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| @ Paul I didn't mean to write a review of the paper, but rather to implement in Wolfram Language the main ingredients of the steps used to run the large simulations from the paper. Yes, there are quite a few papers that deal with hash... |
| I added the original notebook. |
| Thanks for posting the code! Great idea of extruding the snow to get thicker flakes. |
| Dear Mr. Michael, Thank you for your reply. All your comments were very valuable and indeed I have been able to reach higher orders in a faster time. I would like to ask about the following FindRoot routine (the last to number in INT are the... |
| 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 (-.-) |
| ![enter image description here][3] - Congratulations! This post is now [Staff Pick][1]! Thank you for your wonderful contributions. Please, keep them coming! [1]: http://community.wolfram.com/content?curTag=staff+picks [3]:... |