Let $\Psi$ be a function of $f,g,h,..$ which are in turn functions of $q$ and $p$. Let $X(q, p)$ be a function having zero Poisson brackets with $ f,g,h...$. Show that the Poisson bracket of $\Psi({f,g,h})$ with $X(q,p)$ also vanishes.
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4727:Diamond Point
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