Particle ID

The following table lists the which_pieces of McMule as well as the corresponding PID. For example, when calculating the process \(\mu^+\to e^+\nu\bar\nu e^+e^-\), the measurement function may receive up to seven arguments that can be mapped to particles as follows:

FUNCTION QUANT(Q1,Q2,Q3,Q4,Q5,Q6,Q7)
real(kind=prec) :: q1(4) ! incoming muon+
real(kind=prec) :: q2(4) ! outgoing electron+
real(kind=prec) :: q3(4) ! outgoing neutrino, averaged over
real(kind=prec) :: q4(4) ! outgoing neutrino, averaged over
real(kind=prec) :: q5(4) ! outgoing electron-
real(kind=prec) :: q6(4) ! outgoing electron+
real(kind=prec) :: q7(4) ! outgoing optional photon

pol1 = (/ 0., 0., -0.85, 0. /) ! set incoming muon polarisation
...
END FUNCTION

Additionally to the particle mapping, we see that neutrinos are averaged over as indicated by \(\big[\bar\nu_\mu\nu_e\big]\). We can further tell that the first initial state particle is polarised since the P-column lists a 1.

`which_piece`	P?	\(p_1\)		\(p_2\)		\(p_3\)	\(p_4\)	\(p_5\)	\(p_6\)
`m2enn0`	1	\(\mu^+\)	\(\to\)	\(e^+\)
`m2ennF`	1	\(\mu^+\)	\(\to\)	\(e^+\)
`m2ennR`	1	\(\mu^+\)	\(\to\)	\(e^+\)		\(\gamma\)
`m2ennFFz`	1	\(\mu^+\)	\(\to\)	\(e^+\)
`m2ennFF`	1
`m2ennLL`	1
`m2ennRF`	1	\(\mu^+\)	\(\to\)	\(e^+\)		\(\gamma\)
`m2ennRR`	1	\(\mu^+\)	\(\to\)	\(e^+\)		\(\gamma\)	\(\gamma\)
`m2ennNF`	1	\(\mu^+\)	\(\to\)	\(e^+\)
`m2ej0`	1	\(\mu^+\)	\(\to\)	\(e^+\)		\(j\)
`m2ejF`	1	\(\mu^+\)	\(\to\)	\(e^+\)		\(j\)
`m2ejR`	1	\(\mu^+\)	\(\to\)	\(e^+\)		\(j\)	\(\gamma\)
`m2ejg0`	1	\(\mu^+\)	\(\to\)	\(e^+\)		\(j\)	\(\gamma\)
`m2enng0`	1	\(\mu^+\)	\(\to\)	\(e^+\)		\(\gamma\)
`m2enngF`	1
`m2enngV`	1
`m2enngC`	1
`m2enngR`	1	\(\mu^+\)	\(\to\)	\(e^+\)		\(\gamma\)	\(\gamma\)
`m2ennee0`	1	\(\mu^+\)	\(\to\)	\(e^+\)		\(e^-\)	\(e^+\)
`m2enneeV`	1
`m2enneeA`	1
`m2enneeC`	1
`m2enneeR`	1	\(\mu^+\)	\(\to\)	\(e^+\)		\(e^-\)	\(e^+\)	\(\gamma\)
`t2mnnee0`	1	\(\tau^+\)	\(\to\)	\(\mu^+\)		\(e^-\)	\(e^+\)
`t2mnneeV`	1
`t2mnneeA`	1
`t2mnneeC`	1
`t2mnneeR`	1	\(\tau^+\)	\(\to\)	\(\mu^+\)		\(e^-\)	\(e^+\)	\(\gamma\)
`em2em0`	0	\(e^-\)		\(\mu^-\)	\(\to\)	\(e^-\)	\(\mu^-\)
`em2emV`	0
`em2emC`	0
`em2emFEE`	0
`em2emFEM`	0
`em2emFMM`	0
`em2emREE`	0	\(e^-\)		\(\mu^-\)	\(\to\)	\(e^-\)	\(\mu^-\)	\(\gamma\)
`em2emREE15`	0
`em2emREE35`	0
`em2emREEco`	0
`em2emREM`	0
`em2emREM15`	0
`em2emREM35`	0
`em2emREMco`	0
`em2emRMM`	0
`em2emFFEEEE`	0	\(e^-\)		\(\mu^-\)	\(\to\)	\(e^-\)	\(\mu^-\)
`em2emFFEEEEz`	0
`em2emFFMMMM`	0
`em2emFFMIXDz`	0
`em2emFF31z`	0
`em2emFF22z`	0
`em2emFF13z`	0
`em2emFFz`	0
`em2emRFEEEE`	0	\(e^-\)		\(\mu^-\)	\(\to\)	\(e^-\)	\(\mu^-\)	\(\gamma\)
`em2emRFEEEE15`	0
`em2emRFEEEE35`	0
`em2emRFEEEEco`	0
`em2emRFMMMM`	0
`em2emRFMIXD`	0
`em2emRFMIXD15`	0
`em2emRF3115`	0
`em2emRF2215`	0
`em2emRF1315`	0
`em2emRFMIXD35`	0
`em2emRF3135`	0
`em2emRF2235`	0
`em2emRF1335`	0
`em2emRFMIXDco`	0
`em2emRF`	0
`em2emRF15`	0
`em2emRF35`	0
`em2emRFco`	0
`em2emRREEEE`	0	\(e^-\)		\(\mu^-\)	\(\to\)	\(e^-\)	\(\mu^-\)	\(\gamma\)	\(\gamma\)
`em2emRREEEE1516`	0
`em2emRREEEE3536`	0
`em2emRREEEEc`	0
`em2emRRMMMM`	0
`em2emRRMIXD`	0
`em2emRRMIXD1516`	0
`em2emRR311516`	0
`em2emRR221516`	0
`em2emRR131516`	0
`em2emRRMIXD3536`	0
`em2emRR313536`	0
`em2emRR223536`	0
`em2emRR133536`	0
`em2emRRMIXDc`	0
`emZem0X`	0	\(e^-\)		\(\mu^+\)	\(\to\)	\(e^-\)	\(\mu^+\)
`emZemFX`	0
`emZemRX`	0
`em2emA`	0	\(e^-\)		\(\mu^-\)	\(\to\)	\(e^-\)	\(\mu^-\)
`em2emAA`	0
`em2emAFEE`	0
`em2emAFMM`	0
`em2emAFEM`	0
`em2emAF`	0
`em2emAREE`	0	\(e^-\)		\(\mu^-\)	\(\to\)	\(e^-\)	\(\mu^-\)	\(\gamma\)
`em2emAREE15`	0
`em2emAREE35`	0
`em2emARMM`	0
`em2emAREM`	0
`em2emAR`	0
`em2emAR15`	0
`em2emAR35`	0
`em2emNFEEHYP`	0	\(e^-\)		\(\mu^-\)	\(\to\)	\(e^-\)	\(\mu^-\)
`em2emNFMMHYP`	0
`em2emNFEMHYP`	0
`em2emNFHYP`	0
`em2emNFEEDISP`	0
`em2emNFMMDISP`	0
`em2emNFEMDISP`	0
`em2emNFDISP`	0
`em2emNFEMCT`	0
`em2emRFF`	0	\(e^-\)		\(\mu^-\)	\(\to\)	\(e^-\)	\(\mu^-\)	\(\gamma\)
`mp2mp0`	0	\(\mu^-\)		\(p\)	\(\to\)	\(\mu^-\)	\(p\)
`mp2mp0nuc`	0
`mp2mpF`	0
`mp2mpFMP`	0
`mp2mpR`	0	\(\mu^-\)		\(p\)	\(\to\)	\(\mu^-\)	\(p\)	\(\gamma\)
`mp2mpRMP`	0	\(\mu^-\)		\(p\)	\(\to\)	\(\mu^-\)	\(p\)	\(y\)
`mp2mpR15`	0	\(\mu^-\)		\(p\)	\(\to\)	\(\mu^-\)	\(p\)	\(\gamma\)
`mp2mpR35`	0
`mp2mpRco`	0
`mp2mpRMP15`	0	\(\mu^-\)		\(p\)	\(\to\)	\(\mu^-\)	\(p\)	\(y\)
`mp2mpRMP35`	0
`mp2mpRMPco`	0
`mp2mpFF`	0	\(\mu^-\)		\(p\)	\(\to\)	\(\mu^-\)	\(p\)
`mp2mpRF`	0	\(\mu^-\)		\(p\)	\(\to\)	\(\mu^-\)	\(p\)	\(y\)
`mp2mpRF15`	0
`mp2mpRF35`	0
`mp2mpRFco`	0
`mp2mpRR`	0	\(\mu^-\)		\(p\)	\(\to\)	\(\mu^-\)	\(p\)	\(\gamma\)	\(\gamma\)
`mp2mpRR1516`	0
`mp2mpRR3536`	0
`mp2mpRRc`	0
`mp2mpA`	0	\(\mu^-\)		\(p\)	\(\to\)	\(\mu^-\)	\(p\)
`mp2mpAA`	0
`mp2mpAF`	0
`mp2mpAR`	0	\(\mu^-\)		\(p\)	\(\to\)	\(\mu^-\)	\(p\)	\(\gamma\)
`mp2mpAR15`	0
`mp2mpAR35`	0
`mp2mpNF`	0	\(\mu^-\)		\(p\)	\(\to\)	\(\mu^-\)	\(p\)
`ms2ms0`	0	\(\mu^-\)		\(12c\)	\(\to\)	\(\mu^-\)	\(12c\)
`ms2msF`	0	\(\mu^-\)		\(s\)	\(\to\)	\(\mu^-\)	\(s\)
`ms2msR`	0	\(\mu^-\)		\(s\)	\(\to\)	\(\mu^-\)	\(s\)	\(\gamma\)
`ms2msR15`	0
`ms2msR35`	0
`ms2msRco`	0
`ms2msFF`	0	\(\mu^-\)		\(s\)	\(\to\)	\(\mu^-\)	\(s\)
`ms2msRF`	0	\(\mu^-\)		\(s\)	\(\to\)	\(\mu^-\)	\(s\)	\(y\)
`ms2msRF15`	0
`ms2msRF35`	0
`ms2msRFco`	0
`ms2msRR`	0	\(\mu^-\)		\(s\)	\(\to\)	\(\mu^-\)	\(s\)	\(\gamma\)	\(\gamma\)
`ms2msRR1516`	0
`ms2msRR3536`	0
`ms2msRRc`	0
`ms2msA`	0	\(\mu^-\)		\(s\)	\(\to\)	\(\mu^-\)	\(s\)
`ms2msAA`	0
`ms2msAF`	0
`ms2msAR`	0	\(\mu^-\)		\(s\)	\(\to\)	\(\mu^-\)	\(s\)	\(\gamma\)
`ms2msAR15`	0
`ms2msAR35`	0
`ee2tt0`	4	\(e^-\)		\(e^+\)	\(\to\)	\(\tau^-\)	\(\tau^+\)
`ee2ttF`	0	\(e^-\)		\(e^+\)	\(\to\)	\(\tau^-\)	\(\tau^+\)
`ee2ttR`	0	\(e^-\)		\(e^+\)	\(\to\)	\(\tau^-\)	\(\tau^+\)	\(\gamma\)
`ee2ttA`	0	\(e^-\)		\(e^+\)	\(\to\)	\(\tau^-\)	\(\tau^+\)
`ee2mm0`	2	\(e^-\)		\(e^+\)	\(\to\)	\(\mu^-\)	\(\mu^+\)
`eeZmm0`	2
`eeZmm0X`	2
`ee2mmF`	0
`ee2mmFEE`	0
`ee2mmFEM`	0
`ee2mmFMM`	0
`eeZmmFX`	0
`ee2mmR`	0	\(e^-\)		\(e^+\)	\(\to\)	\(\mu^-\)	\(\mu^+\)	\(\gamma\)
`ee2mmREE`	0
`ee2mmREM`	0
`ee2mmRMM`	0
`eeZmmRX`	0
`ee2mmFFz`	0	\(e^-\)		\(e^+\)	\(\to\)	\(\mu^-\)	\(\mu^+\)
`ee2mmFFEEEE`	0
`ee2mmFFMIXDz`	0
`ee2mmFFMMMM`	0
`ee2mmRF`	0	\(e^-\)		\(e^+\)	\(\to\)	\(\mu^-\)	\(\mu^+\)	\(\gamma\)
`ee2mmRFEEEE`	0
`ee2mmRFMIXD`	0
`ee2mmRF31`	0
`ee2mmRF22`	0
`ee2mmRF13`	0
`ee2mmRFMMMM`	0
`ee2mmRR`	0	\(e^-\)		\(e^+\)	\(\to\)	\(\mu^-\)	\(\mu^+\)	\(\gamma\)	\(\gamma\)
`ee2mmRREEEE`	0
`ee2mmRRMMMM`	0
`ee2mmRRMIXD`	0
`ee2mmRR31`	0
`ee2mmRR22`	0
`ee2mmRR13`	0
`ee2mmA`	0	\(e^-\)		\(e^+\)	\(\to\)	\(\mu^-\)	\(\mu^+\)
`eeZmmAX`	0
`ee2mmAA`	2
`ee2mmAFEE`	0
`ee2mmAFEM`	0
`ee2mmAFMM`	0
`ee2mmAF`	0
`ee2mmAREE`	0	\(e^-\)		\(e^+\)	\(\to\)	\(\mu^-\)	\(\mu^+\)	\(\gamma\)
`ee2mmAREM`	0
`ee2mmARMM`	0
`ee2mmAR`	0
`ee2mmNFEEHYP`	2	\(e^-\)		\(e^+\)	\(\to\)	\(\mu^-\)	\(\mu^+\)
`ee2mmNFMMHYP`	0
`ee2mmNFEEDISP`	0
`ee2mmNFEMDISP`	0
`ee2mmNFMMDISP`	0
`ee2mmNFDISP`	0
`ee2nn0`	0	\(e^+\)		\(e^-\)	\(\to\)	\(\nu\)	\(\nu\)
`ee2nnF`	0	\(e^+\)		\(e^-\)	\(\to\)	\(\nu\)	\(\nu\)
`ee2nnR`	0	\(e^+\)		\(e^-\)	\(\to\)	\(\nu\)	\(\nu\)	\(\gamma\)
`ee2nnS`	0	\(e^+\)		\(e^-\)	\(\to\)	\(\nu\)	\(\nu\)
`ee2nnSS`	0
`ee2nnCC`	0
`ee2nnRF`	0	\(e^+\)		\(e^-\)	\(\to\)	\(\nu\)	\(\nu\)	\(\gamma\)
`ee2nnRR`	0	\(e^+\)		\(e^-\)	\(\to\)	\(\nu\)	\(\nu\)	\(\gamma\)	\(\gamma\)
`ee2ee0`	0	\(e^-\)		\(e^-\)	\(\to\)	\(e^-\)	\(e^-\)
`ee2eeA`	0
`ee2eeF`	0
`ee2eeR`	0	\(e^-\)		\(e^-\)	\(\to\)	\(e^-\)	\(e^-\)	\(\gamma\)
`ee2eeR125`	0
`ee2eeR345`	0
`ee2eeR35`	0
`ee2eeR45`	0
`ee2eeR345co`	0
`ee2eeR35co`	0
`ee2eeR45co`	0
`ee2eeRF`	0
`ee2eeRF125`	0
`ee2eeRF345`	0
`ee2eeRF35`	0
`ee2eeRF45`	0
`ee2eeRF345co`	0
`ee2eeRF35co`	0
`ee2eeRF45co`	0
`ee2eeRR`	0	\(e^-\)		\(e^-\)	\(\to\)	\(e^-\)	\(e^-\)	\(\gamma\)	\(\gamma\)
`ee2eeRR15162526`	0
`ee2eeRR35364546`	0
`ee2eeRR35364546c`	0
`ee2eeFF`	0	\(e^-\)		\(e^-\)	\(\to\)	\(e^-\)	\(e^-\)
`ee2eeFFdz`	0
`ee2eeAA`	0
`ee2eeAF`	0
`ee2eeAR`	0	\(e^-\)		\(e^-\)	\(\to\)	\(e^-\)	\(e^-\)	\(\gamma\)
`ee2eeAR125`	0
`ee2eeAR345`	0
`ee2eeAR345co`	0
`ee2eeNFHYP`	0	\(e^-\)		\(e^-\)	\(\to\)	\(e^-\)	\(e^-\)
`ee2eeNFTRHYP`	0
`ee2eeNFBXHYP`	0
`ee2eeNFDISP`	0
`ee2eeNFTRDISP`	0
`ee2eeNFBXDISP`	0
`eb2eb0`	0	\(e^-\)		\(e^+\)	\(\to\)	\(e^-\)	\(e^+\)
`eb2ebA`	0
`eb2ebF`	0
`eb2ebR`	0	\(e^-\)		\(e^+\)	\(\to\)	\(e^-\)	\(e^+\)	\(\gamma\)
`eb2ebR125`	0
`eb2ebR35`	0
`eb2ebR45`	0
`eb2ebR125o`	0
`eb2ebR35o`	0
`eb2ebR45o`	0
`eb2ebR35co`	0
`eb2ebR45co`	0
`eb2ebFF`	0	\(e^-\)		\(e^+\)	\(\to\)	\(e^-\)	\(e^+\)
`eb2ebFFdz`	0	\(e^-\)		\(e^+\)	\(\to\)	\(e^-\)	\(e^+\)
`eb2ebRF`	0	\(e^-\)		\(e^+\)	\(\to\)	\(e^-\)	\(e^+\)	\(\gamma\)
`eb2ebRF125`	0
`eb2ebRF35`	0
`eb2ebRF45`	0
`eb2ebRF35co`	0
`eb2ebRF45co`	0
`eb2ebRR`	0	\(e^-\)		\(e^+\)	\(\to\)	\(e^-\)	\(e^+\)	\(\gamma\)	\(\gamma\)
`eb2ebRR15162526`	0
`eb2ebRR3536`	0
`eb2ebRR3536c`	0
`eb2ebRR4546`	0
`eb2ebRR4546c`	0
`eb2ebRR15162526o`	0
`eb2ebRR3536o`	0
`eb2ebRR4546o`	0
`eb2ebAA`	0	\(e^-\)		\(e^+\)	\(\to\)	\(e^-\)	\(e^+\)
`eb2ebAF`	0	\(e^-\)		\(e^+\)	\(\to\)	\(e^-\)	\(e^+\)
`eb2ebAR`	0	\(e^-\)		\(e^+\)	\(\to\)	\(e^-\)	\(e^+\)	\(\gamma\)
`eb2ebAR125`	0
`eb2ebAR35`	0
`eb2ebAR45`	0
`eb2ebAR345co`	0