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Bhoris Dhanjal's user avatar
Bhoris Dhanjal's user avatar
Bhoris Dhanjal's user avatar
Bhoris Dhanjal
  • Member for 4 years
  • Last seen more than a month ago
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awarded
 Caucus
awarded
 Yearling
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How to generate the low discrepancy Halton sequence in Mathematica and plot it?
Yes that does work thanks! I believe this function is truly generating $\phi_b(n)$ so just transposing "s" lists gives the sequence correctly.
asked
How to generate the low discrepancy Halton sequence in Mathematica and plot it?
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How do I input n-Dimensional random numbers into a function accepting n variables
Oh yes! That does work, thanks a lot.
asked
How do I input n-Dimensional random numbers into a function accepting n variables
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How to make a graphic for Sieve of Eratosthenes with a legend
Brilliant! Thank you.
accepted
How to make a graphic for Sieve of Eratosthenes with a legend
comment
How to make a graphic for Sieve of Eratosthenes with a legend
Yup but the demonstration only colours the primes. The second question you linked is to do with the computational aspect not the plotting.
asked
How to make a graphic for Sieve of Eratosthenes with a legend
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How can I speed up this Monte Carlo integration for the Stieltjes constant $\gamma_n$?
Marvelous, I have a long way to go in learning Mathematica.
accepted
How can I speed up this Monte Carlo integration for the Stieltjes constant $\gamma_n$?
awarded
 Autobiographer
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How can I speed up this Monte Carlo integration for the Stieltjes constant $\gamma_n$?
I'm really quite confused how to use packed arrays here, Micheal. It's the first time I'm hearing about it.
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How can I speed up this Monte Carlo integration for the Stieltjes constant $\gamma_n$?
Hi Henrik, my goal really is just a showcase of MC integration nothing else. Mathematica even has a built in function as StieltjesGamma[n]. FFT is without a doubt practically better, but that's not the reason I'm doing it.
asked
How can I speed up this Monte Carlo integration for the Stieltjes constant $\gamma_n$?
accepted
How to throw $n$ random noodles of equal length?
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How to throw $n$ random noodles of equal length?
Thanks! I was pretty much looking for something like this. I suppose the only way to "solve" this problem is through what you call a quick hack, since there is no well defined shape for the noodle.
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How to throw $n$ random noodles of equal length?
Daniel I suppose because a 3D wet noodle will affect the expectation of crossings.
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How to throw $n$ random noodles of equal length?
Yes Szabolcs but I'm not able to adjust the source code for what I wanted. It seems quite lengthy. I really wanted to have a simple function as in the post above which I can repeat a few times with Table and take a mean.
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