Hyperiso 1.0.3
Modular flavour-physics calculations, Wilson coefficients and statistical inference
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Map.cpp
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1
2
3#include "Map.h"
4
5#include "ObservableTypeId.h"
6
7using enum Observables;
8using enum Decays;
9using enum WCoef;
10using enum WGroup;
11
12namespace {
13constexpr long kFermionPolDaughter2 =
14 make_polarization_type_id(PolarizationKind::Fermion, 2);
15constexpr long kLongitudinalVectorPolDaughter1 =
16 make_polarization_type_id(PolarizationKind::LongitudinalVector, 1);
17constexpr long kTransverseFraction = kTransverseFractionTypeId;
18constexpr long kAlphaK = kAlphaKTypeId;
19}
20
21const std::map<Observables, std::string>& observable_mapping() {
22 static const std::map<Observables, std::string> m = {
23 {BR_BS_MUMU, "BR_Bs__mu_mu"},
24 {BR_BS_MUMU_UNTAG, "BRuntag_Bs__mu_mu"},
25 {BR_BD_MUMU, "BR_Bd__mu_mu"},
26 {BR_BS_EE, "BR_Bs__e_e"},
27 {BR_BS_EE_UNTAG, "BRuntag_Bs__e_e"},
28 {BR_BD_EE, "BR_Bd__e_e"},
29 {BR_BU_TAU_NU, "BR_Bu__tau_nu"},
30 {R_TAU_NU, "R_tau_nu"},
31 {IA_B0__KSTAR0_GAMMA, "IA_B0__K0*_gamma"},
32 {BR_B0__KSTAR0_GAMMA, "BR_B0__K0*_gamma"},
33 {IA_B__KSTAR_GAMMA, "IA_B__K*_gamma"},
34 {BR_B__KSTAR_GAMMA, "BR_B__K*_gamma"},
35 {BR_B_XS_GAMMA, "BR_B__Xs_gamma"},
36 {BR_B__D0_TAU_NU, "BR_B__D0_tau_nu"},
37 {A_FB_B__D0_TAU_NU, "A_FB_B__D0_tau_nu"},
38 {P_TAU_B__D0_TAU_NU, "P_tau_B__D0_tau_nu"},
39 {R_D0, "R_D0"},
40 {BR_B0__D_TAU_NU, "BR_B0__D_tau_nu"},
41 {A_FB_B0__D_TAU_NU, "A_FB_B0__D_tau_nu"},
42 {P_TAU_B0__D_TAU_NU, "P_tau_B0__D_tau_nu"},
43 {R_D, "R_D"},
44 {BR_B__DSTAR0_TAU_NU, "BR_B__D0*_tau_nu"},
45 {A_FB_B__DSTAR0_TAU_NU, "A_FB_B__D0*_tau_nu"},
46 {P_TAU_B__DSTAR0_TAU_NU, "P_tau_B__D0*_tau_nu"},
47 {P_D_B__DSTAR0_TAU_NU, "P_D0*_B__D0*_tau_nu"},
48 {R_DSTAR0, "R_D0*"},
49 {BR_B0__DSTAR_TAU_NU, "BR_B0__D*_tau_nu"},
50 {A_FB_B0__DSTAR_TAU_NU, "A_FB_B0__D*_tau_nu"},
51 {P_TAU_B0__DSTAR_TAU_NU, "P_tau_B0__D*_tau_nu"},
52 {P_D_B0__DSTAR_TAU_NU, "P_D*_B0__D*_tau_nu"},
53 {R_DSTAR, "R_D*"},
54 {BR_B__Xs_e_e, "BR_B__Xs_e_e"},
55 {BR_B__Xs_mu_mu, "BR_B__Xs_mu_mu"},
56 {BR_B__Xs_tau_tau, "BR_B__Xs_tau_tau"},
57 {A_FB_B__Xs_e_e, "A_FB_B__Xs_e_e"},
58 {A_FB_B__Xs_mu_mu, "A_FB_B__Xs_mu_mu"},
59 {A_FB_B__Xs_tau_tau, "A_FB_B__Xs_tau_tau"},
60
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484 {S_7_BS_PHI_TAU_TAU, "S_7_Bs__phi_tau_tau"},
485 {A_5_BS_PHI_TAU_TAU, "A_5_Bs__phi_tau_tau"},
486 {A_6C_BS_PHI_TAU_TAU, "A_6c_Bs__phi_tau_tau"},
487 {A_8_BS_PHI_TAU_TAU, "A_8_Bs__phi_tau_tau"},
488 {A_9_BS_PHI_TAU_TAU, "A_9_Bs__phi_tau_tau"},
489 {P_2_CPV_BS_PHI_TAU_TAU, "P_2_CPV_Bs__phi_tau_tau"},
490 {P_3_CPV_BS_PHI_TAU_TAU, "P_3_CPV_Bs__phi_tau_tau"},
491 {P_PRIME_5_CPV_BS_PHI_TAU_TAU, "P'_5_CPV_Bs__phi_tau_tau"},
492 {P_PRIME_8_CPV_BS_PHI_TAU_TAU, "P'_8_CPV_Bs__phi_tau_tau"},
493 {Q_8M_BS_PHI_TAU_TAU, "Q_8m_Bs__phi_tau_tau"},
494 {Q_8P_BS_PHI_TAU_TAU, "Q_8p_CPV_Bs__phi_tau_tau"},
495 {Q_9_BS_PHI_TAU_TAU, "Q_9_CPV_Bs__phi_tau_tau"},
496 {R_1_BS__PHI_L_L, "R-1_Bs__phi_l_l"},
497 {DGAMMA_DQ2_B__K_E_E, "dGamma_dq2_B+__K+_e_e"},
498 {DBR_DQ2_B__K_E_E, "dBR_dq2_B+__K+_e_e"},
499 {A_FB_B__K_E_E, "A_FB_B+__K+_e_e"},
500 {F_H_B__K_E_E, "F_H_B+__K+_e_e"},
501 {DGAMMA_DQ2_B0__K0_E_E, "dGamma_dq2_B0__K0_e_e"},
502 {DBR_DQ2_B0__K0_E_E, "dBR_dq2_B0__K0_e_e"},
503 {A_FB_B0__K0_E_E, "A_FB_B0__K0_e_e"},
504 {F_H_B0__K0_E_E, "F_H_B0__K0_e_e"},
505 {DGAMMA_DQ2_B__K_MU_MU, "dGamma_dq2_B+__K+_mu_mu"},
506 {DBR_DQ2_B__K_MU_MU, "dBR_dq2_B+__K+_mu_mu"},
507 {A_FB_B__K_MU_MU, "A_FB_B+__K+_mu_mu"},
508 {F_H_B__K_MU_MU, "F_H_B+__K+_mu_mu"},
509 {DGAMMA_DQ2_B0__K0_MU_MU, "dGamma_dq2_B0__K0_mu_mu"},
510 {DBR_DQ2_B0__K0_MU_MU, "dBR_dq2_B0__K0_mu_mu"},
511 {A_FB_B0__K0_MU_MU, "A_FB_B0__K0_mu_mu"},
512 {F_H_B0__K0_MU_MU, "F_H_B0__K0_mu_mu"},
513 {DGAMMA_DQ2_B__K_TAU_TAU, "dGamma_dq2_B+__K+_tau_tau"},
514 {DBR_DQ2_B__K_TAU_TAU, "dBR_dq2_B+__K+_tau_tau"},
515 {A_FB_B__K_TAU_TAU, "A_FB_B+__K+_tau_tau"},
516 {F_H_B__K_TAU_TAU, "F_H_B+__K+_tau_tau"},
517 {DGAMMA_DQ2_B0__K0_TAU_TAU, "dGamma_dq2_B0__K0_tau_tau"},
518 {DBR_DQ2_B0__K0_TAU_TAU, "dBR_dq2_B0__K0_tau_tau"},
519 {A_FB_B0__K0_TAU_TAU, "A_FB_B0__K0_tau_tau"},
520 {F_H_B0__K0_TAU_TAU, "F_H_B0__K0_tau_tau"},
521 {R_1_B__K_L_L, "R-1_B__K_l_l"},
522 {R_1_B0__K0_L_L, "R-1_B0__K0_l_l"},
523 {DBR_DQ2_LAMBDA_B__LAMBDA_E_E, "dG_dq2_CPA_Lambda_b__Lambda_e_e"},
524 {DGAMMA_DQ2_LAMBDA_B__LAMBDA_E_E, "dGamma_dq2_Lambda_b__Lambda_e_e"},
525 {A_FB_L_LAMBDA_B__LAMBDA_E_E, "A_FB_l_Lambda_b__Lambda_e_e"},
526 {A_FB_H_LAMBDA_B__LAMBDA_E_E, "A_FB_h_Lambda_b__Lambda_e_e"},
527 {A_FB_LH_LAMBDA_B__LAMBDA_E_E, "A_FB_lh_Lambda_b__Lambda_e_e"},
528 {F_L_LAMBDA_B__LAMBDA_E_E, "F_L_Lambda_b__Lambda_e_e"},
529 {F_T_LAMBDA_B__LAMBDA_E_E, "F_T_Lambda_b__Lambda_e_e"},
530 {DBR_DQ2_LAMBDA_B__LAMBDA_MU_MU, "dG_dq2_CPA_Lambda_b__Lambda_mu_mu"},
531 {DGAMMA_DQ2_LAMBDA_B__LAMBDA_MU_MU, "dGamma_dq2_Lambda_b__Lambda_mu_mu"},
532 {A_FB_L_LAMBDA_B__LAMBDA_MU_MU, "A_FB_l_Lambda_b__Lambda_mu_mu"},
533 {A_FB_H_LAMBDA_B__LAMBDA_MU_MU, "A_FB_h_Lambda_b__Lambda_mu_mu"},
534 {A_FB_LH_LAMBDA_B__LAMBDA_MU_MU, "A_FB_lh_Lambda_b__Lambda_mu_mu"},
535 {F_L_LAMBDA_B__LAMBDA_MU_MU, "F_L_Lambda_b__Lambda_mu_mu"},
536 {F_T_LAMBDA_B__LAMBDA_MU_MU, "F_T_Lambda_b__Lambda_mu_mu"},
537 {DBR_DQ2_LAMBDA_B__LAMBDA_TAU_TAU, "dG_dq2_CPA_Lambda_b__Lambda_tau_tau"},
538 {DGAMMA_DQ2_LAMBDA_B__LAMBDA_TAU_TAU, "dGamma_dq2_Lambda_b__Lambda_tau_tau"},
539 {A_FB_L_LAMBDA_B__LAMBDA_TAU_TAU, "A_FB_l_Lambda_b__Lambda_tau_tau"},
540 {A_FB_H_LAMBDA_B__LAMBDA_TAU_TAU, "A_FB_h_Lambda_b__Lambda_tau_tau"},
541 {A_FB_LH_LAMBDA_B__LAMBDA_TAU_TAU, "A_FB_lh_Lambda_b__Lambda_tau_tau"},
542 {F_L_LAMBDA_B__LAMBDA_TAU_TAU, "F_L_Lambda_b__Lambda_tau_tau"},
543 {F_T_LAMBDA_B__LAMBDA_TAU_TAU, "F_T_Lambda_b__Lambda_tau_tau"},
544 {PHI_D, "phi_d"},
545 {DELTA_M_BD, "Delta_M_Bd"},
546 {PHI_S, "phi_s"},
547 {DELTA_M_BS, "Delta_M_Bs"},
548 {A_FS, "a_fs"},
549 {DELTA_M_K, "Delta_M_K"},
550 {ABS_EPSILON_K, "|epsilon_K|"},
551 {X_D, "x_D"},
552 {BR_KL__MU_MU, "BR_K_L__mu_mu"},
553 {BR_KS__MU_MU, "BR_K_S__mu_mu"},
554 {BR_K__PI_NU_NU, "BR_K__pi_nu_nu"},
555 {BR_KL__PI0_NU_NU, "BR_KL__pi0_nu_nu"},
556 {BR_K__MU_NU__BR_PI__MU_NU, "BR_K__mu_nu / BR_pi__mu_nu"},
557 {R_MU23, "R_mu23"},
558 {BR_D__MU_NU, "BR_D__mu_nu"},
559 {BR_DS__MU_NU, "BR_Ds__mu_nu"},
560 {BR_DS__TAU_NU, "BR_Ds__tau_nu"},
561 {TEST, "test"},
562 };
563 return m;
564}
565
566const std::map<Observables, LhaID>& observable_flha_mapping() {
567 static const std::map<Observables, LhaID> m = {
568 {BR_BS_MUMU, {531, 1, 2, 13, -13 }},
569 {BR_BS_MUMU_UNTAG, {531, 15, 2, 13, -13 }},
570 {BR_BD_MUMU, {511, 1, 2, 13, -13 }},
571 {BR_BS_EE, {531, 1, 2, 11, -11 }},
572 {BR_BS_EE_UNTAG, {531, 15, 2, 11, -11 }},
573 {BR_BD_EE, {511, 1, 2, 11, -11 }},
574 {BR_BU_TAU_NU, {521, 1, 2, -15, 16 }},
575 {R_TAU_NU, {521, 9132, 2, -15, 16 }},
576 {IA_B0__KSTAR0_GAMMA, {511, 4, 2, 313, 22 }},
577 {BR_B0__KSTAR0_GAMMA, {511, 1, 2, 313, 22 }},
578 {IA_B__KSTAR_GAMMA, {521, 4, 2, 323, 22 }},
579 {BR_B__KSTAR_GAMMA, {521, 1, 2, 323, 22 }},
580 {BR_B_XS_GAMMA, {5, 1, 2, 3, 22 }},
581 {BR_B__D0_TAU_NU, {521, 1, 3, 421, -15, 16}},
582 {A_FB_B__D0_TAU_NU, {521, 5, 3, 421, -15, 16}},
583 {P_TAU_B__D0_TAU_NU, {521, kFermionPolDaughter2, 3, 421, -15, 16}},
584 {R_D0, {521, 9132, 3, 421, -15, 16}},
585 {BR_B0__D_TAU_NU, {511, 1, 3, 411, -15, 16}},
586 {A_FB_B0__D_TAU_NU, {511, 5, 3, 411, -15, 16}},
587 {P_TAU_B0__D_TAU_NU, {511, kFermionPolDaughter2, 3, 411, -15, 16}},
588 {R_D, {511, 9132, 3, 411, -15, 16}},
589 {BR_B__DSTAR0_TAU_NU, {521, 1, 3, 423, -15, 16}},
590 {A_FB_B__DSTAR0_TAU_NU, {521, 5, 3, 423, -15, 16}},
591 {P_TAU_B__DSTAR0_TAU_NU, {521, kFermionPolDaughter2, 3, 423, -15, 16}},
592 {P_D_B__DSTAR0_TAU_NU, {521, kLongitudinalVectorPolDaughter1, 3, 423, -15, 16}},
593 {R_DSTAR0, {521, 9132, 3, 423, -15, 16}},
594 {BR_B0__DSTAR_TAU_NU, {511, 1, 3, 413, -15, 16}},
595 {A_FB_B0__DSTAR_TAU_NU, {511, 5, 3, 413, -15, 16}},
596 {P_TAU_B0__DSTAR_TAU_NU, {511, kFermionPolDaughter2, 3, 413, -15, 16}},
597 {P_D_B0__DSTAR_TAU_NU, {511, kLongitudinalVectorPolDaughter1, 3, 413, -15, 16}},
598 {R_DSTAR, {511, 9132, 3, 413, -15, 16}},
599 {BR_B__Xs_e_e, {5, 1, 3, 3, 11, -11}},
600 {BR_B__Xs_mu_mu, {5, 1, 3, 3, 13, -13}},
601 {BR_B__Xs_tau_tau, {5, 1, 3, 3, 15, -15}},
602 {A_FB_B__Xs_e_e, {5, 5, 3, 3, 11, -11}},
603 {A_FB_B__Xs_mu_mu, {5, 5, 3, 3, 13, -13}},
604 {A_FB_B__Xs_tau_tau, {5, 5, 3, 3, 15, -15}},
605
606 {DGAMMA_DQ2_B__KSTAR_E_E, {521, 10, 3, 323, 11, -11}},
607 {DBR_DQ2_B__KSTAR_E_E, {521, 1, 3, 323, 11, -11}},
608 {A_FB_B__KSTAR_E_E, {521, 5, 3, 323, 11, -11}},
609 {A_FB_CPV_B__KSTAR_E_E, {521, -5, 3, 323, 11, -11}},
610 {Q0_A_FB_B__KSTAR_E_E, {521, 50, 3, 323, 11, -11}},
611 {A_CP_B__KSTAR_E_E, {521, 3, 3, 323, 11, -11}},
612 {F_L_B__KSTAR_E_E, {521, 931, 3, 323, 11, -11}},
613 {F_T_B__KSTAR_E_E, {521, kTransverseFraction, 3, 323, 11, -11}},
614 {A_T_1_B__KSTAR_E_E, {521, 9411, 3, 323, 11, -11}},
615 {A_T_2_B__KSTAR_E_E, {521, 9412, 3, 323, 11, -11}},
616 {A_T_3_B__KSTAR_E_E, {521, 9413, 3, 323, 11, -11}},
617 {A_T_4_B__KSTAR_E_E, {521, 9414, 3, 323, 11, -11}},
618 {A_T_5_B__KSTAR_E_E, {521, 9415, 3, 323, 11, -11}},
619 {A_T_RE_B__KSTAR_E_E, {521, 9416, 3, 323, 11, -11}},
620 {A_T_RE_CPV_B__KSTAR_E_E, {521, -9416, 3, 323, 11, -11}},
621 {A_IM_B__KSTAR_E_E, {521, 942, 3, 323, 11, -11}},
622 {ALPHA_K_B__KSTAR_E_E, {521, kAlphaK, 3, 323, 11, -11}},
623 {H_T_1_B__KSTAR_E_E, {521, 9431, 3, 323, 11, -11}},
624 {H_T_2_B__KSTAR_E_E, {521, 9432, 3, 323, 11, -11}},
625 {H_T_3_B__KSTAR_E_E, {521, 9433, 3, 323, 11, -11}},
626 {P_1_B__KSTAR_E_E, {521, 9511, 3, 323, 11, -11}},
627 {P_2_B__KSTAR_E_E, {521, 9512, 3, 323, 11, -11}},
628 {P_3_B__KSTAR_E_E, {521, 9513, 3, 323, 11, -11}},
629 {P_4_B__KSTAR_E_E, {521, 9514, 3, 323, 11, -11}},
630 {P_5_B__KSTAR_E_E, {521, 9515, 3, 323, 11, -11}},
631 {P_6_B__KSTAR_E_E, {521, 9516, 3, 323, 11, -11}},
632 {P_8_B__KSTAR_E_E, {521, 9518, 3, 323, 11, -11}},
633 {P_PRIME_4_B__KSTAR_E_E, {521, 9524, 3, 323, 11, -11}},
634 {P_PRIME_5_B__KSTAR_E_E, {521, 9525, 3, 323, 11, -11}},
635 {P_PRIME_6_B__KSTAR_E_E, {521, 9526, 3, 323, 11, -11}},
636 {P_PRIME_8_B__KSTAR_E_E, {521, 9528, 3, 323, 11, -11}},
637 {S_1C_B__KSTAR_E_E, {521, 95312, 3, 323, 11, -11}},
638 {S_2S_B__KSTAR_E_E, {521, 95321, 3, 323, 11, -11}},
639 {S_2C_B__KSTAR_E_E, {521, 95322, 3, 323, 11, -11}},
640 {S_3_B__KSTAR_E_E, {521, 9533, 3, 323, 11, -11}},
641 {S_4_B__KSTAR_E_E, {521, 9534, 3, 323, 11, -11}},
642 {S_5_B__KSTAR_E_E, {521, 9535, 3, 323, 11, -11}},
643 {S_6C_B__KSTAR_E_E, {521, 95362, 3, 323, 11, -11}},
644 {S_7_B__KSTAR_E_E, {521, 9537, 3, 323, 11, -11}},
645 {S_8_B__KSTAR_E_E, {521, 9538, 3, 323, 11, -11}},
646 {S_9_B__KSTAR_E_E, {521, 9539, 3, 323, 11, -11}},
647 {A_1C_B__KSTAR_E_E, {521, -95312, 3, 323, 11, -11}},
648 {A_2S_B__KSTAR_E_E, {521, -95321, 3, 323, 11, -11}},
649 {A_FL_B__KSTAR_E_E, {521, -95322, 3, 323, 11, -11}},
650 {A_3_B__KSTAR_E_E, {521, -9533, 3, 323, 11, -11}},
651 {A_4_B__KSTAR_E_E, {521, -9534, 3, 323, 11, -11}},
652 {A_5_B__KSTAR_E_E, {521, -9535, 3, 323, 11, -11}},
653 {A_6S_B__KSTAR_E_E, {521, -95361, 3, 323, 11, -11}},
654 {A_6C_B__KSTAR_E_E, {521, -95362, 3, 323, 11, -11}},
655 {A_7_B__KSTAR_E_E, {521, -9537, 3, 323, 11, -11}},
656 {A_8_B__KSTAR_E_E, {521, -9538, 3, 323, 11, -11}},
657 {A_9_B__KSTAR_E_E, {521, -9539, 3, 323, 11, -11}},
658 {P_1_CPV_B__KSTAR_E_E, {521, -9511, 3, 323, 11, -11}},
659 {P_2_CPV_B__KSTAR_E_E, {521, -9512, 3, 323, 11, -11}},
660 {P_3_CPV_B__KSTAR_E_E, {521, -9513, 3, 323, 11, -11}},
661 {P_PRIME_4_CPV_B__KSTAR_E_E, {521, -9524, 3, 323, 11, -11}},
662 {P_PRIME_5_CPV_B__KSTAR_E_E, {521, -9525, 3, 323, 11, -11}},
663 {P_PRIME_6_CPV_B__KSTAR_E_E, {521, -9526, 3, 323, 11, -11}},
664 {P_PRIME_8_CPV_B__KSTAR_E_E, {521, -9528, 3, 323, 11, -11}},
665
666 {DGAMMA_DQ2_B__KSTAR_MU_MU, {521, 10, 3, 323, 13, -13}},
667 {DBR_DQ2_B__KSTAR_MU_MU, {521, 1, 3, 323, 13, -13}},
668 {A_FB_B__KSTAR_MU_MU, {521, 5, 3, 323, 13, -13}},
669 {A_FB_CPV_B__KSTAR_MU_MU, {521, -5, 3, 323, 13, -13}},
670 {Q0_A_FB_B__KSTAR_MU_MU, {521, 50, 3, 323, 13, -13}},
671 {A_CP_B__KSTAR_MU_MU, {521, 3, 3, 323, 13, -13}},
672 {F_L_B__KSTAR_MU_MU, {521, 931, 3, 323, 13, -13}},
673 {F_T_B__KSTAR_MU_MU, {521, kTransverseFraction, 3, 323, 13, -13}},
674 {A_T_1_B__KSTAR_MU_MU, {521, 9411, 3, 323, 13, -13}},
675 {A_T_2_B__KSTAR_MU_MU, {521, 9412, 3, 323, 13, -13}},
676 {A_T_3_B__KSTAR_MU_MU, {521, 9413, 3, 323, 13, -13}},
677 {A_T_4_B__KSTAR_MU_MU, {521, 9414, 3, 323, 13, -13}},
678 {A_T_5_B__KSTAR_MU_MU, {521, 9415, 3, 323, 13, -13}},
679 {A_T_RE_B__KSTAR_MU_MU, {521, 9416, 3, 323, 13, -13}},
680 {A_T_RE_CPV_B__KSTAR_MU_MU, {521, -9416, 3, 323, 13, -13}},
681 {A_IM_B__KSTAR_MU_MU, {521, 942, 3, 323, 13, -13}},
682 {ALPHA_K_B__KSTAR_MU_MU, {521, kAlphaK, 3, 323, 13, -13}},
683 {H_T_1_B__KSTAR_MU_MU, {521, 9431, 3, 323, 13, -13}},
684 {H_T_2_B__KSTAR_MU_MU, {521, 9432, 3, 323, 13, -13}},
685 {H_T_3_B__KSTAR_MU_MU, {521, 9433, 3, 323, 13, -13}},
686 {P_1_B__KSTAR_MU_MU, {521, 9511, 3, 323, 13, -13}},
687 {P_2_B__KSTAR_MU_MU, {521, 9512, 3, 323, 13, -13}},
688 {P_3_B__KSTAR_MU_MU, {521, 9513, 3, 323, 13, -13}},
689 {P_4_B__KSTAR_MU_MU, {521, 9514, 3, 323, 13, -13}},
690 {P_5_B__KSTAR_MU_MU, {521, 9515, 3, 323, 13, -13}},
691 {P_6_B__KSTAR_MU_MU, {521, 9516, 3, 323, 13, -13}},
692 {P_8_B__KSTAR_MU_MU, {521, 9518, 3, 323, 13, -13}},
693 {P_PRIME_4_B__KSTAR_MU_MU, {521, 9524, 3, 323, 13, -13}},
694 {P_PRIME_5_B__KSTAR_MU_MU, {521, 9525, 3, 323, 13, -13}},
695 {P_PRIME_6_B__KSTAR_MU_MU, {521, 9526, 3, 323, 13, -13}},
696 {P_PRIME_8_B__KSTAR_MU_MU, {521, 9528, 3, 323, 13, -13}},
697 {S_1C_B__KSTAR_MU_MU, {521, 95312, 3, 323, 13, -13}},
698 {S_2S_B__KSTAR_MU_MU, {521, 95321, 3, 323, 13, -13}},
699 {S_2C_B__KSTAR_MU_MU, {521, 95322, 3, 323, 13, -13}},
700 {S_3_B__KSTAR_MU_MU, {521, 9533, 3, 323, 13, -13}},
701 {S_4_B__KSTAR_MU_MU, {521, 9534, 3, 323, 13, -13}},
702 {S_5_B__KSTAR_MU_MU, {521, 9535, 3, 323, 13, -13}},
703 {S_6C_B__KSTAR_MU_MU, {521, 95362, 3, 323, 13, -13}},
704 {S_7_B__KSTAR_MU_MU, {521, 9537, 3, 323, 13, -13}},
705 {S_8_B__KSTAR_MU_MU, {521, 9538, 3, 323, 13, -13}},
706 {S_9_B__KSTAR_MU_MU, {521, 9539, 3, 323, 13, -13}},
707 {A_1C_B__KSTAR_MU_MU, {521, -95312, 3, 323, 13, -13}},
708 {A_2S_B__KSTAR_MU_MU, {521, -95321, 3, 323, 13, -13}},
709 {A_FL_B__KSTAR_MU_MU, {521, -95322, 3, 323, 13, -13}},
710 {A_3_B__KSTAR_MU_MU, {521, -9533, 3, 323, 13, -13}},
711 {A_4_B__KSTAR_MU_MU, {521, -9534, 3, 323, 13, -13}},
712 {A_5_B__KSTAR_MU_MU, {521, -9535, 3, 323, 13, -13}},
713 {A_6S_B__KSTAR_MU_MU, {521, -95361, 3, 323, 13, -13}},
714 {A_6C_B__KSTAR_MU_MU, {521, -95362, 3, 323, 13, -13}},
715 {A_7_B__KSTAR_MU_MU, {521, -9537, 3, 323, 13, -13}},
716 {A_8_B__KSTAR_MU_MU, {521, -9538, 3, 323, 13, -13}},
717 {A_9_B__KSTAR_MU_MU, {521, -9539, 3, 323, 13, -13}},
718 {P_1_CPV_B__KSTAR_MU_MU, {521, -9511, 3, 323, 13, -13}},
719 {P_2_CPV_B__KSTAR_MU_MU, {521, -9512, 3, 323, 13, -13}},
720 {P_3_CPV_B__KSTAR_MU_MU, {521, -9513, 3, 323, 13, -13}},
721 {P_PRIME_4_CPV_B__KSTAR_MU_MU, {521, -9524, 3, 323, 13, -13}},
722 {P_PRIME_5_CPV_B__KSTAR_MU_MU, {521, -9525, 3, 323, 13, -13}},
723 {P_PRIME_6_CPV_B__KSTAR_MU_MU, {521, -9526, 3, 323, 13, -13}},
724 {P_PRIME_8_CPV_B__KSTAR_MU_MU, {521, -9528, 3, 323, 13, -13}},
725
726 {DGAMMA_DQ2_B__KSTAR_TAU_TAU, {521, 10, 3, 323, 15, -15}},
727 {DBR_DQ2_B__KSTAR_TAU_TAU, {521, 1, 3, 323, 15, -15}},
728 {A_FB_B__KSTAR_TAU_TAU, {521, 5, 3, 323, 15, -15}},
729 {A_FB_CPV_B__KSTAR_TAU_TAU, {521, -5, 3, 323, 15, -15}},
730 {Q0_A_FB_B__KSTAR_TAU_TAU, {521, 50, 3, 323, 15, -15}},
731 {A_CP_B__KSTAR_TAU_TAU, {521, 3, 3, 323, 15, -15}},
732 {F_L_B__KSTAR_TAU_TAU, {521, 931, 3, 323, 15, -15}},
733 {F_T_B__KSTAR_TAU_TAU, {521, kTransverseFraction, 3, 323, 15, -15}},
734 {A_T_1_B__KSTAR_TAU_TAU, {521, 9411, 3, 323, 15, -15}},
735 {A_T_2_B__KSTAR_TAU_TAU, {521, 9412, 3, 323, 15, -15}},
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959 {A_8_B0__KSTAR0_TAU_TAU, {511, -9538, 3, 313, 15, -15}},
960 {A_9_B0__KSTAR0_TAU_TAU, {511, -9539, 3, 313, 15, -15}},
961 {P_1_CPV_B0__KSTAR0_TAU_TAU, {511, -9511, 3, 313, 15, -15}},
962 {P_2_CPV_B0__KSTAR0_TAU_TAU, {511, -9512, 3, 313, 15, -15}},
963 {P_3_CPV_B0__KSTAR0_TAU_TAU, {511, -9513, 3, 313, 15, -15}},
964 {P_PRIME_4_CPV_B0__KSTAR0_TAU_TAU, {511, -9524, 3, 313, 15, -15}},
965 {P_PRIME_5_CPV_B0__KSTAR0_TAU_TAU, {511, -9525, 3, 313, 15, -15}},
966 {P_PRIME_6_CPV_B0__KSTAR0_TAU_TAU, {511, -9526, 3, 313, 15, -15}},
967 {P_PRIME_8_CPV_B0__KSTAR0_TAU_TAU, {511, -9528, 3, 313, 15, -15}},
968
969 {DGAMMA_DQ2_BS__PHI_E_E, {531, 10, 3, 333, 11, -11}},
970 {DBR_DQ2_BS__PHI_E_E, {531, 1, 3, 333, 11, -11}},
971 {A_FB_CPV_BS__PHI_E_E, {531, -5, 3, 333, 11, -11}},
972 {F_L_BS_PHI_E_E, {531, 931, 3, 333, 11, -11}},
973 {A_T_2_BS_PHI_E_E, {531, 9412, 3, 333, 11, -11}},
974 {A_T_RE_CPV_BS_PHI_E_E, {531, -9416, 3, 333, 11, -11}},
975 {A_T_IM_CPV_BS_PHI_E_E, {531, -9417, 3, 333, 11, -11}},
976 {P_PRIME_4_BS_PHI_E_E, {531, 9524, 3, 333, 11, -11}},
977 {P_PRIME_6_BS_PHI_E_E, {531, 9526, 3, 333, 11, -11}},
978 {S_2S_BS_PHI_E_E, {531, 9532, 3, 333, 11, -11}},
979 {S_3_BS_PHI_E_E, {531, 9533, 3, 333, 11, -11}},
980 {S_4_BS_PHI_E_E, {531, 9534, 3, 333, 11, -11}},
981 {S_7_BS_PHI_E_E, {531, 9537, 3, 333, 11, -11}},
982 {A_5_BS_PHI_E_E, {531, -9535, 3, 333, 11, -11}},
983 {A_6C_BS_PHI_E_E, {531, -9536, 3, 333, 11, -11}},
984 {A_8_BS_PHI_E_E, {531, -9538, 3, 333, 11, -11}},
985 {A_9_BS_PHI_E_E, {531, -9539, 3, 333, 11, -11}},
986 {P_2_CPV_BS_PHI_E_E, {531, -9512, 3, 333, 11, -11}},
987 {P_3_CPV_BS_PHI_E_E, {531, -9513, 3, 333, 11, -11}},
988 {P_PRIME_5_CPV_BS_PHI_E_E, {531, -9525, 3, 333, 11, -11}},
989 {P_PRIME_8_CPV_BS_PHI_E_E, {531, -9528, 3, 333, 11, -11}},
990 {Q_8M_BS_PHI_E_E, {531, 961, 3, 333, 11, -11}},
991 {Q_8P_BS_PHI_E_E, {531, 962, 3, 333, 11, -11}},
992 {Q_9_BS_PHI_E_E, {531, 963, 3, 333, 11, -11}},
993 {DGAMMA_DQ2_BS__PHI_MU_MU, {531, 10, 3, 333, 13, -13}},
994 {DBR_DQ2_BS__PHI_MU_MU, {531, 1, 3, 333, 13, -13}},
995 {A_FB_CPV_BS__PHI_MU_MU, {531, -5, 3, 333, 13, -13}},
996 {F_L_BS_PHI_MU_MU, {531, 931, 3, 333, 13, -13}},
997 {A_T_2_BS_PHI_MU_MU, {531, 9412, 3, 333, 13, -13}},
998 {A_T_RE_CPV_BS_PHI_MU_MU, {531, -9416, 3, 333, 13, -13}},
999 {A_T_IM_CPV_BS_PHI_MU_MU, {531, -9417, 3, 333, 13, -13}},
1000 {P_PRIME_4_BS_PHI_MU_MU, {531, 9524, 3, 333, 13, -13}},
1001 {P_PRIME_6_BS_PHI_MU_MU, {531, 9526, 3, 333, 13, -13}},
1002 {S_2S_BS_PHI_MU_MU, {531, 9532, 3, 333, 13, -13}},
1003 {S_3_BS_PHI_MU_MU, {531, 9533, 3, 333, 13, -13}},
1004 {S_4_BS_PHI_MU_MU, {531, 9534, 3, 333, 13, -13}},
1005 {S_7_BS_PHI_MU_MU, {531, 9537, 3, 333, 13, -13}},
1006 {A_5_BS_PHI_MU_MU, {531, -9535, 3, 333, 13, -13}},
1007 {A_6C_BS_PHI_MU_MU, {531, -9536, 3, 333, 13, -13}},
1008 {A_8_BS_PHI_MU_MU, {531, -9538, 3, 333, 13, -13}},
1009 {A_9_BS_PHI_MU_MU, {531, -9539, 3, 333, 13, -13}},
1010 {P_2_CPV_BS_PHI_MU_MU, {531, -9512, 3, 333, 13, -13}},
1011 {P_3_CPV_BS_PHI_MU_MU, {531, -9513, 3, 333, 13, -13}},
1012 {P_PRIME_5_CPV_BS_PHI_MU_MU, {531, -9525, 3, 333, 13, -13}},
1013 {P_PRIME_8_CPV_BS_PHI_MU_MU, {531, -9528, 3, 333, 13, -13}},
1014 {Q_8M_BS_PHI_MU_MU, {531, 961, 3, 333, 13, -13}},
1015 {Q_8P_BS_PHI_MU_MU, {531, 962, 3, 333, 13, -13}},
1016 {Q_9_BS_PHI_MU_MU, {531, 963, 3, 333, 13, -13}},
1017 {DGAMMA_DQ2_BS__PHI_TAU_TAU, {531, 10, 3, 333, 15, -15}},
1018 {DBR_DQ2_BS__PHI_TAU_TAU, {531, 1, 3, 333, 15, -15}},
1019 {A_FB_CPV_BS__PHI_TAU_TAU, {531, -5, 3, 333, 15, -15}},
1020 {F_L_BS_PHI_TAU_TAU, {531, 931, 3, 333, 15, -15}},
1021 {A_T_2_BS_PHI_TAU_TAU, {531, 9412, 3, 333, 15, -15}},
1022 {A_T_RE_CPV_BS_PHI_TAU_TAU, {531, -9416, 3, 333, 15, -15}},
1023 {A_T_IM_CPV_BS_PHI_TAU_TAU, {531, -9417, 3, 333, 15, -15}},
1024 {P_PRIME_4_BS_PHI_TAU_TAU, {531, 9524, 3, 333, 15, -15}},
1025 {P_PRIME_6_BS_PHI_TAU_TAU, {531, 9526, 3, 333, 15, -15}},
1026 {S_2S_BS_PHI_TAU_TAU, {531, 9532, 3, 333, 15, -15}},
1027 {S_3_BS_PHI_TAU_TAU, {531, 9533, 3, 333, 15, -15}},
1028 {S_4_BS_PHI_TAU_TAU, {531, 9534, 3, 333, 15, -15}},
1029 {S_7_BS_PHI_TAU_TAU, {531, 9537, 3, 333, 15, -15}},
1030 {A_5_BS_PHI_TAU_TAU, {531, -9535, 3, 333, 15, -15}},
1031 {A_6C_BS_PHI_TAU_TAU, {531, -9536, 3, 333, 15, -15}},
1032 {A_8_BS_PHI_TAU_TAU, {531, -9538, 3, 333, 15, -15}},
1033 {A_9_BS_PHI_TAU_TAU, {531, -9539, 3, 333, 15, -15}},
1034 {P_2_CPV_BS_PHI_TAU_TAU, {531, -9512, 3, 333, 15, -15}},
1035 {P_3_CPV_BS_PHI_TAU_TAU, {531, -9513, 3, 333, 15, -15}},
1036 {P_PRIME_5_CPV_BS_PHI_TAU_TAU, {531, -9525, 3, 333, 15, -15}},
1037 {P_PRIME_8_CPV_BS_PHI_TAU_TAU, {531, -9528, 3, 333, 15, -15}},
1038 {Q_8M_BS_PHI_TAU_TAU, {531, 961, 3, 333, 15, -15}},
1039 {Q_8P_BS_PHI_TAU_TAU, {531, 962, 3, 333, 15, -15}},
1040 {Q_9_BS_PHI_TAU_TAU, {531, 963, 3, 333, 15, -15}},
1041
1042 {R_1_BS__PHI_L_L, {531, 9121, 3, 333, 13, -13}},
1043
1044 {DGAMMA_DQ2_B0__K0_E_E, {511, 10, 3, 311, 11, -11}},
1045 {DBR_DQ2_B0__K0_E_E, {511, 1, 3, 311, 11, -11}},
1046 {A_FB_B0__K0_E_E, {511, 5, 3, 311, 11, -11}},
1047 {F_H_B0__K0_E_E, {511, 934, 3, 311, 11, -11}},
1048 {DGAMMA_DQ2_B__K_E_E, {521, 10, 3, 321, 11, -11}},
1049 {DBR_DQ2_B__K_E_E, {521, 1, 3, 321, 11, -11}},
1050 {A_FB_B__K_E_E, {521, 5, 3, 321, 11, -11}},
1051 {F_H_B__K_E_E, {521, 934, 3, 321, 11, -11}},
1052 {DGAMMA_DQ2_B0__K0_MU_MU, {511, 10, 3, 311, 13, -13}},
1053 {DBR_DQ2_B0__K0_MU_MU, {511, 1, 3, 311, 13, -13}},
1054 {A_FB_B0__K0_MU_MU, {511, 5, 3, 311, 13, -13}},
1055 {F_H_B0__K0_MU_MU, {511, 934, 3, 311, 13, -13}},
1056 {DGAMMA_DQ2_B__K_MU_MU, {521, 10, 3, 321, 13, -13}},
1057 {DBR_DQ2_B__K_MU_MU, {521, 1, 3, 321, 13, -13}},
1058 {A_FB_B__K_MU_MU, {521, 5, 3, 321, 13, -13}},
1059 {F_H_B__K_MU_MU, {521, 934, 3, 321, 13, -13}},
1060 {DGAMMA_DQ2_B0__K0_TAU_TAU, {511, 10, 3, 311, 15, -15}},
1061 {DBR_DQ2_B0__K0_TAU_TAU, {511, 1, 3, 311, 15, -15}},
1062 {A_FB_B0__K0_TAU_TAU, {511, 5, 3, 311, 15, -15}},
1063 {F_H_B0__K0_TAU_TAU, {511, 934, 3, 311, 15, -15}},
1064 {DGAMMA_DQ2_B__K_TAU_TAU, {521, 10, 3, 321, 15, -15}},
1065 {DBR_DQ2_B__K_TAU_TAU, {521, 1, 3, 321, 15, -15}},
1066 {A_FB_B__K_TAU_TAU, {521, 5, 3, 321, 15, -15}},
1067 {F_H_B__K_TAU_TAU, {521, 934, 3, 321, 15, -15}},
1068
1069 {R_1_B__K_L_L, {521, 9121, 3, 321, 13, -13}},
1070 {R_1_B0__K0_L_L, {511, 9121, 3, 311, 13, -13}},
1071 {DGAMMA_DQ2_LAMBDA_B__LAMBDA_E_E, {5122, 10, 3, 3122, 11, -11}},
1072 {DBR_DQ2_LAMBDA_B__LAMBDA_E_E, {5122, 1, 3, 3122, 11, -11}},
1073 {A_FB_L_LAMBDA_B__LAMBDA_E_E, {5122, 51, 3, 3122, 11, -11}},
1074 {A_FB_H_LAMBDA_B__LAMBDA_E_E, {5122, 52, 3, 3122, 11, -11}},
1075 {A_FB_LH_LAMBDA_B__LAMBDA_E_E, {5122, 53, 3, 3122, 11, -11}},
1076 {F_L_LAMBDA_B__LAMBDA_E_E, {5122, 931, 3, 3122, 11, -11}},
1077 {F_T_LAMBDA_B__LAMBDA_E_E, {5122, kTransverseFraction, 3, 3122, 11, -11}},
1078 {DGAMMA_DQ2_LAMBDA_B__LAMBDA_MU_MU, {5122, 10, 3, 3122, 13, -13}},
1079 {DBR_DQ2_LAMBDA_B__LAMBDA_MU_MU, {5122, 1, 3, 3122, 13, -13}},
1080 {A_FB_L_LAMBDA_B__LAMBDA_MU_MU, {5122, 51, 3, 3122, 13, -13}},
1081 {A_FB_H_LAMBDA_B__LAMBDA_MU_MU, {5122, 52, 3, 3122, 13, -13}},
1082 {A_FB_LH_LAMBDA_B__LAMBDA_MU_MU, {5122, 53, 3, 3122, 13, -13}},
1083 {F_L_LAMBDA_B__LAMBDA_MU_MU, {5122, 931, 3, 3122, 13, -13}},
1084 {F_T_LAMBDA_B__LAMBDA_MU_MU, {5122, kTransverseFraction, 3, 3122, 13, -13}},
1085 {DGAMMA_DQ2_LAMBDA_B__LAMBDA_TAU_TAU, {5122, 10, 3, 3122, 15, -15}},
1086 {DBR_DQ2_LAMBDA_B__LAMBDA_TAU_TAU, {5122, 1, 3, 3122, 15, -15}},
1087 {A_FB_L_LAMBDA_B__LAMBDA_TAU_TAU, {5122, 51, 3, 3122, 15, -15}},
1088 {A_FB_H_LAMBDA_B__LAMBDA_TAU_TAU, {5122, 52, 3, 3122, 15, -15}},
1089 {A_FB_LH_LAMBDA_B__LAMBDA_TAU_TAU, {5122, 53, 3, 3122, 15, -15}},
1090 {F_L_LAMBDA_B__LAMBDA_TAU_TAU, {5122, 931, 3, 3122, 15, -15}},
1091 {F_T_LAMBDA_B__LAMBDA_TAU_TAU, {5122, kTransverseFraction, 3, 3122, 15, -15}},
1092 {PHI_D, {511, 71, 1, -511}},
1093 {DELTA_M_BD, {511, 7, 1, -511}},
1094 {PHI_S, {531, 71, 1, -531}},
1095 {DELTA_M_BS, {531, 7, 1, -531}},
1096 {A_FS, {531, 74, 1, -531}},
1097 {DELTA_M_K, {311, 7, 1, -311}},
1098 {ABS_EPSILON_K, {311, 75, 1, -311}},
1099 {X_D, {421, 72, 1, -421}},
1100 {BR_KL__MU_MU, {130, 1, 2, 13, -13}},
1101 {BR_KS__MU_MU, {310, 1, 2, 13, -13}},
1102 {BR_K__PI_NU_NU, {321, 1, 3, 211, 14, -14}},
1103 {BR_KL__PI0_NU_NU, {130, 1, 3, 111, 14, -14}},
1104 // {BR_K__MU_NU__BR_PI__MU_NU, "BR_K__mu_nu / BR_pi__mu_nu"}, // TODO: Find FLHA id for ratios of BR with != final states
1105 // {R_MU23, "R_mu23"},
1106 {BR_D__MU_NU, {411, 1, 2, -13, 14}},
1107 {BR_DS__MU_NU, {431, 1, 2, -13, 14}},
1108 {BR_DS__TAU_NU, {431, 1, 2, -15, 16}},
1109 };
1110 return m;
1111}
1112
1113const std::map<QCDOrder, std::string>& order_mapping() {
1114 static const std::map<QCDOrder, std::string> m = {
1115 {QCDOrder::NONE, "None"},
1116 {QCDOrder::LO, "LO"},
1117 {QCDOrder::NLO, "NLO"},
1118 {QCDOrder::NNLO, "NNLO"},
1119 };
1120 return m;
1121}
1122
1123const std::map<WGroup, std::string>& group_mapping() {
1124 static const std::map<WGroup, std::string> m = {
1125 {B, "BCoefficients"},
1126 {BPrime, "BPrimeCoefficients"},
1127 {BScalar, "BScalarCoefficients"},
1128 {CC_bc, "BcChargedCurrentCoefficients"},
1129 {CC_bu, "BuChargedCurrentCoefficients"},
1130 {CC_cs, "DsChargedCurrentCoefficients"},
1131 {CC_cd, "DdChargedCurrentCoefficiens"},
1132 {CC_su, "KuChargedCurrentCoefficients"},
1133 {CC_du, "PIuChargedCurrentCoefficients"},
1134 {MESON_MIXING, "MesonMixing"},
1135 {K, "K"},
1136 };
1137 return m;
1138}
1139
1140
1141
1142const std::map<WCoef, std::string>& wcoef_mapping() {
1143 static const std::map<WCoef, std::string> m = {
1144 {C1, "C1"}, {C2, "C2"}, {C3, "C3"}, {C4, "C4"}, {C5, "C5"}, {C6, "C6"},
1145 {C7, "C7"}, {C8, "C8"}, {C9, "C9"}, {C10, "C10"},
1146 {CP1, "CP1"}, {CP2, "CP2"}, {CP3, "CP3"}, {CP4, "CP4"},
1147 {CP5, "CP5"}, {CP6, "CP6"}, {CP7, "CP7"}, {CP8, "CP8"},
1148 {CP9, "CP9"}, {CP10, "CP10"},
1149 {CQ1_E, "CQ1_E"}, {CQ1_MU, "CQ1_MU"}, {CQ1_TA, "CQ1_TA"},
1150 {CQ2_E, "CQ2_E"}, {CQ2_MU, "CQ2_MU"}, {CQ2_TA, "CQ2_TA"},
1151 {CPQ1_E, "CPQ1_E"}, {CPQ1_MU, "CPQ1_MU"}, {CPQ1_TA, "CPQ1_TA"},
1152 {CPQ2_E, "CPQ2_E"}, {CPQ2_MU, "CPQ2_MU"}, {CPQ2_TA, "CPQ2_TA"},
1153 {CQ1, "CQ1"}, {CQ2, "CQ2"}, {CPQ1, "CPQ1"}, {CPQ2, "CPQ2"},
1154 {C_V1_bc, "C_V1_bc"}, {C_V2_bc, "C_V2_bc"}, {C_S1_bc, "C_S1_bc"}, {C_S2_bc, "C_S2_bc"}, {C_T_bc, "C_T_bc"},
1155 {C_V1_bu, "C_V1_bu"}, {C_V2_bu, "C_V2_bu"}, {C_S1_bu, "C_S1_bu"}, {C_S2_bu, "C_S2_bu"}, {C_T_bu, "C_T_bu"},
1156 {C_V1_cs, "C_V1_cs"}, {C_V2_cs, "C_V2_cs"}, {C_S1_cs, "C_S1_cs"}, {C_S2_cs, "C_S2_cs"}, {C_T_cs, "C_T_cs"},
1157 {C_V1_cd, "C_V1_cd"}, {C_V2_cd, "C_V2_cd"}, {C_S1_cd, "C_S1_cd"}, {C_S2_cd, "C_S2_cd"}, {C_T_cd, "C_T_cd"},
1158 {C_V1_su, "C_V1_su"}, {C_V2_su, "C_V2_su"}, {C_S1_su, "C_S1_su"}, {C_S2_su, "C_S2_su"}, {C_T_su, "C_T_su"},
1159 {C_V1_du, "C_V1_du"}, {C_V2_du, "C_V2_du"}, {C_S1_du, "C_S1_du"}, {C_S2_du, "C_S2_du"}, {C_T_du, "C_T_du"},
1160 {C_BD_1, "C_BD_1"}, {CT_BD_1, "CT_BD_1"}, {C_BD_2, "C_BD_2"}, {CT_BD_2, "CT_BD_2"}, {C_BD_3, "C_BD_3"}, {CT_BD_3, "CT_BD_3"}, {C_BD_4, "C_BD_4"}, {C_BD_5, "C_BD_5"},
1161 {C_BS_1, "C_BS_1"}, {CT_BS_1, "CT_BS_1"}, {C_BS_2, "C_BS_2"}, {CT_BS_2, "CT_BS_2"}, {C_BS_3, "C_BS_3"}, {CT_BS_3, "CT_BS_3"}, {C_BS_4, "C_BS_4"}, {C_BS_5, "C_BS_5"},
1162 {C_SD_1, "C_SD_1"}, {CT_SD_1, "CT_SD_1"}, {C_SD_2, "C_SD_2"}, {CT_SD_2, "CT_SD_2"}, {C_SD_3, "C_SD_3"}, {CT_SD_3, "CT_SD_3"}, {C_SD_4, "C_SD_4"}, {C_SD_5, "C_SD_5"},
1163 {C_CU_1, "C_CU_1"}, {CT_CU_1, "CT_CU_1"}, {C_CU_2, "C_CU_2"}, {CT_CU_2, "CT_CU_2"}, {C_CU_3, "C_CU_3"}, {CT_CU_3, "CT_CU_3"}, {C_CU_4, "C_CU_4"}, {C_CU_5, "C_CU_5"},
1164 {CK9, "CK9"}, {CPK9, "CPK9"}, {CK10, "CK10"}, {CPK10, "CPK10"}, {CKQ1, "CKQ1"}, {CKQ2, "CKQ2"}, {CPKQ1, "CPKQ1"}, {CPKQ2, "CPKQ2"}, {CK_L, "CK_L"}
1165 };
1166 return m;
1167}
1168
1169
1170const std::map<WCoef, std::pair<int, int>>& wcoef_flha_mapping() {
1171 static const std::map<WCoef, std::pair<int, int>> m = {
1172 {C1, {3040405, 6161}}, {C2, {3040405, 4141}}, {C3, {3050707, 4133}},
1173 {C4, {3050707, 6153}}, {C5, {3050707, 4536}}, {C6, {3050707, 6556}},
1174 {C7, {305, 4422}}, {C8, {305, 6421}}, {C9, {3051313, 4133}}, {C10, {3051313, 4137}},
1175 {CP1, {3040405, 6262}}, {CP2, {3040405, 4242}}, {CP3, {3050707, 4233}},
1176 {CP4, {3050707, 6253}}, {CP5, {3050707, 4636}}, {CP6, {3050707, 6656}},
1177 {CP7, {305, 4322}}, {CP8, {305, 4321}}, {CP9, {3051313, 4233}},
1178 {CP10, {3051313, 4237}},
1179 {CQ1_E, {3051111, 3230}}, {CQ1_MU, {3051313, 3230}}, {CQ1_TA, {3051515, 3230}},
1180 {CQ2_E, {3051111, 3233}}, {CQ2_MU, {3051313, 3233}}, {CQ2_TA, {3051515, 3233}},
1181 {CPQ1_E, {3051111, 3130}}, {CPQ1_MU, {3051313, 3130}}, {CPQ1_TA, {3051515, 3130}},
1182 {CPQ2_E, {3051111, 3133}}, {CPQ2_MU, {3051313, 3133}}, {CPQ2_TA, {3051515, 3133}},
1183 {C_V1_bc, {4051516, 4141}}, {C_V2_bc, {4051516, 4241}},
1184 {C_S1_bc, {4051516, 3231}}, {C_S2_bc, {4051516, 3131}}, {C_T_bc, {4051516, 4343}},
1185 {C_V1_bu, {4051516, 1}}, {C_V2_bu, {4051516, 2}},
1186 {C_S1_bu, {4051516, 3}}, {C_S2_bu, {4051516, 4}}, {C_T_bu, {4051516, 5}},
1187 {C_V1_cs, {4051516, 11}}, {C_V2_cs, {4051516, 22}},
1188 {C_S1_cs, {4051516, 33}}, {C_S2_cs, {4051516, 44}}, {C_T_cs, {4051516, 55}},
1189 {C_V1_cd, {4051516, 111}}, {C_V2_cd, {4051516, 222}},
1190 {C_S1_cd, {4051516, 333}}, {C_S2_cd, {4051516, 444}}, {C_T_cd, {4051516, 555}},
1191 {C_V1_su, {4051516, 1111}}, {C_V2_su, {4051516, 2222}},
1192 {C_S1_su, {4051516, 3333}}, {C_S2_su, {4051516, 4444}}, {C_T_su, {4051516, 5555}},
1193 {C_V1_du, {4051516, 11111}}, {C_V2_du, {4051516, 22222}},
1194 {C_S1_du, {4051516, 33333}}, {C_S2_du, {4051516, 44444}}, {C_T_du, {4051516, 55555}},
1195 {C_BD_1, {1050105, 4141}}, {CT_BD_1, {1050105, 4242}}, {C_BD_2, {1050105, 3131}}, {CT_BD_2, {1050105, 3232}},
1196 {C_BD_3, {1050105, 7171}}, {CT_BD_3, {1050105, 7272}}, {C_BD_4, {1050105, 3132}}, {C_BD_5, {1050105, 7172}},
1197 {C_BS_1, {3050305, 4141}}, {CT_BS_1, {3050305, 4242}}, {C_BS_2, {3050305, 3131}}, {CT_BS_2, {3050305, 3232}},
1198 {C_BS_3, {3050305, 7171}}, {CT_BS_3, {3050305, 7272}}, {C_BS_4, {3050305, 3132}}, {C_BS_5, {3050305, 7172}},
1199 {C_SD_1, {1030103, 4141}}, {CT_SD_1, {1030103, 4242}}, {C_SD_2, {1030103, 3131}}, {CT_SD_2, {1030103, 3232}},
1200 {C_SD_3, {1030103, 7171}}, {CT_SD_3, {1030103, 7272}}, {C_SD_4, {1030103, 3132}}, {C_SD_5, {1030103, 7172}},
1201 {C_CU_1, {2040204, 4141}}, {CT_CU_1, {2040204, 4242}}, {C_CU_2, {2040204, 3131}}, {CT_CU_2, {2040204, 3232}},
1202 {C_CU_3, {2040204, 7171}}, {CT_CU_3, {2040204, 7272}}, {C_CU_4, {2040204, 3132}}, {C_CU_5, {2040204, 7172}},
1203
1204 {CK9, {1031313, 4133}}, {CPK9, {01031313, 4233}}, {CK10, {1031313, 4137}}, {CPK10, {1031313, 4237}},
1205 {CKQ1, {1031313, 3230}}, {CKQ2, {1031313, 3233}}, {CPKQ1, {1031313, 3130}}, {CPKQ2, {1031313, 3133}},
1206 {CK_L, {1031414, 4141}},
1207 };
1208 return m;
1209}
1210
1211
1212const std::map<ParameterType, std::string>& parametertype_mapping() {
1213 static const std::map<ParameterType, std::string> m = {
1214 {ParameterType::SM, "SM"},
1215 {ParameterType::BSM, "BSM"},
1216 {ParameterType::FLAVOR, "FLAVOR"},
1217 {ParameterType::WILSON, "WILSON"},
1218 {ParameterType::DECAY, "DECAY"},
1219 {ParameterType::PASSTHROUGH, "PASSTHROUGH"},
1220 {ParameterType::OBSERVABLE, "OBSERVABLE"},
1221 };
1222 return m;
1223}
1224
1225const std::map<Model, std::string>& model_mapping() {
1226 static const std::map<Model, std::string> m = {
1227 {Model::SM, "SM"},
1228 {Model::SUSY, "SUSY"},
1229 {Model::THDM, "THDM"},
1230 {Model::MARTY, "MARTY"},
1231 };
1232 return m;
1233}
1234
1235const std::map<WilsonBasis, std::string>& wilsonbasis_mapping() {
1236 static const std::map<WilsonBasis, std::string> m = {
1237 {WilsonBasis::B_STANDARD, "STANDARD"},
1238 {WilsonBasis::B_TRADITIONAL, "TRADITIONAL"},
1239 };
1240 return m;
1241}
1242
1243const std::map<ContributionType, std::string>& contributiontype_mapping() {
1244 static const std::map<ContributionType, std::string> m = {
1245 {ContributionType::SM, "SM"},
1246 {ContributionType::BSM, "BSM"},
1247 {ContributionType::TOTAL, "TOTAL"},
1248 };
1249 return m;
1250}
1251
1252const std::map<Decays, std::string>& decays_mapping() {
1253 static const std::map<Decays, std::string> m = {
1254 {B__D_l_nu, "B__D_l_nu"},
1255 {B__Dstar_l_nu, "B__Dstar_l_nu"},
1256 {B__Kstar_gamma, "B__Kstar_gamma"},
1257 {B__l_l, "B__l_l"},
1258 {B__l_nu, "B__l_nu"},
1259 {B__Xs_gamma, "B__Xs"},
1260 {B__Xs_l_l, "B__Xs_ll"},
1261 {B__Kstar_l_l, "B__K*_l_l"},
1262 {B__K_l_l, "B__K_l_l"},
1263 {Bs__phi_l_l, "Bs__phi_l_l"},
1264 {Lambda_b__Lambda_l_l, "Lambda_b__Lambda_l_l"},
1265 {M0_Mix, "M0_Mix"},
1266 {K__l_l, "K__l_l"},
1267 {K__pi_nu_nu, "K__pi_nu_nu"},
1268 {K__l_nu, "K__l_nu"},
1269 {D__l_nu, "D__l_nu"},
1270 {Ds__l_nu, "Ds__l_nu"},
1271 };
1272 return m;
1273}
1274
1275const std::map<Decays, std::vector<Observables>>& decay_observable_mapping() {
1276 static const std::map<Decays, std::vector<Observables>> m = {
1277 {B__D_l_nu, {BR_B__D0_TAU_NU, A_FB_B__D0_TAU_NU, P_TAU_B__D0_TAU_NU, R_D0, BR_B0__D_TAU_NU, A_FB_B0__D_TAU_NU, P_TAU_B0__D_TAU_NU, R_D}},
1278 {B__Dstar_l_nu, {BR_B__DSTAR0_TAU_NU, A_FB_B__DSTAR0_TAU_NU, P_TAU_B__DSTAR0_TAU_NU, P_D_B__DSTAR0_TAU_NU, R_DSTAR0, BR_B0__DSTAR_TAU_NU, A_FB_B0__DSTAR_TAU_NU, P_TAU_B0__DSTAR_TAU_NU, P_D_B0__DSTAR_TAU_NU, R_DSTAR}},
1279 {B__Kstar_gamma, {BR_B__KSTAR_GAMMA, IA_B__KSTAR_GAMMA, BR_B0__KSTAR0_GAMMA, IA_B0__KSTAR0_GAMMA}},
1280 {B__l_l, {BR_BS_MUMU, BR_BD_MUMU, BR_BS_MUMU_UNTAG,BR_BS_EE, BR_BD_EE, BR_BS_EE_UNTAG}},
1281 {B__l_nu, {BR_BU_TAU_NU, R_TAU_NU}},
1282 {B__Xs_gamma, {BR_B_XS_GAMMA}},
1283 {B__Xs_l_l, {BR_B__Xs_e_e, BR_B__Xs_mu_mu, BR_B__Xs_tau_tau, A_FB_B__Xs_e_e, A_FB_B__Xs_mu_mu, A_FB_B__Xs_tau_tau}},
1284 {B__Kstar_l_l, {DBR_DQ2_B__KSTAR_E_E, A_FB_B__KSTAR_E_E, Q0_A_FB_B__KSTAR_E_E, A_CP_B__KSTAR_E_E, F_L_B__KSTAR_E_E, F_T_B__KSTAR_E_E, A_T_1_B__KSTAR_E_E, A_T_2_B__KSTAR_E_E, A_T_3_B__KSTAR_E_E, A_T_4_B__KSTAR_E_E, A_T_5_B__KSTAR_E_E, A_T_RE_B__KSTAR_E_E, A_T_RE_CPV_B__KSTAR_E_E, A_IM_B__KSTAR_E_E, ALPHA_K_B__KSTAR_E_E, H_T_1_B__KSTAR_E_E, H_T_2_B__KSTAR_E_E, H_T_3_B__KSTAR_E_E, P_2_B__KSTAR_E_E, P_3_B__KSTAR_E_E, P_6_B__KSTAR_E_E, P_8_B__KSTAR_E_E, P_PRIME_4_B__KSTAR_E_E, P_PRIME_5_B__KSTAR_E_E, P_PRIME_6_B__KSTAR_E_E, P_PRIME_8_B__KSTAR_E_E, S_3_B__KSTAR_E_E, S_4_B__KSTAR_E_E, S_5_B__KSTAR_E_E, S_6C_B__KSTAR_E_E, S_7_B__KSTAR_E_E, S_8_B__KSTAR_E_E, S_9_B__KSTAR_E_E, A_3_B__KSTAR_E_E, A_4_B__KSTAR_E_E, A_5_B__KSTAR_E_E, A_6S_B__KSTAR_E_E, A_7_B__KSTAR_E_E, A_8_B__KSTAR_E_E, A_9_B__KSTAR_E_E, P_1_CPV_B__KSTAR_E_E, P_2_CPV_B__KSTAR_E_E, P_3_CPV_B__KSTAR_E_E, P_PRIME_4_CPV_B__KSTAR_E_E, P_PRIME_5_CPV_B__KSTAR_E_E, P_PRIME_6_CPV_B__KSTAR_E_E, P_PRIME_8_CPV_B__KSTAR_E_E, 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A_2S_B0__KSTAR0_E_E, A_2S_B0__KSTAR0_MU_MU, A_2S_B0__KSTAR0_TAU_TAU, A_2S_B__KSTAR_E_E, A_2S_B__KSTAR_MU_MU, A_2S_B__KSTAR_TAU_TAU, A_FL_B0__KSTAR0_E_E, A_FL_B0__KSTAR0_MU_MU, A_FL_B0__KSTAR0_TAU_TAU, A_FL_B__KSTAR_E_E, A_FL_B__KSTAR_MU_MU, A_FL_B__KSTAR_TAU_TAU, A_6C_B0__KSTAR0_E_E, A_6C_B0__KSTAR0_MU_MU, A_6C_B0__KSTAR0_TAU_TAU, A_6C_B__KSTAR_E_E, A_6C_B__KSTAR_MU_MU, A_6C_B__KSTAR_TAU_TAU}},
1285 {B__K_l_l, {DBR_DQ2_B__K_E_E, A_FB_B__K_E_E, F_H_B__K_E_E, DBR_DQ2_B0__K0_E_E, A_FB_B0__K0_E_E, F_H_B0__K0_E_E, DBR_DQ2_B__K_MU_MU, A_FB_B__K_MU_MU, F_H_B__K_MU_MU, DBR_DQ2_B0__K0_MU_MU, A_FB_B0__K0_MU_MU, F_H_B0__K0_MU_MU, DBR_DQ2_B__K_TAU_TAU, A_FB_B__K_TAU_TAU, F_H_B__K_TAU_TAU, DBR_DQ2_B0__K0_TAU_TAU, A_FB_B0__K0_TAU_TAU, F_H_B0__K0_TAU_TAU, R_1_B__K_L_L, R_1_B0__K0_L_L, DGAMMA_DQ2_B__K_E_E, DGAMMA_DQ2_B__K_MU_MU, DGAMMA_DQ2_B__K_TAU_TAU, DGAMMA_DQ2_B0__K0_E_E, DGAMMA_DQ2_B0__K0_MU_MU, DGAMMA_DQ2_B0__K0_TAU_TAU}},
1286 {Bs__phi_l_l, {DBR_DQ2_BS__PHI_E_E, A_FB_CPV_BS__PHI_E_E, F_L_BS_PHI_E_E, A_T_2_BS_PHI_E_E, A_T_RE_CPV_BS_PHI_E_E, A_T_IM_CPV_BS_PHI_E_E, P_PRIME_4_BS_PHI_E_E, P_PRIME_6_BS_PHI_E_E, S_2S_BS_PHI_E_E, S_3_BS_PHI_E_E, S_4_BS_PHI_E_E, S_7_BS_PHI_E_E, A_5_BS_PHI_E_E, A_6C_BS_PHI_E_E, A_8_BS_PHI_E_E, A_9_BS_PHI_E_E, P_2_CPV_BS_PHI_E_E, P_3_CPV_BS_PHI_E_E, P_PRIME_5_CPV_BS_PHI_E_E, P_PRIME_8_CPV_BS_PHI_E_E, Q_8M_BS_PHI_E_E, Q_8P_BS_PHI_E_E, Q_9_BS_PHI_E_E, DBR_DQ2_BS__PHI_MU_MU, A_FB_CPV_BS__PHI_MU_MU, F_L_BS_PHI_MU_MU, A_T_2_BS_PHI_MU_MU, A_T_RE_CPV_BS_PHI_MU_MU, A_T_IM_CPV_BS_PHI_MU_MU, P_PRIME_4_BS_PHI_MU_MU, P_PRIME_6_BS_PHI_MU_MU, S_2S_BS_PHI_MU_MU, S_3_BS_PHI_MU_MU, S_4_BS_PHI_MU_MU, S_7_BS_PHI_MU_MU, A_5_BS_PHI_MU_MU, A_6C_BS_PHI_MU_MU, A_8_BS_PHI_MU_MU, A_9_BS_PHI_MU_MU, P_2_CPV_BS_PHI_MU_MU, P_3_CPV_BS_PHI_MU_MU, P_PRIME_5_CPV_BS_PHI_MU_MU, P_PRIME_8_CPV_BS_PHI_MU_MU, Q_8M_BS_PHI_MU_MU, Q_8P_BS_PHI_MU_MU, Q_9_BS_PHI_MU_MU, DBR_DQ2_BS__PHI_TAU_TAU, A_FB_CPV_BS__PHI_TAU_TAU, F_L_BS_PHI_TAU_TAU, A_T_2_BS_PHI_TAU_TAU, A_T_RE_CPV_BS_PHI_TAU_TAU, A_T_IM_CPV_BS_PHI_TAU_TAU, P_PRIME_4_BS_PHI_TAU_TAU, P_PRIME_6_BS_PHI_TAU_TAU, S_2S_BS_PHI_TAU_TAU, S_3_BS_PHI_TAU_TAU, S_4_BS_PHI_TAU_TAU, S_7_BS_PHI_TAU_TAU, A_5_BS_PHI_TAU_TAU, A_6C_BS_PHI_TAU_TAU, A_8_BS_PHI_TAU_TAU, A_9_BS_PHI_TAU_TAU, P_2_CPV_BS_PHI_TAU_TAU, P_3_CPV_BS_PHI_TAU_TAU, P_PRIME_5_CPV_BS_PHI_TAU_TAU, P_PRIME_8_CPV_BS_PHI_TAU_TAU, Q_8M_BS_PHI_TAU_TAU, Q_8P_BS_PHI_TAU_TAU, Q_9_BS_PHI_TAU_TAU, R_1_BS__PHI_L_L, DGAMMA_DQ2_BS__PHI_E_E, DGAMMA_DQ2_BS__PHI_MU_MU, DGAMMA_DQ2_BS__PHI_TAU_TAU}},
1287 {Lambda_b__Lambda_l_l, {DBR_DQ2_LAMBDA_B__LAMBDA_E_E, A_FB_L_LAMBDA_B__LAMBDA_E_E, A_FB_H_LAMBDA_B__LAMBDA_E_E, A_FB_LH_LAMBDA_B__LAMBDA_E_E, F_L_LAMBDA_B__LAMBDA_E_E, F_T_LAMBDA_B__LAMBDA_E_E, DBR_DQ2_LAMBDA_B__LAMBDA_MU_MU, A_FB_L_LAMBDA_B__LAMBDA_MU_MU, A_FB_H_LAMBDA_B__LAMBDA_MU_MU, A_FB_LH_LAMBDA_B__LAMBDA_MU_MU, F_L_LAMBDA_B__LAMBDA_MU_MU, F_T_LAMBDA_B__LAMBDA_MU_MU, DBR_DQ2_LAMBDA_B__LAMBDA_TAU_TAU, A_FB_L_LAMBDA_B__LAMBDA_TAU_TAU, A_FB_H_LAMBDA_B__LAMBDA_TAU_TAU, A_FB_LH_LAMBDA_B__LAMBDA_TAU_TAU, F_L_LAMBDA_B__LAMBDA_TAU_TAU, F_T_LAMBDA_B__LAMBDA_TAU_TAU, DGAMMA_DQ2_LAMBDA_B__LAMBDA_MU_MU, DGAMMA_DQ2_LAMBDA_B__LAMBDA_E_E, DGAMMA_DQ2_LAMBDA_B__LAMBDA_TAU_TAU}},
1288 {M0_Mix, {PHI_D, DELTA_M_BD, PHI_S, DELTA_M_BS, A_FS, DELTA_M_K, ABS_EPSILON_K, X_D}},
1289 {K__l_l, {BR_KL__MU_MU, BR_KS__MU_MU}},
1290 {K__pi_nu_nu, {BR_K__PI_NU_NU, BR_KL__PI0_NU_NU}},
1291 {K__l_nu, {BR_K__MU_NU__BR_PI__MU_NU, R_MU23}},
1292 {D__l_nu, {BR_D__MU_NU}},
1293 {Ds__l_nu, {BR_DS__MU_NU, BR_DS__TAU_NU}},
1294 };
1295 return m;
1296}
1297
1298const std::map<MassType, std::string>& masstype_mapping() {
1299 static const std::map<MassType, std::string> m = {
1300 {MassType::POLE, "POLE"},
1301 {MassType::MSBAR, "MSBAR"},
1302 };
1303 return m;
1304}
1305
1306const std::map<ScaleType, std::string>& scaletype_mapping() {
1307 static const std::map<ScaleType, std::string> m = {
1308 {ScaleType::MATCHING, "EW_SCALE"},
1309 {ScaleType::HADRONIC, "B_SCALE"},
1310 };
1311 return m;
1312}
1313
Observables
Observables
Definition GeneralEnum.h:4
Observables::S_7_B0__KSTAR0_MU_MU
@ S_7_B0__KSTAR0_MU_MU
Observables::A_T_RE_CPV_B__KSTAR_MU_MU
@ A_T_RE_CPV_B__KSTAR_MU_MU
Observables::A_FL_B0__KSTAR0_TAU_TAU
@ A_FL_B0__KSTAR0_TAU_TAU
Observables::A_T_1_B0__KSTAR0_TAU_TAU
@ A_T_1_B0__KSTAR0_TAU_TAU
Observables::P_3_CPV_B0__KSTAR0_E_E
@ P_3_CPV_B0__KSTAR0_E_E
Observables::A_9_B0__KSTAR0_MU_MU
@ A_9_B0__KSTAR0_MU_MU
Observables::DBR_DQ2_B__K_TAU_TAU
@ DBR_DQ2_B__K_TAU_TAU
Observables::DBR_DQ2_B0__KSTAR0_E_E
@ DBR_DQ2_B0__KSTAR0_E_E
Observables::P_5_B0__KSTAR0_TAU_TAU
@ P_5_B0__KSTAR0_TAU_TAU
Observables::A_T_5_B__KSTAR_TAU_TAU
@ A_T_5_B__KSTAR_TAU_TAU
Observables::A_T_1_B__KSTAR_TAU_TAU
@ A_T_1_B__KSTAR_TAU_TAU
Observables::H_T_1_B0__KSTAR0_TAU_TAU
@ H_T_1_B0__KSTAR0_TAU_TAU
Observables::S_5_B__KSTAR_TAU_TAU
@ S_5_B__KSTAR_TAU_TAU
Observables::S_9_B0__KSTAR0_MU_MU
@ S_9_B0__KSTAR0_MU_MU
Observables::A_CP_B0__KSTAR0_MU_MU
@ A_CP_B0__KSTAR0_MU_MU
Observables::A_T_3_B0__KSTAR0_MU_MU
@ A_T_3_B0__KSTAR0_MU_MU
Observables::P_PRIME_8_CPV_BS_PHI_MU_MU
@ P_PRIME_8_CPV_BS_PHI_MU_MU
Observables::A_7_B0__KSTAR0_TAU_TAU
@ A_7_B0__KSTAR0_TAU_TAU
Observables::P_PRIME_8_CPV_B__KSTAR_MU_MU
@ P_PRIME_8_CPV_B__KSTAR_MU_MU
Observables::A_CP_B__KSTAR_TAU_TAU
@ A_CP_B__KSTAR_TAU_TAU
Observables::P_2_CPV_B0__KSTAR0_TAU_TAU
@ P_2_CPV_B0__KSTAR0_TAU_TAU
Observables::S_5_B0__KSTAR0_MU_MU
@ S_5_B0__KSTAR0_MU_MU
Observables::Q0_A_FB_B__KSTAR_TAU_TAU
@ Q0_A_FB_B__KSTAR_TAU_TAU
Observables::P_8_B0__KSTAR0_TAU_TAU
@ P_8_B0__KSTAR0_TAU_TAU
Observables::P_3_CPV_B__KSTAR_E_E
@ P_3_CPV_B__KSTAR_E_E
Observables::A_FB_L_LAMBDA_B__LAMBDA_MU_MU
@ A_FB_L_LAMBDA_B__LAMBDA_MU_MU
Observables::P_PRIME_8_CPV_B__KSTAR_E_E
@ P_PRIME_8_CPV_B__KSTAR_E_E
Observables::Q0_A_FB_B0__KSTAR0_TAU_TAU
@ Q0_A_FB_B0__KSTAR0_TAU_TAU
Observables::P_PRIME_8_B__KSTAR_MU_MU
@ P_PRIME_8_B__KSTAR_MU_MU
Observables::A_T_1_B0__KSTAR0_MU_MU
@ A_T_1_B0__KSTAR0_MU_MU
Observables::DGAMMA_DQ2_LAMBDA_B__LAMBDA_TAU_TAU
@ DGAMMA_DQ2_LAMBDA_B__LAMBDA_TAU_TAU
Observables::A_2S_B0__KSTAR0_TAU_TAU
@ A_2S_B0__KSTAR0_TAU_TAU
Observables::Q0_A_FB_B0__KSTAR0_E_E
@ Q0_A_FB_B0__KSTAR0_E_E
Observables::P_PRIME_8_CPV_BS_PHI_E_E
@ P_PRIME_8_CPV_BS_PHI_E_E
Observables::P_4_B__KSTAR_TAU_TAU
@ P_4_B__KSTAR_TAU_TAU
Observables::A_T_RE_CPV_BS_PHI_MU_MU
@ A_T_RE_CPV_BS_PHI_MU_MU
Observables::S_8_B0__KSTAR0_TAU_TAU
@ S_8_B0__KSTAR0_TAU_TAU
Observables::P_PRIME_4_CPV_B0__KSTAR0_MU_MU
@ P_PRIME_4_CPV_B0__KSTAR0_MU_MU
Observables::A_T_2_B__KSTAR_TAU_TAU
@ A_T_2_B__KSTAR_TAU_TAU
Observables::DGAMMA_DQ2_B__K_TAU_TAU
@ DGAMMA_DQ2_B__K_TAU_TAU
Observables::P_1_CPV_B0__KSTAR0_TAU_TAU
@ P_1_CPV_B0__KSTAR0_TAU_TAU
Observables::A_T_RE_B0__KSTAR0_E_E
@ A_T_RE_B0__KSTAR0_E_E
Observables::F_T_LAMBDA_B__LAMBDA_MU_MU
@ F_T_LAMBDA_B__LAMBDA_MU_MU
Observables::A_T_2_BS_PHI_TAU_TAU
@ A_T_2_BS_PHI_TAU_TAU
Observables::P_PRIME_4_CPV_B0__KSTAR0_TAU_TAU
@ P_PRIME_4_CPV_B0__KSTAR0_TAU_TAU
Observables::P_D_B0__DSTAR_TAU_NU
@ P_D_B0__DSTAR_TAU_NU
Observables::P_5_B0__KSTAR0_MU_MU
@ P_5_B0__KSTAR0_MU_MU
Observables::A_T_1_B0__KSTAR0_E_E
@ A_T_1_B0__KSTAR0_E_E
Observables::A_CP_B0__KSTAR0_TAU_TAU
@ A_CP_B0__KSTAR0_TAU_TAU
Observables::S_3_B__KSTAR_TAU_TAU
@ S_3_B__KSTAR_TAU_TAU
Observables::DGAMMA_DQ2_B0__KSTAR0_E_E
@ DGAMMA_DQ2_B0__KSTAR0_E_E
Observables::A_T_4_B0__KSTAR0_E_E
@ A_T_4_B0__KSTAR0_E_E
Observables::S_2S_B0__KSTAR0_TAU_TAU
@ S_2S_B0__KSTAR0_TAU_TAU
Observables::P_2_CPV_B0__KSTAR0_MU_MU
@ P_2_CPV_B0__KSTAR0_MU_MU
Observables::A_3_B0__KSTAR0_TAU_TAU
@ A_3_B0__KSTAR0_TAU_TAU
Observables::DBR_DQ2_B0__KSTAR0_MU_MU
@ DBR_DQ2_B0__KSTAR0_MU_MU
Observables::A_FB_H_LAMBDA_B__LAMBDA_E_E
@ A_FB_H_LAMBDA_B__LAMBDA_E_E
Observables::A_FB_B0__KSTAR0_MU_MU
@ A_FB_B0__KSTAR0_MU_MU
Observables::A_FB_LH_LAMBDA_B__LAMBDA_E_E
@ A_FB_LH_LAMBDA_B__LAMBDA_E_E
Observables::P_PRIME_4_CPV_B__KSTAR_TAU_TAU
@ P_PRIME_4_CPV_B__KSTAR_TAU_TAU
Observables::P_PRIME_5_CPV_BS_PHI_TAU_TAU
@ P_PRIME_5_CPV_BS_PHI_TAU_TAU
Observables::P_2_CPV_B0__KSTAR0_E_E
@ P_2_CPV_B0__KSTAR0_E_E
Observables::F_T_B__KSTAR_TAU_TAU
@ F_T_B__KSTAR_TAU_TAU
Observables::S_4_B__KSTAR_TAU_TAU
@ S_4_B__KSTAR_TAU_TAU
Observables::A_T_RE_B__KSTAR_TAU_TAU
@ A_T_RE_B__KSTAR_TAU_TAU
Observables::P_PRIME_5_B__KSTAR_E_E
@ P_PRIME_5_B__KSTAR_E_E
Observables::A_5_B0__KSTAR0_TAU_TAU
@ A_5_B0__KSTAR0_TAU_TAU
Observables::A_1C_B0__KSTAR0_MU_MU
@ A_1C_B0__KSTAR0_MU_MU
Observables::A_T_IM_CPV_BS_PHI_MU_MU
@ A_T_IM_CPV_BS_PHI_MU_MU
Observables::A_T_3_B0__KSTAR0_E_E
@ A_T_3_B0__KSTAR0_E_E
Observables::F_L_LAMBDA_B__LAMBDA_MU_MU
@ F_L_LAMBDA_B__LAMBDA_MU_MU
Observables::H_T_1_B__KSTAR_MU_MU
@ H_T_1_B__KSTAR_MU_MU
Observables::A_T_3_B0__KSTAR0_TAU_TAU
@ A_T_3_B0__KSTAR0_TAU_TAU
Observables::P_2_B0__KSTAR0_MU_MU
@ P_2_B0__KSTAR0_MU_MU
Observables::DGAMMA_DQ2_BS__PHI_TAU_TAU
@ DGAMMA_DQ2_BS__PHI_TAU_TAU
Observables::S_6C_B0__KSTAR0_MU_MU
@ S_6C_B0__KSTAR0_MU_MU
Observables::A_6S_B0__KSTAR0_MU_MU
@ A_6S_B0__KSTAR0_MU_MU
Observables::A_FB_CPV_B0__KSTAR0_TAU_TAU
@ A_FB_CPV_B0__KSTAR0_TAU_TAU
Observables::P_PRIME_5_B0__KSTAR0_E_E
@ P_PRIME_5_B0__KSTAR0_E_E
Observables::DBR_DQ2_B0__K0_MU_MU
@ DBR_DQ2_B0__K0_MU_MU
Observables::DGAMMA_DQ2_B__KSTAR_MU_MU
@ DGAMMA_DQ2_B__KSTAR_MU_MU
Observables::P_6_B0__KSTAR0_TAU_TAU
@ P_6_B0__KSTAR0_TAU_TAU
Observables::P_3_CPV_BS_PHI_TAU_TAU
@ P_3_CPV_BS_PHI_TAU_TAU
Observables::P_PRIME_4_CPV_B0__KSTAR0_E_E
@ P_PRIME_4_CPV_B0__KSTAR0_E_E
Observables::S_2C_B0__KSTAR0_MU_MU
@ S_2C_B0__KSTAR0_MU_MU
Observables::A_FB_B__DSTAR0_TAU_NU
@ A_FB_B__DSTAR0_TAU_NU
Observables::P_PRIME_8_CPV_B0__KSTAR0_TAU_TAU
@ P_PRIME_8_CPV_B0__KSTAR0_TAU_TAU
Observables::DGAMMA_DQ2_B__KSTAR_E_E
@ DGAMMA_DQ2_B__KSTAR_E_E
Observables::A_T_RE_B0__KSTAR0_TAU_TAU
@ A_T_RE_B0__KSTAR0_TAU_TAU
Observables::S_6C_B0__KSTAR0_TAU_TAU
@ S_6C_B0__KSTAR0_TAU_TAU
Observables::P_TAU_B__DSTAR0_TAU_NU
@ P_TAU_B__DSTAR0_TAU_NU
Observables::A_FB_CPV_B0__KSTAR0_E_E
@ A_FB_CPV_B0__KSTAR0_E_E
Observables::A_T_4_B0__KSTAR0_MU_MU
@ A_T_4_B0__KSTAR0_MU_MU
Observables::P_PRIME_6_CPV_B0__KSTAR0_E_E
@ P_PRIME_6_CPV_B0__KSTAR0_E_E
Observables::Q0_A_FB_B0__KSTAR0_MU_MU
@ Q0_A_FB_B0__KSTAR0_MU_MU
Observables::S_9_B__KSTAR_TAU_TAU
@ S_9_B__KSTAR_TAU_TAU
Observables::A_2S_B__KSTAR_TAU_TAU
@ A_2S_B__KSTAR_TAU_TAU
Observables::ALPHA_K_B0__KSTAR0_MU_MU
@ ALPHA_K_B0__KSTAR0_MU_MU
Observables::DBR_DQ2_B0__KSTAR0_TAU_TAU
@ DBR_DQ2_B0__KSTAR0_TAU_TAU
Observables::ALPHA_K_B__KSTAR_TAU_TAU
@ ALPHA_K_B__KSTAR_TAU_TAU
Observables::P_8_B0__KSTAR0_MU_MU
@ P_8_B0__KSTAR0_MU_MU
Observables::A_T_RE_B0__KSTAR0_MU_MU
@ A_T_RE_B0__KSTAR0_MU_MU
Observables::P_PRIME_6_BS_PHI_MU_MU
@ P_PRIME_6_BS_PHI_MU_MU
Observables::A_T_RE_CPV_B__KSTAR_E_E
@ A_T_RE_CPV_B__KSTAR_E_E
Observables::A_T_5_B__KSTAR_MU_MU
@ A_T_5_B__KSTAR_MU_MU
Observables::P_PRIME_5_CPV_BS_PHI_E_E
@ P_PRIME_5_CPV_BS_PHI_E_E
Observables::P_PRIME_6_BS_PHI_TAU_TAU
@ P_PRIME_6_BS_PHI_TAU_TAU
Observables::H_T_3_B0__KSTAR0_MU_MU
@ H_T_3_B0__KSTAR0_MU_MU
Observables::P_PRIME_8_CPV_B0__KSTAR0_MU_MU
@ P_PRIME_8_CPV_B0__KSTAR0_MU_MU
Observables::A_4_B0__KSTAR0_MU_MU
@ A_4_B0__KSTAR0_MU_MU
Observables::P_1_B0__KSTAR0_TAU_TAU
@ P_1_B0__KSTAR0_TAU_TAU
Observables::H_T_2_B__KSTAR_TAU_TAU
@ H_T_2_B__KSTAR_TAU_TAU
Observables::A_T_RE_CPV_B0__KSTAR0_E_E
@ A_T_RE_CPV_B0__KSTAR0_E_E
Observables::A_FB_CPV_BS__PHI_MU_MU
@ A_FB_CPV_BS__PHI_MU_MU
Observables::P_PRIME_8_B0__KSTAR0_TAU_TAU
@ P_PRIME_8_B0__KSTAR0_TAU_TAU
Observables::A_T_RE_CPV_B0__KSTAR0_TAU_TAU
@ A_T_RE_CPV_B0__KSTAR0_TAU_TAU
Observables::S_1C_B__KSTAR_TAU_TAU
@ S_1C_B__KSTAR_TAU_TAU
Observables::A_7_B0__KSTAR0_MU_MU
@ A_7_B0__KSTAR0_MU_MU
Observables::P_PRIME_6_CPV_B0__KSTAR0_TAU_TAU
@ P_PRIME_6_CPV_B0__KSTAR0_TAU_TAU
Observables::P_PRIME_5_CPV_B__KSTAR_E_E
@ P_PRIME_5_CPV_B__KSTAR_E_E
Observables::A_FB_LH_LAMBDA_B__LAMBDA_MU_MU
@ A_FB_LH_LAMBDA_B__LAMBDA_MU_MU
Observables::P_PRIME_8_B__KSTAR_E_E
@ P_PRIME_8_B__KSTAR_E_E
Observables::A_FB_CPV_BS__PHI_E_E
@ A_FB_CPV_BS__PHI_E_E
Observables::P_PRIME_5_CPV_BS_PHI_MU_MU
@ P_PRIME_5_CPV_BS_PHI_MU_MU
Observables::A_FL_B__KSTAR_TAU_TAU
@ A_FL_B__KSTAR_TAU_TAU
Observables::F_L_LAMBDA_B__LAMBDA_TAU_TAU
@ F_L_LAMBDA_B__LAMBDA_TAU_TAU
Observables::P_2_CPV_B__KSTAR_TAU_TAU
@ P_2_CPV_B__KSTAR_TAU_TAU
Observables::P_PRIME_8_B0__KSTAR0_MU_MU
@ P_PRIME_8_B0__KSTAR0_MU_MU
Observables::DGAMMA_DQ2_LAMBDA_B__LAMBDA_MU_MU
@ DGAMMA_DQ2_LAMBDA_B__LAMBDA_MU_MU
Observables::A_8_B0__KSTAR0_TAU_TAU
@ A_8_B0__KSTAR0_TAU_TAU
Observables::A_T_2_B0__KSTAR0_TAU_TAU
@ A_T_2_B0__KSTAR0_TAU_TAU
Observables::S_9_B0__KSTAR0_TAU_TAU
@ S_9_B0__KSTAR0_TAU_TAU
Observables::BR_K__MU_NU__BR_PI__MU_NU
@ BR_K__MU_NU__BR_PI__MU_NU
Observables::DBR_DQ2_B__KSTAR_TAU_TAU
@ DBR_DQ2_B__KSTAR_TAU_TAU
Observables::P_4_B0__KSTAR0_TAU_TAU
@ P_4_B0__KSTAR0_TAU_TAU
Observables::S_1C_B0__KSTAR0_TAU_TAU
@ S_1C_B0__KSTAR0_TAU_TAU
Observables::P_1_CPV_B0__KSTAR0_E_E
@ P_1_CPV_B0__KSTAR0_E_E
Observables::A_6C_B__KSTAR_TAU_TAU
@ A_6C_B__KSTAR_TAU_TAU
Observables::S_2S_B__KSTAR_TAU_TAU
@ S_2S_B__KSTAR_TAU_TAU
Observables::P_2_CPV_B__KSTAR_E_E
@ P_2_CPV_B__KSTAR_E_E
Observables::S_7_B0__KSTAR0_TAU_TAU
@ S_7_B0__KSTAR0_TAU_TAU
Observables::A_T_5_B0__KSTAR0_E_E
@ A_T_5_B0__KSTAR0_E_E
Observables::DGAMMA_DQ2_BS__PHI_E_E
@ DGAMMA_DQ2_BS__PHI_E_E
Observables::A_FB_CPV_B__KSTAR_TAU_TAU
@ A_FB_CPV_B__KSTAR_TAU_TAU
Observables::H_T_3_B0__KSTAR0_E_E
@ H_T_3_B0__KSTAR0_E_E
Observables::S_3_B0__KSTAR0_TAU_TAU
@ S_3_B0__KSTAR0_TAU_TAU
Observables::A_6C_B0__KSTAR0_TAU_TAU
@ A_6C_B0__KSTAR0_TAU_TAU
Observables::P_D_B__DSTAR0_TAU_NU
@ P_D_B__DSTAR0_TAU_NU
Observables::P_6_B0__KSTAR0_MU_MU
@ P_6_B0__KSTAR0_MU_MU
Observables::P_PRIME_8_CPV_BS_PHI_TAU_TAU
@ P_PRIME_8_CPV_BS_PHI_TAU_TAU
Observables::Q0_A_FB_B__KSTAR_MU_MU
@ Q0_A_FB_B__KSTAR_MU_MU
Observables::P_PRIME_4_B0__KSTAR0_E_E
@ P_PRIME_4_B0__KSTAR0_E_E
Observables::A_4_B0__KSTAR0_TAU_TAU
@ A_4_B0__KSTAR0_TAU_TAU
Observables::ALPHA_K_B__KSTAR_E_E
@ ALPHA_K_B__KSTAR_E_E
Observables::P_1_CPV_B__KSTAR_TAU_TAU
@ P_1_CPV_B__KSTAR_TAU_TAU
Observables::A_1C_B0__KSTAR0_TAU_TAU
@ A_1C_B0__KSTAR0_TAU_TAU
Observables::A_8_B0__KSTAR0_MU_MU
@ A_8_B0__KSTAR0_MU_MU
Observables::S_7_B__KSTAR_TAU_TAU
@ S_7_B__KSTAR_TAU_TAU
Observables::H_T_1_B__KSTAR_TAU_TAU
@ H_T_1_B__KSTAR_TAU_TAU
Observables::A_T_5_B0__KSTAR0_MU_MU
@ A_T_5_B0__KSTAR0_MU_MU
Observables::P_PRIME_5_B0__KSTAR0_TAU_TAU
@ P_PRIME_5_B0__KSTAR0_TAU_TAU
Observables::A_T_4_B__KSTAR_MU_MU
@ A_T_4_B__KSTAR_MU_MU
Observables::A_8_B__KSTAR_TAU_TAU
@ A_8_B__KSTAR_TAU_TAU
Observables::P_2_B0__KSTAR0_TAU_TAU
@ P_2_B0__KSTAR0_TAU_TAU
Observables::A_6C_B0__KSTAR0_MU_MU
@ A_6C_B0__KSTAR0_MU_MU
Observables::DBR_DQ2_BS__PHI_TAU_TAU
@ DBR_DQ2_BS__PHI_TAU_TAU
Observables::DBR_DQ2_LAMBDA_B__LAMBDA_TAU_TAU
@ DBR_DQ2_LAMBDA_B__LAMBDA_TAU_TAU
Observables::ALPHA_K_B0__KSTAR0_E_E
@ ALPHA_K_B0__KSTAR0_E_E
Observables::A_T_2_B0__KSTAR0_MU_MU
@ A_T_2_B0__KSTAR0_MU_MU
Observables::DBR_DQ2_B__KSTAR_MU_MU
@ DBR_DQ2_B__KSTAR_MU_MU
Observables::F_L_LAMBDA_B__LAMBDA_E_E
@ F_L_LAMBDA_B__LAMBDA_E_E
Observables::P_PRIME_4_B__KSTAR_E_E
@ P_PRIME_4_B__KSTAR_E_E
Observables::S_8_B0__KSTAR0_MU_MU
@ S_8_B0__KSTAR0_MU_MU
Observables::P_PRIME_4_CPV_B__KSTAR_MU_MU
@ P_PRIME_4_CPV_B__KSTAR_MU_MU
Observables::F_T_LAMBDA_B__LAMBDA_TAU_TAU
@ F_T_LAMBDA_B__LAMBDA_TAU_TAU
Observables::P_2_B__KSTAR_TAU_TAU
@ P_2_B__KSTAR_TAU_TAU
Observables::A_IM_B0__KSTAR0_MU_MU
@ A_IM_B0__KSTAR0_MU_MU
Observables::H_T_3_B0__KSTAR0_TAU_TAU
@ H_T_3_B0__KSTAR0_TAU_TAU
Observables::P_PRIME_6_CPV_B0__KSTAR0_MU_MU
@ P_PRIME_6_CPV_B0__KSTAR0_MU_MU
Observables::H_T_2_B0__KSTAR0_E_E
@ H_T_2_B0__KSTAR0_E_E
Observables::P_PRIME_5_B0__KSTAR0_MU_MU
@ P_PRIME_5_B0__KSTAR0_MU_MU
Observables::DGAMMA_DQ2_B__KSTAR_TAU_TAU
@ DGAMMA_DQ2_B__KSTAR_TAU_TAU
Observables::A_3_B0__KSTAR0_MU_MU
@ A_3_B0__KSTAR0_MU_MU
Observables::A_FB_B__KSTAR_TAU_TAU
@ A_FB_B__KSTAR_TAU_TAU
Observables::P_PRIME_5_CPV_B0__KSTAR0_E_E
@ P_PRIME_5_CPV_B0__KSTAR0_E_E
Observables::A_T_2_B__KSTAR_MU_MU
@ A_T_2_B__KSTAR_MU_MU
Observables::DBR_DQ2_B0__K0_TAU_TAU
@ DBR_DQ2_B0__K0_TAU_TAU
Observables::A_T_2_B0__KSTAR0_E_E
@ A_T_2_B0__KSTAR0_E_E
Observables::A_T_5_B0__KSTAR0_TAU_TAU
@ A_T_5_B0__KSTAR0_TAU_TAU
Observables::A_6S_B0__KSTAR0_TAU_TAU
@ A_6S_B0__KSTAR0_TAU_TAU
Observables::P_PRIME_5_B__KSTAR_TAU_TAU
@ P_PRIME_5_B__KSTAR_TAU_TAU
Observables::A_2S_B0__KSTAR0_MU_MU
@ A_2S_B0__KSTAR0_MU_MU
Observables::P_PRIME_4_B0__KSTAR0_TAU_TAU
@ P_PRIME_4_B0__KSTAR0_TAU_TAU
Observables::A_7_B__KSTAR_TAU_TAU
@ A_7_B__KSTAR_TAU_TAU
Observables::P_8_B__KSTAR_TAU_TAU
@ P_8_B__KSTAR_TAU_TAU
Observables::F_L_B__KSTAR_TAU_TAU
@ F_L_B__KSTAR_TAU_TAU
Observables::P_PRIME_5_CPV_B0__KSTAR0_TAU_TAU
@ P_PRIME_5_CPV_B0__KSTAR0_TAU_TAU
Observables::A_FB_B0__KSTAR0_TAU_TAU
@ A_FB_B0__KSTAR0_TAU_TAU
Observables::A_FB_L_LAMBDA_B__LAMBDA_E_E
@ A_FB_L_LAMBDA_B__LAMBDA_E_E
Observables::DGAMMA_DQ2_B0__K0_MU_MU
@ DGAMMA_DQ2_B0__K0_MU_MU
Observables::H_T_2_B0__KSTAR0_MU_MU
@ H_T_2_B0__KSTAR0_MU_MU
Observables::P_PRIME_4_B__KSTAR_TAU_TAU
@ P_PRIME_4_B__KSTAR_TAU_TAU
Observables::P_2_CPV_BS_PHI_MU_MU
@ P_2_CPV_BS_PHI_MU_MU
Observables::A_IM_B__KSTAR_TAU_TAU
@ A_IM_B__KSTAR_TAU_TAU
Observables::S_1C_B0__KSTAR0_MU_MU
@ S_1C_B0__KSTAR0_MU_MU
Observables::S_4_B0__KSTAR0_MU_MU
@ S_4_B0__KSTAR0_MU_MU
Observables::P_PRIME_8_CPV_B0__KSTAR0_E_E
@ P_PRIME_8_CPV_B0__KSTAR0_E_E
Observables::A_FB_CPV_B__KSTAR_E_E
@ A_FB_CPV_B__KSTAR_E_E
Observables::P_1_B__KSTAR_TAU_TAU
@ P_1_B__KSTAR_TAU_TAU
Observables::P_PRIME_4_BS_PHI_E_E
@ P_PRIME_4_BS_PHI_E_E
Observables::DGAMMA_DQ2_B0__KSTAR0_MU_MU
@ DGAMMA_DQ2_B0__KSTAR0_MU_MU
Observables::S_2C_B0__KSTAR0_TAU_TAU
@ S_2C_B0__KSTAR0_TAU_TAU
Observables::P_3_CPV_B__KSTAR_TAU_TAU
@ P_3_CPV_B__KSTAR_TAU_TAU
Observables::P_1_CPV_B0__KSTAR0_MU_MU
@ P_1_CPV_B0__KSTAR0_MU_MU
Observables::F_L_B0__KSTAR0_MU_MU
@ F_L_B0__KSTAR0_MU_MU
Observables::P_PRIME_4_BS_PHI_MU_MU
@ P_PRIME_4_BS_PHI_MU_MU
Observables::DGAMMA_DQ2_B__K_MU_MU
@ DGAMMA_DQ2_B__K_MU_MU
Observables::P_PRIME_8_B__KSTAR_TAU_TAU
@ P_PRIME_8_B__KSTAR_TAU_TAU
Observables::A_FB_CPV_BS__PHI_TAU_TAU
@ A_FB_CPV_BS__PHI_TAU_TAU
Observables::P_PRIME_8_CPV_B__KSTAR_TAU_TAU
@ P_PRIME_8_CPV_B__KSTAR_TAU_TAU
Observables::DBR_DQ2_BS__PHI_MU_MU
@ DBR_DQ2_BS__PHI_MU_MU
Observables::H_T_1_B0__KSTAR0_E_E
@ H_T_1_B0__KSTAR0_E_E
Observables::P_PRIME_6_BS_PHI_E_E
@ P_PRIME_6_BS_PHI_E_E
Observables::P_3_B0__KSTAR0_TAU_TAU
@ P_3_B0__KSTAR0_TAU_TAU
Observables::S_2C_B__KSTAR_TAU_TAU
@ S_2C_B__KSTAR_TAU_TAU
Observables::A_T_IM_CPV_BS_PHI_TAU_TAU
@ A_T_IM_CPV_BS_PHI_TAU_TAU
Observables::P_3_CPV_B__KSTAR_MU_MU
@ P_3_CPV_B__KSTAR_MU_MU
Observables::S_8_B__KSTAR_TAU_TAU
@ S_8_B__KSTAR_TAU_TAU
Observables::A_T_RE_CPV_BS_PHI_E_E
@ A_T_RE_CPV_BS_PHI_E_E
Observables::A_T_4_B__KSTAR_TAU_TAU
@ A_T_4_B__KSTAR_TAU_TAU
Observables::A_1C_B__KSTAR_TAU_TAU
@ A_1C_B__KSTAR_TAU_TAU
Observables::A_FB_L_LAMBDA_B__LAMBDA_TAU_TAU
@ A_FB_L_LAMBDA_B__LAMBDA_TAU_TAU
Observables::DGAMMA_DQ2_LAMBDA_B__LAMBDA_E_E
@ DGAMMA_DQ2_LAMBDA_B__LAMBDA_E_E
Observables::DBR_DQ2_LAMBDA_B__LAMBDA_E_E
@ DBR_DQ2_LAMBDA_B__LAMBDA_E_E
Observables::P_1_CPV_B__KSTAR_MU_MU
@ P_1_CPV_B__KSTAR_MU_MU
Observables::S_5_B0__KSTAR0_TAU_TAU
@ S_5_B0__KSTAR0_TAU_TAU
Observables::P_PRIME_6_B__KSTAR_MU_MU
@ P_PRIME_6_B__KSTAR_MU_MU
Observables::P_6_B__KSTAR_TAU_TAU
@ P_6_B__KSTAR_TAU_TAU
Observables::A_T_RE_B__KSTAR_MU_MU
@ A_T_RE_B__KSTAR_MU_MU
Observables::P_1_B0__KSTAR0_MU_MU
@ P_1_B0__KSTAR0_MU_MU
Observables::P_PRIME_8_B0__KSTAR0_E_E
@ P_PRIME_8_B0__KSTAR0_E_E
Observables::H_T_3_B__KSTAR_TAU_TAU
@ H_T_3_B__KSTAR_TAU_TAU
Observables::H_T_2_B0__KSTAR0_TAU_TAU
@ H_T_2_B0__KSTAR0_TAU_TAU
Observables::S_3_B0__KSTAR0_MU_MU
@ S_3_B0__KSTAR0_MU_MU
Observables::DBR_DQ2_LAMBDA_B__LAMBDA_MU_MU
@ DBR_DQ2_LAMBDA_B__LAMBDA_MU_MU
Observables::S_2S_B0__KSTAR0_MU_MU
@ S_2S_B0__KSTAR0_MU_MU
Observables::P_3_B0__KSTAR0_MU_MU
@ P_3_B0__KSTAR0_MU_MU
Observables::P_TAU_B0__DSTAR_TAU_NU
@ P_TAU_B0__DSTAR_TAU_NU
Observables::S_6C_B__KSTAR_TAU_TAU
@ S_6C_B__KSTAR_TAU_TAU
Observables::A_T_RE_CPV_B0__KSTAR0_MU_MU
@ A_T_RE_CPV_B0__KSTAR0_MU_MU
Observables::P_3_CPV_BS_PHI_MU_MU
@ P_3_CPV_BS_PHI_MU_MU
Observables::P_PRIME_6_B0__KSTAR0_E_E
@ P_PRIME_6_B0__KSTAR0_E_E
Observables::A_9_B0__KSTAR0_TAU_TAU
@ A_9_B0__KSTAR0_TAU_TAU
Observables::DGAMMA_DQ2_BS__PHI_MU_MU
@ DGAMMA_DQ2_BS__PHI_MU_MU
Observables::P_PRIME_4_B__KSTAR_MU_MU
@ P_PRIME_4_B__KSTAR_MU_MU
Observables::P_PRIME_4_BS_PHI_TAU_TAU
@ P_PRIME_4_BS_PHI_TAU_TAU
Observables::A_T_IM_CPV_BS_PHI_E_E
@ A_T_IM_CPV_BS_PHI_E_E
Observables::A_T_RE_CPV_B__KSTAR_TAU_TAU
@ A_T_RE_CPV_B__KSTAR_TAU_TAU
Observables::F_T_B0__KSTAR0_MU_MU
@ F_T_B0__KSTAR0_MU_MU
Observables::P_PRIME_5_CPV_B__KSTAR_TAU_TAU
@ P_PRIME_5_CPV_B__KSTAR_TAU_TAU
Observables::A_T_3_B__KSTAR_TAU_TAU
@ A_T_3_B__KSTAR_TAU_TAU
Observables::S_4_B0__KSTAR0_TAU_TAU
@ S_4_B0__KSTAR0_TAU_TAU
Observables::P_4_B0__KSTAR0_MU_MU
@ P_4_B0__KSTAR0_MU_MU
Observables::A_3_B__KSTAR_TAU_TAU
@ A_3_B__KSTAR_TAU_TAU
Observables::F_T_LAMBDA_B__LAMBDA_E_E
@ F_T_LAMBDA_B__LAMBDA_E_E
Observables::P_PRIME_4_B0__KSTAR0_MU_MU
@ P_PRIME_4_B0__KSTAR0_MU_MU
Observables::A_IM_B0__KSTAR0_TAU_TAU
@ A_IM_B0__KSTAR0_TAU_TAU
Observables::H_T_2_B__KSTAR_MU_MU
@ H_T_2_B__KSTAR_MU_MU
Observables::P_5_B__KSTAR_TAU_TAU
@ P_5_B__KSTAR_TAU_TAU
Observables::A_FB_LH_LAMBDA_B__LAMBDA_TAU_TAU
@ A_FB_LH_LAMBDA_B__LAMBDA_TAU_TAU
Observables::A_FB_H_LAMBDA_B__LAMBDA_TAU_TAU
@ A_FB_H_LAMBDA_B__LAMBDA_TAU_TAU
Observables::P_PRIME_6_B__KSTAR_TAU_TAU
@ P_PRIME_6_B__KSTAR_TAU_TAU
Observables::A_4_B__KSTAR_TAU_TAU
@ A_4_B__KSTAR_TAU_TAU
Observables::F_L_B0__KSTAR0_TAU_TAU
@ F_L_B0__KSTAR0_TAU_TAU
Observables::ALPHA_K_B0__KSTAR0_TAU_TAU
@ ALPHA_K_B0__KSTAR0_TAU_TAU
Observables::DGAMMA_DQ2_B0__K0_TAU_TAU
@ DGAMMA_DQ2_B0__K0_TAU_TAU
Observables::A_FB_CPV_B0__KSTAR0_MU_MU
@ A_FB_CPV_B0__KSTAR0_MU_MU
Observables::ALPHA_K_B__KSTAR_MU_MU
@ ALPHA_K_B__KSTAR_MU_MU
Observables::Q0_A_FB_B__KSTAR_E_E
@ Q0_A_FB_B__KSTAR_E_E
Observables::A_T_RE_CPV_BS_PHI_TAU_TAU
@ A_T_RE_CPV_BS_PHI_TAU_TAU
Observables::A_5_B0__KSTAR0_MU_MU
@ A_5_B0__KSTAR0_MU_MU
Observables::P_2_CPV_B__KSTAR_MU_MU
@ P_2_CPV_B__KSTAR_MU_MU
Observables::P_PRIME_5_CPV_B__KSTAR_MU_MU
@ P_PRIME_5_CPV_B__KSTAR_MU_MU
Observables::A_FB_CPV_B__KSTAR_MU_MU
@ A_FB_CPV_B__KSTAR_MU_MU
Observables::A_9_B__KSTAR_TAU_TAU
@ A_9_B__KSTAR_TAU_TAU
Observables::P_3_B__KSTAR_TAU_TAU
@ P_3_B__KSTAR_TAU_TAU
Observables::P_2_CPV_BS_PHI_TAU_TAU
@ P_2_CPV_BS_PHI_TAU_TAU
Observables::A_FB_B0__DSTAR_TAU_NU
@ A_FB_B0__DSTAR_TAU_NU
Observables::P_1_CPV_B__KSTAR_E_E
@ P_1_CPV_B__KSTAR_E_E
Observables::P_PRIME_6_B0__KSTAR0_TAU_TAU
@ P_PRIME_6_B0__KSTAR0_TAU_TAU
Observables::A_6S_B__KSTAR_TAU_TAU
@ A_6S_B__KSTAR_TAU_TAU
Observables::P_PRIME_6_CPV_B__KSTAR_E_E
@ P_PRIME_6_CPV_B__KSTAR_E_E
Observables::A_T_4_B0__KSTAR0_TAU_TAU
@ A_T_4_B0__KSTAR0_TAU_TAU
Observables::DBR_DQ2_B__KSTAR_E_E
@ DBR_DQ2_B__KSTAR_E_E
Observables::P_PRIME_6_CPV_B__KSTAR_TAU_TAU
@ P_PRIME_6_CPV_B__KSTAR_TAU_TAU
Observables::P_3_CPV_B0__KSTAR0_TAU_TAU
@ P_3_CPV_B0__KSTAR0_TAU_TAU
Observables::DGAMMA_DQ2_B0__KSTAR0_TAU_TAU
@ DGAMMA_DQ2_B0__KSTAR0_TAU_TAU
Observables::P_PRIME_6_B__KSTAR_E_E
@ P_PRIME_6_B__KSTAR_E_E
Observables::A_5_B__KSTAR_TAU_TAU
@ A_5_B__KSTAR_TAU_TAU
Observables::F_T_B0__KSTAR0_TAU_TAU
@ F_T_B0__KSTAR0_TAU_TAU
Observables::P_PRIME_6_B0__KSTAR0_MU_MU
@ P_PRIME_6_B0__KSTAR0_MU_MU
Observables::A_T_1_B__KSTAR_MU_MU
@ A_T_1_B__KSTAR_MU_MU
Observables::P_PRIME_4_CPV_B__KSTAR_E_E
@ P_PRIME_4_CPV_B__KSTAR_E_E
Observables::A_FL_B0__KSTAR0_MU_MU
@ A_FL_B0__KSTAR0_MU_MU
Observables::H_T_1_B0__KSTAR0_MU_MU
@ H_T_1_B0__KSTAR0_MU_MU
Observables::H_T_3_B__KSTAR_MU_MU
@ H_T_3_B__KSTAR_MU_MU
Observables::P_PRIME_6_CPV_B__KSTAR_MU_MU
@ P_PRIME_6_CPV_B__KSTAR_MU_MU
Observables::P_3_CPV_B0__KSTAR0_MU_MU
@ P_3_CPV_B0__KSTAR0_MU_MU
Observables::P_PRIME_5_CPV_B0__KSTAR0_MU_MU
@ P_PRIME_5_CPV_B0__KSTAR0_MU_MU
Observables::A_FB_H_LAMBDA_B__LAMBDA_MU_MU
@ A_FB_H_LAMBDA_B__LAMBDA_MU_MU
Observables::P_PRIME_5_B__KSTAR_MU_MU
@ P_PRIME_5_B__KSTAR_MU_MU
Observables::A_T_3_B__KSTAR_MU_MU
@ A_T_3_B__KSTAR_MU_MU
Observables::DGAMMA_DQ2_B0__K0_E_E
@ DGAMMA_DQ2_B0__K0_E_E
Decays
Decays
Definition GeneralEnum.h:572
Decays::B__Kstar_l_l
@ B__Kstar_l_l
Decays::K__pi_nu_nu
@ K__pi_nu_nu
Decays::B__Dstar_l_nu
@ B__Dstar_l_nu
Decays::Bs__phi_l_l
@ Bs__phi_l_l
Decays::B__Kstar_gamma
@ B__Kstar_gamma
Decays::B__Xs_gamma
@ B__Xs_gamma
Decays::Lambda_b__Lambda_l_l
@ Lambda_b__Lambda_l_l
WCoef
WCoef
Definition GeneralEnum.h:599
WGroup
WGroup
Definition GeneralEnum.h:618
WGroup::MESON_MIXING
@ MESON_MIXING
group_mapping
const std::map< WGroup, std::string > & group_mapping()
Returns the mapping between WGroup and its string representation.
Definition Map.cpp:1123
model_mapping
const std::map< Model, std::string > & model_mapping()
Returns the mapping between Model and its string name.
Definition Map.cpp:1225
parametertype_mapping
const std::map< ParameterType, std::string > & parametertype_mapping()
Returns the mapping between ParameterType and its string name.
Definition Map.cpp:1212
wcoef_flha_mapping
const std::map< WCoef, std::pair< int, int > > & wcoef_flha_mapping()
Returns the mapping between WCoef and its FLHA (block, index) pair.
Definition Map.cpp:1170
decays_mapping
const std::map< Decays, std::string > & decays_mapping()
Returns the mapping between Decays and their string names.
Definition Map.cpp:1252
wcoef_mapping
const std::map< WCoef, std::string > & wcoef_mapping()
Returns the mapping between WCoef and its string name.
Definition Map.cpp:1142
masstype_mapping
const std::map< MassType, std::string > & masstype_mapping()
Returns the mapping between MassType and its string name.
Definition Map.cpp:1298
contributiontype_mapping
const std::map< ContributionType, std::string > & contributiontype_mapping()
Returns the mapping between ContributionType and its string name.
Definition Map.cpp:1243
order_mapping
const std::map< QCDOrder, std::string > & order_mapping()
Returns the mapping between QCDOrder and its string representation.
Definition Map.cpp:1113
scaletype_mapping
const std::map< ScaleType, std::string > & scaletype_mapping()
Returns the mapping between ScaleType and its string name.
Definition Map.cpp:1306
wilsonbasis_mapping
const std::map< WilsonBasis, std::string > & wilsonbasis_mapping()
Returns the mapping between WilsonBasis and its string name.
Definition Map.cpp:1235
decay_observable_mapping
const std::map< Decays, std::vector< Observables > > & decay_observable_mapping()
Returns the mapping between Decays and the list of Observables associated with each decay channel.
Definition Map.cpp:1275
observable_mapping
const std::map< Observables, std::string > & observable_mapping()
Returns the mapping between Observables and their string names.
Definition Map.cpp:21
observable_flha_mapping
const std::map< Observables, LhaID > & observable_flha_mapping()
Returns the mapping between Observables and their FLHA identifiers.
Definition Map.cpp:566
Map.h
Static mappings between enum classes and string (or FLHA) identifiers.
ObservableTypeId.h
Helpers for project-defined FLHA observable-type identifiers.
kTransverseFractionTypeId
constexpr long kTransverseFractionTypeId
FLHA observable type for the transverse fraction .
Definition ObservableTypeId.h:28
kAlphaKTypeId
constexpr long kAlphaKTypeId
FLHA observable type for the angular coefficient .
Definition ObservableTypeId.h:31
make_polarization_type_id
constexpr long make_polarization_type_id(PolarizationKind kind, unsigned int daughter_position)
Build a project-defined FLHA polarization type id using 92ij.
Definition ObservableTypeId.h:55
C10
Definition BWilson.h:149
C1
Definition BWilson.h:6
C2
Definition BWilson.h:20
C3
Definition BWilson.h:37
C4
Definition BWilson.h:52
C5
Definition BWilson.h:68
C6
Definition BWilson.h:83
C7
Definition BWilson.h:99
C8
Definition BWilson.h:116
C9
Definition BWilson.h:133
CK10
Definition KWilson.h:19
CK9
Definition KWilson.h:3
CKQ1
Definition KWilson.h:38
CKQ2
Definition KWilson.h:52
CK_L
Definition KWilson.h:132
CPK9
Definition KWilson.h:68
C_S1_bc
Definition ChargedCurrentWilson.h:30
C_S1_bu
Definition ChargedCurrentWilson.h:97
C_S1_cd
Definition DChargedCurrentWilson.h:97
C_S1_cs
Definition DChargedCurrentWilson.h:30
C_S1_du
Definition PIChargedCurrentWilson.h:30
C_S1_su
Definition KChargedCurrentWilson.h:30
C_S2_bc
Definition ChargedCurrentWilson.h:44
C_S2_bu
Definition ChargedCurrentWilson.h:111
C_S2_cd
Definition DChargedCurrentWilson.h:111
C_S2_cs
Definition DChargedCurrentWilson.h:44
C_S2_du
Definition PIChargedCurrentWilson.h:44
C_S2_su
Definition KChargedCurrentWilson.h:44
C_T_bc
Definition ChargedCurrentWilson.h:57
C_T_bu
Definition ChargedCurrentWilson.h:124
C_T_cd
Definition DChargedCurrentWilson.h:124
C_T_cs
Definition DChargedCurrentWilson.h:57
C_T_du
Definition PIChargedCurrentWilson.h:57
C_T_su
Definition KChargedCurrentWilson.h:57
C_V1_bc
Definition ChargedCurrentWilson.h:6
C_V1_bu
Definition ChargedCurrentWilson.h:73
C_V1_cd
Definition DChargedCurrentWilson.h:73
C_V1_cs
Definition DChargedCurrentWilson.h:6
C_V1_du
Definition PIChargedCurrentWilson.h:6
C_V1_su
Definition KChargedCurrentWilson.h:6
C_V2_bc
Definition ChargedCurrentWilson.h:17
C_V2_bu
Definition ChargedCurrentWilson.h:84
C_V2_cd
Definition DChargedCurrentWilson.h:84
C_V2_cs
Definition DChargedCurrentWilson.h:17
C_V2_du
Definition PIChargedCurrentWilson.h:17
C_V2_su
Definition KChargedCurrentWilson.h:17