11/8
IMPORTED REVISION FROM WIKISPACES
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- This revision was by author spt3125 and made on 2014-06-07 15:33:47 UTC.
- The original revision id was 513194320.
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Original Wikitext content:
**11/8** |-3 0 0 0 1> 551.31794 cents [[media type="file" key="jid_11_8_pluck_adu_dr220.mp3"]] [[file:xenharmonic/jid_11_8_pluck_adu_dr220.mp3|sound sample]] In [[11-limit]] [[Just Intonation]], 11/8 is an undecimal (11-based) [[superfourth]] of about 551.3¢. Falling about halfway between [[12edo]]'s [[perfect fourth]] and [[tritone]], it is very xenharmonic. It is the simplest superfourth in JI. As an octave-reduced overtone, it is a basis of consonance in 11-limit JI, alongside the lower odd numbers 9, 7, 5 and 3. It can be found in harmonic series chords such as 4:5:6:7:8:9:10:11:12, sitting somewhere between the much stronger and more familiar consonances of 10 (5) and 12 (3). It is very well-represented in [[24edo]], making that system especially good for approximations of JI chords involving primes 3 and 11 such as 8:9:11:12. See: [[Gallery of Just Intervals]]
Original HTML content:
<html><head><title>11_8</title></head><body><strong>11/8</strong><br />
|-3 0 0 0 1><br />
551.31794 cents<br />
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In <a class="wiki_link" href="/11-limit">11-limit</a> <a class="wiki_link" href="/Just%20Intonation">Just Intonation</a>, 11/8 is an undecimal (11-based) <a class="wiki_link" href="/superfourth">superfourth</a> of about 551.3¢. Falling about halfway between <a class="wiki_link" href="/12edo">12edo</a>'s <a class="wiki_link" href="/perfect%20fourth">perfect fourth</a> and <a class="wiki_link" href="/tritone">tritone</a>, it is very xenharmonic. It is the simplest superfourth in JI. As an octave-reduced overtone, it is a basis of consonance in 11-limit JI, alongside the lower odd numbers 9, 7, 5 and 3. It can be found in harmonic series chords such as 4:5:6:7:8:9:10:11:12, sitting somewhere between the much stronger and more familiar consonances of 10 (5) and 12 (3). It is very well-represented in <a class="wiki_link" href="/24edo">24edo</a>, making that system especially good for approximations of JI chords involving primes 3 and 11 such as 8:9:11:12.<br />
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See: <a class="wiki_link" href="/Gallery%20of%20Just%20Intervals">Gallery of Just Intervals</a></body></html>