Period
(Redirected from Interval of repetition)
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The period of a scale is the interval at which the scale pattern repeats. Another word for the period is the interval of repetition. A scale with a period is known as a periodic scale. The period is usually the same size as the equave (interval of equivalence) or a fraction thereof.
In mos scales, the period is one of the two defining intervals, the other being the generator. For example:
- The diatonic scale (LLsLLLs) has period equal to the octave.
- The diminished scale (sLsLsLsL) has period 1\4, since the mos pattern sL repeats at every 300 cents.
The same definition applies for a rank-2 temperament, when the temperament is seen as generating a mos. Every interval of a rank-2 temperament is a sum of some number of the period and some number of the generator of the temperament.