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qrilove
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Does $2^x-3p^y=5$ (with $p$ an odd prime) have only finitely many positive integer solutions?
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Does $2^x-3p^y=5$ (with $p$ an odd prime) have only finitely many positive integer solutions?
Thank you for editing my question. This is my first time to use the mathoverflow .I do not know how to accept this officially. I'm sorry. And I am trying to find how to accept it.
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Does $2^x-3p^y=5$ (with $p$ an odd prime) have only finitely many positive integer solutions?