So, does anyone have any ideas about what I should do? I'm really frustrated. I guess I don't understand what they mean by "command line options" or else I'm starting GAP directly instead of in a "shell".
Let $V$ be a $K$-Vectorspace of Dimension $n$. Let the minomial polynomial of $A \in End(V)$
be $M_{A}(x) = x^{k}$ and $n = k $
Calculate all eigenvalues of the potencies $A^j$ as well as all algebraic and geometric multiplicities.
Two problems before I've calculated the eigenvalues o...
@G.T.R Juli, not July. And there ought to be a comma after "Artikel". But one would rarely formulate it thus. More likely one would say "Dieser Text ist ein von der Zeit im Juli 2014 veröffentlichter Artikel.", or "Dieser Text is ein Artikel, den die Zeit im Juli 2014 veröffentlicht hat." Depends on what you want to emphasise etc.
I think I know what my problem is with GAP: I don't know what they mean by "command line options". In Windows, GAP is started with a batch file, whereas otherwise, well . . .
"When you start GAP from a command line or from a script you may specify a number of options on the command-line to change the default behaviour of GAP." GAPmanual, Section 3.1.
What I need is "gap -L file-name", I presume, since "SaveWorkspace(file-name)" returned "true".
Trying to do research with GAP is going to be a pain in the neck . . .
@Chris'ssis In your method, do you compute $$\lim_{n\to\infty}\sum_{k=1}^n\frac{\log(k)}{k}-\frac12\log(n)^2$$ My answer seems to indicate it is needed.
@blue what's more, there is a rough way to do it : $\Bbb Z(\pi)$ is dense in $\Bbb R$ so galois group of $\Bbb Q(\pi)/\Bbb Q$ is "roughly" that of $\Bbb R/\Bbb Z$, and the deck transformation group is precisely $\pi_1(S^1) \cong \Bbb Z$. [note : this is highly non-official]
I haven't heard from @Ilan for quite some time, I guess he 'closes' weekend on left and right.. But I am just fine, I am rather north so I am safe(r) this round :)
Though we (and I) went thorugh Lebanon 2, that was true hell here.. and I was 12 or so, so really no need to worry about this - it's a game compared to that one
