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| | Harmonic divisor number (Site not responding. Last check: 2007-11-07) |
 | | Three of these listed are also perfect numbers, and like perfect numbers, harmonic divisor numbers tend to even numbers, at least in the range observed. |
 | | In 1972, W.H. Mills has proved that besides 1, there are no odd harmonic divisor numbers with prime power factors less than 10 |
 | | For example, 496 is a harmonic divisor number because 496 divided by the sum of the reciprocals of its divisors, 1, 2, 4, 8, 16, 31, 62, 124, 248 and 496, (the harmonic mean), yields an integer, 5 in this case. |
| www.mcfly.org /wik/Harmonic_divisor_number (122 words) |
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