User:Eboone/EDO Impressions: Difference between revisions

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Large and Small Diesitonal changed to Macro- and Micro-Diesitonal, demos of 1, 7, 9, 10, 11, 14edo added
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=== [[1edo]] ===
=== [[1edo]] ===
[[File:1edo groove.mp3|none|thumb|Demo of 1edo]]
''Tier: '''N/A'''''[[File:1edo groove.mp3|none|thumb]]
''Tier: '''N/A'''''
 
Honestly, can this one even be called an edo? I mean, "equal divisions of the octave" implies that the octave is divided. Anyway, this edo is pretty lame because the whole point of using different temperaments is to access certain melodic and harmonic properties, and this edo doesn't allow any of that. The only way to make this edo musical is through rhythm, dynamics, form, etc... stuff that isn't related to tuning.
Honestly, can this one even be called an edo? I mean, "equal divisions of the octave" implies that the octave is divided. Anyway, this edo is pretty lame because the whole point of using different temperaments is to access certain melodic and harmonic properties, and this edo doesn't allow any of that. The only way to make this edo musical is through rhythm, dynamics, form, etc... stuff that isn't related to tuning.


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=== [[7edo]] ===
=== [[7edo]] ===
[[File:7edo groove.mp3|none|thumb|Demo of 7edo]]
''Tier: '''A'''''[[File:7edo groove.mp3|none|thumb]]
''Tier: '''A'''''
 
This is the first edo with a perfect fifth and a third. The fifth is pretty flat, coming in at 685.71¢ (16.25¢ flat of 3/2), and the third is a supraminor third of 342.86¢. It's a bit reminiscent of the dorian scale of 12edo, but not really. The 2nd, 3rd, 6th, and 7th are all neutral, so this edo has a very distinct xen sound. It may seem quite limiting to only have one third, but honestly this is a very fun edo to work in. Quartal and quintal structures have a distinct "underwater" quality to them, which I really like. Overall, a very nice edo and one that is trivially easy to notate.
This is the first edo with a perfect fifth and a third. The fifth is pretty flat, coming in at 685.71¢ (16.25¢ flat of 3/2), and the third is a supraminor third of 342.86¢. It's a bit reminiscent of the dorian scale of 12edo, but not really. The 2nd, 3rd, 6th, and 7th are all neutral, so this edo has a very distinct xen sound. It may seem quite limiting to only have one third, but honestly this is a very fun edo to work in. Quartal and quintal structures have a distinct "underwater" quality to them, which I really like. Overall, a very nice edo and one that is trivially easy to notate.


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=== [[9edo]] ===
=== [[9edo]] ===
[[File:9edo groove.mp3|none|thumb|Demo of 9edo]]
''Tier: '''B-'''''[[File:9edo groove.mp3|none|thumb]]
''Tier: '''B-'''''
 
This edo, while I put it in low B tier, is actually a very fun edo. It is, what most people would say, the first edo with 2 flavors of thirds, featuring the familiar 400¢ major third because it's divisible by 3, but also a scarily close approximation of 7/6. In fact, this edo approximates many septimal intervals down to the decimal point, which is quite strange, but definitely contributes to its sound. The fifth is heinously flat (over 30¢ flat of 3/2), but I've found that even this fifth can be softened via the use of a honky-tonk piano timbre. The distinct septimal resonance of the subminor third juxtaposed with the abhorrently flat fifth is an almost ineffable combination, but one that creates some of the most beautiful harmonies. The only reason I put this temperament so low is because the fifth is so flat, so it really is pretty difficult to listen to if you're not using a timbre that is literally out of tune. Plus, there are other edos that support [[Mavila]] with much better fifths. Overall, while the tuning isn't very versatile, the sounds it makes are utterly phantasmagoric, and I highly recommend you try this temperament in a harmonic context.
This edo, while I put it in low B tier, is actually a very fun edo. It is, what most people would say, the first edo with 2 flavors of thirds, featuring the familiar 400¢ major third because it's divisible by 3, but also a scarily close approximation of 7/6. In fact, this edo approximates many septimal intervals down to the decimal point, which is quite strange, but definitely contributes to its sound. The fifth is heinously flat (over 30¢ flat of 3/2), but I've found that even this fifth can be softened via the use of a honky-tonk piano timbre. The distinct septimal resonance of the subminor third juxtaposed with the abhorrently flat fifth is an almost ineffable combination, but one that creates some of the most beautiful harmonies. The only reason I put this temperament so low is because the fifth is so flat, so it really is pretty difficult to listen to if you're not using a timbre that is literally out of tune. Plus, there are other edos that support [[Mavila]] with much better fifths. Overall, while the tuning isn't very versatile, the sounds it makes are utterly phantasmagoric, and I highly recommend you try this temperament in a harmonic context.


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=== [[10edo]] ===
=== [[10edo]] ===
[[File:10edo groove.mp3|none|thumb|Demo of 10edo]]
''Tier: '''A+'''''[[File:10edo groove.mp3|none|thumb]]
''Tier: '''A+'''''
 
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=== [[11edo]] ===
=== [[11edo]] ===
[[File:11edo groove.mp3|none|thumb|Demo of 11edo]]
''Tier: '''B'''''[[File:11edo groove.mp3|none|thumb]]
''Tier: '''B'''''
 
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=== [[14edo]] ===
=== [[14edo]] ===
[[File:14edo groove.mp3|none|thumb|Demo of 14edo]]
''Tier: '''C+'''''[[File:14edo groove.mp3|none|thumb]]
''Tier: '''C+'''''
 
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