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Problem 887
Is there an absolute constant such that, for every , if is sufficiently large then has at most divisors in .
Source: erdosproblems.com/887
- Number theory
- Divisors
Status
OpenNo claim settles this problem.
The site labels the problem OPEN. The answer is yes for perfect squares by Chan's bound for squares and for a class of almost squares by Chan's bound for almost squares; the general case is open.