Undecimal primodality: Difference between revisions
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When the 11th harmonic is selected as a numerary nexus to relate other harmonics against, the resultant collection of pitches together forms the undecimal primodality. The undecimal primodality is a gorgeous and flexible family of intervals. It contains possibility of bright diatonic gestures, a rich diversity of neutrals, color opposite qualities, and key super intervals. It's initial genesis step size is 150.6 cents. | When the 11th harmonic is selected as a numerary nexus to relate other harmonics against, the resultant collection of pitches together forms the undecimal primodality. The undecimal primodality is a gorgeous and flexible family of intervals. It contains possibility of bright diatonic gestures, a rich diversity of neutrals, color opposite qualities, and key super intervals. It's initial genesis step size is 150.6 cents. | ||
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== Examining undecimal == | |||
=== First octave === | |||
11:22 (1p:2p) | 11:22 (1p:2p) | ||
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=== Second octave === | |||
22:44 (2p:4p) | 22:44 (2p:4p) | ||
all previous intervals omitted to reduce clutter | all previous intervals omitted to reduce clutter | ||
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Lastly, The gorgeous Zalzalian neutral third, 27/22 at ~354.5 cents, shows up in the second octave. This can be combined with the rich diversity of neutrals from the first octave to form a strong neutral base. | Lastly, The gorgeous Zalzalian neutral third, 27/22 at ~354.5 cents, shows up in the second octave. This can be combined with the rich diversity of neutrals from the first octave to form a strong neutral base. | ||
== Basic Triads == | |||
22:23:33 Undecimal Phrgyian Triad | 22:23:33 Undecimal Phrgyian Triad | ||