On the prime factors of
Authors:
P. Erdős, R. L. Graham, I. Z. Ruzsa and E. G. Straus
Journal:
Math. Comp. 29 (1975), 8392
MSC:
Primary 10H15; Secondary 10L10
MathSciNet review:
0369288
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Abstract: Several quantitative results are given expressing the fact that is usually divisible by a high power of the small primes. On the other hand, it is shown that for any two primes p and q, there exist infinitely many n for which .
 [1]
H. BALAKRAN, "On the values of n which make an integer," J. Indian Math. Soc., v. 18, 1929, pp. 97100.
 [2]
P.
Erdős, On some divisibility properties of
2𝑛\choose𝑛, Canad. Math. Bull. 7
(1964), 513–518. MR 0169809
(30 #52)
 [3]
P. ERDÖS, "Aufgabe 557," Elemente Math., v. 23, 1968, pp. 111113.
 [1]
 H. BALAKRAN, "On the values of n which make an integer," J. Indian Math. Soc., v. 18, 1929, pp. 97100.
 [2]
 P. ERDÖS, "On some divisibility properties of ," Canad. Math. Bull., v. 7, 1964, pp. 513518. MR 30 #52. MR 0169809 (30:52)
 [3]
 P. ERDÖS, "Aufgabe 557," Elemente Math., v. 23, 1968, pp. 111113.
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Additional Information
DOI:
http://dx.doi.org/10.1090/S00255718197503692883
PII:
S 00255718(1975)03692883
Article copyright:
© Copyright 1975
American Mathematical Society
