Hemipyth: Difference between revisions

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	A '''hemipyth''' interval is an [[interval]] in the √2.√3 [[subgroup]] i.e. intervals that can be constructed by multiplying ~~fractional~~ powers of 2 and 3 ~~where the exponents have a denominator at most 2~~.		A '''hemipyth''' interval is an [[interval]] in the √2.√3 [[subgroup]] i.e. intervals that can be constructed by multiplying half-integer powers of 2 and 3.

	Notable hemipyth intervals include the neutral third √(3/2) = √3/√2, semioctave √2 and the semifourth √(4/3) = (√2)²/√3.		Notable hemipyth intervals include the neutral third √(3/2) = √3/√2, semioctave √2 and the semifourth √(4/3) = (√2)²/√3.