The tonnetz Levi graph is realized as a {12_3} configuration of Daublebsky von Sterneck type D222, linking music theory to combinatorial geometry.
34 APPENDIX: Cycle Count T ables We record the numbers of cycles of various types for the Eulerian tonnetz, the Archimedean tonnetz, and the Tristan-genus tonnetz
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Configurations, Tessellations and Tone Networks
The tonnetz Levi graph is realized as a {12_3} configuration of Daublebsky von Sterneck type D222, linking music theory to combinatorial geometry.