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Lériendil/Nataves, bimodular approximants, and Don Page theory
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Revision as of 16:40, 30 January 2025 by
Lériendil
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(am going to make this a thing to hopefully explain this stuff much clearer than Battaglia)
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Contents
1
Bimodular approximants
1.1
The usefulness of composite divisions of sharp nataves
2
Don Page theory
2.1
As third-order commas
2.2
As bimodular approximant commas
2.3
Higher-order commas: Padé and beyond
2.3.1
Case study: Why 53edo and 200edo have great fifths
Bimodular approximants
The usefulness of composite divisions of sharp nataves
Don Page theory
As third-order commas
As bimodular approximant commas
Higher-order commas: Padé and beyond
Case study: Why 53edo and 200edo have great fifths