ResultsWinter2018SM < UTfit

Standard Model Fit results: Winter 2018

Parameter	Input value	Full fit	SM Prediction
$\bar{\rho}$			$0.145 \pm 0.014$
$\bar{\eta}$			$0.349 \pm 0.010$
$\rho$			$0.149 \pm 0.014$
$\eta$			$0.358 \pm 0.011$
			$0.825 \pm 0.012$
$\lambda$	$0.22574 \pm 0.00089$		$0.22502 \pm 0.00053$
$\sin\theta_{12}$			$0.22502 \pm 0.00053$
$\sin\theta_{23}$			$0.04190 \pm 0.00058$
$\sin\theta_{13}$			$0.003669 \pm 0.000096$
$\delta [^{\circ}]$			$67.3 \pm 2.2$
$\|V_{ub}\|$	$0.00372 \pm 0.00023$	$0.003670 \pm 0.000096$	$0.00365 \pm 0.00010$
$\|V_{ub}\|$	$0.00365 \pm 0.00013$
$\|V_{ub}\|$	$0.00449 \pm 0.00020$
$\|V_{cb}\|$	$0.0405 \pm 0.0011$	$0.04190 \pm 0.00058$
$\|V_{cb}\|$	$0.03887 \pm 0.00059$
$\|V_{cb}\|$	$0.04218 \pm 0.00077$
$\alpha [^{\circ}]$	$93.4 \pm 6.1 \text{ and } 166.5 \pm 0.1$	$88.200 \pm 0.100 \text{ and } 90.500 \pm 2.100$	$89.4 \pm 2.3$
$\beta [^{\circ}]$		$22.25 \pm 0.66$	$23.7 \pm 1.4$
$\gamma [^{\circ}]$	$-106.5 \pm 4.4 \text{ and } 73.4 \pm 4.4$	$64.575 \pm 0.085 \text{ and } 65.254 \pm 0.245 \text{ and } 67.584 \pm 1.875$	$65.8 \pm 2.2$
$J_{cp}\cdot10^{5}$			$3.114 \pm 0.090$
$2\beta+\gamma [^{\circ}]$	$-90 \pm 53 \text{ and } 89 \pm 54$	$111.9 \pm 2.4$	$112.0 \pm 2.4$
$\sin(2\beta)$	$0.688 \pm 0.020$	$0.699 \pm 0.016$	$0.736 \pm 0.032$
$\cos(2\beta)$	$0.86 \pm 0.12$	$0.712 \pm 0.016$	$0.673 \pm 0.036$
$\beta_{s} [^{\circ}]$	$0.60 \pm 0.88$		$1.061 \pm 0.032$
$m_{c}\mathrm{ [GeV/c^{2}]}$	$1.288 \pm 0.025$
$m_{b}\mathrm{ [GeV/c^{2}]}$	$4.176 \pm 0.026$
$m_{t}\mathrm{ [GeV/c^{2}]}$	$165.72 \pm 0.73$	$165.60 \pm 0.76$
$B_{k}$	$0.740 \pm 0.029$	$0.754 \pm 0.025$	$0.843 \pm 0.071$
$f_{B_{s}}$	$0.2260 \pm 0.0050$	$0.2242 \pm 0.0039$
$f_{B_{s}}/f_{B_{d}}$	$1.203 \pm 0.013$	$1.206 \pm 0.011$
$B_{B_{s}}/B_{B_{d}}$	$1.032 \pm 0.038$	$1.058 \pm 0.031$
$B_{B_{s}}$	$0.888 \pm 0.040$	$0.879 \pm 0.031$
$B_{k}$	$0.740 \pm 0.029$	$0.754 \pm 0.025$	$0.843 \pm 0.071$
$\|\epsilon_{k}\|\cdot 10^{3}$	$2.228 \pm 0.011$	$2.227 \pm 0.011$	$1.7705 \pm 0.0015 \text{ and } 1.9715 \pm 0.1824$
$\Delta m_{s} \mathrm{[ps^{-1}]}$	$17.757 \pm 0.021$	$17.755 \pm 0.020$	$17.03 \pm 0.90$
$\Delta m_{d} \mathrm{[ps^{-1}]}$	$0.5064 \pm 0.0019$
$\Delta\Gamma_{d}/\Gamma_{d}$	$-0.0020 \pm 0.0100$		$0.00496 \pm 0.00039$
$\Delta\Gamma_{s}/\Gamma_{s}$	$0.1280 \pm 0.0089$		$0.152 \pm 0.011$
$A_{SL_{d}}$	$-0.0020 \pm 0.0017$	$-0.000290 \pm 0.000026$	$-0.000290 \pm 0.000026$
$A_{SL_{s}}$	$-0.00059 \pm 0.00280$	$0.0000130 \pm 0.0000011$	$0.0000130 \pm 0.0000011$
$B(B\rightarrow\tau\nu)\cdot 10^{4}$	$1.09 \pm 0.24$	$0.821 \pm 0.054$	$0.808 \pm 0.053$
$\bar {B}(B_{s}\rightarrow ll)\cdot10^{9}$	$2.90 \pm 0.70$	$3.83 \pm 0.14$	$3.87 \pm 0.15$
$B(B_{d}\rightarrow ll)\cdot10^{9}$	$0.39 \pm 0.15$	$0.1078 \pm 0.0048$	$0.1086 \pm 0.0049$

CKM matrix thus looks like $V_{CKM}=\left(\begin{array}{ccc} (0.97431 \pm 0.00012) & (0.22517 \pm 0.00052) & (0.00365 \pm 0.00010)e^{i(-67.2 \pm 2.1)^\circ}\\ ( -0.22504 \pm 0.00055)e^{i(0.0351 \pm 0.0010)^\circ} & (0.97344 \pm 0.00012)e^{i(-0.001880 \pm 0.000052)^\circ} & (-) \\ (0.00871 \pm 0.00014)e^{i(-22.23 \pm 0.63)^\circ} & ( -0.04111 \pm 0.00056)e^{i(1.059 \pm 0.032)^\circ} & (0.999115 \pm 0.000024)\end{array}\right)$

Full fit result for $\,\bar{\rho}$

$0.145 \pm 0.014$ 95% prob:[0.117, 0.173] 99% prob:[0.104, 0.188]
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Full fit result for $\,\bar{\eta}$

$0.349 \pm 0.010$ 95% prob:[0.328, 0.371] 99% prob:[0.318, 0.383]
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Full fit result for $\,\bar{\rho} - \bar{\eta}$


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Angles only result for $\,\bar{\rho} - \bar{\eta}$


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Sides only result for $\,\bar{\rho} - \bar{\eta}$


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Full fit result for $\,\rho$

$0.149 \pm 0.014$ 95% prob:[0.120, 0.178] 99% prob:[0.106, 0.192]
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Full fit result for $\,\eta$

$0.358 \pm 0.011$ 95% prob:[0.336, 0.381] 99% prob:[0.326, 0.393]
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Full fit result for $\,A$

$0.825 \pm 0.012$ 95% prob:[0.802, 0.851] 99% prob:[0.790, 0.864]
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Fit Input for $\,\lambda$

$0.22574 \pm 0.00089$ 95% prob:[0.22395, 0.22752] 99% prob:[0.22306, 0.22841]
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Prediction for $\,\lambda$

$0.22502 \pm 0.00053$ 95% prob:[0.22405, 0.22623] 99% prob:[0.22356, 0.22683]
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Full fit result for $\,\sin\theta_{12}$

$0.22502 \pm 0.00053$ 95% prob:[0.22405, 0.22623] 99% prob:[0.22356, 0.22683]
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Full fit result for $\,\sin\theta_{23}$

$0.04190 \pm 0.00058$ 95% prob:[0.04074, 0.04307] 99% prob:[0.04019, 0.04368]
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Full fit result for $\,\sin\theta_{13}$

$0.003669 \pm 0.000096$ 95% prob:[0.003479, 0.003865] 99% prob:[0.003382, 0.003971]
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Full fit result for $\,\delta [^{\circ}]$

$67.3 \pm 2.2$ 95% prob:[63.1, 71.7] 99% prob:[61.0, 73.8]
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Fit Input for $\,\|V_{ub}\|$

Gaussian likelihood used $0.00372 \pm 0.00023$
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Full Fit result for $\,\|V_{ub}\|$

$0.003670 \pm 0.000096$ 95% prob:[0.003477, 0.003863] 99% prob:[0.003382, 0.003970]
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SM Fit prediction for $\,\|V_{ub}\|$

$0.00365 \pm 0.00010$ 95% prob:[0.00343, 0.00387] 99% prob:[0.00333, 0.00399]
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Compatibility Plot for $\,\|V_{ub}\|$

${\rm pull}(\|V_{ub}\|) = -0.3$
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Fit Input for $\,\|V_{ub}\|$

Gaussian likelihood used $0.00365 \pm 0.00013$
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Full Fit result for $\,\|V_{ub}\|$

95% prob:0 99% prob:0
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SM Fit prediction for $\,\|V_{ub}\|$

95% prob:0 99% prob:0
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Compatibility Plot for $\,\|V_{ub}\|$

${\rm pull}(\|V_{ub}\|) = 0.0$
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Fit Input for $\,\|V_{ub}\|$

Gaussian likelihood used $0.00449 \pm 0.00020$
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Full Fit result for $\,\|V_{ub}\|$

95% prob:0 99% prob:0
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SM Fit prediction for $\,\|V_{ub}\|$

95% prob:0 99% prob:0
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Compatibility Plot for $\,\|V_{ub}\|$

${\rm pull}(\|V_{ub}\|) = -3.8$
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Fit Input for $\,\|V_{cb}\|$

Gaussian likelihood used $0.0405 \pm 0.0011$
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Full Fit result for $\,\|V_{cb}\|$

$0.04190 \pm 0.00058$ 95% prob:[0.04074, 0.04307] 99% prob:[0.04019, 0.04367]
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SM Fit prediction for $\,\|V_{cb}\|$

95% prob:0 99% prob:0
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Compatibility Plot for $\,\|V_{cb}\|$

${\rm pull}(\|V_{cb}\|) = -$
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Fit Input for $\,\|V_{cb}\|$

Gaussian likelihood used $0.03887 \pm 0.00059$
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Full Fit result for $\,\|V_{cb}\|$

95% prob:0 99% prob:0
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SM Fit prediction for $\,\|V_{cb}\|$

95% prob:0 99% prob:0
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Compatibility Plot for $\,\|V_{cb}\|$

${\rm pull}(\|V_{cb}\|) = -$
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Fit Input for $\,\|V_{cb}\|$

Gaussian likelihood used $0.04218 \pm 0.00077$
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Full Fit result for $\,\|V_{cb}\|$

95% prob:0 99% prob:0
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SM Fit prediction for $\,\|V_{cb}\|$

95% prob:0 99% prob:0
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Compatibility Plot for $\,\|V_{cb}\|$

${\rm pull}(\|V_{cb}\|) = -$
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Fit Input for $\,\alpha [^{\circ}]$

$93.4 \pm 6.1 \text{ and } 166.5 \pm 0.1$ 95% prob:[83.30, 103.60] U [163.00, 169.70] 99% prob:[78.80, 110.20] U [159.90, 171.40]
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Full Fit result for $\,\alpha [^{\circ}]$

$88.200 \pm 0.100 \text{ and } 90.500 \pm 2.100$ 95% prob:[86.0, 94.5] 99% prob:[83.9, 96.9]
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SM Fit prediction for $\,\alpha [^{\circ}]$

$89.4 \pm 2.3$ 95% prob:[84.7, 94.2] 99% prob:[82.4, 97.0]
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Compatibility Plot for $\,\alpha [^{\circ}]$

${\rm pull}(\alpha ) = -0.7$
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Full Fit result for $\,\beta [^{\circ}]$

$22.25 \pm 0.66$ 95% prob:[20.95, 23.61] 99% prob:[20.28, 24.33]
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SM Fit prediction for $\,\beta [^{\circ}]$

$23.7 \pm 1.4$ 95% prob:[21.0, 26.7] 99% prob:[19.8, 28.3]
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Fit Input for $\,\gamma [^{\circ}]$

$-106.5 \pm 4.4 \text{ and } 73.4 \pm 4.4$ 95% prob:[-116.5, -98.2] U [63.5, 81.7] 99% prob:[-123.3, -94.2] U [56.6, 85.5]
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Full Fit result for $\,\gamma [^{\circ}]$

$64.575 \pm 0.085 \text{ and } 65.254 \pm 0.245 \text{ and } 67.584 \pm 1.875$ 95% prob:[63.23, 71.73] 99% prob:[60.98, 73.76]
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SM Fit prediction for $\,\gamma [^{\circ}]$

$65.8 \pm 2.2$ 95% prob:[61.5, 70.5] 99% prob:[59.1, 72.9]
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Compatibility Plot for $\,\gamma [^{\circ}]$

${\rm pull}(\gamma ) = -1.6$
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Full fit result for $\,J_{cp}\cdot10^{5}$

$3.114 \pm 0.090$ 95% prob:[2.936, 3.297] 99% prob:[2.850, 3.392]
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Fit Input for $\,2\beta+\gamma [^{\circ}]$

$-90 \pm 53 \text{ and } 89 \pm 54$ 95% prob:[-173, -6] U [6, 173] 99% prob:[-179, 0.000000000] U [0.000000000, 180]
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Full Fit result for $\,2\beta+\gamma [^{\circ}]$

$111.9 \pm 2.4$ 95% prob:[107.2, 116.7] 99% prob:[104.7, 119.0]
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SM Fit prediction for $\,2\beta+\gamma [^{\circ}]$

$112.0 \pm 2.4$ 95% prob:[107.3, 116.8] 99% prob:[104.8, 119.0]
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Compatibility Plot for $\,2\beta+\gamma [^{\circ}]$

${\rm pull}(2\beta+\gamma ) = +0.4$
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Fit Input for $\,\sin(2\beta)$

$0.688 \pm 0.020$ 95% prob:[0.649, 0.729] 99% prob:[0.630, 0.750]
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Full Fit result for $\,\sin(2\beta)$

$0.699 \pm 0.016$ 95% prob:[0.668, 0.734] 99% prob:[0.651, 0.751]
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SM Fit prediction for $\,\sin(2\beta)$

$0.736 \pm 0.032$ 95% prob:[0.673, 0.804] 99% prob:[0.642, 0.837]
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Compatibility Plot for $\,\sin(2\beta)$

${\rm pull}(sin(2\beta)) = +1.1$
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Fit Input for $\,\cos(2\beta)$

$0.86 \pm 0.12$ 95% prob:[0.44, 0.99] 99% prob:[0.12, 0.99]
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Full Fit result for $\,\cos(2\beta)$

$0.712 \pm 0.016$ 95% prob:[0.679, 0.744] 99% prob:[0.660, 0.759]
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SM Fit prediction for $\,\cos(2\beta)$

$0.673 \pm 0.036$ 95% prob:[0.597, 0.742] 99% prob:[0.549, 0.769]
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Compatibility Plot for $\,\cos(2\beta)$

${\rm pull}(cos(2\beta)) = -1.5$
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Fit Input for $\,\beta_{s} [^{\circ}]$

$0.60 \pm 0.88$ 95% prob:0 99% prob:0
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Prediction for $\,\beta_{s} [^{\circ}]$

$1.061 \pm 0.032$ 95% prob:[0.997, 1.129] 99% prob:[0.966, 1.165]
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Fit Input for $\,m_{t}\mathrm{ [GeV/c^{2}]}$

Gaussian likelihood used $165.72 \pm 0.73$
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Full Fit result for $\,m_{t}\mathrm{ [GeV/c^{2}]}$

$165.60 \pm 0.76$ 95% prob:[164.30, 167.20] 99% prob:[163.50, 167.80]
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SM Fit prediction for $\,m_{t}\mathrm{ [GeV/c^{2}]}$

95% prob:0 99% prob:0
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Compatibility Plot for $\,m_{t}\mathrm{ [GeV/c^{2}]}$

${\rm pull}(m_{t} ) = -$
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Fit Input for $\,B_{k}$

$0.740 \pm 0.029$ 95% prob:[0.688, 0.798] 99% prob:[0.662, 0.825]
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Full Fit result for $\,B_{k}$

$0.754 \pm 0.025$ 95% prob:[0.703, 0.808] 99% prob:[0.677, 0.834]
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SM Fit prediction for $\,B_{k}$

$0.843 \pm 0.071$ 95% prob:[0.703, 0.991] 99% prob:[0.648, 1.076]
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Compatibility Plot for $\,B_{k}$

${\rm pull}(B_{k}) = +1.2$
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Fit Input for $\,f_{B_{s}}$

Gaussian likelihood used $0.2260 \pm 0.0050$
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Full Fit result for $\,f_{B_{s}}$

$0.2242 \pm 0.0039$ 95% prob:[0.2165, 0.2323] 99% prob:[0.2129, 0.2363]
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SM Fit prediction for $\,f_{B_{s}}$

95% prob:0 99% prob:0
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Compatibility Plot for $\,f_{B_{s}}$

${\rm pull}(f_{B_{s}}) = -$
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Fit Input for $\,f_{B_{s}}/f_{B_{d}}$

Gaussian likelihood used $1.203 \pm 0.013$
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Full Fit result for $\,f_{B_{s}}/f_{B_{d}}$

$1.206 \pm 0.011$ 95% prob:[1.183, 1.232] 99% prob:[1.170, 1.243]
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SM Fit prediction for $\,f_{B_{s}}/f_{B_{d}}$

95% prob:0 99% prob:0
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Compatibility Plot for $\,f_{B_{s}}/f_{B_{d}}$

${\rm pull}(f_{B_{s}}/f_{B_{d}}) = -$
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Fit Input for $\,B_{B_{s}}/B_{B_{d}}$

Gaussian likelihood used $1.032 \pm 0.038$
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Full Fit result for $\,B_{B_{s}}/B_{B_{d}}$

$1.058 \pm 0.031$ 95% prob:[0.997, 1.123] 99% prob:[0.967, 1.156]
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SM Fit prediction for $\,B_{B_{s}}/B_{B_{d}}$

95% prob:0 99% prob:0
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Compatibility Plot for $\,B_{B_{s}}/B_{B_{d}}$

${\rm pull}(B_{B_{s}}/B_{B_{d}}) = -$
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Fit Input for $\,B_{B_{s}}$

Gaussian likelihood used $0.888 \pm 0.040$
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Full Fit result for $\,B_{B_{s}}$

$0.879 \pm 0.031$ 95% prob:[0.819, 0.942] 99% prob:[0.788, 0.972]
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SM Fit prediction for $\,B_{B_{s}}$

95% prob:0 99% prob:0
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Compatibility Plot for $\,B_{B_{s}}$

${\rm pull}(B_{B_{s}}) = -$
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Fit Input for $\,B_{k}$

$0.740 \pm 0.029$ 95% prob:[0.688, 0.798] 99% prob:[0.662, 0.825]
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Full Fit result for $\,B_{k}$

$0.754 \pm 0.025$ 95% prob:[0.703, 0.808] 99% prob:[0.677, 0.834]
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SM Fit prediction for $\,B_{k}$

$0.843 \pm 0.071$ 95% prob:[0.703, 0.991] 99% prob:[0.648, 1.076]
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Compatibility Plot for $\,B_{k}$

${\rm pull}(B_{k}) = +1.2$
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Fit Input for $\,\|\epsilon_{k}\|\cdot 10^{3}$

Gaussian likelihood used $2.228 \pm 0.011$
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Full Fit result for $\,\|\epsilon_{k}\|\cdot 10^{3}$

$2.227 \pm 0.011$ 95% prob:[2.206, 2.249] 99% prob:[2.195, 2.259]
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SM Fit prediction for $\,\|\epsilon_{k}\|\cdot 10^{3}$

$1.7705 \pm 0.0015 \text{ and } 1.9715 \pm 0.1824$ 95% prob:[1.60, 1.60] U [1.61, 2.35] 99% prob:[1.49, 2.56]
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Compatibility Plot for $\,\|\epsilon_{k}\|\cdot 10^{3}$

${\rm pull}(\|\epsilon_{k}\|\cdot 10^{3}) = -41.3$
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Fit Input for $\,\Delta m_{s} \mathrm{[ps^{-1}]}$

Gaussian likelihood used $17.757 \pm 0.021$
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Full Fit result for $\,\Delta m_{s} \mathrm{[ps^{-1}]}$

$17.755 \pm 0.020$ 95% prob:[17.714, 17.797] 99% prob:[17.696, 17.819]
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SM Fit prediction for $\,\Delta m_{s} \mathrm{[ps^{-1}]}$

$17.03 \pm 0.90$ 95% prob:[15.28, 18.86] 99% prob:[14.53, 19.89]
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Fit Input for $\,\Delta\Gamma_{d}/\Gamma_{d}$

$-0.0020 \pm 0.0100$ 95% prob:0 99% prob:0
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Prediction for $\,\Delta\Gamma_{d}/\Gamma_{d}$

$0.00496 \pm 0.00039$ 95% prob:[0.00421, 0.00577] 99% prob:[0.00390, 0.00623]
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Fit Input for $\,\Delta\Gamma_{s}/\Gamma_{s}$

$0.1280 \pm 0.0089$ 95% prob:0 99% prob:0
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Prediction for $\,\Delta\Gamma_{s}/\Gamma_{s}$

$0.152 \pm 0.011$ 95% prob:[0.131, 0.176] 99% prob:[0.122, 0.191]
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Fit Input for $\,A_{SL_{d}}$

Gaussian likelihood used $-0.0020 \pm 0.0017$
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Full Fit result for $\,A_{SL_{d}}$

$-0.000290 \pm 0.000026$ 95% prob:[-0.000347, -0.000239] 99% prob:[-0.000373, -0.000215]
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SM Fit prediction for $\,A_{SL_{d}}$

$-0.000290 \pm 0.000026$ 95% prob:[-0.000347, -0.000239] 99% prob:[-0.000373, -0.000215]
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Compatibility Plot for $\,A_{SL_{d}}$

${\rm pull}(A_{SL_{d}}) = +1.0$
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Fit Input for $\,A_{SL_{s}}$

Gaussian likelihood used $-0.00059 \pm 0.00280$
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Full Fit result for $\,A_{SL_{s}}$

$0.0000130 \pm 0.0000011$ 95% prob:[0.0000107, 0.0000154] 99% prob:[0.0000097, 0.0000168]
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SM Fit prediction for $\,A_{SL_{s}}$

$0.0000130 \pm 0.0000011$ 95% prob:[0.0000107, 0.0000154] 99% prob:[0.0000097, 0.0000168]
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Compatibility Plot for $\,A_{SL_{s}}$

${\rm pull}(A_{SL_{s}}) = +0.2$
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Fit Input for $\,B(B\rightarrow\tau\nu)\cdot 10^{4}$

Gaussian likelihood used $1.09 \pm 0.24$
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Full Fit result for $\,B(B\rightarrow\tau\nu)\cdot 10^{4}$

$0.821 \pm 0.054$ 95% prob:[0.717, 0.934] 99% prob:[0.669, 0.997]
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SM Fit prediction for $\,B(B\rightarrow\tau\nu)\cdot 10^{4}$

$0.808 \pm 0.053$ 95% prob:[0.701, 0.920] 99% prob:[0.654, 0.984]
EPS - PDF - PNG - JPG - GIF

Compatibility Plot for $\,B(B\rightarrow\tau\nu)\cdot 10^{4}$

| %${\rm pull}(B(B\rightarrow\tau u)\cdot 10^{4}) = -1.2$%

|

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Fit Input for $\,\bar {B}(B_{s}\rightarrow ll)\cdot10^{9}$

Gaussian likelihood used $2.90 \pm 0.70$
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Full Fit result for $\,\bar {B}(B_{s}\rightarrow ll)\cdot10^{9}$

$3.83 \pm 0.14$ 95% prob:[3.54, 4.13] 99% prob:[3.42, 4.31]
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SM Fit prediction for $\,\bar {B}(B_{s}\rightarrow ll)\cdot10^{9}$

$3.87 \pm 0.15$ 95% prob:[3.57, 4.20] 99% prob:[3.44, 4.37]
EPS - PDF - PNG - JPG - GIF

Compatibility Plot for $\,\bar {B}(B_{s}\rightarrow ll)\cdot10^{9}$

${\rm pull}(\bar {B}(B_{s}\rightarrow ll)\cdot10^{9}) = +1.3$
EPS - PDF - PNG - JPG - GIF

Fit Input for $\,B(B_{d}\rightarrow ll)\cdot10^{9}$

Gaussian likelihood used $0.39 \pm 0.15$
EPS - PDF - PNG - JPG - GIF

Full Fit result for $\,B(B_{d}\rightarrow ll)\cdot10^{9}$

$0.1078 \pm 0.0048$ 95% prob:[0.0984, 0.1176] 99% prob:[0.0941, 0.1229]
EPS - PDF - PNG - JPG - GIF

SM Fit prediction for $\,B(B_{d}\rightarrow ll)\cdot10^{9}$

$0.1086 \pm 0.0049$ 95% prob:[0.0989, 0.1187] 99% prob:[0.0945, 0.1241]
EPS - PDF - PNG - JPG - GIF

Compatibility Plot for $\,B(B_{d}\rightarrow ll)\cdot10^{9}$

${\rm pull}(B(B_{d}\rightarrow ll)\cdot10^{9}) = -1.9$
EPS - PDF - PNG - JPG - GIF

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