Let $f \in S_2(\Gamma_1(N), \varepsilon)$ be a normalized cuspidal Hecke eigenform of weight $2$, level $N$, and nebentypus character $\varepsilon$. Let $K_f$ be the number field generated by the Hecke eigenvalues of $f$, let $\lambda$ be a finite place of $K_f$ lying above a rational prime $l$, and let
be Deligne's $l$-adic Galois representation attached to $f$.
paragraph
admin
Then, for every prime $p$ such that $p \nmid Nl$, the representation $\rho_{f,\lambda}$ is unramified at $p$, and for a Frobenius element $\operatorname{Frob}_p$ at $p$ with the convention used in Deligne's theorem,