Abstract

The lowest order hadronic contribution to the g−2g-2 factor of the muon is analyzed in the framework of the operator product expansion at short distances, and a QCD finite energy sum rule designed to quench the role of the e+e−e^+ e^- data. This procedure reduces the discrepancy between experiment and theory, Δaμ≡aμEXP−aμSMΔa_μ\equiv a^{EXP}_μ- a^{SM}_μ, from Δaμ=28.7(8.0)×10−10Δa_μ= 28.7 (8.0) \times 10^{-10} to Δaμ=19.2(8.0)×10−10Δa_μ= 19.2 (8.0) \times 10^{-10}, i.e. without changing the uncertainty.

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