Diminished family: Difference between revisions
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The ''' | {{Technical data page}} | ||
The '''diminished family''' of [[regular temperament|temperaments]] [[tempering out|tempers out]] the major diesis a.k.a. diminished comma, [[648/625]], the amount by which four [[6/5]] minor thirds exceed an [[octave]], and so identifies the minor third with the quarter-octave. Hence it has the same 300-cent 6/5-approximations as [[12edo]]. | |||
== | == Diminished == | ||
{{Main| Diminished (temperament) }} | {{Main| Diminished (temperament) }} | ||
The [[generator]] of diminished can be taken as a fifth or a semitone, and 12edo, with its excellent fifth, is an obvious tuning, though a flatter fifth might be preferred to go with the flat minor third. Its [[ploidacot]] is tetraploid monocot. | |||
[[Subgroup]]: 2.3.5 | [[Subgroup]]: 2.3.5 | ||
| Line 9: | Line 12: | ||
{{Mapping|legend=1| 4 0 3 | 0 1 1 }} | {{Mapping|legend=1| 4 0 3 | 0 1 1 }} | ||
: mapping generators: ~6/5, ~3 | |||
[[Optimal tuning]]s: | [[Optimal tuning]]s: | ||
* [[ | * [[WE]]: ~6/5 = 299.6476{{c}}, ~3/2 = 698.6854{{c}} (~25/24 = 99.3903{{c}}) | ||
: [[error map]]: {{val| | : [[error map]]: {{val| -1.410 -4.679 +9.905 }} | ||
* [[ | * [[CWE]]: ~6/5 = 300.0000{{c}}, ~3/2 = 698.2660{{c}} (~25/24 = 98.2660{{c}}) | ||
: error map: {{val| 0.000 - | : error map: {{val| 0.000 -3.689 +11.952 }} | ||
{{Optimal ET sequence|legend=1| 4, 8, 12 }} | {{Optimal ET sequence|legend=1| 4, 8, 12 }} | ||
[[Badness]] ( | [[Badness]] (Sintel): 1.11 | ||
== | == Septimal diminished == | ||
{{Main| Diminished (temperament) }} | |||
{{ | Septimal diminished equates the 300{{c}} minor third to [[7/6]] along with 6/5, and the 600{{c}} tritone to [[7/5]][[~]][[10/7]]. | ||
[[Subgroup]]: 2.3.5.7 | [[Subgroup]]: 2.3.5.7 | ||
| Line 30: | Line 35: | ||
{{Mapping|legend=1| 4 0 3 5 | 0 1 1 1 }} | {{Mapping|legend=1| 4 0 3 5 | 0 1 1 1 }} | ||
[[Optimal tuning]]s: | [[Optimal tuning]]s: | ||
* [[ | * [[WE]]: ~6/5 = 299.0347{{c}}, ~3/2 = 697.2727{{c}} (~21/20 = 99.2032{{c}}) | ||
: [[error map]]: {{val| | : [[error map]]: {{val| -3.861 -8.543 +4.202 +19.759 }} | ||
* [[ | * [[CWE]]: ~6/5 = 300.0000{{c}}, ~3/2 = 695.9619{{c}} (~21/20 = 95.9619{{c}}) | ||
: error map: {{val| 0.000 - | : error map: {{val| 0.000 -5.993 +9.648 +27.136 }} | ||
{{Optimal ET sequence|legend=1| 4, 8d, 12 }} | {{Optimal ET sequence|legend=1| 4, 8d, 12 }} | ||
[[Badness]] ( | [[Badness]] (Sintel): 0.567 | ||
=== 11-limit === | === 11-limit === | ||
| Line 49: | Line 52: | ||
Mapping: {{mapping| 4 0 3 5 14 | 0 1 1 1 0 }} | Mapping: {{mapping| 4 0 3 5 14 | 0 1 1 1 0 }} | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~6/5 = 297.8458{{c}}, ~3/2 = 703.9277{{c}} (~15/14 = 108.2361{{c}}) | ||
* | * CWE: ~6/5 = 300.0000{{c}}, ~3/2 = 703.5558{{c}} (~15/14 = 103.5558{{c}}) | ||
{{Optimal ET sequence|legend=0| 4, 8d, 12, 32cddee, 44cddeee }} | |||
Badness ( | Badness (Sintel): 0.732 | ||
==== 13-limit ==== | ==== 13-limit ==== | ||
| Line 68: | Line 69: | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~6/5 = 297.2520{{c}}, ~3/2 = 707.2352{{c}} (~15/14 = 112.7312{{c}}) | ||
* | * CWE: ~6/5 = 300.0000{{c}}, ~3/2 = 708.4648{{c}} (~15/14 = 108.4648{{c}}) | ||
{{Optimal ET sequence|legend=0| 4, 8d, 12f, 20cdef, 32cddeefff }} | |||
Badness ( | Badness (Sintel): 0.806 | ||
=== Demolished === | === Demolished === | ||
| Line 83: | Line 84: | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~6/5 = 299.6308{{c}}, ~3/2 = 689.0322{{c}} (~21/20 = 89.7707{{c}}) | ||
* | * CWE: ~6/5 = 300.0000{{c}}, ~3/2 = 688.9304{{c}} (~21/20 = 88.9304{{c}}) | ||
{{Optimal ET sequence|legend=0| 4e, 8dee, 12, 28 }} | |||
Badness (Smith): 0. | Badness (Smith): 0.879 | ||
=== Cohedim === | === Cohedim === | ||
This | This extension has been documented in Graham Breed's temperament finder as ''hemidim'', the same name as [[#Hemidim|11-limit 4e & 24 and 13-limit 4ef & 24]]. For the 11-limit 8bce & 12 temperament, ''cohedim'' arguably makes more sense. Its ploidacot is tetraploid alpha-dicot. | ||
Subgroup: 2.3.5.7.11 | Subgroup: 2.3.5.7.11 | ||
| Line 102: | Line 103: | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~6/5 = 298.7799{{c}}, ~11/7 = 795.0744{{c}} (~12/11 = 101.2653{{c}}) | ||
* | * CWE: ~6/5 = 300.0000{{c}}, ~11/7 = 796.0102{{c}} (~12/11 = 103.9898{{c}}) | ||
{{Optimal ET sequence|legend=0| 8bce, 12 }} | |||
Badness ( | Badness (Sintel): 1.82 | ||
==== 13-limit ==== | ==== 13-limit ==== | ||
| Line 117: | Line 118: | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~6/5 = 298.4646{{c}}, ~11/7 = 793.6185{{c}} (~12/11 = 101.7754{{c}}) | ||
* | * CWE: ~6/5 = 300.0000{{c}}, ~11/7 = 794.7323{{c}} (~12/11 = 105.2677{{c}}) | ||
{{Optimal ET sequence|legend=0| 8bcef, 12f }} | |||
Badness ( | Badness (Sintel): 1.72 | ||
== Hemidim == | == Hemidim == | ||
Hemidim tempers out 49/48 and may be described as the {{nowrap| 4 & 24 }} temperament. Its ploidcot is tetraploid dicot. | |||
[[Subgroup]]: 2.3.5.7 | [[Subgroup]]: 2.3.5.7 | ||
| Line 132: | Line 135: | ||
: mapping generators: ~6/5, ~7/4 | : mapping generators: ~6/5, ~7/4 | ||
[[Optimal tuning]]s: | [[Optimal tuning]]s: | ||
* [[ | * [[WE]]: ~6/5 = 300.5053{{c}}, ~7/4 = 949.0409{{c}} (~36/35 = 47.5250{{c}}) | ||
: [[error map]]: {{val| | : [[error map]]: {{val| +2.021 -3.873 +13.284 -15.743 }} | ||
* [[ | * [[CWE]]: ~6/5 = 300.0000{{c}}, ~7/4 = 948.2575{{c}} (~36/35 = 48.2575{{c}}) | ||
: error map: {{val| 0.000 - | : error map: {{val| 0.000 -5.440 +10.201 -20.568 }} | ||
{{Optimal ET sequence|legend=1| 4, …, 20c, 24 }} | {{Optimal ET sequence|legend=1| 4, …, 20c, 24 }} | ||
[[Badness]] ( | [[Badness]] (Sintel): 2.19 | ||
=== 11-limit === | === 11-limit === | ||
| Line 150: | Line 151: | ||
Comma list: 49/48, 77/75, 243/242 | Comma list: 49/48, 77/75, 243/242 | ||
Mapping: {{mapping| 4 0 3 8 -2 | 0 2 2 1 5}} | Mapping: {{mapping| 4 0 3 8 -2 | 0 2 2 1 5 }} | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~6/5 = 300.4282{{c}}, ~7/4 = 949.6958{{c}} (~36/35 = 48.4112{{c}}) | ||
* | * CWE: ~6/5 = 300.0000{{c}}, ~7/4 = 948.9065{{c}} (~36/35 = 48.9065{{c}}) | ||
{{Optimal ET sequence|legend=0| 4e, 20ce, 24 }} | |||
Badness ( | Badness (Sintel): 1.87 | ||
=== 13-limit === | === 13-limit === | ||
| Line 168: | Line 169: | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~6/5 = 300.4282{{c}}, ~7/4 = 949.2440{{c}} (~36/35 = 47.8487{{c}}) | ||
* | * CWE: ~6/5 = 300.0000{{c}}, ~7/4 = 948.3581{{c}} (~36/35 = 48.3581{{c}}) | ||
{{Optimal ET sequence|legend=0| 4ef, 24 }} | |||
Badness (Sintel): 1.61 | |||
== Octonion == | |||
Octonion tempers out 245/243, and may be described as the {{nowrap| 8d & 24 }} temperament. Its ploidacot is octoploid monocot. | |||
It was formerly known as ''semidim'' but renamed to avoid confusion with another temperament of the same name. | |||
[[Subgroup]]: 2.3.5.7 | [[Subgroup]]: 2.3.5.7 | ||
| Line 183: | Line 188: | ||
: mapping generators: ~15/14, ~3 | : mapping generators: ~15/14, ~3 | ||
[[Optimal tuning]]s: | [[Optimal tuning]]s: | ||
* [[ | * [[WE]]: ~15/14 = 149.6673{{c}}, ~3/2 = 705.4455{{c}} (~36/35 = 42.8910{{c}}) | ||
* [[ | : [[error map]]: {{val| -2.662 +0.828 +14.474 -12.260 }} | ||
* [[CWE]]: ~15/14 = 150.0000{{c}}, ~3/2 = 704.9636{{c}} (~36/35 = 45.0364{{c}}) | |||
: error map: {{val| 0.000 +3.008 +18.650 -8.899 }} | |||
{{Optimal ET sequence|legend=1| 8d, 24, 32c }} | {{Optimal ET sequence|legend=1| 8d, 16d, 24, 32c }} | ||
[[Badness]] ( | [[Badness]] (Sintel): 2.72 | ||
=== 11-limit === | === 11-limit === | ||
| Line 202: | Line 207: | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~12/11 = 149.7102{{c}}, ~3/2 = 705.2799{{c}} (~36/35 = 43.2712{{c}}) | ||
* | * CWE: ~12/11 = 150.0000{{c}}, ~3/2 = 704.9285{{c}} (~36/35 = 45.0715{{c}}) | ||
{{Optimal ET sequence|legend=0| 8d, 16d, 24, 32c }} | |||
Badness ( | Badness (Sintel): 1.57 | ||
=== 13-limit === | === 13-limit === | ||
| Line 217: | Line 222: | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~12/11 = 149.6311{{c}}, ~3/2 = 705.6367{{c}} (~36/35 = 42.5188{{c}}) | ||
* | * CWE: ~12/11 = 150.0000{{c}}, ~3/2 = 705.2777{{c}} (~36/35 = 44.7223{{c}}) | ||
{{Optimal ET sequence|legend=0| 8d, 16d, 24, 32cf }} | |||
Badness (Sintel): 1.26 | |||
== Subgroup extensions == | |||
Diminished works on 17- and 19-limit subgroups very well, where the 1/4-octave period stands in for ~6/5, ~19/16, and ~20/17. | |||
=== Diminished (2.3.5.17 subgroup) === | |||
[[Subgroup]]: 2.3.5.17 | |||
[[Comma list]]: 51/50, 289/288 | |||
{{Mapping|legend=2| 4 0 3 10 | 0 1 1 1 }} | |||
[[Optimal tuning]]s: | |||
* [[WE]]: ~6/5 = 299.899{{c}}, ~3/2 = 698.251{{c}} (~17/16 = 98.453{{c}}) | |||
* [[CWE]]: ~6/5 = 300.000{{c}}, ~3/2 = 698.137{{c}} (~17/16 = 98.137{{c}}) | |||
{{Optimal ET sequence|legend=1| 4, 8, 12 }} | |||
[[Badness]] (Sintel): 0.509 | |||
=== Diminished (2.3.5.19 subgroup) === | |||
[[Subgroup]]: 2.3.5.19 | |||
[[Comma list]]: 96/95, 513/500 | |||
{{Mapping|legend=2| 4 0 3 17 | 0 1 1 0 }} | |||
[[Optimal tuning]]s: | |||
* [[WE]]: ~6/5 = 299.744{{c}}, ~3/2 = 698.206{{c}} (~20/19 = 98.718{{c}}) | |||
* [[CWE]]: ~6/5 = 300.000{{c}}, ~3/2 = 698.195{{c}} (~20/19 = 98.195{{c}}) | |||
{{Optimal ET sequence|legend=1| 4, 8, 12 }} | |||
Badness ( | [[Badness]] (Sintel): 0.681 | ||
[[Category:Diminished family| ]] <!-- main article --> | |||
[[Category:Diminished| ]] <!-- key article --> | |||
[[Category:Temperament families]] | [[Category:Temperament families]] | ||
[[Category: | [[Category:Catalogs of rank-2 temperaments]] | ||
Latest revision as of 11:55, 14 August 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 diminished family of temperaments tempers out the major diesis a.k.a. diminished comma, 648/625, the amount by which four 6/5 minor thirds exceed an octave, and so identifies the minor third with the quarter-octave. Hence it has the same 300-cent 6/5-approximations as 12edo.
Diminished
The generator of diminished can be taken as a fifth or a semitone, and 12edo, with its excellent fifth, is an obvious tuning, though a flatter fifth might be preferred to go with the flat minor third. Its ploidacot is tetraploid monocot.
Subgroup: 2.3.5
Comma list: 648/625
Mapping: [⟨4 0 3], ⟨0 1 1]]
- mapping generators: ~6/5, ~3
- WE: ~6/5 = 299.6476 ¢, ~3/2 = 698.6854 ¢ (~25/24 = 99.3903 ¢)
- error map: ⟨-1.410 -4.679 +9.905]
- CWE: ~6/5 = 300.0000 ¢, ~3/2 = 698.2660 ¢ (~25/24 = 98.2660 ¢)
- error map: ⟨0.000 -3.689 +11.952]
Optimal ET sequence: 4, 8, 12
Badness (Sintel): 1.11
Septimal diminished
Septimal diminished equates the 300 ¢ minor third to 7/6 along with 6/5, and the 600 ¢ tritone to 7/5~10/7.
Subgroup: 2.3.5.7
Comma list: 36/35, 50/49
Mapping: [⟨4 0 3 5], ⟨0 1 1 1]]
- WE: ~6/5 = 299.0347 ¢, ~3/2 = 697.2727 ¢ (~21/20 = 99.2032 ¢)
- error map: ⟨-3.861 -8.543 +4.202 +19.759]
- CWE: ~6/5 = 300.0000 ¢, ~3/2 = 695.9619 ¢ (~21/20 = 95.9619 ¢)
- error map: ⟨0.000 -5.993 +9.648 +27.136]
Optimal ET sequence: 4, 8d, 12
Badness (Sintel): 0.567
11-limit
Subgroup: 2.3.5.7.11
Comma list: 36/35, 50/49, 56/55
Mapping: [⟨4 0 3 5 14], ⟨0 1 1 1 0]]
Optimal tunings:
- WE: ~6/5 = 297.8458 ¢, ~3/2 = 703.9277 ¢ (~15/14 = 108.2361 ¢)
- CWE: ~6/5 = 300.0000 ¢, ~3/2 = 703.5558 ¢ (~15/14 = 103.5558 ¢)
Optimal ET sequence: 4, 8d, 12, 32cddee, 44cddeee
Badness (Sintel): 0.732
13-limit
Subgroup: 2.3.5.7.11.13
Comma list: 36/35, 40/39, 50/49, 66/65
Mapping: [⟨4 0 3 5 14 15], ⟨0 1 1 1 0 0]]
Optimal tunings:
- WE: ~6/5 = 297.2520 ¢, ~3/2 = 707.2352 ¢ (~15/14 = 112.7312 ¢)
- CWE: ~6/5 = 300.0000 ¢, ~3/2 = 708.4648 ¢ (~15/14 = 108.4648 ¢)
Optimal ET sequence: 4, 8d, 12f, 20cdef, 32cddeefff
Badness (Sintel): 0.806
Demolished
Subgroup: 2.3.5.7.11
Comma list: 36/35, 45/44, 50/49
Mapping: [⟨4 0 3 5 -5], ⟨0 1 1 1 3]]
Optimal tunings:
- WE: ~6/5 = 299.6308 ¢, ~3/2 = 689.0322 ¢ (~21/20 = 89.7707 ¢)
- CWE: ~6/5 = 300.0000 ¢, ~3/2 = 688.9304 ¢ (~21/20 = 88.9304 ¢)
Optimal ET sequence: 4e, 8dee, 12, 28
Badness (Smith): 0.879
Cohedim
This extension has been documented in Graham Breed's temperament finder as hemidim, the same name as 11-limit 4e & 24 and 13-limit 4ef & 24. For the 11-limit 8bce & 12 temperament, cohedim arguably makes more sense. Its ploidacot is tetraploid alpha-dicot.
Subgroup: 2.3.5.7.11
Comma list: 36/35, 50/49, 125/121
Mapping: [⟨4 1 4 6 6], ⟨0 2 2 2 3]]
- mapping generators: ~6/5, ~11/7
Optimal tunings:
- WE: ~6/5 = 298.7799 ¢, ~11/7 = 795.0744 ¢ (~12/11 = 101.2653 ¢)
- CWE: ~6/5 = 300.0000 ¢, ~11/7 = 796.0102 ¢ (~12/11 = 103.9898 ¢)
Badness (Sintel): 1.82
13-limit
Subgroup: 2.3.5.7.11.13
Comma list: 36/35, 50/49, 66/65, 125/121
Mapping: [⟨4 1 4 6 6 7], ⟨0 2 2 2 3 3]]
Optimal tunings:
- WE: ~6/5 = 298.4646 ¢, ~11/7 = 793.6185 ¢ (~12/11 = 101.7754 ¢)
- CWE: ~6/5 = 300.0000 ¢, ~11/7 = 794.7323 ¢ (~12/11 = 105.2677 ¢)
Optimal ET sequence: 8bcef, 12f
Badness (Sintel): 1.72
Hemidim
Hemidim tempers out 49/48 and may be described as the 4 & 24 temperament. Its ploidcot is tetraploid dicot.
Subgroup: 2.3.5.7
Comma list: 49/48, 648/625
Mapping: [⟨4 0 3 8], ⟨0 2 2 1]]
- mapping generators: ~6/5, ~7/4
- WE: ~6/5 = 300.5053 ¢, ~7/4 = 949.0409 ¢ (~36/35 = 47.5250 ¢)
- error map: ⟨+2.021 -3.873 +13.284 -15.743]
- CWE: ~6/5 = 300.0000 ¢, ~7/4 = 948.2575 ¢ (~36/35 = 48.2575 ¢)
- error map: ⟨0.000 -5.440 +10.201 -20.568]
Optimal ET sequence: 4, …, 20c, 24
Badness (Sintel): 2.19
11-limit
Subgroup: 2.3.5.7.11
Comma list: 49/48, 77/75, 243/242
Mapping: [⟨4 0 3 8 -2], ⟨0 2 2 1 5]]
Optimal tunings:
- WE: ~6/5 = 300.4282 ¢, ~7/4 = 949.6958 ¢ (~36/35 = 48.4112 ¢)
- CWE: ~6/5 = 300.0000 ¢, ~7/4 = 948.9065 ¢ (~36/35 = 48.9065 ¢)
Optimal ET sequence: 4e, 20ce, 24
Badness (Sintel): 1.87
13-limit
Subgroup: 2.3.5.7.11.13
Comma list: 49/48, 66/65, 77/75, 243/242
Mapping: [⟨4 0 3 8 -2 -1], ⟨0 2 2 1 5 5]]
Optimal tunings:
- WE: ~6/5 = 300.4282 ¢, ~7/4 = 949.2440 ¢ (~36/35 = 47.8487 ¢)
- CWE: ~6/5 = 300.0000 ¢, ~7/4 = 948.3581 ¢ (~36/35 = 48.3581 ¢)
Badness (Sintel): 1.61
Octonion
Octonion tempers out 245/243, and may be described as the 8d & 24 temperament. Its ploidacot is octoploid monocot.
It was formerly known as semidim but renamed to avoid confusion with another temperament of the same name.
Subgroup: 2.3.5.7
Comma list: 245/243, 392/375
Mapping: [⟨8 0 6 -3], ⟨0 1 1 2]]
- mapping generators: ~15/14, ~3
- WE: ~15/14 = 149.6673 ¢, ~3/2 = 705.4455 ¢ (~36/35 = 42.8910 ¢)
- error map: ⟨-2.662 +0.828 +14.474 -12.260]
- CWE: ~15/14 = 150.0000 ¢, ~3/2 = 704.9636 ¢ (~36/35 = 45.0364 ¢)
- error map: ⟨0.000 +3.008 +18.650 -8.899]
Optimal ET sequence: 8d, 16d, 24, 32c
Badness (Sintel): 2.72
11-limit
Subgroup: 2.3.5.7.11
Comma list: 56/55, 77/75, 245/243
Mapping: [⟨8 0 6 -3 15], ⟨0 1 1 2 1]]
Optimal tunings:
- WE: ~12/11 = 149.7102 ¢, ~3/2 = 705.2799 ¢ (~36/35 = 43.2712 ¢)
- CWE: ~12/11 = 150.0000 ¢, ~3/2 = 704.9285 ¢ (~36/35 = 45.0715 ¢)
Optimal ET sequence: 8d, 16d, 24, 32c
Badness (Sintel): 1.57
13-limit
Subgroup: 2.3.5.7.11.13
Comma list: 56/55, 66/65, 77/75, 507/500
Mapping: [⟨8 0 6 -3 15 17], ⟨0 1 1 2 1 1]]
Optimal tunings:
- WE: ~12/11 = 149.6311 ¢, ~3/2 = 705.6367 ¢ (~36/35 = 42.5188 ¢)
- CWE: ~12/11 = 150.0000 ¢, ~3/2 = 705.2777 ¢ (~36/35 = 44.7223 ¢)
Optimal ET sequence: 8d, 16d, 24, 32cf
Badness (Sintel): 1.26
Subgroup extensions
Diminished works on 17- and 19-limit subgroups very well, where the 1/4-octave period stands in for ~6/5, ~19/16, and ~20/17.
Diminished (2.3.5.17 subgroup)
Subgroup: 2.3.5.17
Comma list: 51/50, 289/288
Subgroup-val mapping: [⟨4 0 3 10], ⟨0 1 1 1]]
- WE: ~6/5 = 299.899 ¢, ~3/2 = 698.251 ¢ (~17/16 = 98.453 ¢)
- CWE: ~6/5 = 300.000 ¢, ~3/2 = 698.137 ¢ (~17/16 = 98.137 ¢)
Optimal ET sequence: 4, 8, 12
Badness (Sintel): 0.509
Diminished (2.3.5.19 subgroup)
Subgroup: 2.3.5.19
Comma list: 96/95, 513/500
Subgroup-val mapping: [⟨4 0 3 17], ⟨0 1 1 0]]
- WE: ~6/5 = 299.744 ¢, ~3/2 = 698.206 ¢ (~20/19 = 98.718 ¢)
- CWE: ~6/5 = 300.000 ¢, ~3/2 = 698.195 ¢ (~20/19 = 98.195 ¢)
Optimal ET sequence: 4, 8, 12
Badness (Sintel): 0.681