Stearnsmic clan: Difference between revisions

Latest revision as of 09:01, 14 September 2026

This is a list showing technical temperament data. For an explanation of what information is shown here, you may look at the technical data guide for regular temperaments.

The stearnsmic clan of temperaments tempers out the stearnsma (monzo: [1 10 0 -6⟩, ratio: 118098/117649), a no-5's comma of about 6.59 cents.

No-5 stearnsmic

Subgroup: 2.3.7

Comma list: 118098/117649

Subgroup-val mapping: [⟨2 1 2], ⟨0 3 5]]

Gencom mapping: [⟨2 1 0 2], ⟨0 3 0 5]]

mapping generators: ~343/243, ~9/7

Optimal tunings:

WE: ~343/243 = 599.994 ¢, ~9/7 = 433.884 ¢
CWE: ~343/243 = 600.000 ¢, ~9/7 = 433.885 ¢

Optimal ET sequence: 14, 22, 36, 94, 130, 224, 354, 484, 838

Badness (Sintel): 0.382

Overview to extensions

The second comma in the comma list determines how we extend it to include the harmonic 5. Pogo adds 32805/32768, supers 5120/5103, echidna 1728/1715, and hedgehog 50/49. Those are strong extensions. The others are weak. Wizard adds 225/224. Harry adds 2401/2400. Those split the generator in two. Septisuperfourth adds 6144/6125 and splits the generator in three. Stearnscape adds 250047/250000 and splits the period in three. Octoid adds 4375/4374 and splits the period in four. Decistearn adds 3136/3125 splits the period in five. They all have neat extensions to the 11-limit via tempering out both 540/539 and 4000/3993, as well as 9801/9800, so that 11/10 and 9/7 add up to the semioctave.

Stearnsmic temperaments not listed include:

Hedgehog (+50/49 or 245/243) → Porcupine family
Wizard (+225/224) → Marvel temperaments
Echidna (+1728/1715 or 2048/2025) → Diaschismic family
Harry (+2401/2400 or 19683/19600) → Gravity family
Octoid (+4375/4374 or 16875/16807) → Ragismic microtemperaments
Septisuperfourth (+6144/6125) → Escapade family

Considered below are pogo, supers, stearnscape, garistearn and decistearn.

Pogo

See also: Schismatic family

The pogo temperament (94 & 130) tempers out the schisma, whose amount of tempering of the fifth is just about right for the stearnsma and vice versa. It is also the temperament that reconciles the difference between tertiaschis and countertertiaschis, using its semi-octave period.

Subgroup: 2.3.5.7

Comma list: 32805/32768, 118098/117649

Mapping: [⟨2 1 22 2], ⟨0 3 -24 5]]

mapping generators: ~343/243, ~9/7

Optimal tunings:

WE: ~343/243 = 599.986 ¢, ~9/7 = 433.890 ¢
CWE: ~343/243 = 600.000 ¢, ~9/7 = 433.901 ¢

Optimal ET sequence: 36, 94, 130, 224, 354

Badness (Sintel): 2.015

11-limit

Subgroup: 2.3.5.7.11

Comma list: 540/539, 4000/3993, 32805/32768

Mapping: [⟨2 1 22 2 25], ⟨0 3 -24 5 -25]]

Optimal tuning (POTE): ~99/70 = 600.000 ¢, ~9/7 = 433.911 ¢

Optimal ET sequence: 36, 94, 130, 224, 354, 578

Badness (Smith): 0.031857

13-limit

Subgroup: 2.3.5.7.11.13

Comma list: 540/539, 729/728, 1575/1573, 4096/4095

Mapping: [⟨2 1 22 2 25 -2], ⟨0 3 -24 5 -25 13]]

Optimal tuning (POTE): ~99/70 = 600.000 ¢, ~9/7 = 433.911 ¢

Optimal ET sequence: 36, 94, 130, 224, 354, 578

Badness (Smith): 0.017514

Supers

Subgroup: 2.3.5.7

Comma list: 5120/5103, 118098/117649

Mapping: [⟨2 1 -12 2], ⟨0 3 23 5]]

Optimal tunings:

WE: ~343/243 = 599.806 ¢, ~9/7 = 434.078 ¢
CWE: ~343/243 = 600.000 ¢, ~9/7 = 434.203 ¢

Optimal ET sequence: 58, 94, 152

Badness (Sintel): 2.347

11-limit

Subgroup: 2.3.5.7.11

Comma list: 540/539, 4000/3993, 5120/5103

Mapping: [⟨2 1 -12 2 -9], ⟨0 3 23 5 22]]

Optimal tuning (POTE): ~99/70 = 600.000 ¢, ~9/7 = 434.217 ¢

Optimal ET sequence: 58, 94, 152

Badness: 0.028240

13-limit

Subgroup: 2.3.5.7.11.13

Comma list: 352/351, 540/539, 729/728, 1575/1573

Mapping: [⟨2 1 -12 2 -9 -2], ⟨0 3 23 5 22 13]]

Optimal tuning (POTE): ~99/70 = 600.000 ¢, ~9/7 = 434.221 ¢

Optimal ET sequence: 58, 94, 152f

Badness: 0.021645

17-limit

Subgroup: 2.3.5.7.11.13.17

Comma list: 170/169, 289/288, 352/351, 442/441, 561/560

Mapping: [⟨2 1 -12 2 -9 -2 6], ⟨0 3 23 5 22 13 3]]

Optimal tuning (POTE): ~17/12 = 600.000 ¢, ~9/7 = 434.181 ¢

Optimal ET sequence: 58, 94, 152f

Badness: 0.021316

Stearnscape

Subgroup: 2.3.5.7

Comma list: 118098/117649, 250047/250000

Mapping: [⟨6 3 2 6], ⟨0 6 11 10]]

mapping generators: ~2450/2187, ~567/500

Optimal tunings:

WE: ~2450/2187 = 199.998 ¢, ~567/500 = 216.940 ¢
CWE: ~2450/2187 = 200.000 ¢, ~567/500 = 216.941 ¢

Optimal ET sequence: 72, 210, 282, 354

Badness (Sintel): 2.289

11-limit

Subgroup: 2.3.5.7.11

Comma list: 540/539, 4000/3993, 137781/137500

Mapping: [⟨6 3 2 6 11], ⟨0 6 11 10 9]]

Optimal tuning (CTE): ~55/49 = 200.0000 ¢, ~567/500 = 216.9242 ¢ (~100/99 = 16.9242 ¢)

Optimal ET sequence: 72, 210e, 282, 354

Badness: 0.032096

13-limit

Subgroup: 2.3.5.7.11.13

Comma list: 540/539, 729/728, 1575/1573, 34398/34375

Mapping: [⟨6 3 2 6 11 -6], ⟨0 6 11 10 9 26]]

Optimal tuning (CTE): ~55/49 = 200.0000 ¢, ~312/275 = 216.9332 ¢ (~105/104 = 16.9332 ¢)

Optimal ET sequence: 72, 210ef, 282, 354

Badness: 0.0258

17-limit

Subgroup: 2.3.5.7.11.13.17

Comma list: 540/539, 729/728, 936/935, 1156/1155, 1575/1573

Mapping: [⟨6 3 2 6 11 -6 5], ⟨0 6 11 10 9 26 18]]

Optimal tuning (CTE): ~55/49 = 200.0000 ¢, ~17/15 = 216.9345 ¢ (~105/104 = 16.9345 ¢)

Optimal ET sequence: 72, 210efg, 282, 354

Badness: 0.0154

Garistearn

The garistearn temperament (94 & 282) has a period of 1/94-octave and tempers out 118098/117649 and the garischisma, 33554432/33480783.

Subgroup: 2.3.5.7

Comma list: 118098/117649, 33554432/33480783

Mapping: [⟨94 149 0 264], ⟨0 0 1 0]]

mapping generators: ~1029/1024, ~5

Optimal tunings:

CTE: ~1029/1024 = 12.7660 ¢, ~5/4 = 386.3137 ¢
CWE: ~1029/1024 = 12.7660 ¢, ~5/4 = 386.6637 ¢

Optimal ET sequence: 94, 282, 658d, 940dd

Badness (Sintel): 7.770

11-limit

Subgroup: 2.3.5.7.11

Comma list: 540/539, 4000/3993, 33554432/33480783

Mapping: [⟨94 149 0 264 107], ⟨0 0 1 0 1]]

Optimal tunings:

CTE: ~1029/1024 = 12.7660 ¢, ~5/4 = 386.0177 ¢
CWE: ~1029/1024 = 12.7660 ¢, ~5/4 = 386.4545 ¢

Optimal ET sequence: 94, 282, 376, 658de

Badness (Sintel): 2.719

13-limit

Subgroup: 2.3.5.7.11.13

Comma list: 540/539, 729/728, 1575/1573, 28672/28561

Mapping: [⟨94 149 0 264 107 348], ⟨0 0 1 0 1 0]]

Optimal tunings:

CTE: ~169/168 = 12.7660 ¢, ~5/4 = 386.0177 ¢
CWE: ~169/168 = 12.7660 ¢, ~5/4 = 386.6570 ¢

Optimal ET sequence: 94, 282

Badness (Sintel): 1.898

17-limit

Subgroup: 2.3.5.7.11.13.17

Comma list: 540/539, 729/728, 1156/1155, 1575/1573, 2880/2873

Mapping: [⟨94 149 0 264 107 348 166], ⟨0 0 1 0 1 0 1]]

Optimal tunings:

CTE: ~169/168 = 12.7660 ¢, ~5/4 = 385.9792 ¢
CWE: ~169/168 = 12.7660 ¢, ~5/4 = 386.6751 ¢

Optimal ET sequence: 94, 282

Badness (Sintel): 1.406

Decistearn

See also: Trisedodge family

The decistearn temperament (80 & 130) has a period of 1/10-octave and tempers out the hemimean comma, 3136/3125 as well as the linus comma.

Subgroup: 2.3.5.7

Comma list: 3136/3125, 118098/117649

Mapping: [⟨10 2 14 5], ⟨0 3 2 5]]

mapping generators: ~15/14, ~135/98

Optimal tunings:

WE: ~15/14 = 119.975 ¢, ~135/98 = 553.845 ¢
CWE: ~15/14 = 120.000 ¢, ~135/98 = 553.893 ¢

Optimal ET sequence: 50, 80, 130, 470cd, 600cd, 730cd, 860ccd

Badness (Sintel): 2.418

11-limit

Subgroup: 2.3.5.7.11

Comma list: 540/539, 3136/3125, 4000/3993

Mapping: [⟨10 2 14 5 30], ⟨0 3 2 5 1]]

Optimal tunings:

WE: ~15/14 = 119.953 ¢, ~11/8 = 553.864 ¢
CWE: ~15/14 = 120.000 ¢, ~11/8 = 553.978 ¢

Optimal ET sequence: 50, 80, 130, 210e, 340ce

Badness (Sintel): 1.275

13-limit

Subgroup: 2.3.5.7.11.13

Comma list: 351/350, 364/363, 540/539, 3136/3125

Mapping: [⟨10 2 14 5 30 37], ⟨0 3 2 5 1 0]]

Optimal tunings:

WE: ~15/14 = 119.974 ¢, ~11/8 = 553.827 ¢
CWE: ~15/14 = 120.000 ¢, ~11/8 = 553.905 ¢

Optimal ET sequence: 50, 80, 130

Badness (Sintel): 1.111

17-limit

Subgroup: 2.3.5.7.11.13.17

Comma list: 221/220, 289/288, 351/350, 540/539, 1632/1625

Mapping: [⟨10 2 14 5 30 37 27], ⟨0 3 2 5 1 0 3]]

Optimal tunings:

WE: ~15/14 = 119.990 ¢, ~11/8 = 553.884 ¢
CWE: ~15/14 = 120.000 ¢, ~11/8 = 553.914 ¢

Optimal ET sequence: 50, 80, 130

Badness (Sintel): 1.235

19-limit

Subgroup: 2.3.5.7.11.13.17.19

Comma list: 221/220, 289/288, 351/350, 361/360, 456/455, 476/475

Mapping: [⟨10 2 14 5 30 37 27 24], ⟨0 3 2 5 1 0 3 4]]

Optimal tunings:

WE: ~15/14 = 119.995 ¢, ~11/8 = 553.925 ¢
CWE: ~15/14 = 120.000 ¢, ~11/8 = 553.940 ¢

Optimal ET sequence: 50, 80, 130

Badness (Sintel): 1.109

23-limit

By equating 16/13 with 69/56 and 85/69 (enabling 56:69:85 chords), we find 23/16 at 2 generators underneath 6 periods (which is the 5edo fifth, 6\10).

Subgroup: 2.3.5.7.11.13.17.19.23

Comma list: 221/220, 289/288, 351/350, 361/360, 456/455, 476/475, 897/896

Mapping: [⟨10 2 14 5 30 37 27 24 36], ⟨0 3 2 5 1 0 3 4 2]]

Optimal tunings:

WE: ~15/14 = 119.997 ¢, ~11/8 = 553.925 ¢
CWE: ~15/14 = 120.000 ¢, ~11/8 = 553.933 ¢

Optimal ET sequence: 30dh, 50, 80, 130

Badness (Sintel): 1.017

@@ Line 1: / Line 1: @@
 {{Technical data page}}
-The '''stearnsmic clan''' tempers out the [[stearnsma]], the no-fives comma {{monzo| 1 10 0 -6 }} = 118098/117649.
+The '''stearnsmic clan''' of [[regular temperament|temperaments]] [[tempering out|tempers out]] the [[stearnsma]] ({{monzo|legend=1| 1 10 0 -6 }}, [[ratio]]: 118098/117649), a no-5's comma of about 6.59 [[cent]]s.
-== No-five stearnsmic ==
+== No-5 stearnsmic ==
 [[Subgroup]]: 2.3.7
@@ Line 9: / Line 9: @@
 {{Mapping|legend=2| 2 1 2 | 0 3 5 }}
+{{Mapping|legend=3| 2 1 0 2 | 0 3 0 5 }}
 : mapping generators: ~343/243, ~9/7
-{{Mapping|legend=3| 2 1 0 2 | 0 3 0 5 }}
 [[Optimal tuning]]s:
-* [[WE]]: ~343/243 = 599.994¢, ~9/7 = 433.884¢
+* [[WE]]: ~343/243 = 599.994{{c}}, ~9/7 = 433.884{{c}}
-* [[CWE]]: ~343/243 = 600.000¢, ~9/7 = 433.885¢
+* [[CWE]]: ~343/243 = 600.000{{c}}, ~9/7 = 433.885{{c}}
 {{Optimal ET sequence|legend=1| 14, 22, 36, 94, 130, 224, 354, 484, 838 }}
@@ Line 47: / Line 46: @@
 [[Optimal tuning]]s:
-* [[WE]]: ~343/243 = 599.986¢, ~9/7 = 433.890¢
+* [[WE]]: ~343/243 = 599.986{{c}}, ~9/7 = 433.890{{c}}
-* [[CWE]]: ~343/243 = 600.000¢, ~9/7 = 433.901¢
+* [[CWE]]: ~343/243 = 600.000{{c}}, ~9/7 = 433.901{{c}}
 {{Optimal ET sequence|legend=1| 36, 94, 130, 224, 354 }}
@@ Line 88: / Line 87: @@
 [[Optimal tuning]]s:
-* [[WE]]: ~343/243 = 599.806¢, ~9/7 = 434.078¢
+* [[WE]]: ~343/243 = 599.806{{c}}, ~9/7 = 434.078{{c}}
-* [[CWE]]: ~343/243 = 600.000¢, ~9/7 = 434.203¢
+* [[CWE]]: ~343/243 = 600.000{{c}}, ~9/7 = 434.203{{c}}
 {{Optimal ET sequence|legend=1| 58, 94, 152 }}
@@ Line 102: / Line 101: @@
 Mapping: {{mapping| 2 1 -12 2 -9 | 0 3 23 5 22 }}
-Optimal tuning (POTE): ~99/70 = 1\2, ~9/7 = 434.217
+Optimal tuning (POTE): ~99/70 = 600.000{{c}}, ~9/7 = 434.217{{c}}
 {{Optimal ET sequence|legend=0| 58, 94, 152 }}
@@ Line 115: / Line 114: @@
 Mapping: {{mapping| 2 1 -12 2 -9 -2 | 0 3 23 5 22 13 }}
-Optimal tuning (POTE): ~99/70 = 1\2, ~9/7 = 434.221
+Optimal tuning (POTE): ~99/70 = 600.000{{c}}, ~9/7 = 434.221{{c}}
 {{Optimal ET sequence|legend=0| 58, 94, 152f }}
@@ Line 128: / Line 127: @@
 Mapping: {{mapping| 2 1 -12 2 -9 -2 6 | 0 3 23 5 22 13 3 }}
-Optimal tuning (POTE): ~17/12 = 1\2, ~9/7 = 434.181
+Optimal tuning (POTE): ~17/12 = 600.000{{c}}, ~9/7 = 434.181{{c}}
 {{Optimal ET sequence|legend=0| 58, 94, 152f }}
@@ Line 140: / Line 139: @@
 {{Mapping|legend=1| 6 3 2 6 | 0 6 11 10 }}
 : mapping generators: ~2450/2187, ~567/500
 [[Optimal tuning]]s:
-* [[WE]]: ~2450/2187 = 199.998¢, ~567/500 = 216.940¢
+* [[WE]]: ~2450/2187 = 199.998{{c}}, ~567/500 = 216.940{{c}}
-* [[CWE]]: ~2450/2187 = 200.000¢, ~567/500 = 216.941¢
+* [[CWE]]: ~2450/2187 = 200.000{{c}}, ~567/500 = 216.941{{c}}
 {{Optimal ET sequence|legend=1| 72, 210, 282, 354 }}
@@ Line 158: / Line 156: @@
 Mapping: {{mapping| 6 3 2 6 11 | 0 6 11 10 9 }}
-Optimal tuning (CTE): ~55/49 = 1\6, ~567/500 = 216.9242 (~100/99 = 16.9242)
+Optimal tuning (CTE): ~55/49 = 200.0000{{c}}, ~567/500 = 216.9242{{c}} (~100/99 = 16.9242{{c}})
 {{Optimal ET sequence|legend=0| 72, 210e, 282, 354 }}
@@ Line 171: / Line 169: @@
 Mapping: {{mapping| 6 3 2 6 11 -6 | 0 6 11 10 9 26 }}
-Optimal tuning (CTE): ~55/49 = 1\6, ~312/275 = 216.9332 (~105/104 = 16.9332)
+Optimal tuning (CTE): ~55/49 = 200.0000{{c}}, ~312/275 = 216.9332{{c}} (~105/104 = 16.9332{{c}})
 {{Optimal ET sequence|legend=0| 72, 210ef, 282, 354 }}
@@ Line 184: / Line 182: @@
 Mapping: {{mapping| 6 3 2 6 11 -6 5 | 0 6 11 10 9 26 18 }}
-Optimal tuning (CTE): ~55/49 = 1\6, ~17/15 = 216.9345 (~105/104 = 16.9345)
+Optimal tuning (CTE): ~55/49 = 200.0000{{c}}, ~17/15 = 216.9345{{c}} (~105/104 = 16.9345{{c}})
 {{Optimal ET sequence|legend=0| 72, 210efg, 282, 354 }}
@@ Line 191: / Line 189: @@
 == Garistearn ==
-The garistearn temperament (94 &amp; 282) has a period of 1/94-octave and tempers out 118098/117649 and the [[garischisma]], 33554432/33480783.
+The garistearn temperament (94 & 282) has a period of 1/94-octave and tempers out 118098/117649 and the [[garischisma]], 33554432/33480783.
 [[Subgroup]]: 2.3.5.7
@@ Line 198: / Line 196: @@
 {{Mapping|legend=1| 94 149 0 264 | 0 0 1 0 }}
 : mapping generators: ~1029/1024, ~5
 [[Optimal tuning]]s:
-* [[CTE]]: ~1029/1024 = 12.7660¢ (1 ⧵ 94), ~5/4 = 386.3137¢
+* [[CTE]]: ~1029/1024 = 12.7660{{c}}, ~5/4 = 386.3137{{c}}
-* [[CWE]]: ~1029/1024 = 12.7660¢ (1 ⧵ 94), ~5/4 = 386.6637¢
+* [[CWE]]: ~1029/1024 = 12.7660{{c}}, ~5/4 = 386.6637{{c}}
 {{Optimal ET sequence|legend=1| 94, 282, 658d, 940dd }}
@@ Line 217: / Line 214: @@
 Optimal tunings:
-* CTE: ~1029/1024 = 12.7660¢ (1 ⧵ 94), ~5/4 = 386.0177¢
+* CTE: ~1029/1024 = 12.7660{{c}}, ~5/4 = 386.0177{{c}}
-* CWE: ~1029/1024 = 12.7660¢ (1 ⧵ 94), ~5/4 = 386.4545¢
+* CWE: ~1029/1024 = 12.7660{{c}}, ~5/4 = 386.4545{{c}}
 {{Optimal ET sequence|legend=0| 94, 282, 376, 658de }}
@@ Line 232: / Line 229: @@
 Optimal tunings:
-* CTE: ~169/168 = 12.7660¢ (1 ⧵ 94), ~5/4 = 386.0177¢
+* CTE: ~169/168 = 12.7660{{c}}, ~5/4 = 386.0177{{c}}
-* CWE: ~169/168 = 12.7660¢ (1 ⧵ 94), ~5/4 = 386.6570¢
+* CWE: ~169/168 = 12.7660{{c}}, ~5/4 = 386.6570{{c}}
 {{Optimal ET sequence|legend=0| 94, 282 }}
@@ Line 247: / Line 244: @@
 Optimal tunings:
-* CTE: ~169/168 = 12.7660¢ (1 ⧵ 94), ~5/4 = 385.9792¢
+* CTE: ~169/168 = 12.7660{{c}}, ~5/4 = 385.9792{{c}}
-* CWE: ~169/168 = 12.7660¢ (1 ⧵ 94), ~5/4 = 386.6751¢
+* CWE: ~169/168 = 12.7660{{c}}, ~5/4 = 386.6751{{c}}
 {{Optimal ET sequence|legend=0| 94, 282 }}
@@ Line 257: / Line 254: @@
 {{See also| Trisedodge family }}
-The decistearn temperament (80 &amp; 130) has a period of 1/10-octave and tempers out the [[hemimean comma]], 3136/3125 as well as the [[linus comma]].
+The decistearn temperament (80 & 130) has a period of 1/10-octave and tempers out the [[hemimean comma]], 3136/3125 as well as the [[linus comma]].
 [[Subgroup]]: 2.3.5.7
@@ Line 264: / Line 261: @@
 {{Mapping|legend=1| 10 2 14 5 | 0 3 2 5 }}
 : mapping generators: ~15/14, ~135/98
 [[Optimal tuning]]s:
-* [[WE]]: ~15/14 = 119.975¢, ~135/98 = 553.845¢
+* [[WE]]: ~15/14 = 119.975{{c}}, ~135/98 = 553.845{{c}}
-* [[CWE]]: ~15/14 = 120.000¢, ~135/98 = 553.893¢
+* [[CWE]]: ~15/14 = 120.000{{c}}, ~135/98 = 553.893{{c}}
 {{Optimal ET sequence|legend=1| 50, 80, 130, 470cd, 600cd, 730cd, 860ccd }}
@@ Line 283: / Line 279: @@
 Optimal tunings:
-* WE: ~15/14 = 119.953¢, ~11/8 = 553.864¢
+* WE: ~15/14 = 119.953{{c}}, ~11/8 = 553.864{{c}}
-* CWE: ~15/14 = 120.000¢, ~11/8 = 553.978¢
+* CWE: ~15/14 = 120.000{{c}}, ~11/8 = 553.978{{c}}
 {{Optimal ET sequence|legend=0| 50, 80, 130, 210e, 340ce }}
@@ Line 298: / Line 294: @@
 Optimal tunings:
-* WE: ~15/14 = 119.974¢, ~11/8 = 553.827¢
+* WE: ~15/14 = 119.974{{c}}, ~11/8 = 553.827{{c}}
-* CWE: ~15/14 = 120.000¢, ~11/8 = 553.905¢
+* CWE: ~15/14 = 120.000{{c}}, ~11/8 = 553.905{{c}}
 {{Optimal ET sequence|legend=0| 50, 80, 130 }}
@@ Line 313: / Line 309: @@
 Optimal tunings:
-* WE: ~15/14 = 119.990¢, ~11/8 = 553.884¢
+* WE: ~15/14 = 119.990{{c}}, ~11/8 = 553.884{{c}}
-* CWE: ~15/14 = 120.000¢, ~11/8 = 553.914¢
+* CWE: ~15/14 = 120.000{{c}}, ~11/8 = 553.914{{c}}
 {{Optimal ET sequence|legend=0| 50, 80, 130 }}
@@ Line 328: / Line 324: @@
 Optimal tunings:
-* WE: ~15/14 = 119.995¢, ~11/8 = 553.925¢
+* WE: ~15/14 = 119.995{{c}}, ~11/8 = 553.925{{c}}
-* CWE: ~15/14 = 120.000¢, ~11/8 = 553.940¢
+* CWE: ~15/14 = 120.000{{c}}, ~11/8 = 553.940{{c}}
 {{Optimal ET sequence|legend=0| 50, 80, 130 }}
@@ Line 345: / Line 341: @@
 Optimal tunings:
-* WE: ~15/14 = 119.997¢, ~11/8 = 553.925¢
+* WE: ~15/14 = 119.997{{c}}, ~11/8 = 553.925{{c}}
-* CWE: ~15/14 = 120.000¢, ~11/8 = 553.933¢
+* CWE: ~15/14 = 120.000{{c}}, ~11/8 = 553.933{{c}}
 {{Optimal ET sequence|legend=0| 30dh, 50, 80, 130 }}

Stearnsmic clan: Difference between revisions

Latest revision as of 09:01, 14 September 2026

Contents

No-5 stearnsmic

Overview to extensions

Pogo

11-limit

13-limit

Supers

11-limit

13-limit

17-limit

Stearnscape

11-limit

13-limit

17-limit

Garistearn

11-limit

13-limit

17-limit

Decistearn

11-limit

13-limit

17-limit

19-limit

23-limit

Navigation menu

Stearnsmic clan: Difference between revisions

Latest revision as of 09:01, 14 September 2026

No-5 stearnsmic

Overview to extensions

Pogo

11-limit

13-limit

Supers

11-limit

13-limit

17-limit

Stearnscape

11-limit

13-limit

17-limit

Garistearn

11-limit

13-limit

17-limit

Decistearn

11-limit

13-limit

17-limit

19-limit

23-limit

Navigation menu

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