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Patrick Janot edited Z partial widths and peak cross section.tex
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\subsubsection{The peak hadronic cross section and the number of neutrinos}
This measurement of the peak hadronic cross-section is already dominated by theoretical systematics today, related to the understanding of the low-angle Bhabha-scattering cross section
(needed (used for the integrated luminosity
measurement). determination). It is a measurement of great interest as it determines the Z invisible width, a direct test of the unitarity of the PMNS matrix -- or of the existence of sterile neutrinos. The present
measurement measurement, expressed in terms of a number of active neutrinos
\begin{equation}
N_\nu = 2.984 \pm 0.008,
\end{equation}
is
~2$\sigma$ two standard deviations below the SM value of
3. 3.00. The experimental conditions at TLEP will be adequate to improve the experimental uncertainty
considerably considerably, but a commensurate effort would have to be invested in the theoretical calculations of the
small angle Bhabha scattering small-angle Bhabha-scattering cross section used
for luminosity normalization to make this measurement
worthwhile. worthwhile.\\
{\em A desirable goal would be to reduce the uncertainty on $N_\nu$ down to $\pm
0.001$ 0.001$, but it is not clear that it can be achieved from Z peak
measurements}. measurements.}