Odd prime sum limit: Difference between revisions
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The ''n''-odd-prime-sum-limit (abbreviated ''n''-OPSL) is the collection of all just ratios with a no-twos [[Wilson height]] that does not exceed the integer ''n''. | The ''n''-odd-prime-sum-limit (abbreviated ''n''-OPSL) is the collection of all just ratios with a no-twos [[Wilson height]] that does not exceed the integer ''n''. | ||
This concept was noted by [[User:Tristanbay|Tristan Bay]] as a way to measure how accurately an [[EDO]] approximates just intonation with lower primes weighted more heavily. Specifically, the idea is to use OPSLs as an alternative metric for [[Consistency|consistency limit]] either instead of or alongside [[Odd limit|odd limits]] | This concept was noted by [[User:Tristanbay|Tristan Bay]] as a way to measure how accurately an [[EDO]] approximates just intonation with lower primes weighted more heavily. Specifically, the idea is to use OPSLs as an alternative metric for [[Consistency|consistency limit]] either instead of or alongside [[Odd limit|odd limits]]. | ||
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