User:BudjarnLambeth/Table of n-comma meantone generators: Difference between revisions
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m Noted 5 lim diamond monotone boundaries |
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The comma being divided here is the syntonic comma ([[81/80]]). | The comma being divided here is the syntonic comma ([[81/80]]). | ||
Temperaments that fall outside of the diamond monotone range will not provide most of the advantages that meantone usually provides, but they are included for completeness. | |||
{| class="wikitable" | {| class="wikitable" | ||
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|[[10/13-comma meantone]]||685.412||Everything up to this point generates 9 and 16 tone MOS scales. | |[[10/13-comma meantone]]||685.412||Everything up to this point generates 9 and 16 tone MOS scales. | ||
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|[[7edo]]||685.714||The largest MOS scale this can generate is 7 tone. | |[[7edo]]||685.714||The largest MOS scale this can generate is 7 tone. '''Lower boundary of 5-limit diamond monotone.''' | ||
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|[[3/4-comma meantone]]||685.825||Everything from this point onwards generates 12 and 19 tone MOS scales. | |[[3/4-comma meantone]]||685.825||Everything from this point onwards generates 12 and 19 tone MOS scales. | ||
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|[[1/18-comma meantone]]||700.760|| | |[[1/18-comma meantone]]||700.760|| | ||
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|0/1-comma meantone||701.955||[[Pythagorean tuning]]. Everything from this point onwards does not meet the original historical definition of meantone (the whole tone being between 10/9 and 9/8). | |0/1-comma meantone||701.955||[[Pythagorean tuning]]. Everything from this point onwards does not meet the original historical definition of meantone (the whole tone being between 10/9 and 9/8). '''Upper boundary of 5-limit diamond monotone.''' | ||
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[[Category:Tables]][[Category:Meantone]] | [[Category:Tables]][[Category:Meantone]] |