Linear algebra formalism: Difference between revisions
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Aspects of tuning theory are often described in the language of '''linear algebra.''' This is because the space of [[just intonation|just intervals]] (and as it turns out, the space of [[radical | Aspects of tuning theory are often described in the language of '''linear algebra.''' This is because the space of [[just intonation|just intervals]] (and as it turns out, the space of [[radical interval]]s) constitutes a vector space. This can be determined by checking that intervals follow the axioms of linear algebra: | ||
* Because [[stacking]] corresponds to multiplication of rational numbers: | * Because [[stacking]] corresponds to multiplication of rational numbers: | ||