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  • 0 posts edited
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  • 6 votes cast
Oct
5
revised Building a graph from pairwise distances
added 22 characters in body
Oct
5
awarded  Commentator
Oct
5
comment Building a graph from pairwise distances
Actually I just want to know if this is a known problem or if there is a field of study for this kind of problem. What would be the complexity of your algorithm? I think it is $O(n^2)$
Oct
5
accepted I need to compute one integral in terms of another integral.
Oct
5
asked Building a graph from pairwise distances
Oct
5
comment I need to compute one integral in terms of another integral.
could you give me a clue on how you got this result? You have a +1 from me.
Oct
5
revised I need to compute one integral in terms of another integral.
added 574 characters in body
Oct
5
revised I need to compute one integral in terms of another integral.
added 574 characters in body
Oct
5
revised I need to compute one integral in terms of another integral.
added 574 characters in body
Oct
5
revised I need to compute one integral in terms of another integral.
added 574 characters in body
Oct
5
revised I need to compute one integral in terms of another integral.
added 574 characters in body
Oct
5
comment I need to compute one integral in terms of another integral.
I can do so, but why do you need all this? It's just computation of an integral, nothing more than that. The problem is well defined. There are LOTS of answered posts in this forum just like this one.
Oct
5
revised I need to compute one integral in terms of another integral.
edited tags
Oct
5
revised I need to compute one integral in terms of another integral.
added 3 characters in body
Oct
5
comment I need to compute one integral in terms of another integral.
ok, ok, ok.......
Oct
5
revised I need to compute one integral in terms of another integral.
added 115 characters in body
Oct
5
asked I need to compute one integral in terms of another integral.
Sep
16
comment is a direct sum of Hilbert spaces a Hilbert space.?
But Wikipédia presents a condition that is not present on proofwiki: the sum of all norms for each function on the direct sum must converge.
Sep
16
asked is a direct sum of Hilbert spaces a Hilbert space.?
Sep
16
comment Set of Bounded linear Operators on $l_2$ is dense on the set of bounded operators on $l_2$?
Very good coment! However I would like to know why it is not an inner product, since it is linear in the first argument, positive definite, and symmetric.