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| I responded to your comment here: https://community.wolfram.com/groups/-/m/t/2934998 |
| ![enter image description here][1] &[Wolfram Notebook][2] [1]: https://community.wolfram.com//c/portal/getImageAttachment?filename=congruentpolygonsgroups.gif&userId=20103 [2]:... |
| > **April 17, 2023:** Start of *Wolfram U* Daily Study Group ***The Wolfram Plugin for ChatGPT*** > - **REGISTER**: https://wolfr.am/1cCK87Nms > - **DISCUSS**: https://wolfr.am/1cCZerNDt &[Wolfram Notebook][1] [1]:... |
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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. |
| #Making a Christmas Animation with the Wolfram Language# ![enter image description here][1] This notebook describes how to build an animation of a decorated pine tree that moves its branches synchronized to the voices of the music of the 16th... |
| **With respect to (1):** Instead of solving for the `f1hor[i]` with all parameters symbolic, why not carrying out the calculation of the `f1hor[i]` within `INT[...]` after the parameters are symbolic? This would allow to go to much higher order (say... |
| *NOTE: the notebook with full content is attached at the end of the post.* ---------- On Mathoverflow, the question about a closed form for the integral $\int_0^{\infty}\frac{\tanh^3(x)}{x^2}\,dx$ was raised. Currently, Mathematica can't give... |
| Consider: s[k_] := 11111111111^(11111111 + k) Monitor[Table[{k, s[k]}, {k, 100}], {k, MemoryInUse[]}] Monitor[Sum[s[k], {k, 100}, Method -> "Procedural"], {k, MemoryInUse[]}] |