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 Jun 20 comment How does one construct the Galois field extension $GF((2^2)^3)$? @PatrickDaSilva I was typing the problem as was written, but yes what you wrote is what is meant. Jun 20 asked How does one construct the Galois field extension $GF((2^2)^3)$? Jun 7 comment How do I show that the following is a basis for the weak topology on $X$? @BrianM.Scott Yes, that's what I meant. Apologies, I was typing from my phone and wasn't careful. Jun 7 comment How do I show that the following is a basis for the weak topology on $X$? @ThomasE. The definition I'm using is that the topology on $X$ defined by the semi norm $\{pf : f \in X^*\}$ is the weak topology. Jun 7 revised How do I show that the following is a basis for the weak topology on $X$? added 6 characters in body Jun 7 asked How do I show that the following is a basis for the weak topology on $X$? May 4 asked Is there an easy proof to this theorem due to Nagata? May 3 comment How do I solve this PDE (diffussion equation) using the sepration of variables method? Can I ask where is this taken from so that I may look it up in the library here? Nov 18 asked If $H$ and $K$ are subgroups of a group G, and $a, b \in G$. How do I prove the following relations hold? Nov 2 accepted How do I show $|\frac{i\overline{z}}{2} - \frac{i}{2}|=|z - 1|?$ Nov 1 awarded Popular Question Sep 23 comment How do I show $|\frac{i\overline{z}}{2} - \frac{i}{2}|=|z - 1|?$ @Timbuc I didn't. And thanks for your help. Sep 23 comment How do I show $|\frac{i\overline{z}}{2} - \frac{i}{2}|=|z - 1|?$ @Timbuc No, only that $|Z| < 1$ Sep 23 comment How do I show $|\frac{i\overline{z}}{2} - \frac{i}{2}|=|z - 1|?$ So, it's a mistake in the text? Sep 23 comment How do I show $|\frac{i\overline{z}}{2} - \frac{i}{2}|=|z - 1|?$ Of course I tried that before asking here. This isn't my homework, btw. Sep 23 asked How do I show $|\frac{i\overline{z}}{2} - \frac{i}{2}|=|z - 1|?$ Jul 2 awarded Curious May 17 comment Connected spaces: is there a mistake in the example below from James Munkres' Topology? Thank you for your answer. May 17 comment Connected spaces: is there a mistake in the example below from James Munkres' Topology? Yes, you're right. I was skipping over the word 'contains'. And, no it doesn't say that the subspace is connected. Lots of confusion in my head, is all. Thanks for your help. May 17 asked Connected spaces: is there a mistake in the example below from James Munkres' Topology?