Reticular intonation: Difference between revisions

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<ul><li>Orthogonal and pseudo-orthogonal: based on an interval audibly not very distinct from the product of unequal positive integer powers of integers (the [[Bohlen-Pierce|Bohlen-Pierce]] Lambda scale is the canonical example of this type)</li><li>Diagonal: based on any other interval (the family of [[EDF|edf]]s supporting the temperament based on a cycle of 5/4s is the canonical example of this type)</li></ul>For entirely practical purposes, however, only the diagonal type contains intervals which have unlimited utility as the base of a scale; a seventh entirely and a sixth partially being too wide to seriously muddy close voicings of triads and a tenth being narrow enough to create a scale which entirely coheres. Incidentally, therefore, 2/1 is not the axis of symmetry of this region, being in fact significantly flat of that interval, itself not even being a simple fraction of 2/1 (although essentially, if not exactly 2 degrees of [[3edt|3edt]]).
<ul><li>Orthogonal and pseudo-orthogonal: based on an interval audibly not very distinct from the product of unequal positive integer powers of integers (the [[Bohlen-Pierce|Bohlen-Pierce]] Lambda scale is the canonical example of this type)</li><li>Diagonal: based on any other interval (the family of [[EDF|edf]]s supporting the temperament based on a cycle of 5/4s is the canonical example of this type)</li></ul>For entirely practical purposes, however, only the diagonal type contains intervals which have unlimited utility as the base of a scale; a seventh entirely and a sixth partially being too wide to seriously muddy close voicings of triads and a tenth being narrow enough to create a scale which entirely coheres. Incidentally, therefore, 2/1 is not the axis of symmetry of this region, being in fact significantly flat of that interval, itself not even being a simple fraction of 2/1 (although essentially, if not exactly 2 degrees of [[3edt|3edt]]).
[[Category:Terms]]
[[Category:Method]]