A reverse edge magic (REM) labeling of a graph $G(V,E)$ with $p$ vertices and $q$ edges is a bijection $f:V\left(G\right)\cup E\left(G\right)\to \{1,2,\cdot \cdot \cdot ,p+q\}$ such that $k=f\left(uv\right)-\{f\left(u\right)+f\left(v\right)\}$ is a constant $k$ for any edge $uv\in E\left(G\right).$ A REM labeling $f$ is called reverse super edge magic (RSEM) labeling if $f(V(G))=\{1,2,3,4,5,\dots ,v\}$ and $f(E(G))=\{v+1,v+2,v+3,v+4,v+5,\dots ,v+e\}.$ In this paper, we find some new classes of RSEM labeling and the investigation of the connection between the RSEM labeling and different classes of labeling.