99/80
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Ratio | 99/80 |
Factorization | 2^{-4} × 3^{2} × 5^{-1} × 11 |
Monzo | [-4 2 -1 0 1⟩ |
Size in cents | 368.91423¢ |
Name | undecimal submajor third |
Color name | logu 3rd, 1og3 |
FJS name | [math]\text{m3}^{11}_{5}[/math] |
Special properties | reduced |
Tenney height (log_{2} nd) | 12.9513 |
Weil height (log_{2} max(n, d)) | 13.2587 |
Wilson height (sopfr (nd)) | 30 |
Harmonic entropy (Shannon, [math]\sqrt{n\cdot d}[/math]) |
~4.53034 bits |
open this interval in xen-calc |
99/80, the undecimal submajor third, is exactly 8/7 flat of the very accurate half-octave of 99/70, and so is accurately represented in any even edo with a good 7, of which the first truly good example is 26edo.
It is the sum of a 9/8 whole tone and an 11/10 submajor second, and so is 8019/8000 sharp of 100/81.