Arbitrarily large exponent conjecture for the three propositions
Let the three propositions above be the results concerning the sets and quantities introduced in this section, each currently stated for a restricted range of . Exponent conjecture. In each of the three propositions, the result holds for all . This is presented as an expectation motivated by the general expectation that the values of under consideration can be taken arbitrarily large; no proof or resolution is provided here.
References
Primary source
Andrew Fiori and Andrew Shallue, “Average liar count for degree-2 Frobenius pseudoprimes”, arXiv:1707.05002 (2020).
Progress summary
Never refreshed
Nothing recorded yet. Refresh searches the literature and the public web for attempts on this problem, and writes the first summary here.
Solutions 0
No solutions have been posted yet.