User:Moremajorthanmajor/4L 1s (major sixth-equivalent): Difference between revisions
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The generator range is 171.4 to 240 cents, placing it on the diatonic major second, usually representing a major second of some type (like [[8/7]]). The bright (chroma-positive) generator is, however, its major sixth complement (685.7 to 720 cents). | The generator range is 171.4 to 240 cents, placing it on the diatonic major second, usually representing a major second of some type (like [[8/7]]). The bright (chroma-positive) generator is, however, its major sixth complement (685.7 to 720 cents). | ||
Because this diatonic is a major sixth-repeating scale, each tone has a | Because this diatonic is a major sixth-repeating scale, each tone has a major sixth above it. The scale has one augmented chord, two major chords, two minor chords. This diatonic also has two dominant 7th chords, making it a warped Neapolitan minor scale. | ||
[[Basic]] diatonic is in [[9ed5/3]], which is a very good major sixth-based equal tuning similar to [[12edo]]. | [[Basic]] diatonic is in [[9ed5/3]], which is a very good major sixth-based equal tuning similar to [[12edo]]. | ||
==Notation== | ==Notation== | ||
There are 2 main ways to notate the diatonic scale. One method uses a simple sextave (major sixth) repeating notation consisting of 5 naturals (Do, Re, Mi, Fa, Sol or Sol, La, Si, Do, Re). Given that 1-5/4-3/2 is major sixth-equivalent to a tone cluster of 1-10/9-5/4, it may be more convenient to notate these diatonic scales as repeating at the double sextave (augmented eleventh~twelfth), however it does make navigating the [[Generator|genchain]] harder. This way, 3/2 is its own pitch class, distinct from 10\9. Notating this way produces a twelfth which is the Scala Francisci[8L 2s]. Since there are exactly 10 naturals in double sextave notation, Greek numerals 1-10 may be used. | There are 2 main ways to notate the diatonic scale. One method uses a simple sextave (major sixth) repeating notation consisting of 5 naturals (Do, Re, Mi, Fa, Sol; Fa, Sol, La, Si, Do or Sol, La, Si, Do, Re). Given that 1-5/4-3/2 is major sixth-equivalent to a tone cluster of 1-10/9-5/4, it may be more convenient to notate these diatonic scales as repeating at the double sextave (augmented eleventh~twelfth), however it does make navigating the [[Generator|genchain]] harder. This way, 3/2 is its own pitch class, distinct from 10\9. Notating this way produces a twelfth which is the Scala Francisci[8L 2s]. Since there are exactly 10 naturals in double sextave notation, Greek numerals 1-10 may be used. | ||
{| class="wikitable" | {| class="wikitable" | ||
|+Normalized | |+Normalized | ||
! | !Notation | ||
!Supersoft | !Supersoft | ||
!Soft | !Soft | ||
| Line 21: | Line 21: | ||
|- | |- | ||
!Diatonic | !Diatonic | ||
!19eds | !19eds | ||
!14eds | !14eds | ||
| Line 30: | Line 29: | ||
!17eds | !17eds | ||
|- | |- | ||
|Do#, Sol | |Do#, Fa#, Sol# | ||
|1\19, 46.154¢ | |1\19, 46.154¢ | ||
|1\14, 63.158¢ | |1\14, 63.158¢ | ||
| Line 38: | Line 36: | ||
|3\22, 124.138¢ | |3\22, 124.138¢ | ||
|2\13, 141.176¢ | |2\13, 141.176¢ | ||
|3\17, 163.{ | |3\17, 163.636¢ | ||
|- | |||
|Reb, Solb, Lab | |||
|3\19, 138.462¢ | |||
|2\14, 126.316¢ | |||
|3\23, 116.129¢ | |||
|2\22, 82.759¢ | |||
|1\13, 70.588¢ | |||
|1\17, 54.545¢ | |||
|- | |||
|'''Re, Sol, La''' | |||
|'''4\19,''' '''184.615¢''' | |||
|'''3\14,''' '''189.474¢''' | |||
|'''5\23,''' '''193.548¢''' | |||
|'''2\9,''' '''200¢''' | |||
|'''5\22,''' '''206.897¢''' | |||
|'''3\13,''' '''211.765¢''' | |||
|'''4\17,''' '''218.182¢''' | |||
|- | |||
|Re#, Sol#, La# | |||
|5\19, 230.769¢ | |||
|4\14, 252.632¢ | |||
|7\23, 270.968¢ | |||
| rowspan="2" |3\9, 300¢ | |||
|8\22, 331.034¢ | |||
|5\13, 352.941¢ | |||
|7\17, 381.818¢ | |||
|- | |||
|Mib, Lab, Sib | |||
|7\19, 323.077¢ | |||
|5\14, 315.789¢ | |||
|8\23, 309.677¢ | |||
|7\22, 289.655¢ | |||
|4\13, 282.353¢ | |||
|5\17, 272.727¢ | |||
|- | |||
|Mi, La, Si | |||
|8\19, 369.231¢ | |||
|6\14, 378.947¢ | |||
|10\23, 387.097¢ | |||
|4\9, 400¢ | |||
|10\22, 413.793¢ | |||
|6\13, 423.529¢ | |||
|8\17, 436.36&¢ | |||
|- | |||
|Mi#, La#, Si# | |||
|9\19, 415.385¢ | |||
| rowspan="2" |7\14, 442.105¢ | |||
|12\23, 464.516¢ | |||
|5\9, 500¢ | |||
|13\22, 537.931¢ | |||
|8\13, 564.706¢ | |||
|11\17, 600¢ | |||
|- | |||
|Fab, Sibb, Dob | |||
|10\19, 461.538¢ | |||
|11\23, 425.806¢ | |||
|4\9, 400¢ | |||
|9\22, 372.414¢ | |||
|5\13, 352.941¢ | |||
|6\17, 327.273¢ | |||
|- | |||
|Fa, Sib, Do | |||
|11\19, 507.692¢ | |||
|8\14, 505.263¢ | |||
|13\23, 503.226¢ | |||
|5\9, 500¢ | |||
|12\22, 496.552¢ | |||
|7\13, 494.118¢ | |||
|9\17, 490.909¢ | |||
|- | |||
|Fa#, Si, Do# | |||
|12\19, 553.846¢ | |||
|9\14, 568.421¢ | |||
|15\23, 580.645¢ | |||
| rowspan="2" |6\9, 600¢ | |||
|15\22, 620.690¢ | |||
|9\13, 635.294¢ | |||
|12\17, 654.545¢ | |||
|- | |||
|Solb, Dob, Reb | |||
|14\19, 646.154¢ | |||
|10\14, 631.579¢ | |||
|16\23, 619.355¢ | |||
|14\22, 579.310¢ | |||
|8\13, 564.706¢ | |||
|10\17, 545.455¢ | |||
|- | |||
|'''Sol, Do, Re''' | |||
|'''15\19,''' '''692.308¢''' | |||
|'''11\14,''' '''694.737¢''' | |||
|'''18\23,''' '''696.774¢''' | |||
|'''7\9,''' '''700¢''' | |||
|'''17\22,''' '''703.448¢''' | |||
|'''10\13,''' '''705.882¢''' | |||
|'''13\17,''' '''709.091¢''' | |||
|- | |||
|Sol#, Do#, Re# | |||
|16\19, 738.462¢ | |||
|12\14, 757.895¢ | |||
|20\23, 774.194¢ | |||
| rowspan="2" |8\9, 800¢ | |||
|20\22, 827.586¢ | |||
|12\13, 847.059¢ | |||
|16\17, 872.727¢ | |||
|- | |||
|Dob, Fab, Solb | |||
|18\19, 830.769¢ | |||
|13\14, 821.053¢ | |||
|21\23, 812.903¢ | |||
|19\22, 786.207¢ | |||
|11\13, 776.647¢ | |||
|14\17, 763.636¢ | |||
|- | |||
!Do, Fa, Sol | |||
!19\19, 876.923¢ | |||
!14\14, 884.211¢ | |||
!23\23, 890.323¢ | |||
!9\9, 900¢ | |||
!22\22, 910.345¢ | |||
!13\13, 917.647¢ | |||
!17\17, 927.273¢ | |||
|} | |||
{| class="wikitable" | |||
|+Normalized | |||
!Notation | |||
!Supersoft | |||
!Soft | |||
!Semisoft | |||
!Basic | |||
!Semihard | |||
!Hard | |||
! Superhard | |||
|- | |||
!Scala Francisci | |||
!19eds | |||
!14eds | |||
!23eds | |||
!9eds | |||
!22eds | |||
!13eds | |||
! 17eds | |||
|- | |||
| Α# | |||
| 1\19, 46.154¢ | |||
|1\14, 63.158¢ | |||
|2\23, 77.419¢ | |||
| rowspan="2" |1\9, 100¢ | |||
| 3\22, 124.138¢ | |||
|2\13, 141.176¢ | |||
|3\17, 163.636¢ | |||
|- | |- | ||
|Βb | |Βb | ||
|3\19, 138.462¢ | |3\19, 138.462¢ | ||
| Line 47: | Line 195: | ||
|2\22, 82.759¢ | |2\22, 82.759¢ | ||
|1\13, 70.588¢ | |1\13, 70.588¢ | ||
|1\17, 54. | |1\17, 54.545¢ | ||
|- | |- | ||
|'''Β''' | |'''Β''' | ||
|'''4\19,''' '''184.615¢''' | |'''4\19,''' '''184.615¢''' | ||
| Line 57: | Line 204: | ||
|'''5\22,''' '''206.897¢''' | |'''5\22,''' '''206.897¢''' | ||
|'''3\13,''' '''211.765¢''' | |'''3\13,''' '''211.765¢''' | ||
|'''4\17,''' '''218. | |'''4\17,''' '''218.182¢''' | ||
|- | |- | ||
|Β# | |Β# | ||
|5\19, 230.769¢ | |5\19, 230.769¢ | ||
| Line 67: | Line 213: | ||
|8\22, 331.034¢ | |8\22, 331.034¢ | ||
|5\13, 352.941¢ | |5\13, 352.941¢ | ||
|7\17, 381. | | 7\17, 381.818¢ | ||
|- | |- | ||
|Γb | |Γb | ||
|7\19, 323.077¢ | |7\19, 323.077¢ | ||
| Line 76: | Line 221: | ||
|7\22, 289.655¢ | |7\22, 289.655¢ | ||
|4\13, 282.353¢ | |4\13, 282.353¢ | ||
|5\17, 272. | |5\17, 272.727¢ | ||
|- | |- | ||
|Γ | |Γ | ||
|8\19, 369.231¢ | |8\19, 369.231¢ | ||
| Line 86: | Line 230: | ||
|10\22, 413.793¢ | |10\22, 413.793¢ | ||
|6\13, 423.529¢ | |6\13, 423.529¢ | ||
|8\17, 436. | |8\17, 436.36&¢ | ||
|- | |- | ||
|Γ# | |Γ# | ||
|9\19, 415.385¢ | |9\19, 415.385¢ | ||
| Line 98: | Line 241: | ||
|11\17, 600¢ | |11\17, 600¢ | ||
|- | |- | ||
|Δb | |Δb | ||
|10\19, 461.538¢ | |10\19, 461.538¢ | ||
| Line 105: | Line 247: | ||
|9\22, 372.414¢ | |9\22, 372.414¢ | ||
|5\13, 352.941¢ | |5\13, 352.941¢ | ||
|6\17, 327. | |6\17, 327.273¢ | ||
|- | |- | ||
|Δ | |Δ | ||
|11\19, 507.692¢ | |11\19, 507.692¢ | ||
|8\14, 505.263¢ | |8\14, 505.263¢ | ||
|13\23, 503.226¢ | | 13\23, 503.226¢ | ||
|5\9, 500¢ | |5\9, 500¢ | ||
|12\22, 496.552¢ | |12\22, 496.552¢ | ||
|7\13, 494.118¢ | |7\13, 494.118¢ | ||
|9\17, 490. | |9\17, 490.909¢ | ||
|- | |- | ||
|Δ# | |Δ# | ||
|12\19, 553.846¢ | |12\19, 553.846¢ | ||
| Line 125: | Line 265: | ||
|15\22, 620.690¢ | |15\22, 620.690¢ | ||
|9\13, 635.294¢ | |9\13, 635.294¢ | ||
|12\17, 654. | |12\17, 654.545¢ | ||
|- | |- | ||
|Εb | |Εb | ||
|14\19, 646.154¢ | |14\19, 646.154¢ | ||
| Line 134: | Line 273: | ||
|14\22, 579.310¢ | |14\22, 579.310¢ | ||
|8\13, 564.706¢ | |8\13, 564.706¢ | ||
|10\17, 545. | |10\17, 545.455¢ | ||
|- | |- | ||
|'''Ε''' | |'''Ε''' | ||
|'''15\19,''' '''692.308¢''' | |'''15\19,''' '''692.308¢''' | ||
| Line 144: | Line 282: | ||
|'''17\22,''' '''703.448¢''' | |'''17\22,''' '''703.448¢''' | ||
|'''10\13,''' '''705.882¢''' | |'''10\13,''' '''705.882¢''' | ||
|'''13\17,''' '''709. | |'''13\17,''' '''709.091¢''' | ||
|- | |- | ||
|Ε# | |Ε# | ||
|16\19, 738.462¢ | |16\19, 738.462¢ | ||
| Line 152: | Line 289: | ||
|20\23, 774.194¢ | |20\23, 774.194¢ | ||
| rowspan="2" |8\9, 800¢ | | rowspan="2" |8\9, 800¢ | ||
|20\22, 827.586¢ | | 20\22, 827.586¢ | ||
|12\13, 847.059¢ | | 12\13, 847.059¢ | ||
|16\ | |16\17, 872.727¢ | ||
|- | |- | ||
|Ϛb/Ϝb | |Ϛb/Ϝb | ||
|18\19, 830.769¢ | |18\19, 830.769¢ | ||
| Line 163: | Line 299: | ||
|19\22, 786.207¢ | |19\22, 786.207¢ | ||
|11\13, 776.647¢ | |11\13, 776.647¢ | ||
|14\17, 763. | |14\17, 763.636¢ | ||
|- | |- | ||
!Ϛ/Ϝ | !Ϛ/Ϝ | ||
!19\19, 876.923¢ | !19\19, 876.923¢ | ||
| Line 173: | Line 308: | ||
!22\22, 910.345¢ | !22\22, 910.345¢ | ||
!13\13, 917.647¢ | !13\13, 917.647¢ | ||
!17\17, 927. | !17\17, 927.273¢ | ||
|- | |- | ||
|Ϛ#/Ϝ# | |Ϛ#/Ϝ# | ||
|20\19, 923.077¢ | |20\19, 923.077¢ | ||
|15\14, 947.368¢ | | 15\14, 947.368¢ | ||
|24\23, 929.032¢ | |24\23, 929.032¢ | ||
| rowspan="2" |10\9, 1000¢ | | rowspan="2" |10\9, 1000¢ | ||
|25\22, 1034.483¢ | |25\22, 1034.483¢ | ||
|15\13, 1052.824¢ | |15\13, 1052.824¢ | ||
|20\17, 1090. | |20\17, 1090.909¢ | ||
|- | |- | ||
|Ζb | |Ζb | ||
|22\19, 1015.385¢ | |22\19, 1015.385¢ | ||
| Line 192: | Line 325: | ||
|24\22, 993.103¢ | |24\22, 993.103¢ | ||
|14\13, 988.235¢ | |14\13, 988.235¢ | ||
|18\17, 981. | |18\17, 981.818¢ | ||
|- | |- | ||
|'''Ζ''' | |'''Ζ''' | ||
|'''23\19, 1061.538¢''' | |'''23\19, 1061.538¢''' | ||
| Line 202: | Line 334: | ||
|'''27\22,''' '''1117.241¢''' | |'''27\22,''' '''1117.241¢''' | ||
|'''16\13,,''' '''1129.412¢''' | |'''16\13,,''' '''1129.412¢''' | ||
|'''21\17,''' '''1145. | |'''21\17,''' '''1145.455¢''' | ||
|- | |- | ||
|Ζ# | |Ζ# | ||
|24\19, 1107.692¢ | |24\19, 1107.692¢ | ||
| Line 212: | Line 343: | ||
|30\22, 1241.379¢ | |30\22, 1241.379¢ | ||
|18\13, 1270.588¢ | |18\13, 1270.588¢ | ||
|24\14, 1309. | |24\14, 1309.091¢ | ||
|- | |- | ||
|Ηb | |Ηb | ||
|26\19, 1200¢ | |26\19, 1200¢ | ||
|19\14, 1200¢ | |19\14, 1200¢ | ||
|31\23,1200¢ | |31\23, 1200¢ | ||
|29\22, 1200¢ | |29\22, 1200¢ | ||
|17\13, 1200¢ | |17\13, 1200¢ | ||
|22\17, 1200¢ | |22\17, 1200¢ | ||
|- | |- | ||
|Η | |Η | ||
|27\19, 1246.154¢ | |27\19, 1246.154¢ | ||
| Line 231: | Line 360: | ||
|32\22, 1324.138¢ | |32\22, 1324.138¢ | ||
|19\13, 1341.176¢ | |19\13, 1341.176¢ | ||
|25\17, 1363. | |25\17, 1363.636¢ | ||
|- | |- | ||
|Η# | |Η# | ||
|28\19, 1292.308¢ | |28\19, 1292.308¢ | ||
| Line 241: | Line 369: | ||
|35\22, 1448.276¢ | |35\22, 1448.276¢ | ||
|21\13, 1482.353¢ | |21\13, 1482.353¢ | ||
|28\17, 1527. | |28\17, 1527.272¢ | ||
|- | |- | ||
|Θb | |Θb | ||
|29\19, 1338.462¢ | |29\19, 1338.462¢ | ||
| Line 250: | Line 377: | ||
|31\22, 1282.759¢ | |31\22, 1282.759¢ | ||
|18\13, 1270.588¢ | |18\13, 1270.588¢ | ||
|23\17, 1254. | |23\17, 1254.545¢ | ||
|- | |- | ||
|Θ | |Θ | ||
|30\19, 1384.615¢ | |30\19, 1384.615¢ | ||
| Line 260: | Line 386: | ||
|34\22, 1406.897¢ | |34\22, 1406.897¢ | ||
|20\13, 1411.765¢ | |20\13, 1411.765¢ | ||
|26\17, 1418. | |26\17, 1418.182¢ | ||
|- | |- | ||
|Θ# | |Θ# | ||
|31\19, 1430.769¢ | |31\19, 1430.769¢ | ||
| Line 268: | Line 393: | ||
|38\23, 1470.968¢ | |38\23, 1470.968¢ | ||
| rowspan="2" |15\9, 1500¢ | | rowspan="2" |15\9, 1500¢ | ||
|37\22, 1531. | |37\22, 1531.035¢ | ||
|22\13, 1552.941¢ | |22\13, 1552.941¢ | ||
|29\17, 1581. | |29\17, 1581.182¢ | ||
|- | |- | ||
|Ιb | |Ιb | ||
|33\19, 1523.077¢ | |33\19, 1523.077¢ | ||
| Line 279: | Line 403: | ||
|36\22, 1489.655¢ | |36\22, 1489.655¢ | ||
|21\13, 1482.353¢ | |21\13, 1482.353¢ | ||
|27\17, 1472. | |27\17, 1472.727¢ | ||
|- | |- | ||
|'''Ι''' | |'''Ι''' | ||
|'''34\19,''' '''1569.231¢''' | |'''34\19,''' '''1569.231¢''' | ||
| Line 289: | Line 412: | ||
|'''39\22,''' '''1613.793¢''' | |'''39\22,''' '''1613.793¢''' | ||
|'''23\13,''' '''1623.529¢''' | |'''23\13,''' '''1623.529¢''' | ||
|'''30\17,''' '''1636. | |'''30\17,''' '''1636.363¢''' | ||
|- | |- | ||
|Ι# | |Ι# | ||
|35\19, 1615.385¢ | |35\19, 1615.385¢ | ||
| Line 301: | Line 423: | ||
|33\17, 1800¢ | |33\17, 1800¢ | ||
|- | |- | ||
|Αb | |Αb | ||
|37\19, 1707.692¢ | |37\19, 1707.692¢ | ||
| Line 308: | Line 429: | ||
|41\22, 1696.552¢ | |41\22, 1696.552¢ | ||
|20\13, 1694.118¢ | |20\13, 1694.118¢ | ||
|31\17, 1490. | |31\17, 1490.909¢ | ||
|- | |- | ||
!Α | !Α | ||
!38\19, 1753.846¢ | !38\19, 1753.846¢ | ||
| Line 318: | Line 438: | ||
!44\22, 1820.690¢ | !44\22, 1820.690¢ | ||
!26\13, 1835.294¢ | !26\13, 1835.294¢ | ||
!34\17, 1854. | !34\17, 1854.545¢ | ||
|} | |} | ||
==Intervals== | ==Intervals== | ||
{| class="wikitable" | {| class="wikitable" | ||
| Line 332: | Line 453: | ||
|- | |- | ||
|0 | |0 | ||
|Do, Sol | |Do, Fa, Sol | ||
|sextave (major sixth) | |sextave (major sixth) | ||
|0 | |0 | ||
|Do, Sol | |Do, Fa, Sol | ||
|perfect unison | |perfect unison | ||
|- | |- | ||
|1 | |1 | ||
|Sol, Re | |Sol, Do, Re | ||
|perfect fifth | |perfect fifth | ||
| -1 | | -1 | ||
|Re, La | |Re, Sol, La | ||
|major second | |major second | ||
|- | |- | ||
|2 | |2 | ||
|Fa, Do | |Fa, Sib, Do | ||
|perfect fourth | |perfect fourth | ||
| -2 | | -2 | ||
|Mi, Si | |Mi, La, Si | ||
|major third | |major third | ||
|- | |- | ||
|3 | |3 | ||
|Mib, Sib | |Mib, Lab, Sib | ||
|minor third | |minor third | ||
| -3 | | -3 | ||
|Fa#, Do# | |Fa#, Si, Do# | ||
|augmented fourth | |augmented fourth | ||
|- | |- | ||
|4 | |4 | ||
|Reb, Lab | |Reb, Solb, Lab | ||
|minor second | | minor second | ||
| -4 | | -4 | ||
|Sol#, Re# | |Sol#, Do#, Re# | ||
|augmented fifth | |augmented fifth | ||
|- | |- | ||
| Line 369: | Line 490: | ||
|- | |- | ||
|5 | |5 | ||
|Dob, Solb | |Dob, Fab, Solb | ||
|diminished sextave | |diminished sextave | ||
| -5 | | -5 | ||
|Do#, Sol# | |Do#, Fa#, Sol# | ||
|augmented unison (chroma) | |augmented unison (chroma) | ||
|- | |- | ||
|6 | |6 | ||
|Solb, Reb | |Solb, Dob, Reb | ||
|diminished fifth | | diminished fifth | ||
| -6 | | -6 | ||
|Re#, La# | |Re#, Sol#, La# | ||
|augmented second | |augmented second | ||
|- | |- | ||
|7 | |7 | ||
|Fab, Dob | | Fab, Sibb, Dob | ||
|diminished fourth | |diminished fourth | ||
| -7 | | -7 | ||
|Mi#, Si# | |Mi#, La#, Si# | ||
|augmented third | |augmented third | ||
|- | |- | ||
|8 | |8 | ||
|Mibb, Sibb | |Mibb, Labb, Sibb | ||
|diminished third | |diminished third | ||
| -8 | | -8 | ||
|Fax, Dox | |Fax, Si#, Dox | ||
|doubly augmented fourth | | doubly augmented fourth | ||
|} | |} | ||
==Genchain== | ==Genchain== | ||
| Line 400: | Line 521: | ||
{| class="wikitable" | {| class="wikitable" | ||
|Mibb | |Mibb | ||
Labb | |||
Sibb | Sibb | ||
|Fab | |Fab | ||
Sibb | |||
Dob | Dob | ||
|Solb | |Solb | ||
Dob | |||
Reb | Reb | ||
|Dob | |Dob | ||
Fab | |||
Solb | Solb | ||
|Reb | |Reb | ||
Solb | |||
Lab | Lab | ||
|Mib | |Mib | ||
Lab | |||
Sib | Sib | ||
|Fa | |Fa | ||
Sib | |||
Do | |||
| Sol | |||
Do | Do | ||
Re | Re | ||
|Do | |Do | ||
Fa | |||
Sol | Sol | ||
|Re | |Re | ||
Sol | |||
La | La | ||
|Mi | |Mi | ||
La | |||
Si | Si | ||
|Fa# | |Fa# | ||
Si | |||
Do# | Do# | ||
|Sol# | |Sol# | ||
Do# | |||
Re# | Re# | ||
|Do# | |Do# | ||
Fa# | |||
Sol# | Sol# | ||
|Re# | |Re# | ||
Sol# | |||
La# | La# | ||
|Mi# | |Mi# | ||
La# | |||
Si# | Si# | ||
|Fax | |Fax | ||
Si# | |||
Dox | Dox | ||
|- | |- | ||
| Line 991: | Line 1,146: | ||
|} | |} | ||
== See also == | ==See also== | ||
[[4L 1s (5/3-equivalent)]] - idealized meantone tuning | [[4L 1s (5/3-equivalent)]] - idealized meantone tuning | ||
[[4L 1s (27/16-equivalent)]] - Pythagorean tuning | |||
[[4L 1s (22/13-equivalent)]] - Neogothic tuning | [[4L 1s (22/13-equivalent)]] - Neogothic tuning | ||
| Line 999: | Line 1,156: | ||
[[8L 2s (e-equivalent)|8L 2s ([math]e[/math]-equivalent)]] - natural tuning | [[8L 2s (e-equivalent)|8L 2s ([math]e[/math]-equivalent)]] - natural tuning | ||
[[8L 2s (2000/729-equivalent)]] - 1/2 comma meantone tuning | |||
[[8L 2s (11/4-equivalent)]] - idealized low tuning, low undecimal tuning | [[8L 2s (11/4-equivalent)]] - idealized low tuning, low undecimal tuning | ||
[[8L 2s (14/5-equivalent)]] - low septimal tuning | [[8L 2s (45/16-equivalent)]] - 1/6 comma meantone tuning | ||
[[8L 2s (14/5-equivalent)]] - low septimal (meantone) tuning | |||
[[8L 2s (729/256-equivalent)]] - Pythagorean tuning | |||
[[8L 2s (20/7-equivalent)]] - idealized high tuning, high septimal tuning | [[8L 2s (20/7-equivalent)]] - idealized high tuning, high septimal tuning | ||
[[8L 2s (81/28-equivalent)]] - 1/6 comma Archytas tuning | |||
[[8L 2s (32/11-equivalent)]] - high undecimal tuning | [[8L 2s (32/11-equivalent)]] - high undecimal tuning | ||
[[8L 2s (2000/729-equivalent)|8L 2s (1024/343-equivalent)]] - 1/2 comma Archytas tuning | |||
[[8L 2s (3/1-equivalent)]] - warped Pythagorean tuning | |||