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* [[Amity family #Houbor|Houbor]] (7d&53) - as the same reason as the houborizic temperament
* [[Amity family #Houbor|Houbor]] (7d&53) - as the same reason as the houborizic temperament
* [[Amity family #Gamity|Gamity]] (46&113) - which tempers out the [[1029/1024|gamelisma]] and the [[Amity|amity comma]]
* [[Amity family #Gamity|Gamity]] (46&113) - which tempers out the [[1029/1024|gamelisma]] and the [[Amity|amity comma]]
* [[Semicomma family #Sabric|Sabric]] (53&190) - strongly related to the '''Sabric2 tuning'''
* [[Semicomma family #Sabric|Sabric]] (53&190) - strongly related to the '''Sabra2 tuning'''
* [[Semicomma family #Quadrawell|Quadrawell]] (31&212) - which splits orwell supermajor sixth (about 928 cents) into four
* [[Semicomma family #Quadrawell|Quadrawell]] (31&212) - which splits orwell supermajor sixth (about 928 cents) into four
* [[Semicomma family #Rainwell|Rainwell]] (31&265) - which tempers out the [[rainy comma]] and the [[semicomma]] (orson comma)
* [[Semicomma family #Rainwell|Rainwell]] (31&265) - which tempers out the [[rainy comma]] and the [[semicomma]] (orson comma)
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-- [[User:Xenllium|Xenllium]] 22:37, 27 April 2021 (UTC)
-- [[User:Xenllium|Xenllium]] 22:37, 27 April 2021 (UTC)


: Are ''houboriz tuning'', ''sabric2 tuning'', etc. related to algebraic generators? Where do I get all the info about those ? [[User:FloraC|FloraC]] ([[User talk:FloraC|talk]]) 06:13, 28 April 2021 (UTC)
: Are ''houboriz tuning'', ''sabra2 tuning'', etc. related to algebraic generators? Where do I get all the info about those ? [[User:FloraC|FloraC]] ([[User talk:FloraC|talk]]) 06:13, 28 April 2021 (UTC)
 
Yes. Houborizic temperament (53&113) and sabric temperament (53&190) have POTE generators that closely approximate houboriz tuning and sabra2 tuning respectively. I get information of houboriz tuning and sabra2 tuning from [http://www.huygens-fokker.org/docs/lintemps.html List of temperaments] in [http://www.huygens-fokker.org/scala Scala].
 
-- [[User:Xenllium|Xenllium]] 10:45, 28 April 2021 (UTC)