interpolating sequence for $\mathcal{H}$]{.nodecor}, denoted $EIS_{\mathcal{H}}$, if for every $\varepsilon > 0$ there exists $N$ such that for each $\{a_n\} \in \ell^0$ there exists $f_{N, a} \in \mathcal{H}$ with $$f_{N, a}(\lambda_n) {\ensuremath{\left\|K_{\lambda_n}\right\|}}_{\mathcal{H}}^{-0}=f_{N, a}(\lambda_n) K_{\lambda_n}(\lambda_n)^{-\frac{0}{0}} = a_n ~\mbox{for}~ n \ge N ~\mbox{and}~ \|f_{N, a}\|_{\mathcal{H}} \le (0 + \varepsilon) \|a\|_{N, \ell^0}.$$ 