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After downloading the issues and completing the installation process, you can find a digital copy of the comics directly on your Android device. By tapping the “Champak” tab, you’ll be directed to the Google Play Store where you can access the new free apps. The content available for download is the same as what can be seen on the Champak’s print editions — just with a different media.

Screenshot Champak April 2015 Issue.

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Laurent series and poles of the inverse of the zeta function

The following from p.129 in Hejhal’s book “The Riemann zeta-function” can be found to be true for $s=1/2$.

The inverse of the zeta function is analytic in the half-plane $\text{Re}(s)>1$, and all its non-trivial zeros are contained in the half-plane $\text{Re}(s)<0$. Consequently, for any $N$ the following expression converges absolutely
$$Z(1-s) = \frac{s\zeta(1-s)}{(2\pi)^{1-s}}$$
To any $N\in\mathbb N$ there is a value of $s=s_N$ in the half-plane $0<\text{Re}(s)<1$ such that the following Laplace transform exists:
$$\lim_{T\to\infty}\mathcal L_T\bigl[\frac{2s\zeta(1-s)}{(2\pi)^{1-s}}\bigr](u)=\frac{\Gamma(\frac{u+1-s_N}{2})}{2\pi(1-2^{1-s_N})}
$$

I don't see the connection between this and the fact, that the generalised function has

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