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 A336793 Incrementally largest values of minimal positive y satisfying the equation x^2 - D*y^2 = -2, where D is an odd prime number. 3
 1, 3, 9, 27, 747, 36321, 2900979, 5843427, 563210019, 11516632737, 48957047673, 953426773899, 23440805582361, 27491112569139, 734940417828177, 1270701455204457, 106719437154440984241, 292398373544007804918339, 62392836359922644036329593, 607918712560763608313068257 (list; graph; refs; listen; history; text; internal format)
 OFFSET 1,2 COMMENTS For the corresponding numbers D see A336792. LINKS Christine Patterson, Sage Program EXAMPLE For D=3, the least positive y for which x^2-D*y^2=-2 has a solution is 1. The next prime, D, for which x^2-D*y^2=-2 has a solution is 11, but the smallest positive y in this case is also 1, which is equal to the previous record y. So 11 is not a term. The next prime, D, after 11 for which x^2-D*y^2=-2 has a solution is 19 and the least positive y for which it has a solution is y=3, which is larger than 1, so it is a new record y value. So 19 is a term of A336792 and 3 is a term of this sequence. CROSSREFS Cf. A033315, A336792. Sequence in context: A018924 A061582 A175129 * A102558 A022767 A015638 Adjacent sequences:  A336790 A336791 A336792 * A336794 A336795 A336796 KEYWORD nonn AUTHOR Christine Patterson, Oct 14 2020 STATUS approved

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Last modified May 6 19:52 EDT 2021. Contains 343586 sequences. (Running on oeis4.)