User Portlet
Featured Contributor
| Discussions |
|---|
| Dear Michael Trott, Since 2009 I've been greatly wondering if my integral could possibly have a closed form that could be found in like manor as yours. Its DirichletEta^(m)[m] derivatives of its sum analog extensively use the same terms as the... |
| That is for sum of two cores. It might be proved by indicating the number of the used core in ParallelEvaluate[]: In[17]:= ClearAll[x] x[] := RandomInteger[10, {100, 1000}] x[] // ByteCount ParallelEvaluate[MaxMemoryUsed[total =... |
| I think this paper has some relevance: > [*Seeing shapes in seemingly random spatial patterns: Fractal analysis of Rorschach inkblots*][1] > Taylor RP, Martin TP, Montgomery RD, Smith JH, Micolich AP, Boydston C, et al. (2017) > PLoS ONE... |
| Thank you very much! You are such a great help! :) Best regards Mariusz. |
| Thanks for sharing the information, it's just amazing (-.-) |
| Very neat! Thanks for explaining Michael! |
| Beautiful, Bianca, such a nice idea! If you look at the data you feeding into the Histogram, you may notice data = -Subtract @@@ Values[Normal[yearsanddate[All, {"ArtistBio" -> (ToExpression[#[[1]]] &), "Date" -> Identity}]]]; ... |
| High-order series solution of the ODE around x=0 followed by a Pade approximation. `difference` calculates the difference of the approximation to the right boundary value. It also returns the actual Pade approximation. ... |
| Great post, quite a lot of stuff here. One of the big questions about Pi is the normality of its digit sequence (essentially how random are the digits) As far as I know, the digit sequence to all irrationals including `Sqrt[2]` are essentially... |
| Unfortunately no, I would like to know how to build those myself. Picture is simply form the website linked by Vitaliy. |