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 Author Comment/Response RKTCD 01/03/13 06:29am Hi, I have a distribution for my angles, and I can plot the distribution; however I want a plot that shows the true distribution taking into account the fact that zero and 2pi are the same angle etc. distriFunc[x_] := E^(-((-\[Pi] + x)^2/(18 \[Pi]^2)))/( 3 Sqrt[2] \[Pi]^(3/2)) Plot[E^(-((-\[Pi] + x)^2/(18 \[Pi]^2)))/( 3 Sqrt[2] \[Pi]^(3/2)), {x, -8 Pi, 9 Pi}] It's easier to see when you look at the test function x^2 testFunc[x_] := x^2 Plot[Sum[testFunc[x + theta], {theta, -Pi/2, Pi/2, Pi/4}], {x, -60, 60}, PlotRange -> All] What I want is to be able to map the total of any multiple of a certain number to zero. I'm still not sure how to show this! URL: ,

 Subject (listing for 'Plotting real distribution') Author Date Posted Plotting real distribution RKTCD 01/03/13 06:29am Re: Plotting real distribution Peter Pein 01/08/13 2:16pm
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