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age 23
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Doing math.


May
22
revised 'Nested Intervals Theorem' in $\mathbb{R}^2$
Added comment to the last question.
May
22
revised 'Nested Intervals Theorem' in $\mathbb{R}^2$
some grammar corrections.
May
22
answered 'Nested Intervals Theorem' in $\mathbb{R}^2$
May
20
comment Has Euler's Constant $\gamma$ been proven to be irrational?
@AD.: These people must be the smartest MS word users on this planet. :-)
May
20
comment Has Euler's Constant $\gamma$ been proven to be irrational?
If you look at the other uploads of the same author, you see that he has also proven the Riemann hypothesis among many others. It's pretty obvious now.
May
20
comment Has Euler's Constant $\gamma$ been proven to be irrational?
Looks like a word-document and not even latex. That's usually a sign to be extra careful.
May
20
revised Showing the lebesgue measure is sigma finite on sets
added LaTeX
May
20
suggested suggested edit on Showing the lebesgue measure is sigma finite on sets
May
20
comment Prove Continuous functions are borel functions
Hint: You may want to use the fact that the pre-image of an open set is open under a continuous function.
May
20
revised Prove Continuous functions are borel functions
Added LaTeX
May
20
suggested suggested edit on Prove Continuous functions are borel functions
May
20
revised If $M$ is complete and $f : (M,d)\to(N,p)$ is continuous, then $f(M)$ is complete?
added 4 characters in body
May
20
revised If $M$ is complete and $f : (M,d)\to(N,p)$ is continuous, then $f(M)$ is complete?
added 689 characters in body
May
20
answered If $M$ is complete and $f : (M,d)\to(N,p)$ is continuous, then $f(M)$ is complete?
May
20
comment Sieves and topology
@DaveL.Renfro: Thanks. I'll try to get as many of those in my hands as possible.
May
20
comment Sieves and topology
Sure, I'll take a look on both of them. Thanks once again, this was really helpful.
May
20
accepted Sieves and topology
May
20
comment Sieves and topology
It's amazing how clear this is now. Thanks. And about reading the book further: I can't wait :-)
May
20
comment Sieves and topology
Alright, I think I got the idea now. Thanks for all the help. @t.b.: if you want to post it as an answer I will accept it.
May
20
comment Sieves and topology
@SimonMarkett: Nope, sorry. This topic is very new for me.