365edo/Eliora's approach: Difference between revisions

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Created page with "365 is the number of days in the common year, and as such this proposes some interesting intereprations. This approach will cover what is essentially "tropical year"-EDO, tha..."
 
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==Table of intervals==
==Table of intervals==
Mapping:
{| class="wikitable"
!
!2
!3
!5
!7
!11
!13
!17
!19
!23
|-
|Map
|365
|579
|848
|1025
|1264
|1352
|1493
|1551
|1653
|-
|Reduced
|365
|214
|118
|295
|169
|257
|33
|91
|193
|}
{| class="wikitable"
|+
!Step
!Note name
!Interval name
!Associated Ratio
<small>based on 365eeffgghiii</small>
|-
|0
|January 1
|Prime, unison
|1/1
|-
|33
|February 2
|Septendecimal semitone
|17/16
|-
|91
|April 1
|Undevicesimal minor third
|
|-
|118
|
|
|
|-
|169
|
|
|
|-
|193
|
|
|
|-
|214
|
|
|
|-
|257
|
|
|
|-
|295
|
|
|
|-
|365
|January 1
|Octave
|2/1
|}

Revision as of 11:01, 3 April 2022

365 is the number of days in the common year, and as such this proposes some interesting intereprations.

This approach will cover what is essentially "tropical year"-EDO, that is 365.2422edo using the 365eeffgghiii val.

Table of intervals

Mapping:

2 3 5 7 11 13 17 19 23
Map 365 579 848 1025 1264 1352 1493 1551 1653
Reduced 365 214 118 295 169 257 33 91 193
Step Note name Interval name Associated Ratio

based on 365eeffgghiii

0 January 1 Prime, unison 1/1
33 February 2 Septendecimal semitone 17/16
91 April 1 Undevicesimal minor third
118
169
193
214
257
295
365 January 1 Octave 2/1