I study mathematics at the University of Leiden. My interests include Analytic Number theory, Divergent Series, the Feynman Path Integral and mathematical games. I am also interested in how new media could be integrated to improve mathematics education, mathematical exposition and biographies of mathematicians.

My e-mail adres is maxmuller100 [at] hotmail [dot] com.

Nov
28
asked How to prove that $\omega (n) = O\Big{(} \frac{\log(n)}{\log(\log(n))}\Big{)}$ as $n \to \infty$?
Nov
26
comment How to answer the following question regarding a certain number of primes in a certain interval?
@MarkBennet Nope, I haven't. Do you suspect that's a promising method?
Nov
26
asked How to answer the following question regarding a certain number of primes in a certain interval?
Nov
16
asked How to prove that $\zeta(s)<0$ for $s \in (0,1)$ using a particular expression for the Riemann zeta function?
Nov
11
accepted How to prove that $ \lim_{u \downarrow 1} (u-1) \zeta(u) =1 $?
Nov
11
comment How to prove that $ \lim_{u \downarrow 1} (u-1) \zeta(u) =1 $?
I edited the question! Thanks.
Nov
11
revised How to prove that $ \lim_{u \downarrow 1} (u-1) \zeta(u) =1 $?
deleted 5 characters in body
Nov
11
asked How to prove that $ \lim_{u \downarrow 1} (u-1) \zeta(u) =1 $?
Oct
18
asked Is there an introductory book on Genetic Sequencing Theory for mathematicians?
Oct
16
accepted Show that $\, 0 \leq \left \lfloor{\frac{2a}{b}}\right \rfloor - 2 \left \lfloor{\frac{a}{b}}\right \rfloor \leq 1 $
Oct
16
asked Show that $\, 0 \leq \left \lfloor{\frac{2a}{b}}\right \rfloor - 2 \left \lfloor{\frac{a}{b}}\right \rfloor \leq 1 $
Oct
13
accepted How to compute the average number of wedges and triangles present in the Erdős-Rényi random graph?
Sep
30
accepted How to prove that $ - \frac{\pi i}{2n} \sum_{k=0}^{n-1} e^{ \frac{\pi i}{2n} + \frac{k \pi i}{n}} = \frac{\pi}{2n \sin(\pi/2n)} $?
Sep
29
asked How to prove that $ - \frac{\pi i}{2n} \sum_{k=0}^{n-1} e^{ \frac{\pi i}{2n} + \frac{k \pi i}{n}} = \frac{\pi}{2n \sin(\pi/2n)} $?
Sep
24
asked How to prove that $ \int_{2}^{x} \frac{dt}{(log(t))^{k}} = O \Big{(} \frac{x}{(log(x))^{k}} \Big{)} $ as $x \to \infty$?
Sep
16
comment How to compute the average number of wedges and triangles present in the Erdős-Rényi random graph?
@Did It's from a booklet I was given for a course called "Complex Networks", which I'm following at Leiden University. I'd like to send you the link but it's only on Blackboard, so I think you won't be able to read it if I put the link over here.
Sep
16
comment What does it mean for a stochastic sequence to be "stochastically smaller" than some other stochastic sequence?
By the way, I wanted to tag this question with the "homework" tag, but it didn't pop up anymore. Has this tag been removed recently?
Sep
16
comment What does it mean for a stochastic sequence to be "stochastically smaller" than some other stochastic sequence?
@Did hm ok yes perhaps I did write down the answer to my own question. I just don't understand the definition very well, perhaps you or someone else can give a small example so I'll understand it better? But indeed, the actual focus of the question is on Question 2, but to put that question in the title wouldn't be very clear, I think, because one then has to guess as to what $N_{d}$ and $Ñ_{d}$ are.
Sep
16
revised What does it mean for a stochastic sequence to be "stochastically smaller" than some other stochastic sequence?
edited title
Sep
16
asked How to compute the average number of wedges and triangles present in the Erdős-Rényi random graph?
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