Conjugate - MATH

mathematica conjugate does not work

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mathematica conjugate does not work video

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why does (zconjugatew)conjugate = 2Re(z*conjugate of w) Stack Exchange Network Stack Exchange network consists of 176 Q&A communities including Stack Overflow , the largest, most trusted online community for developers to learn, share their knowledge, and build their careers. FullSimplify fails to recognize that: a*Conjugate[b] + b*Conjugate[a] = 2 Re[a*b] I have some very complex equations that could be simplified greatly if Mathematica could recognize this sim... $\begingroup$ No, my question was not that. I have asked whether replacing i by -i 'everywhere', which does not mean only zbar. The function f may have 'i's at some other places as well. $\endgroup$ – Sai Krishna Garlapati Sep 26 '20 at 16:29 I hope I am not fooling myself, but why does Mathematica not evaluate the following expression to zero: Conjugate[a] Conjugate[b] - Conjugate[a b] Even if I explicitly specify that a and b are complex, the expression is not evaluated: Simplify[Conjugate[a] Conjugate[b] - Conjugate[a b], Assumptions -> {a, b} \[Element] Complexes] It's true that Conjugate can be annoying, but it's understandable that you're having difficulty removing it in an automated way. The culprit are the square roots, which are actually harmless but aren't recognized by Mathematica to be harmless.. So if you don't want to manually remove Conjugate but also don't want to waste time rewriting the expression to rearrange the square roots (which may Series A. I. Mathematica's 46 research works with 230 citations and 468 reads, including: Wandering Domains In The Iteration Of Compositions Of Entire Functions Conjugate does not always propagate into arguments: Differentiating Conjugate is not possible: The limit that defines the derivative is direction dependent and therefore does not exist: Examples of Use. The conjugate can be very useful because.. when we multiply something by its conjugate we get squares like this:. How does that help? It can help us move a square root from the bottom of a fraction (the denominator) to the top, or vice versa.Read Rationalizing the Denominator to find out more: does not, even on simple example: 2 I /.{I -> -I} 2 I the reason being that symbol I is automatically translated by Mathematica to. Complex[0, 1] and rule above is interpreted by Mathematica as . Complex[0, 1] -> Complex[0, -1] The option TargetFunctions can be given as a list of functions from the set {Re, Im, Abs, Arg, Conjugate, Sign}. ComplexExpand will try to give results in terms of functions specified. ComplexExpand automatically threads over lists in expr, as well as equations, inequalities and logic functions.

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mathematica conjugate does not work

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