Equave limit: Difference between revisions
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==Definition== | ==Definition== | ||
The '''q-equave-n-limit''' is defined as the set of all positive rationals <big><big><math>\displaystyle | The '''q-equave-n-limit''' is defined as the set of all positive rationals <big><big><math>\displaystyle | ||
{q^z}\frac{u}{v} | {q^z}\cdot\frac{u}{v} | ||
</math></big></big>, where: | </math></big></big>, where: | ||
* <math>q∈Q+</math> (i.e., <math>q</math> is a positive rational number), called the '''equave''', | * <math>q∈Q+</math> (i.e., <math>q</math> is a positive rational number), called the '''equave''', | ||