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Earlier calculations were phrased in different terms, but the conclusions were the same;
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Reference citeLangacker quotes even a higher value, αs(mZ)=0.127 pm0.005. The errors are believed to be dominated by theoretical uncertainties. The most exhaustive theoretical analysis is done for the total hadronic width Γ (Z→hadrons). The error quoted above, Δαs(mZ) = pm 0.005, is essentially determined by analyzing Γ (Z→hadrons).
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The following terminology is used throughout the paper: if () is 0.12 or larger it will be referred to as “large "; if () is close to 0.11 it will be referred to as “small.
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Let us parenthetically note that some authors investigate a wider range of variations of sin2 thetaW(mZ). For instance, in the first paper of citeurano the highest value considered was sin2 thetaW(mZ)=0.2327. As was explained above inching sin2 thetaW(mZ) up one lowers the minimal value of αs(mZ). Thus, these authors find that in the CMSSM with the Planck mass correction switched off is αs(mZ) min approx 0.114. The question whether the value sin2 thetaW(mZ)=0.2327 is admissible left open; we stick to Eq. (refs2winput: eq)
-
Let us parenthetically note that some authors investigate a wider range of variations of sin2 thetaW(mZ). For instance, in the first paper of citeurano the highest value considered was sin2 thetaW(mZ)=0.2327. As was explained above inching sin2 thetaW(mZ) up one lowers the minimal value of αs(mZ). Thus, these authors find that in the CMSSM with the Planck mass correction switched off is αs(mZ) min approx 0.114. The question whether the value sin2 thetaW(mZ)=0.2327 is admissible left open; we stick to Eq. (refs2winput: eq).
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Reference citeLangacker quotes even a higher value, αs(mZ)=0.127 pm0.005. The errors are believed to be dominated by theoretical uncertainties. The most exhaustive theoretical analysis is done for the total hadronic width Γ (Z→hadrons). The error quoted above, Δαs(mZ) = pm 0.005, is essentially determined by analyzing Γ (Z→hadrons)
-
Reference citeLangacker quotes even a higher value, αs(mZ)=0.127 pm0.005. The errors are believed to be dominated by theoretical uncertainties. The most exhaustive theoretical analysis is done for the total hadronic width Γ (Z→hadrons). The error quoted above, Δαs(mZ) = pm 0.005, is essentially determined by analyzing Γ (Z→hadrons).
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Let us parenthetically note that some authors investigate a wider range of variations of sin2 thetaW(mZ). For instance, in the first paper of citeurano the highest value considered was sin2 thetaW(mZ)=0.2327. As was explained above inching sin2 thetaW(mZ) up one lowers the minimal value of αs(mZ). Thus, these authors find that in the CMSSM with the Planck mass correction switched off is αs(mZ)min approx 0.114. The question whether the value sin2 thetaW(mZ)=0.2327 is admissible left open; we stick to Eq. (refs2winput: eq).
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