Taxonomies of xen approaches: Difference between revisions

Line 8:

* JI-based, stacking-based: Traditional, JI-based [[RTT]] is a major approach that belongs to this, in JI-based RTT the JI ''interpretations'' of two intervals stack according to the temperament map. So is prime-limited or lattice-based JI.

* JI-based, non-stacking-based: [[Primodality]] and [[neji]]s.

* JI-agnostic, stacking-based: Uninterpreted [[mos]]ses and k-step scales. This could be thought of as RTT but with abstract intervals instead of JI. The goal of these systems is not to approximate JI (though close JI intervals can be considered sometimes), but to give the pitch system or scale a regular structure (e.g. a finite number of scale steps or a [[maximum variety]] condition such as [[mos]]es.)

* JI-agnostic, stacking-based: Uninterpreted [[mos]]ses and k-step scales. This could be thought of as RTT but with abstract intervals instead of JI. The goal of these systems is not to approximate JI (though close JI intervals can be considered sometimes), but to give the pitch system or scale a regular structure (e.g. a finite number of scale steps or a [[maximum variety]] condition such as [[mos]]ses.)

* JI-agnostic, non-stacking-based: This is a more wide-open area.

@@ Line 8: / Line 8: @@
 * JI-based, stacking-based: Traditional, JI-based [[RTT]] is a major approach that belongs to this, in JI-based RTT the JI ''interpretations'' of two intervals stack according to the temperament map. So is prime-limited or lattice-based JI.
 * JI-based, non-stacking-based: [[Primodality]] and [[neji]]s.
-* JI-agnostic, stacking-based: Uninterpreted [[mos]]ses and k-step scales. This could be thought of as RTT but with abstract intervals instead of JI. The goal of these systems is not to approximate JI (though close JI intervals can be considered sometimes), but to give the pitch system or scale a regular structure (e.g. a finite number of scale steps or a [[maximum variety]] condition such as [[mos]]es.)
+* JI-agnostic, stacking-based: Uninterpreted [[mos]]ses and k-step scales. This could be thought of as RTT but with abstract intervals instead of JI. The goal of these systems is not to approximate JI (though close JI intervals can be considered sometimes), but to give the pitch system or scale a regular structure (e.g. a finite number of scale steps or a [[maximum variety]] condition such as [[mos]]ses.)
 * JI-agnostic, non-stacking-based: This is a more wide-open area.