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seen Sep 24 at 13:32

Dec
10
accepted Antisymmetric and irreflexive relation which is not asymmetric
Dec
10
comment Antisymmetric and irreflexive relation which is not asymmetric
Thank you for the second part - i was totally confused here.
Dec
10
asked Antisymmetric and irreflexive relation which is not asymmetric
Dec
9
accepted Algorithm to check whether a graph has no cycles
Dec
8
revised Linear Algebra - complex numbers
added latex commands
Dec
8
suggested suggested edit on Linear Algebra - complex numbers
Dec
8
comment Algorithm to check whether a graph has no cycles
Considering correctness, what do you suggest for a better approch with the cycle $C$?
Dec
8
comment Algorithm to check whether a graph has no cycles
Please have a look at my updated question. Is this the kind of proof for correctness you recommended me?
Dec
8
revised Algorithm to check whether a graph has no cycles
added a second attempt to solve this problem
Dec
8
comment Algorithm to check whether a graph has no cycles
Furthermore to reduce redundancy as $\mu$ and $V'$ would hold visited nodes, an option would be to use $\mu$ for a topsort.
Dec
8
comment Algorithm to check whether a graph has no cycles
How about the following idea: Each time we visit a node we could set µ to 0 and add the visited node to a new set $V'$. At the end of the while loop we could check for emptiness of $V\setminus V'=\emptyset$. If this is true we can return false because there are no more components left; otherwise we pick an arbitrary $v'\in V\setminus V'$ and then repeat everything with $U=\{v'\}$. Do you think that would solve my problem with the components?
Dec
8
revised Algorithm to check whether a graph has no cycles
added note that we have to use DFS/BFS
Dec
8
asked Algorithm to check whether a graph has no cycles
Dec
5
accepted Derivatives and their domains
Dec
4
awarded  Enthusiast
Dec
3
answered Derivatives and their domains
Dec
3
comment Derivatives and their domains
@Siminore: Do you have some other clues about the domains of (3)-(5)?
Dec
3
revised Derivatives and their domains
fixed a - sign which should be a + in (1)
Dec
3
comment Derivatives and their domains
@Siminore: Yet one can argument that e.g. $\sqrt{\sqrt{-8}}$ leads to problems if we don't care about complex numbers (which are excluded in this excercise - I did forgot to mention this), or am I wrong here?
Dec
3
revised Derivatives and their domains
added the notice that the domains should be based on R and not C