Skip to main content
14 events
when toggle format what by license comment
Feb 20, 2022 at 12:01 history closed Gerald Edgar
Alexandre Eremenko
Martin Sleziak
Neil Strickland
Ben McKay
Not suitable for this site
Feb 18, 2022 at 7:18 comment added Michael B @DanieleTampieri thank you so much for the book recommendation, I'll be sure to check this out.
Feb 18, 2022 at 2:10 comment added Gerry Myerson math.stackexchange.com BUT first read math.meta.stackexchange.com/questions/9959/…
Feb 17, 2022 at 16:57 comment added Daniele Tampieri On those matters, I find almost always invaluable have a look at the wonderful book by Konrad Knopp, Theory and application of infinite series, Transl. from the 2nd ed. and revised in accordance with the fourth by R. C. H. Young. (English) London-Glasgow: Blackie & Son, Ltd. XII, 563 p. (1951), Zbl 0042.29203.
Feb 17, 2022 at 15:23 comment added Michael B @GeraldEdgar my apologies for this, where would the correct forum be?
Feb 17, 2022 at 12:55 review Close votes
Feb 20, 2022 at 12:01
Feb 17, 2022 at 12:34 comment added Gerald Edgar You have placed your question in the wrong forum.
Feb 17, 2022 at 8:54 comment added Gerry Myerson @Andreas, yes, I expected as much, thanks.
Feb 17, 2022 at 6:16 comment added Andreas Blass @GerryMyerson Indeed, this argument handles any finite number of series, but combining it with a diagonalization we should be able to handle any countable infinity of series.
Feb 17, 2022 at 5:46 comment added Gerry Myerson Yes. Any finite number of series.
Feb 17, 2022 at 5:30 comment added Michael B Would $u_n$ and $v_n$ in this solution be sequences of positive reals, thus making $a_n$ also a sequence of positive reals? Using this solution, it seems it could be extended to find a suitable $a_n$ for any number of series we are given.
Feb 17, 2022 at 5:17 comment added Gerry Myerson Make $u_n/b_n\to\infty$, make $v_n/c_n\to\infty$, let $a_n=\max(u_n,v_n)$.
S Feb 17, 2022 at 5:09 review First questions
Feb 17, 2022 at 6:56
S Feb 17, 2022 at 5:09 history asked Michael B CC BY-SA 4.0