Abstract

Upper bounds are derived for the mixing between light and heavy gauge bosons in terms of the closeness of the observed $W$ or $Z$ mass to the SU(2)\ifmmode\times\else\texttimes\fi{}U(1) prediction ${m}_{0}$. The mixing angles between light and heavy bosons with masses ${m}_{1}$ and ${m}_{2}$, respectively, are less than ${[\frac{({{m}_{0}}^{2}\ensuremath{-}{{m}_{1}}^{2})}{({{m}_{2}}^{2}\ensuremath{-}{{m}_{0}}^{2})}]}^{\frac{1}{2}}$. Existing data imply a limit of \ensuremath{\lesssim} 0.04 for the mixing angle between the $W$ and a 1-TeV heavy boson. A similar result holds for the $Z$ if there are no Higgs multiplets with $Ig\frac{1}{2}$ with significant vacuum expectation values.

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