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Dec 9, 2018 at 11:13 comment added YCor By the way, the "I believe that" addendum was added by the OP after it was suggested as a comment (by @reuns) on the MathSE site. This is not very fair conduct.
Dec 8, 2018 at 15:14 history edited Wembley Inter
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Dec 8, 2018 at 15:08 comment added Wembley Inter @MartinSleziak Thanks for your advice. As a new contributor, I'll learn from this.
Dec 8, 2018 at 14:38 history closed YCor
Andreas Thom
Andreas Blass
Andrés E. Caicedo
Felipe Voloch
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Dec 8, 2018 at 7:06 comment added Martin Sleziak The same question on Mathematics: Write the algebra closure of $F_p$ as union of finite fields. This answer has some reasonable advice about cross-posting. Another things to keep in mind is that this site has different tags. For example, the tag (abstract-algebra) is deprecated and it is recommended to use at least one top-level tag.
Dec 8, 2018 at 7:01 history edited Martin Sleziak CC BY-SA 4.0
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S Dec 8, 2018 at 1:18 history suggested Amir Sagiv CC BY-SA 4.0
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Dec 7, 2018 at 23:38 comment added LSpice Certainly your condition is sufficient. For necessity, note that a primitive element of $\mathrm{GF}(q^b)$ has order $q^b - 1$, hence lies in $\mathrm{GF}(q^a)$, whose multiplicative group has order $q^a - 1$, if and only if $q^b - 1 \mid q^a - 1$, which, since $\gcd(q^b - 1, q^a - 1) = q^{\gcd(a, b)} - 1$, is true if and only if $b \mid a$.
Dec 7, 2018 at 22:15 comment added Lubin Right you are. Perhaps the easiest way to remedy the author’s failing is to replace “any strictly increasing infinite sequence” with “the sequence $a_n=n!$”.
Dec 7, 2018 at 22:01 review Suggested edits
S Dec 8, 2018 at 1:18
Dec 7, 2018 at 21:40 review Close votes
Dec 8, 2018 at 14:40
Dec 7, 2018 at 21:21 comment added YCor It's not a field, for instance is $a_n$ is the $n$-th prime. If $a_n=2^n$ it's a field, but it's not algebraically closed...
Dec 7, 2018 at 21:21 answer added Kevin Buzzard timeline score: 2
Dec 7, 2018 at 21:15 review First posts
Dec 7, 2018 at 22:01
Dec 7, 2018 at 21:12 history asked Wembley Inter CC BY-SA 4.0