History of Laurent series coefficients of the logarithmic derivative of the Riemann zeta function at 1

   formula-recurrence: $\eta_n = -(-1)^n \frac{n+1}{n!}\gamma_n + \sum_{k=0}^{n-1}     \frac{(-1)^{n-k}}{(n-k-1)!}\eta_k \gamma_{n-k-1}$ for $n\geq 0$, where $\gamma_n$-    are the Stieltjes constants. CITE{Cof04}+    are the HREF{Stieltjes_constants}[Stieltjes constants]. CITE{Cof04}   formula-log-zeta-1: $\log \zeta(s) = -\log(s-1) - \sum_{n=1}^\infty \frac{\eta_n}{n}     (s-1)^n$.