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In this paper we extend the result obtained in [AKR98] (see also [AKR96a]) on the representation of the intrinsic pre–Dirichlet form ℰΓ π σ of the Poisson measure πσ in terms of the extrinsic one ℰP π σ, H X σ. More precisely, replacing πσ by a Gibbs measure μ on the configuration space ΓX we derive a relation between the intrinsic prend–Dirichlet form ℰΓμ of the measure μ and the extrinsic one ℰP μ, H X σ. As a consequence we prove the closability of ℰΓμ on L2(ΓX, μ) under very general assumptions on the interaction potential of the Gibbs measures μ.