Porwell temperaments: Difference between revisions

Line 8:

* [[Porcupine]] (+64/63) → [[Porcupine family #Porcupine|Porcupine family]]

* ''[[Alphatrident]]'' (+14348907/14336000) → [[Alphatricot family #Alphatrident|Alphatricot family]]

* [[Shrutar]] (+245/243) → [[Diaschismic family #Shrutar|Diaschismic family]]

* ''[[Shrutar]]'' (+245/243) → [[Diaschismic family #Shrutar|Diaschismic family]]

* [[Amity]] (+4375/4374 or 5120/5103) → [[Amity family #Septimal amity|Amity family]]

* [[Orwell]] (+225/224) → [[Semicomma family #Orwell|Semicomma family]]

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: ''For the 5-limit version, see [[Miscellaneous 5-limit temperaments #Leapday]].''

Polypyth ~~(46 & 121)~~ tempers out the same 5-limit comma as the [[~~leapday~~]] ~~temperament (29 & 46)~~, but ~~with~~ the porwell (6144/6125) rather than the hemifamity (5120/5103) tempered out.

Polypyth tempers out the same 5-limit comma as [[leapday]], with which it shares the similarly sharp [[3/2|perfect-fifth]] generator, but the porwell comma (6144/6125) rather than the hemifamity comma (5120/5103) is tempered out here. It may be described as the {{nowrap| 46 & 121 }} temperament, and [[121edo]] and [[167edo]] make for good tunings.

[[Subgroup]]: 2.3.5.7

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: ''For the 5-limit version, see [[Very high accuracy temperaments #Whoosh]].''

Also named by [[Petr Pařízek]] in 2011, ''whoops'' is a relatively simple extension to the otherwise very accurate microtemperament known as ''whoosh''<ref name="petr's long post"/>.

Also named by [[Petr Pařízek]] in 2011, whoops is a relatively simple extension to the otherwise very accurate microtemperament known as ''whoosh''<ref name="petr's long post"/>.

[[Subgroup]]: 2.3.5.7

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~~The icositritonic temperament (46 & 161)~~ has a period of 1/23 octave, so six period represents [[6/5]] and nine period represents [[21/16]].

Icositritonic has a period of 1/23 octave, so six period represents [[6/5]] and nine period represents [[21/16]]. It may be described as {{nowrap| 46 & 161 }}. It was named by [[Xenllium]] in 2019 for its number of periods per octave.

[[Subgroup]]: 2.3.5.7

@@ Line 8: / Line 8: @@
 * [[Porcupine]] (+64/63) → [[Porcupine family #Porcupine|Porcupine family]]
 * ''[[Alphatrident]]'' (+14348907/14336000) → [[Alphatricot family #Alphatrident|Alphatricot family]]
-* [[Shrutar]] (+245/243) → [[Diaschismic family #Shrutar|Diaschismic family]]
+* ''[[Shrutar]]'' (+245/243) → [[Diaschismic family #Shrutar|Diaschismic family]]
 * [[Amity]] (+4375/4374 or 5120/5103) → [[Amity family #Septimal amity|Amity family]]
 * [[Orwell]] (+225/224) → [[Semicomma family #Orwell|Semicomma family]]
@@ Line 599: / Line 599: @@
 : ''For the 5-limit version, see [[Miscellaneous 5-limit temperaments #Leapday]].''
-Polypyth (46 & 121) tempers out the same 5-limit comma as the [[leapday]] temperament (29 & 46), but with the porwell (6144/6125) rather than the hemifamity (5120/5103) tempered out.
+Polypyth tempers out the same 5-limit comma as [[leapday]], with which it shares the similarly sharp [[3/2|perfect-fifth]] generator, but the porwell comma (6144/6125) rather than the hemifamity comma (5120/5103) is tempered out here. It may be described as the {{nowrap| 46 & 121 }} temperament, and [[121edo]] and [[167edo]] make for good tunings.
 [[Subgroup]]: 2.3.5.7
@@ Line 666: / Line 666: @@
 : ''For the 5-limit version, see [[Very high accuracy temperaments #Whoosh]].''
-Also named by [[Petr Pařízek]] in 2011, ''whoops'' is a relatively simple extension to the otherwise very accurate microtemperament known as ''whoosh''<ref name="petr's long post"/>.
+Also named by [[Petr Pařízek]] in 2011, whoops is a relatively simple extension to the otherwise very accurate microtemperament known as ''whoosh''<ref name="petr's long post"/>.
 [[Subgroup]]: 2.3.5.7
@@ Line 755: / Line 755: @@
 {{See also| 23rd-octave temperaments }}
-The icositritonic temperament (46 & 161) has a period of 1/23 octave, so six period represents [[6/5]] and nine period represents [[21/16]].
+Icositritonic has a period of 1/23 octave, so six period represents [[6/5]] and nine period represents [[21/16]]. It may be described as {{nowrap| 46 & 161 }}. It was named by [[Xenllium]] in 2019 for its number of periods per octave.
 [[Subgroup]]: 2.3.5.7