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For example, the map taking CM→F misL ′, the obverse ofL;CM→C ♯misP ′, the obverse ofP;CM→GmisR ′, the obverse ofR

The single-common-tone preserving relations between triads that we have described are known as the ‘obverse’ relations of the usualL,PandRoperations · 1998

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Configurations, Tessellations and Tone Networks

math.CO · 2025-05-13 · unverdicted · novelty 6.0

The tonnetz Levi graph is realized as a {12_3} configuration of Daublebsky von Sterneck type D222, linking music theory to combinatorial geometry.

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  • Configurations, Tessellations and Tone Networks math.CO · 2025-05-13 · unverdicted · none · ref 65

    The tonnetz Levi graph is realized as a {12_3} configuration of Daublebsky von Sterneck type D222, linking music theory to combinatorial geometry.