Ed6: Difference between revisions

Address how it optimizes for a 3-limit chord. Put the generator chain approach to its own section
 
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* [[16ed6]] – [[hemiwürschmidt]] generator (with octaves)
* [[16ed6]] – [[hemiwürschmidt]] generator (with octaves)
* [[17ed6]] – [[minortone]] generator (with octaves)
* [[17ed6]] – [[minortone]] generator (with octaves)
* [[19ed6]] – [[porcupine]] generator (with octaves)
* [[21ed6]] – [[progression]] generator (with octaves)
* [[24ed6]] – [[twothirdtonic]] generator (with octaves)
* [[26ed6]] – [[septidiasemi]] generator (with octaves)
* [[26ed6]] – [[septidiasemi]] generator (with octaves)
* [[35ed6]] – [[octacot]] generator (with octaves)
* [[40ed6]] – [[valentine]] generator (with octaves)


== Individual pages for ed6's ==
== Individual pages for ed6's ==
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* [[256ed6|256]], [[269ed6|269]], [[287ed6|287]], [[323ed6|323]], [[512ed6|512]]
* [[256ed6|256]], [[269ed6|269]], [[287ed6|287]], [[323ed6|323]], [[512ed6|512]]


== Ed6-edo correspondence ==
== Ed6–edo correspondence ==
Following ed6's (up to 200) contain good correspondences to edo tunings<ref>Edo with relative error of 6th harmonic below 1/3</ref>.
Following ed6's (up to 200) contain good correspondences to edo tunings<ref>Edo with relative error of 6th harmonic below 1/3</ref>.


{| class="wikitable"
{| class="wikitable center-1 center-2"
|-
|-
! Ed6
! Ed6
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| [[13ed6]]
| [[13ed6]]
| [[5edo]]
| [[5edo]]
| 13ed6 is 5edo with ~6.9 cent compressed octaves.<br />Equivalently, 5edo is 13ed6 with hexataves stretched by ~18 cents.<br />Patent vals match through the 13-limit.
| 13ed6 is 5edo with ~6.9 cent compressed octaves. Equivalently, 5edo is 13ed6 with hexataves stretched by ~18 cents. Patent vals match through the 13-limit.
|-
|-
| [[18ed6]]
| [[18ed6]]
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* [[Ed12]]
* [[Ed12]]


[[Category:Ed6| ]] <!-- main article -->
[[Category:Ed6's| ]]
[[Category:Edonoi]]
<!-- main article -->
[[Category:Lists of scales]]
[[Category:Lists of scales]]
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