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| Discussions |
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| You're gorgeous as always! > There isn't such a function presently I realize that. I put it that way for brevity. You can leave Ceiling[x] - Floor[x] -1 as the definition of a function on the set of real numbers. The important thing is for... |
| altQuotientRemainder[m, n] /. {m -> 17, n -> -5} {-4, -3} It should be {-3, 2} PS This is weird altQuotientRemainder[17, -5] {-3, 2} |
| Got it. Thanks!!! I mistakenly thought that Wolfram computes in much the same way I write a sequence of commands, just along all paths at once, and selects the ones that get closest to the result. It turns out that applying a built-in function is... |
| You guys amaze me with your ingenuity! Thank you. But I'd like more. The problem is very simple. To get around the restriction on the use of variables in the Part function. Suppose we have a matrix of arbitrary dimension that has some internal... |
| That's great! But why didn't Wolfram do it? PS. To this we might add: In: Im[z] != 0 || z == Re[z] // FullSimplify[#, z \[Element] Complexes] & Out: True |
| Thank you very much! |
| Dear Michael! It seems to me that the problem is not related to Pi properties. For some reason Wolfram breaks the calculation. It is the expression that Wolfram is evaluating. Reduce[(\[Pi]/2 |
| Please recommend books on symbolic expression conversion in Wolfram to gain experience, develop the style, and feel the limits. |
| Please take the definitions from the attached ArcCosCos file. Errors occur when copying into a text window. |