${{\mathit e}}-{{\overline{\mathit \nu}}_{{{e}}}}$ ANGULAR CORRELATION COEFFICIENT $\mathit a_{0}$
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For a review of past measurements of the $\mathit a$-coefficient, see
WIETFELDT 2005. The $\mathit a$-coefficient itself is not well defined in any measurement once higher-order radiative and recoil corrections, which are experiment dependent, are included. By contrast, measurements of the ratio $\lambda {}\equiv\mathit g_{A}/\mathit g_{V}$ (see data block above) incorporate such higher-order effects. For this reason, and in order to meaningfully compare results for the angular correlation coefficient from measurements of different observables, we list here the zero-recoil-order $\mathit a$-coefficient, denoted $\mathit a_{0}$, which in the Standard Model and at zero recoil order, is related to $\lambda $ by $\mathit a_{0}$ = (1 $−$ $\lambda {}^{2}$) $/$ (1 + 3$\lambda {}^{2}$); this assumes that $\mathit g_{A}$ and $\mathit g_{V}$ are real. See also the discussion in
WIETFELDT 2024.