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On a conjecture of Erdos and Stewart
Authors:Florian Luca.
Affiliation:Mathematical Institute, Czech Academy of Sciences, u Zitná 25, 115 67 Praha 1, Czech Republic
Abstract:

For any $kge1$, let $p_k$ be the $k$th prime number. In this paper, we confirm a conjecture of Erdos and Stewart concerning all the solutions of the diophantine equation $n!+1=p^a_kp^b_{k+1}$, when $p_{k-1}le n<p_k$.

Keywords:$p$-adic linear forms in two logarithms
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