Syntonic–chromatic equivalence continuum: Difference between revisions
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== Enipucrop == | == Enipucrop == | ||
The 5-limit 6b&7 temperament. Its name is "porcupine" spelled backwards, because that's what this temperament is | The 5-limit 6b&7 temperament. Its name is "porcupine" spelled backwards, because that's what this temperament is – it is porcupine, with the generator sharp of 2\7 such that the major and minor thirds switch places. The fifths are very flat, meaning that this is more of a melodic temperament than a harmonic one. | ||
Subgroup: 2.3.5 | Subgroup: 2.3.5 | ||
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[[Mapping]]: [{{val| 7 0 -17 }}, {{val| 0 1 3 }}] | [[Mapping]]: [{{val| 7 0 -17 }}, {{val| 0 1 3 }}] | ||
[[POTE generator]]: ~10/9 = 185.901 | [[POTE generator]]: ~10/9 = 185.901 | ||
{{Val list|legend=1| 7, 70, 77, 84, 329 }} | {{Val list|legend=1| 7, 70, 77, 84, 329 }} | ||
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== Sevond == | == Sevond == | ||
{{See also| Keemic temperaments #Sevond }} | |||
This is a fairly obvious temperament; it just equates 7 10/9's with a 2/1, hence the period is 10/9. One generator from 5\7 puts you at 3/2, two generators from 2\7 puts you at 5/4. | This is a fairly obvious temperament; it just equates 7 10/9's with a 2/1, hence the period is 10/9. One generator from 5\7 puts you at 3/2, two generators from 2\7 puts you at 5/4. | ||
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[[Mapping]]: [{{val| 7 0 -6 }}, {{val| 0 1 2 }}] | [[Mapping]]: [{{val| 7 0 -6 }}, {{val| 0 1 2 }}] | ||
[[POTE generator]]: ~3/2 = 706.288 | [[POTE generator]]: ~3/2 = 706.288 | ||
{{Val list|legend=1| 7, 42, 49, 56, 119 }} | {{Val list|legend=1| 7, 42, 49, 56, 119 }} | ||
[[Badness]]: 0.339335 | [[Badness]]: 0.339335 | ||
== Seville == | == Seville == | ||
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[[Category:7edo]] | [[Category:7edo]] | ||
[[Category: | [[Category:Regular temperament theory]] | ||
[[Category:Temperament]] | [[Category:Temperament collection]] | ||
[[Category:Equivalence continua]] | [[Category:Equivalence continua]] | ||