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Revision as of 12:57, 2 October 2022 by
Plumtree
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Contents
1
9edo test
2
12edo test
3
12edf test
4
18edo test
5
1ed5/4 test
6
Rational kets
9edo test
← 8edo
9edo
10edo →
Prime factorization
3
2
Step size
133.333 ¢
Fifth
5\9 (666.667 ¢)
Semitones (A1:m2)
-1:2 (-133.3 ¢ : 266.7 ¢)
Consistency limit
7
Distinct consistency limit
5
12edo test
← 11edo
12edo
13edo →
Prime factorization
2
2
× 3 (highly composite)
Step size
100 ¢ (by definition)
Fifth
7\12 (700 ¢)
(convergent)
Semitones (A1:m2)
1:1 (100 ¢ : 100 ¢)
Consistency limit
9
Distinct consistency limit
5
12edf test
← 11edf
12edf
13edf →
Prime factorization
2
2
× 3 (highly composite)
Step size
58.4963 ¢
Octave
21\12edf (1228.42 ¢) (→
7\4edf
)
Twelfth
33\12edf (1930.38 ¢) (→
11\4edf
)
Consistency limit
3
Distinct consistency limit
3
18edo test
← 17edo
18edo
19edo →
Prime factorization
2 × 3
2
Step size
66.6667 ¢
Fifth
11\18 (733.333 ¢)
Semitones (A1:m2)
5:-1 (333.3 ¢ : -66.67 ¢)
Dual sharp fifth
11\18 (733.333 ¢)
Dual flat fifth
10\18 (666.667 ¢) (→
5\9
)
Dual major 2nd
3\18 (200 ¢) (→
1\6
)
Consistency limit
7
Distinct consistency limit
5
1ed5/4 test
← 6ed5/4
7ed5/4
8ed5/4 →
Prime factorization
7 (prime)
Step size
55.1877 ¢
Octave
22\7ed5/4 (1214.13 ¢)
Twelfth
34\7ed5/4 (1876.38 ¢)
(semiconvergent)
Consistency limit
2
Distinct consistency limit
2
Rational kets
17/7:
[
0 0 0 -1 0 0 1
⟩
34/14:
[
0 0 0 -1 0 0 1
⟩
0/1: n/a
-1/0: n/a
0/0: n/a
102:
[
1 1 0
4
1
⟩
test:
Invalid rational number: test.