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Apr 6, 2023 at 11:02 comment added The Amplitwist Reposting the link mentioned in a previous comment so that it appears in the "Linked" questions list: Is it true that, as $\Bbb Z$-modules, the polynomial ring and the power series ring over integers are dual to each other?
S Apr 2, 2019 at 17:41 history suggested user26857 CC BY-SA 4.0
impoved format
Apr 2, 2019 at 17:11 review Suggested edits
S Apr 2, 2019 at 17:41
Mar 2, 2015 at 1:02 vote accept Martin Brandenburg
May 29, 2013 at 0:57 comment added Ralph To address the question in the title: The $\mathbb{Z}$-dual of $\mathbb{Z}^I$ is the free abelian group whose rank equals the cardinality of the set $D$ of all countably complete ultrafilters on $I$. Moreover, $|I| \le |D|$ and if the cardinality of $I$ is less than the first measurable cardinal, then $|I|=|D|$. For references see my answer to this question: mathoverflow.net/questions/132073/…
May 28, 2013 at 22:00 answer added Todd Trimble timeline score: 9
Jan 22, 2010 at 2:25 vote accept Martin Brandenburg
Mar 2, 2015 at 1:02
Jan 22, 2010 at 2:23 vote accept Martin Brandenburg
Jan 22, 2010 at 2:25
Jan 22, 2010 at 0:57 history edited Mariano Suárez-Álvarez CC BY-SA 2.5
Fix the reference and provide MR link
Jan 22, 2010 at 0:15 history edited Anweshi
edited tags
Jan 22, 2010 at 0:14 comment added Anweshi Related qn, when I is countable .. mathoverflow.net/questions/10239
Jan 22, 2010 at 0:04 history asked Martin Brandenburg CC BY-SA 2.5