s is dominant)*** Suppose that for each $i\in I$, $A_i:{\ensuremath{\mathcal H}}\rightrightarrows{\ensuremath{\mathcal H}}$ is maximally monotone with modulus ${\ensuremath{\varphi}}_i$ which is lower semicontinuous and convex. Then ${\ensuremath{\mathcal{R}_{\mu}({\bf A},{\boldsymbol \lambda})}}$ is monotone with modulus ${\ensuremath{\varphi}}=p_{\frac{\mu}{0}}(\boldsymbol{{\ensuremath{\varphi}}},\boldsymbol{\lambda})$ which is lower semicontinuous and convex. In particular, if there exists $i_0\in I$ such that $A_{i_0}$ is ${\ensuremath{\varphi}}_{i_0}$-uniformly monotone, then ${\ensuremath{\mathcal{R}_{\mu}({\bf A},{\boldsymbol \lambda})}}$ is $