7|ystep=1}} | {{Lumatone EDO mapping|n=52|start=43|xstep=7|ystep=1}} | ||
{{Lumatone | {{Navbox Lumatone}} | ||
Revision as of 16:57, 11 February 2025
52edo is an interesting case for Lumatone mappings, since (like 24edo), it is not generated by fifths and octaves, so the Standard Lumatone mapping for Pythagorean only reaches 26edo intervals. You can use the b val, but it is very sharp, to the point where major seconds become 8/7 instead of 9/8.
16
26
17
27
37
47
5
8
18
28
38
48
6
16
26
9
19
29
39
49
7
17
27
37
47
5
0
10
20
30
40
50
8
18
28
38
48
6
16
26
1
11
21
31
41
51
9
19
29
39
49
7
17
27
37
47
5
44
2
12
22
32
42
0
10
20
30
40
50
8
18
28
38
48
6
16
26
45
3
13
23
33
43
1
11
21
31
41
51
9
19
29
39
49
7
17
27
37
47
5
36
46
4
14
24
34
44
2
12
22
32
42
0
10
20
30
40
50
8
18
28
38
48
6
16
26
47
5
15
25
35
45
3
13
23
33
43
1
11
21
31
41
51
9
19
29
39
49
7
17
27
37
47
5
16
26
36
46
4
14
24
34
44
2
12
22
32
42
0
10
20
30
40
50
8
18
28
38
48
6
47
5
15
25
35
45
3
13
23
33
43
1
11
21
31
41
51
9
19
29
39
49
7
16
26
36
46
4
14
24
34
44
2
12
22
32
42
0
10
20
30
40
50
47
5
15
25
35
45
3
13
23
33
43
1
11
21
31
41
51
16
26
36
46
4
14
24
34
44
2
12
22
32
42
47
5
15
25
35
45
3
13
23
33
43
16
26
36
46
4
14
24
34
47
5
15
25
35
16
26
The neutral thirds mapping is probably easier to navigate.
43
50
51
6
13
20
27
0
7
14
21
28
35
42
49
8
15
22
29
36
43
50
5
12
19
26
9
16
23
30
37
44
51
6
13
20
27
34
41
48
17
24
31
38
45
0
7
14
21
28
35
42
49
4
11
18
25
18
25
32
39
46
1
8
15
22
29
36
43
50
5
12
19
26
33
40
47
26
33
40
47
2
9
16
23
30
37
44
51
6
13
20
27
34
41
48
3
10
17
24
27
34
41
48
3
10
17
24
31
38
45
0
7
14
21
28
35
42
49
4
11
18
25
32
39
46
42
49
4
11
18
25
32
39
46
1
8
15
22
29
36
43
50
5
12
19
26
33
40
47
2
9
16
23
12
19
26
33
40
47
2
9
16
23
30
37
44
51
6
13
20
27
34
41
48
3
10
17
24
31
41
48
3
10
17
24
31
38
45
0
7
14
21
28
35
42
49
4
11
18
25
32
39
11
18
25
32
39
46
1
8
15
22
29
36
43
50
5
12
19
26
33
40
40
47
2
9
16
23
30
37
44
51
6
13
20
27
34
41
48
10
17
24
31
38
45
0
7
14
21
28
35
42
49
39
46
1
8
15
22
29
36
43
50
5
9
16
23
30
37
44
51
6
38
45
0
7
14
8
15