Based on the asymptotic structure of the Hilbert space of Quantum Gravity around a de Sitter (dSd+1)(dSd+1) background, we propose a novel path-integral based norm structure. Due to the diff × Weyl symmetry of the state wavefunctionals at late times, the integrand is gauge fixed via a Faddeev-Popov procedure. A residual gauge freedom persists which is found to correspond to the conformal group SO(1,d+1)SO(1,d+1). This freedom is further fixed by a point-fixing procedure within the state wavefunctionals. This norm is shown to reduce to Higuchi’s group-average prescription in the non-gravitational limit. A novel definition of cosmological correlators is proposed which takes care of fixing large diffeomorphisms in the spherical dS slice. It is further shown that knowledge of all such correlators in a finite subregion of the late time slice is enough to completely deduce all cosmological observables in that state.