1,672 reputation
1730
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location United Kingdom
age 23
visits member for 2 years, 11 months
seen 21 hours ago

Currently studying for an Msc in Mathematics


Oct
13
comment Proof of Simplex Method, Adjacent CPF Solutions
@stefanos yeah i was kind of wondering how exactly to go about showing this though?
Oct
13
asked Proof of Simplex Method, Adjacent CPF Solutions
Sep
19
awarded  Popular Question
Sep
11
awarded  Popular Question
Sep
3
accepted Axiom of Limitation of Size Reference Request
Aug
19
comment If G is a group of order n=35, then it is cyclic
@JoeDub I'm slightly confused. I have assumed that $|G|=pq$ and so all elements must be of finite order?
Jul
2
awarded  Curious
Jul
2
awarded  Inquisitive
Jun
22
comment Axiom of Limitation of Size Reference Request
Thanks, I managed to track down a reference to von Neumann's collected works, I imagine it would be far to convenient if there happened to be a translation somewhere
Jun
22
asked Axiom of Limitation of Size Reference Request
Jun
17
asked What Is The Product Functor
May
23
comment Showing that $\mathbb{R}\times [0,1]$ is quasi-isometric to $\mathbb{R}$
@DanielFischer Just the standard metric (euclidean) I think as it is not specified.
May
23
comment Showing that $\mathbb{R}\times [0,1]$ is quasi-isometric to $\mathbb{R}$
@drhab I have edited in the definition of quasi-isometric, does this help?
May
23
revised Showing that $\mathbb{R}\times [0,1]$ is quasi-isometric to $\mathbb{R}$
added 398 characters in body
May
23
asked Showing that $\mathbb{R}\times [0,1]$ is quasi-isometric to $\mathbb{R}$
May
22
comment Do we sometimes have to go “each way” separately for iff proofs?
I find this question interesting, although it may have a simple answer, I could imagine there being some crazy counterexample- I'm thinking of some sort of independence proof?
May
22
comment Showing that triangles in $\mathbb{Z}$ are thin
@DerekHolt Ah yes of course, thanks for the help! :) If you wish to post as an answer I would gladly accept
May
22
comment Showing that triangles in $\mathbb{Z}$ are thin
@DerekHolt thanks. Could you explain your first line a bit please?
May
22
asked Showing that triangles in $\mathbb{Z}$ are thin
May
20
awarded  Electorate