3/1: Difference between revisions
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| Monzo = 0 1 | | Monzo = 0 1 | ||
| Cents = 1901.95500 | | Cents = 1901.95500 | ||
| Name = tritave, | | Name = tritave, <br>3rd harmonic, <br>perfect twelfth | ||
| Color name = | | Color name = | ||
| Sound = jid_3_1_pluck_adu_dr220.mp3 | | Sound = jid_3_1_pluck_adu_dr220.mp3 | ||
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== See also == | == See also == | ||
* [[EDT]] -- systems dividing the tritave equally, see. | |||
* [[ | |||
* [[Bohlen-Pierce]] -- systems with the tritave as the just fundamental harmonic | * [[Bohlen-Pierce]] -- systems with the tritave as the just fundamental harmonic | ||
* [[No-twos 31-limit]] -- non-octave 31-limit system containing neither 2 nor primes higher than 31 | * [[No-twos 31-limit]] -- non-octave 31-limit system containing neither 2 nor primes higher than 31 | ||
Revision as of 11:40, 9 September 2021
| Interval information |
3rd harmonic,
perfect twelfth
prime harmonic
[sound info]
The third harmonic or tritave is another name of the 3rd partial tone, the interval with the frequency ratio of 3/1, one octave above 3/2.
It is perhaps the most consonant interval larger than an octave. Used as an interval of equivalence in some nonoctave systems, such as Bohlen-Pierce, where it may be referred to as the tritave.
See also
- EDT -- systems dividing the tritave equally, see.
- Bohlen-Pierce -- systems with the tritave as the just fundamental harmonic
- No-twos 31-limit -- non-octave 31-limit system containing neither 2 nor primes higher than 31
- 3/2 - the just perfect fifth as the octave reduced counterpart of the tritave
- Tritave complement -- the analogue for octave complement