List of Observables

The following is a list of observables that is available in EOS v1.0.21.

Observables in (semi)leptonic \(b\)-hadron decays

Observables in \(B^-\to \ell^-\bar\nu\) decays

Qualified Name

Description

Kinematic Variables

B_c->lnu::BR

\(\mathcal{B}(B_c^- \to \ell^-\bar\nu)\)

B_u->lnu::BR

\(\mathcal{B}(B^- \to \ell^-\bar\nu)\)

The option “l” selects the charged lepton flavor.

Observables in \(B^-\to \ell^-\bar\nu\ell'^+\ell'^-\) decays

Qualified Name

Description

Kinematic Variables

B_u->enumumu::A_FB

\(A_{\mathrm{FB}}(B^- \to e^-\bar\nu\mu^+\mu^-)\)

q2_min, q2_max, k2_min, k2_max

B_u->enumumu::BR

\(\mathcal{B}(B^- \to e^-\bar\nu\mu^+\mu^-)\)

q2_min, q2_max, k2_min, k2_max

B_u->enumumu::NormalizationPDF(q2,k2,z_gamma,z_w,phi)

n/a

q2_min, q2_max, k2_min, k2_max

B_u->enumumu::UnnormalizedPDF(q2,k2,z_gamma,z_w,phi)

n/a

q2, k2, z_gamma, z_w, phi

B_u->enumumu::d2BR/dq2/dk2

\(\frac{d\mathcal{B}(B^- \to e^-\bar\nu\mu^+\mu^-)}{dq^2/dk^2}\)

q2, k2

B_u->munuee::A_FB

\(A_{\mathrm{FB}}(B^- \to \mu^-\bar\nu e^+e^-)\)

q2_min, q2_max, k2_min, k2_max

B_u->munuee::BR

\(\mathcal{B}(B^- \to \mu^-\bar\nu e^+e^-)\)

q2_min, q2_max, k2_min, k2_max

B_u->munuee::NormalizationPDF(q2,k2,z_gamma,z_w,phi)

n/a

q2_min, q2_max, k2_min, k2_max

B_u->munuee::UnnormalizedPDF(q2,k2,z_gamma,z_w,phi)

n/a

q2, k2, z_gamma, z_w, phi

B_u->munuee::d2BR/dq2/dk2

\(\frac{d\mathcal{B}(B^- \to \mu^-\bar\nu e^+e^-)}{dq^2/dk^2}\)

q2, k2

B_u->taunuee::A_FB

\(A_{\mathrm{FB}}(B^- \to \tau^-\bar\nu e^+e^-)\)

q2_min, q2_max, k2_min, k2_max

B_u->taunuee::BR

\(\mathcal{B}(B^- \to \tau^-\bar\nu e^+e^-)\)

q2_min, q2_max, k2_min, k2_max

B_u->taunuee::d2BR/dq2/dk2

\(\frac{d\mathcal{B}(B^- \to \tau^-\bar\nu e^+e^-)}{dq^2/dk^2}\)

q2, k2

B_u->taunumumu::A_FB

\(A_{\mathrm{FB}}(B^- \to \tau^-\bar\nu\mu^+\mu^-)\)

q2_min, q2_max, k2_min, k2_max

B_u->taunumumu::BR

\(\mathcal{B}(B^- \to \tau^-\bar\nu\mu^+\mu^-)\)

q2_min, q2_max, k2_min, k2_max

B_u->taunumumu::d2BR/dq2/dk2

\(\frac{d\mathcal{B}(B^- \to \tau^-\bar\nu\mu^+\mu^-)}{dq^2/dk^2}\)

q2, k2

The option “l” selects the charged lepton flavour coming out of the weak current, “lprime” selects the lepton flavour coming out of the photon.

Observables in \(B\to \pi \ell^-\bar\nu\) decays

Qualified Name

Description

Kinematic Variables

B->pilnu::A_FB

\(A_{\mathrm{FB}}(B\to \pi\ell^-\bar\nu)\)

q2_min, q2_max

B->pilnu::A_FB(q2)

\(A_{\mathrm{FB}}(B\to \pi\ell^-\bar\nu)(q^2)\)

q2

B->pilnu::A_l

n/a

q2_min, q2_max

B->pilnu::BR

\(\mathcal{B}(B\to\pi\ell^-\bar\nu)\)

q2_min, q2_max

B->pilnu::F_H

n/a

q2_min, q2_max

B->pilnu::NormalizationPDF(q2)

n/a

q2_min, q2_max

B->pilnu::NormalizationPDF(q2,cos(theta_l))

n/a

q2_min, q2_max

B->pilnu::P(q2)

\(dP(B\to\pi\ell^-\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

B->pilnu::P(q2_min,q2_max)

\(P(B\to\pi\ell^-\bar\nu)\)

q2_min, q2_max

B->pilnu::R_pi

\(R_{\pi}\)

q2_mu_max, q2_mu_min, q2_tau_max, q2_tau_min

B->pilnu::R_pi(q2)

\(R_{\pi}(q^2)\)

q2

B->pilnu::R_pi_0

\(R_{\pi, 0}\)

q2_mu_max, q2_mu_min, q2_tau_max, q2_tau_min

B->pilnu::R_pi_p

\(R_{\pi, P}\)

q2_mu_max, q2_mu_min, q2_tau_max, q2_tau_min

B->pilnu::UnnormalizedPDF(q2)

n/a

q2

B->pilnu::UnnormalizedPDF(q2,cos(theta_l))

n/a

q2, cos(theta_l)

B->pilnu::dBR/dq2

\(d\mathcal{B}(B\to\pi\ell^-\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

B->pilnu::d^2BR/dq2/dcos(theta_l)

\(d^2\mathcal{B}(B\to\pi\ell^-\bar\nu)/dq^2/d\cos(\theta_l)\, \left[ \textrm{GeV}^{-2} \right]\)

q2, cos(theta_l)

B->pilnu::width

\(\Gamma(B\to\pi\ell^-\bar\nu)\)

q2_min, q2_max

B->pilnu::width_0

\(\Gamma(B\to\pi\ell^-\bar\nu)_0\)

q2_min, q2_max

B->pilnu::width_p

\(\Gamma(B\to\pi\ell^-\bar\nu)_p\)

q2_min, q2_max

B->pilnu::zeta

n/a

q2_min, q2_max

The option “l” selects the charged lepton flavor. The option “q” selects the spectator quark flavor. The option “form-factors” selects the form factor parametrization.

Observables in \(\bar{B}\to D \ell^-\bar\nu\) decays

Qualified Name

Description

Kinematic Variables

B->Dlnu::A_FB

\(A_{\mathrm{FB}}(\bar{B}\to D\ell^-\bar\nu)\)

q2_min, q2_max

B->Dlnu::A_FB(q2)

\(A_{\mathrm{FB}}(\bar{B}\to D\ell^-\bar\nu)(q^2)\)

q2

B->Dlnu::A_l

n/a

q2_min, q2_max

B->Dlnu::BR

\(\mathcal{B}(\bar{B}\to D\ell^-\bar\nu)\)

q2_min, q2_max

B->Dlnu::Gamma

\(\Gamma(\bar{B}\to D\ell^-\bar\nu)\)

q2_min, q2_max

B->Dlnu::NormalizationPDF(q2)

n/a

q2_min, q2_max

B->Dlnu::NormalizationPDF(q2,cos(theta_l))

n/a

q2_min, q2_max

B->Dlnu::P(w)

n/a

w

B->Dlnu::P(w_min,w_max)

n/a

w_min, w_max

B->Dlnu::R_D

\(R_D\)

q2_mu_max, q2_mu_min, q2_tau_max, q2_tau_min

B->Dlnu::R_D(q2)

\(R_D(q^2)\)

q2

B->Dlnu::UnnormalizedPDF(q2)

n/a

q2

B->Dlnu::UnnormalizedPDF(q2,cos(theta_l))

n/a

q2, cos(theta_l)

B->Dlnu::dBR/dq2

\(d\mathcal{B}(\bar{B}\to D\ell^-\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

B->Dlnu::dGamma/dq2

\(d\Gamma(\bar{B}\to D\ell^-\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

B->Dlnu::d^2BR/dq2/dcos(theta_l)

\(d^2\mathcal{B}(\bar{B}\to D\ell^-\bar\nu)/dq^2/d\cos(\theta_l)\, \left[ \textrm{GeV}^{-2} \right]\)

q2, cos(theta_l)

B->Dlnu::normBR

n/a

q2_min, q2_max

B->Dlnu::normGamma

\(\Gamma(\bar{B}\to D\ell^-\bar\nu)_{|V_{cb}|=1}\)

q2_min, q2_max

B->Dlnu::normdBR/ds

n/a

q2

B->Dlnu::normdGamma/ds

n/a

q2

The option “l” selects the charged lepton flavor. The option “q” selects the spectator quark flavor. The option “form-factors” selects the form factor parametrization.

Observables in \(B^- \to \eta \ell^-\bar\nu\) decays

Qualified Name

Description

Kinematic Variables

B->etalnu::A_FB

\(A_{\mathrm{FB}}(B^- \to\eta\ell^-\bar\nu)\)

q2_min, q2_max

B->etalnu::BR

\(\mathcal{B}(B^- \to \eta \ell^-\bar\nu)\)

q2_min, q2_max

B->etalnu::NormalizationPDF(q2)

n/a

q2_min, q2_max

B->etalnu::NormalizationPDF(q2,cos(theta_l))

n/a

q2_min, q2_max

B->etalnu::P(q2)

\(dP(B^- \to \eta \ell^-\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

B->etalnu::P(q2_min,q2_max)

\(P(B^- \to \eta \ell^-\bar\nu)\)

q2_min, q2_max

B->etalnu::UnnormalizedPDF(q2)

n/a

q2

B->etalnu::UnnormalizedPDF(q2,cos(theta_l))

n/a

q2, cos(theta_l)

B->etalnu::dBR/dq2

\(d\mathcal{B}(B^- \to \eta \ell^-\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

B->etalnu::normBR

n/a

q2_min, q2_max

B->etalnu::normdBR/ds

n/a

q2

The option “l” selects the charged lepton flavor.The option “form-factors” selects the form factor parametrization.

Observables in \(B^- \to \eta^\prime \ell^-\bar\nu\) decays

Qualified Name

Description

Kinematic Variables

B->eta_primelnu::A_FB

\(A_{\mathrm{FB}}(B^- \to\eta^prime \ell^-\bar\nu)\)

q2_min, q2_max

B->eta_primelnu::BR

\(\mathcal{B}(B^- \to \eta^\prime \ell^-\bar\nu)\)

q2_min, q2_max

B->eta_primelnu::NormalizationPDF(q2)

n/a

q2_min, q2_max

B->eta_primelnu::NormalizationPDF(q2,cos(theta_l))

n/a

q2_min, q2_max

B->eta_primelnu::UnnormalizedPDF(q2)

n/a

q2

B->eta_primelnu::UnnormalizedPDF(q2,cos(theta_l))

n/a

q2, cos(theta_l)

B->eta_primelnu::dBR/dq2

\(d\mathcal{B}(B^- \to \eta^\prime \ell^-\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

B->eta_primelnu::normBR

n/a

q2_min, q2_max

B->eta_primelnu::normdBR/ds

n/a

q2

The option “l” selects the charged lepton flavor.The option “form-factors” selects the form factor parametrization.

Observables in \(B_s\to \bar{K} \ell^-\bar\nu\) decays

Qualified Name

Description

Kinematic Variables

B_s->Klnu::BR

\(\mathcal{B}(\bar{B}_s\to K\ell^-\bar\nu)\)

q2_min, q2_max

B_s->Klnu::NormalizationPDF(q2)

n/a

q2_min, q2_max

B_s->Klnu::NormalizationPDF(q2,cos(theta_l))

n/a

q2_min, q2_max

B_s->Klnu::UnnormalizedPDF(q2)

n/a

q2

B_s->Klnu::UnnormalizedPDF(q2,cos(theta_l))

n/a

q2, cos(theta_l)

B_s->Klnu::dBR/dq2

\(d\mathcal{B}(\bar{B}_s\to K\ell^-\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

B_s->Klnu::normBR

n/a

q2_min, q2_max

B_s->Klnu::normdBR/ds

n/a

q2

The option “l” selects the charged lepton flavor.The option “form-factors” selects the form factor parametrization.

Observables in \(\bar{B}_s\to D_s \ell^-\bar\nu\) decays

Qualified Name

Description

Kinematic Variables

B_s->D_slnu::A_FB

\(A_{\mathrm{FB}}(\bar{B}_s\to D_s\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_slnu::A_FB(q2)

\(A_{\mathrm{FB}}(\bar{B}_s\to D_s\ell^-\bar\nu)(q^2)\)

q2

B_s->D_slnu::A_l

n/a

q2_min, q2_max

B_s->D_slnu::BR

\(\mathcal{B}(\bar{B}_s\to D_s\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_slnu::BR(kperp_min,kperp_max)

\(\mathcal{B}(\bar{B}_s\to D_s\ell^-\bar\nu)({k_\perp}_\textrm{min},{k_\perp}_\textrm{max})\, \left[ \textrm{GeV}^{-1} \right]\)

kperp_min, kperp_max

B_s->D_slnu::Gamma

\(\Gamma(\bar{B}_s\to D_s\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_slnu::NormalizationPDF(q2)

n/a

q2_min, q2_max

B_s->D_slnu::NormalizationPDF(q2,cos(theta_l))

n/a

q2_min, q2_max

B_s->D_slnu::P(w)

n/a

w

B_s->D_slnu::P(w_min,w_max)

n/a

w_min, w_max

B_s->D_slnu::R_D_s

\(R_{D_s}\)

q2_mu_max, q2_mu_min, q2_tau_max, q2_tau_min

B_s->D_slnu::R_D_s(q2)

\(R_{D_s}(q^2)\)

q2

B_s->D_slnu::UnnormalizedPDF(q2)

n/a

q2

B_s->D_slnu::UnnormalizedPDF(q2,cos(theta_l))

n/a

q2, cos(theta_l)

B_s->D_slnu::dBR/dkperp

\(d\mathcal{B}(\bar{B}_s\to D_s\ell^-\bar\nu)/dk_\perp\, \left[ \textrm{GeV}^{-1} \right]\)

kperp

B_s->D_slnu::dBR/dq2

\(d\mathcal{B}(\bar{B}_s\to D_s\ell^-\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

B_s->D_slnu::dGamma/dq2

\(d\Gamma(\bar{B}_s\to D_s\ell^-\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

B_s->D_slnu::normBR

n/a

q2_min, q2_max

B_s->D_slnu::normGamma

\(\Gamma(\bar{B}_s\to D_s\ell^-\bar\nu)_{|V_{cb}|=1}\)

q2_min, q2_max

B_s->D_slnu::normdBR/ds

n/a

q2

B_s->D_slnu::normdGamma/ds

n/a

q2

The option “l” selects the charged lepton flavor.The option “form-factors” selects the form factor parametrization.

Observables in \(B\to \omega \ell^-\bar\nu\) decays

Qualified Name

Description

Kinematic Variables

B->omegalnu::BR

\(\mathcal{B}(B\to\omega\ell^-\bar\nu)\)

q2_min, q2_max

B->omegalnu::dBR/dq2

\(d\mathcal{B}(B\to\omega\ell^-\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

The option “l” selects the charged lepton flavor. The option “q” selects the spectator quark flavor. The option “form-factors” selects the form factor parametrization.

Observables in \(B\to \rho \ell^-\bar\nu\) decays

Qualified Name

Description

Kinematic Variables

B->rholnu::BR

\(\mathcal{B}(B\to\rho\ell^-\bar\nu)\)

q2_min, q2_max

B->rholnu::dBR/dq2

\(d\mathcal{B}(B\to\rho\ell^-\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

The option “l” selects the charged lepton flavor. The option “q” selects the spectator quark flavor. The option “form-factors” selects the form factor parametrization.

Observables in \(\bar{B}\to D^* \ell^-\bar\nu\) decays

Qualified Name

Description

Kinematic Variables

B->D^*lnu::A_1c

\(A_{1c}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::A_1s

\(A_{1s}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::A_2c

\(A_{2c}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::A_2s

\(A_{2s}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::A_3

\(A_3(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::A_4

\(A_4(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::A_5

\(A_5(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::A_6c

\(A_{6c}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::A_6s

\(A_{6s}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::A_7

\(A_7(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::A_8

\(A_8(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::A_9

\(A_9(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::A_C^1

\(A_{\mathrm{C}}^1(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_min, q2_max

B->D^*lnu::A_C^2

\(A_{\mathrm{C}}^2(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_min, q2_max

B->D^*lnu::A_C^3

\(A_{\mathrm{C}}^3(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_min, q2_max

B->D^*lnu::A_FB

\(A_{\mathrm{FB}}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::A_FB(q2)

\(A_{\mathrm{FB}}(\bar{B}\to D^*\ell^-\bar\nu)(q^2)\)

q2

B->D^*lnu::A_FB_CP_specific

\(A_{\mathrm{FB}}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_min, q2_max

B->D^*lnu::A_L

n/a

q2_min, q2_max

B->D^*lnu::A_T

n/a

q2_min, q2_max

B->D^*lnu::A_T^1

\(A_{\mathrm{T}}^1(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_min, q2_max

B->D^*lnu::A_T^2

\(A_{\mathrm{T}}^2(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_min, q2_max

B->D^*lnu::A_T^3

\(A_{\mathrm{T}}^3(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_min, q2_max

B->D^*lnu::Abar_FB

\(\bar{A}_{\mathrm{FB}}(\bar{B}\to D^*\ell^-\bar\nu)_{\ell=e,\mu}\)

q2_e_max, q2_e_min, q2_mu_max, q2_mu_min

B->D^*lnu::BR

\(\bar{\mathcal{B}}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::BR_CP_specific

\(\mathcal{B}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_min, q2_max

B->D^*lnu::BRbar

\(\mathcal{B}(\bar{B}\to D^*\ell^-\bar\nu)_{\ell=e,\mu}\)

q2_e_max, q2_e_min, q2_mu_max, q2_mu_min

B->D^*lnu::DeltaA_FB

n/a

q2_e_max, q2_e_min, q2_mu_max, q2_mu_min

B->D^*lnu::DeltaBR

\(\Delta\mathcal{B}(\bar{B}\to D^*\ell^-\bar\nu)_{\ell=e,\mu}\)

q2_e_max, q2_e_min, q2_mu_max, q2_mu_min

B->D^*lnu::DeltaF_L

n/a

q2_e_max, q2_e_min, q2_mu_max, q2_mu_min

B->D^*lnu::DeltaFtilde_L

n/a

q2_e_max, q2_e_min, q2_mu_max, q2_mu_min

B->D^*lnu::DeltaP(w_min,w_max)

n/a

w_max, w_min

B->D^*lnu::DeltaS_3

n/a

q2_e_max, q2_e_min, q2_mu_max, q2_mu_min

B->D^*lnu::F_L

\(F_{\mathrm{L}}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::F_L_CP_specific

\(F_{\mathrm{L}}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_min, q2_max

B->D^*lnu::Fbar_L

\(\bar{F}_{\mathrm{L}}(\bar{B}\to D^*\ell^-\bar\nu)_{\ell=e,\mu}\)

q2_e_max, q2_e_min, q2_mu_max, q2_mu_min

B->D^*lnu::Ftilde_L

\(\tilde{F}_{\mathrm{L}}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::Ftilde_L_CP_specific

\(\tilde{F}_{\mathrm{L}}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_min, q2_max

B->D^*lnu::Ftildebar_L

\(\bar{\tilde{F}}_{\mathrm{L}}(\bar{B}\to D^*\ell^-\bar\nu)_{\ell=e,\mu}\)

q2_e_max, q2_e_min, q2_mu_max, q2_mu_min

B->D^*lnu::Gamma

\(\bar{\Gamma}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::Gamma_CP_specific

\(\Gamma(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_min, q2_max

B->D^*lnu::J_1c

\(J_{1c}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_min, q2_max

B->D^*lnu::J_1c(q2)

\(J_{1c}(\bar{B}\to D^*\ell^-\bar\nu)(q^2)\)

q2

B->D^*lnu::J_1s

\(J_{1s}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_min, q2_max

B->D^*lnu::J_1s(q2)

\(J_{1s}(\bar{B}\to D^*\ell^-\bar\nu)(q^2)\)

q2

B->D^*lnu::J_2c

\(J_{2c}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_min, q2_max

B->D^*lnu::J_2c(q2)

\(J_{2c}(\bar{B}\to D^*\ell^-\bar\nu)(q^2)\)

q2

B->D^*lnu::J_2s

\(J_{2s}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_min, q2_max

B->D^*lnu::J_2s(q2)

\(J_{2s}(\bar{B}\to D^*\ell^-\bar\nu)(q^2)\)

q2

B->D^*lnu::J_3

\(J_{3}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_min, q2_max

B->D^*lnu::J_3(q2)

\(J_{3}(\bar{B}\to D^*\ell^-\bar\nu)(q^2)\)

q2

B->D^*lnu::J_4

\(J_{4}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_min, q2_max

B->D^*lnu::J_4(q2)

\(J_{4}(\bar{B}\to D^*\ell^-\bar\nu)(q^2)\)

q2

B->D^*lnu::J_5

\(J_{5}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_min, q2_max

B->D^*lnu::J_5(q2)

\(J_{5}(\bar{B}\to D^*\ell^-\bar\nu)(q^2)\)

q2

B->D^*lnu::J_6c

\(J_{6c}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_min, q2_max

B->D^*lnu::J_6c(q2)

\(J_{6c}(\bar{B}\to D^*\ell^-\bar\nu)(q^2)\)

q2

B->D^*lnu::J_6s

\(J_{6s}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_min, q2_max

B->D^*lnu::J_6s(q2)

\(J_{6s}(\bar{B}\to D^*\ell^-\bar\nu)(q^2)\)

q2

B->D^*lnu::J_7

\(J_{7}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_min, q2_max

B->D^*lnu::J_7(q2)

\(J_{7}(\bar{B}\to D^*\ell^-\bar\nu)(q^2)\)

q2

B->D^*lnu::J_8

\(J_{8}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_min, q2_max

B->D^*lnu::J_8(q2)

\(J_{8}(\bar{B}\to D^*\ell^-\bar\nu)(q^2)\)

q2

B->D^*lnu::J_9

\(J_{9}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_min, q2_max

B->D^*lnu::J_9(q2)

\(J_{9}(\bar{B}\to D^*\ell^-\bar\nu)(q^2)\)

q2

B->D^*lnu::NormalizationPDF(q2,cos(theta_l),cos(theta_D),phi)

n/a

q2_min, q2_max

B->D^*lnu::P(cos(theta_D))

n/a

cos(theta_D)

B->D^*lnu::P(cos(theta_D)_min,cos(theta_D)_max)

n/a

cos(theta_D)_min, cos(theta_D)_max

B->D^*lnu::P(cos(theta_l))

n/a

cos(theta_l)

B->D^*lnu::P(cos(theta_l)_min,cos(theta_l)_max)

n/a

cos(theta_l)_min, cos(theta_l)_max

B->D^*lnu::P(phi)

n/a

phi

B->D^*lnu::P(phi_min,phi_max)

n/a

phi_min, phi_max

B->D^*lnu::P(q2)

n/a

q2

B->D^*lnu::P(w)

n/a

w

B->D^*lnu::P(w_min,w_max)

n/a

w_min, w_max

B->D^*lnu::Pbar(w_min,w_max)

n/a

w_max, w_min

B->D^*lnu::R_D^*

\(R_{D^*}\)

q2_mu_max, q2_mu_min, q2_tau_max, q2_tau_min

B->D^*lnu::R_{D^*}^{e/mu}(q2)

\(R_{D^*}^{e/\mu}(q^2)\)

q2

B->D^*lnu::R_{D^*}^{tau/mu}(q2)

\(R_{D^*}^{\tau/\mu}(q^2)\)

q2

B->D^*lnu::S_1c

\(S_{1c}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::S_1s

\(S_{1s}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::S_2c

\(S_{2c}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::S_2s

\(S_{2s}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::S_3

\(S_3(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::S_4

\(S_4(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::S_5

\(S_5(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::S_6c

\(S_{6c}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::S_6s

\(S_{6s}(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::S_7

\(S_7(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::S_8

\(S_8(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::S_9

\(S_9(\bar{B}\to D^*\ell^-\bar\nu)\)

q2_max, q2_min

B->D^*lnu::Sbar_3

n/a

q2_e_max, q2_e_min, q2_mu_max, q2_mu_min

B->D^*lnu::UnnormalizedPDF(q2,cos(theta_l),cos(theta_D),phi)

n/a

q2, cos(theta_l), cos(theta_D), phi

B->D^*lnu::dBR/dq2

\(d\mathcal{B}(\bar{B}\to D^*\ell^-\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

B->D^*lnu::dGamma/dq2

\(d\Gamma(\bar{B}\to D^*\ell^-\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

B->D^*lnu::normBR

n/a

q2_min, q2_max

B->D^*lnu::normGamma

\(\bar{\Gamma}(\bar{B}\to D^*\ell^-\bar\nu)_{|V_{cb}|=1}\)

q2_max, q2_min

B->D^*lnu::normGamma_CP_specific

\(\Gamma(\bar{B}\to D^*\ell^-\bar\nu)_{|V_{cb}|=1}\)

q2_min, q2_max

B->D^*lnu::normdBR/dq2

n/a

q2

B->D^*lnu::normdGamma/dq2

n/a

q2

The option “l” selects the charged lepton flavor. The option “q” selects the spectator quark flavor. The option “form-factors” selects the form factor parametrization.

Observables in \(B_u \to \gamma \ell \nu_{\ell}\) decays

Qualified Name

Description

Kinematic Variables

B_u->gammalnu::A_FB(E_gamma_min)

\(A_{\mathrm{FB}}(B^- \to \gamma \ell^-\bar\nu)\)

E_gamma_min

B_u->gammalnu::BR(E_gamma_min)

\(\mathcal{B}(B^- \to \gamma \ell^-\bar\nu)\)

E_gamma_min

B_u->gammalnu::NormalizationPDF(E_gamma,cos(theta_l))

n/a

E_gamma_min

B_u->gammalnu::UnnormalizedPDF(E_gamma,cos(theta_l))

n/a

E_gamma, cos(theta_l)

The option “form-factors” selects the form factor parametrization.

Observables in \(B_s\to \bar{K}^* \ell^-\bar\nu\) decays

Qualified Name

Description

Kinematic Variables

B_s->K^*lnu::A_C^1

\(A_{\mathrm{C}}^1(B_s\to \bar{K}^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->K^*lnu::A_C^2

\(A_{\mathrm{C}}^2(B_s\to \bar{K}^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->K^*lnu::A_C^3

\(A_{\mathrm{C}}^3(B_s\to \bar{K}^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->K^*lnu::A_FB

\(A_{\mathrm{FB}}(B_s\to \bar{K}^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->K^*lnu::A_FB(q2)

\(A_{\mathrm{FB}}(B_s\to \bar{K}^*\ell^-\bar\nu)(q^2)\)

q2

B_s->K^*lnu::A_L

\(A_L(B_s\to \bar{K}^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->K^*lnu::A_T

\(A_T(B_s\to \bar{K}^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->K^*lnu::A_T^1

\(A_{\mathrm{T}}^1(B_s\to \bar{K}^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->K^*lnu::A_T^2

\(A_{\mathrm{T}}^2(B_s\to \bar{K}^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->K^*lnu::A_T^3

\(A_{\mathrm{T}}^3(B_s\to \bar{K}^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->K^*lnu::BR

\(\mathcal{B}(B_s\to \bar{K}^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->K^*lnu::F_L

\(F_{\mathrm{L}}(B_s\to \bar{K}^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->K^*lnu::J_1c

\(J_{1c}(B_s\to \bar{K}^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->K^*lnu::J_1c(q2)

\(J_{1c}(B_s\to \bar{K}^*\ell^-\bar\nu)(q^2)\)

q2

B_s->K^*lnu::J_1s

\(J_{1s}(B_s\to \bar{K}^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->K^*lnu::J_1s(q2)

\(J_{1s}(B_s\to \bar{K}^*\ell^-\bar\nu)(q^2)\)

q2

B_s->K^*lnu::J_2c

\(J_{2c}(B_s\to \bar{K}^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->K^*lnu::J_2c(q2)

\(J_{2c}(B_s\to \bar{K}^*\ell^-\bar\nu)(q^2)\)

q2

B_s->K^*lnu::J_2s

\(J_{2s}(B_s\to \bar{K}^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->K^*lnu::J_2s(q2)

\(J_{2s}(B_s\to \bar{K}^*\ell^-\bar\nu)(q^2)\)

q2

B_s->K^*lnu::J_3

\(J_{3}(B_s\to \bar{K}^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->K^*lnu::J_3(q2)

\(J_{3}(B_s\to \bar{K}^*\ell^-\bar\nu)(q^2)\)

q2

B_s->K^*lnu::J_4

\(J_{4}(B_s\to \bar{K}^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->K^*lnu::J_4(q2)

\(J_{4}(B_s\to \bar{K}^*\ell^-\bar\nu)(q^2)\)

q2

B_s->K^*lnu::J_5

\(J_{5}(B_s\to \bar{K}^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->K^*lnu::J_5(q2)

\(J_{5}(B_s\to \bar{K}^*\ell^-\bar\nu)(q^2)\)

q2

B_s->K^*lnu::J_6c

\(J_{6c}(B_s\to \bar{K}^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->K^*lnu::J_6c(q2)

\(J_{6c}(B_s\to \bar{K}^*\ell^-\bar\nu)(q^2)\)

q2

B_s->K^*lnu::J_6s

\(J_{6s}(B_s\to \bar{K}^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->K^*lnu::J_6s(q2)

\(J_{6s}(B_s\to \bar{K}^*\ell^-\bar\nu)(q^2)\)

q2

B_s->K^*lnu::J_7

\(J_{7}(B_s\to \bar{K}^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->K^*lnu::J_7(q2)

\(J_{7}(B_s\to \bar{K}^*\ell^-\bar\nu)(q^2)\)

q2

B_s->K^*lnu::J_8

\(J_{8}(B_s\to \bar{K}^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->K^*lnu::J_8(q2)

\(J_{8}(B_s\to \bar{K}^*\ell^-\bar\nu)(q^2)\)

q2

B_s->K^*lnu::J_9

\(J_{9}(B_s\to \bar{K}^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->K^*lnu::J_9(q2)

\(J_{9}(B_s\to \bar{K}^*\ell^-\bar\nu)(q^2)\)

q2

B_s->K^*lnu::NormalizationPDF(q2,cos(theta_l),cos(theta_K),phi)

n/a

q2_min, q2_max

B_s->K^*lnu::P(w_min,w_max)

n/a

w_min, w_max

B_s->K^*lnu::UnnormalizedPDF(q2,cos(theta_l),cos(theta_K),phi)

n/a

q2, cos(theta_l), cos(theta_K), phi

B_s->K^*lnu::dBR/dq2

\(d\mathcal{B}(B_s\to \bar{K}^*\ell^-\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

B_s->K^*lnu::normBR

n/a

q2_min, q2_max

B_s->K^*lnu::normdBR/dq2

\(d\mathcal{B}(B_s\to \bar{K}^*\ell^-\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

The option “l” selects the charged lepton flavor. The option “form-factors” selects the form factor parametrization.

Observables in \(\bar{B}_s\to D_s^* \ell^-\bar\nu\) decays

Qualified Name

Description

Kinematic Variables

B_s->D_s^*lnu::A_C^1

\(A_{\mathrm{C}}^1(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_s^*lnu::A_C^2

\(A_{\mathrm{C}}^2(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_s^*lnu::A_C^3

\(A_{\mathrm{C}}^3(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_s^*lnu::A_FB

\(A_{\mathrm{FB}}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_s^*lnu::A_FB(q2)

\(A_{\mathrm{FB}}(\bar{B}_s\to D_s^*\ell^-\bar\nu)(q^2)\)

q2

B_s->D_s^*lnu::A_L

\(A_L(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_s^*lnu::A_T

\(A_T(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_s^*lnu::A_T^1

\(A_{\mathrm{T}}^1(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_s^*lnu::A_T^2

\(A_{\mathrm{T}}^2(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_s^*lnu::A_T^3

\(A_{\mathrm{T}}^3(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_s^*lnu::BR

\(\mathcal{B}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_s^*lnu::F_L

\(F_{\mathrm{L}}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_s^*lnu::Gamma

\(\Gamma(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_s^*lnu::J_1c

\(J_{1c}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_s^*lnu::J_1c(q2)

\(J_{1c}(\bar{B}_s\to D_s^*\ell^-\bar\nu)(q^2)\)

q2

B_s->D_s^*lnu::J_1s

\(J_{1s}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_s^*lnu::J_1s(q2)

\(J_{1s}(\bar{B}_s\to D_s^*\ell^-\bar\nu)(q^2)\)

q2

B_s->D_s^*lnu::J_2c

\(J_{2c}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_s^*lnu::J_2c(q2)

\(J_{2c}(\bar{B}_s\to D_s^*\ell^-\bar\nu)(q^2)\)

q2

B_s->D_s^*lnu::J_2s

\(J_{2s}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_s^*lnu::J_2s(q2)

\(J_{2s}(\bar{B}_s\to D_s^*\ell^-\bar\nu)(q^2)\)

q2

B_s->D_s^*lnu::J_3

\(J_{3}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_s^*lnu::J_3(q2)

\(J_{3}(\bar{B}_s\to D_s^*\ell^-\bar\nu)(q^2)\)

q2

B_s->D_s^*lnu::J_4

\(J_{4}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_s^*lnu::J_4(q2)

\(J_{4}(\bar{B}_s\to D_s^*\ell^-\bar\nu)(q^2)\)

q2

B_s->D_s^*lnu::J_5

\(J_{5}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_s^*lnu::J_5(q2)

\(J_{5}(\bar{B}_s\to D_s^*\ell^-\bar\nu)(q^2)\)

q2

B_s->D_s^*lnu::J_6c

\(J_{6c}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_s^*lnu::J_6c(q2)

\(J_{6c}(\bar{B}_s\to D_s^*\ell^-\bar\nu)(q^2)\)

q2

B_s->D_s^*lnu::J_6s

\(J_{6s}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_s^*lnu::J_6s(q2)

\(J_{6s}(\bar{B}_s\to D_s^*\ell^-\bar\nu)(q^2)\)

q2

B_s->D_s^*lnu::J_7

\(J_{7}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_s^*lnu::J_7(q2)

\(J_{7}(\bar{B}_s\to D_s^*\ell^-\bar\nu)(q^2)\)

q2

B_s->D_s^*lnu::J_8

\(J_{8}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_s^*lnu::J_8(q2)

\(J_{8}(\bar{B}_s\to D_s^*\ell^-\bar\nu)(q^2)\)

q2

B_s->D_s^*lnu::J_9

\(J_{9}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_min, q2_max

B_s->D_s^*lnu::J_9(q2)

\(J_{9}(\bar{B}_s\to D_s^*\ell^-\bar\nu)(q^2)\)

q2

B_s->D_s^*lnu::NormalizationPDF(q2,cos(theta_l),cos(theta_D_s),phi)

n/a

q2_min, q2_max

B_s->D_s^*lnu::P(w_min,w_max)

n/a

w_min, w_max

B_s->D_s^*lnu::R_D_s^*

\(R_{D_s^*}\)

q2_mu_max, q2_mu_min, q2_tau_max, q2_tau_min

B_s->D_s^*lnu::R_D_s^*(q2)

\(R_{D_s^*}(q^2)\)

q2

B_s->D_s^*lnu::S_1c

\(S_{1c}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_max, q2_min

B_s->D_s^*lnu::S_1s

\(S_{1s}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_max, q2_min

B_s->D_s^*lnu::S_2c

\(S_{2c}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_max, q2_min

B_s->D_s^*lnu::S_2s

\(S_{2s}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_max, q2_min

B_s->D_s^*lnu::S_3

\(S_{3}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_max, q2_min

B_s->D_s^*lnu::S_4

\(S_{4}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_max, q2_min

B_s->D_s^*lnu::S_5

\(S_{5}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_max, q2_min

B_s->D_s^*lnu::S_6c

\(S_{6c}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_max, q2_min

B_s->D_s^*lnu::S_6s

\(S_{6s}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_max, q2_min

B_s->D_s^*lnu::S_7

\(S_{7}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_max, q2_min

B_s->D_s^*lnu::S_8

\(S_{8}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_max, q2_min

B_s->D_s^*lnu::S_9

\(S_{9}(\bar{B}_s\to D_s^*\ell^-\bar\nu)\)

q2_max, q2_min

B_s->D_s^*lnu::UnnormalizedPDF(q2,cos(theta_l),cos(theta_D_s),phi)

n/a

q2, cos(theta_l), cos(theta_D_s), phi

B_s->D_s^*lnu::dBR/dq2

\(d\mathcal{B}(\bar{B}_s\to D_s^*\ell^-\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

B_s->D_s^*lnu::dGamma/dq2

\(d\Gamma(\bar{B}_s\to D_s^*\ell^-\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

B_s->D_s^*lnu::normBR

n/a

q2_min, q2_max

B_s->D_s^*lnu::normGamma

\(\bar{\Gamma}(\bar{B}_s\to D_s^*\ell^-\bar\nu)_{|V_{cb}|=1}\)

q2_max, q2_min

B_s->D_s^*lnu::normGamma_CP_specific

\(\Gamma(\bar{B}_s\to D_s^*\ell^-\bar\nu)_{|V_{cb}|=1}\)

q2_min, q2_max

B_s->D_s^*lnu::normdBR/dq2

n/a

q2

B_s->D_s^*lnu::normdGamma/dq2

n/a

q2

The option “l” selects the charged lepton flavor.The option “form-factors” selects the form factor parametrization.

Observables in \(\bar{B}_c\to J/\psi \ell^-\bar\nu\) decays

Qualified Name

Description

Kinematic Variables

B_c->J/psilnu::BR

\(\mathcal{B}(\bar{B}_c\to J/\psi\ell^-\bar\nu)\)

q2_min, q2_max

B_c->J/psilnu::Gamma

\(\Gamma(\bar{B}_c\to J/\psi\ell^-\bar\nu)\)

q2_min, q2_max

B_c->J/psilnu::dBR/dq2

\(d\mathcal{B}(\bar{B}_c\to J/\psi\ell^-\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

B_c->J/psilnu::dGamma/dq2

\(d\Gamma(\bar{B}_c\to J/\psi\ell^-\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

B_c->J/psilnu::normBR

\(\mathcal{B}(\bar{B}_c\to J/\psi\ell^-\bar\nu)_{|V_{cb}|=1}\)

q2_min, q2_max

B_c->J/psilnu::normGamma

\(\Gamma(\bar{B}_c\to J/\psi\ell^-\bar\nu)_{|V_{cb}|=1}\)

q2_min, q2_max

B_c->J/psilnu::normdBR/dq2

n/a

q2

B_c->J/psilnu::normdGamma/dq2

n/a

q2

The option “l” selects the charged lepton flavor.The option “form-factors” selects the form factor parametrization.

Observables in \(B\to \pi\pi \ell^-\bar\nu\) decays

Qualified Name

Description

Kinematic Variables

B->pipilnu::A_FB

\(A_{\mathrm{FB}}(B\to \pi\pi \ell^-\bar\nu)\)

q2_min, q2_max, k2_min, k2_max

B->pipilnu::A_FB(q2,k2)

\(A_{\mathrm{FB}}(B\to \pi\pi \ell^-\bar\nu)(q^2,k^2)\, \left[ \textrm{GeV}^{-4} \right]\)

q2, k2

B->pipilnu::BR

\(\mathcal{B}(B\to \pi\pi \ell^-\bar\nu)\)

q2_min, q2_max, k2_min, k2_max, z_min, z_max

B->pipilnu::BR(q2,k2)

\(d^2\mathcal{B}(B\to \pi\pi \ell^-\bar\nu)/(dq^2\,dk^2)\, \left[ \textrm{GeV}^{-4} \right]\)

q2, k2

B->pipilnu::BR(q2,k2,cos(theta_pi))

n/a

q2, k2, cos(theta_pi)

B->pipilnu::P(cos(theta_pi))

n/a

q2, k2, cos(theta_pi)

B^+->pi^+pi^-lnu::AFB_pi(sqrt(k2))

\(\mathcal{A}^{(\pi)}_{FB}(B^-\to \pi^+\pi^- \ell^-\bar\nu)\)

sqrt(k2)

B^+->pi^+pi^-lnu::AFB_pi(sqrt(k2)_min,sqrt(k2)_max)

\(\mathcal{A}^{(\pi)}_{FB}(B^-\to \pi^+\pi^- \ell^-\bar\nu)\)

sqrt(k2)_min, sqrt(k2)_max

B^+->pi^+pi^-lnu::BR

\(\mathcal{B}(B^-\to \pi^+\pi^- \ell^-\bar\nu)\)

B^+->pi^+pi^-lnu::BR(q2)

\(\mathcal{B}(B^-\to \pi^+\pi^- \ell^-\bar\nu)\)

q2

B^+->pi^+pi^-lnu::BR(q2,k2)

\(\mathcal{B}(B^-\to \pi^+\pi^- \ell^-\bar\nu)\)

q2, k2

B^+->pi^+pi^-lnu::BR(q2_min,q2_max,sqrt(k2)_min,sqrt(k2)_max)

\(\mathcal{B}(B^-\to \pi^+\pi^- \ell^-\bar\nu)\)

q2_min, q2_max, sqrt(k2)_min, sqrt(k2)_max

B^+->pi^+pi^-lnu::BR(sqrt(k2))

\(\mathcal{B}(B^-\to \pi^+\pi^- \ell^-\bar\nu)\)

sqrt(k2)

B^+->pi^+pi^-lnu::BR(sqrt(k2)_min,sqrt(k2)_max)

\(\mathcal{B}(B^-\to \pi^+\pi^- \ell^-\bar\nu)\)

sqrt(k2)_min, sqrt(k2)_max

B^+->pi^+pi^-lnu::BR_D

\(\mathcal{B}(B^+\to (\pi^+\pi^-)_D \ell^+\nu)\)

B^+->pi^+pi^-lnu::BR_D(q2)

\(\mathcal{B}(B^-\to \pi^+\pi^- \ell^-\bar\nu)\)

q2

B^+->pi^+pi^-lnu::BR_D(sqrt(k2))

\(\mathcal{B}(B^-\to \pi^+\pi^- \ell^-\bar\nu)\)

sqrt(k2)

B^+->pi^+pi^-lnu::BR_D(sqrt(k2)_min,sqrt(k2)_max)

\(\mathcal{B}(B^-\to \pi^+\pi^- \ell^-\bar\nu)\)

sqrt(k2)_min, sqrt(k2)_max

B^+->pi^+pi^-lnu::BR_P

\(\mathcal{B}(B^+\to (\pi^+\pi^-)_P \ell^+\nu)\)

B^+->pi^+pi^-lnu::BR_P(q2)

\(\mathcal{B}(B^-\to \pi^+\pi^- \ell^-\bar\nu)\)

q2

B^+->pi^+pi^-lnu::BR_P(sqrt(k2))

\(\mathcal{B}(B^-\to \pi^+\pi^- \ell^-\bar\nu)\)

sqrt(k2)

B^+->pi^+pi^-lnu::BR_P(sqrt(k2)_min,sqrt(k2)_max)

\(\mathcal{B}(B^-\to \pi^+\pi^- \ell^-\bar\nu)\)

sqrt(k2)_min, sqrt(k2)_max

B^+->pi^+pi^-lnu::BR_S

\(\mathcal{B}(B^+\to (\pi^+\pi^-)_S \ell^+\nu)\)

B^+->pi^+pi^-lnu::BR_S(q2)

\(\mathcal{B}(B^-\to \pi^+\pi^- \ell^-\bar\nu)\)

q2

B^+->pi^+pi^-lnu::BR_S(sqrt(k2))

\(\mathcal{B}(B^-\to \pi^+\pi^- \ell^-\bar\nu)\)

sqrt(k2)

B^+->pi^+pi^-lnu::BR_S(sqrt(k2)_min,sqrt(k2)_max)

\(\mathcal{B}(B^-\to \pi^+\pi^- \ell^-\bar\nu)\)

sqrt(k2)_min, sqrt(k2)_max

B^+->pi^+pi^-lnu::NormalizationPDF(q2,k2,cos(theta_pi))

n/a

q2_min, q2_max, k2_min, k2_max, cos(theta_pi)_min, cos(theta_pi)_max

B^+->pi^+pi^-lnu::UnnormalizedPDF(q2,k2,cos(theta_pi))

n/a

q2, k2, cos(theta_pi)

The option “l” selects the charged lepton flavor. The option “form-factors” selects the form factor parametrization.

Observables in \(\Lambda_b\to \Lambda_c \ell^-\bar\nu\) decays

Qualified Name

Description

Kinematic Variables

Lambda_b->Lambda_c(2595)lnu::A_FB

\(A_\mathrm{FB}(\Lambda_b\to\Lambda_c(2595) \ell^-\bar\nu)\)

q2_min, q2_max

Lambda_b->Lambda_c(2595)lnu::BR

\(\mathcal{B}(\Lambda_b\to\Lambda_c(2595) \ell^-\bar\nu)\)

q2_min, q2_max

Lambda_b->Lambda_c(2595)lnu::Gamma_normalized(q2_min,q2_max)

n/a

q2_min, q2_max

Lambda_b->Lambda_c(2595)lnu::R_Lambda_c(2595)

\(R_{\Lambda_c(2595)}\)

q2_mu_max, q2_mu_min, q2_tau_max, q2_tau_min

Lambda_b->Lambda_c(2595)lnu::R_Lambda_c(2595)(q2)

\(R_{\Lambda_c(2595)}(q^2)\)

q2

Lambda_b->Lambda_c(2595)lnu::dBR/ds

\(d\mathcal{B}/dq^2(\Lambda_b\to\Lambda_c(2595) \ell^-\bar\nu)\, \left[ \textrm{GeV}^{-2} \right]\)

q2

Lambda_b->Lambda_c(2595)lnu::dBR/dsdcos(theta_l)

n/a

q2, cos(theta_l)

Lambda_b->Lambda_c(2625)lnu::A_FB

\(A_\mathrm{FB}(\Lambda_b\to\Lambda_c(2625) \ell^-\bar\nu)\)

q2_min, q2_max

Lambda_b->Lambda_c(2625)lnu::A_FB(q2)

\(A_\mathrm{FB}(\Lambda_b\to\Lambda_c(2625) \ell^-\bar\nu)(q^2)\)

q2

Lambda_b->Lambda_c(2625)lnu::BR

\(\mathcal{B}(\Lambda_b\to\Lambda_c(2625) \ell^-\bar\nu)\)

q2_min, q2_max

Lambda_b->Lambda_c(2625)lnu::Gamma_normalized(q2_min,q2_max)

n/a

q2_min, q2_max

Lambda_b->Lambda_c(2625)lnu::NormalizationPDF(q2,cos(theta_l))

n/a

q2_min, q2_max

Lambda_b->Lambda_c(2625)lnu::R_Lambda_c(2625)

\(R_{\Lambda_c(2625)}\)

q2_mu_max, q2_mu_min, q2_tau_max, q2_tau_min

Lambda_b->Lambda_c(2625)lnu::R_Lambda_c(2625)(q2)

\(R_{\Lambda_c(2625)}(q^2)\)

q2

Lambda_b->Lambda_c(2625)lnu::UnnormalizedPDF(q2,cos(theta_l))

n/a

q2, cos(theta_l)

Lambda_b->Lambda_c(2625)lnu::dBR/ds

\(d\mathcal{B}/dq^2(\Lambda_b\to\Lambda_c(2625) \ell^-\bar\nu)\, \left[ \textrm{GeV}^{-2} \right]\)

q2

Lambda_b->Lambda_c(2625)lnu::dBR/dsdcos(theta_l)

n/a

q2, cos(theta_l)

Lambda_b->Lambda_clnu::A_FB^c

n/a

q2_min, q2_max

Lambda_b->Lambda_clnu::A_FB^c(q2)

\(A_{\mathrm{FB}}^{h\ell}(\Lambda_b\to\Lambda_c \ell^-\bar\nu)(q^2)\)

q2

Lambda_b->Lambda_clnu::A_FB^h

n/a

q2_min, q2_max

Lambda_b->Lambda_clnu::A_FB^h(q2)

\(A_{\mathrm{FB}}^h(\Lambda_b\to\Lambda_c \ell^-\bar\nu)(q^2)\)

q2

Lambda_b->Lambda_clnu::A_FB^l

n/a

q2_min, q2_max

Lambda_b->Lambda_clnu::A_FB^l(q2)

\(A_{\mathrm{FB}}^\ell(\Lambda_b\to\Lambda_c \ell^-\bar\nu)(q^2)\)

q2

Lambda_b->Lambda_clnu::BR

\(\mathcal{B}(\Lambda_b\to\Lambda_c \ell^-\bar\nu)\)

q2_min, q2_max

Lambda_b->Lambda_clnu::F_0

n/a

q2_min, q2_max

Lambda_b->Lambda_clnu::F_0(q2)

\(F_0(\Lambda_b\to\Lambda_c \ell^-\bar\nu)(q^2)\)

q2

Lambda_b->Lambda_clnu::K_1c

\(K_{1c}(\Lambda_b\to\Lambda_c(\to \Lambda\pi)\ell^-\bar\nu)\)

q2_min, q2_max

Lambda_b->Lambda_clnu::K_1cc

\(K_{1cc}(\Lambda_b\to\Lambda_c(\to \Lambda\pi)\ell^-\bar\nu)\)

q2_min, q2_max

Lambda_b->Lambda_clnu::K_1ss

\(K_{1ss}(\Lambda_b\to\Lambda_c(\to \Lambda\pi)\ell^-\bar\nu)\)

q2_min, q2_max

Lambda_b->Lambda_clnu::K_2c

\(K_{2c}(\Lambda_b\to\Lambda_c(\to \Lambda\pi)\ell^-\bar\nu)\)

q2_min, q2_max

Lambda_b->Lambda_clnu::K_2cc

\(K_{2cc}(\Lambda_b\to\Lambda_c(\to \Lambda\pi)\ell^-\bar\nu)\)

q2_min, q2_max

Lambda_b->Lambda_clnu::K_2ss

\(K_{2ss}(\Lambda_b\to\Lambda_c(\to \Lambda\pi)\ell^-\bar\nu)\)

q2_min, q2_max

Lambda_b->Lambda_clnu::K_3s

\(K_{3s}(\Lambda_b\to\Lambda_c(\to \Lambda\pi)\ell^-\bar\nu)\)

q2_min, q2_max

Lambda_b->Lambda_clnu::K_3sc

\(K_{3sc}(\Lambda_b\to\Lambda_c(\to \Lambda\pi)\ell^-\bar\nu)\)

q2_min, q2_max

Lambda_b->Lambda_clnu::K_4s

\(K_{4s}(\Lambda_b\to\Lambda_c(\to \Lambda\pi)\ell^-\bar\nu)\)

q2_min, q2_max

Lambda_b->Lambda_clnu::K_4sc

\(K_{4sc}(\Lambda_b\to\Lambda_c(\to \Lambda\pi)\ell^-\bar\nu)\)

q2_min, q2_max

Lambda_b->Lambda_clnu::NormalizationPDF(q2,cos(theta_l),cos(theta_L),phi)

n/a

q2_min, q2_max

Lambda_b->Lambda_clnu::R(A_FB^h)

\(R(A_{\mathrm{FB}}^{\Lambda_c})\)

q2_mu_max, q2_mu_min, q2_tau_max, q2_tau_min

Lambda_b->Lambda_clnu::R(A_FB^h)(q2)

\(R(A_{\mathrm{FB}}^{\Lambda_c})(q^2)\)

q2

Lambda_b->Lambda_clnu::R(Lambda_c)

\(R(\Lambda_c)\)

q2_mu_max, q2_mu_min, q2_tau_max, q2_tau_min

Lambda_b->Lambda_clnu::UnnormalizedPDF(q2,cos(theta_l),cos(theta_L),phi)

n/a

q2, cos(theta_l), cos(theta_L), phi

Lambda_b->Lambda_clnu::dBR/dq2

\(d\mathcal{B}(\Lambda_b\to\Lambda_c \ell^-\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

The option “l” selects the charged lepton flavor. The option “form-factors” selects the form factor parametrization.

Miscellaneous

Qualified Name

Description

Kinematic Variables

B::M_B^*-M_B

\(M_{B^*} - M_B\, \left[ \textrm{GeV} \right]\)

Class-I Nonleptonic Heavy-to-Heavy Decays

Qualified Name

Description

Kinematic Variables

B^0->D^*+K^-::BR

\(\mathcal{B}(\bar{B}^0\to D^{*+}K^-)\)

B^0->D^+K^-::BR

\(\mathcal{B}(\bar{B}^0\to D^+K^-)\)

B_s^0->D_s^*+pi^-::BR

\(\mathcal{B}(\bar{B}_s^0\to D_s^{*+}\pi^-)\)

B_s^0->D_s^+pi^-::BR

\(\mathcal{B}(\bar{B}_s^0\to D_s^+\pi^-)\)

Observables in (semi)leptonic \(c\)-hadron decays

Observables in \(D_q^{(*)+}\to \ell^+\nu\) decays

Qualified Name

Description

Kinematic Variables

D->lnu::BR

\(\mathcal{B}(D^+ \to \ell^+\nu)\)

D^*->lnu::BR

\(\mathcal{B}(D^{*+} \to \ell^+\nu)\)

D_s->lnu::BR

\(\mathcal{B}(D_s^+ \to \ell^+\nu)\)

D_s^*->lnu::BR

\(\mathcal{B}(D_s^{*+} \to \ell^+\nu)\)

The option “l” selects the charged lepton flavor.

Observables in \(D\to K \ell^+ \nu\) decays

Qualified Name

Description

Kinematic Variables

D->Klnu::BR

\(\mathcal{B}(D\to K\ell^+ \nu)\)

q2_min, q2_max

D->Klnu::P(q2)

\(dP(D\to K\ell^+ \nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

D->Klnu::P(q2_min,q2_max)

\(P(D\to K\ell^+ \nu)\)

q2_min, q2_max

D->Klnu::dBR/dq2

\(d\mathcal{B}(D\to K\ell^+ \nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

D->Klnu::width

\(\Gamma(D\to K\ell^+ \nu)\)

q2_min, q2_max

The option “l” selects the charged lepton flavor. The option “q” selects the spectator quark flavor. The option “form-factors” selects the form factor parametrization.

Observables in \(D_q\to\eta^{(\prime)}\ell^+ \nu\) decays

Qualified Name

Description

Kinematic Variables

D->eta_primelnu::A_FB

\(A_{\mathrm{FB}}(D\to\eta'\ell^+ \nu)\)

q2_min, q2_max

D->eta_primelnu::BR

\(\mathcal{B}(D\to\eta'\ell^+ \nu)\)

q2_min, q2_max

D->eta_primelnu::P(q2)

\(dP(D\to\eta'\ell^+ \nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

D->eta_primelnu::P(q2_min,q2_max)

\(P(D\to\eta'\ell^+ \nu)\)

q2_min, q2_max

D->eta_primelnu::dBR/dq2

\(d\mathcal{B}(D\to\eta'\ell^+ \nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

D->eta_primelnu::width

\(\Gamma(D\to\eta'\ell^+ \nu)\)

q2_min, q2_max

D->etalnu::A_FB

\(A_{\mathrm{FB}}(D\to\eta\ell^+ \nu)\)

q2_min, q2_max

D->etalnu::BR

\(\mathcal{B}(D\to\eta\ell^+ \nu)\)

q2_min, q2_max

D->etalnu::P(q2)

\(dP(D\to\eta\ell^+ \nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

D->etalnu::P(q2_min,q2_max)

\(P(D\to\eta\ell^+ \nu)\)

q2_min, q2_max

D->etalnu::dBR/dq2

\(d\mathcal{B}(D\to\eta\ell^+ \nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

D->etalnu::width

\(\Gamma(D\to\eta\ell^+ \nu)\)

q2_min, q2_max

The option “l” selects the charged lepton flavor. The option “q” selects the spectator quark flavor. The option “form-factors” selects the form factor parametrization.

Observables in \(\Lambda_c \to \Lambda \ell^+ \nu\) decays

Qualified Name

Description

Kinematic Variables

Lambda_c->Lambdalnu::BR

\(\mathcal{B}(\Lambda_c^+ \to \Lambda \ell^+ \nu)\)

q2_min, q2_max

Lambda_c->Lambdalnu::dBR/dq2

\(d\mathcal{B}/dq^2(\Lambda_c^+ \to \Lambda \ell^+ \nu)\, \left[ \textrm{GeV}^{-2} \right]\)

q2

The option “l” selects the charged lepton flavor.

Observables in \(\Lambda_c \to n \ell^+ \nu\) decays

Qualified Name

Description

Kinematic Variables

Lambda_c->Neutronlnu::BR

\(\mathcal{B}(\Lambda_c^+ \to n \ell^+ \nu)\)

q2_min, q2_max

Lambda_c->Neutronlnu::dBR/dq2

\(d\mathcal{B}/dq^2(\Lambda_c^+ \to n \ell^+ \nu)\, \left[ \textrm{GeV}^{-2} \right]\)

q2

The option “l” selects the charged lepton flavor.

Observables in rare (semi)leptonic and radiative \(b\)-hadron decays

Observables in \(B_q \to \ell^+\ell^-\) decays

Qualified Name

Description

Kinematic Variables

B_q->ll::A_DeltaGamma

\(\mathcal{A}_{\Delta\Gamma}(B_q \to \ell^+\ell^-)\)

B_q->ll::BR

\(\mathcal{B}(B_q \to \ell^+\ell^-)\)

B_q->ll::BR@Untagged

\(\left\langle\mathcal{B}(B_q \to \ell^+\ell^-)\right\rangle\)

B_q->ll::S

\(\mathcal{S}(B_q \to \ell^+\ell^-)\)

B_q->ll::eff_lifetime

\(\langle\tau\rangle(B_q \to \ell^+\ell^-)\)

The option “l” selects the charged lepton flavor. The option “q” selects the spectator quark flavor.

Observables in \(B_q \to P \psi\) decays

Qualified Name

Description

Kinematic Variables

B->Kpsi::BR

\(\mathcal{B}(\bar{B} \to \bar{K}\psi)\)

B->Kpsi::plus_phase

n/a

The option “q” selects the spectator quark flavor.

Observables in \(B_q \to V \psi\) decays

Qualified Name

Description

Kinematic Variables

B->K^*psi::BR

\(\mathcal{B}(\bar{B} \to \bar{K}^*\psi)\)

B->K^*psi::S_1c@LHCb

\(S_{1c}(\bar{B} \to \bar{K}^*\psi)\)

B->K^*psi::S_1s@LHCb

\(S_{1s}(\bar{B} \to \bar{K}^*\psi)\)

B->K^*psi::S_3@LHCb

\(S_{3}(\bar{B} \to \bar{K}^*\psi)\)

B->K^*psi::S_4@LHCb

\(S_{4}(\bar{B} \to \bar{K}^*\psi)\)

B->K^*psi::S_8@LHCb

\(S_{8}(\bar{B} \to \bar{K}^*\psi)\)

B->K^*psi::S_9@LHCb

\(S_{9}(\bar{B} \to \bar{K}^*\psi)\)

B->K^*psi::delta_para_long

n/a

B->K^*psi::delta_perp_long

n/a

B->K^*psi::long_phase

n/a

B->K^*psi::long_polarization

n/a

B->K^*psi::para_polarization

n/a

B->K^*psi::perp_polarization

n/a

B_s->phipsi::BR

\(\mathcal{B}(\bar{B}_s \to \phi\psi)\)

B_s->phipsi::delta_para_long

n/a

B_s->phipsi::delta_perp_long

n/a

B_s->phipsi::long_phase

n/a

B_s->phipsi::long_polarization

n/a

B_s->phipsi::para_polarization

n/a

B_s->phipsi::perp_polarization

n/a

The option “q” selects the spectator quark flavor.

Observables in \(B_q \to V \gamma\) decays

Qualified Name

Description

Kinematic Variables

B->K^*gamma::A_CP

\(A_\mathrm{CP}(\bar{B}\to \bar{K}^*\gamma)\)

B->K^*gamma::A_I

\(A_\mathrm{I}(\bar{B}\to \bar{K}^*\gamma)\)

B->K^*gamma::BR

\(\bar{\mathcal{B}}(\bar{B}\to \bar{K}^*\gamma)\)

B->K^*gamma::BR_CP_specific

\(\mathcal{B}(\bar{B}\to \bar{K}^*\gamma)\)

B->K^*gamma::C_K^*gamma

\(C_{K^*\gamma}\)

B->K^*gamma::Gamma_CP_specific

n/a

B->K^*gamma::Im{a_left}

n/a

B->K^*gamma::Im{a_right}

n/a

B->K^*gamma::Im{q_over_p}

n/a

B->K^*gamma::Re{a_left}

n/a

B->K^*gamma::Re{a_right}

n/a

B->K^*gamma::Re{q_over_p}

n/a

B->K^*gamma::S_K^*gamma

\(S_{K^*\gamma}\)

The option “l” selects the charged lepton flavor. The option “q” selects the spectator quark flavor.

Observables in \(B_q \to P \ell^+\ell^-\) decays

Qualified Name

Description

Kinematic Variables

B->Kll::A_CP

\(A_\mathrm{CP}(\bar{B}\to \bar{K}\ell^+\ell^-)\)

q2_max, q2_min

B->Kll::A_FB

\(\bar A_\mathrm{FB}(\bar{B}\to \bar{K}\ell^+\ell^-)\)

q2_max, q2_min

B->Kll::A_FB(q2)

\(A_\mathrm{FB}(\bar{B}\to \bar{K}\ell^+\ell^-)(q^2)\)

q2

B->Kll::A_FB_CP_specific

\(A_\mathrm{FB}(\bar{B}\to \bar{K}\ell^+\ell^-)\)

q2_min, q2_max

B->Kll::BR

\(\bar{\mathcal{B}}(\bar{B}\to \bar{K}\ell^+\ell^-)\)

q2_max, q2_min

B->Kll::BR_CP_specific

\(\mathcal{B}(\bar{B}\to \bar{K}\ell^+\ell^-)\)

q2_min, q2_max

B->Kll::F_H

\(\bar F_\mathrm{H}(\bar{B}\to \bar{K}\ell^+\ell^-)\)

q2_max, q2_min

B->Kll::F_H(q2)

\(F_\mathrm{H}(\bar{B}\to \bar{K}\ell^+\ell^-)(q^2)\)

q2

B->Kll::F_H_CP_specific

\(F_\mathrm{H}(\bar{B}\to \bar{K}\ell^+\ell^-)\)

q2_min, q2_max

B->Kll::Gamma

\(\Gamma(\bar{B}\to \bar{K}\ell^+\ell^-)\, \left[ \textrm{GeV} \right]\)

q2_min, q2_max

B->Kll::NormalizationPDF(q2,cos(theta_l))

n/a

q2, cos(theta_l)

B->Kll::NormalizedBR

\(\mathcal{B}(\bar{B}\to \bar{K}\ell^+\ell^-)/\mathcal{B}(\bar{B}\to \bar{K}J/\psi)\)

q2_max, q2_min

B->Kll::R_K

\(R_K\)

q2_e_max, q2_e_min, q2_mu_max, q2_mu_min

B->Kll::R_K(q2)

\(R_K(q^2)\)

q2

B->Kll::UnnormalizedPDF(q2,cos(theta_l))

n/a

q2, cos(theta_l)

B->Kll::dBR/ds

\(d\mathcal{B}(\bar{B}\to \bar{K}\ell^+\ell^-)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

B->Kll::d^2Gamma

\(d^2\mathcal{\Gamma(\bar{B}\to \bar{K}\ell^+\ell^-)}/(dq^2\, d\cos\theta_\ell)\, \left[ \textrm{GeV}^{-2} \right]\)

q2, cos(theta_l)

The option “l” selects the charged lepton flavor. The option “q” selects the spectator quark flavor.

Observables in \(B_q \to V \ell^+\ell^-\) decays

Qualified Name

Description

Kinematic Variables

B->K^*ll::A_1c

\(A_{1c}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::A_1s

\(A_{1s}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::A_2c

\(A_{2c}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::A_2s

\(A_{2s}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::A_3

\(A_3(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::A_4

\(A_4(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::A_5

\(A_5(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::A_6c

\(A_{6c}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::A_6s

\(A_{6s}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::A_7

\(A_7(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::A_8

\(A_8(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::A_9

\(A_9(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::A_CP

\(\bar{A}_\mathrm{CP}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::A_FB

\(\bar{A}_\mathrm{FB}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::A_FB(q2)

\(A_\mathrm{FB}(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::A_FB(q2)@LHCb

\(A_\mathrm{FB}^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::A_FB@LHCb

\(A_\mathrm{FB}^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::A_FB_CP_specific

\(A_\mathrm{FB}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::A_T^2

\(\bar{A}_T^2(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::A_T^2(q2)

n/a

q2

B->K^*ll::A_T^2_CP_specific

n/a

q2_min, q2_max

B->K^*ll::A_T^3

\(A_T^3(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::A_T^3(q2)

n/a

q2

B->K^*ll::A_T^4

\(A_T^4(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::A_T^4(q2)

n/a

q2

B->K^*ll::A_T^5

\(A_T^5(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::A_T^5(q2)

n/a

q2

B->K^*ll::A_T^im

\(\mathrm{Im}A_T(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::A_T^im(q2)

n/a

q2

B->K^*ll::A_T^re

\(\mathrm{Re}A_T(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::A_T^re(q2)

n/a

q2

B->K^*ll::Abar_FB

n/a

q2_min, q2_max

B->K^*ll::BR

\(\bar{\mathcal{B}}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::BR_CP_specific

\(\mathcal{B}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::F_L

\(\bar{F}_L(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::F_L(q2)

\(F_L(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::F_L_CP_specific

\(F_L(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::F_T

\(\bar{T}_L(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::F_T(q2)

\(F_T(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::F_T_CP_specific

\(F_T(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::Gamma

\(\Gamma(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::Gamma(q2)

\(\Gamma^{\bar{B}\to \bar{K}^*\ell^+\ell^-}(q^2)\)

q2

B->K^*ll::Gamma_CP_specific

n/a

q2_min, q2_max

B->K^*ll::Gamma_CP_specific(q2)

n/a

q2

B->K^*ll::H_T^1

\(H_T^1(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::H_T^1(q2)

n/a

q2

B->K^*ll::H_T^2

\(H_T^2(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::H_T^2(q2)

n/a

q2

B->K^*ll::H_T^3

\(H_T^3(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::H_T^3(q2)

n/a

q2

B->K^*ll::H_T^4

\(H_T^4(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::H_T^4(q2)

n/a

q2

B->K^*ll::H_T^5

\(H_T^5(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::H_T^5(q2)

n/a

q2

B->K^*ll::H_long_corrections(q2)

n/a

q2

B->K^*ll::H_para_corrections(q2)

n/a

q2

B->K^*ll::H_perp_corrections(q2)

n/a

q2

B->K^*ll::Im{C9_para}(q2)

n/a

q2

B->K^*ll::Im{C9_perp}(q2)

n/a

q2

B->K^*ll::J_1c

\(J_{1c}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::J_1c(q2)

\(J_{1c}(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::J_1s

\(J_{1s}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::J_1s(q2)

\(J_{1s}(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::J_2c

\(J_{2c}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::J_2c(q2)

\(J_{2c}(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::J_2s

\(J_{2s}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::J_2s(q2)

\(J_{2s}(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::J_3

\(J_3(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::J_3(q2)

\(J_3(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::J_3norm

\(\bar{J}/\bar{\Gamma}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::J_3norm_CP_specific

\(J_3/\Gamma(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::J_4

\(J_4(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::J_4(q2)

\(J_4(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::J_5

\(J_5(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::J_5(q2)

\(J_5(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::J_6c

\(J_{6c}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::J_6c(q2)

\(J_{6c}(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::J_6s

\(J_{6s}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::J_6s(q2)

\(J_{6s}(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::J_7

\(J_7(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::J_7(q2)

\(J_7(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::J_8

\(J_8(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::J_8(q2)

\(J_8(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::J_9

\(J_9(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_min, q2_max

B->K^*ll::J_9(q2)

\(J_9(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::J_9norm

\(\bar{J}/\bar{\Gamma}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::J_9norm_CP_specific

\(J_9/\Gamma(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::N'_bin

\(\mathcal{N}'_\mathrm{bin}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::NormalizationPDF(q2,cos(theta_l),cos(theta_K),phi)

n/a

q2_min, q2_max

B->K^*ll::NormalizedBR

\(\mathcal{B}(\bar{B}\to \bar{K}^*\ell^+\ell^-)/\mathcal{B}(\bar{B}\to \bar{K}^*J/\psi)\)

q2_max, q2_min

B->K^*ll::P'_4

\(P'_4(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::P'_4(q2)

\(P'_4(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::P'_4@LHCb

\({P'_4}^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::P'_5

\(P'_5(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::P'_5(q2)

\(P'_5(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::P'_5@LHCb

\({P'_5}^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::P'_6

\(P'_6(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::P'_6(q2)

\(P'_6(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::P'_6@LHCb

\({P'_6}^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::P'_8

\(P'_8(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::P'_8@LHCb

\({P'_8}^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::P_1

\(P_1(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::P_1@LHCb

\(P_1^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::P_2

\(P_2(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::P_2@LHCb

\(P_2^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::P_3

\(P_3(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::P_3@LHCb

\(P_3^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::R_K^*

\(R_{K^*}\)

q2_e_max, q2_e_min, q2_mu_max, q2_mu_min

B->K^*ll::R_K^*(q2)

\(R_{K^*}(q^2)\)

q2

B->K^*ll::Re{C9_para}(q2)

n/a

q2

B->K^*ll::Re{C9_perp}(q2)

n/a

q2

B->K^*ll::S_1c

\(S_{1c}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::S_1c(q2)

\(S_{1c}^{\bar{B}\to \bar{K}^*\ell^+\ell^-}(q^2)\)

q2

B->K^*ll::S_1c(q2)@LHCb

\(S_{1c}^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::S_1c@LHCb

\(S_{1c}^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::S_1s

\(S_{1s}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::S_1s(q2)

\(S_{1s}^{\bar{B}\to \bar{K}^*\ell^+\ell^-}(q^2)\)

q2

B->K^*ll::S_1s(q2)@LHCb

\(S_{1s}^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::S_1s@LHCb

\(S_{1s}^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::S_2c

\(S_{2c}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::S_2c(q2)

\(S_{2c}^{\bar{B}\to \bar{K}^*\ell^+\ell^-}(q^2)\)

q2

B->K^*ll::S_2c(q2)@LHCb

\(S_{2c}^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::S_2c@LHCb

\(S_{2c}^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::S_2s

\(S_{2s}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::S_2s(q2)

\(S_{2s}^{\bar{B}\to \bar{K}^*\ell^+\ell^-}(q^2)\)

q2

B->K^*ll::S_2s(q2)@LHCb

\(S_{2s}^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::S_2s@LHCb

\(S_{2s}^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::S_3

\(S_3(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::S_3(q2)

\(S_3^{\bar{B}\to \bar{K}^*\ell^+\ell^-}(q^2)\)

q2

B->K^*ll::S_3(q2)@LHCb

\(S_3^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::S_3@LHCb

\(S_3^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::S_4

\(S_4(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::S_4(q2)

\(S_4^{\bar{B}\to \bar{K}^*\ell^+\ell^-}(q^2)\)

q2

B->K^*ll::S_4(q2)@LHCb

\(S_4^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::S_4@LHCb

\(S_4^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::S_5

\(S_5(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::S_5(q2)

\(S_5^{\bar{B}\to \bar{K}^*\ell^+\ell^-}(q^2)\)

q2

B->K^*ll::S_5(q2)@LHCb

\(S_5^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::S_5@LHCb

\(S_5^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::S_6c

\(S_{6c}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::S_6c(q2)

\(S_{6c}^{\bar{B}\to \bar{K}^*\ell^+\ell^-}(q^2)\)

q2

B->K^*ll::S_6c(q2)@LHCb

\(S_{6c}^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::S_6c@LHCb

\(S_{6c}^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::S_6s

\(S_{6s}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::S_6s(q2)

\(S_{6s}^{\bar{B}\to \bar{K}^*\ell^+\ell^-}(q^2)\)

q2

B->K^*ll::S_6s(q2)@LHCb

\(S_{6s}^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::S_6s@LHCb

\(S_{6s}^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::S_7

\(S_7(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::S_7(q2)

\(S_7^{\bar{B}\to \bar{K}^*\ell^+\ell^-}(q^2)\)

q2

B->K^*ll::S_7(q2)@LHCb

\(S_7^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::S_7@LHCb

\(S_7^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::S_8

\(S_8(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::S_8(q2)

\(S_8^{\bar{B}\to \bar{K}^*\ell^+\ell^-}(q^2)\)

q2

B->K^*ll::S_8(q2)@LHCb

\(S_8^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::S_8@LHCb

\(S_8^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::S_9

\(S_9(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::S_9(q2)

\(S_9^{\bar{B}\to \bar{K}^*\ell^+\ell^-}(q^2)\)

q2

B->K^*ll::S_9(q2)@LHCb

\(S_9^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)(q^2)\)

q2

B->K^*ll::S_9@LHCb

\(S_9^\mathrm{LHCb}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B->K^*ll::UnnormalizedPDF(q2,cos(theta_l),cos(theta_K),phi)

n/a

q2, cos(theta_l), cos(theta_K), phi

B->K^*ll::dBR/ds

\(d\mathcal{B}/dq^2(\bar{B}\to \bar{K}^*\ell^+\ell^-)\, \left[ \textrm{GeV}^{-2} \right]\)

q2

B->K^*ll::d^4Gamma

n/a

q2, cos(theta_l), cos(theta_K), phi

B->K^*ll::s_0^A_FB

n/a

B_s->phill::A_1c

\(A_{1c}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::A_1s

\(A_{1s}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::A_2c

\(A_{2c}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::A_2s

\(A_{2s}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::A_3

\(A_3(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::A_4

\(A_4(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::A_5

\(A_5(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::A_6c

\(A_{6c}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::A_6s

\(A_{6s}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::A_7

\(A_7(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::A_8

\(A_8(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::A_9

\(A_9(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::A_FB

\(A_\mathrm{FB}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_min, q2_max

B_s->phill::A_FB(q2)

\(A_\mathrm{FB}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::A_FB(q2)@LHCb

\(A_\mathrm{FB}^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::A_FB@LHCb

\(A_\mathrm{FB}^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::BR

\(\bar{\mathcal{B}}(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::BR_CP_specific

\(\mathcal{B}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_min, q2_max

B_s->phill::F_L

\(F_L(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_min, q2_max

B_s->phill::F_L(q2)

\(F_L(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::Gamma

\(\Gamma(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::Gamma(q2)

\(\Gamma(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::Gamma_CP_specific

n/a

q2_min, q2_max

B_s->phill::Gamma_CP_specific(q2)

n/a

q2

B_s->phill::H_1c

\(H_{1c}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_min, q2_max

B_s->phill::H_1s

\(H_{1s}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_min, q2_max

B_s->phill::H_2c

\(H_{2c}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_min, q2_max

B_s->phill::H_2s

\(H_{2s}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_min, q2_max

B_s->phill::Im{C9_para}(q2)

n/a

q2

B_s->phill::Im{C9_perp}(q2)

n/a

q2

B_s->phill::J_1c

\(J_{1c}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_min, q2_max

B_s->phill::J_1c(q2)

\(J_{1c}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::J_1s

\(J_{1s}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_min, q2_max

B_s->phill::J_1s(q2)

\(J_{1s}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::J_2c

\(J_{2c}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_min, q2_max

B_s->phill::J_2c(q2)

\(J_{2c}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::J_2s

\(J_{2s}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_min, q2_max

B_s->phill::J_2s(q2)

\(J_{2s}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::J_3

\(J_3(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_min, q2_max

B_s->phill::J_3(q2)

\(J_3(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::J_4

\(J_4(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_min, q2_max

B_s->phill::J_4(q2)

\(J_4(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::J_5

\(J_5(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_min, q2_max

B_s->phill::J_5(q2)

\(J_5(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::J_6c

\(J_{6c}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_min, q2_max

B_s->phill::J_6c(q2)

\(J_{6c}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::J_6s

\(J_{6s}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_min, q2_max

B_s->phill::J_6s(q2)

\(J_{6s}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::J_7

\(J_7(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_min, q2_max

B_s->phill::J_7(q2)

\(J_7(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::J_8

\(J_8(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_min, q2_max

B_s->phill::J_8(q2)

\(J_8(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::J_9

\(J_9(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_min, q2_max

B_s->phill::J_9(q2)

\(J_9(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::NormalizedBR

\(\mathcal{B}(\bar{B}_s\to \phi\ell^+\ell^-)/\mathcal{B}(\bar{B}_s\to\phi J/\psi)\)

q2_max, q2_min

B_s->phill::NormalizedexpBR

\(\langle\mathcal{B}\rangle(B_s->\phi\ell\ell)/\mathcal{B}(B_s->\phi J/\psi)\)

q2_max, q2_min

B_s->phill::R_phi

\(R_\phi\)

q2_e_max, q2_e_min, q2_mu_max, q2_mu_min

B_s->phill::R_phi(q2)

\(R_{\phi}(q^2)\)

q2

B_s->phill::Re{C9_para}(q2)

n/a

q2

B_s->phill::Re{C9_perp}(q2)

n/a

q2

B_s->phill::S_1c

\(S_{1c}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::S_1c(q2)

\(S_{1c}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::S_1c(q2)@LHCb

\(S_{1c}^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::S_1c@LHCb

\(S_{1c}^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::S_1s

\(S_{1s}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::S_1s(q2)

\(S_{1s}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::S_1s(q2)@LHCb

\(S_{1s}^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::S_1s@LHCb

\(S_{1s}^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::S_2c

\(S_{2c}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::S_2c(q2)

\(S_{2c}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::S_2c(q2)@LHCb

\(S_{2c}^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::S_2c@LHCb

\(S_{2c}^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::S_2s

\(S_{2s}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::S_2s(q2)

\(S_{2s}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::S_2s(q2)@LHCb

\(S_{2s}^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::S_2s@LHCb

\(S_{2s}^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::S_3

\(S_3(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::S_3(q2)

\(S_3(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::S_3(q2)@LHCb

\(S_3^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::S_3@LHCb

\(S_3^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::S_4

\(S_4(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::S_4(q2)

\(S_4(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::S_4(q2)@LHCb

\(S_4^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::S_4@LHCb

\(S_4^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::S_5

\(S_5(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::S_5(q2)

\(S_5(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::S_5(q2)@LHCb

\(S_5^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::S_5@LHCb

\(S_5^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::S_6c

\(S_{6c}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::S_6c(q2)

\(S_{6c}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::S_6c(q2)@LHCb

\(S_{6c}^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::S_6c@LHCb

\(S_{6c}^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::S_6s

\(S_{6s}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::S_6s(q2)

\(S_{6s}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::S_6s(q2)@LHCb

\(S_{6s}^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::S_6s@LHCb

\(S_{6s}^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::S_7

\(S_7(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::S_7(q2)

\(S_7(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::S_7(q2)@LHCb

\(S_7^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::S_7@LHCb

\(S_7^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::S_8

\(S_8(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::S_8(q2)

\(S_8(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::S_8(q2)@LHCb

\(S_8^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::S_8@LHCb

\(S_8^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::S_9

\(S_9(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::S_9(q2)

\(S_9(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::S_9(q2)@LHCb

\(S_9^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)(q^2)\)

q2

B_s->phill::S_9@LHCb

\(S_9^\mathrm{LHCb}(\bar{B}_s\to \phi\ell^+\ell^-)\)

q2_max, q2_min

B_s->phill::dBR/ds

\(d\mathcal{B}/dq^2(\bar{B}_s\to \phi\ell^+\ell^-)\, \left[ \textrm{GeV}^{-2} \right]\)

q2

B_s->phill::d^4Gamma

n/a

q2, cos(theta_l), cos(theta_K), phi

B_s->phill::expBR

\(\langle\mathcal{B}\rangle(\bar{B}\to \bar{K}^*\ell^+\ell^-)\)

q2_max, q2_min

The option “l” selects the charged lepton flavor. The option “q” selects the spectator quark flavor.

Observables in \(\Lambda_b \to \Lambda\ell^+\ell^-\) decays

Qualified Name

Description

Kinematic Variables

Lambda_b->Lambdall::A_FB^c(q2)@LargeRecoil

n/a

q2

Lambda_b->Lambdall::A_FB^c(q2)@LowRecoil

n/a

q2

Lambda_b->Lambdall::A_FB^c@LargeRecoil

\(A_\mathrm{FB}^{h,\ell}(\Lambda_b\to\Lambda\ell^+\ell^-)\)

q2_min, q2_max

Lambda_b->Lambdall::A_FB^c@LowRecoil

\(A_\mathrm{FB}^{h,\ell}(\Lambda_b\to\Lambda\ell^+\ell^-)\)

q2_min, q2_max

Lambda_b->Lambdall::A_FB^h(q2)@LargeRecoil

n/a

q2

Lambda_b->Lambdall::A_FB^h(q2)@LowRecoil

n/a

q2

Lambda_b->Lambdall::A_FB^h@LargeRecoil

\(A_\mathrm{FB}^h(\Lambda_b\to\Lambda\ell^+\ell^-)\)

q2_min, q2_max

Lambda_b->Lambdall::A_FB^h@LowRecoil

\(A_\mathrm{FB}^h(\Lambda_b\to\Lambda\ell^+\ell^-)\)

q2_min, q2_max

Lambda_b->Lambdall::A_FB^l(q2)@LargeRecoil

n/a

q2

Lambda_b->Lambdall::A_FB^l(q2)@LowRecoil

n/a

q2

Lambda_b->Lambdall::A_FB^l@LargeRecoil

\(A_\mathrm{FB}^\ell(\Lambda_b\to\Lambda\ell^+\ell^-)\)

q2_min, q2_max

Lambda_b->Lambdall::A_FB^l@LowRecoil

\(A_\mathrm{FB}^\ell(\Lambda_b\to\Lambda\ell^+\ell^-)\)

q2_min, q2_max

Lambda_b->Lambdall::BR@LargeRecoil

\(\mathcal{B}(\Lambda_b\to\Lambda\ell^+\ell^-)\)

q2_min, q2_max

Lambda_b->Lambdall::BR@LowRecoil

\(\mathcal{B}(\Lambda_b\to\Lambda\ell^+\ell^-)\)

q2_min, q2_max

Lambda_b->Lambdall::F_0(q2)@LargeRecoil

n/a

q2

Lambda_b->Lambdall::F_0(q2)@LowRecoil

n/a

q2

Lambda_b->Lambdall::F_0@LargeRecoil

\(F_0(\Lambda_b\to\Lambda\ell^+\ell^-)\)

q2_min, q2_max

Lambda_b->Lambdall::F_0@LowRecoil

\(F_0(\Lambda_b\to\Lambda\ell^+\ell^-)\)

q2_min, q2_max

Lambda_b->Lambdall::K_1c@LowRecoil

n/a

q2_min, q2_max

Lambda_b->Lambdall::K_1cc@LowRecoil

n/a

q2_min, q2_max

Lambda_b->Lambdall::K_1ss@LowRecoil

n/a

q2_min, q2_max

Lambda_b->Lambdall::K_2c@LowRecoil

n/a

q2_min, q2_max

Lambda_b->Lambdall::K_2cc@LowRecoil

n/a

q2_min, q2_max

Lambda_b->Lambdall::K_2ss@LowRecoil

n/a

q2_min, q2_max

Lambda_b->Lambdall::K_3s@LowRecoil

n/a

q2_min, q2_max

Lambda_b->Lambdall::K_3sc@LowRecoil

n/a

q2_min, q2_max

Lambda_b->Lambdall::K_4s@LowRecoil

n/a

q2_min, q2_max

Lambda_b->Lambdall::K_4sc@LowRecoil

n/a

q2_min, q2_max

Lambda_b->Lambdall::M_10@LowRecoil

\(M_{10}\)

q2_min, q2_max

Lambda_b->Lambdall::M_11@LowRecoil

\(M_{11}\)

q2_min, q2_max

Lambda_b->Lambdall::M_12@LowRecoil

\(M_{12}\)

q2_min, q2_max

Lambda_b->Lambdall::M_13@LowRecoil

\(M_{13}\)

q2_min, q2_max

Lambda_b->Lambdall::M_14@LowRecoil

\(M_{14}\)

q2_min, q2_max

Lambda_b->Lambdall::M_15@LowRecoil

\(M_{15}\)

q2_min, q2_max

Lambda_b->Lambdall::M_16@LowRecoil

\(M_{16}\)

q2_min, q2_max

Lambda_b->Lambdall::M_17@LowRecoil

\(M_{17}\)

q2_min, q2_max

Lambda_b->Lambdall::M_18@LowRecoil

\(M_{18}\)

q2_min, q2_max

Lambda_b->Lambdall::M_19@LowRecoil

\(M_{19}\)

q2_min, q2_max

Lambda_b->Lambdall::M_1@LowRecoil

\(M_1\)

q2_min, q2_max

Lambda_b->Lambdall::M_20@LowRecoil

\(M_{20}\)

q2_min, q2_max

Lambda_b->Lambdall::M_21@LowRecoil

\(M_{21}\)

q2_min, q2_max

Lambda_b->Lambdall::M_22@LowRecoil

\(M_{22}\)

q2_min, q2_max

Lambda_b->Lambdall::M_23@LowRecoil

\(M_{23}\)

q2_min, q2_max

Lambda_b->Lambdall::M_24@LowRecoil

\(M_{24}\)

q2_min, q2_max

Lambda_b->Lambdall::M_25@LowRecoil

\(M_{25}\)

q2_min, q2_max

Lambda_b->Lambdall::M_26@LowRecoil

\(M_{26}\)

q2_min, q2_max

Lambda_b->Lambdall::M_27@LowRecoil

\(M_{27}\)

q2_min, q2_max

Lambda_b->Lambdall::M_28@LowRecoil

\(M_{28}\)

q2_min, q2_max

Lambda_b->Lambdall::M_29@LowRecoil

\(M_{29}\)

q2_min, q2_max

Lambda_b->Lambdall::M_2@LowRecoil

\(M_2\)

q2_min, q2_max

Lambda_b->Lambdall::M_30@LowRecoil

\(M_{30}\)

q2_min, q2_max

Lambda_b->Lambdall::M_31@LowRecoil

\(M_{31}\)

q2_min, q2_max

Lambda_b->Lambdall::M_32@LowRecoil

\(M_{32}\)

q2_min, q2_max

Lambda_b->Lambdall::M_33@LowRecoil

\(M_{33}\)

q2_min, q2_max

Lambda_b->Lambdall::M_34@LowRecoil

\(M_{34}\)

q2_min, q2_max

Lambda_b->Lambdall::M_3@LowRecoil

\(M_3\)

q2_min, q2_max

Lambda_b->Lambdall::M_4@LowRecoil

\(M_4\)

q2_min, q2_max

Lambda_b->Lambdall::M_5@LowRecoil

\(M_5\)

q2_min, q2_max

Lambda_b->Lambdall::M_6@LowRecoil

\(M_6\)

q2_min, q2_max

Lambda_b->Lambdall::M_7@LowRecoil

\(M_7\)

q2_min, q2_max

Lambda_b->Lambdall::M_8@LowRecoil

\(M_8\)

q2_min, q2_max

Lambda_b->Lambdall::M_9@LowRecoil

\(M_9\)

q2_min, q2_max

Lambda_b->Lambdall::R_Lambda@LargeRecoil

\(R_{\Lambda}\)

q2_e_max, q2_e_min, q2_mu_max, q2_mu_min

Lambda_b->Lambdall::dBR/dq2@LargeRecoil

\(d\mathcal{B}(\Lambda_b\to\Lambda\ell^+\ell^-)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

Lambda_b->Lambdall::dBR/dq2@LowRecoil

\(d\mathcal{B}(\Lambda_b\to\Lambda\ell^+\ell^-)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

The option “l” selects the charged lepton flavor.

Observables in \(\Lambda_b \to \Lambda(1520))\ell^+\ell^-\) decays

Qualified Name

Description

Kinematic Variables

Lambda_b->Lambda(1520)ll::A_FB^l

\(A_\mathrm{FB}^\ell(\bar{\Lambda}_b\to\bar{\Lambda}(1520)\ell^+\ell^-)\)

q2_min, q2_max

Lambda_b->Lambda(1520)ll::A_FB^l(q2)

n/a

q2

Lambda_b->Lambda(1520)ll::BR

\(\mathcal{B}(\bar{\Lambda}_b\to\bar{\Lambda}(1520)\ell^+\ell^-)\)

q2_min, q2_max

Lambda_b->Lambda(1520)ll::Gamma

\(\Gamma(\bar{\Lambda}_b\to\bar{\Lambda}(1520)\ell^+\ell^-)\)

q2_max, q2_min

Lambda_b->Lambda(1520)ll::Gamma(q2)

\(\Gamma(\bar{\Lambda}_b\to\bar{\Lambda}(1520)\ell^+\ell^-)(q^2)\)

q2

Lambda_b->Lambda(1520)ll::Gamma_CP_specific

n/a

q2_min, q2_max

Lambda_b->Lambda(1520)ll::Gamma_CP_specific(q2)

n/a

q2

Lambda_b->Lambda(1520)ll::L_1cc

\(L_{1cc}(\bar{\Lambda}_b\to\bar{\Lambda}(1520)\ell^+\ell^-)\)

q2_min, q2_max

Lambda_b->Lambda(1520)ll::L_1cc(q2)

\(L_{1cc}(\bar{\Lambda}_b\to\bar{\Lambda}(1520)\ell^+\ell^-)(q^2)\)

q2

Lambda_b->Lambda(1520)ll::S_1cc

\(S_{1cc}(\Lambda_b\to\Lambda(1520)\ell^+\ell^-)\)

q2_max, q2_min

Lambda_b->Lambda(1520)ll::S_1cc(q2)

\(S_{1cc}(\Lambda_b\to\Lambda(1520)\ell^+\ell^-)(q^2)\)

q2

Lambda_b->Lambda(1520)ll::dBR/dq2

\(d\mathcal{B}(\bar{\Lambda}_b\to\bar{\Lambda}(1520)\ell^+\ell^-)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

The option “l” selects the charged lepton flavor.

Observables in \(\Lambda_b \to \Lambda(1520)) \gamma\) decays

Qualified Name

Description

Kinematic Variables

Lambda_b->Lambda(1520)gamma::BR

\(\mathcal{B}(\Lambda_b\to\Lambda(1520)\gamma)\)

Observables in \(B \to X_s \lbrace \gamma, \ell^+\ell^-\rbrace\) decays

Qualified Name

Description

Kinematic Variables

B->X_sgamma::BR(E_min)@NLO

n/a

E_min

B->X_sgamma::BR@Minimal

n/a

B->X_sgamma::E_1(E_min)@NLO

n/a

E_min

B->X_sgamma::E_2(E_min)@NLO

n/a

E_min

B->X_sll::BR@HLMW2005

n/a

q2_min, q2_max

B->X_sll::dBR/dq2@HLMW2005

n/a

q2

The option “l” selects the charged lepton flavor. The option “q” selects the spectator quark flavor.

Observables in \(B\to K \nu\bar\nu\) decays

Qualified Name

Description

Kinematic Variables

B->Knunu::BR

\(\mathcal{B}(\bar{B}\to \bar{K}\nu\bar\nu)\)

q2_min, q2_max

B->Knunu::NormalizationPDF(q2)

n/a

q2_min, q2_max

B->Knunu::UnnormalizedPDF(q2)

n/a

q2

B->Knunu::dBR/dq2

\(d\mathcal{B}(\bar{B}\to \bar{K}\nu\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

Observables in \(B_s\to \eta \nu\bar\nu\) decays

Qualified Name

Description

Kinematic Variables

B_s->eta_primenunu::BR

\(\mathcal{B}(\bar{B}_s\to\bar{\eta_prime}\nu\bar\nu)\)

q2_min, q2_max

B_s->eta_primenunu::dBR/dq2

\(d\mathcal{B}(\bar{B}_s\to\bar{\eta_prime}\nu\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

B_s->etanunu::BR

\(\mathcal{B}(\bar{B}_s\to\bar{\eta}\nu\bar\nu)\)

q2_min, q2_max

B_s->etanunu::dBR/dq2

\(d\mathcal{B}(\bar{B}_s\to\bar{\eta}\nu\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

Observables in \(B\to K^* \nu\bar\nu\) decays

Qualified Name

Description

Kinematic Variables

B->K^*nunu::BR

\(\mathcal{B}(\bar{B}\to \bar{K}^*\nu\bar\nu)\)

q2_min, q2_max

B->K^*nunu::F_L

\(F_L(\bar{B}\to \bar{K}^*\nu\bar\nu)\)

q2_min, q2_max

B->K^*nunu::F_L(q2)

\(F_L(\bar{B}\to \bar{K}^*\nu\bar\nu)(q^2)\)

q2

B->K^*nunu::NormalizationPDF(q2)

n/a

q2_min, q2_max

B->K^*nunu::UnnormalizedPDF(q2)

n/a

q2

B->K^*nunu::dBR/dq2

\(d\mathcal{B}(\bar{B}\to \bar{K}^*\nu\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

Observables in \(B_s\to\phi\nu\bar\nu\) decays

Qualified Name

Description

Kinematic Variables

B_s->phinunu::BR

\(\mathcal{B}(\bar{B}_s\to\phi\nu\bar\nu)\)

q2_min, q2_max

B_s->phinunu::F_L

\(F_L(\bar{B}_s\to\phi\nu\bar\nu)\)

q2_min, q2_max

B_s->phinunu::F_L(q2)

\(F_L(\bar{B}_s\to\phi\nu\bar\nu)(q^2)\)

q2

B_s->phinunu::dBR/dq2

\(d\mathcal{B}(\bar{B}_s\to\phi\nu\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

Observables in \(\Lambda_b\to\Lambda\nu\bar\nu\) decays

Qualified Name

Description

Kinematic Variables

Lambda_b->Lambdanunu::BR

\(\mathcal{B}(\bar{\Lambda}_b\to\Lambda\nu\bar\nu)\)

q2_min, q2_max

Lambda_b->Lambdanunu::F_L

\(F_L(\bar{\Lambda}_b\to\Lambda\nu\bar\nu)\)

q2_min, q2_max

Lambda_b->Lambdanunu::F_L(q^2)

\(F_L(\bar{\Lambda}_b\to\Lambda\nu\bar\nu)(q^2)\, \left[ \textrm{GeV}^{-2} \right]\)

q2

Lambda_b->Lambdanunu::dBR/dq2

\(d\mathcal{B}(\bar{\Lambda}_b\to\Lambda\nu\bar\nu)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

Observables in rare \(c\)-hadron decays

Observables in \(\Lambda_c \to p \ell^+ \ell^-\) decays

Qualified Name

Description

Kinematic Variables

Lambda_c->protonll::A_FB^l

\(\langle A_{\mathrm{FB}}^\ell(\Lambda_c^+ \to p \ell^+ \ell^-)\rangle\)

q2_max, q2_min

Lambda_c->protonll::A_FB^l(q2)

\(A_{\mathrm{FB}}^\ell(q^2)(\Lambda_c^+ \to p \ell^+ \ell^-)\)

q2

Lambda_c->protonll::A_FB^l_numerator

\(\Gamma \cdot \langle A_{\mathrm{FB}}^\ell(\Lambda_c^+ \to p \ell^+ \ell^-)\rangle\, \left[ \textrm{GeV} \right]\)

q2_min, q2_max

Lambda_c->protonll::BR

\(\mathcal{B}(\Lambda_c^+ \to p \ell^+ \ell^-)\)

q2_max, q2_min

Lambda_c->protonll::Delta_A_FB^l

\(\Delta\langle A_{\mathrm{FB}}^\ell(\Lambda_c^+ \to p \ell^+ \ell^-)\rangle\)

q2_max, q2_min

Lambda_c->protonll::F_L

\(\langle F_{\mathrm{L}}(\Lambda_c^+ \to p \ell^+ \ell^-)\rangle\)

q2_max, q2_min

Lambda_c->protonll::F_L(q2)

\(F_{\mathrm{L}}(q^2)(\Lambda_c^+ \to p \ell^+ \ell^-)\)

q2

Lambda_c->protonll::F_L_numerator

\(\Gamma \cdot \langle F_{\mathrm{L}}(\Lambda_c^+ \to p \ell^+ \ell^-)\rangle\, \left[ \textrm{GeV} \right]\)

q2_min, q2_max

Lambda_c->protonll::Gamma

\(\Gamma(\Lambda_c^+ \to p \ell^+ \ell^-)\, \left[ \textrm{GeV} \right]\)

q2_min, q2_max

Lambda_c->protonll::Sigma_A_FB^l

\(\Sigma\langle A_{\mathrm{FB}}^\ell(\Lambda_c^+ \to p \ell^+ \ell^-)\rangle\)

q2_max, q2_min

Lambda_c->protonll::dBR/dq2

\(d\mathcal{B}(\Lambda_c^+ \to p \ell^+ \ell^-)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

Lambda_c->protonll::d^2Gamma/dq2/dcos(theta_l)

\(d^2\Gamma(\Lambda_c^+ \to p \ell^+ \ell^-)/dq^2 d\cos(\theta_\ell)\, \left[ \textrm{GeV}^{-1} \right]\)

q2, cos(theta_l)

The option “l” selects the charged lepton flavor. The option

“cp-conjugate” selects between the decay and its CP-conjugate. The option “model” selects the model for the Wilson coefficients. The option “form-factors” selects the form factor parameterization.

Observables in neutral meson mixing

Observables in \(B_s\)\(\bar{B}_s\) mixing

Qualified Name

Description

Kinematic Variables

B_s<->Bbar_s::DeltaM

\(\Delta M_s(B_s\leftrightarrow \bar{B}_s)\, \left[ \textrm{ps}^{-1} \right]\)

Pseudo-observables in nonleptonic amplitudes

Pseudo-observables for the non-local form factors

Observables in \(B_q \to P\) decays

Qualified Name

Description

Kinematic Variables

B->K::Abs{H_plus}(q2)

\(|\mathcal{H}_0^{B \to K}(q^2)|\)

q2

B->K::Abs{Hhat_plus}(q2)

\(|\hat{\mathcal{H}}_0^{B \to K}(q^2)|\)

q2

B->K::Abs{P_ratio_plus}(q2)

n/a

q2

B->K::Abs{ratio_plus}(q2)

n/a

q2

B->K::Im{F_ratio_plus}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

B->K::Im{H_plus}(q2)

\(\mathrm{Im}\mathcal{H}_0^{B \to K}(q^2)\)

q2

B->K::Im{Hhat_plus}(q2)

\(\mathrm{Im}\hat{\mathcal{H}}_0^{B \to K}(q^2)\)

q2

B->K::Im{alpha}

n/a

k

B->K::Im{ratio_plus}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

B->K::Im{ratio_plus}(q2)

n/a

q2

B->K::Re{F_ratio_plus}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

B->K::Re{H_plus}(q2)

\(\mathrm{Re}\mathcal{H}_0^{B \to K}(q^2)\)

q2

B->K::Re{Hhat_plus}(q2)

\(\mathrm{Re}\hat{\mathcal{H}}_0^{B \to K}(q^2)\)

q2

B->K::Re{alpha}

n/a

k

B->K::Re{ratio_plus}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

B->K::Re{ratio_plus}(q2)

n/a

q2

B->K::strong_bound

n/a

B->K::strong_bound_log_likelihood

n/a

B->K::weak_bound

n/a

B->K::weak_bound_log_likelihood

n/a

The option “q” selects the spectator quark flavor.

Observables in \(B_q \to V\) decays

Qualified Name

Description

Kinematic Variables

B->K^*::Abs{H_long}(q2)

\(|\mathcal{H}_0^{B \to K^*}(q^2)|\)

q2

B->K^*::Abs{H_para}(q2)

\(|\mathcal{H}_\parallel^{B \to K^*}(q^2)|\)

q2

B->K^*::Abs{H_perp}(q2)

\(|\mathcal{H}_\perp^{B \to K^*}(q^2)|\)

q2

B->K^*::Abs{Hhat_long}(q2)

\(|\hat{\mathcal{H}}_0^{B \to K^*}(q^2)|\)

q2

B->K^*::Abs{Hhat_para}(q2)

\(|\hat{\mathcal{H}}_\parallel^{B \to K^*}(q^2)|\)

q2

B->K^*::Abs{Hhat_perp}(q2)

\(|\hat{\mathcal{H}}_\perp^{B \to K^*}(q^2)|\)

q2

B->K^*::Abs{ratio_long}(q2)

n/a

q2

B->K^*::Abs{ratio_para}(q2)

n/a

q2

B->K^*::Abs{ratio_perp}(q2)

n/a

q2

B->K^*::Im{F_ratio_long}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

B->K^*::Im{F_ratio_para}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

B->K^*::Im{F_ratio_perp}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

B->K^*::Im{H_long}(q2)

\(\mathrm{Im}\mathcal{H}_0^{B \to K^*}(q^2)\)

q2

B->K^*::Im{H_para}(q2)

\(\mathrm{Im}\mathcal{H}_\parallel^{B \to K^*}(q^2)\)

q2

B->K^*::Im{H_perp}(q2)

\(\mathrm{Im}\mathcal{H}_\perp^{B \to K^*}(q^2)\)

q2

B->K^*::Im{Hhat_long}(q2)

\(\mathrm{Im}\hat{\mathcal{H}}_0^{B \to K^*}(q^2)\)

q2

B->K^*::Im{Hhat_para}(q2)

\(\mathrm{Im}\hat{\mathcal{H}}_\parallel^{B \to K^*}(q^2)\)

q2

B->K^*::Im{Hhat_perp}(q2)

\(\mathrm{Im}\hat{\mathcal{H}}_\perp^{B \to K^*}(q^2)\)

q2

B->K^*::Im{long_alpha}

n/a

k

B->K^*::Im{para_alpha}

n/a

k

B->K^*::Im{perp_alpha}

n/a

k

B->K^*::Im{ratio_long}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

B->K^*::Im{ratio_long}(q2)

n/a

q2

B->K^*::Im{ratio_para}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

B->K^*::Im{ratio_para}(q2)

n/a

q2

B->K^*::Im{ratio_perp}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

B->K^*::Im{ratio_perp}(q2)

n/a

q2

B->K^*::Re{F_ratio_long}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

B->K^*::Re{F_ratio_para}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

B->K^*::Re{F_ratio_perp}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

B->K^*::Re{H_long}(q2)

\(\mathrm{Re}\mathcal{H}_0^{B \to K^*}(q^2)\)

q2

B->K^*::Re{H_para}(q2)

\(\mathrm{Re}\mathcal{H}_\parallel^{B \to K^*}(q^2)\)

q2

B->K^*::Re{H_perp}(q2)

\(\mathrm{Re}\mathcal{H}_\perp^{B \to K^*}(q^2)\)

q2

B->K^*::Re{Hhat_long}(q2)

\(\mathrm{Re}\hat{\mathcal{H}}_0^{B \to K^*}(q^2)\)

q2

B->K^*::Re{Hhat_para}(q2)

\(\mathrm{Re}\hat{\mathcal{H}}_\parallel^{B \to K^*}(q^2)\)

q2

B->K^*::Re{Hhat_perp}(q2)

\(\mathrm{Re}\hat{\mathcal{H}}_\perp^{B \to K^*}(q^2)\)

q2

B->K^*::Re{long_alpha}

n/a

k

B->K^*::Re{para_alpha}

n/a

k

B->K^*::Re{perp_alpha}

n/a

k

B->K^*::Re{ratio_long}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

B->K^*::Re{ratio_long}(q2)

n/a

q2

B->K^*::Re{ratio_para}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

B->K^*::Re{ratio_para}(q2)

n/a

q2

B->K^*::Re{ratio_perp}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

B->K^*::Re{ratio_perp}(q2)

n/a

q2

B->K^*::strong_bound

n/a

B->K^*::strong_bound_log_likelihood

n/a

B->K^*::weak_bound

n/a

B->K^*::weak_bound_log_likelihood

n/a

B_s->phi::Abs{H_long}(q2)

\(|\mathcal{H}_0^{B_s \to \phi}(q^2)|\)

q2

B_s->phi::Abs{H_para}(q2)

\(|\mathcal{H}_\parallel^{B_s \to \phi}(q^2)|\)

q2

B_s->phi::Abs{H_perp}(q2)

\(|\mathcal{H}_\perp^{B_s \to \phi}(q^2)|\)

q2

B_s->phi::Abs{Hhat_long}(q2)

\(|\hat{\mathcal{H}}_0^{B_s \to \phi}(q^2)|\)

q2

B_s->phi::Abs{Hhat_para}(q2)

\(|\hat{\mathcal{H}}_\parallel^{B_s \to \phi}(q^2)|\)

q2

B_s->phi::Abs{Hhat_perp}(q2)

\(|\hat{\mathcal{H}}_\perp^{B_s \to \phi}(q^2)|\)

q2

B_s->phi::Abs{ratio_long}(q2)

n/a

q2

B_s->phi::Abs{ratio_para}(q2)

n/a

q2

B_s->phi::Abs{ratio_perp}(q2)

n/a

q2

B_s->phi::Im{H_long}(q2)

\(\mathrm{Im}\mathcal{H}_0^{B_s \to \phi}(q^2)\)

q2

B_s->phi::Im{H_para}(q2)

\(\mathrm{Im}\mathcal{H}_\parallel^{B_s \to \phi}(q^2)\)

q2

B_s->phi::Im{H_perp}(q2)

\(\mathrm{Im}\mathcal{H}_\perp^{B_s \to \phi}(q^2)\)

q2

B_s->phi::Im{long_alpha}

n/a

k

B_s->phi::Im{para_alpha}

n/a

k

B_s->phi::Im{perp_alpha}

n/a

k

B_s->phi::Im{ratio_long}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

B_s->phi::Im{ratio_long}(q2)

n/a

q2

B_s->phi::Im{ratio_para}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

B_s->phi::Im{ratio_para}(q2)

n/a

q2

B_s->phi::Im{ratio_perp}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

B_s->phi::Im{ratio_perp}(q2)

n/a

q2

B_s->phi::Re{H_long}(q2)

\(\mathrm{Re}\mathcal{H}_0^{B_s \to \phi}(q^2)\)

q2

B_s->phi::Re{H_para}(q2)

\(\mathrm{Re}\mathcal{H}_\parallel^{B_s \to \phi}(q^2)\)

q2

B_s->phi::Re{H_perp}(q2)

\(\mathrm{Re}\mathcal{H}_\perp^{B_s \to \phi}(q^2)\)

q2

B_s->phi::Re{long_alpha}

n/a

k

B_s->phi::Re{para_alpha}

n/a

k

B_s->phi::Re{perp_alpha}

n/a

k

B_s->phi::Re{ratio_long}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

B_s->phi::Re{ratio_long}(q2)

n/a

q2

B_s->phi::Re{ratio_para}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

B_s->phi::Re{ratio_para}(q2)

n/a

q2

B_s->phi::Re{ratio_perp}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

B_s->phi::Re{ratio_perp}(q2)

n/a

q2

B_s->phi::strong_bound

n/a

B_s->phi::strong_bound_log_likelihood

n/a

B_s->phi::weak_bound

n/a

B_s->phi::weak_bound_log_likelihood

n/a

The option “q” selects the spectator quark flavor.

Pseudo-observables for Non-local Matrix Elements

Qualified Name

Description

Kinematic Variables

B->K^*gamma^*::Re{H_1}[s^1/s^0](q2)

n/a

q2

B->K^*gamma^*::Re{H_23}[s^1/s^0](q2)

n/a

q2

B->K^*gamma^*::Re{H_2}[s^1/s^0](q2)

n/a

q2

B->K^*gamma^*::Re{H_long}(q2)

n/a

q2

B->K^*gamma^*::Re{H_para}(q2)

n/a

q2

B->K^*gamma^*::Re{H_perp}(q2)

n/a

q2

B->Kgamma^*::Re{H_+}(q2)

n/a

q2

B->Kgamma^*::Re{H_+}[s^1/s^0](q2)

n/a

q2

b->s::Im{F17}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

b->s::Im{F19}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

b->s::Im{F27}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

b->s::Im{F29}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

b->s::Re{F17}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

b->s::Re{F19}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

b->s::Re{F27}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

b->s::Re{F29}(Re{q2},Im{q2})

n/a

Re{q2}, Im{q2}

Form factors

Form factors for \(B\to \pi\) transitions

Qualified Name

Description

Kinematic Variables

B->pi::M_B(SVZ)@DKMMO2008

n/a

B->pi::M_B(f_+,LCSR)@DKMMO2008

n/a

q2

B->pi::M_B(f_0,LCSR)@DKMMO2008

n/a

q2

B->pi::M_B(f_T,LCSR)@DKMMO2008

n/a

q2

B->pi::Saturation[0^+_V]@G2026

\(\textrm{Saturation}[0^+_V]\)

B->pi::Saturation[0^-_A]@G2026

\(\textrm{Saturation}[0^-_A]\)

B->pi::Saturation[1^+_A]@G2026

\(\textrm{Saturation}[1^+_A]\)

B->pi::Saturation[1^+_T5]@G2026

\(\textrm{Saturation}[1^+_T5]\)

B->pi::Saturation[1^-_T]@G2026

\(\textrm{Saturation}[1^-_T]\)

B->pi::Saturation[1^-_V]@G2026

\(\textrm{Saturation}[1^-_V]\)

B->pi::f_+''(q2)

\(f_+^{'',B\to\pi}(q^2)\)

q2

B->pi::f_+'(q2)

\(f_+^{',B\to\pi}(q^2)\)

q2

B->pi::f_+(q2)

\(f_+^{B\to\pi}(q^2)\)

q2

B->pi::f_+[s^1/s^0](q2)

n/a

q2

B->pi::f_-(q2)

\(f_-^{B\to\pi}(q^2)\)

q2

B->pi::f_0(q2)

\(f_0^{B\to\pi}(q^2)\)

q2

B->pi::f_0(q2)/f_+(q2)

\(f_0(q^2)/f_+(q^2)\)

q2

B->pi::f_0[s^1/s^0](q2)

n/a

q2

B->pi::f_B@DKMMO2008

n/a

B->pi::f_T(q2)

\(f_T^{B\to\pi}(q^2)\)

q2

B->pi::f_T[s^1/s^0](q2)

n/a

q2

Pseudo observables representing the full basis of \(B\to \pi\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Form factors for \(B\to \eta\) transitions

Qualified Name

Description

Kinematic Variables

B->eta::Saturation[0^+_V]

\(\textrm{Saturation}[0^+_V]\)

B->eta::Saturation[0^-_A]

\(\textrm{Saturation}[0^-_A]\)

B->eta::Saturation[1^+_A]

\(\textrm{Saturation}[1^+_A]\)

B->eta::Saturation[1^+_T5]

\(\textrm{Saturation}[1^+_{T5}]\)

B->eta::Saturation[1^-_T]

\(\textrm{Saturation}[1^-_T]\)

B->eta::Saturation[1^-_V]

\(\textrm{Saturation}[1^-_V]\)

B->eta::f_+(q2)

\(f_+^{B\to\eta}(q^2)\)

q2

B->eta::f_0(q2)

\(f_0^{B\to\eta}(q^2)\)

q2

B->eta::f_T(q2)

\(f_T^{B\to\eta}(q^2)\)

q2

B->eta_prime::f_+(q2)

\(f_+^{B\to\eta'}(q^2)\)

q2

B->eta_prime::f_0(q2)

\(f_0^{B\to\eta'}(q^2)\)

q2

B->eta_prime::f_T(q2)

\(f_T^{B\to\eta'}(q^2)\)

q2

Pseudo observables representing the full basis of \(B\to \eta\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Form factors for \(B\to K\) transitions

Qualified Name

Description

Kinematic Variables

B->K::F_T(q2)/F_plus(q2)

\(F_T(q^2)/F_+(q^2)\)

q2

B->K::F_plus(q2)

\(F_+^{B\to K}(q^2)\)

q2

B->K::F_plus_T(q2)

\(F_T^{B\to K}(q^2)\)

q2

B->K::F_plus_T(q2)/F_plus(q2)

\(F_{+,T}(q^2)/F_+(q^2)\)

q2

B->K::Saturation[0^+_V]

\(\textrm{Saturation}[0^+_V]\)

B->K::Saturation[0^+_V]@G2026

\(\textrm{Saturation}[0^+_V]\)

B->K::Saturation[0^-_A]

\(\textrm{Saturation}[0^-_A]\)

B->K::Saturation[0^-_A]@G2026

\(\textrm{Saturation}[0^-_A]\)

B->K::Saturation[1^+_A]

\(\textrm{Saturation}[1^+_A]\)

B->K::Saturation[1^+_A]@G2026

\(\textrm{Saturation}[1^+_A]\)

B->K::Saturation[1^+_T5]

\(\textrm{Saturation}[1^+_{T5}]\)

B->K::Saturation[1^+_T5]@G2026

\(\textrm{Saturation}[1^+_T5]\)

B->K::Saturation[1^-_T]

\(\textrm{Saturation}[1^-_T]\)

B->K::Saturation[1^-_T]@G2026

\(\textrm{Saturation}[1^-_T]\)

B->K::Saturation[1^-_V]

\(\textrm{Saturation}[1^-_V]\)

B->K::Saturation[1^-_V]@G2026

\(\textrm{Saturation}[1^-_V]\)

B->K::f_+(q2)

\(f_+^{B\to K}(q^2)\)

q2

B->K::f_+[s^1/s^0](q2)

n/a

q2

B->K::f_+_series(q2)@SE

\(\hat{f}_+^{B\to K}(q^2)\)

q2

B->K::f_+_series_prime(q2)@SE

\(\hat{f}_+^{\prime B\to K}(q^2)\)

q2

B->K::f_-(q2)

\(f_-^{B\to K}(q^2)\)

q2

B->K::f_0(q2)

\(f_0^{B\to K}(q^2)\)

q2

B->K::f_0[s^1/s^0](q2)

n/a

q2

B->K::f_0_series(q2)@SE

\(\hat{f}_0^{B\to K}(q^2)\)

q2

B->K::f_0_series_prime(q2)@SE

\(\hat{f}_0^{\prime B\to K}(q^2)\)

q2

B->K::f_T(q2)

\(f_T^{B\to K}(q^2)\)

q2

B->K::f_T[s^1/s^0](q2)

n/a

q2

B->K::f_T_series(q2)@SE

\(\hat{f}_T^{B\to K}(q^2)\)

q2

B->K::f_T_series_prime(q2)@SE

\(\hat{f}_T^{\prime B\to K}(q^2)\)

q2

Pseudo observables representing the full basis of \(B\to K\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Form factors for \(B_s\to \eta^{(\prime)}\) transitions

Qualified Name

Description

Kinematic Variables

B_s->eta::f_+(q2)

\(f_+^{B_s\to\eta}(q^2)\)

q2

B_s->eta::f_0(q2)

\(f_0^{B_s\to\eta}(q^2)\)

q2

B_s->eta::f_T(q2)

\(f_T^{B_s\to\eta}(q^2)\)

q2

B_s->eta_prime::f_+(q2)

\(f_+^{B_s\to\eta'}(q^2)\)

q2

B_s->eta_prime::f_0(q2)

\(f_0^{B_s\to\eta'}(q^2)\)

q2

B_s->eta_prime::f_T(q2)

\(f_T^{B_s\to\eta'}(q^2)\)

q2

Pseudo observables representing the full basis of \(B_s\to \eta^{(\prime)}\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Form factors for \(B_s\to \bar{K}\) transitions

Qualified Name

Description

Kinematic Variables

B_s->K::M_B(SVZ)@DKMMO2008

n/a

B_s->K::M_B(f_+,LCSR)@DKMMO2008

n/a

q2

B_s->K::M_B(f_0,LCSR)@DKMMO2008

n/a

q2

B_s->K::M_B(f_T,LCSR)@DKMMO2008

n/a

q2

B_s->K::Saturation[0^+_V]

\(\textrm{Saturation}[0^+_V]\)

B_s->K::Saturation[0^+_V]@G2026

\(\textrm{Saturation}[0^+_V]\)

B_s->K::Saturation[0^-_A]@G2026

\(\textrm{Saturation}[0^-_A]\)

B_s->K::Saturation[1^+_A]

\(\textrm{Saturation}[1^+_A]\)

B_s->K::Saturation[1^+_A]@G2026

\(\textrm{Saturation}[1^+_A]\)

B_s->K::Saturation[1^+_T5]

\(\textrm{Saturation}[1^+_{T5}]\)

B_s->K::Saturation[1^+_T5]@G2026

\(\textrm{Saturation}[1^+_T5]\)

B_s->K::Saturation[1^-_T]

\(\textrm{Saturation}[1^-_T]\)

B_s->K::Saturation[1^-_T]@G2026

\(\textrm{Saturation}[1^-_T]\)

B_s->K::Saturation[1^-_V]

\(\textrm{Saturation}[1^-_V]\)

B_s->K::Saturation[1^-_V]@G2026

\(\textrm{Saturation}[1^-_V]\)

B_s->K::f_+(q2)

\(f_+^{B_s\to \bar{K}}(q^2)\)

q2

B_s->K::f_+[s^1/s^0](q2)

n/a

q2

B_s->K::f_-(q2)

\(f_-^{B_s\to \bar{K}}(q^2)\)

q2

B_s->K::f_0(q2)

\(f_0^{B_s\to \bar{K}}(q^2)\)

q2

B_s->K::f_0[s^1/s^0](q2)

n/a

q2

B_s->K::f_B@DKMMO2008

n/a

B_s->K::f_T(q2)

\(f_T^{B_s\to \bar{K}}(q^2)\)

q2

B_s->K::f_T[s^1/s^0](q2)

n/a

q2

Pseudo observables representing the full basis of \(B_s\to \bar{K}\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Form factors for \(B_s\to \bar{D_s}\) transitions

Qualified Name

Description

Kinematic Variables

B(_s)->D(_s)::f_0(q2_num)/f_0(q2_denom)

\(f_0(q^2_\mathrm{num})/f_+(q^2_\mathrm{denom})\)

q2_denom, q2_num

B_s->D_s::Saturation[0^+_V]

\(\textrm{Saturation}[0^+_V]\)

B_s->D_s::Saturation[0^+_V]@G2026

\(\textrm{Saturation}[0^+_V]\)

B_s->D_s::Saturation[0^-_A]

\(\textrm{Saturation}[0^-_A]\)

B_s->D_s::Saturation[0^-_A]@G2026

\(\textrm{Saturation}[0^-_A]\)

B_s->D_s::Saturation[1^+_A]

\(\textrm{Saturation}[1^+_A]\)

B_s->D_s::Saturation[1^+_A]@G2026

\(\textrm{Saturation}[1^+_A]\)

B_s->D_s::Saturation[1^+_T5]

\(\textrm{Saturation}[1^+_{T5}]\)

B_s->D_s::Saturation[1^+_T5]@G2026

\(\textrm{Saturation}[1^+_T5]\)

B_s->D_s::Saturation[1^-_T]

\(\textrm{Saturation}[1^-_T]\)

B_s->D_s::Saturation[1^-_T]@G2026

\(\textrm{Saturation}[1^-_T]\)

B_s->D_s::Saturation[1^-_V]

\(\textrm{Saturation}[1^-_V]\)

B_s->D_s::Saturation[1^-_V]@G2026

\(\textrm{Saturation}[1^-_V]\)

B_s->D_s::a_0[S_1]@HQE

\(a_0^{S_1}\)

B_s->D_s::a_0[V_1]@HQE

\(a_0^{V_1}\)

B_s->D_s::a_0[f_T]@HQE

\(a_0^{f_T}\)

B_s->D_s::a_1/a_0[S_1]@HQE

\(a_1^{S_1}/a_0^{S_1}\)

B_s->D_s::a_1/a_0[V_1]@HQE

\(a_1^{V_1}/a_0^{V_1}\)

B_s->D_s::a_1/a_0[f_T]@HQE

\(a_1^{f_T}/a_0^{f_T}\)

B_s->D_s::a_1[S_1]@HQE

\(a_1^{S_1}\)

B_s->D_s::a_1[V_1]@HQE

\(a_1^{V_1}\)

B_s->D_s::a_1[f_T]@HQE

\(a_1^{f_T}\)

B_s->D_s::a_2/a_0[S_1]@HQE

\(a_2^{S_1}/a_0^{S_1}\)

B_s->D_s::a_2/a_0[V_1]@HQE

\(a_2^{V_1}/a_0^{V_1}\)

B_s->D_s::a_2/a_0[f_T]@HQE

\(a_2^{f_T}/a_0^{f_T}\)

B_s->D_s::a_2[S_1]@HQE

\(a_2^{S_1}\)

B_s->D_s::a_2[V_1]@HQE

\(a_2^{V_1}\)

B_s->D_s::a_2[f_T]@HQE

\(a_2^{f_T}\)

B_s->D_s::f_+(q2)

\(f_+^{B_s\to \bar{D}_s}(q^2)\)

q2

B_s->D_s::f_+[s^1/s^0](q2)

n/a

q2

B_s->D_s::f_-(q2)

\(f_-^{B_s\to \bar{D}_s}(q^2)\)

q2

B_s->D_s::f_0(q2)

\(f_0^{B_s\to \bar{D}_s}(q^2)\)

q2

B_s->D_s::f_0[s^1/s^0](q2)

n/a

q2

B_s->D_s::f_T(q2)

\(f_T^{B_s\to \bar{D}_s}(q^2)\)

q2

B_s->D_s::f_T(q2)/f_+(q2)

\(f_T(q^2)/f_+(q^2)\)

q2

B_s->D_s::f_T[s^1/s^0](q2)

n/a

q2

Pseudo observables representing the full basis of \(B_s\to\bar{D}_s\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Form factors for \(B \to \gamma^*\) transitions

Qualified Name

Description

Kinematic Variables

B->gamma^*::Abs{F_1}(q2,k2)

\(\text{Abs}\,F_1^{B\to \gamma^*}(q^2,k^2)\)

q2, k2

B->gamma^*::Abs{F_2}(q2,k2)

\(\text{Abs}\,F_2^{B\to \gamma^*}(q^2,k^2)\)

q2, k2

B->gamma^*::Abs{F_3}(q2,k2)

\(\text{Abs}\,F_3^{B\to \gamma^*}(q^2,k^2)\)

q2, k2

B->gamma^*::Abs{F_4}(q2,k2)

\(\text{Abs}\,F_4^{B\to \gamma^*}(q^2,k^2)\)

q2, k2

B->gamma^*::Arg{F_1}(q2,k2)

\(\text{Arg}\,F_1^{B\to \gamma^*}(q^2,k^2)\)

q2, k2

B->gamma^*::Arg{F_2}(q2,k2)

\(\text{Arg}\,F_2^{B\to \gamma^*}(q^2,k^2)\)

q2, k2

B->gamma^*::Arg{F_3}(q2,k2)

\(\text{Arg}\,F_3^{B\to \gamma^*}(q^2,k^2)\)

q2, k2

B->gamma^*::Arg{F_4}(q2,k2)

\(\text{Arg}\,F_4^{B\to \gamma^*}(q^2,k^2)\)

q2, k2

Pseudo observables representing the \(B \to \gamma^*\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Form factors for \(B\to \gamma\) transitions

Qualified Name

Description

Kinematic Variables

B->gamma::F_A(E_gamma)

\(F_A^{B\to \gamma}(E_\gamma)\)

E_gamma

B->gamma::F_V(E_gamma)

\(F_V^{B\to \gamma}(E_\gamma)\)

E_gamma

Pseudo observables representing the full basis of \(B\to \gamma\) form factors. The FLvD2022QCDF form factors implement [BBJW:2018A], Eq. (5.1). Option lcda-model selects the model of the \(B\)-meson LCDAs, FLvD2022 (default), FLvD2022+profile, or exponential; they differ by more than RG evolution, since their three-particle LCDAs differ. FLvD2022+profile uses the same \(\phi_+\) as FLvD2022 but models the three-particle LCDAs from it by the profile-function ansatz of [BBJW:2018A], so its twist-3,4 soft term carries an unquantifiable modelling error and violates the ansatz’s own equation-of-motion relation away from a codimension-one surface in coefficient space; it is a separate model, not a completion of FLvD2022. Option contributions selects the terms of Eq. (5.1), one value per term plus two composites: none, ht, soft-nlo, soft-tw-3+4, soft-tw-5+6, soft (the three soft terms), and all (default). The twist-3,4 soft term requires the three-particle LCDAs, which [FLvD:2022A] does not parametrise, so naming it explicitly under FLvD2022 is rejected, while soft and all deliver what the selected model supports and therefore mean one term less under FLvD2022. The twist-5,6 soft term needs only \(\phi_-^{WW}\) and \(1/\lambda_B\) and is available for all models. Option evolution-order accepts NLL (default) and LL. EOS reproduces every published equation of [BBJW:2018A] that can be checked in isolation. Compared against the curves of their Fig. 7 (lower) at their own inputs — Table 1, \(\hat\sigma_1 = 0\), LCDA defined at \(\mu_0 = 1\,\text{GeV}\) and evolved to \(\mu = 1.5\,\text{GeV}\)FLvD2022+profile, the only model here carrying both that evolution and all four terms of Eq. (5.1), gives an \(F_V\) that is 2.6-3.0% low for \(\lambda_B = 0.20\ldots0.50\,\text{GeV}\), near-uniformly in \(E_\gamma\); almost all of that residual sits in the leading-power term rather than in the soft corrections. exponential instead lies 9-15% high, because it omits the RG evolution that [BBJW:2018A] apply.

Form factors for \(B\to \omega\) transitions

Qualified Name

Description

Kinematic Variables

B->omega::A_0(q2)

\(A_0^{B\to \omega}(q^2)\)

q2

B->omega::A_1(q2)

\(A_1^{B\to \omega}(q^2)\)

q2

B->omega::A_12(q2)

\(A_{12}^{B\to \omega}(q^2)\)

q2

B->omega::A_2(q2)

\(A_2^{B\to \omega}(q^2)\)

q2

B->omega::T_1(q2)

\(T_1^{B\to \omega}(q^2)\)

q2

B->omega::T_2(q2)

\(T_2^{B\to \omega}(q^2)\)

q2

B->omega::T_23(q2)

\(T_{23}^{B\to \omega}(q^2)\)

q2

B->omega::T_3(q2)

\(T_3^{B\to \omega}(q^2)\)

q2

B->omega::V(q2)

\(V^{B\to \omega}(q^2)\)

q2

Pseudo observables representing the full basis of \(B\to \omega\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Form factors for \(B\to \rho\) transitions

Qualified Name

Description

Kinematic Variables

B->rho::A_0(q2)

\(A_0^{B\to \rho}(q^2)\)

q2

B->rho::A_1(q2)

\(A_1^{B\to \rho}(q^2)\)

q2

B->rho::A_12(q2)

\(A_{12}^{B\to \rho}(q^2)\)

q2

B->rho::A_12(q2)/A_1(q2)

\(A_{12}(q^2)/A_1(q^2)\)

q2

B->rho::A_1[s^1/s^0](q2)

n/a

q2

B->rho::A_2(q2)

\(A_2^{B\to \rho}(q^2)\)

q2

B->rho::A_2(q2)/A_1(q2)

\(A_2(q^2)/A_1(q^2)\)

q2

B->rho::A_2[s^1/s^0](q2)

n/a

q2

B->rho::A_30[s^1/s^0](q2)

n/a

q2

B->rho::T_1(q2)

\(T_1^{B\to \rho}(q^2)\)

q2

B->rho::T_1[s^1/s^0](q2)

n/a

q2

B->rho::T_2(q2)

\(T_2^{B\to \rho}(q^2)\)

q2

B->rho::T_23(q2)

\(T_{23}^{B\to \rho}(q^2)\)

q2

B->rho::T_23(q2)/T_2(q2)

\(T_{23}(q^2)/T_2(q^2)\)

q2

B->rho::T_23A[s^1/s^0](q2)

n/a

q2

B->rho::T_23B[s^1/s^0](q2)

n/a

q2

B->rho::T_3(q2)

\(T_3^{B\to \rho}(q^2)\)

q2

B->rho::V(q2)

\(V^{B\to \rho}(q^2)\)

q2

B->rho::V(q2)/A_1(q2)

\(V(q^2)/A_1(q^2)\)

q2

B->rho::V[s^1/s^0](q2)

n/a

q2

Pseudo observables representing the full basis of \(B\to \rho\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Form factors for \(B\to K^*\) transitions

Qualified Name

Description

Kinematic Variables

B->K^*::A_0(q2)

\(A_0^{B\to K^*}(q^2)\)

q2

B->K^*::A_1(q2)

\(A_1^{B\to K^*}(q^2)\)

q2

B->K^*::A_12(q2)

\(A_{12}^{B\to K^*}(q^2)\)

q2

B->K^*::A_12(q2)/A_1(q2)

\(A_{12}(q^2)/A_1(q^2)\)

q2

B->K^*::A_1[s^1/s^0](q2)

n/a

q2

B->K^*::A_2(q2)

\(A_2^{B\to K^*}(q^2)\)

q2

B->K^*::A_2(q2)/A_1(q2)

\(A_2(q^2)/A_1(q^2)\)

q2

B->K^*::A_2[s^1/s^0](q2)

n/a

q2

B->K^*::A_30[s^1/s^0](q2)

n/a

q2

B->K^*::F_long(q2)

\(\mathcal{F}_0^{B\to K^*}(q^2)\)

q2

B->K^*::F_long_T(q2)

\(\mathcal{F}_{0,T}^{B\to K^*}(q^2)\)

q2

B->K^*::F_long_T(q2)/F_long(q2)

\(\mathcal{F}_{0,T}(q^2)/\mathcal{F}_0(q^2)\)

q2

B->K^*::F_para(q2)

\(\mathcal{F}_\parallel^{B\to K^*}(q^2)\)

q2

B->K^*::F_para_T(q2)

\(\mathcal{F}_{\parallel,T}^{B\to K^*}(q^2)\)

q2

B->K^*::F_para_T(q2)/F_para(q2)

\(\mathcal{F}_{\parallel,T}(q^2)/\mathcal{F}_\parallel(q^2)\)

q2

B->K^*::F_perp(q2)

\(\mathcal{F}_\perp^{B\to K^*}(q^2)\)

q2

B->K^*::F_perp_T(q2)

\(\mathcal{F}_{\perp,T}^{B\to K^*}(q^2)\)

q2

B->K^*::F_perp_T(q2)/F_perp(q2)

\(\mathcal{F}_{\perp,T}(q^2)/\mathcal{F}_\perp(q^2)\)

q2

B->K^*::Saturation[0^+_V]

\(\textrm{Saturation}[0^+_V]\)

B->K^*::Saturation[0^+_V]@G2026

\(\textrm{Saturation}[0^+_V]\)

B->K^*::Saturation[0^-_A]

\(\textrm{Saturation}[0^-_A]\)

B->K^*::Saturation[0^-_A]@G2026

\(\textrm{Saturation}[0^-_A]\)

B->K^*::Saturation[1^+_A]

\(\textrm{Saturation}[1^+_A]\)

B->K^*::Saturation[1^+_A]@G2026

\(\textrm{Saturation}[1^+_A]\)

B->K^*::Saturation[1^+_T5]

\(\textrm{Saturation}[1^+_{T5}]\)

B->K^*::Saturation[1^+_T5]@G2026

\(\textrm{Saturation}[1^+_T5]\)

B->K^*::Saturation[1^-_T]

\(\textrm{Saturation}[1^-_T]\)

B->K^*::Saturation[1^-_T]@G2026

\(\textrm{Saturation}[1^-_T]\)

B->K^*::Saturation[1^-_V]

\(\textrm{Saturation}[1^-_V]\)

B->K^*::Saturation[1^-_V]@G2026

\(\textrm{Saturation}[1^-_V]\)

B->K^*::T_1(q2)

\(T_1^{B\to K^*}(q^2)\)

q2

B->K^*::T_1[s^1/s^0](q2)

n/a

q2

B->K^*::T_2(q2)

\(T_2^{B\to K^*}(q^2)\)

q2

B->K^*::T_23(q2)

\(T_{23}^{B\to K^*}(q^2)\)

q2

B->K^*::T_23(q2)/T_2(q2)

\(T_{23}(q^2)/T_2(q^2)\)

q2

B->K^*::T_23A[s^1/s^0](q2)

n/a

q2

B->K^*::T_23B[s^1/s^0](q2)

n/a

q2

B->K^*::T_3(q2)

\(T_3^{B\to K^*}(q^2)\)

q2

B->K^*::V(q2)

\(V^{B\to K^*}(q^2)\)

q2

B->K^*::V(q2)/A_1(q2)

\(V(q^2)/A_1(q^2)\)

q2

B->K^*::V[s^1/s^0](q2)

n/a

q2

Pseudo observables representing the full basis of \(B\to K^*\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Form factors for \(B\to \bar{D}^*\) transitions and related pseudo-observables

Qualified Name

Description

Kinematic Variables

B->D^*::A_0(q2)

\(A_0^{B\to D^*}(q^2)\)

q2

B->D^*::A_1(q2)

\(A_1^{B\to D^*}(q^2)\)

q2

B->D^*::A_12(q2)

\(A_{12}^{B\to D^*}(q^2)\)

q2

B->D^*::A_12(q2)/A_1(q2)

\(A_{12}(q^2)/A_1(q^2)\)

q2

B->D^*::A_1[s^1/s^0](q2)

n/a

q2

B->D^*::A_2(q2)

\(A_2^{B\to D^*}(q^2)\)

q2

B->D^*::A_2(q2)/A_1(q2)

\(A_2(q^2)/A_1(q^2)\)

q2

B->D^*::A_2[s^1/s^0](q2)

n/a

q2

B->D^*::A_30[s^1/s^0](q2)

n/a

q2

B->D^*::Saturation[0^+_V]

\(\textrm{Saturation}[0^+_V]\)

B->D^*::Saturation[0^+_V]@G2026

\(\textrm{Saturation}[0^+_V]\)

B->D^*::Saturation[0^-_A]

\(\textrm{Saturation}[0^-_A]\)

B->D^*::Saturation[0^-_A]@G2026

\(\textrm{Saturation}[0^-_A]\)

B->D^*::Saturation[1^+_A]

\(\textrm{Saturation}[1^+_A]\)

B->D^*::Saturation[1^+_A]@G2026

\(\textrm{Saturation}[1^+_A]\)

B->D^*::Saturation[1^+_T5]

\(\textrm{Saturation}[1^+_{T5}]\)

B->D^*::Saturation[1^+_T5]@G2026

\(\textrm{Saturation}[1^+_T5]\)

B->D^*::Saturation[1^-_T]

\(\textrm{Saturation}[1^-_T]\)

B->D^*::Saturation[1^-_T]@G2026

\(\textrm{Saturation}[1^-_T]\)

B->D^*::Saturation[1^-_V]

\(\textrm{Saturation}[1^-_V]\)

B->D^*::Saturation[1^-_V]@G2026

\(\textrm{Saturation}[1^-_V]\)

B->D^*::T_1(q2)

\(T_1^{B\to D^*}(q^2)\)

q2

B->D^*::T_1[s^1/s^0](q2)

n/a

q2

B->D^*::T_2(q2)

\(T_2^{B\to D^*}(q^2)\)

q2

B->D^*::T_23(q2)

\(T_{23}^{B\to D^*}(q^2)\)

q2

B->D^*::T_23(q2)/T_2(q2)

\(T_{23}(q^2)/T_2(q^2)\)

q2

B->D^*::T_23A[s^1/s^0](q2)

n/a

q2

B->D^*::T_23B[s^1/s^0](q2)

n/a

q2

B->D^*::T_3(q2)

\(T_3^{B\to D^*}(q^2)\)

q2

B->D^*::V(q2)

\(V^{B\to D^*}(q^2)\)

q2

B->D^*::V(q2)/A_1(q2)

\(V(q^2)/A_1(q^2)\)

q2

B->D^*::V[s^1/s^0](q2)

n/a

q2

B->D^*::a_0[A_1]@HQE

\(a_0^{A_1}\)

B->D^*::a_0[A_5]@HQE

\(a_0^{A_5}\)

B->D^*::a_0[F_1]@BGL

\(a_0^{F_1}\)

B->D^*::a_0[F_2]@BGL

\(a_0^{F_2}\)

B->D^*::a_0[P_1]@HQE

\(a_0^{P_1}\)

B->D^*::a_0[T_1]@HQE

\(a_0^{T_1}\)

B->D^*::a_0[T_23]@BGL

\(a_0^{T_{23}}\)

B->D^*::a_0[T_23]@HQE

\(a_0^{T_{23}}\)

B->D^*::a_0[T_2]@BGL

\(a_0^{T_2}\)

B->D^*::a_0[T_2]@HQE

\(a_0^{T_2}\)

B->D^*::a_0[V_4]@HQE

\(a_0^{V_4}\)

B->D^*::a_1/a_0[A_1]@HQE

\(a_1^{A_1}/a_0^{A_1}\)

B->D^*::a_1/a_0[A_5]@HQE

\(a_1^{A_5}/a_0^{A_5}\)

B->D^*::a_1/a_0[P_1]@HQE

\(a_1^{P_1}/a_0^{P_1}\)

B->D^*::a_1/a_0[T_1]@HQE

\(a_1^{T_1}/a_0^{T_1}\)

B->D^*::a_1/a_0[T_23]@HQE

\(a_1^{T_{23}}/a_0^{T_{23}}\)

B->D^*::a_1/a_0[T_2]@HQE

\(a_1^{T_2}/a_0^{T_2}\)

B->D^*::a_1/a_0[V_4]@HQE

\(a_1^{V_4}/a_0^{V_4}\)

B->D^*::a_1[A_1]@HQE

\(a_1^{A_1}\)

B->D^*::a_1[A_5]@HQE

\(a_1^{A_5}\)

B->D^*::a_1[P_1]@HQE

\(a_1^{P_1}\)

B->D^*::a_1[T_1]@HQE

\(a_1^{T_1}\)

B->D^*::a_1[T_23]@HQE

\(a_1^{T_{23}}\)

B->D^*::a_1[T_2]@HQE

\(a_1^{T_2}\)

B->D^*::a_1[V_4]@HQE

\(a_1^{V_4}\)

B->D^*::a_2/a_0[A_1]@HQE

\(a_2^{A_1}/a_0^{A_1}\)

B->D^*::a_2/a_0[A_5]@HQE

\(a_2^{A_5}/a_0^{A_5}\)

B->D^*::a_2/a_0[P_1]@HQE

\(a_2^{P_1}/a_0^{P_1}\)

B->D^*::a_2/a_0[T_1]@HQE

\(a_2^{T_1}/a_0^{T_1}\)

B->D^*::a_2/a_0[T_23]@HQE

\(a_2^{T_{23}}/a_0^{T_{23}}\)

B->D^*::a_2/a_0[T_2]@HQE

\(a_2^{T_2}/a_0^{T_2}\)

B->D^*::a_2/a_0[V_4]@HQE

\(a_2^{V_4}/a_0^{V_4}\)

B->D^*::a_2[A_1]@HQE

\(a_2^{A_1}\)

B->D^*::a_2[A_5]@HQE

\(a_2^{A_5}\)

B->D^*::a_2[P_1]@HQE

\(a_2^{P_1}\)

B->D^*::a_2[T_1]@HQE

\(a_2^{T_1}\)

B->D^*::a_2[T_23]@HQE

\(a_2^{T_{23}}\)

B->D^*::a_2[T_2]@HQE

\(a_2^{T_2}\)

B->D^*::a_2[V_4]@HQE

\(a_2^{V_4}\)

B->D^*::h_A1(q2)

\(h_{A_1}^{\bar{B}\to D^*}(q^2)\)

q2

B->D^*::h_A2(q2)

\(h_{A_2}^{\bar{B}\to D^*}(q^2)\)

q2

B->D^*::h_A3(q2)

\(h_{A_3}^{\bar{B}\to D^*}(q^2)\)

q2

B->D^*::h_T1(q2)

\(h_{T_1}^{\bar{B}\to D^*}(q^2)\)

q2

B->D^*::h_T2(q2)

\(h_{T_2}^{\bar{B}\to D^*}(q^2)\)

q2

B->D^*::h_T3(q2)

\(h_{T_3}^{\bar{B}\to D^*}(q^2)\)

q2

B->D^*::h_V(q2)

\(h_V^{\bar{B}\to D^*}(q^2)\)

q2

Pseudo observables representing the full basis of \(B\to \bar{D}^*\) form factors. For most pseudo-observables, the specific parametrization can be chosen via the “form-factors” option.

Form factors for \(B_c\to J/\psi\) transitions

Qualified Name

Description

Kinematic Variables

B_c->J/psi::A_0(q2)

\(A_0^{B_c\to J/\psi}(q^2)\)

q2

B_c->J/psi::A_1(q2)

\(A_1^{B_c\to J/\psi}(q^2)\)

q2

B_c->J/psi::A_12(q2)

\(A_{12}^{B_c\to J/\psi}(q^2)\)

q2

B_c->J/psi::A_2(q2)

\(A_2^{B_c\to J/\psi}(q^2)\)

q2

B_c->J/psi::Saturation[0^+_V]

\(\textrm{Saturation}[0^+_V]\)

B_c->J/psi::Saturation[0^-_A]

\(\textrm{Saturation}[0^-_A]\)

B_c->J/psi::Saturation[1^+_A]

\(\textrm{Saturation}[1^+_A]\)

B_c->J/psi::Saturation[1^+_T5]

\(\textrm{Saturation}[1^+_{T5}]\)

B_c->J/psi::Saturation[1^-_T]

\(\textrm{Saturation}[1^-_T]\)

B_c->J/psi::Saturation[1^-_V]

\(\textrm{Saturation}[1^-_V]\)

B_c->J/psi::T_1(q2)

\(T_1^{B_c\to J/\psi}(q^2)\)

q2

B_c->J/psi::T_2(q2)

\(T_2^{B_c\to J/\psi}(q^2)\)

q2

B_c->J/psi::T_23(q2)

\(T_{23}^{B_c\to J/\psi}(q^2)\)

q2

B_c->J/psi::T_3(q2)

\(T_3^{B_c\to J/\psi}(q^2)\)

q2

B_c->J/psi::V(q2)

\(V^{B_c\to J/\psi}(q^2)\)

q2

Pseudo observables representing the full basis of \(B_c\to J/\psi\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Form factors for \(B_s\to \bar{K}^*\) transitions

Qualified Name

Description

Kinematic Variables

B_s->K^*::A_0(q2)

\(A_0^{B_s\to \bar{K}^*}(q^2)\)

q2

B_s->K^*::A_1(q2)

\(A_1^{B_s\to \bar{K}^*}(q^2)\)

q2

B_s->K^*::A_12(q2)

\(A_{12}^{B_s\to \bar{K}^*}(q^2)\)

q2

B_s->K^*::A_12(q2)/A_1(q2)

\(A_{12}(q^2)/A_1(q^2)\)

q2

B_s->K^*::A_1[s^1/s^0](q2)

n/a

q2

B_s->K^*::A_2(q2)

\(A_2^{B_s\to \bar{K}^*}(q^2)\)

q2

B_s->K^*::A_2(q2)/A_1(q2)

\(A_2(q^2)/A_1(q^2)\)

q2

B_s->K^*::A_2[s^1/s^0](q2)

n/a

q2

B_s->K^*::A_30[s^1/s^0](q2)

n/a

q2

B_s->K^*::Saturation[0^+_V]@G2026

\(\textrm{Saturation}[0^+_V]\)

B_s->K^*::Saturation[0^-_A]@G2026

\(\textrm{Saturation}[0^-_A]\)

B_s->K^*::Saturation[1^+_A]@G2026

\(\textrm{Saturation}[1^+_A]\)

B_s->K^*::Saturation[1^+_T5]@G2026

\(\textrm{Saturation}[1^+_T5]\)

B_s->K^*::Saturation[1^-_T]@G2026

\(\textrm{Saturation}[1^-_T]\)

B_s->K^*::Saturation[1^-_V]@G2026

\(\textrm{Saturation}[1^-_V]\)

B_s->K^*::T_1(q2)

\(T_1^{B_s\to \bar{K}^*}(q^2)\)

q2

B_s->K^*::T_1[s^1/s^0](q2)

n/a

q2

B_s->K^*::T_2(q2)

\(T_2^{B_s\to \bar{K}^*}(q^2)\)

q2

B_s->K^*::T_23(q2)

\(T_{23}^{B_s\to \bar{K}^*}(q^2)\)

q2

B_s->K^*::T_23(q2)/T_2(q2)

\(T_{23}(q^2)/T_2(q^2)\)

q2

B_s->K^*::T_23A[s^1/s^0](q2)

n/a

q2

B_s->K^*::T_23B[s^1/s^0](q2)

n/a

q2

B_s->K^*::T_3(q2)

\(T_3^{B_s\to \bar{K}^*}(q^2)\)

q2

B_s->K^*::V(q2)

\(V^{B_s\to \bar{K}^*}(q^2)\)

q2

B_s->K^*::V(q2)/A_1(q2)

\(V(q^2)/A_1(q^2)\)

q2

B_s->K^*::V[s^1/s^0](q2)

n/a

q2

Pseudo observables representing the full basis of \(B_s\to \bar{K}^*\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Form factors for \(B_s\to \phi\) transitions

Qualified Name

Description

Kinematic Variables

B_s->phi::A_0(q2)

\(A_0^{B_s\to \phi}(q^2)\)

q2

B_s->phi::A_1(q2)

\(A_1^{B_s\to \phi}(q^2)\)

q2

B_s->phi::A_12(q2)

\(A_{12}^{B_s\to \phi}(q^2)\)

q2

B_s->phi::A_12(q2)/A_1(q2)

\(A_{12}(q^2)/A_1(q^2)\)

q2

B_s->phi::A_1[s^1/s^0](q2)

n/a

q2

B_s->phi::A_2(q2)

\(A_2^{B_s\to \phi}(q^2)\)

q2

B_s->phi::A_2(q2)/A_1(q2)

\(A_2(q^2)/A_1(q^2)\)

q2

B_s->phi::A_2[s^1/s^0](q2)

n/a

q2

B_s->phi::A_30[s^1/s^0](q2)

n/a

q2

B_s->phi::F_long(q2)

\(\mathcal{F}_0^{B_s\to \phi}(q^2)\)

q2

B_s->phi::F_long_T(q2)

\(\mathcal{F}_{0,T}^{B_s\to \phi}(q^2)\)

q2

B_s->phi::F_long_T(q2)/F_long(q2)

\(\mathcal{F}_{0,T}(q^2)/\mathcal{F}_0(q^2)\)

q2

B_s->phi::F_para(q2)

\(\mathcal{F}_\parallel^{B_s\to \phi}(q^2)\)

q2

B_s->phi::F_para_T(q2)

\(\mathcal{F}_{\parallel,T}^{B_s\to \phi}(q^2)\)

q2

B_s->phi::F_para_T(q2)/F_para(q2)

\(\mathcal{F}_{\parallel,T}(q^2)/\mathcal{F}_\parallel(q^2)\)

q2

B_s->phi::F_perp(q2)

\(\mathcal{F}_\perp^{B_s\to \phi}(q^2)\)

q2

B_s->phi::F_perp_T(q2)

\(\mathcal{F}_{\perp,T}^{B_s\to \phi}(q^2)\)

q2

B_s->phi::F_perp_T(q2)/F_perp(q2)

\(\mathcal{F}_{\perp,T}(q^2)/\mathcal{F}_\perp(q^2)\)

q2

B_s->phi::Saturation[0^+_V]

\(\textrm{Saturation}[0^+_V]\)

B_s->phi::Saturation[0^+_V]@G2026

\(\textrm{Saturation}[0^+_V]\)

B_s->phi::Saturation[0^-_A]

\(\textrm{Saturation}[0^-_A]\)

B_s->phi::Saturation[0^-_A]@G2026

\(\textrm{Saturation}[0^-_A]\)

B_s->phi::Saturation[1^+_A]

\(\textrm{Saturation}[1^+_A]\)

B_s->phi::Saturation[1^+_A]@G2026

\(\textrm{Saturation}[1^+_A]\)

B_s->phi::Saturation[1^+_T5]

\(\textrm{Saturation}[1^+_{T5}]\)

B_s->phi::Saturation[1^+_T5]@G2026

\(\textrm{Saturation}[1^+_T5]\)

B_s->phi::Saturation[1^-_T]

\(\textrm{Saturation}[1^-_T]\)

B_s->phi::Saturation[1^-_T]@G2026

\(\textrm{Saturation}[1^-_T]\)

B_s->phi::Saturation[1^-_V]

\(\textrm{Saturation}[1^-_V]\)

B_s->phi::Saturation[1^-_V]@G2026

\(\textrm{Saturation}[1^-_V]\)

B_s->phi::T_1(q2)

\(T_1^{B_s\to \phi}(q^2)\)

q2

B_s->phi::T_1[s^1/s^0](q2)

n/a

q2

B_s->phi::T_2(q2)

\(T_2^{B_s\to \phi}(q^2)\)

q2

B_s->phi::T_23(q2)

\(T_{23}^{B_s\to \phi}(q^2)\)

q2

B_s->phi::T_23(q2)/T_2(q2)

\(T_{23}(q^2)/T_2(q^2)\)

q2

B_s->phi::T_23A[s^1/s^0](q2)

n/a

q2

B_s->phi::T_23B[s^1/s^0](q2)

n/a

q2

B_s->phi::T_3(q2)

\(T_3^{B_s\to \phi}(q^2)\)

q2

B_s->phi::V(q2)

\(V^{B_s\to \phi}(q^2)\)

q2

B_s->phi::V(q2)/A_1(q2)

\(V(q^2)/A_1(q^2)\)

q2

B_s->phi::V[s^1/s^0](q2)

n/a

q2

Pseudo observables representing the full basis of \(B_s\to \phi\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Form factors for \(B_s\to \bar{D}_s^*\) transitions

Qualified Name

Description

Kinematic Variables

B_s->D_s^*::A_0(q2)

\(A_0^{B_s\to D_s^*}(q^2)\)

q2

B_s->D_s^*::A_1(q2)

\(A_1^{B_s\to D_s^*}(q^2)\)

q2

B_s->D_s^*::A_12(q2)

\(A_{12}^{B_s\to D_s^*}(q^2)\)

q2

B_s->D_s^*::A_12(q2)/A_1(q2)

\(A_{12}(q^2)/A_1(q^2)\)

q2

B_s->D_s^*::A_1[s^1/s^0](q2)

n/a

q2

B_s->D_s^*::A_2(q2)

\(A_2^{B_s\to D_s^*}(q^2)\)

q2

B_s->D_s^*::A_2(q2)/A_1(q2)

\(A_2(q^2)/A_1(q^2)\)

q2

B_s->D_s^*::A_2[s^1/s^0](q2)

n/a

q2

B_s->D_s^*::A_30[s^1/s^0](q2)

n/a

q2

B_s->D_s^*::Saturation[0^+_V]

\(\textrm{Saturation}[0^+_V]\)

B_s->D_s^*::Saturation[0^+_V]@G2026

\(\textrm{Saturation}[0^+_V]\)

B_s->D_s^*::Saturation[0^-_A]

\(\textrm{Saturation}[0^-_A]\)

B_s->D_s^*::Saturation[0^-_A]@G2026

\(\textrm{Saturation}[0^-_A]\)

B_s->D_s^*::Saturation[1^+_A]

\(\textrm{Saturation}[1^+_A]\)

B_s->D_s^*::Saturation[1^+_A]@G2026

\(\textrm{Saturation}[1^+_A]\)

B_s->D_s^*::Saturation[1^+_T5]

\(\textrm{Saturation}[1^+_{T5}]\)

B_s->D_s^*::Saturation[1^+_T5]@G2026

\(\textrm{Saturation}[1^+_T5]\)

B_s->D_s^*::Saturation[1^-_T]

\(\textrm{Saturation}[1^-_T]\)

B_s->D_s^*::Saturation[1^-_T]@G2026

\(\textrm{Saturation}[1^-_T]\)

B_s->D_s^*::Saturation[1^-_V]

\(\textrm{Saturation}[1^-_V]\)

B_s->D_s^*::Saturation[1^-_V]@G2026

\(\textrm{Saturation}[1^-_V]\)

B_s->D_s^*::T_1(q2)

\(T_1^{B_s\to D_s^*}(q^2)\)

q2

B_s->D_s^*::T_1[s^1/s^0](q2)

n/a

q2

B_s->D_s^*::T_2(q2)

\(T_2^{B_s\to D_s^*}(q^2)\)

q2

B_s->D_s^*::T_23(q2)

\(T_{23}^{B_s\to D_s^*}(q^2)\)

q2

B_s->D_s^*::T_23(q2)/T_2(q2)

\(T_{23}(q^2)/T_2(q^2)\)

q2

B_s->D_s^*::T_23A[s^1/s^0](q2)

n/a

q2

B_s->D_s^*::T_23B[s^1/s^0](q2)

n/a

q2

B_s->D_s^*::T_3(q2)

\(T_3^{B_s\to D_s^*}(q^2)\)

q2

B_s->D_s^*::V(q2)

\(V^{B_s\to D_s^*}(q^2)\)

q2

B_s->D_s^*::V(q2)/A_1(q2)

\(V(q^2)/A_1(q^2)\)

q2

B_s->D_s^*::V[s^1/s^0](q2)

n/a

q2

B_s->D_s^*::a_0[A_1]@HQE

\(a_0^{A_1}\)

B_s->D_s^*::a_0[A_5]@HQE

\(a_0^{A_5}\)

B_s->D_s^*::a_0[P_1]@HQE

\(a_0^{P_1}\)

B_s->D_s^*::a_0[T_1]@HQE

\(a_0^{T_1}\)

B_s->D_s^*::a_0[T_23]@HQE

\(a_0^{T_{23}}\)

B_s->D_s^*::a_0[T_2]@HQE

\(a_0^{T_2}\)

B_s->D_s^*::a_0[V_4]@HQE

\(a_0^{V_4}\)

B_s->D_s^*::a_1/a_0[A_1]@HQE

\(a_1^{A_1}/a_0^{A_1}\)

B_s->D_s^*::a_1/a_0[A_5]@HQE

\(a_1^{A_5}/a_0^{A_5}\)

B_s->D_s^*::a_1/a_0[P_1]@HQE

\(a_1^{P_1}/a_0^{P_1}\)

B_s->D_s^*::a_1/a_0[T_1]@HQE

\(a_1^{T_1}/a_0^{T_1}\)

B_s->D_s^*::a_1/a_0[T_23]@HQE

\(a_1^{T_{23}}/a_0^{T_{23}}\)

B_s->D_s^*::a_1/a_0[T_2]@HQE

\(a_1^{T_2}/a_0^{T_2}\)

B_s->D_s^*::a_1/a_0[V_4]@HQE

\(a_1^{V_4}/a_0^{V_4}\)

B_s->D_s^*::a_1[A_1]@HQE

\(a_1^{A_1}\)

B_s->D_s^*::a_1[A_5]@HQE

\(a_1^{A_5}\)

B_s->D_s^*::a_1[P_1]@HQE

\(a_1^{P_1}\)

B_s->D_s^*::a_1[T_1]@HQE

\(a_1^{T_1}\)

B_s->D_s^*::a_1[T_23]@HQE

\(a_1^{T_{23}}\)

B_s->D_s^*::a_1[T_2]@HQE

\(a_1^{T_2}\)

B_s->D_s^*::a_1[V_4]@HQE

\(a_1^{V_4}\)

B_s->D_s^*::a_2/a_0[A_1]@HQE

\(a_2^{A_1}/a_0^{A_1}\)

B_s->D_s^*::a_2/a_0[A_5]@HQE

\(a_2^{A_5}/a_0^{A_5}\)

B_s->D_s^*::a_2/a_0[P_1]@HQE

\(a_2^{P_1}/a_0^{P_1}\)

B_s->D_s^*::a_2/a_0[T_1]@HQE

\(a_2^{T_1}/a_0^{T_1}\)

B_s->D_s^*::a_2/a_0[T_23]@HQE

\(a_2^{T_{23}}/a_0^{T_{23}}\)

B_s->D_s^*::a_2/a_0[T_2]@HQE

\(a_2^{T_2}/a_0^{T_2}\)

B_s->D_s^*::a_2/a_0[V_4]@HQE

\(a_2^{V_4}/a_0^{V_4}\)

B_s->D_s^*::a_2[A_1]@HQE

\(a_2^{A_1}\)

B_s->D_s^*::a_2[A_5]@HQE

\(a_2^{A_5}\)

B_s->D_s^*::a_2[P_1]@HQE

\(a_2^{P_1}\)

B_s->D_s^*::a_2[T_1]@HQE

\(a_2^{T_1}\)

B_s->D_s^*::a_2[T_23]@HQE

\(a_2^{T_{23}}\)

B_s->D_s^*::a_2[T_2]@HQE

\(a_2^{T_2}\)

B_s->D_s^*::a_2[V_4]@HQE

\(a_2^{V_4}\)

B_s->D_s^*::h_A1(q2)

\(h_{A_1}^{\bar{B}_s\to D_s^*}(q^2)\)

q2

B_s->D_s^*::h_A2(q2)

\(h_{A_2}^{\bar{B}_s\to D_s^*}(q^2)\)

q2

B_s->D_s^*::h_A3(q2)

\(h_{A_3}^{\bar{B}_s\to D_s^*}(q^2)\)

q2

B_s->D_s^*::h_T1(q2)

\(h_{T_1}^{\bar{B}_s\to D_s^*}(q^2)\)

q2

B_s->D_s^*::h_T2(q2)

\(h_{T_2}^{\bar{B}_s\to D_s^*}(q^2)\)

q2

B_s->D_s^*::h_T3(q2)

\(h_{T_3}^{\bar{B}_s\to D_s^*}(q^2)\)

q2

B_s->D_s^*::h_V(q2)

\(h_V^{\bar{B}_s\to D_s^*}(q^2)\)

q2

Pseudo observables representing the full basis of \(B_s\to \bar{D}_s^*\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Form factors for \(B \to \pi \pi\) transitions

Qualified Name

Description

Kinematic Variables

B->pipi::Im{F_long}(q2,k2,z)

\(\mathrm{Im}\,F_0^{B\to \pi\pi}(q^2,k^2,z)\)

q2, k2, z

B->pipi::Im{F_para}(q2,k2,z)

\(\mathrm{Im}\,F_\parallel^{B\to \pi\pi}(q^2,k^2,z)\)

q2, k2, z

B->pipi::Im{F_perp}(q2,k2,z)

\(\mathrm{Im}\,F_\perp^{B\to \pi\pi}(q^2,k^2,z)\)

q2, k2, z

B->pipi::Im{F_time}(q2,k2,z)

\(\mathrm{Im}\,F_t^{B\to \pi\pi}(q^2,k^2,z)\)

q2, k2, z

B->pipi::Im{Res{F_long}}(q2,k2)@FvDV2018A

\(\mathrm{Res}\,\mathrm{Im}\,F_0^{B\to \pi\pi}(q^2,k^2,z)\)

q2, k2

B->pipi::Im{Res{F_long}}(q2,k2)@FvDV2018D

\(\mathrm{Res}\,\mathrm{Im}\,F_0^{B\to \pi\pi}(q^2,k^2,z)\)

q2, k2

B->pipi::Im{Res{F_para}}(q2,k2)@FvDV2018A

\(\mathrm{Res}\,\mathrm{Im}\,F_\parallel^{B\to \pi\pi}(q^2,k^2,z)\)

q2, k2

B->pipi::Im{Res{F_para}}(q2,k2)@FvDV2018D

\(\mathrm{Res}\,\mathrm{Im}\,F_\parallel^{B\to \pi\pi}(q^2,k^2,z)\)

q2, k2

B->pipi::Im{Res{F_perp}}(q2,k2)@FvDV2018A

\(\mathrm{Res}\,\mathrm{Im}\,F_\perp^{B\to \pi\pi}(q^2,k^2,z)\)

q2, k2

B->pipi::Im{Res{F_perp}}(q2,k2)@FvDV2018D

\(\mathrm{Res}\,\mathrm{Im}\,F_\perp^{B\to \pi\pi}(q^2,k^2,z)\)

q2, k2

B->pipi::Im{Res{F_time}}(q2,k2)@FvDV2018A

\(\mathrm{Res}\,\mathrm{Im}\,F_t^{B\to \pi\pi}(q^2,k^2,z)\)

q2, k2

B->pipi::Im{Res{F_time}}(q2,k2)@FvDV2018D

\(\mathrm{Res}\,\mathrm{Im}\,F_t^{B\to \pi\pi}(q^2,k^2,z)\)

q2, k2

B->pipi::Saturation[0^-_A]

\(\textrm{Saturation}[0^-_A]\)

B->pipi::Saturation[1^+_A]

\(\textrm{Saturation}[1^+_A]\)

B->pipi::Saturation[1^-_V]

\(\textrm{Saturation}[1^-_V]\)

Pseudo observables representing the \(B \to \pi \pi\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Form factors for \(\Lambda_b \to \Lambda\) transitions

Qualified Name

Description

Kinematic Variables

Lambda_b->Lambda::Saturation[0^+_V]

\(\textrm{Saturation}[0^+_V]\)

Lambda_b->Lambda::Saturation[0^-_A]

\(\textrm{Saturation}[0^-_A]\)

Lambda_b->Lambda::Saturation[1^+_A]

\(\textrm{Saturation}[1^+_A]\)

Lambda_b->Lambda::Saturation[1^+_T5]

\(\textrm{Saturation}[1^+_{T_5}]\)

Lambda_b->Lambda::Saturation[1^-_T]

\(\textrm{Saturation}[1^-_T]\)

Lambda_b->Lambda::Saturation[1^-_V]

\(\textrm{Saturation}[1^-_V]\)

Lambda_b->Lambda::f_long^A(q2)

\(f_0^{A,\Lambda_b\to\Lambda}(q^2)\)

q2

Lambda_b->Lambda::f_long^T(q2)

\(f_0^{T,\Lambda_b\to\Lambda}(q^2)\)

q2

Lambda_b->Lambda::f_long^T5(q2)

\(f_0^{T5,\Lambda_b\to\Lambda}(q^2)\)

q2

Lambda_b->Lambda::f_long^V(q2)

\(f_0^{V,\Lambda_b\to\Lambda}(q^2)\)

q2

Lambda_b->Lambda::f_perp^A(q2)

\(f_\perp^{A,\Lambda_b\to\Lambda}(q^2)\)

q2

Lambda_b->Lambda::f_perp^T(q2)

\(f_\perp^{T,\Lambda_b\to\Lambda}(q^2)\)

q2

Lambda_b->Lambda::f_perp^T5(q2)

\(f_\perp^{T5,\Lambda_b\to\Lambda}(q^2)\)

q2

Lambda_b->Lambda::f_perp^V(q2)

\(f_\perp^{V,\Lambda_b\to\Lambda}(q^2)\)

q2

Lambda_b->Lambda::f_time^A(q2)

\(f_t^{A,\Lambda_b\to\Lambda}(q^2)\)

q2

Lambda_b->Lambda::f_time^V(q2)

\(f_t^{V,\Lambda_b\to\Lambda}(q^2)\)

q2

Pseudo observables representing the full basis of \(\Lambda_b \to \Lambda\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Form factors for \(\Lambda_b \to \Lambda_c\) transitions

Qualified Name

Description

Kinematic Variables

Lambda_b->Lambda_c::F(1)

n/a

Lambda_b->Lambda_c::F_inel(1)

n/a

Lambda_b->Lambda_c::G(1)

n/a

Lambda_b->Lambda_c::G_inel(1)

n/a

Lambda_b->Lambda_c::f_long^A(q2)

\(f_0^{A,\Lambda_b\to\Lambda_c}(q^2)\)

q2

Lambda_b->Lambda_c::f_long^T(q2)

\(f_0^{T,\Lambda_b\to\Lambda_c}(q^2)\)

q2

Lambda_b->Lambda_c::f_long^T5(q2)

\(f_0^{T5,\Lambda_b\to\Lambda_c}(q^2)\)

q2

Lambda_b->Lambda_c::f_long^V(q2)

\(f_0^{V,\Lambda_b\to\Lambda_c}(q^2)\)

q2

Lambda_b->Lambda_c::f_perp^A(q2)

\(f_\perp^{A,\Lambda_b\to\Lambda_c}(q^2)\)

q2

Lambda_b->Lambda_c::f_perp^T(q2)

\(f_\perp^{T,\Lambda_b\to\Lambda_c}(q^2)\)

q2

Lambda_b->Lambda_c::f_perp^T5(q2)

\(f_\perp^{T5,\Lambda_b\to\Lambda_c}(q^2)\)

q2

Lambda_b->Lambda_c::f_perp^V(q2)

\(f_\perp^{V,\Lambda_b\to\Lambda_c}(q^2)\)

q2

Lambda_b->Lambda_c::f_time^A(q2)

\(f_t^{A,\Lambda_b\to\Lambda_c}(q^2)\)

q2

Lambda_b->Lambda_c::f_time^V(q2)

\(f_t^{V,\Lambda_b\to\Lambda_c}(q^2)\)

q2

Pseudo observables representing the full basis of \(\Lambda_b \to \Lambda_c\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Form factors for \(\Lambda_c \to \Lambda\) transitions

Qualified Name

Description

Kinematic Variables

Lambda_c->Lambda::Saturation[0^+_V]

\(\textrm{Saturation}[0^+_V]\)

Lambda_c->Lambda::Saturation[0^-_A]

\(\textrm{Saturation}[0^-_A]\)

Lambda_c->Lambda::Saturation[1^+_A]

\(\textrm{Saturation}[1^+_A]\)

Lambda_c->Lambda::Saturation[1^+_T5]

\(\textrm{Saturation}[1^+_{T5}]\)

Lambda_c->Lambda::Saturation[1^-_T]

\(\textrm{Saturation}[1^-_T]\)

Lambda_c->Lambda::Saturation[1^-_V]

\(\textrm{Saturation}[1^-_V]\)

Lambda_c->Lambda::f_long^A(q2)

\(f_0^{A,\Lambda_c\to\Lambda}(q^2)\)

q2

Lambda_c->Lambda::f_long^T(q2)

\(f_0^{T,\Lambda_c\to\Lambda}(q^2)\)

q2

Lambda_c->Lambda::f_long^T5(q2)

\(f_0^{T5,\Lambda_c\to\Lambda}(q^2)\)

q2

Lambda_c->Lambda::f_long^V(q2)

\(f_0^{V,\Lambda_c\to\Lambda}(q^2)\)

q2

Lambda_c->Lambda::f_perp^A(q2)

\(f_\perp^{A,\Lambda_c\to\Lambda}(q^2)\)

q2

Lambda_c->Lambda::f_perp^T(q2)

\(f_\perp^{T,\Lambda_c\to\Lambda}(q^2)\)

q2

Lambda_c->Lambda::f_perp^T5(q2)

\(f_\perp^{T5,\Lambda_c\to\Lambda}(q^2)\)

q2

Lambda_c->Lambda::f_perp^V(q2)

\(f_\perp^{V,\Lambda_c\to\Lambda}(q^2)\)

q2

Lambda_c->Lambda::f_time^A(q2)

\(f_t^{A,\Lambda_c\to\Lambda}(q^2)\)

q2

Lambda_c->Lambda::f_time^V(q2)

\(f_t^{V,\Lambda_c\to\Lambda}(q^2)\)

q2

Pseudo observables representing the full basis of \(\Lambda_c \to \Lambda\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Form factors for \(\Lambda_c \to n\) transitions

Qualified Name

Description

Kinematic Variables

Lambda_c->neutron::Saturation[0^+_V]

\(\textrm{Saturation}[0^+_V]\)

Lambda_c->neutron::Saturation[0^-_A]

\(\textrm{Saturation}[0^-_A]\)

Lambda_c->neutron::Saturation[1^+_A]

\(\textrm{Saturation}[1^+_A]\)

Lambda_c->neutron::Saturation[1^+_T5]

\(\textrm{Saturation}[1^+_{T5}]\)

Lambda_c->neutron::Saturation[1^-_T]

\(\textrm{Saturation}[1^-_T]\)

Lambda_c->neutron::Saturation[1^-_V]

\(\textrm{Saturation}[1^-_V]\)

Lambda_c->neutron::f_long^A(q2)

\(f_0^{A,\Lambda_c\to n}(q^2)\)

q2

Lambda_c->neutron::f_long^T(q2)

\(f_0^{T,\Lambda_c\to n}(q^2)\)

q2

Lambda_c->neutron::f_long^T5(q2)

\(f_0^{T5,\Lambda_c\to n}(q^2)\)

q2

Lambda_c->neutron::f_long^V(q2)

\(f_0^{V,\Lambda_c\to n}(q^2)\)

q2

Lambda_c->neutron::f_perp^A(q2)

\(f_\perp^{A,\Lambda_c\to n}(q^2)\)

q2

Lambda_c->neutron::f_perp^T(q2)

\(f_\perp^{T,\Lambda_c\to n}(q^2)\)

q2

Lambda_c->neutron::f_perp^T5(q2)

\(f_\perp^{T5,\Lambda_c\to n}(q^2)\)

q2

Lambda_c->neutron::f_perp^V(q2)

\(f_\perp^{V,\Lambda_c\to n}(q^2)\)

q2

Lambda_c->neutron::f_time^A(q2)

\(f_t^{A,\Lambda_c\to n}(q^2)\)

q2

Lambda_c->neutron::f_time^V(q2)

\(f_t^{V,\Lambda_c\to n}(q^2)\)

q2

Pseudo observables representing the full basis of \(\Lambda_c \to n\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Form factors for \(\Lambda_c \to p\) transitions

Qualified Name

Description

Kinematic Variables

Lambda_c->proton::f_long^A(q2)

\(f_0^{A,\Lambda_c\to p}(q^2)\)

q2

Lambda_c->proton::f_long^T(q2)

\(f_0^{T,\Lambda_c\to p}(q^2)\)

q2

Lambda_c->proton::f_long^T5(q2)

\(f_0^{T5,\Lambda_c\to p}(q^2)\)

q2

Lambda_c->proton::f_long^V(q2)

\(f_0^{V,\Lambda_c\to p}(q^2)\)

q2

Lambda_c->proton::f_perp^A(q2)

\(f_\perp^{A,\Lambda_c\to p}(q^2)\)

q2

Lambda_c->proton::f_perp^T(q2)

\(f_\perp^{T,\Lambda_c\to p}(q^2)\)

q2

Lambda_c->proton::f_perp^T5(q2)

\(f_\perp^{T5,\Lambda_c\to p}(q^2)\)

q2

Lambda_c->proton::f_perp^V(q2)

\(f_\perp^{V,\Lambda_c\to p}(q^2)\)

q2

Lambda_c->proton::f_time^A(q2)

\(f_t^{A,\Lambda_c\to p}(q^2)\)

q2

Lambda_c->proton::f_time^V(q2)

\(f_t^{V,\Lambda_c\to p}(q^2)\)

q2

Pseudo observables representing the full basis of \(\Lambda_c \to p\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Form factors for \(\Lambda_b \to \Lambda^*\) transitions

Qualified Name

Description

Kinematic Variables

Lambda_b->Lambda(1520)::Saturation[0^+_V]

\(\textrm{Saturation}[0^+_V]\)

Lambda_b->Lambda(1520)::Saturation[0^-_A]

\(\textrm{Saturation}[0^-_A]\)

Lambda_b->Lambda(1520)::Saturation[1^+_A]

\(\textrm{Saturation}[1^+_A]\)

Lambda_b->Lambda(1520)::Saturation[1^+_T5]

\(\textrm{Saturation}[1^+_{T_5}]\)

Lambda_b->Lambda(1520)::Saturation[1^-_T]

\(\textrm{Saturation}[1^-_T]\)

Lambda_b->Lambda(1520)::Saturation[1^-_V]

\(\textrm{Saturation}[1^-_V]\)

Lambda_b->Lambda(1520)::f_long12^A(q2)

\(f_0^{A,\Lambda_b\to\Lambda(1520)}(q^2)\)

q2

Lambda_b->Lambda(1520)::f_long12^T(q2)

\(f_0^{T,\Lambda_b\to\Lambda(1520)}(q^2)\)

q2

Lambda_b->Lambda(1520)::f_long12^T5(q2)

\(f_0^{T5,\Lambda_b\to\Lambda(1520)}(q^2)\)

q2

Lambda_b->Lambda(1520)::f_long12^V(q2)

\(f_0^{V,\Lambda_b\to\Lambda(1520)}(q^2)\)

q2

Lambda_b->Lambda(1520)::f_perp12^A(q2)

\(f_\perp^{A,\Lambda_b\to\Lambda(1520)}(q^2)\)

q2

Lambda_b->Lambda(1520)::f_perp12^T(q2)

\(f_\perp^{T,\Lambda_b\to\Lambda(1520)}(q^2)\)

q2

Lambda_b->Lambda(1520)::f_perp12^T5(q2)

\(f_\perp^{T5,\Lambda_b\to\Lambda(1520)}(q^2)\)

q2

Lambda_b->Lambda(1520)::f_perp12^V(q2)

\(f_\perp^{V,\Lambda_b\to\Lambda(1520)}(q^2)\)

q2

Lambda_b->Lambda(1520)::f_perp32^A(q2)

\(f_{\perp'}^{A,\Lambda_b\to\Lambda(1520)}(q^2)\)

q2

Lambda_b->Lambda(1520)::f_perp32^T(q2)

\(f_{\perp'}^{T,\Lambda_b\to\Lambda(1520)}(q^2)\)

q2

Lambda_b->Lambda(1520)::f_perp32^T5(q2)

\(f_{\perp'}^{T5,\Lambda_b\to\Lambda(1520)}(q^2)\)

q2

Lambda_b->Lambda(1520)::f_perp32^V(q2)

\(f_{\perp'}^{V,\Lambda_b\to\Lambda(1520)}(q^2)\)

q2

Lambda_b->Lambda(1520)::f_time12^A(q2)

\(f_t^{A,\Lambda_b\to\Lambda(1520)}(q^2)\)

q2

Lambda_b->Lambda(1520)::f_time12^V(q2)

\(f_t^{V,\Lambda_b\to\Lambda(1520)}(q^2)\)

q2

Pseudo observables representing the full basis of \(\Lambda_b \to \Lambda^*\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Unitarity Bounds

Qualified Name

Description

Kinematic Variables

B_s0::Saturation[0^+_V]

\(\textrm{Saturation}_{B_{s,0}}[0^+_V]\)

B_s1::Saturation[1^+_A]

\(\textrm{Saturation}_{B_{s,1}}[1^+_A]\)

B_s1::Saturation[1^+_T5]

\(\textrm{Saturation}_{B_{s,1}}[1^+_{T_5}]\)

B_s::Saturation[0^-_A]

\(\textrm{Saturation}_{B_s^0}[0^-_A]\)

B_s^*::Saturation[1^-_T]

\(\textrm{Saturation}_{B_s^*}[1^-_T]\)

B_s^*::Saturation[1^-_V]

\(\textrm{Saturation}_{B_s^*}[1^-_V]\)

B_u::Saturation[0^-_A]

\(\textrm{Saturation}_{B_u}[0^-_A]\)

B_u^*::Saturation[1^-_V]

\(\textrm{Saturation}_{B_u^*}[1^-_{V}]\)

D_s0::Saturation[0^+_V]

\(\textrm{Saturation}_{D_{s,0}}[0^+_V]\)

D_s1::Saturation[1^+_A]

\(\textrm{Saturation}_{D_{s,1}}[1^+_A]\)

D_s1::Saturation[1^+_T5]

\(\textrm{Saturation}_{D_{s,1}}[1^+_{T_5}]\)

D_s::Saturation[0^-_A]

\(\textrm{Saturation}_{D_s^0}[0^-_A]\)

D_s^*::Saturation[1^-_T]

\(\textrm{Saturation}_{D_s^*}[1^-_T]\)

D_s^*::Saturation[1^-_V]

\(\textrm{Saturation}_{D_s^*}[1^-_V]\)

b->c::Bound[0^+]@CLN

\(B^{b\to c}_{0^+}\)

b->c::Bound[0^+]@OPE

\(B^{b\to c}_{0^+}\)

b->c::Bound[0^-]@CLN

\(B^{b\to c}_{0^-}\)

b->c::Bound[0^-]@OPE

\(B^{b\to c}_{0^-}\)

b->c::Bound[1^+,T]@CLN

\(B^{b\to c}_{1^+,T}\)

b->c::Bound[1^+]@CLN

\(B^{b\to c}_{1^+}\)

b->c::Bound[1^+]@OPE

\(B^{b\to c}_{1^+}\)

b->c::Bound[1^-,T]@CLN

\(B^{b\to c}_{1^-,T}\)

b->c::Bound[1^-]@CLN

\(B^{b\to c}_{1^-}\)

b->c::Bound[1^-]@OPE

\(B^{b\to c}_{1^-}\)

Pseudo observables arising in the various unitarity bounds of semileptonic form factors.

\(B\)-meson LCDAs

Qualified Name

Description

Kinematic Variables

B::L0@FLvD2022

\(L_0\, \left[ \textrm{GeV}^{-1} \right]\)

mu

B::L1@FLvD2022

\(L_1\, \left[ \textrm{GeV}^{-1} \right]\)

mu

B::L2@FLvD2022

\(L_2\, \left[ \textrm{GeV}^{-1} \right]\)

mu

B::phitilde_+(-i*tau,mu)@FLvD2022

\(\tilde\phi_{B,+}(-i \tau, \mu)\)

tau, mu

B::tau*d_dtau_phitilde_+(-i*tau,mu)@FLvD2022

\(-i \tau \, \tilde\phi^{\prime}_{B,+}(-i \tau, \mu)\)

tau, mu

B::tau^2*d2_d2tau_phitilde_+(-i*tau,mu)@FLvD2022

\(-\tau^2 \, \tilde\phi^{\prime\prime}_{B,+}(-i \tau, \mu)\)

tau, mu

Pseudo observables arising in the description of \(B\)-meson Light-Cone Distribution Amplitudes (LCDAs).

Form factors for \(D \to K\) transitions

Qualified Name

Description

Kinematic Variables

D->K::F_T(q2)/F_plus(q2)

\(F_T(q^2)/F_+(q^2)\)

q2

D->K::F_plus(q2)

\(F_+^{D \to K}(q^2)\)

q2

D->K::F_plus_T(q2)

\(F_T^{D \to K}(q^2)\)

q2

D->K::F_plus_T(q2)/F_plus(q2)

\(F_{+,T}(q^2)/F_+(q^2)\)

q2

D->K::Saturation[0^+_V]

\(\textrm{Saturation}[0^+_V]\)

D->K::Saturation[0^-_A]

\(\textrm{Saturation}[0^-_A]\)

D->K::Saturation[1^+_A]

\(\textrm{Saturation}[1^+_A]\)

D->K::Saturation[1^+_T5]

\(\textrm{Saturation}[1^+_{T5}]\)

D->K::Saturation[1^-_T]

\(\textrm{Saturation}[1^-_T]\)

D->K::Saturation[1^-_V]

\(\textrm{Saturation}[1^-_V]\)

D->K::f_+(q2)

\(f_+^{D \to K}(q^2)\)

q2

D->K::f_+_series(q2)@SE

\(\hat{f}_+^{D \to K}(q^2)\)

q2

D->K::f_+_series_prime(q2)@SE

\(\hat{f}_+^{\prime D \to K}(q^2)\)

q2

D->K::f_-(q2)

\(f_-^{D \to K}(q^2)\)

q2

D->K::f_0(q2)

\(f_0^{D \to K}(q^2)\)

q2

D->K::f_0_series(q2)@SE

\(\hat{f}_0^{D \to K}(q^2)\)

q2

D->K::f_0_series_prime(q2)@SE

\(\hat{f}_0^{\prime D \to K}(q^2)\)

q2

D->K::f_T(q2)

\(f_T^{D \to K}(q^2)\)

q2

D->K::f_T_series(q2)@SE

\(\hat{f}_T^{D \to K}(q^2)\)

q2

D->K::f_T_series_prime(q2)@SE

\(\hat{f}_T^{\prime D \to K}(q^2)\)

q2

Pseudo observables representing the full basis of \(D \to K\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Form factors for \(D\to \eta^{(\prime)}\) transitions

Qualified Name

Description

Kinematic Variables

D->eta::f_+(q2)

\(f_+^{D\to\eta}(q^2)\)

q2

D->eta::f_0(q2)

\(f_0^{D\to\eta}(q^2)\)

q2

D->eta::f_T(q2)

\(f_T^{D\to\eta}(q^2)\)

q2

D->eta_prime::f_+(q2)

\(f_+^{D\to\eta'}(q^2)\)

q2

D->eta_prime::f_0(q2)

\(f_0^{D\to\eta'}(q^2)\)

q2

D->eta_prime::f_T(q2)

\(f_T^{D\to\eta'}(q^2)\)

q2

Pseudo observables representing the full basis of \(D\to \eta^{(\prime)}\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Form factors for \(D_s\to \eta^{(\prime)}\) transitions

Qualified Name

Description

Kinematic Variables

D_s->eta::f_+(q2)

\(f_+^{D_s\to\eta}(q^2)\)

q2

D_s->eta::f_0(q2)

\(f_0^{D_s\to\eta}(q^2)\)

q2

D_s->eta::f_T(q2)

\(f_T^{D_s\to\eta}(q^2)\)

q2

D_s->eta_prime::f_+(q2)

\(f_+^{D_s\to\eta'}(q^2)\)

q2

D_s->eta_prime::f_0(q2)

\(f_0^{D_s\to\eta'}(q^2)\)

q2

D_s->eta_prime::f_T(q2)

\(f_T^{D_s\to\eta'}(q^2)\)

q2

Pseudo observables representing the full basis of \(D_s\to \eta^{(\prime)}\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Form factors for \(0 \to \pi \pi\) transitions

Qualified Name

Description

Kinematic Variables

0->pipi::Abs{f_+}^2(q2)

\(|f_+^{0\to \pi\pi}(q^2)|^2\)

q2

0->pipi::Arg{f_+}(q2)

\(\textrm{arg}(f_+^{0\to\pi\pi}(q^2))\)

q2

0->pipi::Im{Res_q2{f_+}}@KKRvD2024

\(\textrm{Im}\,\textrm{Res}_{q^2} (M_\rho^2)\,f_+^{0\to\pi\pi}\)

0->pipi::Im{Res_z{f_+}}@KKRvD2024

\(\textrm{Im}\,\textrm{Res}_{z} (M_\rho^2)\,f_+^{0\to\pi\pi}\)

0->pipi::Im{f_+}(Re{q2},Im{q2})

\(\textrm{Im}(f_+^{0\to\pi\pi}(q^2))\)

Re{q2}, Im{q2}

0->pipi::Re{Res_q2{f_+}}@KKRvD2024

\(\textrm{Re}\,\textrm{Res}_{q^2} (M_\rho^2)\,f_+^{0\to\pi\pi}\)

0->pipi::Re{Res_z{f_+}}@KKRvD2024

\(\textrm{Re}\,\textrm{Res}_{z} (M_\rho^2)\,f_+^{0\to\pi\pi}\)

0->pipi::Re{f_+}(Re{q2},Im{q2})

\(\textrm{Re}(f_+^{0\to\pi\pi}(q^2))\)

Re{q2}, Im{q2}

0->pipi::Saturation@KKRvD2024

\(\textrm{Saturation}\)

0->pipi::b_0@KKRvD2024

\(b_0^{0 \to \pi\pi}\)

0->pipi::b_1@KKRvD2024

\(b_1^{0 \to \pi\pi}\)

0->pipi::r_pi^2@KKRvD2024

\(\langle r_\pi^2 \rangle\, \left[ \textrm{fm}^2 \right]\)

Pseudo observables representing the full basis of \(0 \to \pi \pi\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Form factors for \(0 \to K \pi\) transitions

Qualified Name

Description

Kinematic Variables

0->Kpi::Abs{f_+}^2(q2)

\(|f_+^{0\to K\pi}(q^2)|^2\)

q2

0->Kpi::Abs{f_0}^2(q2)

\(|f_0^{0\to K\pi}(q^2)|^2\)

q2

0->Kpi::Arg{f_+}(q2)

\(\textrm{arg}(f_+^{0\to K\pi}(q^2))\)

q2

0->Kpi::Arg{f_0}(q2)

\(\textrm{arg}(f_0^{0\to K\pi}(q^2))\)

q2

0->Kpi::Delta_CT@KSvD2025

\(\Delta_{\textrm{CT}}\)

0->Kpi::Delta_CTtilde@KSvD2025

\(\Delta_{\widetilde{\textrm{CT}}}\)

0->Kpi::Im{f_+}(Re{q2},Im{q2})

\(\textrm{Im}(f_+^{0\to K\pi}(q^2))\)

Re{q2}, Im{q2}

0->Kpi::Im{f_0}(Re{q2},Im{q2})

\(\textrm{Im}(f_0^{0\to K\pi}(q^2))\)

Re{q2}, Im{q2}

0->Kpi::Re{f_+}(Re{q2},Im{q2})

\(\textrm{Re}(f_+^{0\to K\pi}(q^2))\)

Re{q2}, Im{q2}

0->Kpi::Re{f_0}(Re{q2},Im{q2})

\(\textrm{Re}(f_0^{0\to K\pi}(q^2))\)

Re{q2}, Im{q2}

0->Kpi::Saturation_f+@KSvD2025

\(\textrm{Saturation}[1^-]\)

0->Kpi::Saturation_f0@KSvD2025

\(\textrm{Saturation}[0^+]\)

0->Kpi::b0_f+@KSvD2025

\(b_0^{+, 0 \to K\pi}\)

0->Kpi::b0_f0@KSvD2025

\(b_0^{0, 0 \to K\pi}\)

0->Kpi::f_+(0)

\(f_+^{0 \to K\pi}(0)\)

0->Kpi::lambda_doubleprime_+

\(\lambda_+^{\prime\prime, K \to \pi}\)

0->Kpi::lambda_doubleprime_0

\(\lambda_0^{\prime\prime, K \to \pi}\)

0->Kpi::lambda_prime_+

\(\lambda_+^{(\prime), K \to \pi}\)

0->Kpi::lambda_prime_0

\(\lambda_0^{(\prime), K \to \pi}\)

Pseudo observables representing the full basis of \(0 \to K \pi\) form factors. The specific parametrization can be chosen via the “form-factors” option.

Observables in scattering processes

Observables in \(ee \to c\bar{c}\) processes

Qualified Name

Description

Kinematic Variables

D^+D^-::Re{rho}(Re{E},Im{E})

\(\mathrm{Re}\rho_{D^+D^-}(E))\, \left[ \textrm{GeV}^{-2} \right]\)

Re{E}, Im{E}

D^0Dbar^0::Re{rho}(Re{E},Im{E})

\(\mathrm{Re}\rho_{D^0 \bar{D}^0}(E))\, \left[ \textrm{GeV}^{-2} \right]\)

Re{E}, Im{E}

Jpsi->e^+e^-::decay_width

\(\Gamma(J/\psi \to ee)\, \left[ \textrm{GeV} \right]\)

Jpsi->eff::decay_width

\(\Gamma(J/\psi \to \textrm{eff})\, \left[ \textrm{GeV} \right]\)

Jpsi::total_width

\(\Gamma_{J/\psi}\, \left[ \textrm{GeV} \right]\)

e^+e^-->D^+D^-::Im{T^II}(Re{E},Im{E})

\(\mathrm{Im}T^{II}(e^+e^- \to D^+ D^-)\, \left[ \textrm{GeV}^{-2} \right]\)

Re{E}, Im{E}

e^+e^-->D^+D^-::Re{T^II}(Re{E},Im{E})

\(\mathrm{Re}T^{II}(e^+e^- \to D^+ D^-)\, \left[ \textrm{GeV}^{-2} \right]\)

Re{E}, Im{E}

e^+e^-->D^+D^-::sigma(E)

\(\sigma(e^+e^- \to D^+ D^-)\, \left[ \textrm{GeV}^{-2} \right]\)

E

e^+e^-->D^+D^-::sigma(Re{E},Im{E})

\(\sigma(e^+e^- \to D^+ D^-)\, \left[ \textrm{GeV}^{-2} \right]\)

Re{E}, Im{E}

e^+e^-->D^0Dbar^0::Im{T^II}(Re{E},Im{E})

\(\mathrm{Im}T^{II}(e^+e^- \to D^0 \bar{D}^0)\, \left[ \textrm{GeV}^{-2} \right]\)

Re{E}, Im{E}

e^+e^-->D^0Dbar^0::Re{T^II}(Re{E},Im{E})

\(\mathrm{Re}T^{II}(e^+e^- \to D^0 \bar{D}^0)\, \left[ \textrm{GeV}^{-2} \right]\)

Re{E}, Im{E}

e^+e^-->D^0Dbar^0::sigma(E)

\(\sigma(e^+e^- \to D^0 \bar{D}^0)\, \left[ \textrm{GeV}^{-2} \right]\)

E

e^+e^-->D^0Dbar^0::sigma(Re{E},Im{E})

\(\sigma(e^+e^- \to D^0 \bar{D}^0)\, \left[ \textrm{GeV}^{-2} \right]\)

Re{E}, Im{E}

e^+e^-->ccbar::R(E)

\(R\)

E

e^+e^-->e^+e^-::Im{T^II}(Re{E},Im{E})

\(\mathrm{Im}T^{II}(e^+e^- \to e^+e^-)\, \left[ \textrm{GeV}^{-2} \right]\)

Re{E}, Im{E}

e^+e^-->e^+e^-::Re{T^II}(Re{E},Im{E})

\(\mathrm{Re}T^{II}(e^+e^- \to e^+e^-)\, \left[ \textrm{GeV}^{-2} \right]\)

Re{E}, Im{E}

e^+e^-->e^+e^-::sigma(E)

\(\sigma(e^+e^- \to e^+e^-)|_{s\textrm{-channel}}\, \left[ \textrm{GeV}^{-2} \right]\)

E

e^+e^-->e^+e^-::sigma(Re{E},Im{E})

\(\sigma(e^+e^- \to e^+e^-)\, \left[ \textrm{GeV}^{-2} \right]\)

Re{E}, Im{E}

e^+e^-->eff::Im{T^II}(Re{E},Im{E})

\(\mathrm{Im}T^{II}(e^+e^- \to \mathrm{eff})\, \left[ \textrm{GeV}^{-2} \right]\)

Re{E}, Im{E}

e^+e^-->eff::Re{T^II}(Re{E},Im{E})

\(\mathrm{Re}T^{II}(e^+e^- \to \mathrm{eff})\, \left[ \textrm{GeV}^{-2} \right]\)

Re{E}, Im{E}

e^+e^-->eff::sigma(E)

\(\sigma(e^+e^- \to \textrm{eff})\, \left[ \textrm{GeV}^{-2} \right]\)

E

e^+e^-::Re{rho}(Re{E},Im{E})

\(\mathrm{Re}\rho_{e^+e^-}(E))\, \left[ \textrm{GeV}^{-2} \right]\)

Re{E}, Im{E}

eff::Re{rho}(Re{E},Im{E})

\(\mathrm{Re}\rho_{e^+e^-}(E))\, \left[ \textrm{GeV}^{-2} \right]\)

Re{E}, Im{E}

psi(2S)->e^+e^-::decay_width

\(\Gamma(\psi(2S) \to ee)\, \left[ \textrm{GeV} \right]\)

psi(2S)->eff::decay_width

\(\Gamma(\psi(2S) \to \textrm{eff})\, \left[ \textrm{GeV} \right]\)

psi(2S)::total_width

\(\Gamma_{\psi(2S)}\, \left[ \textrm{GeV} \right]\)

psi(3770)->D^+D^-::decay_width

\(\Gamma(\psi(3770) \to D^+ D^-)\, \left[ \textrm{GeV} \right]\)

psi(3770)->D^0Dbar^0::decay_width

\(\Gamma(\psi(3770) \to D^0\bar{D}^0)\, \left[ \textrm{GeV} \right]\)

psi(3770)->eff::decay_width

\(\Gamma(\psi(3770) \to \textrm{eff})\, \left[ \textrm{GeV} \right]\)

psi(3770)::spectral_function(E)

\(\textrm{spect}_{\psi(3770)}(E)\, \left[ \textrm{GeV}^{-2} \right]\)

E

psi(3770)::total_width

\(\Gamma_{\psi(3770)}\, \left[ \textrm{GeV} \right]\)

The “assume_isospin” option equalises the couplings of isospin-related channels.

Observables in (semi)leptonic \(s\)-hadron decays

Observables in \(K \to \ell^-\bar{\nu}_\ell\) decays

Qualified Name

Description

Kinematic Variables

K->lnu::BR

\(\mathcal{B}(K^- \to \ell^-\bar{\nu}_\ell)\)

The option “l” selects the charged lepton flavor.

Observables in \(K \to \pi \ell^+ \bar{\nu}_\ell\) decays

Qualified Name

Description

Kinematic Variables

K_L->pilnu::BR

\(\mathcal{B}(K_L \to \pi^+ \ell^- \bar{\nu}_\ell)\)

K_S->pilnu::BR

\(\mathcal{B}(K_S \to \pi^+ \ell^- \bar{\nu}_\ell)\)

K_u->pilnu::BR

\(\mathcal{B}(K^- \to \pi^0 \ell^- \bar{\nu}_\ell)\)

The option “l” selects the charged lepton flavor.The option “form-factors” selects the form factor parametrization.

Observables in \(\tau\) decays

Observables in \(\tau \to K^- \nu_\tau\) decays

Qualified Name

Description

Kinematic Variables

tau->Knu::BR

\(\mathcal{B}(\tau^- \to K^- \nu)\)

Observables in \(\tau \to K \pi^- \nu_\tau\) decays

Qualified Name

Description

Kinematic Variables

tau->K^-pinu::BR

\(\mathcal{B}(\tau^- \to K^- \pi^0 \nu_\tau)\)

tau->K^-pinu::d2Gamma/dq2/dcos(theta_K)

\(d^2\Gamma(\tau^- \to K^- \pi^0 \nu_\tau)/dq^2/d\cos\theta_K\, \left[ \textrm{GeV}^{-1} \right]\)

q2, cos(theta_K)

tau->K_Spinu::BR

\(\mathcal{B}(\tau^- \to K_S \pi^- \nu_\tau)\)

tau->K_Spinu::P(q2)

\(dP(\tau^- \to K_S \pi^- \nu_\tau)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

tau->K_Spinu::P(q2_min,q2_max)

\(P(\tau^-\to K_S \pi^- \nu_\tau)\)

q2_min, q2_max

tau->K_Spinu::d2Gamma/dq2/dcos(theta_K)

\(d^2\Gamma(\tau^- \to K_S \pi^- \nu_\tau)/dq^2/d\cos\theta_K\, \left[ \textrm{GeV}^{-1} \right]\)

q2, cos(theta_K)

tau->K_Spinu::dBR/dq2

\(d\mathcal{B}(\tau^- \to K_S \pi^- \nu_\tau)/dq^2\, \left[ \textrm{GeV}^{-2} \right]\)

q2

tau->K_Spinu::dGamma/dq2

\(d\Gamma(\tau^- \to K_S \pi^- \nu_\tau)/dq^2\, \left[ \textrm{GeV}^{-1} \right]\)

q2