Generic Sharp Shift Embedding for Amenable Group Actions with the Uniform Rokhlin Property and Comparison

Naryshkin recently proved that a free action of a countably infinite discrete amenable group $G$ on a compact metrizable space $X$ with the uniform Rokhlin property and comparison (URPC) admits an equivariant embedding into $([0,1]^m)^G$ whenever $\mathrm{mdim}(X,G)<m/2$. We strengthen this result f