Ed12: Difference between revisions
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{{Editable user page}} | {{Editable user page}} | ||
'''Ed12''' means ''' | '''Ed12''' means '''division of the Twelfth Harmonic ([[12/1]]) into n equal parts'''. | ||
== | == Properties == | ||
=== Improving primes === | |||
Ed12 is like [[ed6]] in that it is a compromise between [[prime]]s 2 and 3 — but ed12 leans more towards prime 2 than ed6 does. An ed12 sometimes gives you the right amount of stretch for equal temperaments whose 3 is more inaccurate than its higher [[prime]]s. | |||
{| class="wikitable mw-collapsible" | Here for example, you can choose how much you wish to stretch [[31edo]] depending on your harmonic style: [[80ed6]] vs [[111ed12]]. | ||
''(See also [[Stretched and compressed tuning]].)'' | |||
=== Width of its period === | |||
The twelfth harmonic is particularly wide as far as [[period]]s go. There are (at absolute most) ~3.1 dodecataves within the human hearing range; imagine if that were the case with octaves. | |||
This width means that the listener probably won't hear the period (12/1) as an equivalence, but instead will hear the [[pseudo-octave]] or pseudo-tritave or similar as one — this disconnect between period versus equivalence could be used by a composer to surprise their listener, in a similar way that [[13edo]] can be used to make melodies that sound like [[12edo]], until they suddenly don't. | |||
=== NTSC and PAL devices === | |||
The ed12-[[edo]] correspondences fall particularly close to the harmonic series of the NTSC or PAL-M color subcarrier. Perhaps a multimedia artist could find some way to put this to use. | |||
{| class="wikitable mw-collapsible mw-collapsed" | |||
|+ Ed12-edo correspondences | |+ Ed12-edo correspondences | ||
!edo | !edo | ||
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|} | |} | ||
[[Category:Equal-step tuning]] | |||
[[Category:Edonoi]] | [[Category:Edonoi]] | ||
[[Category:Ed12]] | [[Category:Ed12]] |