41/39: Difference between revisions
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In REXICS, 41/39 is treated as a minor second. (The difference between aug 1sn and min 2nd should not be used in the classification of JI intervals, except for the 3-limit and simple, commonly-accepted intervals in diatonic-like scales. NOT an interval whose page was just created). |
Undo revision 182962 by VectorGraphics (talk) Put back FJS statement, but keep section heading Tag: Undo |
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{{Infobox Interval}} | {{Infobox Interval}} | ||
41/39 is a 41-limit (3.13.41 subgroup) interval of about 86.6 cents. | 41/39 is a 41-limit (3.13.41 subgroup) interval of about 86.6 cents. In the FJS system, it is treated as an augmented 1sn. | ||
== In regular temperaments == | == In regular temperaments == | ||
Tempering out this interval in the 3.13.41 subgroup results in the rank-2 41:39 temperament (b3 & b1).[https://x31eq.com/pyscript/rt.html?ets=b3_b1&limit=3_13_41] The mapping is as follows: [[1 2 3] [0 1 1]]. The TE tuning map is as follows: ~3=1906.798, ~13=4466.927, ~41=6373.725 | Tempering out this interval in the 3.13.41 subgroup results in the rank-2 41:39 temperament (b3 & b1).[https://x31eq.com/pyscript/rt.html?ets=b3_b1&limit=3_13_41] The mapping is as follows: [[1 2 3] [0 1 1]]. The TE tuning map is as follows: ~3=1906.798, ~13=4466.927, ~41=6373.725 | ||
Revision as of 02:42, 25 February 2025
| Interval information |
41/39 is a 41-limit (3.13.41 subgroup) interval of about 86.6 cents. In the FJS system, it is treated as an augmented 1sn.
In regular temperaments
Tempering out this interval in the 3.13.41 subgroup results in the rank-2 41:39 temperament (b3 & b1).[1] The mapping is as follows: [[1 2 3] [0 1 1]]. The TE tuning map is as follows: ~3=1906.798, ~13=4466.927, ~41=6373.725