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Questions about the branch of algebra that deals with groups.

6 votes
Accepted

Fundamental group of punctured simply connected subset of $\mathbb{R}^2$

Here is a proof that $\pi_1(S\setminus\{x\})\cong\mathbb Z$. It is along similar lines to Jeremy Brazas' answer, and also makes use of Lemma 13 from the paper The fundamental groups of subsets of clos …
George Lowther's user avatar
13 votes
Accepted

What is a Gaussian measure?

You could alternatively try defining Gaussian measures as $2$-stable distributions. This does remove any reliance on finite dimensional projections, and even removes reference to topology. Let $V$ be …
George Lowther's user avatar
8 votes
Accepted

Random Walks in $Z^2$/$Z^2$-intrinsic characterization of Euclidean distance Part II

As I mentioned in my comment - what you are suggesting implies that the probability of being at (3,4) is the same as being at (5,0) for all large $n$. That seems unlikely, and would guess that $C_n=5$ …
George Lowther's user avatar
6 votes
Accepted

Symmetric groups and Poisson processes

This isn't a problem I've looked at before, but I've been thinking about it since reading your post, and there does seem to be an interesting limit. The following looks like it should all work out, bu …
George Lowther's user avatar