Observables / $b$ hadron decays / Semi-leptonic tree-level decays

The tables below have been generated automatically from the observables currently implemented in flavio. The first column is the string name that must be used when calling functions such as flavio.sm_prediction. The last column lists the arguments the observable depends on (which can also be empty in case of a scalar observable).

$B\to P\ell\nu$

$B^+\to D^0\ell^+\nu_\ell$

Name Symbol Description Arguments
<BR>(B+->Dlnu) $\langle\text{BR}\rangle(B^+\to D^0\ell^+\nu_\ell)$ Binned branching ratio of $B^+\to D^0\ell^+\nu_\ell$ q2min, q2max
<Rtaul>(B->Dlnu) $\langle R_{\tau \ell} \rangle(B\to D\ell^+\nu)$ Ratio of partial branching ratios of $B\to D\tau^+ \nu_\tau$ and $B\to D\ell^+ \nu_\ell$ q2min, q2max
BR(B+->Dlnu) $\text{BR}(B^+\to D^0\ell^+\nu_\ell)$ Total branching ratio of $B^+\to D^0\ell^+\nu_\ell$  
Rtaul(B->Dlnu) $R_{\tau \ell}(B\to D\ell^+\nu)$ Ratio of total branching ratios of $B\to D\tau^+ \nu_\tau$ and $B\to D\ell^+ \nu_\ell$  
dBR/dq2(B+->Dlnu) $\frac{d\text{BR}}{dq^2}(B^+\to D^0\ell^+\nu_\ell)$ Differential branching ratio of $B^+\to D^0\ell^+\nu_\ell$ q2

$B^+\to D^0\mu^+\nu_\mu$

Name Symbol Description Arguments
<BR>(B+->Dmunu) $\langle\text{BR}\rangle(B^+\to D^0\mu^+\nu_\mu)$ Binned branching ratio of $B^+\to D^0\mu^+\nu_\mu$ q2min, q2max
<Rmue>(B->Dlnu) $\langle R_{\mu e} \rangle(B\to D\ell^+\nu)$ Ratio of partial branching ratios of $B\to D\mu^+ \nu_\mu$ and $B\to De^+ \nu_e$ q2min, q2max
<Rtaumu>(B->Dlnu) $\langle R_{\tau \mu} \rangle(B\to D\ell^+\nu)$ Ratio of partial branching ratios of $B\to D\tau^+ \nu_\tau$ and $B\to D\mu^+ \nu_\mu$ q2min, q2max
BR(B+->Dmunu) $\text{BR}(B^+\to D^0\mu^+\nu_\mu)$ Total branching ratio of $B^+\to D^0\mu^+\nu_\mu$  
Rmue(B->Dlnu) $R_{\mu e}(B\to D\ell^+\nu)$ Ratio of total branching ratios of $B\to D\mu^+ \nu_\mu$ and $B\to De^+ \nu_e$  
Rtaumu(B->Dlnu) $R_{\tau \mu}(B\to D\ell^+\nu)$ Ratio of total branching ratios of $B\to D\tau^+ \nu_\tau$ and $B\to D\mu^+ \nu_\mu$  
dBR/dq2(B+->Dmunu) $\frac{d\text{BR}}{dq^2}(B^+\to D^0\mu^+\nu_\mu)$ Differential branching ratio of $B^+\to D^0\mu^+\nu_\mu$ q2

$B^+\to D^0\tau^+\nu$

Name Symbol Description Arguments
<BR>/BR(B->Dtaunu) $\frac{\langle \text{BR} \rangle}{\text{BR}}(B\to D\tau^+\nu)$ Relative partial branching ratio of $B\to D\tau^+\nu$ q2min, q2max

$B^+\to D^0\tau^+\nu_\tau$

Name Symbol Description Arguments
<BR>(B+->Dtaunu) $\langle\text{BR}\rangle(B^+\to D^0\tau^+\nu_\tau)$ Binned branching ratio of $B^+\to D^0\tau^+\nu_\tau$ q2min, q2max
<Rtaul>(B->Dlnu) $\langle R_{\tau \ell} \rangle(B\to D\ell^+\nu)$ Ratio of partial branching ratios of $B\to D\tau^+ \nu_\tau$ and $B\to D\ell^+ \nu_\ell$ q2min, q2max
<Rtaumu>(B->Dlnu) $\langle R_{\tau \mu} \rangle(B\to D\ell^+\nu)$ Ratio of partial branching ratios of $B\to D\tau^+ \nu_\tau$ and $B\to D\mu^+ \nu_\mu$ q2min, q2max
BR(B+->Dtaunu) $\text{BR}(B^+\to D^0\tau^+\nu_\tau)$ Total branching ratio of $B^+\to D^0\tau^+\nu_\tau$  
Rtaul(B->Dlnu) $R_{\tau \ell}(B\to D\ell^+\nu)$ Ratio of total branching ratios of $B\to D\tau^+ \nu_\tau$ and $B\to D\ell^+ \nu_\ell$  
Rtaumu(B->Dlnu) $R_{\tau \mu}(B\to D\ell^+\nu)$ Ratio of total branching ratios of $B\to D\tau^+ \nu_\tau$ and $B\to D\mu^+ \nu_\mu$  
dBR/dq2(B+->Dtaunu) $\frac{d\text{BR}}{dq^2}(B^+\to D^0\tau^+\nu_\tau)$ Differential branching ratio of $B^+\to D^0\tau^+\nu_\tau$ q2

$B^+\to D^0e^+\nu_e$

Name Symbol Description Arguments
<BR>(B+->Denu) $\langle\text{BR}\rangle(B^+\to D^0e^+\nu_e)$ Binned branching ratio of $B^+\to D^0e^+\nu_e$ q2min, q2max
<Rmue>(B->Dlnu) $\langle R_{\mu e} \rangle(B\to D\ell^+\nu)$ Ratio of partial branching ratios of $B\to D\mu^+ \nu_\mu$ and $B\to De^+ \nu_e$ q2min, q2max
BR(B+->Denu) $\text{BR}(B^+\to D^0e^+\nu_e)$ Total branching ratio of $B^+\to D^0e^+\nu_e$  
Rmue(B->Dlnu) $R_{\mu e}(B\to D\ell^+\nu)$ Ratio of total branching ratios of $B\to D\mu^+ \nu_\mu$ and $B\to De^+ \nu_e$  
dBR/dq2(B+->Denu) $\frac{d\text{BR}}{dq^2}(B^+\to D^0e^+\nu_e)$ Differential branching ratio of $B^+\to D^0e^+\nu_e$ q2

$B^+\to \pi^0\ell^+\nu_\ell$

Name Symbol Description Arguments
<BR>(B+->pilnu) $\langle\text{BR}\rangle(B^+\to \pi^0\ell^+\nu_\ell)$ Binned branching ratio of $B^+\to \pi^0\ell^+\nu_\ell$ q2min, q2max
<Rtaul>(B->pilnu) $\langle R_{\tau \ell} \rangle(B\to \pi \ell^+\nu)$ Ratio of partial branching ratios of $B\to \pi \tau^+ \nu_\tau$ and $B\to \pi \ell^+ \nu_\ell$ q2min, q2max
BR(B+->pilnu) $\text{BR}(B^+\to \pi^0\ell^+\nu_\ell)$ Total branching ratio of $B^+\to \pi^0\ell^+\nu_\ell$  
Rtaul(B->pilnu) $R_{\tau \ell}(B\to \pi \ell^+\nu)$ Ratio of total branching ratios of $B\to \pi \tau^+ \nu_\tau$ and $B\to \pi \ell^+ \nu_\ell$  
dBR/dq2(B+->pilnu) $\frac{d\text{BR}}{dq^2}(B^+\to \pi^0\ell^+\nu_\ell)$ Differential branching ratio of $B^+\to \pi^0\ell^+\nu_\ell$ q2

$B^+\to \pi^0\mu^+\nu_\mu$

Name Symbol Description Arguments
<BR>(B+->pimunu) $\langle\text{BR}\rangle(B^+\to \pi^0\mu^+\nu_\mu)$ Binned branching ratio of $B^+\to \pi^0\mu^+\nu_\mu$ q2min, q2max
<Rmue>(B->pilnu) $\langle R_{\mu e} \rangle(B\to \pi \ell^+\nu)$ Ratio of partial branching ratios of $B\to \pi \mu^+ \nu_\mu$ and $B\to \pi e^+ \nu_e$ q2min, q2max
<Rtaumu>(B->pilnu) $\langle R_{\tau \mu} \rangle(B\to \pi \ell^+\nu)$ Ratio of partial branching ratios of $B\to \pi \tau^+ \nu_\tau$ and $B\to \pi \mu^+ \nu_\mu$ q2min, q2max
BR(B+->pimunu) $\text{BR}(B^+\to \pi^0\mu^+\nu_\mu)$ Total branching ratio of $B^+\to \pi^0\mu^+\nu_\mu$  
Rmue(B->pilnu) $R_{\mu e}(B\to \pi \ell^+\nu)$ Ratio of total branching ratios of $B\to \pi \mu^+ \nu_\mu$ and $B\to \pi e^+ \nu_e$  
Rtaumu(B->pilnu) $R_{\tau \mu}(B\to \pi \ell^+\nu)$ Ratio of total branching ratios of $B\to \pi \tau^+ \nu_\tau$ and $B\to \pi \mu^+ \nu_\mu$  
dBR/dq2(B+->pimunu) $\frac{d\text{BR}}{dq^2}(B^+\to \pi^0\mu^+\nu_\mu)$ Differential branching ratio of $B^+\to \pi^0\mu^+\nu_\mu$ q2

$B^+\to \pi^0\tau^+\nu_\tau$

Name Symbol Description Arguments
<BR>(B+->pitaunu) $\langle\text{BR}\rangle(B^+\to \pi^0\tau^+\nu_\tau)$ Binned branching ratio of $B^+\to \pi^0\tau^+\nu_\tau$ q2min, q2max
<Rtaul>(B->pilnu) $\langle R_{\tau \ell} \rangle(B\to \pi \ell^+\nu)$ Ratio of partial branching ratios of $B\to \pi \tau^+ \nu_\tau$ and $B\to \pi \ell^+ \nu_\ell$ q2min, q2max
<Rtaumu>(B->pilnu) $\langle R_{\tau \mu} \rangle(B\to \pi \ell^+\nu)$ Ratio of partial branching ratios of $B\to \pi \tau^+ \nu_\tau$ and $B\to \pi \mu^+ \nu_\mu$ q2min, q2max
BR(B+->pitaunu) $\text{BR}(B^+\to \pi^0\tau^+\nu_\tau)$ Total branching ratio of $B^+\to \pi^0\tau^+\nu_\tau$  
Rtaul(B->pilnu) $R_{\tau \ell}(B\to \pi \ell^+\nu)$ Ratio of total branching ratios of $B\to \pi \tau^+ \nu_\tau$ and $B\to \pi \ell^+ \nu_\ell$  
Rtaumu(B->pilnu) $R_{\tau \mu}(B\to \pi \ell^+\nu)$ Ratio of total branching ratios of $B\to \pi \tau^+ \nu_\tau$ and $B\to \pi \mu^+ \nu_\mu$  
dBR/dq2(B+->pitaunu) $\frac{d\text{BR}}{dq^2}(B^+\to \pi^0\tau^+\nu_\tau)$ Differential branching ratio of $B^+\to \pi^0\tau^+\nu_\tau$ q2

$B^+\to \pi^0e^+\nu_e$

Name Symbol Description Arguments
<BR>(B+->pienu) $\langle\text{BR}\rangle(B^+\to \pi^0e^+\nu_e)$ Binned branching ratio of $B^+\to \pi^0e^+\nu_e$ q2min, q2max
<Rmue>(B->pilnu) $\langle R_{\mu e} \rangle(B\to \pi \ell^+\nu)$ Ratio of partial branching ratios of $B\to \pi \mu^+ \nu_\mu$ and $B\to \pi e^+ \nu_e$ q2min, q2max
BR(B+->pienu) $\text{BR}(B^+\to \pi^0e^+\nu_e)$ Total branching ratio of $B^+\to \pi^0e^+\nu_e$  
Rmue(B->pilnu) $R_{\mu e}(B\to \pi \ell^+\nu)$ Ratio of total branching ratios of $B\to \pi \mu^+ \nu_\mu$ and $B\to \pi e^+ \nu_e$  
dBR/dq2(B+->pienu) $\frac{d\text{BR}}{dq^2}(B^+\to \pi^0e^+\nu_e)$ Differential branching ratio of $B^+\to \pi^0e^+\nu_e$ q2

$B^0\to D^- \ell^+\nu_\ell$

Name Symbol Description Arguments
<BR>(B0->Dlnu) $\langle\text{BR}\rangle(B^0\to D^- \ell^+\nu_\ell)$ Binned branching ratio of $B^0\to D^- \ell^+\nu_\ell$ q2min, q2max
<Rtaul>(B->Dlnu) $\langle R_{\tau \ell} \rangle(B\to D\ell^+\nu)$ Ratio of partial branching ratios of $B\to D\tau^+ \nu_\tau$ and $B\to D\ell^+ \nu_\ell$ q2min, q2max
BR(B0->Dlnu) $\text{BR}(B^0\to D^- \ell^+\nu_\ell)$ Total branching ratio of $B^0\to D^- \ell^+\nu_\ell$  
Rtaul(B->Dlnu) $R_{\tau \ell}(B\to D\ell^+\nu)$ Ratio of total branching ratios of $B\to D\tau^+ \nu_\tau$ and $B\to D\ell^+ \nu_\ell$  
dBR/dq2(B0->Dlnu) $\frac{d\text{BR}}{dq^2}(B^0\to D^- \ell^+\nu_\ell)$ Differential branching ratio of $B^0\to D^- \ell^+\nu_\ell$ q2

$B^0\to D^- \mu^+\nu_\mu$

Name Symbol Description Arguments
<BR>(B0->Dmunu) $\langle\text{BR}\rangle(B^0\to D^- \mu^+\nu_\mu)$ Binned branching ratio of $B^0\to D^- \mu^+\nu_\mu$ q2min, q2max
<Rmue>(B->Dlnu) $\langle R_{\mu e} \rangle(B\to D\ell^+\nu)$ Ratio of partial branching ratios of $B\to D\mu^+ \nu_\mu$ and $B\to De^+ \nu_e$ q2min, q2max
<Rtaumu>(B->Dlnu) $\langle R_{\tau \mu} \rangle(B\to D\ell^+\nu)$ Ratio of partial branching ratios of $B\to D\tau^+ \nu_\tau$ and $B\to D\mu^+ \nu_\mu$ q2min, q2max
BR(B0->Dmunu) $\text{BR}(B^0\to D^- \mu^+\nu_\mu)$ Total branching ratio of $B^0\to D^- \mu^+\nu_\mu$  
Rmue(B->Dlnu) $R_{\mu e}(B\to D\ell^+\nu)$ Ratio of total branching ratios of $B\to D\mu^+ \nu_\mu$ and $B\to De^+ \nu_e$  
Rtaumu(B->Dlnu) $R_{\tau \mu}(B\to D\ell^+\nu)$ Ratio of total branching ratios of $B\to D\tau^+ \nu_\tau$ and $B\to D\mu^+ \nu_\mu$  
dBR/dq2(B0->Dmunu) $\frac{d\text{BR}}{dq^2}(B^0\to D^- \mu^+\nu_\mu)$ Differential branching ratio of $B^0\to D^- \mu^+\nu_\mu$ q2

$B^0\to D^- \tau^+\nu$

Name Symbol Description Arguments
<BR>/BR(B->Dtaunu) $\frac{\langle \text{BR} \rangle}{\text{BR}}(B\to D\tau^+\nu)$ Relative partial branching ratio of $B\to D\tau^+\nu$ q2min, q2max

$B^0\to D^- \tau^+\nu_\tau$

Name Symbol Description Arguments
<BR>(B0->Dtaunu) $\langle\text{BR}\rangle(B^0\to D^- \tau^+\nu_\tau)$ Binned branching ratio of $B^0\to D^- \tau^+\nu_\tau$ q2min, q2max
<Rtaul>(B->Dlnu) $\langle R_{\tau \ell} \rangle(B\to D\ell^+\nu)$ Ratio of partial branching ratios of $B\to D\tau^+ \nu_\tau$ and $B\to D\ell^+ \nu_\ell$ q2min, q2max
<Rtaumu>(B->Dlnu) $\langle R_{\tau \mu} \rangle(B\to D\ell^+\nu)$ Ratio of partial branching ratios of $B\to D\tau^+ \nu_\tau$ and $B\to D\mu^+ \nu_\mu$ q2min, q2max
BR(B0->Dtaunu) $\text{BR}(B^0\to D^- \tau^+\nu_\tau)$ Total branching ratio of $B^0\to D^- \tau^+\nu_\tau$  
Rtaul(B->Dlnu) $R_{\tau \ell}(B\to D\ell^+\nu)$ Ratio of total branching ratios of $B\to D\tau^+ \nu_\tau$ and $B\to D\ell^+ \nu_\ell$  
Rtaumu(B->Dlnu) $R_{\tau \mu}(B\to D\ell^+\nu)$ Ratio of total branching ratios of $B\to D\tau^+ \nu_\tau$ and $B\to D\mu^+ \nu_\mu$  
dBR/dq2(B0->Dtaunu) $\frac{d\text{BR}}{dq^2}(B^0\to D^- \tau^+\nu_\tau)$ Differential branching ratio of $B^0\to D^- \tau^+\nu_\tau$ q2

$B^0\to D^- e^+\nu_e$

Name Symbol Description Arguments
<BR>(B0->Denu) $\langle\text{BR}\rangle(B^0\to D^- e^+\nu_e)$ Binned branching ratio of $B^0\to D^- e^+\nu_e$ q2min, q2max
<Rmue>(B->Dlnu) $\langle R_{\mu e} \rangle(B\to D\ell^+\nu)$ Ratio of partial branching ratios of $B\to D\mu^+ \nu_\mu$ and $B\to De^+ \nu_e$ q2min, q2max
BR(B0->Denu) $\text{BR}(B^0\to D^- e^+\nu_e)$ Total branching ratio of $B^0\to D^- e^+\nu_e$  
Rmue(B->Dlnu) $R_{\mu e}(B\to D\ell^+\nu)$ Ratio of total branching ratios of $B\to D\mu^+ \nu_\mu$ and $B\to De^+ \nu_e$  
dBR/dq2(B0->Denu) $\frac{d\text{BR}}{dq^2}(B^0\to D^- e^+\nu_e)$ Differential branching ratio of $B^0\to D^- e^+\nu_e$ q2

$B^0\to \pi^- \ell^+\nu_\ell$

Name Symbol Description Arguments
<BR>(B0->pilnu) $\langle\text{BR}\rangle(B^0\to \pi^- \ell^+\nu_\ell)$ Binned branching ratio of $B^0\to \pi^- \ell^+\nu_\ell$ q2min, q2max
<Rtaul>(B->pilnu) $\langle R_{\tau \ell} \rangle(B\to \pi \ell^+\nu)$ Ratio of partial branching ratios of $B\to \pi \tau^+ \nu_\tau$ and $B\to \pi \ell^+ \nu_\ell$ q2min, q2max
BR(B0->pilnu) $\text{BR}(B^0\to \pi^- \ell^+\nu_\ell)$ Total branching ratio of $B^0\to \pi^- \ell^+\nu_\ell$  
Rtaul(B->pilnu) $R_{\tau \ell}(B\to \pi \ell^+\nu)$ Ratio of total branching ratios of $B\to \pi \tau^+ \nu_\tau$ and $B\to \pi \ell^+ \nu_\ell$  
dBR/dq2(B0->pilnu) $\frac{d\text{BR}}{dq^2}(B^0\to \pi^- \ell^+\nu_\ell)$ Differential branching ratio of $B^0\to \pi^- \ell^+\nu_\ell$ q2

$B^0\to \pi^- \mu^+\nu_\mu$

Name Symbol Description Arguments
<BR>(B0->pimunu) $\langle\text{BR}\rangle(B^0\to \pi^- \mu^+\nu_\mu)$ Binned branching ratio of $B^0\to \pi^- \mu^+\nu_\mu$ q2min, q2max
<Rmue>(B->pilnu) $\langle R_{\mu e} \rangle(B\to \pi \ell^+\nu)$ Ratio of partial branching ratios of $B\to \pi \mu^+ \nu_\mu$ and $B\to \pi e^+ \nu_e$ q2min, q2max
<Rtaumu>(B->pilnu) $\langle R_{\tau \mu} \rangle(B\to \pi \ell^+\nu)$ Ratio of partial branching ratios of $B\to \pi \tau^+ \nu_\tau$ and $B\to \pi \mu^+ \nu_\mu$ q2min, q2max
BR(B0->pimunu) $\text{BR}(B^0\to \pi^- \mu^+\nu_\mu)$ Total branching ratio of $B^0\to \pi^- \mu^+\nu_\mu$  
Rmue(B->pilnu) $R_{\mu e}(B\to \pi \ell^+\nu)$ Ratio of total branching ratios of $B\to \pi \mu^+ \nu_\mu$ and $B\to \pi e^+ \nu_e$  
Rtaumu(B->pilnu) $R_{\tau \mu}(B\to \pi \ell^+\nu)$ Ratio of total branching ratios of $B\to \pi \tau^+ \nu_\tau$ and $B\to \pi \mu^+ \nu_\mu$  
dBR/dq2(B0->pimunu) $\frac{d\text{BR}}{dq^2}(B^0\to \pi^- \mu^+\nu_\mu)$ Differential branching ratio of $B^0\to \pi^- \mu^+\nu_\mu$ q2

$B^0\to \pi^- \tau^+\nu_\tau$

Name Symbol Description Arguments
<BR>(B0->pitaunu) $\langle\text{BR}\rangle(B^0\to \pi^- \tau^+\nu_\tau)$ Binned branching ratio of $B^0\to \pi^- \tau^+\nu_\tau$ q2min, q2max
<Rtaul>(B->pilnu) $\langle R_{\tau \ell} \rangle(B\to \pi \ell^+\nu)$ Ratio of partial branching ratios of $B\to \pi \tau^+ \nu_\tau$ and $B\to \pi \ell^+ \nu_\ell$ q2min, q2max
<Rtaumu>(B->pilnu) $\langle R_{\tau \mu} \rangle(B\to \pi \ell^+\nu)$ Ratio of partial branching ratios of $B\to \pi \tau^+ \nu_\tau$ and $B\to \pi \mu^+ \nu_\mu$ q2min, q2max
BR(B0->pitaunu) $\text{BR}(B^0\to \pi^- \tau^+\nu_\tau)$ Total branching ratio of $B^0\to \pi^- \tau^+\nu_\tau$  
Rtaul(B->pilnu) $R_{\tau \ell}(B\to \pi \ell^+\nu)$ Ratio of total branching ratios of $B\to \pi \tau^+ \nu_\tau$ and $B\to \pi \ell^+ \nu_\ell$  
Rtaumu(B->pilnu) $R_{\tau \mu}(B\to \pi \ell^+\nu)$ Ratio of total branching ratios of $B\to \pi \tau^+ \nu_\tau$ and $B\to \pi \mu^+ \nu_\mu$  
dBR/dq2(B0->pitaunu) $\frac{d\text{BR}}{dq^2}(B^0\to \pi^- \tau^+\nu_\tau)$ Differential branching ratio of $B^0\to \pi^- \tau^+\nu_\tau$ q2

$B^0\to \pi^- e^+\nu_e$

Name Symbol Description Arguments
<BR>(B0->pienu) $\langle\text{BR}\rangle(B^0\to \pi^- e^+\nu_e)$ Binned branching ratio of $B^0\to \pi^- e^+\nu_e$ q2min, q2max
<Rmue>(B->pilnu) $\langle R_{\mu e} \rangle(B\to \pi \ell^+\nu)$ Ratio of partial branching ratios of $B\to \pi \mu^+ \nu_\mu$ and $B\to \pi e^+ \nu_e$ q2min, q2max
BR(B0->pienu) $\text{BR}(B^0\to \pi^- e^+\nu_e)$ Total branching ratio of $B^0\to \pi^- e^+\nu_e$  
Rmue(B->pilnu) $R_{\mu e}(B\to \pi \ell^+\nu)$ Ratio of total branching ratios of $B\to \pi \mu^+ \nu_\mu$ and $B\to \pi e^+ \nu_e$  
dBR/dq2(B0->pienu) $\frac{d\text{BR}}{dq^2}(B^0\to \pi^- e^+\nu_e)$ Differential branching ratio of $B^0\to \pi^- e^+\nu_e$ q2

$B\to V\ell\nu$

$B^+\to D^{\ast 0}\ell^+\nu_\ell$

Name Symbol Description Arguments
<BR>(B+->D*lnu) $\langle\text{BR}\rangle(B^+\to D^{\ast 0}\ell^+\nu_\ell)$ $q^2$-binned branching ratio of $B^+\to D^{\ast 0}\ell^+\nu_\ell$ q2min, q2max
<BR>/<cV>(B+->D*lnu) $\langle\text{BR}\rangle/\Delta\cos\theta_V(B^+\to D^{\ast 0}\ell^+\nu_\ell)$ $\cos\theta_V$-binned branching ratio of $B^+\to D^{\ast 0}\ell^+\nu_\ell$ cVmin, cVmax
<BR>/<cl>(B+->D*lnu) $\langle\text{BR}\rangle/\Delta\cos\theta_l(B^+\to D^{\ast 0}\ell^+\nu_\ell)$ $\cos\theta_l$-binned branching ratio of $B^+\to D^{\ast 0}\ell^+\nu_\ell$ clmin, clmax
<BR>/<phi>(B+->D*lnu) $\langle\text{BR}\rangle/\Delta\phi(B^+\to D^{\ast 0}\ell^+\nu_\ell)$ $\phi$-binned branching ratio of $B^+\to D^{\ast 0}\ell^+\nu_\ell$ phimin, phimax
<BR_L>(B+->D*lnu) $\langle\text{BR}L\rangle(B^+\to D^{\ast 0}\ell^+\nu\ell)$ Binned longitudinal branching ratio of $B^+\to D^{\ast 0}\ell^+\nu_\ell$ q2min, q2max
<BR_T>(B+->D*lnu) $\langle\text{BR}T\rangle(B^+\to D^{\ast 0}\ell^+\nu\ell)$ Binned transverse branching ratio of $B^+\to D^{\ast 0}\ell^+\nu_\ell$ q2min, q2max
<FL>(B+->D*lnu) $\langle F_L\rangle(B^+\to D^{\ast 0}\ell^+\nu_\ell)$ Binned longitudinal polarization fraction branching ratio of $B^+\to D^{\ast 0}\ell^+\nu_\ell$ q2min, q2max
<Rtaul>(B->D*lnu) $\langle R_{\tau \ell} \rangle(B\to D^{\ast}\ell^+\nu)$ Ratio of partial branching ratios of $B\to D^{\ast}\tau^+ \nu_\tau$ and $B\to D^{\ast}\ell^+ \nu_\ell$ q2min, q2max
AFBtot(B+->D*lnu) $A_\text{FB}(B^+\to D^{\ast 0}\ell^+\nu_\ell)$ Total forward-backward asymmetry branching ratio of $B^+\to D^{\ast 0}\ell^+\nu_\ell$  
BR(B+->D*lnu) $\text{BR}(B^+\to D^{\ast 0}\ell^+\nu_\ell)$ Total branching ratio of $B^+\to D^{\ast 0}\ell^+\nu_\ell$  
BR_L(B+->D*lnu) $\text{BR}L(B^+\to D^{\ast 0}\ell^+\nu\ell)$ Total longitudinal branching ratio of $B^+\to D^{\ast 0}\ell^+\nu_\ell$  
BR_T(B+->D*lnu) $\text{BR}T(B^+\to D^{\ast 0}\ell^+\nu\ell)$ Total transverse branching ratio of $B^+\to D^{\ast 0}\ell^+\nu_\ell$  
FL(B+->D*lnu) $F_L(B^+\to D^{\ast 0}\ell^+\nu_\ell)$ Differential longitudinal polarization fraction branching ratio of $B^+\to D^{\ast 0}\ell^+\nu_\ell$ q2
FLtot(B+->D*lnu) $F_L(B^+\to D^{\ast 0}\ell^+\nu_\ell)$ Total longitudinal polarization fraction branching ratio of $B^+\to D^{\ast 0}\ell^+\nu_\ell$  
FLttot(B+->D*lnu) $\widetilde{F}L(B^+\to D^{\ast 0}\ell^+\nu\ell)$ Total longitudinal polarization fraction branching ratio of $B^+\to D^{\ast 0}\ell^+\nu_\ell$  
I3tot(B+->D*lnu) $I_3(B^+\to D^{\ast 0}\ell^+\nu_\ell)$ $q^2$-integrated angular coefficient $I_3$ branching ratio of $B^+\to D^{\ast 0}\ell^+\nu_\ell$  
Rtaul(B->D*lnu) $R_{\tau \ell}(B\to D^{\ast}\ell^+\nu)$ Ratio of total branching ratios of $B\to D^{\ast}\tau^+ \nu_\tau$ and $B\to D^{\ast}\ell^+ \nu_\ell$  
dBR/dcV(B+->D*lnu) $\frac{d\text{BR}}{d\cos\theta_V}(B^+\to D^{\ast 0}\ell^+\nu_\ell)$ $\cos\theta_V$-differential branching ratio of $B^+\to D^{\ast 0}\ell^+\nu_\ell$ cV
dBR/dcl(B+->D*lnu) $\frac{d\text{BR}}{d\cos\theta_l}(B^+\to D^{\ast 0}\ell^+\nu_\ell)$ $\cos\theta_l$-differential branching ratio of $B^+\to D^{\ast 0}\ell^+\nu_\ell$ cl
dBR/dphi(B+->D*lnu) $\frac{d\text{BR}}{d\phi}(B^+\to D^{\ast 0}\ell^+\nu_\ell)$ $\phi$-differential branching ratio of $B^+\to D^{\ast 0}\ell^+\nu_\ell$ phi
dBR/dq2(B+->D*lnu) $\frac{d\text{BR}}{dq^2}(B^+\to D^{\ast 0}\ell^+\nu_\ell)$ $q^2$-differential branching ratio of $B^+\to D^{\ast 0}\ell^+\nu_\ell$ q2
dBR_L/dq2(B+->D*lnu) $\frac{d\text{BR}L}{dq^2}(B^+\to D^{\ast 0}\ell^+\nu\ell)$ Differential longitudinal branching ratio of $B^+\to D^{\ast 0}\ell^+\nu_\ell$ q2
dBR_T/dq2(B+->D*lnu) $\frac{d\text{BR}T}{dq^2}(B^+\to D^{\ast 0}\ell^+\nu\ell)$ Differential transverse branching ratio of $B^+\to D^{\ast 0}\ell^+\nu_\ell$ q2

$B^+\to D^{\ast 0}\mu^+\nu_\mu$

Name Symbol Description Arguments
<BR>(B+->D*munu) $\langle\text{BR}\rangle(B^+\to D^{\ast 0}\mu^+\nu_\mu)$ $q^2$-binned branching ratio of $B^+\to D^{\ast 0}\mu^+\nu_\mu$ q2min, q2max
<BR>/<cV>(B+->D*munu) $\langle\text{BR}\rangle/\Delta\cos\theta_V(B^+\to D^{\ast 0}\mu^+\nu_\mu)$ $\cos\theta_V$-binned branching ratio of $B^+\to D^{\ast 0}\mu^+\nu_\mu$ cVmin, cVmax
<BR>/<cl>(B+->D*munu) $\langle\text{BR}\rangle/\Delta\cos\theta_l(B^+\to D^{\ast 0}\mu^+\nu_\mu)$ $\cos\theta_l$-binned branching ratio of $B^+\to D^{\ast 0}\mu^+\nu_\mu$ clmin, clmax
<BR>/<phi>(B+->D*munu) $\langle\text{BR}\rangle/\Delta\phi(B^+\to D^{\ast 0}\mu^+\nu_\mu)$ $\phi$-binned branching ratio of $B^+\to D^{\ast 0}\mu^+\nu_\mu$ phimin, phimax
<BR_L>(B+->D*munu) $\langle\text{BR}L\rangle(B^+\to D^{\ast 0}\mu^+\nu\mu)$ Binned longitudinal branching ratio of $B^+\to D^{\ast 0}\mu^+\nu_\mu$ q2min, q2max
<BR_T>(B+->D*munu) $\langle\text{BR}T\rangle(B^+\to D^{\ast 0}\mu^+\nu\mu)$ Binned transverse branching ratio of $B^+\to D^{\ast 0}\mu^+\nu_\mu$ q2min, q2max
<FL>(B+->D*munu) $\langle F_L\rangle(B^+\to D^{\ast 0}\mu^+\nu_\mu)$ Binned longitudinal polarization fraction branching ratio of $B^+\to D^{\ast 0}\mu^+\nu_\mu$ q2min, q2max
<Rmue>(B->D*lnu) $\langle R_{\mu e} \rangle(B\to D^{\ast}\ell^+\nu)$ Ratio of partial branching ratios of $B\to D^{\ast}\mu^+ \nu_\mu$ and $B\to D^{\ast}e^+ \nu_e$ q2min, q2max
<Rtaumu>(B->D*lnu) $\langle R_{\tau \mu} \rangle(B\to D^{\ast}\ell^+\nu)$ Ratio of partial branching ratios of $B\to D^{\ast}\tau^+ \nu_\tau$ and $B\to D^{\ast}\mu^+ \nu_\mu$ q2min, q2max
AFBtot(B+->D*munu) $A_\text{FB}(B^+\to D^{\ast 0}\mu^+\nu_\mu)$ Total forward-backward asymmetry branching ratio of $B^+\to D^{\ast 0}\mu^+\nu_\mu$  
BR(B+->D*munu) $\text{BR}(B^+\to D^{\ast 0}\mu^+\nu_\mu)$ Total branching ratio of $B^+\to D^{\ast 0}\mu^+\nu_\mu$  
BR_L(B+->D*munu) $\text{BR}L(B^+\to D^{\ast 0}\mu^+\nu\mu)$ Total longitudinal branching ratio of $B^+\to D^{\ast 0}\mu^+\nu_\mu$  
BR_T(B+->D*munu) $\text{BR}T(B^+\to D^{\ast 0}\mu^+\nu\mu)$ Total transverse branching ratio of $B^+\to D^{\ast 0}\mu^+\nu_\mu$  
FL(B+->D*munu) $F_L(B^+\to D^{\ast 0}\mu^+\nu_\mu)$ Differential longitudinal polarization fraction branching ratio of $B^+\to D^{\ast 0}\mu^+\nu_\mu$ q2
FLtot(B+->D*munu) $F_L(B^+\to D^{\ast 0}\mu^+\nu_\mu)$ Total longitudinal polarization fraction branching ratio of $B^+\to D^{\ast 0}\mu^+\nu_\mu$  
FLttot(B+->D*munu) $\widetilde{F}L(B^+\to D^{\ast 0}\mu^+\nu\mu)$ Total longitudinal polarization fraction branching ratio of $B^+\to D^{\ast 0}\mu^+\nu_\mu$  
I3tot(B+->D*munu) $I_3(B^+\to D^{\ast 0}\mu^+\nu_\mu)$ $q^2$-integrated angular coefficient $I_3$ branching ratio of $B^+\to D^{\ast 0}\mu^+\nu_\mu$  
Rmue(B->D*lnu) $R_{\mu e}(B\to D^{\ast}\ell^+\nu)$ Ratio of total branching ratios of $B\to D^{\ast}\mu^+ \nu_\mu$ and $B\to D^{\ast}e^+ \nu_e$  
Rtaumu(B->D*lnu) $R_{\tau \mu}(B\to D^{\ast}\ell^+\nu)$ Ratio of total branching ratios of $B\to D^{\ast}\tau^+ \nu_\tau$ and $B\to D^{\ast}\mu^+ \nu_\mu$  
dBR/dcV(B+->D*munu) $\frac{d\text{BR}}{d\cos\theta_V}(B^+\to D^{\ast 0}\mu^+\nu_\mu)$ $\cos\theta_V$-differential branching ratio of $B^+\to D^{\ast 0}\mu^+\nu_\mu$ cV
dBR/dcl(B+->D*munu) $\frac{d\text{BR}}{d\cos\theta_l}(B^+\to D^{\ast 0}\mu^+\nu_\mu)$ $\cos\theta_l$-differential branching ratio of $B^+\to D^{\ast 0}\mu^+\nu_\mu$ cl
dBR/dphi(B+->D*munu) $\frac{d\text{BR}}{d\phi}(B^+\to D^{\ast 0}\mu^+\nu_\mu)$ $\phi$-differential branching ratio of $B^+\to D^{\ast 0}\mu^+\nu_\mu$ phi
dBR/dq2(B+->D*munu) $\frac{d\text{BR}}{dq^2}(B^+\to D^{\ast 0}\mu^+\nu_\mu)$ $q^2$-differential branching ratio of $B^+\to D^{\ast 0}\mu^+\nu_\mu$ q2
dBR_L/dq2(B+->D*munu) $\frac{d\text{BR}L}{dq^2}(B^+\to D^{\ast 0}\mu^+\nu\mu)$ Differential longitudinal branching ratio of $B^+\to D^{\ast 0}\mu^+\nu_\mu$ q2
dBR_T/dq2(B+->D*munu) $\frac{d\text{BR}T}{dq^2}(B^+\to D^{\ast 0}\mu^+\nu\mu)$ Differential transverse branching ratio of $B^+\to D^{\ast 0}\mu^+\nu_\mu$ q2

$B^+\to D^{\ast 0}\tau^+\nu$

Name Symbol Description Arguments
<BR>/BR(B->D*taunu) $\frac{\langle \text{BR} \rangle}{\text{BR}}(B\to D^\ast\tau^+\nu)$ Relative partial branching ratio of $B\to D^\ast\tau^+\nu$ q2min, q2max

$B^+\to D^{\ast 0}\tau^+\nu_\tau$

Name Symbol Description Arguments
<BR>(B+->D*taunu) $\langle\text{BR}\rangle(B^+\to D^{\ast 0}\tau^+\nu_\tau)$ $q^2$-binned branching ratio of $B^+\to D^{\ast 0}\tau^+\nu_\tau$ q2min, q2max
<BR>/<cV>(B+->D*taunu) $\langle\text{BR}\rangle/\Delta\cos\theta_V(B^+\to D^{\ast 0}\tau^+\nu_\tau)$ $\cos\theta_V$-binned branching ratio of $B^+\to D^{\ast 0}\tau^+\nu_\tau$ cVmin, cVmax
<BR>/<cl>(B+->D*taunu) $\langle\text{BR}\rangle/\Delta\cos\theta_l(B^+\to D^{\ast 0}\tau^+\nu_\tau)$ $\cos\theta_l$-binned branching ratio of $B^+\to D^{\ast 0}\tau^+\nu_\tau$ clmin, clmax
<BR>/<phi>(B+->D*taunu) $\langle\text{BR}\rangle/\Delta\phi(B^+\to D^{\ast 0}\tau^+\nu_\tau)$ $\phi$-binned branching ratio of $B^+\to D^{\ast 0}\tau^+\nu_\tau$ phimin, phimax
<BR_L>(B+->D*taunu) $\langle\text{BR}L\rangle(B^+\to D^{\ast 0}\tau^+\nu\tau)$ Binned longitudinal branching ratio of $B^+\to D^{\ast 0}\tau^+\nu_\tau$ q2min, q2max
<BR_T>(B+->D*taunu) $\langle\text{BR}T\rangle(B^+\to D^{\ast 0}\tau^+\nu\tau)$ Binned transverse branching ratio of $B^+\to D^{\ast 0}\tau^+\nu_\tau$ q2min, q2max
<FL>(B+->D*taunu) $\langle F_L\rangle(B^+\to D^{\ast 0}\tau^+\nu_\tau)$ Binned longitudinal polarization fraction branching ratio of $B^+\to D^{\ast 0}\tau^+\nu_\tau$ q2min, q2max
<Rtaul>(B->D*lnu) $\langle R_{\tau \ell} \rangle(B\to D^{\ast}\ell^+\nu)$ Ratio of partial branching ratios of $B\to D^{\ast}\tau^+ \nu_\tau$ and $B\to D^{\ast}\ell^+ \nu_\ell$ q2min, q2max
<Rtaumu>(B->D*lnu) $\langle R_{\tau \mu} \rangle(B\to D^{\ast}\ell^+\nu)$ Ratio of partial branching ratios of $B\to D^{\ast}\tau^+ \nu_\tau$ and $B\to D^{\ast}\mu^+ \nu_\mu$ q2min, q2max
AFBtot(B+->D*taunu) $A_\text{FB}(B^+\to D^{\ast 0}\tau^+\nu_\tau)$ Total forward-backward asymmetry branching ratio of $B^+\to D^{\ast 0}\tau^+\nu_\tau$  
BR(B+->D*taunu) $\text{BR}(B^+\to D^{\ast 0}\tau^+\nu_\tau)$ Total branching ratio of $B^+\to D^{\ast 0}\tau^+\nu_\tau$  
BR_L(B+->D*taunu) $\text{BR}L(B^+\to D^{\ast 0}\tau^+\nu\tau)$ Total longitudinal branching ratio of $B^+\to D^{\ast 0}\tau^+\nu_\tau$  
BR_T(B+->D*taunu) $\text{BR}T(B^+\to D^{\ast 0}\tau^+\nu\tau)$ Total transverse branching ratio of $B^+\to D^{\ast 0}\tau^+\nu_\tau$  
FL(B+->D*taunu) $F_L(B^+\to D^{\ast 0}\tau^+\nu_\tau)$ Differential longitudinal polarization fraction branching ratio of $B^+\to D^{\ast 0}\tau^+\nu_\tau$ q2
FLtot(B+->D*taunu) $F_L(B^+\to D^{\ast 0}\tau^+\nu_\tau)$ Total longitudinal polarization fraction branching ratio of $B^+\to D^{\ast 0}\tau^+\nu_\tau$  
FLttot(B+->D*taunu) $\widetilde{F}L(B^+\to D^{\ast 0}\tau^+\nu\tau)$ Total longitudinal polarization fraction branching ratio of $B^+\to D^{\ast 0}\tau^+\nu_\tau$  
I3tot(B+->D*taunu) $I_3(B^+\to D^{\ast 0}\tau^+\nu_\tau)$ $q^2$-integrated angular coefficient $I_3$ branching ratio of $B^+\to D^{\ast 0}\tau^+\nu_\tau$  
Rtaul(B->D*lnu) $R_{\tau \ell}(B\to D^{\ast}\ell^+\nu)$ Ratio of total branching ratios of $B\to D^{\ast}\tau^+ \nu_\tau$ and $B\to D^{\ast}\ell^+ \nu_\ell$  
Rtaumu(B->D*lnu) $R_{\tau \mu}(B\to D^{\ast}\ell^+\nu)$ Ratio of total branching ratios of $B\to D^{\ast}\tau^+ \nu_\tau$ and $B\to D^{\ast}\mu^+ \nu_\mu$  
dBR/dcV(B+->D*taunu) $\frac{d\text{BR}}{d\cos\theta_V}(B^+\to D^{\ast 0}\tau^+\nu_\tau)$ $\cos\theta_V$-differential branching ratio of $B^+\to D^{\ast 0}\tau^+\nu_\tau$ cV
dBR/dcl(B+->D*taunu) $\frac{d\text{BR}}{d\cos\theta_l}(B^+\to D^{\ast 0}\tau^+\nu_\tau)$ $\cos\theta_l$-differential branching ratio of $B^+\to D^{\ast 0}\tau^+\nu_\tau$ cl
dBR/dphi(B+->D*taunu) $\frac{d\text{BR}}{d\phi}(B^+\to D^{\ast 0}\tau^+\nu_\tau)$ $\phi$-differential branching ratio of $B^+\to D^{\ast 0}\tau^+\nu_\tau$ phi
dBR/dq2(B+->D*taunu) $\frac{d\text{BR}}{dq^2}(B^+\to D^{\ast 0}\tau^+\nu_\tau)$ $q^2$-differential branching ratio of $B^+\to D^{\ast 0}\tau^+\nu_\tau$ q2
dBR_L/dq2(B+->D*taunu) $\frac{d\text{BR}L}{dq^2}(B^+\to D^{\ast 0}\tau^+\nu\tau)$ Differential longitudinal branching ratio of $B^+\to D^{\ast 0}\tau^+\nu_\tau$ q2
dBR_T/dq2(B+->D*taunu) $\frac{d\text{BR}T}{dq^2}(B^+\to D^{\ast 0}\tau^+\nu\tau)$ Differential transverse branching ratio of $B^+\to D^{\ast 0}\tau^+\nu_\tau$ q2

$B^+\to D^{\ast 0}e^+\nu_e$

Name Symbol Description Arguments
<BR>(B+->D*enu) $\langle\text{BR}\rangle(B^+\to D^{\ast 0}e^+\nu_e)$ $q^2$-binned branching ratio of $B^+\to D^{\ast 0}e^+\nu_e$ q2min, q2max
<BR>/<cV>(B+->D*enu) $\langle\text{BR}\rangle/\Delta\cos\theta_V(B^+\to D^{\ast 0}e^+\nu_e)$ $\cos\theta_V$-binned branching ratio of $B^+\to D^{\ast 0}e^+\nu_e$ cVmin, cVmax
<BR>/<cl>(B+->D*enu) $\langle\text{BR}\rangle/\Delta\cos\theta_l(B^+\to D^{\ast 0}e^+\nu_e)$ $\cos\theta_l$-binned branching ratio of $B^+\to D^{\ast 0}e^+\nu_e$ clmin, clmax
<BR>/<phi>(B+->D*enu) $\langle\text{BR}\rangle/\Delta\phi(B^+\to D^{\ast 0}e^+\nu_e)$ $\phi$-binned branching ratio of $B^+\to D^{\ast 0}e^+\nu_e$ phimin, phimax
<BR_L>(B+->D*enu) $\langle\text{BR}_L\rangle(B^+\to D^{\ast 0}e^+\nu_e)$ Binned longitudinal branching ratio of $B^+\to D^{\ast 0}e^+\nu_e$ q2min, q2max
<BR_T>(B+->D*enu) $\langle\text{BR}_T\rangle(B^+\to D^{\ast 0}e^+\nu_e)$ Binned transverse branching ratio of $B^+\to D^{\ast 0}e^+\nu_e$ q2min, q2max
<FL>(B+->D*enu) $\langle F_L\rangle(B^+\to D^{\ast 0}e^+\nu_e)$ Binned longitudinal polarization fraction branching ratio of $B^+\to D^{\ast 0}e^+\nu_e$ q2min, q2max
<Rmue>(B->D*lnu) $\langle R_{\mu e} \rangle(B\to D^{\ast}\ell^+\nu)$ Ratio of partial branching ratios of $B\to D^{\ast}\mu^+ \nu_\mu$ and $B\to D^{\ast}e^+ \nu_e$ q2min, q2max
AFBtot(B+->D*enu) $A_\text{FB}(B^+\to D^{\ast 0}e^+\nu_e)$ Total forward-backward asymmetry branching ratio of $B^+\to D^{\ast 0}e^+\nu_e$  
BR(B+->D*enu) $\text{BR}(B^+\to D^{\ast 0}e^+\nu_e)$ Total branching ratio of $B^+\to D^{\ast 0}e^+\nu_e$  
BR_L(B+->D*enu) $\text{BR}_L(B^+\to D^{\ast 0}e^+\nu_e)$ Total longitudinal branching ratio of $B^+\to D^{\ast 0}e^+\nu_e$  
BR_T(B+->D*enu) $\text{BR}_T(B^+\to D^{\ast 0}e^+\nu_e)$ Total transverse branching ratio of $B^+\to D^{\ast 0}e^+\nu_e$  
FL(B+->D*enu) $F_L(B^+\to D^{\ast 0}e^+\nu_e)$ Differential longitudinal polarization fraction branching ratio of $B^+\to D^{\ast 0}e^+\nu_e$ q2
FLtot(B+->D*enu) $F_L(B^+\to D^{\ast 0}e^+\nu_e)$ Total longitudinal polarization fraction branching ratio of $B^+\to D^{\ast 0}e^+\nu_e$  
FLttot(B+->D*enu) $\widetilde{F}_L(B^+\to D^{\ast 0}e^+\nu_e)$ Total longitudinal polarization fraction branching ratio of $B^+\to D^{\ast 0}e^+\nu_e$  
I3tot(B+->D*enu) $I_3(B^+\to D^{\ast 0}e^+\nu_e)$ $q^2$-integrated angular coefficient $I_3$ branching ratio of $B^+\to D^{\ast 0}e^+\nu_e$  
Rmue(B->D*lnu) $R_{\mu e}(B\to D^{\ast}\ell^+\nu)$ Ratio of total branching ratios of $B\to D^{\ast}\mu^+ \nu_\mu$ and $B\to D^{\ast}e^+ \nu_e$  
dBR/dcV(B+->D*enu) $\frac{d\text{BR}}{d\cos\theta_V}(B^+\to D^{\ast 0}e^+\nu_e)$ $\cos\theta_V$-differential branching ratio of $B^+\to D^{\ast 0}e^+\nu_e$ cV
dBR/dcl(B+->D*enu) $\frac{d\text{BR}}{d\cos\theta_l}(B^+\to D^{\ast 0}e^+\nu_e)$ $\cos\theta_l$-differential branching ratio of $B^+\to D^{\ast 0}e^+\nu_e$ cl
dBR/dphi(B+->D*enu) $\frac{d\text{BR}}{d\phi}(B^+\to D^{\ast 0}e^+\nu_e)$ $\phi$-differential branching ratio of $B^+\to D^{\ast 0}e^+\nu_e$ phi
dBR/dq2(B+->D*enu) $\frac{d\text{BR}}{dq^2}(B^+\to D^{\ast 0}e^+\nu_e)$ $q^2$-differential branching ratio of $B^+\to D^{\ast 0}e^+\nu_e$ q2
dBR_L/dq2(B+->D*enu) $\frac{d\text{BR}_L}{dq^2}(B^+\to D^{\ast 0}e^+\nu_e)$ Differential longitudinal branching ratio of $B^+\to D^{\ast 0}e^+\nu_e$ q2
dBR_T/dq2(B+->D*enu) $\frac{d\text{BR}_T}{dq^2}(B^+\to D^{\ast 0}e^+\nu_e)$ Differential transverse branching ratio of $B^+\to D^{\ast 0}e^+\nu_e$ q2

$B^+\to \omega \ell^+\nu_\ell$

Name Symbol Description Arguments
<BR>(B+->omegalnu) $\langle\text{BR}\rangle(B^+\to \omega \ell^+\nu_\ell)$ $q^2$-binned branching ratio of $B^+\to \omega \ell^+\nu_\ell$ q2min, q2max
<BR>/<cV>(B+->omegalnu) $\langle\text{BR}\rangle/\Delta\cos\theta_V(B^+\to \omega \ell^+\nu_\ell)$ $\cos\theta_V$-binned branching ratio of $B^+\to \omega \ell^+\nu_\ell$ cVmin, cVmax
<BR>/<cl>(B+->omegalnu) $\langle\text{BR}\rangle/\Delta\cos\theta_l(B^+\to \omega \ell^+\nu_\ell)$ $\cos\theta_l$-binned branching ratio of $B^+\to \omega \ell^+\nu_\ell$ clmin, clmax
<BR>/<phi>(B+->omegalnu) $\langle\text{BR}\rangle/\Delta\phi(B^+\to \omega \ell^+\nu_\ell)$ $\phi$-binned branching ratio of $B^+\to \omega \ell^+\nu_\ell$ phimin, phimax
<BR_L>(B+->omegalnu) $\langle\text{BR}L\rangle(B^+\to \omega \ell^+\nu\ell)$ Binned longitudinal branching ratio of $B^+\to \omega \ell^+\nu_\ell$ q2min, q2max
<BR_T>(B+->omegalnu) $\langle\text{BR}T\rangle(B^+\to \omega \ell^+\nu\ell)$ Binned transverse branching ratio of $B^+\to \omega \ell^+\nu_\ell$ q2min, q2max
<FL>(B+->omegalnu) $\langle F_L\rangle(B^+\to \omega \ell^+\nu_\ell)$ Binned longitudinal polarization fraction branching ratio of $B^+\to \omega \ell^+\nu_\ell$ q2min, q2max
<Rtaul>(B+->omegalnu) $\langle R_{\tau \ell} \rangle(B^+\to \omega \ell^+\nu)$ Ratio of partial branching ratios of $B^+\to \omega \tau^+ \nu_\tau$ and $B^+\to \omega \ell^+ \nu_\ell$ q2min, q2max
AFBtot(B+->omegalnu) $A_\text{FB}(B^+\to \omega \ell^+\nu_\ell)$ Total forward-backward asymmetry branching ratio of $B^+\to \omega \ell^+\nu_\ell$  
BR(B+->omegalnu) $\text{BR}(B^+\to \omega \ell^+\nu_\ell)$ Total branching ratio of $B^+\to \omega \ell^+\nu_\ell$  
BR_L(B+->omegalnu) $\text{BR}L(B^+\to \omega \ell^+\nu\ell)$ Total longitudinal branching ratio of $B^+\to \omega \ell^+\nu_\ell$  
BR_T(B+->omegalnu) $\text{BR}T(B^+\to \omega \ell^+\nu\ell)$ Total transverse branching ratio of $B^+\to \omega \ell^+\nu_\ell$  
FL(B+->omegalnu) $F_L(B^+\to \omega \ell^+\nu_\ell)$ Differential longitudinal polarization fraction branching ratio of $B^+\to \omega \ell^+\nu_\ell$ q2
FLtot(B+->omegalnu) $F_L(B^+\to \omega \ell^+\nu_\ell)$ Total longitudinal polarization fraction branching ratio of $B^+\to \omega \ell^+\nu_\ell$  
FLttot(B+->omegalnu) $\widetilde{F}L(B^+\to \omega \ell^+\nu\ell)$ Total longitudinal polarization fraction branching ratio of $B^+\to \omega \ell^+\nu_\ell$  
I3tot(B+->omegalnu) $I_3(B^+\to \omega \ell^+\nu_\ell)$ $q^2$-integrated angular coefficient $I_3$ branching ratio of $B^+\to \omega \ell^+\nu_\ell$  
Rtaul(B+->omegalnu) $R_{\tau \ell}(B^+\to \omega \ell^+\nu)$ Ratio of total branching ratios of $B^+\to \omega \tau^+ \nu_\tau$ and $B^+\to \omega \ell^+ \nu_\ell$  
dBR/dcV(B+->omegalnu) $\frac{d\text{BR}}{d\cos\theta_V}(B^+\to \omega \ell^+\nu_\ell)$ $\cos\theta_V$-differential branching ratio of $B^+\to \omega \ell^+\nu_\ell$ cV
dBR/dcl(B+->omegalnu) $\frac{d\text{BR}}{d\cos\theta_l}(B^+\to \omega \ell^+\nu_\ell)$ $\cos\theta_l$-differential branching ratio of $B^+\to \omega \ell^+\nu_\ell$ cl
dBR/dphi(B+->omegalnu) $\frac{d\text{BR}}{d\phi}(B^+\to \omega \ell^+\nu_\ell)$ $\phi$-differential branching ratio of $B^+\to \omega \ell^+\nu_\ell$ phi
dBR/dq2(B+->omegalnu) $\frac{d\text{BR}}{dq^2}(B^+\to \omega \ell^+\nu_\ell)$ $q^2$-differential branching ratio of $B^+\to \omega \ell^+\nu_\ell$ q2
dBR_L/dq2(B+->omegalnu) $\frac{d\text{BR}L}{dq^2}(B^+\to \omega \ell^+\nu\ell)$ Differential longitudinal branching ratio of $B^+\to \omega \ell^+\nu_\ell$ q2
dBR_T/dq2(B+->omegalnu) $\frac{d\text{BR}T}{dq^2}(B^+\to \omega \ell^+\nu\ell)$ Differential transverse branching ratio of $B^+\to \omega \ell^+\nu_\ell$ q2

$B^+\to \omega \mu^+\nu_\mu$

Name Symbol Description Arguments
<BR>(B+->omegamunu) $\langle\text{BR}\rangle(B^+\to \omega \mu^+\nu_\mu)$ $q^2$-binned branching ratio of $B^+\to \omega \mu^+\nu_\mu$ q2min, q2max
<BR>/<cV>(B+->omegamunu) $\langle\text{BR}\rangle/\Delta\cos\theta_V(B^+\to \omega \mu^+\nu_\mu)$ $\cos\theta_V$-binned branching ratio of $B^+\to \omega \mu^+\nu_\mu$ cVmin, cVmax
<BR>/<cl>(B+->omegamunu) $\langle\text{BR}\rangle/\Delta\cos\theta_l(B^+\to \omega \mu^+\nu_\mu)$ $\cos\theta_l$-binned branching ratio of $B^+\to \omega \mu^+\nu_\mu$ clmin, clmax
<BR>/<phi>(B+->omegamunu) $\langle\text{BR}\rangle/\Delta\phi(B^+\to \omega \mu^+\nu_\mu)$ $\phi$-binned branching ratio of $B^+\to \omega \mu^+\nu_\mu$ phimin, phimax
<BR_L>(B+->omegamunu) $\langle\text{BR}L\rangle(B^+\to \omega \mu^+\nu\mu)$ Binned longitudinal branching ratio of $B^+\to \omega \mu^+\nu_\mu$ q2min, q2max
<BR_T>(B+->omegamunu) $\langle\text{BR}T\rangle(B^+\to \omega \mu^+\nu\mu)$ Binned transverse branching ratio of $B^+\to \omega \mu^+\nu_\mu$ q2min, q2max
<FL>(B+->omegamunu) $\langle F_L\rangle(B^+\to \omega \mu^+\nu_\mu)$ Binned longitudinal polarization fraction branching ratio of $B^+\to \omega \mu^+\nu_\mu$ q2min, q2max
<Rmue>(B+->omegalnu) $\langle R_{\mu e} \rangle(B^+\to \omega \ell^+\nu)$ Ratio of partial branching ratios of $B^+\to \omega \mu^+ \nu_\mu$ and $B^+\to \omega e^+ \nu_e$ q2min, q2max
<Rtaumu>(B+->omegalnu) $\langle R_{\tau \mu} \rangle(B^+\to \omega \ell^+\nu)$ Ratio of partial branching ratios of $B^+\to \omega \tau^+ \nu_\tau$ and $B^+\to \omega \mu^+ \nu_\mu$ q2min, q2max
AFBtot(B+->omegamunu) $A_\text{FB}(B^+\to \omega \mu^+\nu_\mu)$ Total forward-backward asymmetry branching ratio of $B^+\to \omega \mu^+\nu_\mu$  
BR(B+->omegamunu) $\text{BR}(B^+\to \omega \mu^+\nu_\mu)$ Total branching ratio of $B^+\to \omega \mu^+\nu_\mu$  
BR_L(B+->omegamunu) $\text{BR}L(B^+\to \omega \mu^+\nu\mu)$ Total longitudinal branching ratio of $B^+\to \omega \mu^+\nu_\mu$  
BR_T(B+->omegamunu) $\text{BR}T(B^+\to \omega \mu^+\nu\mu)$ Total transverse branching ratio of $B^+\to \omega \mu^+\nu_\mu$  
FL(B+->omegamunu) $F_L(B^+\to \omega \mu^+\nu_\mu)$ Differential longitudinal polarization fraction branching ratio of $B^+\to \omega \mu^+\nu_\mu$ q2
FLtot(B+->omegamunu) $F_L(B^+\to \omega \mu^+\nu_\mu)$ Total longitudinal polarization fraction branching ratio of $B^+\to \omega \mu^+\nu_\mu$  
FLttot(B+->omegamunu) $\widetilde{F}L(B^+\to \omega \mu^+\nu\mu)$ Total longitudinal polarization fraction branching ratio of $B^+\to \omega \mu^+\nu_\mu$  
I3tot(B+->omegamunu) $I_3(B^+\to \omega \mu^+\nu_\mu)$ $q^2$-integrated angular coefficient $I_3$ branching ratio of $B^+\to \omega \mu^+\nu_\mu$  
Rmue(B+->omegalnu) $R_{\mu e}(B^+\to \omega \ell^+\nu)$ Ratio of total branching ratios of $B^+\to \omega \mu^+ \nu_\mu$ and $B^+\to \omega e^+ \nu_e$  
Rtaumu(B+->omegalnu) $R_{\tau \mu}(B^+\to \omega \ell^+\nu)$ Ratio of total branching ratios of $B^+\to \omega \tau^+ \nu_\tau$ and $B^+\to \omega \mu^+ \nu_\mu$  
dBR/dcV(B+->omegamunu) $\frac{d\text{BR}}{d\cos\theta_V}(B^+\to \omega \mu^+\nu_\mu)$ $\cos\theta_V$-differential branching ratio of $B^+\to \omega \mu^+\nu_\mu$ cV
dBR/dcl(B+->omegamunu) $\frac{d\text{BR}}{d\cos\theta_l}(B^+\to \omega \mu^+\nu_\mu)$ $\cos\theta_l$-differential branching ratio of $B^+\to \omega \mu^+\nu_\mu$ cl
dBR/dphi(B+->omegamunu) $\frac{d\text{BR}}{d\phi}(B^+\to \omega \mu^+\nu_\mu)$ $\phi$-differential branching ratio of $B^+\to \omega \mu^+\nu_\mu$ phi
dBR/dq2(B+->omegamunu) $\frac{d\text{BR}}{dq^2}(B^+\to \omega \mu^+\nu_\mu)$ $q^2$-differential branching ratio of $B^+\to \omega \mu^+\nu_\mu$ q2
dBR_L/dq2(B+->omegamunu) $\frac{d\text{BR}L}{dq^2}(B^+\to \omega \mu^+\nu\mu)$ Differential longitudinal branching ratio of $B^+\to \omega \mu^+\nu_\mu$ q2
dBR_T/dq2(B+->omegamunu) $\frac{d\text{BR}T}{dq^2}(B^+\to \omega \mu^+\nu\mu)$ Differential transverse branching ratio of $B^+\to \omega \mu^+\nu_\mu$ q2

$B^+\to \omega \tau^+\nu_\tau$

Name Symbol Description Arguments
<BR>(B+->omegataunu) $\langle\text{BR}\rangle(B^+\to \omega \tau^+\nu_\tau)$ $q^2$-binned branching ratio of $B^+\to \omega \tau^+\nu_\tau$ q2min, q2max
<BR>/<cV>(B+->omegataunu) $\langle\text{BR}\rangle/\Delta\cos\theta_V(B^+\to \omega \tau^+\nu_\tau)$ $\cos\theta_V$-binned branching ratio of $B^+\to \omega \tau^+\nu_\tau$ cVmin, cVmax
<BR>/<cl>(B+->omegataunu) $\langle\text{BR}\rangle/\Delta\cos\theta_l(B^+\to \omega \tau^+\nu_\tau)$ $\cos\theta_l$-binned branching ratio of $B^+\to \omega \tau^+\nu_\tau$ clmin, clmax
<BR>/<phi>(B+->omegataunu) $\langle\text{BR}\rangle/\Delta\phi(B^+\to \omega \tau^+\nu_\tau)$ $\phi$-binned branching ratio of $B^+\to \omega \tau^+\nu_\tau$ phimin, phimax
<BR_L>(B+->omegataunu) $\langle\text{BR}L\rangle(B^+\to \omega \tau^+\nu\tau)$ Binned longitudinal branching ratio of $B^+\to \omega \tau^+\nu_\tau$ q2min, q2max
<BR_T>(B+->omegataunu) $\langle\text{BR}T\rangle(B^+\to \omega \tau^+\nu\tau)$ Binned transverse branching ratio of $B^+\to \omega \tau^+\nu_\tau$ q2min, q2max
<FL>(B+->omegataunu) $\langle F_L\rangle(B^+\to \omega \tau^+\nu_\tau)$ Binned longitudinal polarization fraction branching ratio of $B^+\to \omega \tau^+\nu_\tau$ q2min, q2max
<Rtaul>(B+->omegalnu) $\langle R_{\tau \ell} \rangle(B^+\to \omega \ell^+\nu)$ Ratio of partial branching ratios of $B^+\to \omega \tau^+ \nu_\tau$ and $B^+\to \omega \ell^+ \nu_\ell$ q2min, q2max
<Rtaumu>(B+->omegalnu) $\langle R_{\tau \mu} \rangle(B^+\to \omega \ell^+\nu)$ Ratio of partial branching ratios of $B^+\to \omega \tau^+ \nu_\tau$ and $B^+\to \omega \mu^+ \nu_\mu$ q2min, q2max
AFBtot(B+->omegataunu) $A_\text{FB}(B^+\to \omega \tau^+\nu_\tau)$ Total forward-backward asymmetry branching ratio of $B^+\to \omega \tau^+\nu_\tau$  
BR(B+->omegataunu) $\text{BR}(B^+\to \omega \tau^+\nu_\tau)$ Total branching ratio of $B^+\to \omega \tau^+\nu_\tau$  
BR_L(B+->omegataunu) $\text{BR}L(B^+\to \omega \tau^+\nu\tau)$ Total longitudinal branching ratio of $B^+\to \omega \tau^+\nu_\tau$  
BR_T(B+->omegataunu) $\text{BR}T(B^+\to \omega \tau^+\nu\tau)$ Total transverse branching ratio of $B^+\to \omega \tau^+\nu_\tau$  
FL(B+->omegataunu) $F_L(B^+\to \omega \tau^+\nu_\tau)$ Differential longitudinal polarization fraction branching ratio of $B^+\to \omega \tau^+\nu_\tau$ q2
FLtot(B+->omegataunu) $F_L(B^+\to \omega \tau^+\nu_\tau)$ Total longitudinal polarization fraction branching ratio of $B^+\to \omega \tau^+\nu_\tau$  
FLttot(B+->omegataunu) $\widetilde{F}L(B^+\to \omega \tau^+\nu\tau)$ Total longitudinal polarization fraction branching ratio of $B^+\to \omega \tau^+\nu_\tau$  
I3tot(B+->omegataunu) $I_3(B^+\to \omega \tau^+\nu_\tau)$ $q^2$-integrated angular coefficient $I_3$ branching ratio of $B^+\to \omega \tau^+\nu_\tau$  
Rtaul(B+->omegalnu) $R_{\tau \ell}(B^+\to \omega \ell^+\nu)$ Ratio of total branching ratios of $B^+\to \omega \tau^+ \nu_\tau$ and $B^+\to \omega \ell^+ \nu_\ell$  
Rtaumu(B+->omegalnu) $R_{\tau \mu}(B^+\to \omega \ell^+\nu)$ Ratio of total branching ratios of $B^+\to \omega \tau^+ \nu_\tau$ and $B^+\to \omega \mu^+ \nu_\mu$  
dBR/dcV(B+->omegataunu) $\frac{d\text{BR}}{d\cos\theta_V}(B^+\to \omega \tau^+\nu_\tau)$ $\cos\theta_V$-differential branching ratio of $B^+\to \omega \tau^+\nu_\tau$ cV
dBR/dcl(B+->omegataunu) $\frac{d\text{BR}}{d\cos\theta_l}(B^+\to \omega \tau^+\nu_\tau)$ $\cos\theta_l$-differential branching ratio of $B^+\to \omega \tau^+\nu_\tau$ cl
dBR/dphi(B+->omegataunu) $\frac{d\text{BR}}{d\phi}(B^+\to \omega \tau^+\nu_\tau)$ $\phi$-differential branching ratio of $B^+\to \omega \tau^+\nu_\tau$ phi
dBR/dq2(B+->omegataunu) $\frac{d\text{BR}}{dq^2}(B^+\to \omega \tau^+\nu_\tau)$ $q^2$-differential branching ratio of $B^+\to \omega \tau^+\nu_\tau$ q2
dBR_L/dq2(B+->omegataunu) $\frac{d\text{BR}L}{dq^2}(B^+\to \omega \tau^+\nu\tau)$ Differential longitudinal branching ratio of $B^+\to \omega \tau^+\nu_\tau$ q2
dBR_T/dq2(B+->omegataunu) $\frac{d\text{BR}T}{dq^2}(B^+\to \omega \tau^+\nu\tau)$ Differential transverse branching ratio of $B^+\to \omega \tau^+\nu_\tau$ q2

$B^+\to \omega e^+\nu_e$

Name Symbol Description Arguments
<BR>(B+->omegaenu) $\langle\text{BR}\rangle(B^+\to \omega e^+\nu_e)$ $q^2$-binned branching ratio of $B^+\to \omega e^+\nu_e$ q2min, q2max
<BR>/<cV>(B+->omegaenu) $\langle\text{BR}\rangle/\Delta\cos\theta_V(B^+\to \omega e^+\nu_e)$ $\cos\theta_V$-binned branching ratio of $B^+\to \omega e^+\nu_e$ cVmin, cVmax
<BR>/<cl>(B+->omegaenu) $\langle\text{BR}\rangle/\Delta\cos\theta_l(B^+\to \omega e^+\nu_e)$ $\cos\theta_l$-binned branching ratio of $B^+\to \omega e^+\nu_e$ clmin, clmax
<BR>/<phi>(B+->omegaenu) $\langle\text{BR}\rangle/\Delta\phi(B^+\to \omega e^+\nu_e)$ $\phi$-binned branching ratio of $B^+\to \omega e^+\nu_e$ phimin, phimax
<BR_L>(B+->omegaenu) $\langle\text{BR}_L\rangle(B^+\to \omega e^+\nu_e)$ Binned longitudinal branching ratio of $B^+\to \omega e^+\nu_e$ q2min, q2max
<BR_T>(B+->omegaenu) $\langle\text{BR}_T\rangle(B^+\to \omega e^+\nu_e)$ Binned transverse branching ratio of $B^+\to \omega e^+\nu_e$ q2min, q2max
<FL>(B+->omegaenu) $\langle F_L\rangle(B^+\to \omega e^+\nu_e)$ Binned longitudinal polarization fraction branching ratio of $B^+\to \omega e^+\nu_e$ q2min, q2max
<Rmue>(B+->omegalnu) $\langle R_{\mu e} \rangle(B^+\to \omega \ell^+\nu)$ Ratio of partial branching ratios of $B^+\to \omega \mu^+ \nu_\mu$ and $B^+\to \omega e^+ \nu_e$ q2min, q2max
AFBtot(B+->omegaenu) $A_\text{FB}(B^+\to \omega e^+\nu_e)$ Total forward-backward asymmetry branching ratio of $B^+\to \omega e^+\nu_e$  
BR(B+->omegaenu) $\text{BR}(B^+\to \omega e^+\nu_e)$ Total branching ratio of $B^+\to \omega e^+\nu_e$  
BR_L(B+->omegaenu) $\text{BR}_L(B^+\to \omega e^+\nu_e)$ Total longitudinal branching ratio of $B^+\to \omega e^+\nu_e$  
BR_T(B+->omegaenu) $\text{BR}_T(B^+\to \omega e^+\nu_e)$ Total transverse branching ratio of $B^+\to \omega e^+\nu_e$  
FL(B+->omegaenu) $F_L(B^+\to \omega e^+\nu_e)$ Differential longitudinal polarization fraction branching ratio of $B^+\to \omega e^+\nu_e$ q2
FLtot(B+->omegaenu) $F_L(B^+\to \omega e^+\nu_e)$ Total longitudinal polarization fraction branching ratio of $B^+\to \omega e^+\nu_e$  
FLttot(B+->omegaenu) $\widetilde{F}_L(B^+\to \omega e^+\nu_e)$ Total longitudinal polarization fraction branching ratio of $B^+\to \omega e^+\nu_e$  
I3tot(B+->omegaenu) $I_3(B^+\to \omega e^+\nu_e)$ $q^2$-integrated angular coefficient $I_3$ branching ratio of $B^+\to \omega e^+\nu_e$  
Rmue(B+->omegalnu) $R_{\mu e}(B^+\to \omega \ell^+\nu)$ Ratio of total branching ratios of $B^+\to \omega \mu^+ \nu_\mu$ and $B^+\to \omega e^+ \nu_e$  
dBR/dcV(B+->omegaenu) $\frac{d\text{BR}}{d\cos\theta_V}(B^+\to \omega e^+\nu_e)$ $\cos\theta_V$-differential branching ratio of $B^+\to \omega e^+\nu_e$ cV
dBR/dcl(B+->omegaenu) $\frac{d\text{BR}}{d\cos\theta_l}(B^+\to \omega e^+\nu_e)$ $\cos\theta_l$-differential branching ratio of $B^+\to \omega e^+\nu_e$ cl
dBR/dphi(B+->omegaenu) $\frac{d\text{BR}}{d\phi}(B^+\to \omega e^+\nu_e)$ $\phi$-differential branching ratio of $B^+\to \omega e^+\nu_e$ phi
dBR/dq2(B+->omegaenu) $\frac{d\text{BR}}{dq^2}(B^+\to \omega e^+\nu_e)$ $q^2$-differential branching ratio of $B^+\to \omega e^+\nu_e$ q2
dBR_L/dq2(B+->omegaenu) $\frac{d\text{BR}_L}{dq^2}(B^+\to \omega e^+\nu_e)$ Differential longitudinal branching ratio of $B^+\to \omega e^+\nu_e$ q2
dBR_T/dq2(B+->omegaenu) $\frac{d\text{BR}_T}{dq^2}(B^+\to \omega e^+\nu_e)$ Differential transverse branching ratio of $B^+\to \omega e^+\nu_e$ q2

$B^+\to \rho^0\ell^+\nu_\ell$

Name Symbol Description Arguments
<BR>(B+->rholnu) $\langle\text{BR}\rangle(B^+\to \rho^0\ell^+\nu_\ell)$ $q^2$-binned branching ratio of $B^+\to \rho^0\ell^+\nu_\ell$ q2min, q2max
<BR>/<cV>(B+->rholnu) $\langle\text{BR}\rangle/\Delta\cos\theta_V(B^+\to \rho^0\ell^+\nu_\ell)$ $\cos\theta_V$-binned branching ratio of $B^+\to \rho^0\ell^+\nu_\ell$ cVmin, cVmax
<BR>/<cl>(B+->rholnu) $\langle\text{BR}\rangle/\Delta\cos\theta_l(B^+\to \rho^0\ell^+\nu_\ell)$ $\cos\theta_l$-binned branching ratio of $B^+\to \rho^0\ell^+\nu_\ell$ clmin, clmax
<BR>/<phi>(B+->rholnu) $\langle\text{BR}\rangle/\Delta\phi(B^+\to \rho^0\ell^+\nu_\ell)$ $\phi$-binned branching ratio of $B^+\to \rho^0\ell^+\nu_\ell$ phimin, phimax
<BR_L>(B+->rholnu) $\langle\text{BR}L\rangle(B^+\to \rho^0\ell^+\nu\ell)$ Binned longitudinal branching ratio of $B^+\to \rho^0\ell^+\nu_\ell$ q2min, q2max
<BR_T>(B+->rholnu) $\langle\text{BR}T\rangle(B^+\to \rho^0\ell^+\nu\ell)$ Binned transverse branching ratio of $B^+\to \rho^0\ell^+\nu_\ell$ q2min, q2max
<FL>(B+->rholnu) $\langle F_L\rangle(B^+\to \rho^0\ell^+\nu_\ell)$ Binned longitudinal polarization fraction branching ratio of $B^+\to \rho^0\ell^+\nu_\ell$ q2min, q2max
<Rtaul>(B->rholnu) $\langle R_{\tau \ell} \rangle(B\to \rho\ell^+\nu)$ Ratio of partial branching ratios of $B\to \rho\tau^+ \nu_\tau$ and $B\to \rho\ell^+ \nu_\ell$ q2min, q2max
AFBtot(B+->rholnu) $A_\text{FB}(B^+\to \rho^0\ell^+\nu_\ell)$ Total forward-backward asymmetry branching ratio of $B^+\to \rho^0\ell^+\nu_\ell$  
BR(B+->rholnu) $\text{BR}(B^+\to \rho^0\ell^+\nu_\ell)$ Total branching ratio of $B^+\to \rho^0\ell^+\nu_\ell$  
BR_L(B+->rholnu) $\text{BR}L(B^+\to \rho^0\ell^+\nu\ell)$ Total longitudinal branching ratio of $B^+\to \rho^0\ell^+\nu_\ell$  
BR_T(B+->rholnu) $\text{BR}T(B^+\to \rho^0\ell^+\nu\ell)$ Total transverse branching ratio of $B^+\to \rho^0\ell^+\nu_\ell$  
FL(B+->rholnu) $F_L(B^+\to \rho^0\ell^+\nu_\ell)$ Differential longitudinal polarization fraction branching ratio of $B^+\to \rho^0\ell^+\nu_\ell$ q2
FLtot(B+->rholnu) $F_L(B^+\to \rho^0\ell^+\nu_\ell)$ Total longitudinal polarization fraction branching ratio of $B^+\to \rho^0\ell^+\nu_\ell$  
FLttot(B+->rholnu) $\widetilde{F}L(B^+\to \rho^0\ell^+\nu\ell)$ Total longitudinal polarization fraction branching ratio of $B^+\to \rho^0\ell^+\nu_\ell$  
I3tot(B+->rholnu) $I_3(B^+\to \rho^0\ell^+\nu_\ell)$ $q^2$-integrated angular coefficient $I_3$ branching ratio of $B^+\to \rho^0\ell^+\nu_\ell$  
Rtaul(B->rholnu) $R_{\tau \ell}(B\to \rho\ell^+\nu)$ Ratio of total branching ratios of $B\to \rho\tau^+ \nu_\tau$ and $B\to \rho\ell^+ \nu_\ell$  
dBR/dcV(B+->rholnu) $\frac{d\text{BR}}{d\cos\theta_V}(B^+\to \rho^0\ell^+\nu_\ell)$ $\cos\theta_V$-differential branching ratio of $B^+\to \rho^0\ell^+\nu_\ell$ cV
dBR/dcl(B+->rholnu) $\frac{d\text{BR}}{d\cos\theta_l}(B^+\to \rho^0\ell^+\nu_\ell)$ $\cos\theta_l$-differential branching ratio of $B^+\to \rho^0\ell^+\nu_\ell$ cl
dBR/dphi(B+->rholnu) $\frac{d\text{BR}}{d\phi}(B^+\to \rho^0\ell^+\nu_\ell)$ $\phi$-differential branching ratio of $B^+\to \rho^0\ell^+\nu_\ell$ phi
dBR/dq2(B+->rholnu) $\frac{d\text{BR}}{dq^2}(B^+\to \rho^0\ell^+\nu_\ell)$ $q^2$-differential branching ratio of $B^+\to \rho^0\ell^+\nu_\ell$ q2
dBR_L/dq2(B+->rholnu) $\frac{d\text{BR}L}{dq^2}(B^+\to \rho^0\ell^+\nu\ell)$ Differential longitudinal branching ratio of $B^+\to \rho^0\ell^+\nu_\ell$ q2
dBR_T/dq2(B+->rholnu) $\frac{d\text{BR}T}{dq^2}(B^+\to \rho^0\ell^+\nu\ell)$ Differential transverse branching ratio of $B^+\to \rho^0\ell^+\nu_\ell$ q2

$B^+\to \rho^0\mu^+\nu_\mu$

Name Symbol Description Arguments
<BR>(B+->rhomunu) $\langle\text{BR}\rangle(B^+\to \rho^0\mu^+\nu_\mu)$ $q^2$-binned branching ratio of $B^+\to \rho^0\mu^+\nu_\mu$ q2min, q2max
<BR>/<cV>(B+->rhomunu) $\langle\text{BR}\rangle/\Delta\cos\theta_V(B^+\to \rho^0\mu^+\nu_\mu)$ $\cos\theta_V$-binned branching ratio of $B^+\to \rho^0\mu^+\nu_\mu$ cVmin, cVmax
<BR>/<cl>(B+->rhomunu) $\langle\text{BR}\rangle/\Delta\cos\theta_l(B^+\to \rho^0\mu^+\nu_\mu)$ $\cos\theta_l$-binned branching ratio of $B^+\to \rho^0\mu^+\nu_\mu$ clmin, clmax
<BR>/<phi>(B+->rhomunu) $\langle\text{BR}\rangle/\Delta\phi(B^+\to \rho^0\mu^+\nu_\mu)$ $\phi$-binned branching ratio of $B^+\to \rho^0\mu^+\nu_\mu$ phimin, phimax
<BR_L>(B+->rhomunu) $\langle\text{BR}L\rangle(B^+\to \rho^0\mu^+\nu\mu)$ Binned longitudinal branching ratio of $B^+\to \rho^0\mu^+\nu_\mu$ q2min, q2max
<BR_T>(B+->rhomunu) $\langle\text{BR}T\rangle(B^+\to \rho^0\mu^+\nu\mu)$ Binned transverse branching ratio of $B^+\to \rho^0\mu^+\nu_\mu$ q2min, q2max
<FL>(B+->rhomunu) $\langle F_L\rangle(B^+\to \rho^0\mu^+\nu_\mu)$ Binned longitudinal polarization fraction branching ratio of $B^+\to \rho^0\mu^+\nu_\mu$ q2min, q2max
<Rmue>(B->rholnu) $\langle R_{\mu e} \rangle(B\to \rho\ell^+\nu)$ Ratio of partial branching ratios of $B\to \rho\mu^+ \nu_\mu$ and $B\to \rhoe^+ \nu_e$ q2min, q2max
<Rtaumu>(B->rholnu) $\langle R_{\tau \mu} \rangle(B\to \rho\ell^+\nu)$ Ratio of partial branching ratios of $B\to \rho\tau^+ \nu_\tau$ and $B\to \rho\mu^+ \nu_\mu$ q2min, q2max
AFBtot(B+->rhomunu) $A_\text{FB}(B^+\to \rho^0\mu^+\nu_\mu)$ Total forward-backward asymmetry branching ratio of $B^+\to \rho^0\mu^+\nu_\mu$  
BR(B+->rhomunu) $\text{BR}(B^+\to \rho^0\mu^+\nu_\mu)$ Total branching ratio of $B^+\to \rho^0\mu^+\nu_\mu$  
BR_L(B+->rhomunu) $\text{BR}L(B^+\to \rho^0\mu^+\nu\mu)$ Total longitudinal branching ratio of $B^+\to \rho^0\mu^+\nu_\mu$  
BR_T(B+->rhomunu) $\text{BR}T(B^+\to \rho^0\mu^+\nu\mu)$ Total transverse branching ratio of $B^+\to \rho^0\mu^+\nu_\mu$  
FL(B+->rhomunu) $F_L(B^+\to \rho^0\mu^+\nu_\mu)$ Differential longitudinal polarization fraction branching ratio of $B^+\to \rho^0\mu^+\nu_\mu$ q2
FLtot(B+->rhomunu) $F_L(B^+\to \rho^0\mu^+\nu_\mu)$ Total longitudinal polarization fraction branching ratio of $B^+\to \rho^0\mu^+\nu_\mu$  
FLttot(B+->rhomunu) $\widetilde{F}L(B^+\to \rho^0\mu^+\nu\mu)$ Total longitudinal polarization fraction branching ratio of $B^+\to \rho^0\mu^+\nu_\mu$  
I3tot(B+->rhomunu) $I_3(B^+\to \rho^0\mu^+\nu_\mu)$ $q^2$-integrated angular coefficient $I_3$ branching ratio of $B^+\to \rho^0\mu^+\nu_\mu$  
Rmue(B->rholnu) $R_{\mu e}(B\to \rho\ell^+\nu)$ Ratio of total branching ratios of $B\to \rho\mu^+ \nu_\mu$ and $B\to \rhoe^+ \nu_e$  
Rtaumu(B->rholnu) $R_{\tau \mu}(B\to \rho\ell^+\nu)$ Ratio of total branching ratios of $B\to \rho\tau^+ \nu_\tau$ and $B\to \rho\mu^+ \nu_\mu$  
dBR/dcV(B+->rhomunu) $\frac{d\text{BR}}{d\cos\theta_V}(B^+\to \rho^0\mu^+\nu_\mu)$ $\cos\theta_V$-differential branching ratio of $B^+\to \rho^0\mu^+\nu_\mu$ cV
dBR/dcl(B+->rhomunu) $\frac{d\text{BR}}{d\cos\theta_l}(B^+\to \rho^0\mu^+\nu_\mu)$ $\cos\theta_l$-differential branching ratio of $B^+\to \rho^0\mu^+\nu_\mu$ cl
dBR/dphi(B+->rhomunu) $\frac{d\text{BR}}{d\phi}(B^+\to \rho^0\mu^+\nu_\mu)$ $\phi$-differential branching ratio of $B^+\to \rho^0\mu^+\nu_\mu$ phi
dBR/dq2(B+->rhomunu) $\frac{d\text{BR}}{dq^2}(B^+\to \rho^0\mu^+\nu_\mu)$ $q^2$-differential branching ratio of $B^+\to \rho^0\mu^+\nu_\mu$ q2
dBR_L/dq2(B+->rhomunu) $\frac{d\text{BR}L}{dq^2}(B^+\to \rho^0\mu^+\nu\mu)$ Differential longitudinal branching ratio of $B^+\to \rho^0\mu^+\nu_\mu$ q2
dBR_T/dq2(B+->rhomunu) $\frac{d\text{BR}T}{dq^2}(B^+\to \rho^0\mu^+\nu\mu)$ Differential transverse branching ratio of $B^+\to \rho^0\mu^+\nu_\mu$ q2

$B^+\to \rho^0\tau^+\nu_\tau$

Name Symbol Description Arguments
<BR>(B+->rhotaunu) $\langle\text{BR}\rangle(B^+\to \rho^0\tau^+\nu_\tau)$ $q^2$-binned branching ratio of $B^+\to \rho^0\tau^+\nu_\tau$ q2min, q2max
<BR>/<cV>(B+->rhotaunu) $\langle\text{BR}\rangle/\Delta\cos\theta_V(B^+\to \rho^0\tau^+\nu_\tau)$ $\cos\theta_V$-binned branching ratio of $B^+\to \rho^0\tau^+\nu_\tau$ cVmin, cVmax
<BR>/<cl>(B+->rhotaunu) $\langle\text{BR}\rangle/\Delta\cos\theta_l(B^+\to \rho^0\tau^+\nu_\tau)$ $\cos\theta_l$-binned branching ratio of $B^+\to \rho^0\tau^+\nu_\tau$ clmin, clmax
<BR>/<phi>(B+->rhotaunu) $\langle\text{BR}\rangle/\Delta\phi(B^+\to \rho^0\tau^+\nu_\tau)$ $\phi$-binned branching ratio of $B^+\to \rho^0\tau^+\nu_\tau$ phimin, phimax
<BR_L>(B+->rhotaunu) $\langle\text{BR}L\rangle(B^+\to \rho^0\tau^+\nu\tau)$ Binned longitudinal branching ratio of $B^+\to \rho^0\tau^+\nu_\tau$ q2min, q2max
<BR_T>(B+->rhotaunu) $\langle\text{BR}T\rangle(B^+\to \rho^0\tau^+\nu\tau)$ Binned transverse branching ratio of $B^+\to \rho^0\tau^+\nu_\tau$ q2min, q2max
<FL>(B+->rhotaunu) $\langle F_L\rangle(B^+\to \rho^0\tau^+\nu_\tau)$ Binned longitudinal polarization fraction branching ratio of $B^+\to \rho^0\tau^+\nu_\tau$ q2min, q2max
<Rtaul>(B->rholnu) $\langle R_{\tau \ell} \rangle(B\to \rho\ell^+\nu)$ Ratio of partial branching ratios of $B\to \rho\tau^+ \nu_\tau$ and $B\to \rho\ell^+ \nu_\ell$ q2min, q2max
<Rtaumu>(B->rholnu) $\langle R_{\tau \mu} \rangle(B\to \rho\ell^+\nu)$ Ratio of partial branching ratios of $B\to \rho\tau^+ \nu_\tau$ and $B\to \rho\mu^+ \nu_\mu$ q2min, q2max
AFBtot(B+->rhotaunu) $A_\text{FB}(B^+\to \rho^0\tau^+\nu_\tau)$ Total forward-backward asymmetry branching ratio of $B^+\to \rho^0\tau^+\nu_\tau$  
BR(B+->rhotaunu) $\text{BR}(B^+\to \rho^0\tau^+\nu_\tau)$ Total branching ratio of $B^+\to \rho^0\tau^+\nu_\tau$  
BR_L(B+->rhotaunu) $\text{BR}L(B^+\to \rho^0\tau^+\nu\tau)$ Total longitudinal branching ratio of $B^+\to \rho^0\tau^+\nu_\tau$  
BR_T(B+->rhotaunu) $\text{BR}T(B^+\to \rho^0\tau^+\nu\tau)$ Total transverse branching ratio of $B^+\to \rho^0\tau^+\nu_\tau$  
FL(B+->rhotaunu) $F_L(B^+\to \rho^0\tau^+\nu_\tau)$ Differential longitudinal polarization fraction branching ratio of $B^+\to \rho^0\tau^+\nu_\tau$ q2
FLtot(B+->rhotaunu) $F_L(B^+\to \rho^0\tau^+\nu_\tau)$ Total longitudinal polarization fraction branching ratio of $B^+\to \rho^0\tau^+\nu_\tau$  
FLttot(B+->rhotaunu) $\widetilde{F}L(B^+\to \rho^0\tau^+\nu\tau)$ Total longitudinal polarization fraction branching ratio of $B^+\to \rho^0\tau^+\nu_\tau$  
I3tot(B+->rhotaunu) $I_3(B^+\to \rho^0\tau^+\nu_\tau)$ $q^2$-integrated angular coefficient $I_3$ branching ratio of $B^+\to \rho^0\tau^+\nu_\tau$  
Rtaul(B->rholnu) $R_{\tau \ell}(B\to \rho\ell^+\nu)$ Ratio of total branching ratios of $B\to \rho\tau^+ \nu_\tau$ and $B\to \rho\ell^+ \nu_\ell$  
Rtaumu(B->rholnu) $R_{\tau \mu}(B\to \rho\ell^+\nu)$ Ratio of total branching ratios of $B\to \rho\tau^+ \nu_\tau$ and $B\to \rho\mu^+ \nu_\mu$  
dBR/dcV(B+->rhotaunu) $\frac{d\text{BR}}{d\cos\theta_V}(B^+\to \rho^0\tau^+\nu_\tau)$ $\cos\theta_V$-differential branching ratio of $B^+\to \rho^0\tau^+\nu_\tau$ cV
dBR/dcl(B+->rhotaunu) $\frac{d\text{BR}}{d\cos\theta_l}(B^+\to \rho^0\tau^+\nu_\tau)$ $\cos\theta_l$-differential branching ratio of $B^+\to \rho^0\tau^+\nu_\tau$ cl
dBR/dphi(B+->rhotaunu) $\frac{d\text{BR}}{d\phi}(B^+\to \rho^0\tau^+\nu_\tau)$ $\phi$-differential branching ratio of $B^+\to \rho^0\tau^+\nu_\tau$ phi
dBR/dq2(B+->rhotaunu) $\frac{d\text{BR}}{dq^2}(B^+\to \rho^0\tau^+\nu_\tau)$ $q^2$-differential branching ratio of $B^+\to \rho^0\tau^+\nu_\tau$ q2
dBR_L/dq2(B+->rhotaunu) $\frac{d\text{BR}L}{dq^2}(B^+\to \rho^0\tau^+\nu\tau)$ Differential longitudinal branching ratio of $B^+\to \rho^0\tau^+\nu_\tau$ q2
dBR_T/dq2(B+->rhotaunu) $\frac{d\text{BR}T}{dq^2}(B^+\to \rho^0\tau^+\nu\tau)$ Differential transverse branching ratio of $B^+\to \rho^0\tau^+\nu_\tau$ q2

$B^+\to \rho^0e^+\nu_e$

Name Symbol Description Arguments
<BR>(B+->rhoenu) $\langle\text{BR}\rangle(B^+\to \rho^0e^+\nu_e)$ $q^2$-binned branching ratio of $B^+\to \rho^0e^+\nu_e$ q2min, q2max
<BR>/<cV>(B+->rhoenu) $\langle\text{BR}\rangle/\Delta\cos\theta_V(B^+\to \rho^0e^+\nu_e)$ $\cos\theta_V$-binned branching ratio of $B^+\to \rho^0e^+\nu_e$ cVmin, cVmax
<BR>/<cl>(B+->rhoenu) $\langle\text{BR}\rangle/\Delta\cos\theta_l(B^+\to \rho^0e^+\nu_e)$ $\cos\theta_l$-binned branching ratio of $B^+\to \rho^0e^+\nu_e$ clmin, clmax
<BR>/<phi>(B+->rhoenu) $\langle\text{BR}\rangle/\Delta\phi(B^+\to \rho^0e^+\nu_e)$ $\phi$-binned branching ratio of $B^+\to \rho^0e^+\nu_e$ phimin, phimax
<BR_L>(B+->rhoenu) $\langle\text{BR}_L\rangle(B^+\to \rho^0e^+\nu_e)$ Binned longitudinal branching ratio of $B^+\to \rho^0e^+\nu_e$ q2min, q2max
<BR_T>(B+->rhoenu) $\langle\text{BR}_T\rangle(B^+\to \rho^0e^+\nu_e)$ Binned transverse branching ratio of $B^+\to \rho^0e^+\nu_e$ q2min, q2max
<FL>(B+->rhoenu) $\langle F_L\rangle(B^+\to \rho^0e^+\nu_e)$ Binned longitudinal polarization fraction branching ratio of $B^+\to \rho^0e^+\nu_e$ q2min, q2max
<Rmue>(B->rholnu) $\langle R_{\mu e} \rangle(B\to \rho\ell^+\nu)$ Ratio of partial branching ratios of $B\to \rho\mu^+ \nu_\mu$ and $B\to \rhoe^+ \nu_e$ q2min, q2max
AFBtot(B+->rhoenu) $A_\text{FB}(B^+\to \rho^0e^+\nu_e)$ Total forward-backward asymmetry branching ratio of $B^+\to \rho^0e^+\nu_e$  
BR(B+->rhoenu) $\text{BR}(B^+\to \rho^0e^+\nu_e)$ Total branching ratio of $B^+\to \rho^0e^+\nu_e$  
BR_L(B+->rhoenu) $\text{BR}_L(B^+\to \rho^0e^+\nu_e)$ Total longitudinal branching ratio of $B^+\to \rho^0e^+\nu_e$  
BR_T(B+->rhoenu) $\text{BR}_T(B^+\to \rho^0e^+\nu_e)$ Total transverse branching ratio of $B^+\to \rho^0e^+\nu_e$  
FL(B+->rhoenu) $F_L(B^+\to \rho^0e^+\nu_e)$ Differential longitudinal polarization fraction branching ratio of $B^+\to \rho^0e^+\nu_e$ q2
FLtot(B+->rhoenu) $F_L(B^+\to \rho^0e^+\nu_e)$ Total longitudinal polarization fraction branching ratio of $B^+\to \rho^0e^+\nu_e$  
FLttot(B+->rhoenu) $\widetilde{F}_L(B^+\to \rho^0e^+\nu_e)$ Total longitudinal polarization fraction branching ratio of $B^+\to \rho^0e^+\nu_e$  
I3tot(B+->rhoenu) $I_3(B^+\to \rho^0e^+\nu_e)$ $q^2$-integrated angular coefficient $I_3$ branching ratio of $B^+\to \rho^0e^+\nu_e$  
Rmue(B->rholnu) $R_{\mu e}(B\to \rho\ell^+\nu)$ Ratio of total branching ratios of $B\to \rho\mu^+ \nu_\mu$ and $B\to \rhoe^+ \nu_e$  
dBR/dcV(B+->rhoenu) $\frac{d\text{BR}}{d\cos\theta_V}(B^+\to \rho^0e^+\nu_e)$ $\cos\theta_V$-differential branching ratio of $B^+\to \rho^0e^+\nu_e$ cV
dBR/dcl(B+->rhoenu) $\frac{d\text{BR}}{d\cos\theta_l}(B^+\to \rho^0e^+\nu_e)$ $\cos\theta_l$-differential branching ratio of $B^+\to \rho^0e^+\nu_e$ cl
dBR/dphi(B+->rhoenu) $\frac{d\text{BR}}{d\phi}(B^+\to \rho^0e^+\nu_e)$ $\phi$-differential branching ratio of $B^+\to \rho^0e^+\nu_e$ phi
dBR/dq2(B+->rhoenu) $\frac{d\text{BR}}{dq^2}(B^+\to \rho^0e^+\nu_e)$ $q^2$-differential branching ratio of $B^+\to \rho^0e^+\nu_e$ q2
dBR_L/dq2(B+->rhoenu) $\frac{d\text{BR}_L}{dq^2}(B^+\to \rho^0e^+\nu_e)$ Differential longitudinal branching ratio of $B^+\to \rho^0e^+\nu_e$ q2
dBR_T/dq2(B+->rhoenu) $\frac{d\text{BR}_T}{dq^2}(B^+\to \rho^0e^+\nu_e)$ Differential transverse branching ratio of $B^+\to \rho^0e^+\nu_e$ q2

$B^0\to D^{\ast -}\ell^+\nu_\ell$

Name Symbol Description Arguments
<BR>(B0->D*lnu) $\langle\text{BR}\rangle(B^0\to D^{\ast -}\ell^+\nu_\ell)$ $q^2$-binned branching ratio of $B^0\to D^{\ast -}\ell^+\nu_\ell$ q2min, q2max
<BR>/<cV>(B0->D*lnu) $\langle\text{BR}\rangle/\Delta\cos\theta_V(B^0\to D^{\ast -}\ell^+\nu_\ell)$ $\cos\theta_V$-binned branching ratio of $B^0\to D^{\ast -}\ell^+\nu_\ell$ cVmin, cVmax
<BR>/<cl>(B0->D*lnu) $\langle\text{BR}\rangle/\Delta\cos\theta_l(B^0\to D^{\ast -}\ell^+\nu_\ell)$ $\cos\theta_l$-binned branching ratio of $B^0\to D^{\ast -}\ell^+\nu_\ell$ clmin, clmax
<BR>/<phi>(B0->D*lnu) $\langle\text{BR}\rangle/\Delta\phi(B^0\to D^{\ast -}\ell^+\nu_\ell)$ $\phi$-binned branching ratio of $B^0\to D^{\ast -}\ell^+\nu_\ell$ phimin, phimax
<BR_L>(B0->D*lnu) $\langle\text{BR}L\rangle(B^0\to D^{\ast -}\ell^+\nu\ell)$ Binned longitudinal branching ratio of $B^0\to D^{\ast -}\ell^+\nu_\ell$ q2min, q2max
<BR_T>(B0->D*lnu) $\langle\text{BR}T\rangle(B^0\to D^{\ast -}\ell^+\nu\ell)$ Binned transverse branching ratio of $B^0\to D^{\ast -}\ell^+\nu_\ell$ q2min, q2max
<FL>(B0->D*lnu) $\langle F_L\rangle(B^0\to D^{\ast -}\ell^+\nu_\ell)$ Binned longitudinal polarization fraction branching ratio of $B^0\to D^{\ast -}\ell^+\nu_\ell$ q2min, q2max
<Rtaul>(B->D*lnu) $\langle R_{\tau \ell} \rangle(B\to D^{\ast}\ell^+\nu)$ Ratio of partial branching ratios of $B\to D^{\ast}\tau^+ \nu_\tau$ and $B\to D^{\ast}\ell^+ \nu_\ell$ q2min, q2max
AFBtot(B0->D*lnu) $A_\text{FB}(B^0\to D^{\ast -}\ell^+\nu_\ell)$ Total forward-backward asymmetry branching ratio of $B^0\to D^{\ast -}\ell^+\nu_\ell$  
BR(B0->D*lnu) $\text{BR}(B^0\to D^{\ast -}\ell^+\nu_\ell)$ Total branching ratio of $B^0\to D^{\ast -}\ell^+\nu_\ell$  
BR_L(B0->D*lnu) $\text{BR}L(B^0\to D^{\ast -}\ell^+\nu\ell)$ Total longitudinal branching ratio of $B^0\to D^{\ast -}\ell^+\nu_\ell$  
BR_T(B0->D*lnu) $\text{BR}T(B^0\to D^{\ast -}\ell^+\nu\ell)$ Total transverse branching ratio of $B^0\to D^{\ast -}\ell^+\nu_\ell$  
FL(B0->D*lnu) $F_L(B^0\to D^{\ast -}\ell^+\nu_\ell)$ Differential longitudinal polarization fraction branching ratio of $B^0\to D^{\ast -}\ell^+\nu_\ell$ q2
FLtot(B0->D*lnu) $F_L(B^0\to D^{\ast -}\ell^+\nu_\ell)$ Total longitudinal polarization fraction branching ratio of $B^0\to D^{\ast -}\ell^+\nu_\ell$  
FLttot(B0->D*lnu) $\widetilde{F}L(B^0\to D^{\ast -}\ell^+\nu\ell)$ Total longitudinal polarization fraction branching ratio of $B^0\to D^{\ast -}\ell^+\nu_\ell$  
I3tot(B0->D*lnu) $I_3(B^0\to D^{\ast -}\ell^+\nu_\ell)$ $q^2$-integrated angular coefficient $I_3$ branching ratio of $B^0\to D^{\ast -}\ell^+\nu_\ell$  
Rtaul(B->D*lnu) $R_{\tau \ell}(B\to D^{\ast}\ell^+\nu)$ Ratio of total branching ratios of $B\to D^{\ast}\tau^+ \nu_\tau$ and $B\to D^{\ast}\ell^+ \nu_\ell$  
dBR/dcV(B0->D*lnu) $\frac{d\text{BR}}{d\cos\theta_V}(B^0\to D^{\ast -}\ell^+\nu_\ell)$ $\cos\theta_V$-differential branching ratio of $B^0\to D^{\ast -}\ell^+\nu_\ell$ cV
dBR/dcl(B0->D*lnu) $\frac{d\text{BR}}{d\cos\theta_l}(B^0\to D^{\ast -}\ell^+\nu_\ell)$ $\cos\theta_l$-differential branching ratio of $B^0\to D^{\ast -}\ell^+\nu_\ell$ cl
dBR/dphi(B0->D*lnu) $\frac{d\text{BR}}{d\phi}(B^0\to D^{\ast -}\ell^+\nu_\ell)$ $\phi$-differential branching ratio of $B^0\to D^{\ast -}\ell^+\nu_\ell$ phi
dBR/dq2(B0->D*lnu) $\frac{d\text{BR}}{dq^2}(B^0\to D^{\ast -}\ell^+\nu_\ell)$ $q^2$-differential branching ratio of $B^0\to D^{\ast -}\ell^+\nu_\ell$ q2
dBR_L/dq2(B0->D*lnu) $\frac{d\text{BR}L}{dq^2}(B^0\to D^{\ast -}\ell^+\nu\ell)$ Differential longitudinal branching ratio of $B^0\to D^{\ast -}\ell^+\nu_\ell$ q2
dBR_T/dq2(B0->D*lnu) $\frac{d\text{BR}T}{dq^2}(B^0\to D^{\ast -}\ell^+\nu\ell)$ Differential transverse branching ratio of $B^0\to D^{\ast -}\ell^+\nu_\ell$ q2

$B^0\to D^{\ast -}\mu^+\nu_\mu$

Name Symbol Description Arguments
<BR>(B0->D*munu) $\langle\text{BR}\rangle(B^0\to D^{\ast -}\mu^+\nu_\mu)$ $q^2$-binned branching ratio of $B^0\to D^{\ast -}\mu^+\nu_\mu$ q2min, q2max
<BR>/<cV>(B0->D*munu) $\langle\text{BR}\rangle/\Delta\cos\theta_V(B^0\to D^{\ast -}\mu^+\nu_\mu)$ $\cos\theta_V$-binned branching ratio of $B^0\to D^{\ast -}\mu^+\nu_\mu$ cVmin, cVmax
<BR>/<cl>(B0->D*munu) $\langle\text{BR}\rangle/\Delta\cos\theta_l(B^0\to D^{\ast -}\mu^+\nu_\mu)$ $\cos\theta_l$-binned branching ratio of $B^0\to D^{\ast -}\mu^+\nu_\mu$ clmin, clmax
<BR>/<phi>(B0->D*munu) $\langle\text{BR}\rangle/\Delta\phi(B^0\to D^{\ast -}\mu^+\nu_\mu)$ $\phi$-binned branching ratio of $B^0\to D^{\ast -}\mu^+\nu_\mu$ phimin, phimax
<BR_L>(B0->D*munu) $\langle\text{BR}L\rangle(B^0\to D^{\ast -}\mu^+\nu\mu)$ Binned longitudinal branching ratio of $B^0\to D^{\ast -}\mu^+\nu_\mu$ q2min, q2max
<BR_T>(B0->D*munu) $\langle\text{BR}T\rangle(B^0\to D^{\ast -}\mu^+\nu\mu)$ Binned transverse branching ratio of $B^0\to D^{\ast -}\mu^+\nu_\mu$ q2min, q2max
<FL>(B0->D*munu) $\langle F_L\rangle(B^0\to D^{\ast -}\mu^+\nu_\mu)$ Binned longitudinal polarization fraction branching ratio of $B^0\to D^{\ast -}\mu^+\nu_\mu$ q2min, q2max
<Rmue>(B->D*lnu) $\langle R_{\mu e} \rangle(B\to D^{\ast}\ell^+\nu)$ Ratio of partial branching ratios of $B\to D^{\ast}\mu^+ \nu_\mu$ and $B\to D^{\ast}e^+ \nu_e$ q2min, q2max
<Rtaumu>(B->D*lnu) $\langle R_{\tau \mu} \rangle(B\to D^{\ast}\ell^+\nu)$ Ratio of partial branching ratios of $B\to D^{\ast}\tau^+ \nu_\tau$ and $B\to D^{\ast}\mu^+ \nu_\mu$ q2min, q2max
AFBtot(B0->D*munu) $A_\text{FB}(B^0\to D^{\ast -}\mu^+\nu_\mu)$ Total forward-backward asymmetry branching ratio of $B^0\to D^{\ast -}\mu^+\nu_\mu$  
BR(B0->D*munu) $\text{BR}(B^0\to D^{\ast -}\mu^+\nu_\mu)$ Total branching ratio of $B^0\to D^{\ast -}\mu^+\nu_\mu$  
BR_L(B0->D*munu) $\text{BR}L(B^0\to D^{\ast -}\mu^+\nu\mu)$ Total longitudinal branching ratio of $B^0\to D^{\ast -}\mu^+\nu_\mu$  
BR_T(B0->D*munu) $\text{BR}T(B^0\to D^{\ast -}\mu^+\nu\mu)$ Total transverse branching ratio of $B^0\to D^{\ast -}\mu^+\nu_\mu$  
FL(B0->D*munu) $F_L(B^0\to D^{\ast -}\mu^+\nu_\mu)$ Differential longitudinal polarization fraction branching ratio of $B^0\to D^{\ast -}\mu^+\nu_\mu$ q2
FLtot(B0->D*munu) $F_L(B^0\to D^{\ast -}\mu^+\nu_\mu)$ Total longitudinal polarization fraction branching ratio of $B^0\to D^{\ast -}\mu^+\nu_\mu$  
FLttot(B0->D*munu) $\widetilde{F}L(B^0\to D^{\ast -}\mu^+\nu\mu)$ Total longitudinal polarization fraction branching ratio of $B^0\to D^{\ast -}\mu^+\nu_\mu$  
I3tot(B0->D*munu) $I_3(B^0\to D^{\ast -}\mu^+\nu_\mu)$ $q^2$-integrated angular coefficient $I_3$ branching ratio of $B^0\to D^{\ast -}\mu^+\nu_\mu$  
Rmue(B->D*lnu) $R_{\mu e}(B\to D^{\ast}\ell^+\nu)$ Ratio of total branching ratios of $B\to D^{\ast}\mu^+ \nu_\mu$ and $B\to D^{\ast}e^+ \nu_e$  
Rtaumu(B->D*lnu) $R_{\tau \mu}(B\to D^{\ast}\ell^+\nu)$ Ratio of total branching ratios of $B\to D^{\ast}\tau^+ \nu_\tau$ and $B\to D^{\ast}\mu^+ \nu_\mu$  
dBR/dcV(B0->D*munu) $\frac{d\text{BR}}{d\cos\theta_V}(B^0\to D^{\ast -}\mu^+\nu_\mu)$ $\cos\theta_V$-differential branching ratio of $B^0\to D^{\ast -}\mu^+\nu_\mu$ cV
dBR/dcl(B0->D*munu) $\frac{d\text{BR}}{d\cos\theta_l}(B^0\to D^{\ast -}\mu^+\nu_\mu)$ $\cos\theta_l$-differential branching ratio of $B^0\to D^{\ast -}\mu^+\nu_\mu$ cl
dBR/dphi(B0->D*munu) $\frac{d\text{BR}}{d\phi}(B^0\to D^{\ast -}\mu^+\nu_\mu)$ $\phi$-differential branching ratio of $B^0\to D^{\ast -}\mu^+\nu_\mu$ phi
dBR/dq2(B0->D*munu) $\frac{d\text{BR}}{dq^2}(B^0\to D^{\ast -}\mu^+\nu_\mu)$ $q^2$-differential branching ratio of $B^0\to D^{\ast -}\mu^+\nu_\mu$ q2
dBR_L/dq2(B0->D*munu) $\frac{d\text{BR}L}{dq^2}(B^0\to D^{\ast -}\mu^+\nu\mu)$ Differential longitudinal branching ratio of $B^0\to D^{\ast -}\mu^+\nu_\mu$ q2
dBR_T/dq2(B0->D*munu) $\frac{d\text{BR}T}{dq^2}(B^0\to D^{\ast -}\mu^+\nu\mu)$ Differential transverse branching ratio of $B^0\to D^{\ast -}\mu^+\nu_\mu$ q2

$B^0\to D^{\ast -}\tau^+\nu$

Name Symbol Description Arguments
<BR>/BR(B->D*taunu) $\frac{\langle \text{BR} \rangle}{\text{BR}}(B\to D^\ast\tau^+\nu)$ Relative partial branching ratio of $B\to D^\ast\tau^+\nu$ q2min, q2max

$B^0\to D^{\ast -}\tau^+\nu_\tau$

Name Symbol Description Arguments
<BR>(B0->D*taunu) $\langle\text{BR}\rangle(B^0\to D^{\ast -}\tau^+\nu_\tau)$ $q^2$-binned branching ratio of $B^0\to D^{\ast -}\tau^+\nu_\tau$ q2min, q2max
<BR>/<cV>(B0->D*taunu) $\langle\text{BR}\rangle/\Delta\cos\theta_V(B^0\to D^{\ast -}\tau^+\nu_\tau)$ $\cos\theta_V$-binned branching ratio of $B^0\to D^{\ast -}\tau^+\nu_\tau$ cVmin, cVmax
<BR>/<cl>(B0->D*taunu) $\langle\text{BR}\rangle/\Delta\cos\theta_l(B^0\to D^{\ast -}\tau^+\nu_\tau)$ $\cos\theta_l$-binned branching ratio of $B^0\to D^{\ast -}\tau^+\nu_\tau$ clmin, clmax
<BR>/<phi>(B0->D*taunu) $\langle\text{BR}\rangle/\Delta\phi(B^0\to D^{\ast -}\tau^+\nu_\tau)$ $\phi$-binned branching ratio of $B^0\to D^{\ast -}\tau^+\nu_\tau$ phimin, phimax
<BR_L>(B0->D*taunu) $\langle\text{BR}L\rangle(B^0\to D^{\ast -}\tau^+\nu\tau)$ Binned longitudinal branching ratio of $B^0\to D^{\ast -}\tau^+\nu_\tau$ q2min, q2max
<BR_T>(B0->D*taunu) $\langle\text{BR}T\rangle(B^0\to D^{\ast -}\tau^+\nu\tau)$ Binned transverse branching ratio of $B^0\to D^{\ast -}\tau^+\nu_\tau$ q2min, q2max
<FL>(B0->D*taunu) $\langle F_L\rangle(B^0\to D^{\ast -}\tau^+\nu_\tau)$ Binned longitudinal polarization fraction branching ratio of $B^0\to D^{\ast -}\tau^+\nu_\tau$ q2min, q2max
<Rtaul>(B->D*lnu) $\langle R_{\tau \ell} \rangle(B\to D^{\ast}\ell^+\nu)$ Ratio of partial branching ratios of $B\to D^{\ast}\tau^+ \nu_\tau$ and $B\to D^{\ast}\ell^+ \nu_\ell$ q2min, q2max
<Rtaumu>(B->D*lnu) $\langle R_{\tau \mu} \rangle(B\to D^{\ast}\ell^+\nu)$ Ratio of partial branching ratios of $B\to D^{\ast}\tau^+ \nu_\tau$ and $B\to D^{\ast}\mu^+ \nu_\mu$ q2min, q2max
AFBtot(B0->D*taunu) $A_\text{FB}(B^0\to D^{\ast -}\tau^+\nu_\tau)$ Total forward-backward asymmetry branching ratio of $B^0\to D^{\ast -}\tau^+\nu_\tau$  
BR(B0->D*taunu) $\text{BR}(B^0\to D^{\ast -}\tau^+\nu_\tau)$ Total branching ratio of $B^0\to D^{\ast -}\tau^+\nu_\tau$  
BR_L(B0->D*taunu) $\text{BR}L(B^0\to D^{\ast -}\tau^+\nu\tau)$ Total longitudinal branching ratio of $B^0\to D^{\ast -}\tau^+\nu_\tau$  
BR_T(B0->D*taunu) $\text{BR}T(B^0\to D^{\ast -}\tau^+\nu\tau)$ Total transverse branching ratio of $B^0\to D^{\ast -}\tau^+\nu_\tau$  
FL(B0->D*taunu) $F_L(B^0\to D^{\ast -}\tau^+\nu_\tau)$ Differential longitudinal polarization fraction branching ratio of $B^0\to D^{\ast -}\tau^+\nu_\tau$ q2
FLtot(B0->D*taunu) $F_L(B^0\to D^{\ast -}\tau^+\nu_\tau)$ Total longitudinal polarization fraction branching ratio of $B^0\to D^{\ast -}\tau^+\nu_\tau$  
FLttot(B0->D*taunu) $\widetilde{F}L(B^0\to D^{\ast -}\tau^+\nu\tau)$ Total longitudinal polarization fraction branching ratio of $B^0\to D^{\ast -}\tau^+\nu_\tau$  
I3tot(B0->D*taunu) $I_3(B^0\to D^{\ast -}\tau^+\nu_\tau)$ $q^2$-integrated angular coefficient $I_3$ branching ratio of $B^0\to D^{\ast -}\tau^+\nu_\tau$  
Rtaul(B->D*lnu) $R_{\tau \ell}(B\to D^{\ast}\ell^+\nu)$ Ratio of total branching ratios of $B\to D^{\ast}\tau^+ \nu_\tau$ and $B\to D^{\ast}\ell^+ \nu_\ell$  
Rtaumu(B->D*lnu) $R_{\tau \mu}(B\to D^{\ast}\ell^+\nu)$ Ratio of total branching ratios of $B\to D^{\ast}\tau^+ \nu_\tau$ and $B\to D^{\ast}\mu^+ \nu_\mu$  
dBR/dcV(B0->D*taunu) $\frac{d\text{BR}}{d\cos\theta_V}(B^0\to D^{\ast -}\tau^+\nu_\tau)$ $\cos\theta_V$-differential branching ratio of $B^0\to D^{\ast -}\tau^+\nu_\tau$ cV
dBR/dcl(B0->D*taunu) $\frac{d\text{BR}}{d\cos\theta_l}(B^0\to D^{\ast -}\tau^+\nu_\tau)$ $\cos\theta_l$-differential branching ratio of $B^0\to D^{\ast -}\tau^+\nu_\tau$ cl
dBR/dphi(B0->D*taunu) $\frac{d\text{BR}}{d\phi}(B^0\to D^{\ast -}\tau^+\nu_\tau)$ $\phi$-differential branching ratio of $B^0\to D^{\ast -}\tau^+\nu_\tau$ phi
dBR/dq2(B0->D*taunu) $\frac{d\text{BR}}{dq^2}(B^0\to D^{\ast -}\tau^+\nu_\tau)$ $q^2$-differential branching ratio of $B^0\to D^{\ast -}\tau^+\nu_\tau$ q2
dBR_L/dq2(B0->D*taunu) $\frac{d\text{BR}L}{dq^2}(B^0\to D^{\ast -}\tau^+\nu\tau)$ Differential longitudinal branching ratio of $B^0\to D^{\ast -}\tau^+\nu_\tau$ q2
dBR_T/dq2(B0->D*taunu) $\frac{d\text{BR}T}{dq^2}(B^0\to D^{\ast -}\tau^+\nu\tau)$ Differential transverse branching ratio of $B^0\to D^{\ast -}\tau^+\nu_\tau$ q2

$B^0\to D^{\ast -}e^+\nu_e$

Name Symbol Description Arguments
<BR>(B0->D*enu) $\langle\text{BR}\rangle(B^0\to D^{\ast -}e^+\nu_e)$ $q^2$-binned branching ratio of $B^0\to D^{\ast -}e^+\nu_e$ q2min, q2max
<BR>/<cV>(B0->D*enu) $\langle\text{BR}\rangle/\Delta\cos\theta_V(B^0\to D^{\ast -}e^+\nu_e)$ $\cos\theta_V$-binned branching ratio of $B^0\to D^{\ast -}e^+\nu_e$ cVmin, cVmax
<BR>/<cl>(B0->D*enu) $\langle\text{BR}\rangle/\Delta\cos\theta_l(B^0\to D^{\ast -}e^+\nu_e)$ $\cos\theta_l$-binned branching ratio of $B^0\to D^{\ast -}e^+\nu_e$ clmin, clmax
<BR>/<phi>(B0->D*enu) $\langle\text{BR}\rangle/\Delta\phi(B^0\to D^{\ast -}e^+\nu_e)$ $\phi$-binned branching ratio of $B^0\to D^{\ast -}e^+\nu_e$ phimin, phimax
<BR_L>(B0->D*enu) $\langle\text{BR}_L\rangle(B^0\to D^{\ast -}e^+\nu_e)$ Binned longitudinal branching ratio of $B^0\to D^{\ast -}e^+\nu_e$ q2min, q2max
<BR_T>(B0->D*enu) $\langle\text{BR}_T\rangle(B^0\to D^{\ast -}e^+\nu_e)$ Binned transverse branching ratio of $B^0\to D^{\ast -}e^+\nu_e$ q2min, q2max
<FL>(B0->D*enu) $\langle F_L\rangle(B^0\to D^{\ast -}e^+\nu_e)$ Binned longitudinal polarization fraction branching ratio of $B^0\to D^{\ast -}e^+\nu_e$ q2min, q2max
<Rmue>(B->D*lnu) $\langle R_{\mu e} \rangle(B\to D^{\ast}\ell^+\nu)$ Ratio of partial branching ratios of $B\to D^{\ast}\mu^+ \nu_\mu$ and $B\to D^{\ast}e^+ \nu_e$ q2min, q2max
AFBtot(B0->D*enu) $A_\text{FB}(B^0\to D^{\ast -}e^+\nu_e)$ Total forward-backward asymmetry branching ratio of $B^0\to D^{\ast -}e^+\nu_e$  
BR(B0->D*enu) $\text{BR}(B^0\to D^{\ast -}e^+\nu_e)$ Total branching ratio of $B^0\to D^{\ast -}e^+\nu_e$  
BR_L(B0->D*enu) $\text{BR}_L(B^0\to D^{\ast -}e^+\nu_e)$ Total longitudinal branching ratio of $B^0\to D^{\ast -}e^+\nu_e$  
BR_T(B0->D*enu) $\text{BR}_T(B^0\to D^{\ast -}e^+\nu_e)$ Total transverse branching ratio of $B^0\to D^{\ast -}e^+\nu_e$  
FL(B0->D*enu) $F_L(B^0\to D^{\ast -}e^+\nu_e)$ Differential longitudinal polarization fraction branching ratio of $B^0\to D^{\ast -}e^+\nu_e$ q2
FLtot(B0->D*enu) $F_L(B^0\to D^{\ast -}e^+\nu_e)$ Total longitudinal polarization fraction branching ratio of $B^0\to D^{\ast -}e^+\nu_e$  
FLttot(B0->D*enu) $\widetilde{F}_L(B^0\to D^{\ast -}e^+\nu_e)$ Total longitudinal polarization fraction branching ratio of $B^0\to D^{\ast -}e^+\nu_e$  
I3tot(B0->D*enu) $I_3(B^0\to D^{\ast -}e^+\nu_e)$ $q^2$-integrated angular coefficient $I_3$ branching ratio of $B^0\to D^{\ast -}e^+\nu_e$  
Rmue(B->D*lnu) $R_{\mu e}(B\to D^{\ast}\ell^+\nu)$ Ratio of total branching ratios of $B\to D^{\ast}\mu^+ \nu_\mu$ and $B\to D^{\ast}e^+ \nu_e$  
dBR/dcV(B0->D*enu) $\frac{d\text{BR}}{d\cos\theta_V}(B^0\to D^{\ast -}e^+\nu_e)$ $\cos\theta_V$-differential branching ratio of $B^0\to D^{\ast -}e^+\nu_e$ cV
dBR/dcl(B0->D*enu) $\frac{d\text{BR}}{d\cos\theta_l}(B^0\to D^{\ast -}e^+\nu_e)$ $\cos\theta_l$-differential branching ratio of $B^0\to D^{\ast -}e^+\nu_e$ cl
dBR/dphi(B0->D*enu) $\frac{d\text{BR}}{d\phi}(B^0\to D^{\ast -}e^+\nu_e)$ $\phi$-differential branching ratio of $B^0\to D^{\ast -}e^+\nu_e$ phi
dBR/dq2(B0->D*enu) $\frac{d\text{BR}}{dq^2}(B^0\to D^{\ast -}e^+\nu_e)$ $q^2$-differential branching ratio of $B^0\to D^{\ast -}e^+\nu_e$ q2
dBR_L/dq2(B0->D*enu) $\frac{d\text{BR}_L}{dq^2}(B^0\to D^{\ast -}e^+\nu_e)$ Differential longitudinal branching ratio of $B^0\to D^{\ast -}e^+\nu_e$ q2
dBR_T/dq2(B0->D*enu) $\frac{d\text{BR}_T}{dq^2}(B^0\to D^{\ast -}e^+\nu_e)$ Differential transverse branching ratio of $B^0\to D^{\ast -}e^+\nu_e$ q2

$B^0\to \rho^-\ell^+\nu_\ell$

Name Symbol Description Arguments
<BR>(B0->rholnu) $\langle\text{BR}\rangle(B^0\to \rho^-\ell^+\nu_\ell)$ $q^2$-binned branching ratio of $B^0\to \rho^-\ell^+\nu_\ell$ q2min, q2max
<BR>/<cV>(B0->rholnu) $\langle\text{BR}\rangle/\Delta\cos\theta_V(B^0\to \rho^-\ell^+\nu_\ell)$ $\cos\theta_V$-binned branching ratio of $B^0\to \rho^-\ell^+\nu_\ell$ cVmin, cVmax
<BR>/<cl>(B0->rholnu) $\langle\text{BR}\rangle/\Delta\cos\theta_l(B^0\to \rho^-\ell^+\nu_\ell)$ $\cos\theta_l$-binned branching ratio of $B^0\to \rho^-\ell^+\nu_\ell$ clmin, clmax
<BR>/<phi>(B0->rholnu) $\langle\text{BR}\rangle/\Delta\phi(B^0\to \rho^-\ell^+\nu_\ell)$ $\phi$-binned branching ratio of $B^0\to \rho^-\ell^+\nu_\ell$ phimin, phimax
<BR_L>(B0->rholnu) $\langle\text{BR}L\rangle(B^0\to \rho^-\ell^+\nu\ell)$ Binned longitudinal branching ratio of $B^0\to \rho^-\ell^+\nu_\ell$ q2min, q2max
<BR_T>(B0->rholnu) $\langle\text{BR}T\rangle(B^0\to \rho^-\ell^+\nu\ell)$ Binned transverse branching ratio of $B^0\to \rho^-\ell^+\nu_\ell$ q2min, q2max
<FL>(B0->rholnu) $\langle F_L\rangle(B^0\to \rho^-\ell^+\nu_\ell)$ Binned longitudinal polarization fraction branching ratio of $B^0\to \rho^-\ell^+\nu_\ell$ q2min, q2max
<Rtaul>(B->rholnu) $\langle R_{\tau \ell} \rangle(B\to \rho\ell^+\nu)$ Ratio of partial branching ratios of $B\to \rho\tau^+ \nu_\tau$ and $B\to \rho\ell^+ \nu_\ell$ q2min, q2max
AFBtot(B0->rholnu) $A_\text{FB}(B^0\to \rho^-\ell^+\nu_\ell)$ Total forward-backward asymmetry branching ratio of $B^0\to \rho^-\ell^+\nu_\ell$  
BR(B0->rholnu) $\text{BR}(B^0\to \rho^-\ell^+\nu_\ell)$ Total branching ratio of $B^0\to \rho^-\ell^+\nu_\ell$  
BR_L(B0->rholnu) $\text{BR}L(B^0\to \rho^-\ell^+\nu\ell)$ Total longitudinal branching ratio of $B^0\to \rho^-\ell^+\nu_\ell$  
BR_T(B0->rholnu) $\text{BR}T(B^0\to \rho^-\ell^+\nu\ell)$ Total transverse branching ratio of $B^0\to \rho^-\ell^+\nu_\ell$  
FL(B0->rholnu) $F_L(B^0\to \rho^-\ell^+\nu_\ell)$ Differential longitudinal polarization fraction branching ratio of $B^0\to \rho^-\ell^+\nu_\ell$ q2
FLtot(B0->rholnu) $F_L(B^0\to \rho^-\ell^+\nu_\ell)$ Total longitudinal polarization fraction branching ratio of $B^0\to \rho^-\ell^+\nu_\ell$  
FLttot(B0->rholnu) $\widetilde{F}L(B^0\to \rho^-\ell^+\nu\ell)$ Total longitudinal polarization fraction branching ratio of $B^0\to \rho^-\ell^+\nu_\ell$  
I3tot(B0->rholnu) $I_3(B^0\to \rho^-\ell^+\nu_\ell)$ $q^2$-integrated angular coefficient $I_3$ branching ratio of $B^0\to \rho^-\ell^+\nu_\ell$  
Rtaul(B->rholnu) $R_{\tau \ell}(B\to \rho\ell^+\nu)$ Ratio of total branching ratios of $B\to \rho\tau^+ \nu_\tau$ and $B\to \rho\ell^+ \nu_\ell$  
dBR/dcV(B0->rholnu) $\frac{d\text{BR}}{d\cos\theta_V}(B^0\to \rho^-\ell^+\nu_\ell)$ $\cos\theta_V$-differential branching ratio of $B^0\to \rho^-\ell^+\nu_\ell$ cV
dBR/dcl(B0->rholnu) $\frac{d\text{BR}}{d\cos\theta_l}(B^0\to \rho^-\ell^+\nu_\ell)$ $\cos\theta_l$-differential branching ratio of $B^0\to \rho^-\ell^+\nu_\ell$ cl
dBR/dphi(B0->rholnu) $\frac{d\text{BR}}{d\phi}(B^0\to \rho^-\ell^+\nu_\ell)$ $\phi$-differential branching ratio of $B^0\to \rho^-\ell^+\nu_\ell$ phi
dBR/dq2(B0->rholnu) $\frac{d\text{BR}}{dq^2}(B^0\to \rho^-\ell^+\nu_\ell)$ $q^2$-differential branching ratio of $B^0\to \rho^-\ell^+\nu_\ell$ q2
dBR_L/dq2(B0->rholnu) $\frac{d\text{BR}L}{dq^2}(B^0\to \rho^-\ell^+\nu\ell)$ Differential longitudinal branching ratio of $B^0\to \rho^-\ell^+\nu_\ell$ q2
dBR_T/dq2(B0->rholnu) $\frac{d\text{BR}T}{dq^2}(B^0\to \rho^-\ell^+\nu\ell)$ Differential transverse branching ratio of $B^0\to \rho^-\ell^+\nu_\ell$ q2

$B^0\to \rho^-\mu^+\nu_\mu$

Name Symbol Description Arguments
<BR>(B0->rhomunu) $\langle\text{BR}\rangle(B^0\to \rho^-\mu^+\nu_\mu)$ $q^2$-binned branching ratio of $B^0\to \rho^-\mu^+\nu_\mu$ q2min, q2max
<BR>/<cV>(B0->rhomunu) $\langle\text{BR}\rangle/\Delta\cos\theta_V(B^0\to \rho^-\mu^+\nu_\mu)$ $\cos\theta_V$-binned branching ratio of $B^0\to \rho^-\mu^+\nu_\mu$ cVmin, cVmax
<BR>/<cl>(B0->rhomunu) $\langle\text{BR}\rangle/\Delta\cos\theta_l(B^0\to \rho^-\mu^+\nu_\mu)$ $\cos\theta_l$-binned branching ratio of $B^0\to \rho^-\mu^+\nu_\mu$ clmin, clmax
<BR>/<phi>(B0->rhomunu) $\langle\text{BR}\rangle/\Delta\phi(B^0\to \rho^-\mu^+\nu_\mu)$ $\phi$-binned branching ratio of $B^0\to \rho^-\mu^+\nu_\mu$ phimin, phimax
<BR_L>(B0->rhomunu) $\langle\text{BR}L\rangle(B^0\to \rho^-\mu^+\nu\mu)$ Binned longitudinal branching ratio of $B^0\to \rho^-\mu^+\nu_\mu$ q2min, q2max
<BR_T>(B0->rhomunu) $\langle\text{BR}T\rangle(B^0\to \rho^-\mu^+\nu\mu)$ Binned transverse branching ratio of $B^0\to \rho^-\mu^+\nu_\mu$ q2min, q2max
<FL>(B0->rhomunu) $\langle F_L\rangle(B^0\to \rho^-\mu^+\nu_\mu)$ Binned longitudinal polarization fraction branching ratio of $B^0\to \rho^-\mu^+\nu_\mu$ q2min, q2max
<Rmue>(B->rholnu) $\langle R_{\mu e} \rangle(B\to \rho\ell^+\nu)$ Ratio of partial branching ratios of $B\to \rho\mu^+ \nu_\mu$ and $B\to \rhoe^+ \nu_e$ q2min, q2max
<Rtaumu>(B->rholnu) $\langle R_{\tau \mu} \rangle(B\to \rho\ell^+\nu)$ Ratio of partial branching ratios of $B\to \rho\tau^+ \nu_\tau$ and $B\to \rho\mu^+ \nu_\mu$ q2min, q2max
AFBtot(B0->rhomunu) $A_\text{FB}(B^0\to \rho^-\mu^+\nu_\mu)$ Total forward-backward asymmetry branching ratio of $B^0\to \rho^-\mu^+\nu_\mu$  
BR(B0->rhomunu) $\text{BR}(B^0\to \rho^-\mu^+\nu_\mu)$ Total branching ratio of $B^0\to \rho^-\mu^+\nu_\mu$  
BR_L(B0->rhomunu) $\text{BR}L(B^0\to \rho^-\mu^+\nu\mu)$ Total longitudinal branching ratio of $B^0\to \rho^-\mu^+\nu_\mu$  
BR_T(B0->rhomunu) $\text{BR}T(B^0\to \rho^-\mu^+\nu\mu)$ Total transverse branching ratio of $B^0\to \rho^-\mu^+\nu_\mu$  
FL(B0->rhomunu) $F_L(B^0\to \rho^-\mu^+\nu_\mu)$ Differential longitudinal polarization fraction branching ratio of $B^0\to \rho^-\mu^+\nu_\mu$ q2
FLtot(B0->rhomunu) $F_L(B^0\to \rho^-\mu^+\nu_\mu)$ Total longitudinal polarization fraction branching ratio of $B^0\to \rho^-\mu^+\nu_\mu$  
FLttot(B0->rhomunu) $\widetilde{F}L(B^0\to \rho^-\mu^+\nu\mu)$ Total longitudinal polarization fraction branching ratio of $B^0\to \rho^-\mu^+\nu_\mu$  
I3tot(B0->rhomunu) $I_3(B^0\to \rho^-\mu^+\nu_\mu)$ $q^2$-integrated angular coefficient $I_3$ branching ratio of $B^0\to \rho^-\mu^+\nu_\mu$  
Rmue(B->rholnu) $R_{\mu e}(B\to \rho\ell^+\nu)$ Ratio of total branching ratios of $B\to \rho\mu^+ \nu_\mu$ and $B\to \rhoe^+ \nu_e$  
Rtaumu(B->rholnu) $R_{\tau \mu}(B\to \rho\ell^+\nu)$ Ratio of total branching ratios of $B\to \rho\tau^+ \nu_\tau$ and $B\to \rho\mu^+ \nu_\mu$  
dBR/dcV(B0->rhomunu) $\frac{d\text{BR}}{d\cos\theta_V}(B^0\to \rho^-\mu^+\nu_\mu)$ $\cos\theta_V$-differential branching ratio of $B^0\to \rho^-\mu^+\nu_\mu$ cV
dBR/dcl(B0->rhomunu) $\frac{d\text{BR}}{d\cos\theta_l}(B^0\to \rho^-\mu^+\nu_\mu)$ $\cos\theta_l$-differential branching ratio of $B^0\to \rho^-\mu^+\nu_\mu$ cl
dBR/dphi(B0->rhomunu) $\frac{d\text{BR}}{d\phi}(B^0\to \rho^-\mu^+\nu_\mu)$ $\phi$-differential branching ratio of $B^0\to \rho^-\mu^+\nu_\mu$ phi
dBR/dq2(B0->rhomunu) $\frac{d\text{BR}}{dq^2}(B^0\to \rho^-\mu^+\nu_\mu)$ $q^2$-differential branching ratio of $B^0\to \rho^-\mu^+\nu_\mu$ q2
dBR_L/dq2(B0->rhomunu) $\frac{d\text{BR}L}{dq^2}(B^0\to \rho^-\mu^+\nu\mu)$ Differential longitudinal branching ratio of $B^0\to \rho^-\mu^+\nu_\mu$ q2
dBR_T/dq2(B0->rhomunu) $\frac{d\text{BR}T}{dq^2}(B^0\to \rho^-\mu^+\nu\mu)$ Differential transverse branching ratio of $B^0\to \rho^-\mu^+\nu_\mu$ q2

$B^0\to \rho^-\tau^+\nu_\tau$

Name Symbol Description Arguments
<BR>(B0->rhotaunu) $\langle\text{BR}\rangle(B^0\to \rho^-\tau^+\nu_\tau)$ $q^2$-binned branching ratio of $B^0\to \rho^-\tau^+\nu_\tau$ q2min, q2max
<BR>/<cV>(B0->rhotaunu) $\langle\text{BR}\rangle/\Delta\cos\theta_V(B^0\to \rho^-\tau^+\nu_\tau)$ $\cos\theta_V$-binned branching ratio of $B^0\to \rho^-\tau^+\nu_\tau$ cVmin, cVmax
<BR>/<cl>(B0->rhotaunu) $\langle\text{BR}\rangle/\Delta\cos\theta_l(B^0\to \rho^-\tau^+\nu_\tau)$ $\cos\theta_l$-binned branching ratio of $B^0\to \rho^-\tau^+\nu_\tau$ clmin, clmax
<BR>/<phi>(B0->rhotaunu) $\langle\text{BR}\rangle/\Delta\phi(B^0\to \rho^-\tau^+\nu_\tau)$ $\phi$-binned branching ratio of $B^0\to \rho^-\tau^+\nu_\tau$ phimin, phimax
<BR_L>(B0->rhotaunu) $\langle\text{BR}L\rangle(B^0\to \rho^-\tau^+\nu\tau)$ Binned longitudinal branching ratio of $B^0\to \rho^-\tau^+\nu_\tau$ q2min, q2max
<BR_T>(B0->rhotaunu) $\langle\text{BR}T\rangle(B^0\to \rho^-\tau^+\nu\tau)$ Binned transverse branching ratio of $B^0\to \rho^-\tau^+\nu_\tau$ q2min, q2max
<FL>(B0->rhotaunu) $\langle F_L\rangle(B^0\to \rho^-\tau^+\nu_\tau)$ Binned longitudinal polarization fraction branching ratio of $B^0\to \rho^-\tau^+\nu_\tau$ q2min, q2max
<Rtaul>(B->rholnu) $\langle R_{\tau \ell} \rangle(B\to \rho\ell^+\nu)$ Ratio of partial branching ratios of $B\to \rho\tau^+ \nu_\tau$ and $B\to \rho\ell^+ \nu_\ell$ q2min, q2max
<Rtaumu>(B->rholnu) $\langle R_{\tau \mu} \rangle(B\to \rho\ell^+\nu)$ Ratio of partial branching ratios of $B\to \rho\tau^+ \nu_\tau$ and $B\to \rho\mu^+ \nu_\mu$ q2min, q2max
AFBtot(B0->rhotaunu) $A_\text{FB}(B^0\to \rho^-\tau^+\nu_\tau)$ Total forward-backward asymmetry branching ratio of $B^0\to \rho^-\tau^+\nu_\tau$  
BR(B0->rhotaunu) $\text{BR}(B^0\to \rho^-\tau^+\nu_\tau)$ Total branching ratio of $B^0\to \rho^-\tau^+\nu_\tau$  
BR_L(B0->rhotaunu) $\text{BR}L(B^0\to \rho^-\tau^+\nu\tau)$ Total longitudinal branching ratio of $B^0\to \rho^-\tau^+\nu_\tau$  
BR_T(B0->rhotaunu) $\text{BR}T(B^0\to \rho^-\tau^+\nu\tau)$ Total transverse branching ratio of $B^0\to \rho^-\tau^+\nu_\tau$  
FL(B0->rhotaunu) $F_L(B^0\to \rho^-\tau^+\nu_\tau)$ Differential longitudinal polarization fraction branching ratio of $B^0\to \rho^-\tau^+\nu_\tau$ q2
FLtot(B0->rhotaunu) $F_L(B^0\to \rho^-\tau^+\nu_\tau)$ Total longitudinal polarization fraction branching ratio of $B^0\to \rho^-\tau^+\nu_\tau$  
FLttot(B0->rhotaunu) $\widetilde{F}L(B^0\to \rho^-\tau^+\nu\tau)$ Total longitudinal polarization fraction branching ratio of $B^0\to \rho^-\tau^+\nu_\tau$  
I3tot(B0->rhotaunu) $I_3(B^0\to \rho^-\tau^+\nu_\tau)$ $q^2$-integrated angular coefficient $I_3$ branching ratio of $B^0\to \rho^-\tau^+\nu_\tau$  
Rtaul(B->rholnu) $R_{\tau \ell}(B\to \rho\ell^+\nu)$ Ratio of total branching ratios of $B\to \rho\tau^+ \nu_\tau$ and $B\to \rho\ell^+ \nu_\ell$  
Rtaumu(B->rholnu) $R_{\tau \mu}(B\to \rho\ell^+\nu)$ Ratio of total branching ratios of $B\to \rho\tau^+ \nu_\tau$ and $B\to \rho\mu^+ \nu_\mu$  
dBR/dcV(B0->rhotaunu) $\frac{d\text{BR}}{d\cos\theta_V}(B^0\to \rho^-\tau^+\nu_\tau)$ $\cos\theta_V$-differential branching ratio of $B^0\to \rho^-\tau^+\nu_\tau$ cV
dBR/dcl(B0->rhotaunu) $\frac{d\text{BR}}{d\cos\theta_l}(B^0\to \rho^-\tau^+\nu_\tau)$ $\cos\theta_l$-differential branching ratio of $B^0\to \rho^-\tau^+\nu_\tau$ cl
dBR/dphi(B0->rhotaunu) $\frac{d\text{BR}}{d\phi}(B^0\to \rho^-\tau^+\nu_\tau)$ $\phi$-differential branching ratio of $B^0\to \rho^-\tau^+\nu_\tau$ phi
dBR/dq2(B0->rhotaunu) $\frac{d\text{BR}}{dq^2}(B^0\to \rho^-\tau^+\nu_\tau)$ $q^2$-differential branching ratio of $B^0\to \rho^-\tau^+\nu_\tau$ q2
dBR_L/dq2(B0->rhotaunu) $\frac{d\text{BR}L}{dq^2}(B^0\to \rho^-\tau^+\nu\tau)$ Differential longitudinal branching ratio of $B^0\to \rho^-\tau^+\nu_\tau$ q2
dBR_T/dq2(B0->rhotaunu) $\frac{d\text{BR}T}{dq^2}(B^0\to \rho^-\tau^+\nu\tau)$ Differential transverse branching ratio of $B^0\to \rho^-\tau^+\nu_\tau$ q2

$B^0\to \rho^-e^+\nu_e$

Name Symbol Description Arguments
<BR>(B0->rhoenu) $\langle\text{BR}\rangle(B^0\to \rho^-e^+\nu_e)$ $q^2$-binned branching ratio of $B^0\to \rho^-e^+\nu_e$ q2min, q2max
<BR>/<cV>(B0->rhoenu) $\langle\text{BR}\rangle/\Delta\cos\theta_V(B^0\to \rho^-e^+\nu_e)$ $\cos\theta_V$-binned branching ratio of $B^0\to \rho^-e^+\nu_e$ cVmin, cVmax
<BR>/<cl>(B0->rhoenu) $\langle\text{BR}\rangle/\Delta\cos\theta_l(B^0\to \rho^-e^+\nu_e)$ $\cos\theta_l$-binned branching ratio of $B^0\to \rho^-e^+\nu_e$ clmin, clmax
<BR>/<phi>(B0->rhoenu) $\langle\text{BR}\rangle/\Delta\phi(B^0\to \rho^-e^+\nu_e)$ $\phi$-binned branching ratio of $B^0\to \rho^-e^+\nu_e$ phimin, phimax
<BR_L>(B0->rhoenu) $\langle\text{BR}_L\rangle(B^0\to \rho^-e^+\nu_e)$ Binned longitudinal branching ratio of $B^0\to \rho^-e^+\nu_e$ q2min, q2max
<BR_T>(B0->rhoenu) $\langle\text{BR}_T\rangle(B^0\to \rho^-e^+\nu_e)$ Binned transverse branching ratio of $B^0\to \rho^-e^+\nu_e$ q2min, q2max
<FL>(B0->rhoenu) $\langle F_L\rangle(B^0\to \rho^-e^+\nu_e)$ Binned longitudinal polarization fraction branching ratio of $B^0\to \rho^-e^+\nu_e$ q2min, q2max
<Rmue>(B->rholnu) $\langle R_{\mu e} \rangle(B\to \rho\ell^+\nu)$ Ratio of partial branching ratios of $B\to \rho\mu^+ \nu_\mu$ and $B\to \rhoe^+ \nu_e$ q2min, q2max
AFBtot(B0->rhoenu) $A_\text{FB}(B^0\to \rho^-e^+\nu_e)$ Total forward-backward asymmetry branching ratio of $B^0\to \rho^-e^+\nu_e$  
BR(B0->rhoenu) $\text{BR}(B^0\to \rho^-e^+\nu_e)$ Total branching ratio of $B^0\to \rho^-e^+\nu_e$  
BR_L(B0->rhoenu) $\text{BR}_L(B^0\to \rho^-e^+\nu_e)$ Total longitudinal branching ratio of $B^0\to \rho^-e^+\nu_e$  
BR_T(B0->rhoenu) $\text{BR}_T(B^0\to \rho^-e^+\nu_e)$ Total transverse branching ratio of $B^0\to \rho^-e^+\nu_e$  
FL(B0->rhoenu) $F_L(B^0\to \rho^-e^+\nu_e)$ Differential longitudinal polarization fraction branching ratio of $B^0\to \rho^-e^+\nu_e$ q2
FLtot(B0->rhoenu) $F_L(B^0\to \rho^-e^+\nu_e)$ Total longitudinal polarization fraction branching ratio of $B^0\to \rho^-e^+\nu_e$  
FLttot(B0->rhoenu) $\widetilde{F}_L(B^0\to \rho^-e^+\nu_e)$ Total longitudinal polarization fraction branching ratio of $B^0\to \rho^-e^+\nu_e$  
I3tot(B0->rhoenu) $I_3(B^0\to \rho^-e^+\nu_e)$ $q^2$-integrated angular coefficient $I_3$ branching ratio of $B^0\to \rho^-e^+\nu_e$  
Rmue(B->rholnu) $R_{\mu e}(B\to \rho\ell^+\nu)$ Ratio of total branching ratios of $B\to \rho\mu^+ \nu_\mu$ and $B\to \rhoe^+ \nu_e$  
dBR/dcV(B0->rhoenu) $\frac{d\text{BR}}{d\cos\theta_V}(B^0\to \rho^-e^+\nu_e)$ $\cos\theta_V$-differential branching ratio of $B^0\to \rho^-e^+\nu_e$ cV
dBR/dcl(B0->rhoenu) $\frac{d\text{BR}}{d\cos\theta_l}(B^0\to \rho^-e^+\nu_e)$ $\cos\theta_l$-differential branching ratio of $B^0\to \rho^-e^+\nu_e$ cl
dBR/dphi(B0->rhoenu) $\frac{d\text{BR}}{d\phi}(B^0\to \rho^-e^+\nu_e)$ $\phi$-differential branching ratio of $B^0\to \rho^-e^+\nu_e$ phi
dBR/dq2(B0->rhoenu) $\frac{d\text{BR}}{dq^2}(B^0\to \rho^-e^+\nu_e)$ $q^2$-differential branching ratio of $B^0\to \rho^-e^+\nu_e$ q2
dBR_L/dq2(B0->rhoenu) $\frac{d\text{BR}_L}{dq^2}(B^0\to \rho^-e^+\nu_e)$ Differential longitudinal branching ratio of $B^0\to \rho^-e^+\nu_e$ q2
dBR_T/dq2(B0->rhoenu) $\frac{d\text{BR}_T}{dq^2}(B^0\to \rho^-e^+\nu_e)$ Differential transverse branching ratio of $B^0\to \rho^-e^+\nu_e$ q2

$B_s\to K^{* -} \ell^+\nu_\ell$

Name Symbol Description Arguments
<BR>(Bs->K*lnu) $\langle\text{BR}\rangle(B_s\to K^{* -} \ell^+\nu_\ell)$ $q^2$-binned branching ratio of $B_s\to K^{* -} \ell^+\nu_\ell$ q2min, q2max
<BR>/<cV>(Bs->K*lnu) $\langle\text{BR}\rangle/\Delta\cos\theta_V(B_s\to K^{* -} \ell^+\nu_\ell)$ $\cos\theta_V$-binned branching ratio of $B_s\to K^{* -} \ell^+\nu_\ell$ cVmin, cVmax
<BR>/<cl>(Bs->K*lnu) $\langle\text{BR}\rangle/\Delta\cos\theta_l(B_s\to K^{* -} \ell^+\nu_\ell)$ $\cos\theta_l$-binned branching ratio of $B_s\to K^{* -} \ell^+\nu_\ell$ clmin, clmax
<BR>/<phi>(Bs->K*lnu) $\langle\text{BR}\rangle/\Delta\phi(B_s\to K^{* -} \ell^+\nu_\ell)$ $\phi$-binned branching ratio of $B_s\to K^{* -} \ell^+\nu_\ell$ phimin, phimax
<BR_L>(Bs->K*lnu) $\langle\text{BR}L\rangle(B_s\to K^{* -} \ell^+\nu\ell)$ Binned longitudinal branching ratio of $B_s\to K^{* -} \ell^+\nu_\ell$ q2min, q2max
<BR_T>(Bs->K*lnu) $\langle\text{BR}T\rangle(B_s\to K^{* -} \ell^+\nu\ell)$ Binned transverse branching ratio of $B_s\to K^{* -} \ell^+\nu_\ell$ q2min, q2max
<FL>(Bs->K*lnu) $\langle F_L\rangle(B_s\to K^{* -} \ell^+\nu_\ell)$ Binned longitudinal polarization fraction branching ratio of $B_s\to K^{* -} \ell^+\nu_\ell$ q2min, q2max
<Rtaul>(Bs->K*lnu) $\langle R_{\tau \ell} \rangle(B_s\to K^{* -} \ell^+\nu)$ Ratio of partial branching ratios of $B_s\to K^{* -} \tau^+ \nu_\tau$ and $B_s\to K^{* -} \ell^+ \nu_\ell$ q2min, q2max
AFBtot(Bs->K*lnu) $A_\text{FB}(B_s\to K^{* -} \ell^+\nu_\ell)$ Total forward-backward asymmetry branching ratio of $B_s\to K^{* -} \ell^+\nu_\ell$  
BR(Bs->K*lnu) $\text{BR}(B_s\to K^{* -} \ell^+\nu_\ell)$ Total branching ratio of $B_s\to K^{* -} \ell^+\nu_\ell$  
BR_L(Bs->K*lnu) $\text{BR}L(B_s\to K^{* -} \ell^+\nu\ell)$ Total longitudinal branching ratio of $B_s\to K^{* -} \ell^+\nu_\ell$  
BR_T(Bs->K*lnu) $\text{BR}T(B_s\to K^{* -} \ell^+\nu\ell)$ Total transverse branching ratio of $B_s\to K^{* -} \ell^+\nu_\ell$  
FL(Bs->K*lnu) $F_L(B_s\to K^{* -} \ell^+\nu_\ell)$ Differential longitudinal polarization fraction branching ratio of $B_s\to K^{* -} \ell^+\nu_\ell$ q2
FLtot(Bs->K*lnu) $F_L(B_s\to K^{* -} \ell^+\nu_\ell)$ Total longitudinal polarization fraction branching ratio of $B_s\to K^{* -} \ell^+\nu_\ell$  
FLttot(Bs->K*lnu) $\widetilde{F}L(B_s\to K^{* -} \ell^+\nu\ell)$ Total longitudinal polarization fraction branching ratio of $B_s\to K^{* -} \ell^+\nu_\ell$  
I3tot(Bs->K*lnu) $I_3(B_s\to K^{* -} \ell^+\nu_\ell)$ $q^2$-integrated angular coefficient $I_3$ branching ratio of $B_s\to K^{* -} \ell^+\nu_\ell$  
Rtaul(Bs->K*lnu) $R_{\tau \ell}(B_s\to K^{* -} \ell^+\nu)$ Ratio of total branching ratios of $B_s\to K^{* -} \tau^+ \nu_\tau$ and $B_s\to K^{* -} \ell^+ \nu_\ell$  
dBR/dcV(Bs->K*lnu) $\frac{d\text{BR}}{d\cos\theta_V}(B_s\to K^{* -} \ell^+\nu_\ell)$ $\cos\theta_V$-differential branching ratio of $B_s\to K^{* -} \ell^+\nu_\ell$ cV
dBR/dcl(Bs->K*lnu) $\frac{d\text{BR}}{d\cos\theta_l}(B_s\to K^{* -} \ell^+\nu_\ell)$ $\cos\theta_l$-differential branching ratio of $B_s\to K^{* -} \ell^+\nu_\ell$ cl
dBR/dphi(Bs->K*lnu) $\frac{d\text{BR}}{d\phi}(B_s\to K^{* -} \ell^+\nu_\ell)$ $\phi$-differential branching ratio of $B_s\to K^{* -} \ell^+\nu_\ell$ phi
dBR/dq2(Bs->K*lnu) $\frac{d\text{BR}}{dq^2}(B_s\to K^{* -} \ell^+\nu_\ell)$ $q^2$-differential branching ratio of $B_s\to K^{* -} \ell^+\nu_\ell$ q2
dBR_L/dq2(Bs->K*lnu) $\frac{d\text{BR}L}{dq^2}(B_s\to K^{* -} \ell^+\nu\ell)$ Differential longitudinal branching ratio of $B_s\to K^{* -} \ell^+\nu_\ell$ q2
dBR_T/dq2(Bs->K*lnu) $\frac{d\text{BR}T}{dq^2}(B_s\to K^{* -} \ell^+\nu\ell)$ Differential transverse branching ratio of $B_s\to K^{* -} \ell^+\nu_\ell$ q2

$B_s\to K^{* -} \mu^+\nu_\mu$

Name Symbol Description Arguments
<BR>(Bs->K*munu) $\langle\text{BR}\rangle(B_s\to K^{* -} \mu^+\nu_\mu)$ $q^2$-binned branching ratio of $B_s\to K^{* -} \mu^+\nu_\mu$ q2min, q2max
<BR>/<cV>(Bs->K*munu) $\langle\text{BR}\rangle/\Delta\cos\theta_V(B_s\to K^{* -} \mu^+\nu_\mu)$ $\cos\theta_V$-binned branching ratio of $B_s\to K^{* -} \mu^+\nu_\mu$ cVmin, cVmax
<BR>/<cl>(Bs->K*munu) $\langle\text{BR}\rangle/\Delta\cos\theta_l(B_s\to K^{* -} \mu^+\nu_\mu)$ $\cos\theta_l$-binned branching ratio of $B_s\to K^{* -} \mu^+\nu_\mu$ clmin, clmax
<BR>/<phi>(Bs->K*munu) $\langle\text{BR}\rangle/\Delta\phi(B_s\to K^{* -} \mu^+\nu_\mu)$ $\phi$-binned branching ratio of $B_s\to K^{* -} \mu^+\nu_\mu$ phimin, phimax
<BR_L>(Bs->K*munu) $\langle\text{BR}L\rangle(B_s\to K^{* -} \mu^+\nu\mu)$ Binned longitudinal branching ratio of $B_s\to K^{* -} \mu^+\nu_\mu$ q2min, q2max
<BR_T>(Bs->K*munu) $\langle\text{BR}T\rangle(B_s\to K^{* -} \mu^+\nu\mu)$ Binned transverse branching ratio of $B_s\to K^{* -} \mu^+\nu_\mu$ q2min, q2max
<FL>(Bs->K*munu) $\langle F_L\rangle(B_s\to K^{* -} \mu^+\nu_\mu)$ Binned longitudinal polarization fraction branching ratio of $B_s\to K^{* -} \mu^+\nu_\mu$ q2min, q2max
<Rmue>(Bs->K*lnu) $\langle R_{\mu e} \rangle(B_s\to K^{* -} \ell^+\nu)$ Ratio of partial branching ratios of $B_s\to K^{* -} \mu^+ \nu_\mu$ and $B_s\to K^{* -} e^+ \nu_e$ q2min, q2max
<Rtaumu>(Bs->K*lnu) $\langle R_{\tau \mu} \rangle(B_s\to K^{* -} \ell^+\nu)$ Ratio of partial branching ratios of $B_s\to K^{* -} \tau^+ \nu_\tau$ and $B_s\to K^{* -} \mu^+ \nu_\mu$ q2min, q2max
AFBtot(Bs->K*munu) $A_\text{FB}(B_s\to K^{* -} \mu^+\nu_\mu)$ Total forward-backward asymmetry branching ratio of $B_s\to K^{* -} \mu^+\nu_\mu$  
BR(Bs->K*munu) $\text{BR}(B_s\to K^{* -} \mu^+\nu_\mu)$ Total branching ratio of $B_s\to K^{* -} \mu^+\nu_\mu$  
BR_L(Bs->K*munu) $\text{BR}L(B_s\to K^{* -} \mu^+\nu\mu)$ Total longitudinal branching ratio of $B_s\to K^{* -} \mu^+\nu_\mu$  
BR_T(Bs->K*munu) $\text{BR}T(B_s\to K^{* -} \mu^+\nu\mu)$ Total transverse branching ratio of $B_s\to K^{* -} \mu^+\nu_\mu$  
FL(Bs->K*munu) $F_L(B_s\to K^{* -} \mu^+\nu_\mu)$ Differential longitudinal polarization fraction branching ratio of $B_s\to K^{* -} \mu^+\nu_\mu$ q2
FLtot(Bs->K*munu) $F_L(B_s\to K^{* -} \mu^+\nu_\mu)$ Total longitudinal polarization fraction branching ratio of $B_s\to K^{* -} \mu^+\nu_\mu$  
FLttot(Bs->K*munu) $\widetilde{F}L(B_s\to K^{* -} \mu^+\nu\mu)$ Total longitudinal polarization fraction branching ratio of $B_s\to K^{* -} \mu^+\nu_\mu$  
I3tot(Bs->K*munu) $I_3(B_s\to K^{* -} \mu^+\nu_\mu)$ $q^2$-integrated angular coefficient $I_3$ branching ratio of $B_s\to K^{* -} \mu^+\nu_\mu$  
Rmue(Bs->K*lnu) $R_{\mu e}(B_s\to K^{* -} \ell^+\nu)$ Ratio of total branching ratios of $B_s\to K^{* -} \mu^+ \nu_\mu$ and $B_s\to K^{* -} e^+ \nu_e$  
Rtaumu(Bs->K*lnu) $R_{\tau \mu}(B_s\to K^{* -} \ell^+\nu)$ Ratio of total branching ratios of $B_s\to K^{* -} \tau^+ \nu_\tau$ and $B_s\to K^{* -} \mu^+ \nu_\mu$  
dBR/dcV(Bs->K*munu) $\frac{d\text{BR}}{d\cos\theta_V}(B_s\to K^{* -} \mu^+\nu_\mu)$ $\cos\theta_V$-differential branching ratio of $B_s\to K^{* -} \mu^+\nu_\mu$ cV
dBR/dcl(Bs->K*munu) $\frac{d\text{BR}}{d\cos\theta_l}(B_s\to K^{* -} \mu^+\nu_\mu)$ $\cos\theta_l$-differential branching ratio of $B_s\to K^{* -} \mu^+\nu_\mu$ cl
dBR/dphi(Bs->K*munu) $\frac{d\text{BR}}{d\phi}(B_s\to K^{* -} \mu^+\nu_\mu)$ $\phi$-differential branching ratio of $B_s\to K^{* -} \mu^+\nu_\mu$ phi
dBR/dq2(Bs->K*munu) $\frac{d\text{BR}}{dq^2}(B_s\to K^{* -} \mu^+\nu_\mu)$ $q^2$-differential branching ratio of $B_s\to K^{* -} \mu^+\nu_\mu$ q2
dBR_L/dq2(Bs->K*munu) $\frac{d\text{BR}L}{dq^2}(B_s\to K^{* -} \mu^+\nu\mu)$ Differential longitudinal branching ratio of $B_s\to K^{* -} \mu^+\nu_\mu$ q2
dBR_T/dq2(Bs->K*munu) $\frac{d\text{BR}T}{dq^2}(B_s\to K^{* -} \mu^+\nu\mu)$ Differential transverse branching ratio of $B_s\to K^{* -} \mu^+\nu_\mu$ q2

$B_s\to K^{* -} \tau^+\nu_\tau$

Name Symbol Description Arguments
<BR>(Bs->K*taunu) $\langle\text{BR}\rangle(B_s\to K^{* -} \tau^+\nu_\tau)$ $q^2$-binned branching ratio of $B_s\to K^{* -} \tau^+\nu_\tau$ q2min, q2max
<BR>/<cV>(Bs->K*taunu) $\langle\text{BR}\rangle/\Delta\cos\theta_V(B_s\to K^{* -} \tau^+\nu_\tau)$ $\cos\theta_V$-binned branching ratio of $B_s\to K^{* -} \tau^+\nu_\tau$ cVmin, cVmax
<BR>/<cl>(Bs->K*taunu) $\langle\text{BR}\rangle/\Delta\cos\theta_l(B_s\to K^{* -} \tau^+\nu_\tau)$ $\cos\theta_l$-binned branching ratio of $B_s\to K^{* -} \tau^+\nu_\tau$ clmin, clmax
<BR>/<phi>(Bs->K*taunu) $\langle\text{BR}\rangle/\Delta\phi(B_s\to K^{* -} \tau^+\nu_\tau)$ $\phi$-binned branching ratio of $B_s\to K^{* -} \tau^+\nu_\tau$ phimin, phimax
<BR_L>(Bs->K*taunu) $\langle\text{BR}L\rangle(B_s\to K^{* -} \tau^+\nu\tau)$ Binned longitudinal branching ratio of $B_s\to K^{* -} \tau^+\nu_\tau$ q2min, q2max
<BR_T>(Bs->K*taunu) $\langle\text{BR}T\rangle(B_s\to K^{* -} \tau^+\nu\tau)$ Binned transverse branching ratio of $B_s\to K^{* -} \tau^+\nu_\tau$ q2min, q2max
<FL>(Bs->K*taunu) $\langle F_L\rangle(B_s\to K^{* -} \tau^+\nu_\tau)$ Binned longitudinal polarization fraction branching ratio of $B_s\to K^{* -} \tau^+\nu_\tau$ q2min, q2max
<Rtaul>(Bs->K*lnu) $\langle R_{\tau \ell} \rangle(B_s\to K^{* -} \ell^+\nu)$ Ratio of partial branching ratios of $B_s\to K^{* -} \tau^+ \nu_\tau$ and $B_s\to K^{* -} \ell^+ \nu_\ell$ q2min, q2max
<Rtaumu>(Bs->K*lnu) $\langle R_{\tau \mu} \rangle(B_s\to K^{* -} \ell^+\nu)$ Ratio of partial branching ratios of $B_s\to K^{* -} \tau^+ \nu_\tau$ and $B_s\to K^{* -} \mu^+ \nu_\mu$ q2min, q2max
AFBtot(Bs->K*taunu) $A_\text{FB}(B_s\to K^{* -} \tau^+\nu_\tau)$ Total forward-backward asymmetry branching ratio of $B_s\to K^{* -} \tau^+\nu_\tau$  
BR(Bs->K*taunu) $\text{BR}(B_s\to K^{* -} \tau^+\nu_\tau)$ Total branching ratio of $B_s\to K^{* -} \tau^+\nu_\tau$  
BR_L(Bs->K*taunu) $\text{BR}L(B_s\to K^{* -} \tau^+\nu\tau)$ Total longitudinal branching ratio of $B_s\to K^{* -} \tau^+\nu_\tau$  
BR_T(Bs->K*taunu) $\text{BR}T(B_s\to K^{* -} \tau^+\nu\tau)$ Total transverse branching ratio of $B_s\to K^{* -} \tau^+\nu_\tau$  
FL(Bs->K*taunu) $F_L(B_s\to K^{* -} \tau^+\nu_\tau)$ Differential longitudinal polarization fraction branching ratio of $B_s\to K^{* -} \tau^+\nu_\tau$ q2
FLtot(Bs->K*taunu) $F_L(B_s\to K^{* -} \tau^+\nu_\tau)$ Total longitudinal polarization fraction branching ratio of $B_s\to K^{* -} \tau^+\nu_\tau$  
FLttot(Bs->K*taunu) $\widetilde{F}L(B_s\to K^{* -} \tau^+\nu\tau)$ Total longitudinal polarization fraction branching ratio of $B_s\to K^{* -} \tau^+\nu_\tau$  
I3tot(Bs->K*taunu) $I_3(B_s\to K^{* -} \tau^+\nu_\tau)$ $q^2$-integrated angular coefficient $I_3$ branching ratio of $B_s\to K^{* -} \tau^+\nu_\tau$  
Rtaul(Bs->K*lnu) $R_{\tau \ell}(B_s\to K^{* -} \ell^+\nu)$ Ratio of total branching ratios of $B_s\to K^{* -} \tau^+ \nu_\tau$ and $B_s\to K^{* -} \ell^+ \nu_\ell$  
Rtaumu(Bs->K*lnu) $R_{\tau \mu}(B_s\to K^{* -} \ell^+\nu)$ Ratio of total branching ratios of $B_s\to K^{* -} \tau^+ \nu_\tau$ and $B_s\to K^{* -} \mu^+ \nu_\mu$  
dBR/dcV(Bs->K*taunu) $\frac{d\text{BR}}{d\cos\theta_V}(B_s\to K^{* -} \tau^+\nu_\tau)$ $\cos\theta_V$-differential branching ratio of $B_s\to K^{* -} \tau^+\nu_\tau$ cV
dBR/dcl(Bs->K*taunu) $\frac{d\text{BR}}{d\cos\theta_l}(B_s\to K^{* -} \tau^+\nu_\tau)$ $\cos\theta_l$-differential branching ratio of $B_s\to K^{* -} \tau^+\nu_\tau$ cl
dBR/dphi(Bs->K*taunu) $\frac{d\text{BR}}{d\phi}(B_s\to K^{* -} \tau^+\nu_\tau)$ $\phi$-differential branching ratio of $B_s\to K^{* -} \tau^+\nu_\tau$ phi
dBR/dq2(Bs->K*taunu) $\frac{d\text{BR}}{dq^2}(B_s\to K^{* -} \tau^+\nu_\tau)$ $q^2$-differential branching ratio of $B_s\to K^{* -} \tau^+\nu_\tau$ q2
dBR_L/dq2(Bs->K*taunu) $\frac{d\text{BR}L}{dq^2}(B_s\to K^{* -} \tau^+\nu\tau)$ Differential longitudinal branching ratio of $B_s\to K^{* -} \tau^+\nu_\tau$ q2
dBR_T/dq2(Bs->K*taunu) $\frac{d\text{BR}T}{dq^2}(B_s\to K^{* -} \tau^+\nu\tau)$ Differential transverse branching ratio of $B_s\to K^{* -} \tau^+\nu_\tau$ q2

$B_s\to K^{* -} e^+\nu_e$

Name Symbol Description Arguments
<BR>(Bs->K*enu) $\langle\text{BR}\rangle(B_s\to K^{* -} e^+\nu_e)$ $q^2$-binned branching ratio of $B_s\to K^{* -} e^+\nu_e$ q2min, q2max
<BR>/<cV>(Bs->K*enu) $\langle\text{BR}\rangle/\Delta\cos\theta_V(B_s\to K^{* -} e^+\nu_e)$ $\cos\theta_V$-binned branching ratio of $B_s\to K^{* -} e^+\nu_e$ cVmin, cVmax
<BR>/<cl>(Bs->K*enu) $\langle\text{BR}\rangle/\Delta\cos\theta_l(B_s\to K^{* -} e^+\nu_e)$ $\cos\theta_l$-binned branching ratio of $B_s\to K^{* -} e^+\nu_e$ clmin, clmax
<BR>/<phi>(Bs->K*enu) $\langle\text{BR}\rangle/\Delta\phi(B_s\to K^{* -} e^+\nu_e)$ $\phi$-binned branching ratio of $B_s\to K^{* -} e^+\nu_e$ phimin, phimax
<BR_L>(Bs->K*enu) $\langle\text{BR}_L\rangle(B_s\to K^{* -} e^+\nu_e)$ Binned longitudinal branching ratio of $B_s\to K^{* -} e^+\nu_e$ q2min, q2max
<BR_T>(Bs->K*enu) $\langle\text{BR}_T\rangle(B_s\to K^{* -} e^+\nu_e)$ Binned transverse branching ratio of $B_s\to K^{* -} e^+\nu_e$ q2min, q2max
<FL>(Bs->K*enu) $\langle F_L\rangle(B_s\to K^{* -} e^+\nu_e)$ Binned longitudinal polarization fraction branching ratio of $B_s\to K^{* -} e^+\nu_e$ q2min, q2max
<Rmue>(Bs->K*lnu) $\langle R_{\mu e} \rangle(B_s\to K^{* -} \ell^+\nu)$ Ratio of partial branching ratios of $B_s\to K^{* -} \mu^+ \nu_\mu$ and $B_s\to K^{* -} e^+ \nu_e$ q2min, q2max
AFBtot(Bs->K*enu) $A_\text{FB}(B_s\to K^{* -} e^+\nu_e)$ Total forward-backward asymmetry branching ratio of $B_s\to K^{* -} e^+\nu_e$  
BR(Bs->K*enu) $\text{BR}(B_s\to K^{* -} e^+\nu_e)$ Total branching ratio of $B_s\to K^{* -} e^+\nu_e$  
BR_L(Bs->K*enu) $\text{BR}_L(B_s\to K^{* -} e^+\nu_e)$ Total longitudinal branching ratio of $B_s\to K^{* -} e^+\nu_e$  
BR_T(Bs->K*enu) $\text{BR}_T(B_s\to K^{* -} e^+\nu_e)$ Total transverse branching ratio of $B_s\to K^{* -} e^+\nu_e$  
FL(Bs->K*enu) $F_L(B_s\to K^{* -} e^+\nu_e)$ Differential longitudinal polarization fraction branching ratio of $B_s\to K^{* -} e^+\nu_e$ q2
FLtot(Bs->K*enu) $F_L(B_s\to K^{* -} e^+\nu_e)$ Total longitudinal polarization fraction branching ratio of $B_s\to K^{* -} e^+\nu_e$  
FLttot(Bs->K*enu) $\widetilde{F}_L(B_s\to K^{* -} e^+\nu_e)$ Total longitudinal polarization fraction branching ratio of $B_s\to K^{* -} e^+\nu_e$  
I3tot(Bs->K*enu) $I_3(B_s\to K^{* -} e^+\nu_e)$ $q^2$-integrated angular coefficient $I_3$ branching ratio of $B_s\to K^{* -} e^+\nu_e$  
Rmue(Bs->K*lnu) $R_{\mu e}(B_s\to K^{* -} \ell^+\nu)$ Ratio of total branching ratios of $B_s\to K^{* -} \mu^+ \nu_\mu$ and $B_s\to K^{* -} e^+ \nu_e$  
dBR/dcV(Bs->K*enu) $\frac{d\text{BR}}{d\cos\theta_V}(B_s\to K^{* -} e^+\nu_e)$ $\cos\theta_V$-differential branching ratio of $B_s\to K^{* -} e^+\nu_e$ cV
dBR/dcl(Bs->K*enu) $\frac{d\text{BR}}{d\cos\theta_l}(B_s\to K^{* -} e^+\nu_e)$ $\cos\theta_l$-differential branching ratio of $B_s\to K^{* -} e^+\nu_e$ cl
dBR/dphi(Bs->K*enu) $\frac{d\text{BR}}{d\phi}(B_s\to K^{* -} e^+\nu_e)$ $\phi$-differential branching ratio of $B_s\to K^{* -} e^+\nu_e$ phi
dBR/dq2(Bs->K*enu) $\frac{d\text{BR}}{dq^2}(B_s\to K^{* -} e^+\nu_e)$ $q^2$-differential branching ratio of $B_s\to K^{* -} e^+\nu_e$ q2
dBR_L/dq2(Bs->K*enu) $\frac{d\text{BR}_L}{dq^2}(B_s\to K^{* -} e^+\nu_e)$ Differential longitudinal branching ratio of $B_s\to K^{* -} e^+\nu_e$ q2
dBR_T/dq2(Bs->K*enu) $\frac{d\text{BR}_T}{dq^2}(B_s\to K^{* -} e^+\nu_e)$ Differential transverse branching ratio of $B_s\to K^{* -} e^+\nu_e$ q2

$B\to X\ell\nu$

$B\to X_c\ell^+\nu_\ell$

Name Symbol Description Arguments
BR(B->Xclnu) $\text{BR}(B\to X_c\ell^+\nu_\ell)$ Total branching ratio of $B\to X_c\ell^+\nu_\ell$  
Rtaul(B->Xclnu) $R_{\tau \ell}(B\to X_c\ell^+\nu)$ Ratio of total branching ratios of $B\to X_c\tau^+\nu_\tau$ and $B\to X_c\ell^+\nu_\ell$  

$B\to X_c\mu^+\nu_\mu$

Name Symbol Description Arguments
BR(B->Xcmunu) $\text{BR}(B\to X_c\mu^+\nu_\mu)$ Total branching ratio of $B\to X_c\mu^+\nu_\mu$  
Rmue(B->Xclnu) $R_{\mu e}(B\to X_c\ell^+\nu)$ Ratio of total branching ratios of $B\to X_c\mu^+\nu_\mu$ and $B\to X_ce^+\nu_e$  
Rtaumu(B->Xclnu) $R_{\tau \mu}(B\to X_c\ell^+\nu)$ Ratio of total branching ratios of $B\to X_c\tau^+\nu_\tau$ and $B\to X_c\mu^+\nu_\mu$  

$B\to X_c\tau^+\nu_\tau$

Name Symbol Description Arguments
BR(B->Xctaunu) $\text{BR}(B\to X_c\tau^+\nu_\tau)$ Total branching ratio of $B\to X_c\tau^+\nu_\tau$  
Rtaul(B->Xclnu) $R_{\tau \ell}(B\to X_c\ell^+\nu)$ Ratio of total branching ratios of $B\to X_c\tau^+\nu_\tau$ and $B\to X_c\ell^+\nu_\ell$  
Rtaumu(B->Xclnu) $R_{\tau \mu}(B\to X_c\ell^+\nu)$ Ratio of total branching ratios of $B\to X_c\tau^+\nu_\tau$ and $B\to X_c\mu^+\nu_\mu$  

$B\to X_ce^+\nu_e$

Name Symbol Description Arguments
BR(B->Xcenu) $\text{BR}(B\to X_ce^+\nu_e)$ Total branching ratio of $B\to X_ce^+\nu_e$  
Rmue(B->Xclnu) $R_{\mu e}(B\to X_c\ell^+\nu)$ Ratio of total branching ratios of $B\to X_c\mu^+\nu_\mu$ and $B\to X_ce^+\nu_e$