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12 Questions

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6	how to understand $\log\zeta(s)$ (Riemann zeta function)?
5	a set of diameter $d$ is contained in a ball of diameter $d$?
4	existence of an automorphism of $k^a$ whose fixed field is $k$
4	Is there any specific formula for $\log{f(z)}$?
4	How to understand $\log{f(z)}$?

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169 Reputation

+10	existence of an automorphism of $k^a$ whose fixed field is $k$
+20	existence of an automorphism of $k^a$ whose fixed field is $k$
+10	how to understand $\log\zeta(s)$ (Riemann zeta function)?
+5	How to show $\sum_{d>x,P^+(d)\le y} \mu(d)/d = O (\log{y}\cdot e^{-\log{x}/2\log{y}})$?

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2 Answers

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1	existence of an automorphism of $k^a$ whose fixed field is $k$
1	If $x$,$y$ are odd integers $a$,$b$ and $c$ such that $a^4-b^4=c^4$, argue that…

14 Tags

1 abstract-algebra × 5	0 ring-theory × 3
1 homework × 3	0 analytic-number-theory × 2
1 number-theory × 3	0 combinatorics
1 galois-theory × 2	0 commutative-algebra
0 complex-analysis × 3	0 analysis

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