159edo/Interval names and harmonies: Difference between revisions

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* Is one third of this system's approximation of the Classic Diminished Fourth

* Is the closest approximation of [[17edo]]'s Neutral Second found in this system, and thus...

:* Is capable of being used for similar modulatory moves, albeit with caveats, since such moves on their own don't work the exact same way in this system

:* Is capable of being used for similar modulatory moves, albeit with caveats, albeit with caveats, since such moves on their own don't work the exact same way in this system

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* Is the closest approximation of 24edo's own Neutral Second in this system, and thus...

:* Follows similar interval arithmetic logic in relation to Pythagorean intervals, albeit with caveats, since the rastma is not tempered out

:* Can be used in melodic and harmonic gestures reminiscent of those found in that system, since such moves on their own don't work the exact same way in this system

:* Can be used in melodic and harmonic gestures reminiscent of those found in that system, albeit with caveats, since such moves on their own don't work the exact same way in this system

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| Lesser Submajor Second, Diretroptolemaic Augmented Prime

| Ed>/, E↓↓, Dt#>↓/, D#↑↑

| ~~In addition to being a type~~ of ~~Submajor Second and~~ the closest approximation of the 31edo Middle Second found in this system, ~~two~~ of ~~these add up to~~ the ~~approximation of the Ptolemaic Minor~~ Third.

| This interval...

* Is one half of this system's approximation of the Classic Minor Third

* Is the closest approximation of the 31edo Middle Second found in this system, and thus..

:* Can be used in melodic and harmonic gestures reminiscent of those found in that system, albeit with caveats, since such moves on their own don't work the exact same way in this system

* Is found in 53edo as that system's Submajor Third, and can thus be used to create identical-sounding harmonic gestures in this system

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@@ Line 407: / Line 407: @@
 * Is one third of this system's approximation of the Classic Diminished Fourth
 * Is the closest approximation of [[17edo]]'s Neutral Second found in this system, and thus...
-:* Is capable of being used for similar modulatory moves, albeit with caveats, since such moves on their own don't work the exact same way in this system
+:* Is capable of being used for similar modulatory moves, albeit with caveats, albeit with caveats, since such moves on their own don't work the exact same way in this system
 |-
 | 20
@@ Line 429: / Line 429: @@
 * Is the closest approximation of 24edo's own Neutral Second in this system, and thus...
 :* Follows similar interval arithmetic logic in relation to Pythagorean intervals, albeit with caveats, since the rastma is not tempered out
-:* Can be used in melodic and harmonic gestures reminiscent of those found in that system, since such moves on their own don't work the exact same way in this system
+:* Can be used in melodic and harmonic gestures reminiscent of those found in that system, albeit with caveats, since such moves on their own don't work the exact same way in this system
 |-
 | 21
@@ Line 441: / Line 441: @@
 | Lesser Submajor Second, Diretroptolemaic Augmented Prime
 | Ed>/, E↓↓, Dt#>↓/, D#↑↑
-| In addition to being a type of Submajor Second and the closest approximation of the 31edo Middle Second found in this system, two of these add up to the approximation of the Ptolemaic Minor Third.
+| This interval...
+* Is one half of this system's approximation of the Classic Minor Third
+* Is the closest approximation of the 31edo Middle Second found in this system, and thus..
+:* Can be used in melodic and harmonic gestures reminiscent of those found in that system, albeit with caveats, since such moves on their own don't work the exact same way in this system
+* Is found in 53edo as that system's Submajor Third, and can thus be used to create identical-sounding harmonic gestures in this system
 |-
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