TOP tuning: Difference between revisions
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Most importantly, the above result holds without any hitches for prime-limit subgroups as the limit tends to infinity, and in particular for infinite-limit generalized patent vals, where the TOP tuning minimizes the error on all rationals regardless of whether those rationals are mapped "consistently" given the mapping on the primes, or "inconsistently" given their direct rounding to the nearest EDO-step. | Most importantly, the above result holds without any hitches for prime-limit subgroups as the limit tends to infinity, and in particular for infinite-limit generalized patent vals, where the TOP tuning minimizes the error on all rationals regardless of whether those rationals are mapped "consistently" given the mapping on the primes, or "inconsistently" given their direct rounding to the nearest EDO-step. | ||
[[Category: | [[Category:Regular temperament theory]] | ||
[[Category: | [[Category:Terms]] | ||
[[Category: | [[Category:Acronyms]] | ||
[[Category: | [[Category:Math]] | ||
[[Category:Tuning]] | |||
[[Category:Tuning technique]] | |||