  We provide an $N/V$-limit for the infinite particle, infinite volume
stochastic dynamics associated with Gibbs states in continuous particle systems
on $\mathbb R^d$, $d \ge 1$. Starting point is an $N$-particle stochastic
dynamic with singular interaction and reflecting boundary condition in a subset
$\Lambda \subset {\mathbb R}^d$ with finite volume (Lebesgue measure) $V =
|\Lambda| < \infty$. The aim is to approximate the infinite particle, infinite
volume stochastic dynamic by the above $N$-particle dynamic in $\Lambda$ as $N
\to \infty$ and $V \to \infty$ such that $N/V \to \rho$, where $\rho$ is the
particle density.
