Abstract

We show that the $\ensuremath{\xi}$-limiting regularization process of Lee and Yang can be recognized as a nonlinear gauge condition in the general non-Abelian gauge theory. The $\ensuremath{\xi}$-limiting process, however, differs from the general gauge-invariant formulation of the spontaneously broken gauge theories for finite $\ensuremath{\xi}$. Some of the problems related to the implementation of general gauge conditions are also briefly discussed.

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