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| [[Badness]] (Sintel): 10.8 | | [[Badness]] (Sintel): 10.8 |
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| == Parakleismic ==
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| {{Main| Parakleismic }}
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| : ''For extensions, see [[Ragismic microtemperaments #Parakleismic]] and [[Starling temperaments #Paraguay]].''
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| The 5-limit version of parakleismic tempers out the [[parakleisma]]. It corresponds to {{nowrap| ''n'' {{=}} 13/2 }}, and 13 generator steps give the interval class of [[3/1|3]].
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| [[Subgroup]]: 2.3.5
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| [[Comma list]]: 1224440064/1220703125
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| {{Mapping|legend=1| 1 -8 -8 | 0 13 14 }}
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| : mapping generators: ~2, ~5/3
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| [[Optimal tuning]]s:
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| * [[WE]]: ~2 = 1199.971{{c}}, ~5/3 = 884.7383{{c}}
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| : [[error map]]: {{val| -0.029 -0.127 +0.253 }}
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| * [[CWE]]: ~2 = 1200.000{{c}}, ~5/3 = 884.8576{{c}}
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| : error map: {{val| 0.000 -0.106 +0.293 }}
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| {{Optimal ET sequence|legend=1| 19, 61, 80, 99, 118, 453, 571, 689, 1496 }}
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| [[Badness]] (Sintel): 1.02
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| == Mowgli == | | == Mowgli == |
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| [[Badness]] (Sintel): 7.45 | | [[Badness]] (Sintel): 7.45 |
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| == Oviminor ==
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| {{See also| Ragismic microtemperaments #Oviminor }}
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| Oviminor is named after the facts that it takes 184 minor thirds of 6/5 to reach 4/3, the Roman consul was Eggius in the year 184 AD, and the Latin word for egg is ovum, and with prefix ovi-. It sets a new record of complexity for a chain of nineteen 6/5's past [[egads]], though it is less accurate.
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| [[Subgroup]]: 2.3.5
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| [[Comma list]]: {{monzo| -134 -185 184 }}
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| {{Mapping|legend=1| 1 -134 -134 | 0 184 185 }}
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| : mapping generators: ~2, ~5/3
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| [[Optimal tuning]]s:
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| * [[WE]]: ~2 = 1200.0094{{c}}, ~5/3 = 884.2568{{c}}
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| : [[error map]]: {{val| +0.009 +0.033 -0.069 }}
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| * [[CWE]]: ~2 = 1200.0000{{c}}, ~5/3 = 884.2499{{c}}
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| : error map: {{val| 0.000 +0.026 -0.083 }}
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| {{Optimal ET sequence|legend=1| 19, …, 1600, 3219, 4819 }}
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| [[Badness]] (Sintel): 751
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| [[Category:19edo]] | | [[Category:19edo]] |
| [[Category:Equivalence continua]] | | [[Category:Equivalence continua]] |