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ξ(k)=limx→∞((kx)!xkx)1/x,k∈N \Large \displaystyle \xi(k) = \lim_{x\rightarrow \infty} \left( \dfrac{ (k x)!}{x^{kx}} \right)^{1/x} , \quad k \in \mathbb Nξ(k)=x→∞lim⎝⎛xkx(kx)!⎠⎞1/x,k∈N
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