User:BudjarnLambeth/Bird’s eye view of rank-2 temperaments: Difference between revisions

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BudjarnLambeth (talk | contribs)
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And they might argue that 25 notes per [[equave]] is the most that is practical, any more than that is too cumbersome.
And they might argue that 25 notes per [[equave]] is the most that is practical, any more than that is too cumbersome.


They might argue that nobody can hear the harmonic effect of prime harmonics higher than 11.  
They might argue that nobody can hear the harmonic effect of [[prime harmonics]] higher than 11.  


And they might argue that there's no real reason to use subgroups that are missing primes 2 or 3, because those primes are so important to consonance.
And they might argue that there's no real reason to use [[subgroup]]s that are missing primes 2 or 3, because those primes are so important to consonance.




'''Xenharmonicist B''' might argue that the error must be less than 5ish cents on most intervals, anything further out than that sounds out of tune to them.
'''Xenharmonicist B''' might argue that the error must be less than 5ish cents on most intervals, anything further out than that sounds out of tune to them.


They might argue that it's perfectly possible to learn up to 50 notes per [[equave]].
They might argue that it's perfectly possible to learn up to 50 notes per equave.


They might argue that they can hear the subtle, delicate effect of prime harmonics up to 23.
They might argue that they can hear the subtle, delicate effect of prime harmonics up to 23.
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Alternatively, it can be interpreted as a high-accuracy 2.3.17.19 subgroup temperament, where all of the intervals have an error less than 5 cents.
Alternatively, it can be interpreted as a high-accuracy 2.3.17.19 subgroup temperament, where all of the intervals have an error less than 5 cents.


So that should provide a point of comparison to help measure these other temperaments against.
So that should provide a helpful point of comparison to measure these other temperaments against.


== How to read the table ==
== How to read the table ==