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Dec 13, 2018 at 1:22 vote accept Ryan Shesler
Dec 12, 2018 at 20:30 comment added Mike Bennett Well, the bound we can prove increases (or so I believe), but the conjectured bound does not.
Dec 12, 2018 at 18:26 comment added Ryan Shesler Right, so does this mean that as k increases and so does the number of prime divisors, the bound increases without bound (literary paradox intended but irrelevant) @MikeBennett
Dec 12, 2018 at 17:47 comment added Mike Bennett For fixed $k$, the number can be bounded in terms of the number of prime divisors of $k$. Conjecturally, if $k$ is relatively prime to $210$, the number should be absolutely bounded.
Dec 12, 2018 at 17:37 comment added Ryan Shesler This is absolutely fantastic, thank you. I have a quick question, just out of curiosity - if I take the limit as $k \to \infty$, is the number of solutions always finite, even at infinity?
Dec 12, 2018 at 17:16 history answered Mike Bennett CC BY-SA 4.0