512/495
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Ratio | 512/495 |
Factorization | 2^{9} × 3^{-2} × 5^{-1} × 11^{-1} |
Monzo | [9 -2 -1 0 -1⟩ |
Size in cents | 58.458342¢ |
Name | undecimal subminor second |
Color name | s1ug2, salugu 2nd |
FJS name | [math]\text{m2}_{5,11}[/math] |
Special properties | reduced, reduced subharmonic |
Tenney height (log_{2} nd) | 17.9513 |
Weil height (log_{2} max(n, d)) | 18 |
Wilson height (sopfr (nd)) | 40 |
Harmonic entropy (Shannon, [math]\sqrt{n\cdot d}[/math]) |
~4.76616 bits |
open this interval in xen-calc |
512/495, the undecimal subminor second, is an interval that can potentially be regarded as a type of relatively complex 11-limit quartertone on one hand, as it arises not only as the difference between 64/45 and 11/8, and the difference between 16/11 and 45/32, but also as the difference between 33/32 and 16/15 and as the difference between 64/33 and 15/8 – on the other hand, however, it only differs from 28/27 by 385/384. Unlike 33/32, which has functions more akin to a chroma, 512/495 has functions more akin to a diatonic interval.
See also
- 495/256 – its octave complement