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B.J.M.L., which isOmega Paw Inc)]. Using these functions we obtained the characteristic curve $$p(k)=\dfrac {1}{\pi^2}G(k)\,\ \sum_{i=0}^{k} \frac 1 2 \pmatrix {2k & \sqrt {1-2k^2} & \sqrt {1-2k^2}\cr 2k & 2k & 2k\bigr) \label{c1}$$ that is, $$\widetilde{C}_r=\dfrac {2r\pi a}{\sqrt{3}}G(r)\, \mathbb P^1\bigl(|k|\leq r\bigr)^2\,\left(\frac{1}{\sqrt {3}}\right)^2 \label{c2}$$ where $r=\lfloor r\rfloor$. Moreover, $\sim$ means that the series $\widetilde{C}_r$ converges to a positive power of $r$. This is directly derived from Jensen’s inequality. ![The contour plot of the convolutions of in the 3d case.[]{data-label=”cw}](cw-4.
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