Talk:Tempered monzos and vals
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Unnecessary formalization
The formal definitions given here:
- Mathematically, a regular temperament is a homomorphism (a kind of function) from the space of just intervals to the space of tempered intervals generated by that temperament, where both these spaces are abelian groups. Technically, a regular temperament is an equivalence class of functions separated by unimodular transformations, which represent the same temperament.
are completely out of place, and furthermore they are inconsistent with definitions given elsewhere (such as on Mathematical theory of regular temperaments, which I would consider "canonical" despite the many problems of that page). I would just remove them entirely since they don't add anything.