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Here is a linear-time method. The idea is to `Sow` positions where a cleave should occur, then construct the sublists from those positions. cleaveList[ll_List, val_, rlen_] := Module[ {j = 0, k = 0, posns, td, res}, posns = ...
Please use the button (third from left) to provide some example rows of your table and also the operations you are trying to use.
Principle of computational equivalence (discovered by S. Wolfram): [https://www.inc.com/allison-fass/stephen-wolfram-principle-of-computational-equivalence.html][1] [1]:...
Wow Rohit. You made my day. Much obliged. Much to be learned.. Thanks! //Mike
You could use `wmic` and `RunProcess` like so: RunProcess[{"wmic", "cpu", "get", "name"}]["StandardOutput"] "Name Intel(R) Core(TM) i7-4930MX CPU @ 3.00GHz "
At least numerically the solutions are if not equal, but almost equal. The negative values of alpha1 are missing, here for alpha1 = .237: w1a = W1 /. {Cos[\[Alpha]1] -> c1, Cos[\[Alpha]3] -> c3, Sin[\[Alpha]3] -> Sqrt[1 - c3^2]}; w2a =...
Thanks to your help, I made the code I wanted. Thank you very much.
Thank you. That works, and {Right, Top} is better than my absolute placement.
Rohit, Thank you for the tips. I have been misunderstanding ':=' as 'define', and also was unaware of RandomSample[] - which I'm reading has the desired properties.
Hello Henrik, thank you for the clarification. This is actually a very elegant way of computing the solution in a simple way, without having to calculate any coefficients! Funnily (and understandibly), it is converging faster when n gets larger. ...