Porcupine: Difference between revisions

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}}{{Infobox regtemp|Title=Porcupine; porkypine|Subgroups=2.3.5, 2.3.5.11, 2.3.5.7.11|Comma basis=[[250/243]] (2.3.5); <br> [[100/99]], [[55/54]] (2.3.5.11)|Edo join 1=22|Edo join 2=7|Generator=10/9|Generator tuning=164|Optimization method=CWE|MOS scales=[[1L 6s]], [[7L 1s]], [[~~8L 7s~~]]|Mapping=1; -3 -5 -4|Pergen=(P8, P4/3)|Color name=Triyo|Odd limit 1=5|Mistuning 1=?|Complexity 1=15|Odd limit 2=(2.3.5.11) 15|Mistuning 2=?|Complexity 2=22}}[[File:porcupine.png|thumb|Porcupine equates three minor thirds (6/5, in red) with two perfect fourths (4/3, in green). To do so, it tempers out 250/243, which implies a generator of a flat 10/9.|600x600px]]

}}{{Infobox regtemp|Title=Porcupine; porkypine|Subgroups=2.3.5, 2.3.5.11, 2.3.5.7.11|Comma basis=[[250/243]] (2.3.5); <br> [[100/99]], [[55/54]] (2.3.5.11)|Edo join 1=22|Edo join 2=7|Generator=10/9|Generator tuning=164|Optimization method=CWE|MOS scales=[[1L 6s]], [[7L 1s]], [[7L 8s]]|Mapping=1; -3 -5 -4|Pergen=(P8, P4/3)|Color name=Triyo|Odd limit 1=5|Mistuning 1=?|Complexity 1=15|Odd limit 2=(2.3.5.11) 15|Mistuning 2=?|Complexity 2=22}}[[File:porcupine.png|thumb|Porcupine equates three minor thirds (6/5, in red) with two perfect fourths (4/3, in green). To do so, it tempers out 250/243, which implies a generator of a flat 10/9.|600x600px]]

[[File:porcupinesymmetricminor22edo.mp3|thumb|Symmetric minor mode of the Porcupine[7] scale, containing two equal tetrachords with a major wholetone between them, in [[22edo]] tuning.]]

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-}}{{Infobox regtemp|Title=Porcupine; porkypine|Subgroups=2.3.5, 2.3.5.11, 2.3.5.7.11|Comma basis=[[250/243]] (2.3.5); <br> [[100/99]], [[55/54]] (2.3.5.11)|Edo join 1=22|Edo join 2=7|Generator=10/9|Generator tuning=164|Optimization method=CWE|MOS scales=[[1L 6s]], [[7L 1s]], [[8L 7s]]|Mapping=1; -3 -5 -4|Pergen=(P8, P4/3)|Color name=Triyo|Odd limit 1=5|Mistuning 1=?|Complexity 1=15|Odd limit 2=(2.3.5.11) 15|Mistuning 2=?|Complexity 2=22}}[[File:porcupine.png|thumb|Porcupine equates three minor thirds (6/5, in red) with two perfect fourths (4/3, in green). To do so, it tempers out 250/243, which implies a generator of a flat 10/9.|600x600px]]
+}}{{Infobox regtemp|Title=Porcupine; porkypine|Subgroups=2.3.5, 2.3.5.11, 2.3.5.7.11|Comma basis=[[250/243]] (2.3.5); <br> [[100/99]], [[55/54]] (2.3.5.11)|Edo join 1=22|Edo join 2=7|Generator=10/9|Generator tuning=164|Optimization method=CWE|MOS scales=[[1L 6s]], [[7L 1s]], [[7L 8s]]|Mapping=1; -3 -5 -4|Pergen=(P8, P4/3)|Color name=Triyo|Odd limit 1=5|Mistuning 1=?|Complexity 1=15|Odd limit 2=(2.3.5.11) 15|Mistuning 2=?|Complexity 2=22}}[[File:porcupine.png|thumb|Porcupine equates three minor thirds (6/5, in red) with two perfect fourths (4/3, in green). To do so, it tempers out 250/243, which implies a generator of a flat 10/9.|600x600px]]
 [[File:porcupinesymmetricminor22edo.mp3|thumb|Symmetric minor mode of the Porcupine[7] scale, containing two equal tetrachords with a major wholetone between them, in [[22edo]] tuning.]]