Have you tried replacing all your calls to map for pmap yet?

On 11 April 2013 03:33, Bruno Kim Medeiros Cesar <brunokim...@gmail.com>wrote:

> Hello. I am replicating the study made by John D. Cook in 
> this<http://www.johndcook.com/blog/2013/02/25/exact-chaos/>post about exact 
> chaos in Clojure, using rational arithmetic.
>
> In summary, given the iteration formula f(x_n) = x_{n+1} = 4*x_n*(1 -
> x_n), we expect chaos: no matter how close two numbers are, eventually
> their sequences will diverge. The interesting fact is that this formula
> admits a closed expression: x_n = sin^2(2^n asin(sqrt(x_0))). That
> indicates that at each step the initial number is "stretched" by 2 and then
> "folded" by the sin^2 function. If two numbers are close by 2^(-100), it is
> expected they will diverge after the 100th iteration.
>
> So, Clojure. I've implemented an experiment to give the distance between
> the sequences starting with a = 1/3 and b = a+2^(-100) in 105 steps (soon
> after they depart, I hope). It is taking a long time, and using just a
> single core. *Is there a way to submit each iterate to a different 
> core?*Also, how could I have a more interative output, seeing the sequence as 
> it
> is calculated?
>
> (use 'clojure.math.numeric-tower)
> (def a (/ 1 3))
> (def b (+ a (expt 2 -100)))
> (defn f [x] (* 4 x (- 1 x)))
> (map double
>    (take 105
>      (map #(- %2 %1)
>           (iterate f a)
>           (iterate f b))))
>
> Thanks for your attention,
>
> Bruno Kim Medeiros Cesar
> Engenheiro de Computação
> Pesquisador em Redes Complexas
> www.brunokim.com.br
>
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