bio  website  itr.unisa.edu.au/~mckillrg 

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visits  member for  5 years 
seen  Apr 2 at 3:47  
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Jun 7 
comment 
Is this problem solvable in polynomial time?
You might be able to get a reasonable solution using loopy belief propagation' approaches (its sometimes also called generalized belief propagation', see en.wikipedia.org/wiki/Belief_propagation). As far as I know, these are approaches to solving dynamic programing type problems when the graphs have cycles.

Jun 4 
comment 
Is pi a good random number generator?
mmm I wonder if there is a relationship between ease' of spigot algorithm and goodness' of equidistribution?

Jun 4 
comment 
Is it possible to use linear programming to solve this problem?
Perhaps people on stack overflow would be able to help you out on this one too? 
Jun 4 
comment 
Is pi a good random number generator?
I doubt it. I personally am much happier believing a published proof (that I can't find an error in) than the output of some sort of RNG built by hand in the real world. 
Jun 3 
comment 
Is pi a good random number generator?
but +1 anyway because I think this formula is really cool. 
Jun 3 
answered  Is pi a good random number generator? 
Jun 3 
comment 
Is pi a good random number generator?
see Steve's comment. 
Jun 1 
revised 
Are there interesting problems involving arbitrarily long time series of small matrices?
deleted 16 characters in body 
May 29 
comment 
Random Walks in $Z^2$/$Z^2$intrinsic characterization of Euclidean distance Part II
Nice ! 
May 26 
answered  Are there interesting problems involving arbitrarily long time series of small matrices? 
May 25 
revised 
Random Walks in $Z^2$/$Z^2$intrinsic characterization of Euclidean distance Part II
deleted 131 characters in body 
May 25 
revised 
Random Walks in $Z^2$/$Z^2$intrinsic characterization of Euclidean distance Part II
added 18 characters in body 
May 25 
answered  Random Walks in $Z^2$/$Z^2$intrinsic characterization of Euclidean distance Part II 
May 24 
awarded  Critic 
May 21 
comment 
Funky congruences
Perhaps I don't understand your question properly, but this looks like en.wikipedia.org/wiki/Chinese_remainder_theorem 
May 17 
awarded  Enthusiast 
May 17 
comment 
Beginning a sentence with a mathematical symbol
@Sune: Fantastic! Now I can't even trust my own sense of `nice'. 
May 16 
revised 
Beginning a sentence with a mathematical symbol
deleted 262 characters in body; added 1 characters in body 
May 16 
comment 
Beginning a sentence with a mathematical symbol
@Vectornaut: Great, now I am totally confused :) I am going to undelete my answer. Gowers had convinced me that it was wrong, but now I really am not sure. If people don't like the answer they should mark it down so that it can at least inform people of what not to do! 
May 16 
comment 
Is there a generalisation of the “sunflower spiral” to higher dimensions?
Is the sunflower spiral the densest packing in $\mathbb{R}^2$ constructed in this manner? That is, by continued scaling and rotation 