3401edt
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Prime factorization
19 × 179
Step size
0.559234¢
Octave
2146\3401edt (1200.12¢)
Consistency limit
4
Distinct consistency limit
4
 |
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| ← 3400edt | 3401edt | 3402edt → |
| Harmonic | 2 | 3 | 5 | 7 | 11 | 13 | 17 | 19 | 23 | 29 | 31 | |
|---|---|---|---|---|---|---|---|---|---|---|---|---|
| Error | Absolute (¢) | +0.116 | +0.000 | -0.210 | +0.000 | -0.124 | -0.209 | +0.086 | -0.095 | +0.211 | -0.121 | +0.182 |
| Relative (%) | +20.8 | +0.0 | -37.5 | +0.0 | -22.1 | -37.4 | +15.5 | -16.9 | +37.7 | -21.7 | +32.5 | |
| Steps (reduced) |
2146 (2146) |
3401 (0) |
4982 (1581) |
6024 (2623) |
7423 (621) |
7940 (1138) |
8771 (1969) |
9115 (2313) |
9707 (2905) |
10424 (221) |
10631 (428) | |
3401edt is notable for being the denominator of a convergent to log3(7/3), after 13edt, 35edt, and 153edt, and the last before 108985edt, and therefore has an extremely accurate approximation to 7/3, only about 5 microcents flat. In fact, 3401edt demonstrates 16-strong 7-3 telicity, even stronger than that of 153edt. It also has a very good approximation to 15/13.