A Wolstenholme type congruence

Consider the following congruence: For $$p\geq 5$$ prime and every $$n,\nu\in\mathbb{N}$$ we have \begin{align*} 0\equiv\sum_{k=1\atop p\nmid k}^{pn-1}\frac1k \binom{pn(\nu+1)-k-1}{pn\nu-1} \mod p^{2(\operatorname{ord}_p(n)+1)}\mathbb{Z}_p. \end{align*} My questions: Is this a known identity? Can it be obtained by a more general statement?