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(Brent, Cohen & teRiele, 1991) There are no odd nontrivial harmonic numbers less than 10^12 . (Cohen & Sorli, 1998) There are exactly 435 harmonic numbers less than 10^12 .
Brent, Cohen andte Riele[1]showed that n> 10 300. Hagis[6]and Chein[2]independently showed that n must have at least 8 distinct prime factors, and Hare[8]showed that n must have ...
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To our many hard-working reviewers: Carole Beam, Janice Bloom, Brent Cohen, Vicki Leary, Elizabeth Maldonado, Allison McMahill, Sandy McNeill, Randy Poindexter, Morris ...
(Brent, Cohen & teRiele, 1991) There are no odd nontrivial harmonic numbers less than 10^12 . (Cohen & Sorli, 1998) There are exactly 435 harmonic numbers less than 10^12 .
Brent, Cohen andte Riele[1]showed that n> 10 300. Hagis[6]and Chein[2]independently showed that n must have at least 8 distinct prime factors, and Hare[8]showed that n must ...
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