On the Erdős covering problem: the density of the uncovered set

Author:

Balister Paul,Bollobás Béla,Morris Robert,Sahasrabudhe Julian,Tiba Marius

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference9 articles.

1. Balister, P., Bollobás, B., Morris, R., Sahasrabudhe, J., Tiba, M.: The Erdős-Selfridge problem with square-free moduli. Algebra Number Theory 15, 609–626 (2021)

2. Dusart, P.: The $$k$$th prime is greater than $$k(\log k + \log \log k-1)$$ for $$k\ge 2$$. Math. Comput. 68, 411–415 (1999)

3. Erdős, P.: On integers of the form $$2^k + p$$ and some related problems. Summa Brasil. Math. 2, 113–123 (1950)

4. Erdős, P., Graham, R.L.: Old and New Problems and Results in Combinatorial Number Theory. Monographies de L’Enseignement Mathématique, No. 28 (1980)

5. Filaseta, M., Ford, K., Konyagin, S.: On an irreducibility theorem of A. Schinzel associated with coverings of the integers. Ill. J. Math. 44, 633–643 (2000)

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