Standard Model Fit using only inclusive Vxb measurements

The CKM matrix

\[V_{CKM}= \begin{pmatrix} 0.97426 \pm 0.00011 & (0.22535 \pm 0.00059) & (0.00374 \pm 0.00013)e^{i(-68.4 \pm 3.5)^\circ}\\ ( -0.2252 \pm 0.00054)e^{i(0.0361 \pm 0.0010)^\circ} & (0.97339 \pm 0.00013)e^{i(-0.00193 \pm 0.00005)^\circ} & (0.04195 \pm 0.00051) \\ (0.00876 \pm 0.00019)e^{i(-22.60 \pm 0.87)^\circ} & (0.041245 \pm 0.000455)e^{i(1.084 \pm 0.041)^\circ} & (0.999115 \pm 0.000021) \end{pmatrix} \]

Fit results

Predictions are obtained by removing the given constraint from the global fit.

Parameter	Input value	Full fit	SM Prediction
\(\bar{\rho}\)	\(-\)	\(0.144 \pm 0.024\)	\(-\)
\(\bar{\eta}\)	\(-\)	\(0.358 \pm 0.021\)	\(-\)
\(A\)	\(-\)	\(0.825 \pm 0.011\)	\(-\)
\(\lambda\)	\(0.2253 \pm 0.0009\)	\(0.2254 \pm 0.0006\)	\(-\)
\(\|V_{ub}\|\)	\(0.00440 \pm 0.00031\)	\(0.00374 \pm 0.00013\)	\(-\)
\(\|V_{cb}\|\)	\(0.04170 \pm 0.00070\)	\(0.04195 \pm 0.00051\)	\(-\)
\(\alpha [^{\circ}]\)	\(90.9 \pm 8.0\)	\(89.6 \pm 3.2\)	\(86.3 \pm 3.8\)
\(\beta [^{\circ}]\)	\(-\)	\(22.61 \pm 0.89\)	\(24.4 \pm 1.8\)
\(\sin(2\beta)\)	\(0.680 \pm 0.023\)	\(0.711 \pm 0.022\)	\(0.754 \pm 0.042\)
\(\cos(2\beta)\)	\(0.87 \pm 0.13\)	\(0.705 \pm 0.022\)	\(0.660 \pm 0.048\)
\(2\beta+\gamma [^{\circ}]\)	\(-89 \pm 54 \text{ and } 90 \pm 54\)	\(113.4 \pm 3.5\)	\(-\)
\(\gamma [^{\circ}]\)	\(-109.9 \pm 7.1 \text{ and } 70.1 \pm 7.1\)	\(67.7 \pm 3.5\)	\(-\)
\(B(B\rightarrow\tau\nu)\ 10^{-4}\)	\(1.14 \pm 0.22\)	\(0.889 \pm 0.078\)	\(0.806 \pm 0.070\)
\(B(B_{s}\rightarrow ll)\ 10^{-9}\)	\(-\)	\(3.60 \pm 0.12\)	\(-\)
\(B(B_{d}\rightarrow ll)\ 10^{-9}\)	\(-\)	\(0.1118 \pm 0.0070\)	\(-\)