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Orwell: Difference between revisions

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<span style="display: block; text-align: right;">Other languages: [[:de:Orwell Deutsch]]</span>
<span style="display: block; text-align: right;">Other languages: [[:de:Orwell Deutsch]]</span>
__FORCETOC__
__FORCETOC__
|
=Properties=
=Properties=
[[Semicomma_family#Seven limit children-Orwell|Orwell]] — so named because 19 steps of [[84edo|84edo]], or 19\84, is a possible generator — is an excellent 7-limit temperament and an amazing (because of the low complexity of 11) 11-limit temperament. The "perfect twelfth" 3/1 is divided into 7 equal steps. One of these steps represents 7/6; three represent 8/5. It's a member of the [[Semicomma_family|Semicomma family]]. Alternately, the "fifth harmonic" 5/1 divided into 3 equal steps also makes a good orwell generator, being ~12/7.
[[Semicomma_family#Seven limit children-Orwell|Orwell]] — so named because 19 steps of [[84edo|84edo]], or 19\84, is a possible generator — is an excellent 7-limit temperament and an amazing (because of the low complexity of 11) 11-limit temperament. The "perfect twelfth" 3/1 is divided into 7 equal steps. One of these steps represents 7/6; three represent 8/5. It's a member of the [[Semicomma_family|Semicomma family]]. Alternately, the "fifth harmonic" 5/1 divided into 3 equal steps also makes a good orwell generator, being ~12/7.
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| style="text-align:right;" | 0.00
| style="text-align:right;" | 0.00
| | 1/1
| | 1/1
| |  
| |
| |  
| |
| |  
| |
|-
|-
| | 1
| | 1
| style="text-align:right;" | 271.43
| style="text-align:right;" | 271.43
| | 7/6
| | 7/6
| |  
| |
| |  
| |
| | 13/11, 15/13
| | 13/11, 15/13
|-
|-
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| style="text-align:right;" | 542.85
| style="text-align:right;" | 542.85
| | 11/8, 15/11
| | 11/8, 15/11
| |  
| |
| | 18/13
| | 18/13
| | 35/26, 39/28
| | 35/26, 39/28
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| style="text-align:right;" | 814.28
| style="text-align:right;" | 814.28
| | 8/5
| | 8/5
| |  
| |
| | 21/13, 52/33
| | 21/13, 52/33
| | 13/8
| | 13/8
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| style="text-align:right;" | 1085.71
| style="text-align:right;" | 1085.71
| | 15/8, 28/15
| | 15/8, 28/15
| |  
| |
| | 13/7
| | 13/7
| | 24/13
| | 24/13
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| style="text-align:right;" | 157.13
| style="text-align:right;" | 157.13
| | 12/11, 11/10, 35/32
| | 12/11, 11/10, 35/32
| |  
| |
| | 13/12
| | 13/12
| | 14/13
| | 14/13
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| style="text-align:right;" | 428.56
| style="text-align:right;" | 428.56
| | 14/11, 9/7, 32/25
| | 14/11, 9/7, 32/25
| |  
| |
| |  
| |
| | 13/10, 33/26
| | 13/10, 33/26
|-
|-
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| style="text-align:right;" | 699.98
| style="text-align:right;" | 699.98
| | 3/2
| | 3/2
| |  
| |
| | 52/35
| | 52/35
| |  
| |
|-
|-
| | 8
| | 8
| style="text-align:right;" | 971.41
| style="text-align:right;" | 971.41
| | 7/4
| | 7/4
| |  
| |
| | 26/15
| | 26/15
| |  
| |
|-
|-
| | 9
| | 9
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| style="text-align:right;" | 314.26
| style="text-align:right;" | 314.26
| | 6/5
| | 6/5
| |  
| |
| | 13/11
| | 13/11
| | 39/32
| | 39/32
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| style="text-align:right;" | 585.69
| style="text-align:right;" | 585.69
| | 7/5
| | 7/5
| |  
| |
| | 39/28
| | 39/28
| | 18/13
| | 18/13
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| | 21/11, 27/14, 48/25
| | 21/11, 27/14, 48/25
| | 25/13
| | 25/13
| |  
| |
| | 39/20
| | 39/20
|-
|-
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| style="text-align:right;" | 199.97
| style="text-align:right;" | 199.97
| | 9/8, 28/25
| | 9/8, 28/25
| |  
| |
| |  
| |
| |  
| |
|-
|-
| | 15
| | 15
| style="text-align:right;" | 471.40
| style="text-align:right;" | 471.40
| | 21/16
| | 21/16
| |  
| |
| | 13/10
| | 13/10
| |  
| |
|-
|-
| | 16
| | 16
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| | 49/32, 54/35
| | 49/32, 54/35
| | 20/13
| | 20/13
| |  
| |
| |  
| |
|-
|-
| | 17
| | 17
| style="text-align:right;" | 1014.25
| style="text-align:right;" | 1014.25
| | 9/5
| | 9/5
| |  
| |
| |  
| |
| |  
| |
|-
|-
| | 18
| | 18
| style="text-align:right;" | 85.67
| style="text-align:right;" | 85.67
| | 21/20
| | 21/20
| |  
| |
| | 26/25
| | 26/25
| | 27/26
| | 27/26
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| | 16/13
| | 16/13
| | 39/32
| | 39/32
| |  
| |
|-
|-
| | 20
| | 20
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| | 36/25
| | 36/25
| | 56/39
| | 56/39
| |  
| |
| |  
| |
|-
|-
| | 21
| | 21
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| | 27/16, 42/25
| | 27/16, 42/25
| | 22/13
| | 22/13
| |  
| |
| |  
| |
|-
|-
| | 22
| | 22
| style="text-align:right;" | 1171.38
| style="text-align:right;" | 1171.38
| | 63/32
| | 63/32
| |  
| |
| | 39/20
| | 39/20
| |  
| |
|}
|}
*in 11-limit POTE tuning
*in 11-limit POTE tuning
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|-
|-
| | JI intervals represented
| | JI intervals represented
| |  
| |
| | 12/11~11/10
| | 12/11~11/10
| | 7/6
| | 7/6
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| | 12/7
| | 12/7
| | 11/6
| | 11/6
| |  
| |
|}
|}


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|-
|-
| | [[Marvel_family|marvel]]
| | [[Marvel_family|marvel]]
| |  
| |
| | negri, septimin, august,
| | negri, septimin, august,


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| | garibaldi, catakleismic
| | garibaldi, catakleismic
|-
|-
| |  
| |
| | marvel
| | marvel
| | negri, septimin, enneaportent
| | negri, septimin, enneaportent
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| | garibaldi, catakleismic
| | garibaldi, catakleismic
|-
|-
| |  
| |
| | minerva
| | minerva
| | negric, august, amavil
| | negric, august, amavil
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| | cataclysmic
| | cataclysmic
|-
|-
| |  
| |
| | artemis*
| | artemis*
| | wilsec
| | wilsec
| | divination, hemipaj, porky
| | divination, hemipaj, porky
| | migration, oracle, tritonic
| | migration, oracle, tritonic
| |  
| |
|-
|-
| | [[Porwell_family|hewuermity]]
| | [[Porwell_family|hewuermity]]
| |  
| |
| | triforce, armodue,
| | triforce, armodue,


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hemikleismic
hemikleismic
|-
|-
| |  
| |
| | zeus
| | zeus
| | triforce, armodue,
| | triforce, armodue,
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hemikleismic
hemikleismic
|-
|-
| |  
| |
| | jupiter
| | jupiter
| |  
| |
| | septisuperfourth
| | septisuperfourth
| | hemiwürschmidt, grendel
| | hemiwürschmidt, grendel
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|-
|-
| | [[Orwellismic_family|orwellian]]
| | [[Orwellismic_family|orwellian]]
| |  
| |
| | beep, secund, infraorwell,
| | beep, secund, infraorwell,


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| | quartonic, buzzard
| | quartonic, buzzard
|-
|-
| |  
| |
| | orwellian
| | orwellian
| | pentoid, secund
| | pentoid, secund
| | suprapyth, doublewide
| | suprapyth, doublewide
| | myno, mothra, sentinel
| | myno, mothra, sentinel
| |  
| |
|-
|-
| |  
| |
| | guanyin
| | guanyin
| | infraorwell, niner
| | infraorwell, niner
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|-
|-
| | [[Nuwell_family|nuwell]]
| | [[Nuwell_family|nuwell]]
| |  
| |
| | progression, superpelog
| | progression, superpelog
| | quasisuper, hedgehog
| | quasisuper, hedgehog
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| | tricot, hamity
| | tricot, hamity
|-
|-
| |  
| |
| | big brother
| | big brother
| | progression, superpelog
| | progression, superpelog
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|-
|-
| | [[Horwell_family|horwell]]
| | [[Horwell_family|horwell]]
| |  
| |
| |  
| |
| | bisupermajor, escaped,
| | bisupermajor, escaped,


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| | countercata, pontiac
| | countercata, pontiac
|-
|-
| |  
| |
| | zelda
| | zelda
| |  
| |
| | bisupermajor, sensa
| | bisupermajor, sensa
| | hemithirds, worschmidt, tertia
| | hemithirds, worschmidt, tertia
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