diff --git a/NPLib/Physics/CMakeLists.txt b/NPLib/Physics/CMakeLists.txt index 86f1a1b922f3c77f9006fc8ab7c8d72c89216db8..02cf69825ff129124df7a827be3c897be0ba6bf6 100644 --- a/NPLib/Physics/CMakeLists.txt +++ b/NPLib/Physics/CMakeLists.txt @@ -6,6 +6,10 @@ add_custom_command(OUTPUT NPQFSDict.cxx COMMAND ${CMAKE_BINARY_DIR}/scripts/buil add_custom_command(OUTPUT NPDecayDict.cxx COMMAND ${CMAKE_BINARY_DIR}/scripts/build_dict.sh NPDecay.h NPDecayDict.cxx NPDecay.rootmap libNPPhysics.so NPDecayLinkDef.h DEPENDS NPDecay.h NPDecayLinkDef.h) +add_custom_command(OUTPUT NPFissionDecayDict.cxx COMMAND ${CMAKE_BINARY_DIR}/scripts/build_dict.sh NPFissionDecay.h NPFissionDecayDict.cxx NPFissionDecay.rootmap libNPPhysics.so NPFissionDecayLinkDef.h DEPENDS NPFissionDecay.h NPFissionDecayLinkDef.h) + +add_custom_command(OUTPUT GEFDict.cxx COMMAND ${CMAKE_BINARY_DIR}/scripts/build_dict.sh GEF.h GEFDict.cxx GEF.rootmap libNPPhysics.so GEFLinkDef.h DEPENDS GEF.h GEFLinkDef.h) + add_custom_command(OUTPUT NPEnergyLossDict.cxx COMMAND ${CMAKE_BINARY_DIR}/scripts/build_dict.sh NPEnergyLoss.h NPEnergyLossDict.cxx NPEnergyLoss.rootmap libNPPhysics.so NPEnergyLossLinkDef.h DEPENDS NPEnergyLoss.h NPEnergyLossLinkDef.h) add_custom_command(OUTPUT TInitialConditionsDict.cxx COMMAND ${CMAKE_BINARY_DIR}/scripts/build_dict.sh TInitialConditions.h TInitialConditionsDict.cxx TInitialConditions.rootmap libNPInitialConditions.so DEPENDS TInitialConditions.h) @@ -14,7 +18,9 @@ add_custom_command(OUTPUT TInteractionCoordinatesDict.cxx COMMAND ${CMAKE_BINARY add_custom_command(OUTPUT TReactionConditionsDict.cxx COMMAND ${CMAKE_BINARY_DIR}/scripts/build_dict.sh TReactionConditions.h TReactionConditionsDict.cxx TReactionConditions.rootmap libNPReactionConditions.so DEPENDS TReactionConditions.h) -add_library(NPPhysics SHARED NPDecay.cxx NPBeam.cxx NPEnergyLoss.cxx NPFunction.cxx NPParticle.cxx NPReaction.cxx NPQFS.cxx NPParticleDict.cxx NPReactionDict.cxx NPQFSDict.cxx NPEnergyLossDict.cxx ) +add_custom_command(OUTPUT TFissionConditionsDict.cxx COMMAND ${CMAKE_BINARY_DIR}/scripts/build_dict.sh TFissionConditions.h TFissionConditionsDict.cxx TFissionConditions.rootmap libNPFissionConditions.so DEPENDS TFissionConditions.h) + +add_library(NPPhysics SHARED GEF.cxx NPFissionDecay.cxx NPDecay.cxx NPBeam.cxx NPEnergyLoss.cxx NPFunction.cxx NPParticle.cxx NPReaction.cxx NPQFS.cxx NPParticleDict.cxx NPReactionDict.cxx NPQFSDict.cxx NPEnergyLossDict.cxx ) target_link_libraries(NPPhysics ${ROOT_LIBRARIES} Physics NPCore) add_library(NPInitialConditions SHARED TInitialConditions.cxx TInitialConditionsDict.cxx ) @@ -26,4 +32,8 @@ target_link_libraries(NPInteractionCoordinates ${ROOT_LIBRARIES} ) add_library(NPReactionConditions SHARED TReactionConditions.cxx TReactionConditionsDict.cxx) target_link_libraries(NPReactionConditions ${ROOT_LIBRARIES} ) -install(FILES NPDecay.h NPBeam.h NPEnergyLoss.h NPFunction.h NPParticle.h NPNucleus.h NPReaction.h NPQFS.h TInitialConditions.h TInteractionCoordinates.h TReactionConditions.h DESTINATION ${CMAKE_INCLUDE_OUTPUT_DIRECTORY}) +add_library(NPFissionConditions SHARED TFissionConditions.cxx TFissionConditionsDict.cxx) +target_link_libraries(NPFissionConditions ${ROOT_LIBRARIES} ) + + +install(FILES GEF.h NPFissionDecay.h NPDecay.h NPBeam.h NPEnergyLoss.h NPFunction.h NPParticle.h NPNucleus.h NPReaction.h NPQFS.h TInitialConditions.h TInteractionCoordinates.h TReactionConditions.h TFissionConditions.h DESTINATION ${CMAKE_INCLUDE_OUTPUT_DIRECTORY}) diff --git a/NPLib/Physics/GEF.cxx b/NPLib/Physics/GEF.cxx new file mode 100644 index 0000000000000000000000000000000000000000..81e57315e1cf9316d00a096836a95fa868e59be8 --- /dev/null +++ b/NPLib/Physics/GEF.cxx @@ -0,0 +1,5055 @@ +#include "GEF.h" + +GEF::GEF(NPL::Particle FissNucl) +{ + FIS = FissNucl; + Afis = FIS.GetA(); + Zfis = FIS.GetZ(); + + ReadBEldmTF(); + ReadBEexp(); + ReadDEFOtab(); + ReadShellMO(); + ReadNucProp(); + ReadGEFParameters(); + + pi = TMath::Pi(); + rn = new TRandom3(); + Init(); + FissionGENERAL(); +} + +GEF::~GEF(void){} + +void GEF::Init(void) +{ + Ngtot = 0; + Nglight = 0; + Ngheavy = 0; + Egtot1000 = 0; + DZ_S2_lowE = 0; + + N_Error_Max = 10; + I_Error = 0; + I_DelGam = 0; + P_Z_CN = Zfis; + P_A_CN = Afis; + P_E_exc = 0; + P_I_rms_CN = 0; + I_A_CN = P_A_CN; + I_Z_CN = P_Z_CN; + + // Use nominal parameter values: + P_DZ_Mean_S1 = _P_DZ_Mean_S1; + P_DZ_Mean_S2 = _P_DZ_Mean_S2; + P_DZ_Mean_S3 = _P_DZ_Mean_S3; + P_DZ_Mean_S4 = _P_DZ_Mean_S4; + P_Z_Curv_S1 = _P_Z_Curv_S1; + P_Z_Curv_S2 = _P_Z_Curv_S2; + S2leftmod = _S2leftmod; + P_A_Width_S2 = _P_A_Width_S2; + P_Z_Curv_S3 = _P_Z_Curv_S3; + P_Z_Curv_S4 = _P_Z_Curv_S4; + Delta_S0 = _Delta_S0; + P_Shell_S1 = _P_Shell_S1; + P_Shell_S2 = _P_Shell_S2; + P_Shell_S3 = _P_Shell_S3; + P_Shell_S4 = _P_Shell_S4; + T_low_S1 = _T_low_S1; + T_low_S2 = _T_low_S2; + T_low_S3 = _T_low_S3; + T_low_S4 = _T_low_S4; + T_low_SL = _T_low_SL; + P_att_pol = _P_att_pol; + P_att_rel = _P_att_rel; + HOMPOL = _HOMPOL; + POLARadd = _POLARadd; + Jscaling = _Jscaling; + + + // Control parameters: + B_F = 0; // Fission barrier + B_F_ld = 0; // Fission barrier, liquid drop + E_B = 0; // Outer fission barrier + E_B_ld = 0; // Outer fission barrier, liquid drop + R_E_exc_Eb = 0; // Energy above outer barrier + R_E_exc_GS = 0; // Energy above ground state + P_Z_Mean_S0 = 0; // Mean Z of Mode 1 + P_Z_Mean_S1 = 52.8; // Mean Z of Mode 1 + P_Z_Mean_S2 = 55; // Mean Z of Mode 2 + P_Z_Mean_S3 = 65; // Mean Z of Mode 3 + P_Z_Mean_S4 = 42.05; // Mean Z of Mode 4 + NC_Mode_0 = 0; // Mean N of symm. Mode + NC_Mode_1 = 0; // Mean N of Mode 1 + NC_Mode_2 = 0; // Mean N of Mode 2 + NC_Mode_3 = 0; // Mean N of Mode 3 + NC_Mode_4 = 0; + B_S1 = 0; // Barrier S1, relative to SL + B_S2 = 0; // Barrier S2, relative to SL + B_S3 = 0; // Barrier S3, relative to SL + B_S4 = 0; + B_S11 = 0; // Barrier S11, relative to SL + B_S22 = 0; // Barrier S22, relative to SL + DES11ZPM = 0; // Mod. of eff. barrier due to ZPM in overlap + Delta_NZ_Pol = 0; // Polarization for 132Sn + Yield_Mode_0 = 0; // Relative yield of SL + Yield_Mode_1 = 0; // Relative yield of S1 + Yield_Mode_2 = 0; // Relative yield of S2 + Yield_Mode_3 = 0; // Relative yield of S3 + Yield_Mode_4 = 0; // Relative yield of S4 + Yield_Mode_11 = 0; // Relative yield of S11 + Yield_Mode_22 = 0; // Relative yield of S22 + P_POL_CURV_S0 = 0; // Stiffnes in N/Z + T_Coll_Mode_0 = 0; // Effective collective temperature + E_Exc_S0 = 0; // Energy over barrier of symmetric channel + E_Exc_S1 = 0; // Energy over barrier of S1 channel + E_Exc_S2 = 0; // Energy over barrier of S2 channel + E_Exc_S3 = 0; // Energy over barrier of S3 channel + E_Exc_S4 = 0; // Energy over barrier of S4 channel + E_Exc_S11 = 0; // Energy over barrier of S11 channel + E_Exc_S22 = 0; // Energy over barrier of S22 channel + E_POT_SCISSION = 0; // Potential-energy gain saddle-scission + E_diss_Scission = 0; // Dissipated energy between saddle and scission + EINTR_SCISSION = 0; // Intrinsic excitation energy at scission + EeffS1 = 0; // Governs S1 reduction + Sigpol_Mode_0 = 0; // Width of isobaric Z distribution +} + +void GEF::ReadBEldmTF(void) +{ + char filename[256]; + char *fname; + Float_t temp; + for(int i=0;i<204;i++) + for(int j=0;j<137;j++) + BEldmTF[i][j]=0; + int counter=0; + + fname = getenv("NPTOOL"); + sprintf(filename,"%s/NPLib/Physics/PAR_GEF/BEldmTF.dat",fname); + + ifstream file(filename); + string line; + if (!file) + cout << "Couldn't open file : " << filename << endl ; + else + { + //cout << "File : " << filename << endl; + for(int i=0;i<3;i++) + { + getline(file,line); + //cout<<line<<endl; + } + while(getline(file,line)) + { + istringstream read (line); + //cout<<line<<endl; + while(read) + { + read>>temp; + if((counter/136+1)<204&&(counter%136+1)<137) + { + BEldmTF[counter/136+1][counter%136+1] = temp; + //cout<<"i: "<< counter/136+1<< " j: "<<counter%136+1<<" "<<BEldmTF[counter/136+1][counter%136+1]<<endl; + } + counter++; + } + counter--; //while(read) it is satisifed one more time at the end of each line + } + } +} + +void GEF::ReadBEexp(void) +{ + char filename[256]; + char *fname; + int zz, aa; + float temp; + for(int i=0;i<204;i++) + for(int j=0;j<137;j++) + BEexp[i][j]=-1.e11; + + fname = getenv("NPTOOL"); + sprintf(filename,"%s/NPLib/Physics/PAR_GEF/BEexp.dat",fname); + + ifstream file(filename); + string line; + if (!file) + cout << "Couldn't open file : " << filename << endl ; + else + { + //cout << "File : " << filename << endl; + for(int i=0;i<3;i++) + { + getline(file,line); + //cout<<line<<endl; + } + while(getline(file,line)) + { + istringstream read (line); + read>>zz>>aa>>temp; + BEexp[aa-zz][zz]=temp; + //cout<<zz<<" "<<aa<<" "<<BEexp[aa-zz][zz]<<endl; + } + } +} + +void GEF::ReadDEFOtab(void) +{ + char filename[256]; + char *fname; + int zz, nn; + float temp1,temp2NotUsed; + for(int i=0;i<237;i++) + for(int j=0;j<137;j++) + DEFOtab[i][j]=0.; + + fname = getenv("NPTOOL"); + sprintf(filename,"%s/NPLib/Physics/PAR_GEF/DEFO.dat",fname); + + ifstream file(filename); + string line; + if (!file) + cout << "Couldn't open file : " << filename << endl ; + else + { + //cout << "File : " << filename << endl; + while(getline(file,line)) + { + istringstream read (line); + read>>zz>>nn>>temp1>>temp2NotUsed; + DEFOtab[nn][zz]=temp1; + //cout<<zz<<" "<<nn<<" "<<DEFOtab[nn][zz]<<endl; + } + } +} + +void GEF::ReadShellMO(void) +{ + char filename[256]; + char *fname; + Float_t temp; + for(int i=0;i<204;i++) + for(int j=0;j<137;j++) + ShellMO[i][j]=0; + int counter=0; + + fname = getenv("NPTOOL"); + sprintf(filename,"%s/NPLib/Physics/PAR_GEF/ShellMO.dat",fname); + + ifstream file(filename); + string line; + if (!file) + cout << "Couldn't open file : " << filename << endl ; + else + { + //cout << "File : " << filename << endl; + for(int i=0;i<2;i++) + { + getline(file,line); + //cout<<line<<endl; + } + while(getline(file,line)) + { + istringstream read (line); + //cout<<line<<endl; + while(read) + { + read>>temp; + if((counter/136+1)<204&&(counter%136+1)<137) + { + ShellMO[counter/136+1][counter%136+1] = temp; + //cout<<"i: "<< counter/136+1<< " j: "<<counter%136+1<<" "<<ShellMO[counter/136+1][counter%136+1]<<endl; + } + counter++; + } + counter--; //while(read) it is satisifed one more time at the end of each line + } + } +} + +void GEF::ReadNucProp(void) +{ + char filename[256]; + char *fname; + int index,zz, aa,iso; + float spin; + for(int i=0;i<112;i++) + for(int j=0;j<280;j++) + R_SPI[i][j]=0.; + + fname = getenv("NPTOOL"); + sprintf(filename,"%s/NPLib/Physics/PAR_GEF/NucPropNUBASE.dat",fname); + + ifstream file(filename); + string line; + if (!file) + cout << "Couldn't open file : " << filename << endl ; + else + { + for(int i=0;i<9;i++) + getline(file,line); + while(getline(file,line)) + { + istringstream read (line); + read>>index>>zz>>aa>>iso>>spin; + if(iso==0) + R_SPI[zz][aa]=spin; + } + } +} + +void GEF::ReadGEFParameters(void) +{ + char filename[256]; + char *fname; + char temp[256]; + float PARAM[96]; + for(int i=0;i<96;i++) + PARAM[i]=0.; + + fname = getenv("NPTOOL"); + sprintf(filename,"%s/NPLib/Physics/PAR_GEF/GEFParameters.dat",fname); + + ifstream file(filename); + string line; + if (!file) + cout << "Couldn't open file : " << filename << endl ; + else + { + //cout << "File : " << filename << endl; + for(int i=0;i<96;i++) + { + getline(file,line); + istringstream read (line); + read>>temp>>PARAM[i]; + //cout<<PARAM[i]<<endl; + } + } + + Emax_valid = PARAM[0]; + Eexc_min_multi = PARAM[1]; + _Delta_S0 = PARAM[2]; + EOscale = PARAM[3]; + Emode = int(PARAM[4]); + D_Par_Fac = PARAM[5]; + _P_DZ_Mean_S1 = PARAM[6]; + _P_DZ_Mean_S2 = PARAM[7]; + _P_DZ_Mean_S3 = PARAM[8]; + _P_DZ_Mean_S4 = PARAM[9]; + ZC_Mode_4L = PARAM[10]; + _P_Z_Curv_S1 = PARAM[11]; + P_Z_Curvmod_S1 = PARAM[12]; + _P_Z_Curv_S2 = PARAM[13]; + _S2leftmod = PARAM[14]; + P_Z_Curvmod_S2 = PARAM[15]; + _P_A_Width_S2 = PARAM[16]; + P_Cut_S2 = PARAM[17]; + _P_Z_Curv_S3 = PARAM[18]; + P_Z_Curvmod_S3 = PARAM[19]; + P_Z_Curv_SL4 = PARAM[20]; + P_Z_Sigma_SL4 = PARAM[21]; + _P_Z_Curv_S4 = PARAM[22]; + P_Z_Curvmod_S4 = PARAM[23]; + _P_Shell_S1 = PARAM[24]; + _P_Shell_S2 = PARAM[25]; + _P_Shell_S3 = PARAM[26]; + P_Shell_SL4 = PARAM[27]; + _P_Shell_S4 = PARAM[28]; + P_S4_NZmod = PARAM[29]; + PZ_S3_olap_pos = PARAM[30]; + PZ_S3_olap_curv = PARAM[31]; + ETHRESHSUPPS1 = PARAM[32]; + ESIGSUPPS1 = PARAM[33]; + Level_S11 = PARAM[34]; + Shell_fading = PARAM[35]; + _T_low_S1 = PARAM[36]; + _T_low_S2 = PARAM[37]; + _T_low_S3 = PARAM[38]; + _T_low_S4 = PARAM[39]; + _T_low_SL = PARAM[40]; + T_low_S11 = PARAM[41]; + _P_att_pol = PARAM[42]; + P_att_pol2 = PARAM[43]; + P_att_pol3 = PARAM[44]; + _P_att_rel = PARAM[45]; + dE_Defo_S1 = PARAM[46]; + dE_Defo_S2 = PARAM[47]; + dE_Defo_S3 = PARAM[48]; + dE_Defo_S4 = PARAM[49]; + betaL0 = PARAM[50]; + betaL1 = PARAM[51]; + betaH0 = PARAM[52]; + betaH1 = PARAM[53]; + kappa = PARAM[54]; + TCOLLFRAC = PARAM[55]; + ECOLLFRAC = PARAM[56]; + TFCOLL = PARAM[57]; + TCOLLMIN = PARAM[58]; + ESHIFTSASCI_intr = PARAM[59]; + ESHIFTSASCI_coll = PARAM[60]; + EDISSFRAC = PARAM[61]; + Epot_shift = PARAM[62]; + SIGDEFO = PARAM[63]; + SIGDEFO_0 = PARAM[64]; + SIGDEFO_slope = PARAM[65]; + SIGENECK = PARAM[66]; + EexcSIGrel = PARAM[67]; + DNECK = PARAM[68]; + FTRUNC50 = PARAM[69]; + ZTRUNC50 = PARAM[70]; + FTRUNC28 = PARAM[71]; + ZTRUNC28 = PARAM[72]; + ZMAX_S2 = PARAM[73]; + NTRANSFEREO = PARAM[74]; + NTRANSFERE = PARAM[75]; + Csort = PARAM[76]; + PZ_EO_symm = PARAM[77]; + PN_EO_Symm = PARAM[78]; + R_EO_THRESH = PARAM[79]; + R_EO_SIGMA = PARAM[80]; + R_EO_MAX = PARAM[81]; + _POLARadd = PARAM[82]; + POLARfac = PARAM[83]; + T_POL_RED = PARAM[84]; + _HOMPOL = PARAM[85]; + ZPOL1 = PARAM[86]; + P_n_x = PARAM[87]; + Tscale = PARAM[88]; + Econd = PARAM[89]; + T_orbital = PARAM[90]; + _Jscaling = PARAM[91]; + Spin_odd = PARAM[92]; + Esort_extend = PARAM[93]; + Esort_slope = PARAM[94]; + Esort_slope_S0 = PARAM[95]; + +} + +float GEF::Max(float a, float b) +{ + if(a>b) + return a; + else + return b; +} +float GEF::Min(float a, float b) +{ + if(a<b) + return a; + else + return b; +} +float GEF::Erf(float x) +{ + /* Sergei Winitzki, 2008: relative accuracy < 1.4E-4 */ + // Dim As Single a = 0.147 + // Const As Single b = 1.27324 // 4/pi, + // Const As Single pi = 3.14159 + // Dim As Single Result + // Result = Sqr(1.E0 - exp(-x^2 * (b + a * x^2) / (1.E0 - a * x^2) ) ) + // If x < 0 Then Result = - Result + // WiErf = Result + return 1. - Erfc(x); +} +float GEF::Erfc(float x) +{ + /* Complementary error function from numerical recipes */ + double t,z,r; + z = abs(x); + t = 1./(1. + 0.5 * z); + r = t*exp(-z*z-1.26551223+t*(1.00002368+t*(0.37409196+t*(0.09678418+t*(-0.18628806+t*(0.27886807+t*(-1.13520398+t*(1.48851587+t*(-0.82215223+t*0.17087277))))))))); + if (x < 0) + return 2. - r; + else + return r; +} +float GEF::Tanh(float x) +{ + float Result; + if( x >= 0) + Result = (1 - exp(-2*x))/(1 + exp(-2*x)); + else + Result = (exp(2*x) - 1)/(exp(2*x) + 1); + return Result; +} +float GEF::Coth(float x) +{ + float Result; + if(x >= 0) + Result = (1 + exp(-2*x))/(1 - exp(-2*x)); + else + Result = (exp(2*x) + 1)/(exp(2*x) - 1); + return Result; +} +float GEF::Log10(float R) +{ + return log(R) / log(10); +} +float GEF::Bell(float xpos, float xleft, float xright) +{ + // Bell-shaped curve, maximum = 1, zero for x < xleft and x > xright + float x,y; + if((xpos - xleft) > 1.e-3 && (xright - xpos) > 1.e-3) + { + x = (xpos - xleft) / (xright - xleft); + y = (pow(x,2) * pow(1-x,2))/0.0625; + } + else + y = 0; + return y; +} +float GEF::Csng(int a) +{ + return 1.*a; +} +int GEF::CInt(float a) +{ + return int(a); +} +float GEF::Mod(float a, float b) +{ + return a - int(a/b)*b; +} +float GEF::FLOOR(float a) +{ + return int(a); +} +float GEF::CEIL(float a) +{ + if (a>FLOOR(a)) + return FLOOR(a)+1; + else + return a; +} +int GEF::Sgn(float a) +{ + if(a!=0) + return int(a/abs(a)); + else + return 0; +} + +void GEF::FissionGENERAL() +{ + float ZsqrA_fis; + + //ZsqrA_fis = Csng(I_Z_CN^2) / Csng(I_A_CN); + ZsqrA_fis = pow(I_Z_CN,2)/I_A_CN; + Escission_lim = 0;//900.0 * exp(-ZsqrA_fis/13.0); // from PRC 86 (2012) 034605 + CentralZ_FM(); + I_N_CN = I_A_CN - I_Z_CN; + MeanDefScission(); + MeanZ_asA(); + RelationsZ_A_FM(); + FissionBarriers(); + PolarizationStiffness(); + +} + +void GEF::CentralZ_FM(void) +{ + /* Central Z values of fission modes */ + /* Test of barrier height for compact fission */ + /* Dim As Single Fbarr_shell + Dim As Single Fbarr_macro + Fbarr_shell = 1.44 * (I_C_CN/2)^2 / (1.4 * 2 * (I_A_CN/2)^(1/3)) + Fbarr_macro = 1.44 * (I_C_CN/2)^2 / (1.4 * 2 * (I_A_CN/2)^(1/3)) */ + + /* Fit to positions of fission channels (Boeckstiegel et al., 2008) */ + /* P_DZ_Mean_S1 and P_DZ_Mean_S2 allow for slight adjustments */ + + float R_Z_mod, R_A_mod,R_corr2; + R_Z_mod = Csng(I_Z_CN); + R_A_mod = Csng(I_A_CN); + R_corr2 = 0.055 * (R_A_mod - R_Z_mod*236/92) ; + // * SL (S0) : * + ZC_Mode_0 = R_Z_mod * 0.5; /* Central Z value of SL mode */ + // * S1 : * + ZC_Mode_1 = (55.8 - 54.5) / (1.56 - 1.50) * + (pow(R_Z_mod,1.3) / R_A_mod - 1.50) + 51.5 + P_DZ_Mean_S1 + R_corr2; + // * S2: * + ZC_Mode_2 = (55.8 - 54.5) / (1.56 - 1.50) * + (pow(R_Z_mod,1.3) / R_A_mod - 1.50) + 54.5 + P_DZ_Mean_S2 + R_corr2; + // * S3: * + // ZC_Mode_3 = ZC_Mode_2 + 4.5E0 + P_DZ_Mean_S3 + ZC_Mode_3 = ZC_Mode_2 + 4.87 + P_DZ_Mean_S3; + ZC_Mode_3_shift = - 0.015 * (ZC_Mode_3 - ZC_Mode_0); + + ZC_Mode_3 = ZC_Mode_2 + 5.5 + P_DZ_Mean_S3; + ZC_Mode_3_shift = - 0.035 * (ZC_Mode_3 - ZC_Mode_0); + + ZC_Mode_3 = ZC_Mode_3 + ZC_Mode_3_shift; + // To account for ZCN-dependent shift of S3 towards minimum of mac. potential + // * S4: * + // Do not delete these lines (,because this is a very good fit!): + // ZC_Mode_4 = 38.5 + (I_A_CN-I_Z_CN-110)*0.12 - (I_A_CN-I_Z_CN-110)^2 * 0.009 _ + // - (I_Z_CN-77)*0.34 + P_DZ_Mean_S4 + // assumption: mode position moves with Z and A (adjusted to exp. data + // of Itkis and Andreyev et al. + // ZC_Mode_4 = - (55.8E0 - 54.5E0) / (1.56E0 - 1.50E0) * _ + // (R_Z_mod^1.3E0 / I_A_CN - 1.50E0) + 37.5 + P_DZ_Mean_S4 - R_corr2 _ + // + 0.035 * (I_A_CN- I_Z_CN - 100) //fits Tl201 (itkis), but not so well Po194,196 (Andreyev) + // corresponding P_DZ_Mean_S4 = -0.5 + ZC_Mode_4 = 35.5 + Csng(I_A_CN - I_Z_CN - 100) * 0.11 + P_DZ_Mean_S4; // mean Z of light fragment in Mode 4 + + // Print "R_corr2: ",R_corr2 + // Print "Mode 2, Z and N:", ZC_Mode_2, ZC_Mode_2 / P_Z_CN * (P_A_CN-P_Z_CN) + // Print "Mode 4, Z and N:", ZC_Mode_4, ZC_Mode_4 / P_Z_CN * (P_A_CN-P_Z_CN) + + /*>*/ + P_Z_Mean_S0 = ZC_Mode_0; /* Copy to global parameter */ + P_Z_Mean_S1 = ZC_Mode_1; /* Copy to global parameter */ + P_Z_Mean_S2 = ZC_Mode_2; /* " */ + P_Z_Mean_S3 = ZC_Mode_3; /* " */ + P_Z_Mean_S4 = ZC_Mode_4; /* " */ + /*<*/ +} + +void GEF::MeanDefScission(void) +{ + /* Mean deformation at scission as a function of mass */ + /* Mode 0: liquid drop */ + beta1_prev = 0.3; + beta2_prev = 0.3; + beta1_opt = beta1_prev; + beta2_opt = beta2_prev; + for(int i = 10;i<=(I_Z_CN - 10);i++) + { + IZ1 = i; + Z1 = Csng(IZ1); + IZ2 = I_Z_CN - IZ1; + Z2 = Csng(IZ2); + A1 = Z1 / Csng(I_Z_CN) * Csng(I_A_CN); + A2 = I_A_CN - A1; + + // Deformed shell below Z=50, valid for S0 at low E* + Beta[0][1][IZ1] = beta_light(IZ1,betaL0,betaL1) - 0.1; + // Lower deformation than S1/S2, because Coulomb repulsion from deformed heavy fragment is weaker. + Beta[0][2][IZ2] = beta_light(IZ2,betaL0,betaL1) - 0.1; // " + E_defo = LyMass(Z1,A1,Beta[0][1][IZ1]) - LyMass(Z1,A1,0.0); + Edefo[0][1][IZ1] = E_defo; + E_defo = LyMass(Z2,A2,Beta[0][2][IZ2]) - LyMass(Z2,A2,0.0); + Edefo[0][2][IZ2] = E_defo; + + Beta_Equi(A1,A2,Z1,Z2,DNECK,beta1_prev,beta2_prev,beta1_opt,beta2_opt); + + // Deformation by macroscopic model, valid for S0 at high E* + //Print "Mode 0, Z1,Z2,beta1,beta2 ";Z1;" ";Z2;" ";beta1_opt,beta2_opt + //Print Z1;" ";Z2;" ";beta1_opt,beta2_opt + Beta[1][1][IZ1] = beta1_opt; /* "light" fragment */ + // Beta(4,1,IZ1) = beta1_opt + Beta[1][2][IZ2] = beta2_opt; /* "heavy" fragment */ + // Beta(4,2,IZ2) = beta2_opt + beta1_prev = beta1_opt; + beta2_prev = beta2_opt; + E_defo = LyMass(Z1,A1,beta1_opt) - LyMass(Z1,A1,0.0); + Edefo[1][1][IZ1] = E_defo; /* "light" fragment */ + // Edefo(4,1,IZ1) = E_defo + E_defo = LyMass(Z2,A2,beta2_opt) - LyMass(Z2,A2,0.0); + Edefo[1][2][IZ2] = E_defo; /* "heavy" fragment */ + // Edefo(4,2,IZ2) = E_defo + } + + /* Mode 1: deformed shells (light) and spherical (heavy) */ + for(int i = 10;i<=(I_Z_CN - 10);i++) + { + Z1 = Csng(i); + Z2 = Csng(I_Z_CN) - Z1; + A1 = (Z1 - 0.5) / Csng(I_Z_CN) * Csng(I_A_CN); /* polarization roughly considered */ + A2 = Csng(I_A_CN) - A1; + if(I_Z_CN * 0.5 < ZC_Mode_1) + { + // Beta_opt_light(A1,A2,Z1,Z2,dneck,0,rbeta_ld) + /* nu_mean of Cf requires shells in the light fragment: */ + // rbeta = beta_light(I,betaL0,betaL1) - 0.1 + // smaller than general deformation of light fragment + // (less neck influence due to spherical heavy fragment) + rbeta = beta_light(i,betaL0,betaL1); + if(rbeta < 0) + rbeta = 0; + } + else + { + rbeta = beta_heavy(i,betaH0,betaH1); // equal to S2 channel + if(rbeta < 0) + rbeta = 0; + } + Beta[2][1][i] = rbeta; /* "light" fragment */ + E_defo = LyMass(Z1,A1,rbeta) - LyMass(Z1,A1,0.0); + Edefo[2][1][i] = E_defo; /* "light" fragment */ + } + + for(int i = 10;i<=(I_Z_CN - 10);i++) + { + rbeta = 0; + Beta[2][2][i] = rbeta; + Edefo[2][2][i] = 0; /* "heavy" fragment (at S1 shell) */ + } + /* Mode 2: deformed shells (light and heavy) */ + for(int i = 10;i<=(I_Z_CN - 10);i++) + { + Z1 = Csng(i); + Z2 = Csng(I_Z_CN) - Z1; + A1 = (Z1 - 0.5) / Csng(I_Z_CN) * Csng(I_A_CN); /* polarization roughly considered */ + A2 = Csng(I_A_CN) - A1; + if(I_Z_CN * 0.5 < ZC_Mode_2) + { + // Beta_opt_light(A1,A2,Z1,Z2,dneck,beta_heavy(Z2),rbeta_ld) + rbeta = beta_light(i,betaL0,betaL1); // general deformation of light fragment + if(rbeta < 0) + rbeta = 0; // negative values replaced by 0 + } + else + rbeta = beta_heavy(i,betaH0,betaH1); // equal to S2 channel + Beta[3][1][i] = rbeta; + E_defo = LyMass(Z1,A1,rbeta) - LyMass(Z1,A1,0.0); + Edefo[3][1][i] = E_defo; + } + for(int i = 10;i<=(I_Z_CN - 10);i++) + { + rbeta = beta_heavy(i,betaH0,betaH1); /* "heavy" fragment (at S2 shell)*/ + if(rbeta < 0) + rbeta = 0; // negative values replaced by 0 + Beta[3][2][i] = rbeta; + Z1 = Csng(i); + A1 = (Z1 + 0.5) / Csng(I_Z_CN) * Csng(I_A_CN); /* polarization roughly considered */ + E_defo = LyMass(Z1,A1,rbeta) - LyMass(Z1,A1,0.0); + Edefo[3][2][i] = E_defo; + } + /* Mode 3 */ + for(int i = 10;i<=(I_Z_CN - 10);i++) + { + Z1 = Csng(i); + Z2 = Csng(I_Z_CN) - Z1; + A1 = (Z1 - 0.5) / Csng(I_Z_CN) * Csng(I_A_CN); /* polarization roughly considered */ + A2 = Csng(I_A_CN) - A1; + rbeta = beta_light(i,betaL0,betaL1); + rbeta = Max(rbeta-0.10,0.0); /* for low nu-bar of lightest fragments */ + // Beta_opt_light(A1,A2,Z1,Z2,dneck,beta_heavy(Z2,betaH0,betaH1),rbeta) + Beta[4][1][i] = rbeta; + E_defo = LyMass(Z1,A1,rbeta) - LyMass(Z1,A1,0.0); + Edefo[4][1][i] = E_defo; + } + for(int i = 10;i<=(I_Z_CN - 10);i++) + { + rbeta = beta_heavy(i,betaH0,betaH1) + 0.3; // Shift from isotopic distributions of S3 nuclei in 239Pu(nth,f) + if(rbeta < 0) + rbeta = 0; + Beta[4][2][i] = rbeta; + Z1 = Csng(i); + A1 = (Z1 + 0.5) / Csng(I_Z_CN) * Csng(I_A_CN); /* polarization roughly considered */ + E_defo = LyMass(Z1,A1,rbeta) - LyMass(Z1,A1,0.0); + Edefo[4][2][i] = E_defo; + } + /* Mode 4: (Channel S4, (fissioning nucleus in the Z=80 region), Zfrag around 38 */ + for(int i = 10;i<=(I_Z_CN - 10);i++) // heavy fragment + { + Z1 = Csng(i); + A1 = Z1 / Csng(I_Z_CN) * Csng(I_A_CN); /* charge polarization neglected */ + rbeta = Beta[3][1][i]; // Deformation like the light fragment of S2 in the actinides + if(rbeta < 0) + rbeta = 0; + Beta[5][1][i] = rbeta; + Beta[5][2][i] = rbeta; + E_defo = LyMass(Z1,A1,rbeta) - LyMass(Z1,A1,0.0); + Edefo[5][1][i] = E_defo; /* light fragment */ + Edefo[5][2][i] = E_defo; /* heavy fragment */ + } + /* Mode 5: (Channel ST1 in both fragments) */ + for(int i = 10; i<=(I_Z_CN - 10);i++) + { + Z1 = Csng(i); + Z2 = Csng(I_Z_CN) - Z1; + rbeta = Beta[2][2][i]; + if(rbeta < 0) + rbeta = 0; + Beta[6][1][int(Z1)] = rbeta; + Beta[6][2][int(Z1)] = rbeta; + } + + /* Mode 6: (Channel ST2 in both fragments) */ + for(int i=10;i<=(I_Z_CN - 10);i++) + { + Z1 = Csng(i); + Z2 = Csng(I_Z_CN) - Z1; + rbeta = Beta[3][2][i]; + if(rbeta < 0) + rbeta = 0; + Beta[7][1][int(Z1)] = rbeta; + Beta[7][2][int(Z1)] = rbeta; + } +} + +void GEF::MeanZ_asA(void) +{ + /* Mean Z as a function of mass */ + /* Mode 0 */ + for(int I = 10;I<=(I_A_CN - 10);I++) + { + ZUCD = Csng(I) / Csng(I_A_CN) * Csng(I_Z_CN); + beta1 = Beta[1][1][int(ZUCD + 0.5)]; + beta2 = Beta[1][2][int(I_Z_CN - ZUCD + 0.5)]; + Z1 = Z_equi(I_Z_CN,I, I_A_CN - I, beta1, beta2, DNECK,0); + Zmean[0][1][I] = Z1; + Zshift[0][1][I] = Z1 - ZUCD; + Zmean[0][2][I_A_CN - I] = I_Z_CN - Z1; + Zshift[0][2][I_A_CN - I] = ZUCD - Z1; + ZshiftOriginal[0][1][I]=Zshift[0][1][I]; + ZshiftOriginal[0][2][I_A_CN - I]=Zshift[0][2][I_A_CN - I]; + } + /* Mode 1 */ + for(int I = 10;I<=(I_A_CN - 10);I++) + { + ZUCD = Csng(I) / Csng(I_A_CN) * Csng(I_Z_CN); + Z = ZUCD + ZPOL1; /* Charge polarisation is considered in a crude way */ + beta1 = Beta[2][1][CInt(Z)]; /* "light" fragment */ + Z = ZUCD - ZPOL1; + beta2 = Beta[2][2][CInt(I_Z_CN-Z)]; /* "heavy" fragment at S1 shell */ + if(Csng(I_Z_CN) * 0.5 < ZC_Mode_1) + { + Z1 = Z_equi(I_Z_CN,I, I_A_CN - I, beta1, beta2, DNECK,1); + Z1 = Z1 + POLARadd; + } + else + Z1 = Z_equi(I_Z_CN,I, I_A_CN - I, beta1, beta2, DNECK,1); + Z1 = Z1 + ZPOL1; /* Charge polarization by shell */ + if((I_Z_CN - Z1) < 50. && (Csng(I_Z_CN) - Z1) > Z1) + Z1 = Csng(I_Z_CN) - 50.; /* Z of mean heavy fragment not below 50 */ + Zmean[1][1][I] = Z1; + Zshift[1][1][I] = Z1 - ZUCD; // neutron-deficient + Zmean[1][2][I_A_CN - I] = Csng(I_Z_CN) - Z1; + Zshift[1][2][I_A_CN - I] = ZUCD - Z1; // neutron rich at shell + ZshiftOriginal[1][1][I]=Zshift[1][1][I]; + ZshiftOriginal[1][2][I_A_CN - I]=Zshift[1][2][I_A_CN - I]; + } + /* Mode 2 */ + for(int I = 10;I<=(I_A_CN - 10);I++) + { + ZUCD = Csng(I) / Csng(I_A_CN) * Csng(I_Z_CN); + Z = ZUCD; /* Charge polarisation is here neglected */ + beta1 = Beta[3][1][CInt(Z)]; + beta2 = Beta[3][2][CInt(I_Z_CN-Z)]; + if(Csng(I_Z_CN) * 0.5 < ZC_Mode_2) + { + Z1 = Z_equi(I_Z_CN,I, I_A_CN-I, beta1, beta2, DNECK,2); + Z1 = Z1 + POLARadd; + // Polarization caused by N=50 shell (assumption) + Z1 = Z1 - 0.55 * Bell(Csng(I)-Z1,45,49.5); + } + else + Z1 = Z_equi(I_Z_CN,I, I_A_CN-I, beta1, beta2, DNECK,2); + Zmean[2][1][I] = Z1; + Zshift[2][1][I] = Z1 - ZUCD; // neutron deficient + Zmean[2][2][I_A_CN - I] = Csng(I_Z_CN) - Z1; + Zshift[2][2][I_A_CN - I] = ZUCD - Z1; // neutron rich at shell + ZshiftOriginal[2][1][I]=Zshift[2][1][I]; + ZshiftOriginal[2][2][I_A_CN - I]=Zshift[2][2][I_A_CN - I]; + } + /* Mode 3 */ + for(int I = 10;I<=(I_A_CN - 10);I++) + { + ZUCD = Csng(I) / Csng(I_A_CN) * Csng(I_Z_CN); + Z = ZUCD; /* Charge polarisation is here neglected */ + beta1 = Beta[4][1][CInt(Z)]; + beta2 = Beta[4][2][I_Z_CN-CInt(Z)]; + Z1 = Z_equi(I_Z_CN,I, I_A_CN - I, beta1, beta2, DNECK,3); + Z1 = Z1 + POLARadd; + // Polarization caused by N=50 shell (assumption) + Z1 = Z1 - 0.55 * Bell(Csng(I)-Z1,45,49.5); + // POLARadd+0.15,POLARfac) // Stronger charge polarization in S3, heavy fragment //!!! KHS + // POLARadd+0.4,POLARfac) // Stronger charge polarization in S3, heavy fragment + Zmean[3][1][I] = Z1; + Zshift[3][1][I] = Z1 - ZUCD; + Zmean[3][2][I_A_CN - I] = Csng(I_Z_CN) - Z1; + Zshift[3][2][I_A_CN - I] = ZUCD - Z1; + ZshiftOriginal[3][1][I]=Zshift[3][1][I]; + ZshiftOriginal[3][2][I_A_CN - I]=Zshift[3][2][I_A_CN - I]; + } + /* Mode 4 (Charge polarization of heavy fragment assumed to be equal to light fragment in S2 in the actinides) */ + for(int I = 10;I<=(I_A_CN - 10);I++) // Loop is over the "second" (heavy) fragment! + { + ZUCD = Csng(I) / Csng(I_A_CN) * Csng(I_Z_CN); + Z = ZUCD; /* Charge polarisation is here neglected */ + beta1 = Beta[5][1][CInt(I_Z_CN-Z)]; // light fragment + beta2 = Beta[5][2][CInt(Z)]; // heavy fragment + Z2 = Z_equi(I_Z_CN,I, I_A_CN-I, beta2, beta1, DNECK,4); + Z2 = Z2 + POLARadd; + // Polarization caused by N=50 shell (assumption) + // Z2 = Z2 - 0.55 * Bell(Csng(I)-Z1,45,49.5) + Zmean[4][2][I] = Z2; + //Print "Z2UCD,Z2",ZUCD,Z2-POLARadd,Z2 + Zshift[4][2][I] = Z2 - ZUCD; // neutron deficient + Zmean[4][1][I_A_CN - I] = Csng(I_Z_CN) - Z2; + Zshift[4][1][I_A_CN - I] = ZUCD - Z2; // neutron rich at shell + ZshiftOriginal[4][2][I]=Zshift[4][2][I]; + ZshiftOriginal[4][1][I_A_CN - I]=Zshift[4][1][I_A_CN - I]; + } +} + +void GEF::RelationsZ_A_FM(void) +{ + // Mode 0 + RZpol = 0; + for(int I = 1;I<= 3;I++) + { + RA = (ZC_Mode_0 - RZpol) * Csng(I_A_CN) / Csng(I_Z_CN); + RZpol = Zshift[0][2][CInt(RA)]; // heavy fragment + } + AC_Mode_0 = (ZC_Mode_0 - RZpol) * Csng(I_A_CN) / Csng(I_Z_CN); /// mean position in mass /// + NC_Mode_0 = AC_Mode_0 - ZC_Mode_0; + // Mode 1 + RZpol = 0; + for(int I = 1;I<= 3;I++) + { + RA = (ZC_Mode_1 - RZpol) * Csng(I_A_CN) / Csng(I_Z_CN); + RZpol = Zshift[1][2][CInt(RA)]; // heavy fragment + } + AC_Mode_1 = (ZC_Mode_1 - RZpol) * Csng(I_A_CN) / Csng(I_Z_CN); + NC_Mode_1 = AC_Mode_1 - ZC_Mode_1; + // Mode 2 + RZpol = 0; + for(int I = 1;I<= 3;I++) + { + RA = (ZC_Mode_2 - RZpol) * Csng(I_A_CN) / Csng(I_Z_CN); + RZpol = Zshift[2][2][CInt(RA)]; // heavy fragment + } + AC_Mode_2 = (ZC_Mode_2 - RZpol) * Csng(I_A_CN) / Csng(I_Z_CN); + NC_Mode_2 = AC_Mode_2 - ZC_Mode_2; + // Mode 3 + RZpol = 0; + for(int I = 1;I<= 3;I++) + { + RA = (ZC_Mode_3 - RZpol) * Csng(I_A_CN) / Csng(I_Z_CN); + RZpol = Zshift[3][2][CInt(RA)]; // heavy fragment + } + AC_Mode_3 = (ZC_Mode_3 - RZpol) * Csng(I_A_CN) / Csng(I_Z_CN); + NC_Mode_3 = AC_Mode_3 - ZC_Mode_3; + // Mode 4 + RZpol = 0; + for(int I = 1;I<= 3;I++) + { + RA = (ZC_Mode_4 - RZpol) * Csng(I_A_CN) / Csng(I_Z_CN); + RZpol = Zshift[4][1][CInt(RA)]; // light fragment + } + AC_Mode_4 = (ZC_Mode_4 - RZpol) * Csng(I_A_CN) / Csng(I_Z_CN); // light fragment + NC_Mode_4 = AC_Mode_4 - ZC_Mode_4; // light fragment +} + +void GEF::FissionBarriers(void) +{ + /* Fission barriers -> global parameters */ + B_F = BFTF(Csng(I_Z_CN),Csng(I_A_CN),1); + B_F_ld = BFTF(Csng(I_Z_CN),Csng(I_A_CN),0); + E_B = BFTFB(Csng(I_Z_CN),Csng(I_A_CN),1); + E_B_ld = BFTFB(Csng(I_Z_CN),Csng(I_A_CN),0); +} + +void GEF::PolarizationStiffness(void) +{ + RZ = Csng(I_Z_CN) * 0.5; + RA = Csng(I_A_CN) * 0.5; + beta1 = Beta[1][1][CInt(RZ)]; + beta2 = Beta[1][2][CInt(RZ)]; + R_Pol_Curv_S0 = ( LyMass( RZ - 1.E0, RA, beta1 ) + LyMass( RZ + 1.0E0, RA, beta2 ) + + LyMass( RZ + 1.0E0, RA, beta1 ) + LyMass( RZ - 1.0E0, RA, beta2 ) + + ECOUL( RZ - 1.0E0, RA, beta1, RZ + 1.0E0, RA, beta2, DNECK) + + ECOUL( RZ + 1.0E0, RA, beta1,RZ - 1.0E0, RA, beta2, DNECK) - + 2.0E0*ECOUL( RZ, RA, beta1, RZ, RA, beta2, DNECK) - + 2.0E0*LyMass( RZ, RA, beta1 ) - 2.0E0*LyMass( RZ, RA, beta2) ) * 0.5; + + P_POL_CURV_S0= R_Pol_Curv_S0; + + // Assumption: stiffenss is dominated (and thus well represented) by the macroscopic potential + R_Pol_Curv_S1 = R_Pol_Curv_S0; + R_Pol_Curv_S2 = R_Pol_Curv_S0; + R_Pol_Curv_S3 = R_Pol_Curv_S0; + R_Pol_Curv_S4 = R_Pol_Curv_S0; +} + + + + + + + + + +float GEF::Getyield(float E_rel,float E_ref, float T_low, float T_high) +{ + // Erel: Energy relative to the barrier + // T_low: Effective temperature below barrier + // T_high: Effective temperature above barrier/ + float Exp1; + float Yield; + + Exp1 = E_rel/T_low - E_ref/0.4; //energy far below barrier // Subtraction of E_ref/0.4 to prevent numerical problems. + if(Exp1<-50) + Yield = 0.; + else + Yield = exp(E_rel / T_high - E_ref/0.4) * 1. / (1. + exp(-E_rel/ (T_high*T_low/(T_high-T_low)))); + + return Max(Yield,0.0); +} + +float GEF::F1(float Z_S_A) +{ + // Fit to the lower part of the data + float Result; + Result = exp(-9.05 + 4.58 *log(Z_S_A/2.3)); + return Result; +} + +float GEF::F2(float Z_S_A) +{ + // Fit to the upper part of the data + float Result; + Result = exp(12.08 - 3.27 * log(Z_S_A/2.3)); + return Result; +} + +float GEF::Masscurv(float Z, float A, float RL, float kappa) +{ + // Fit to Data of Fig. 7 of + // "Shell effect in the symmetric-modal fission of pre-actinide nuclei" + // S. I. Mulgin, K.-H. Schmidt, A. Grewe, S. V. Zhdanov + // Nucl. Phys. A 640 (1998) 375 (From fit of the width of the mass distributions.) + float RI, Result1, Result2, Result; + float Z_square_over_A; + float ZsqrA; + float c_rot = 600.0; + + Z_square_over_A = Z*Z/A; + RI = (A - 2*Z)/A; + ZsqrA = Z_square_over_A * (1. - kappa * pow(RI,2)) /(1. - kappa * pow((226. - 2.*91.)/226.,2)) + c_rot * pow(RL,2) / pow(A,7.0/3.0);// Hasse & Myers + Result1 = F1(ZsqrA); + Result2 = F2(ZsqrA); + Result = Min(Result1,Result2); + return Result; +} + +float GEF::Masscurv1(float Z, float A, float RL, float kappa) +{ + // Fit to Data of Fig. 7 of + // "Shell effect in the symmetric-modal fission of pre-actinide nuclei" + // S. I. Mulgin, K.-H. Schmidt, A. Grewe, S. V. Zhdanov + // Nucl. Phys. A 640 (1998) 375 (The left part assumed to be valid for the yields of the fission channels.) + float RI,Result1, Result2, Result ; + float Z_square_over_A; + float ZsqrA; + float c_rot = 600.0; + + Z_square_over_A = Z*Z/A; + RI = (A - 2*Z)/A; + ZsqrA = Z_square_over_A * (1. - kappa * pow(RI,2)) / (1. - kappa * pow((226. - 2.*91.)/226.,2))+ c_rot * pow(RL,2) / pow(A,7.0/3.0); // Hasse & Myers + + if(ZsqrA < 36.0) // adjusted to Y(S2) in light nuclei (80<Z<92) + ZsqrA = ZsqrA + 0.9 * (36.0 - ZsqrA) ; + Result1 = F1(ZsqrA); + Result2 = F2(ZsqrA); + + return Result1; +} + +float GEF::De_Saddle_Scission(float Z_square_over_Athird,float ESHIFTSASCI) +{ + // Energy release between saddle and scission + // M. Asghar, R. W. Hasse, J. Physique C 6 (1984) 455 + float Result; + Result = (31. - 11.) / (1550. - 1300.) * (Z_square_over_Athird - 1300. + ESHIFTSASCI) + 11.; + // This formula with ESHIFTSASCI = 0 is the parameterisation of the results + // of Ashgar and Hasse, JPC 6 (1984) 455, see + // F. Rejmund, A. V. Ignatyuk, A. R. Junghans, K.-H. Schmidt + // Nucl. Phys. A 678 (2000) 215 + Result = Max(Result,0.0); + return Result; +} + +float GEF::TEgidy(float A,float DU, float Fred) +{ + // Temperature parameter of the constant-temperature formula for the nuclear level density. + // Input parameters: A = Mass number of nucleus, DU = Shell effect (corrected for pairing:P=0 for odd-A nuclei) + // From "Correlations between the nuclear level density parameters" + // Dorel Bucurescu, Till von Egidy + // Phys. Rev. C 72 (2005) 067304 and + // "Systematics of nuclear level density parameters" + // Dorel Bucurescu, Till von Egidy + // J. Phys. G: Nucl. Part. Phys. 31 (2005) S1675 and + // "Systematics of nuclear level density parameters" + // Till von Egidy, Dorel Bucurescu + // Phys. Rev. C 72 (2005) 044311 + float Temp_smooth,Temp,T_Fac; + Temp_smooth = 1.0 / (0.0570 * pow(A,0.6666667)); + Temp = 1.0 / ( (0.0570 + 0.00193*DU) * pow(A,0.6666667)); // from PRC 80 (2009) 054310 + T_Fac = Temp / Temp_smooth; + Temp = Temp * Fred; // (For influence of deformation) + return Temp; +} + +float GEF::TRusanov(float E, float A) +{ + // Fermi-gas level density, parameterisation of Rusanov et al. + return sqrt(E / (0.094 * A) ); +} + +float GEF::LyMass(float Z, float A, float beta) +{ + // liquid-drop mass, Myers & Swiatecki, Lysekil, 1967 + // pure liquid drop, without pairing and shell effects + // On input: Z nuclear charge of nucleus + // N number of neutrons in nucleus + // beta deformation of nucleus + // On output: binding energy of nucleus + + float N; + float alpha; + float XCOM,XVS,XE,EL; + + N = A - Z; + alpha = sqrt(5./(4.*pi)) * beta; + XCOM = 1. - 1.7826 * pow((A - 2.*Z)/A,2); + // factor for asymmetry dependence of surface and volume term + XVS = - XCOM * (15.4941*A - 17.9439*pow(A,2./3.)*(1.+0.4*pow(alpha,2))); + // sum of volume and surface energy + XE = Z*Z * (0.7053/pow(A,1./3.)*(1.-0.2*pow(alpha,2))- 1.1529/A); + EL = XVS + XE; + // EL = EL + LyPair(Z,A); + return EL; +} + +float GEF::LyPair(int Z, int A) +{ + // Calculates pairing energy + // odd-odd nucleus: Lypair = 0 + // even-odd nucleus: Lypair = -12/sqr(A) + // even-even nucleus: Lypair = -2*12/sqr(A) + float E_PAIR; + E_PAIR = - 12. / sqrt(Csng(A)) * Csng( ( (Z+1)%2 + (A-Z+1)%2) ); + return E_PAIR; +} + +float GEF::TFPair(int Z, int A) +{ + // Pairing energy from Thomas-Fermi model of Myers and Swiatecki + // Shifted that TFPair is zero for odd-odd nuclei + int N; + float E_Pair; + N = A - Z; + if(Z%2==0 && N%2 == 0)// even-even + E_Pair = - 4.8 / pow(Z,0.333333) - 4.8 / pow(N,0.333333) + 6.6 / pow(A,0.666666); + if(Z%2==0 && N%2 == 1) // even Z, odd N + E_Pair = - 4.8 / pow(Z,0.333333) + 6.6 / pow(A,0.666666); + if(Z%2==1 && N%2 == 0) // odd Z, even N + E_Pair = - 4.8 / pow(N,0.333333) + 6.6 / pow(A,0.666666); + if(Z%2==1 && N%2 == 1) // odd N, odd N + E_Pair = 0.0; + + return E_Pair; +} + +float GEF::Pmass(float Z, float A, float beta) +{ + // Liquid-drop model of Pearson, 2001 + float N,EA,BE; + float avol = -15.65; + float asf = 17.63; + float r0 = 1.233; + float asym = 27.72; + float ass = -25.60; + float alpha; + N = A - Z; + alpha = sqrt(5./(4.*pi)) * beta; + EA = avol + asf * pow(A,-0.333333)*(1.+0.4*pow(alpha,2)) + 0.6 * 1.44 * Z*Z / (pow(A,1.333333) * r0 )*(1.-0.2*pow(alpha,2)) + (asym + ass * pow(A,2-0.333333)) * pow(N-Z,2) / pow(A,2); + BE = EA * A; + return BE; +} + +float GEF::FEDEFOP(float Z, float A, float beta) +{ + // According to liquid-drop model of Pearson 2001 + float asf = 17.63; + float r0 = 1.233; + float N,Alpha; + N = A - Z; + Alpha = sqrt(5./(4.*pi)) * beta; + return asf * pow(A,0.666667)*(0.4*pow(Alpha,2)) - 0.6 * 1.44 * Z*Z / (pow(A,0.333333) * r0 )*(0.2*pow(Alpha,2)); +} + +float GEF::FEDEFOLys(float Z, float A, float beta) +{ + return LyMass(Z,A,beta) - LyMass(Z,A,0.0); +} + +float GEF::LDMass(float Z, float A, float beta) +{ + float N,BEtab; + N = A - Z; + BEtab = BEldmTF[CInt(N)][CInt(Z)] + 2.0 * 12.0 / sqrt(Csng(A)) - 0.00001433*pow(Z,2.39); + // The values in BEtab are the negative binding energies! + // Pairing in Thomas Fermi masses is zero for Z,N even ! + if(BEtab == 0.0) + { + BEtab = LyMass(Z,A,0.0); + cout<< "Warning: Binding energy of Z="<<Z<<", A="<<A<<" not in mass table, replaced by LYMASS"<<endl; + cout<< "I_Mode = "<<I_Mode<<endl; + } + return BEtab + FEDEFOLys(Z,A,beta); +} + +float GEF::AME2012(int IZ, int IA) +{ + // Masses from the 2003 mass evaluation, complemented by TF masses + // and Lysekil masses. + float BEexpval; + float Z,A,N; + int INeu; + INeu = IA - IZ; + A = Csng(IA); + Z = Csng(IZ); + N = A - Z; + BEexpval = BEexp[INeu][IZ]; + if(BEexpval > -1.e10) + return BEexpval; + else + return LDMass(Z,A,0.0) + U_SHELL(IZ,IA) + LyPair(IZ,IA); +} + +float GEF::U_SHELL(int Z, int A) +{ + int N; + float Res; + N = A - Z; + Res = ShellMO[N][Z]; + if(Res>0.0) + Res = 0.3 * Res; // KHS (12. Feb. 2012) + // The positive shell effects for deformed nuclei seem to be too positive + // This gives too many high-energetic prompt neutrons. + return Res; +} + +float GEF::U_SHELL_exp(int IZ, int IA) +{ + float Res; + float Z,A; + Z = Csng(IZ); + A = Csng(IA); + // Res = 2.0 * ( AME2012(IZ,IA) - Lypair(IZ,IA) - LDMass(Z,A,0.0) ) + // - 0.25 * ( AME2012(IZ,IA-1) - Lypair(IZ,IA-1) - LDMass(Z,A-1.0,0.0) ) + // - 0.25 * ( AME2012(IZ,IA+1) - Lypair(IZ,IA+1) - LDMass(Z,A+1.0,0.0) ) + // - 0.25 * ( AME2012(IZ+1,IA+1) - Lypair(IZ+1,IA+1) - LDMass(Z+1.0,A+1.0,0.0) ) + // - 0.25 * ( AME2012(IZ-1,IA-1) - Lypair(IZ-1,IA-1) - LDMass(Z-1.0,A-1.0,0.0) ) + Res = 0.5 * ( AME2012(IZ,IA) - LyPair(IZ,IA) - LDMass(Z,A,0.0) ) + + 0.125 * ( AME2012(IZ,IA-1) - LyPair(IZ,IA-1) - LDMass(Z,A-1.0,0.0) ) + + 0.125 * ( AME2012(IZ,IA+1) - LyPair(IZ,IA+1) - LDMass(Z,A+1.0,0.0) ) + + 0.125 * ( AME2012(IZ+1,IA+1) - LyPair(IZ+1,IA+1) - LDMass(Z+1.0,A+1.0,0.0) ) + + 0.125 * ( AME2012(IZ-1,IA-1) - LyPair(IZ-1,IA-1) - LDMass(Z-1.0,A-1.0,0.0) ); + return Res; +} + +float GEF::U_SHELL_EO_exp(int IZ, int IA) +{ + // Returns experimental shell and even-odd staggering, + // just the difference of experimental and macroscopic mass. + float Res; + float Z,A; + Z = Csng(IZ); + A = Csng(IA); + Res = AME2012(IZ,IA) - LDMass(Z,A,0.0); + return Res; +} + +float GEF::U_MASS(float Z, float A) +{ + // LD + congruence energy + shell (no pairing) + float BE; + if((Z<0) |(A<0)) + cout<<"U_Mass: Z, A: "<<Z<<" "<<A<<endl; + + BE = LDMass(Z,A,0.0) + U_SHELL(CInt(Z),CInt(A)); + // BE = AME2012(Cint(Z),Cint(A)) - Lypair(Z,A) + // BE = Lymass(Z,A,0.0) + U_Shell(CInt(Z),CInt(A)) + // BE = Lymass(Z,A,0.0) + return BE; +} + +float GEF::ECOUL(float Z1, float A1, float beta1, float Z2, float A2, float beta2, float d) +{ + // Coulomb potential between two nuclei + // surfaces are in a distance of d + // in a tip to tip configuration + // approximate formulation + // On input: Z1 nuclear charge of first nucleus + // A1 mass number of irst nucleus + // beta1 deformation of first nucleus + // Z2 nuclear charge of second nucleus + // A2 mass number of second nucleus + // beta2 deformation of second nucleus + // d distance of surfaces of the nuclei + + float N1,N2,REcoul; + float dtot; + float r0 = 1.16; + + N1 = A1 - Z1; + N2 = A2 - Z2; + dtot = r0 *( pow(Z1+N1,0.3333333) * (1.+0.6666667*beta1) + + pow(Z2+N2,0.3333333) * (1.+0.6666667*beta2) ) + d; + REcoul = Z1 * Z2 * 1.44 / dtot; + return REcoul; +} + +float GEF::beta_light(int Z, float betaL0, float betaL1) +{ + // Deformation of light fission fragment for S1 and S2 + // Systematic correlation Z vs. beta for deformed shells + // Z of fission fragment + float beta; + beta = (Z - betaL0) * betaL1/20.; + return beta; +} + +float GEF::beta_heavy(int Z, float betaH0, float betaH1) +{ + // Deformation of heavy fission fragment for S2 + // Systematic correlation Z vs. beta for deformed shells + // Z of fission fragment + float beta; + beta = (Z - betaH0) * betaH1/20.; + return beta; +} + +float GEF::Z_equi(int ZCN, int A1, int A2, float beta1, float beta2, float d, int Imode) +{ + // Determines the minimum potential of the scission-point configuration + // represented by two deformed nuclei divided by a tip distance d. + // A1, A2, beta1, beta2, d are fixed, Z1 is searched for and returned on output. + // ZCN: Z of fissioning nucleus + // A1: A of first fission fragment + // A2: A of second fission fragment + // beta1: deformation of first fission fragment + // beta2: deformation of second fission fragment + // d: tip distance + + float RZ_equi; + float RA1,RA2,RZCN,RACN; + float Z1UCD,Z2UCD; + float re1,re2,re3,eps1,eps2,DZ_Pol; // help variables + RA1 = Csng(A1); + RA2 = Csng(A2); + RZCN = Csng(ZCN); + RACN = RA1 + RA2; + Z1UCD = RA1 / (RA1 + RA2) * RZCN; + Z2UCD = RZCN - Z1UCD; + re1 = LyMass( Z1UCD-1., RA1, beta1 ) + + LyMass( Z2UCD+1., RA2, beta2 ) + + ECOUL( Z1UCD-1., RA1, beta1, Z2UCD+1., RA2, beta2, d ); + re2 = LyMass( Z1UCD, RA1, beta1) + + LyMass( Z2UCD, RA2, beta2) + + ECOUL( Z1UCD, RA1, beta1, Z2UCD, RA2, beta2, d ); + re3 = LyMass( Z1UCD+1., RA1, beta1 ) + + LyMass( Z2UCD-1., RA2, beta2 ) + + ECOUL( Z1UCD+1., RA1, beta1, Z2UCD-1., RA2, beta2, d ); + eps2 = ( re1 - 2.*re2 + re3 ) / 2.; + eps1 = ( re3 - re1 ) / 2.; + DZ_Pol = -eps1 / ( 2. * eps2 ); + if((DZ_Pol>2) | (DZ_Pol<-2)) + DZ_Pol = 0.; + RZ_equi = Z1UCD + DZ_Pol; + return RZ_equi; +} + +void GEF::Beta_opt_light(float A1, float A2, float Z1, float Z2, float d, float beta2_imposed, float &beta1_opt) +{ + /// Determines the optimum deformation of the light fragment when the deformation of the heavy fragment is imposed. + float beta1,dbeta1,beta1_prev,beta1_next; + float Uguess,Uplus,Uminus,Uprev,Unext; + int I; + beta1 = 0.5; + dbeta1 = 0.01; + Uguess = LyMass(Z1, A1, beta1) + + LyMass(Z2, A2, beta2_imposed) + + ECOUL(Z1, A1, beta1, Z2, A2, beta2_imposed, d); + Uplus = LyMass(Z1, A1, beta1 + dbeta1) + + LyMass(Z2, A2, beta2_imposed) + + ECOUL(Z1, A1, beta1 + dbeta1, Z2, A2, beta2_imposed, d); + Uminus = LyMass(Z1, A1, beta1 - dbeta1) + + LyMass(Z2, A2, beta2_imposed) + + ECOUL(Z1, A1, beta1 - dbeta1, Z2, A2, beta2_imposed, d); + if(Uplus>Uguess && Uminus>Uguess) + beta1_opt = beta1; + else + { + if(Uplus < Uguess) + dbeta1 = 0.01; + if(Uminus < Uguess) + dbeta1 = -0.01; + Unext = Uguess; + beta1_next = beta1; + for(int i=1;i<=10000;i++) + { + beta1_prev = beta1_next; + Uprev = Unext; + beta1_next = beta1_prev + dbeta1; + Unext = LyMass(Z1, A1, beta1_next) + + LyMass(Z2, A2, beta2_imposed) + + ECOUL(Z1, A1, beta1_next, Z2, A2, beta2_imposed, d); + if(Unext>=Uprev) + break; + if(i==1000) + cout<< "Loop overflow in Beta_opt_light"<<endl; + } + beta1_opt = beta1_prev; + } +} + +void GEF::Beta_Equi(float A1, float A2, float Z1, float Z2, float d, float beta1prev, float beta2prev, float &beta1opt, float &beta2opt) +{ + // Determines the minimum potential of the scission-point configuration + // represented by two deformed nuclei, divided by a tip distance d. + // A1, A2, Z1, Z2, d are fixed, beta1 and beta2 are searched for and returned on output + + int B_analytical = 0; + // Switch to use the analytical approximation + // that replaces the long numerical calculation. + float x,y,xcoul; + float xcoul236U = 1369.64; + float beta1,beta2; + float U,Uprev,Ulast,Ubest,Uopt; + float sbeta1 = 0; + float sbeta2 = 0; + int N,N1,N2; + int Nopt = 0; + float eps = 5.e-4; + + if(B_analytical == 0) // Numerical algorithm + { + beta1 = beta1prev; + beta2 = beta2prev; + Uprev = LyMass(Z1,A1,beta1) + LyMass(Z2,A2,beta2) + ECOUL(Z1,A1,beta1,Z2,A2,beta2,d); + Uopt = Uprev; + + // Test slope of variation of U + beta1 = beta1prev + eps; + + U = 1.e30; + beta2 = beta2prev; + for(int i=1;i<=CInt(beta2prev/eps);i++) + { + beta2 = beta2 - eps; + Ulast = U; + U = LyMass(Z1,A1,beta1) + LyMass(Z2,A2,beta2) + ECOUL(Z1,A1,beta1,Z2,A2,beta2,d); + if(U>Ulast) + break; + else + Ubest = U; + } + if(Ubest < Uopt) + { + Uopt = Ubest; + sbeta1 = eps; + sbeta2 = -eps; + } + + U = 1.e30; + beta2 = beta2prev; + for(int i=1;i<=CInt((1 - beta2prev)/eps);i++) + { + beta2 = beta2 + eps; + Ulast = U; + U = LyMass(Z1,A1,beta1) + LyMass(Z2,A2,beta2) + ECOUL(Z1,A1,beta1,Z2,A2,beta2,d); + if(U > Ulast) + break; + else + Ubest = U; + } + if(Ubest < Uopt) + { + Uopt = Ubest; + sbeta1 = eps; + sbeta2 = eps; + } + + beta1 = beta1prev - eps; + U = 1.e30; + beta2 = beta2prev; + for(int i=1;i<=CInt(beta2prev/eps);i++) + { + beta2 = beta2 - eps; + Ulast = U; + U = LyMass(Z1,A1,beta1) + LyMass(Z2,A2,beta2) + ECOUL(Z1,A1,beta1,Z2,A2,beta2,d); + if(U > Ulast) + break; + else + Ubest = U; + } + if(Ubest < Uopt) + { + Uopt = Ubest; + sbeta1 = -eps; + sbeta2 = -eps; + } + + U = 1.e30; + beta2 = beta2prev; + for(int i=1;i<=CInt((1-beta2prev)/eps);i++) + { + beta2 = beta2 + eps; + Ulast = U; + U = LyMass(Z1,A1,beta1) + LyMass(Z2,A2,beta2) + ECOUL(Z1,A1,beta1,Z2,A2,beta2,d); + if(U > Ulast) + break; + else + Ubest = U; + } + if(Ubest < Uopt) + { + Uopt = Ubest; + sbeta1 = -eps; + sbeta2 = eps; + } + + Ubest = LyMass(Z1,A1,beta1prev) + LyMass(Z2,A2,beta2prev) + + ECOUL(Z1,A1,beta1prev,Z2,A2,beta2prev,d); + U = LyMass(Z1,A1,beta1prev+Csng(sbeta1)) + + LyMass(Z2,A2,beta2prev+Csng(sbeta2)) + + ECOUL(Z1,A1,beta1prev+sbeta1,Z2,A2,beta2prev+Csng(sbeta2),d); + + for(N=1;N<=1000;N++) + { + for(N1 =1;N1<=N;N1++) + { + N2 = N-N1; + beta1 = beta1prev + sbeta1*N1; + beta2 = beta2prev + sbeta2*N2; + U = LyMass(Z1,A1,beta1) + LyMass(Z2,A2,beta2) + ECOUL(Z1,A1,beta1,Z2,A2,beta2,d); + if(U < Ubest) + { + Ubest = U; + beta1opt = beta1; + beta2opt = beta2; + Nopt = N; + } + } + if(N-Nopt > 2) + break; + } + if(N>998) + cout<<"Beta_Equi not converged: "<<Z1<<" "<<N<<endl; + } + else // Analytical approximation + { // Must be adapted if the relevant parameters of GEF are modified! + xcoul = pow(Z1 + Z2,2) / pow(A1 + A2,1.0/3.0); + x = pow(Z1 / (Z1 + Z2),xcoul/xcoul236U); + y = 1.2512e-4 + 0.00122851*x - 0.00267707*pow(x,2) + 0.00372901*pow(x,3) - 0.00219903*pow(x,4); + beta1opt = y * xcoul ; + x = pow(Z2 / (Z1 + Z2),xcoul/xcoul236U); + y = 1.2512e-4 + 0.00122851*x - 0.00267707*pow(x,2) + 0.00372901*pow(x,3) - 0.00219903*pow(x,4); + beta2opt = y * xcoul ; + } +} + +void GEF::Eva(int Ilh, float Z_CN, float A_CN, float E_INIT, float T, float J_frag, float &Z_RES, float &A_RES, float &E_FINAL, float *Array_En, float *Array_Tn, float *Array_Eg0) +{ + // Z_CN,A_CN,E_init Parameters of initial nucleus + // Z_RES,A_RES,E_FINAL after evaporation + // T temperature coefficient of level density (not used) + // Array_En kinetic energies of neutrons + // Array_Tn neutron emission time after scission + // Array_Eg0 energies of statistical gammas + static float E_MIN = 0; // Final energy for evaporation chain + float SN,SNeff,SNmean,SNexp,SNld; // Neutron separation energy + float RShell; + int ITry,Ifold; + float Ai,Af,Zi,Zf,Ni,Nf,Ei,Ef; + float bshift,bshiftm; + float Tm, Td, Tf, Tmean, TCT; + float Gamma_n,Gamma_g,Pgamma; + float rho,rhom; + float alev; + float g_koeff; + float E_kin; + float Tn,Tn_acc; + float J_crit; // critical angular momentum (disappearance of pairing) + float J_crit_shell; + float Fred; // reduction of pairing gap by ang. momentum + float Fred_shell; // reduction of shell + int In_gamma; // counts gammas for Array_Eg0() + bool B_Expmass = 1; // use mass model or empirical masses + + E_MIN = E_FINAL; + In_gamma = 0; + Tn_acc = 0 ; + Ifold = 1; + Ai = A_CN; + Zi = Z_CN; + Ei = E_INIT; + J_crit = 12. * sqrt(Ai/100.0); // L. G. Moretto, Nucl. Phys. A 185 (1972) 145 + J_crit_shell = 30.; + + if( J_frag >= J_crit) + Fred = 0.; + else + Fred = 0.65 * sqrt(1.0 - J_frag/J_crit); // L. G. Moretto, Nucl. Phys. A 185 (1972) 145 + + if(J_frag >= J_crit_shell) + Fred_shell = 0.; + else + Fred_shell = 0.9 - J_frag/J_crit_shell; + + // Shell effects included + if(B_Expmass == 0) + { + SN = U_MASS(Zi,Ai-1.) + Fred * LyPair(Zi,Ai-1.) - (U_MASS(Zi,Ai) + Fred * LyPair(Zi,Ai)) ; + SNeff = U_MASS(Zi,Ai-1.) - U_MASS(Zi,Ai) ; // with shells, without pairing + // SNmean = 0.5 * (U_MASS(Zi,Ai-2.) - U_MASS(Zi,Ai)); + } + else + { + SNexp = ( AME2012(Zi,Ai-1) - AME2012(Zi,Ai) ); // empirical + SNeff = U_MASS(Zi,Ai-1.) - U_MASS(Zi,Ai); // with shells, without pairing + SNld = LDMass(Zi,Ai-1.,0.0) - LDMass(Zi,Ai,0.0); // no shells, no pairing + SN = Fred_shell * (Fred * SNexp + (1.0 - Fred) * SNeff) + (1.0 - Fred_shell) * SNld; + } + + // Shell effects excluded + // SN = LDMass(Zi,Ai-1.,0.0) + LyPair(Zi,Ai-1.) - (LDMass(Zi,Ai,0.0) + LyPair(Zi,Ai)) ; + // SNeff = LDMass(Zi,Ai-1.,0.0) - LDMass(Zi,Ai,0.0) ; + + Zf = Zi; + Af = Ai; + Ef = Ei; + + while(Ei-SN>E_MIN) + { + // Treat gamma competition + Tm = U_Temp(Zi,Ai,Ei,1,1,Tscale,Econd); // emitting nucleus + Td = U_Temp(Zi,Ai-1,Ei-SNeff,1,1,Tscale,Econd); + + if(Ilh > 0) // Emission from fragments + { + Gamma_g = 0.624 * pow(Ai,1.6) * pow(Tm,5); // in meV (Ignatyuk, Bologna) + Gamma_g = Gamma_g * 1.e-9; // in MeV + } + else // Emission between saddle and scission + Gamma_g = 0; + Tmean = (Tm + Td)/2; + // Gamma_n = pow(Ai-1,0.66667) * 0.0302 * pow(Td,2) / exp(SNeff/Tmean) // in MeV (Moretto) + Gamma_n = pow(Ai-1,0.66667) * 0.13 * pow(Td,2) / exp(SNeff/Td); // in MeV (Mor. PRC 54,3062) + // Cut the distribution at the ground-state energy: + Gamma_n = Gamma_n - pow(Ai-1,0.66667) * 0.13 * pow(Td,2) / exp((SNeff+Ei)/Td); + Tn = PExp(0.658 / Gamma_n); // in units of 10^-21 s (hbar=0.658zs*MeV) + // ? Tn = Tn * 2; // Due to pre-exponential factor of Maxwellian, Tn is about 2 times to large + Tn_acc = Tn_acc + Tn; + // Influence on lev.dens. of pairing at low E* + // (Constant temperature assumed) + if(Ei-SN < abs(Fred * LyPair(Zi,Ai-1))) // rest energy below mean g.s. of odd-odd nuclei + { + if( (Mod(Zi,2) < 0.5) | (Mod(Ai-Zi-1,2) < 0.5)) // even Z or even N + Gamma_n = exp(-12./sqrt(Ai)/Td) * Gamma_n; + if((Mod(Zi,2) < 0.5) && (Mod(Ai-Zi-1,2) < 0.5)) //n Z and even N + // For low level density below pairing gap in even-even nuclei + Gamma_n = exp(-12./sqrt(Ai)/Td) * Gamma_n; + } + // Reduces the even-odd effect in neutron number + // due to low level density below the pairing gap + + Pgamma = Gamma_g / (Gamma_g + Gamma_n); + + if(rn->Rndm()<Pgamma) //gamma will be emitted + { + In_gamma = In_gamma + 1; + //Scope //I don't konw what is doing this Scope (Diego) + int N; + float Eg; + + Eg = P_Egamma_high(Zi,Ai,Ei); + Array_Eg0[In_gamma] = Eg; + // Accumulate E1 gammas // I comment all this because I don't know what it means, by the moment (Diego) + //N = CInt(Eg*1000); + //if( N > 0) + //{ + // Ngtot = Ngtot + 1; + // if(Ilh == 1) + // Nglight = Nglight + 1; + // if(Ilh == 2) + // Ngheavy = Ngheavy + 1; + // Egtot1000 = Egtot1000 + EG*1000; + // if( N <= Ubound(Egamma)) + // { + // Egamma(N) = Egamma(N) + 1; + // #Ifdef B_EgammaA + // StoreEgammaA(N,A_CN); + // #Endif + //} + //} + Ei = Ei - Eg; + //End Scope + } + + if( Ei-SN <= E_MIN) + { + Zf = Zi; + Af = Ai; + Ef = Ei; + break; + } + + ITry = 0; + bool Too_Low=true; + while (Too_Low) + { + Too_Low = false; + ITry = ITry + 1; + if(ITry < 99) + { + Td = U_Temp(Zi,Ai-1,Ei-SNeff,1,1,Tscale,Econd); + // maximum residual energy of daughter nucleus (for En_kin = 0) + E_kin = PMaxwellMod(Td,Ai-1); // Maxwell, with partial 1/v behaviour + Tf = U_Temp(Zi,Ai-1,Ei-E_kin-SNeff,1,1,Tscale,Econd); + // final energy of daughter nucleus with En_kin considered + + // if(Ei-E_kin-2*Td > 10) // In Fermi-gas regime + if(Ei-E_kin-Td > 5) // to avoid Tf at negative energies + { + // if(rn->Rndm() > sqrt( exp(E_kin/Td)/ exp(E_kin/Tf) )) + // if (rn->Rndm() > ( Exp(E_kin/Td)/ Exp(E_kin/Tf) )^0.33333 ) // last option + // if (rn->Rndm() > ( Exp(E_kin/Td)/ Exp(E_kin/Tf) )^0.25 ) + // Modified Maxwell that adapts to the Fermi-gas regime + if( rn->Rndm() > pow( pow(exp(E_kin/Td),2)/ exp(E_kin/Tf),0.25) ) + Too_Low=true; + // adjusted to data, justification not clear + } + } + else + { + // E_kin too high after several attemps + // no neutron emitted + Af = Ai; + Zf = Zi; + Ef = Ei; + break; + } + + if(E_kin > Ei-SN) + { + // E_kin from PMaxwell is not available + // Try again + Too_Low=true; + } + } + Af = Ai - 1; + Zf = Zi; + Ef = Ei - E_kin - SN; + + // ANAL(EN,E_kin); + //ANAL(ENM(I_MODE),E_kin); + + // Shell effects included // + if( B_Expmass == 0 ) + { + SN = (U_MASS(Zf,Af-1.) + Fred * LyPair(Zf,Af-1.)) - (U_MASS(Zf,Af) + Fred * LyPair(Zf,Af)); + SNeff = U_MASS(Zf,Af-1.) - U_MASS(Zf,Af); + // SNmean = 0.5 * (U_MASS(Zf,Af-2.) - U_MASS(Zf,Af)); + } + else + { + SNexp = ( AME2012(Zf,Af-1) - AME2012(Zf,Af) ); // empirical + SNeff = U_MASS(Zf,Af-1.) - U_MASS(Zf,Af); // with shells, without pairing + SNld = LDMass(Zi,Ai-1.,0.0) - LDMass(Zi,Ai,0.0); // no shells, no pairing + SN = Fred_shell * (Fred * SNexp + (1.0 - Fred) * SNeff) + (1.0 - Fred_shell) * SNld; + } + + // Shell effects excluded + // SN = LDMass(Zf,Af-1.,0.0) + Lypair(Zf,Af-1.) - (LDMass(Zf,Af,0.0) + Lypair(Zf,Af)) ; + // SNeff = LDMass(Zf,Af-1.,0.0) - LDMass(Zf,Af,0.0); + + Ai = Af; + Zi = Zf; + Ei = Ef; + + Array_En[Ifold] = E_kin * (Af-1.) / Af; + Array_Tn[Ifold] = Tn_acc; + Ifold = Ifold + 1; + } + + + A_RES = Af; + Z_RES = Zf; + E_FINAL = Max(Ef,0.0); + +} + +float GEF::u_accel(float A1, float Z1, float A2, float Z2, float TKE , float E0, float Tn) +{ + // returns the velocity of the fragment 1 after time Tn + //Acceleration of fission fragments by their Coulomb field + + // natural constants + static float e2 = 1.44; // MeV + static float u = 931.5; // MeV / c^2 + static float hbarc = 197; // MeV fm + + // variables + float Ared,d0,v0; + float d, t, dt, a, v, v1, E; + float vinf; // relative velocity at infinity + + Ared = A1 * A2 / (A1 + A2); + vinf = sqrt(TKE/Ared); // sqrt(E/A), Ekin asymmptotic in MeV + if((t > 100) | (TKE < E0)) + v = vinf; + else + { + d0 = e2 * Z1 * Z2 / (TKE-E0); // fm + v0 = sqrt(E0); // sqr(E/A), Ekin at scission in MeV + + d = d0; + v = 0; + dt = 0.01; + t=0; + while(t<=1) // in 10^-21 s + { + if (t >= Tn) + break; + E = E0 + e2 * Z1 * Z2 * (1/d0 - 1/d); // MeV + v = sqrt(E/Ared); // sqrt(E/A), E in MeV + d = d + v * 14 * dt; // in fm + t += dt; + } + dt = 0.1; + t=1.1; + while(t<=10) // in 10^-21 s + { + if(t >= Tn) + break; + E = E0 + e2 * Z1 * Z2 * (1/d0 - 1/d); // MeV + v = sqrt(E/Ared); // sqrt(E/A), E in MeV + d = d + v * 14 * dt; // in fm + t += dt; + } + dt = 1; + t=11; + while(t<100) // in 10^-21 s + { + if(t >= Tn) + break; + E = E0 + e2 * Z1 * Z2 * (1/d0 - 1/d); // MeV + v = sqrt(E/Ared); // sqrt(E/A), E in MeV + d = d + v * 14 * dt; // in fm + } + } + v1 = v * A2/(A1+A2); + return v1; +} + +float GEF::P_Egamma_low(float Zi, float Ai, float Ei) +{ + // Random function, returns gamma energy in MeV + // For energies below Sn: no competition with neutrons + float Rres; + int N; + float sigMax, Eg, Erest, rhorest, fg; + float xran, yran; + float Tm; + float GammaExp; + + float betadef = 0; + float gammadef = 0; + + float G0[4],E0[4]; + + float alev; + + N = CInt(Ei*10 + 0.5); + if( N <= 0) + N = 1; + float sigma[N]; // sigma is not normalized! + // (Normalization is done by Monte-Carlo procedure.) + + Tm = U_Temp(Zi,Ai,Ei,1,1,Tscale,Econd); + + betadef = DEFOtab[CInt(Ai-Zi)][CInt(Zi)]; // ground-state deformation + gammadef = -120 * betadef + 47.4; // A. Junghans + + // Print Tm + // Tm = Tm / 2 ' + 0.1 * (1.0 / U_I_Shell(Zi,Ai) - 1) + // Print Tm + // sleep + // For eventual specific behaviour of gamma strength in magic nuclei + //betadef = 0 + //gammadef = 0 + if(betadef == 0 && gammadef == 0) + { + E0[2] = E0_GDR(Zi,Ai); + G0[2] = Width_GDR(E0[2]); + + // Establish distribution + sigMax = 0; + Eg = 0.1; + while(Eg <= Ei) + { + N = CInt(Eg*10); + // sigma(N) = exp(-Eg/Tm) * Eg^2; // for testing shape of gamma-strength function + sigma[N] = exp(-Eg/Tm) * pow(Eg,3) * (G0[2] * Eg) / ( pow(pow(Eg,2) - pow(E0[2],2),2) + pow(G0[2],2) * pow(E0[2],2) ) ; + // + 0.7 * G0(2) * 4 * pi^2 * Tm^2 / E0(2)^5 ) + // last line: correction for low gamma energy (PRC 41 (190) 1941) + if(sigma[N] > sigMax) + sigMax = sigma[N]; + Eg += 0.1; + } + //Print "Tm,E0,G0)";Tm,E0(2),G0(2) + //For Eg = 0.1 To Ei Step 0.1 + // N = CInt(Eg*10) + // Print Eg,sigma(N) / sigMax + //Next Eg + } + else + { + sigMax = 0; + for(int i=1;i<=3;i++) + { + E0[i] = E0_GDR(Zi,Ai) * Efac_def_GDR(betadef,gammadef,i); + G0[i] = Width_GDR(E0[i]); + // Establish distribution + Eg = 0.1; + while(Eg<=Ei) + { + N = CInt(Eg*10); + // sigma(N) = sigma(N) + exp(-Eg/Tm) * Eg^3 *_ + // (G0(I) * Eg) / ( (Eg^2 - E0(I)^2)^2 + G0(I)^2 * E0(I)^2 ) + sigma[N] = sigma[N] + exp(-Eg/Tm) * pow(Eg,3) * + ( (G0[i] * Eg) / ( pow(pow(Eg,2) - pow(E0[i],2),2) + pow(G0[i],2) * pow(E0[i],2) ) + /* + 0.001 * exp(-0.5) */ + /* + 0.7 * G0[i] * 4 * pi^2 * Tm^2 / E0[i]^5*/ ) ; + // exponential: M1 strength at low energy, PRL 111, 232504 (2013) + // last line: correction for low gamma energy (PRC 41 (1990) 1941) + if (sigma[N] > sigMax) + sigMax = sigma[N]; + Eg += 0.1; + } + } + } + // Dice gamma energy from distribution + bool diceagain_gamma_low = true; + if(diceagain_gamma_low) + { + diceagain_gamma_low = false; + xran = rn->Rndm() * Ei * 10; // in units of 100 keV + yran = rn->Rndm() * sigMax; + if(yran > sigma[CInt(xran)]) + diceagain_gamma_low = true; + } + return xran/10; // convert to MeV +} + +float GEF::P_Egamma_high(float Zi, float Ai, float Ei) +{ + // Random function, returns gamma energy in MeV + // From PRL 49 (1982) 434 + // For energies above Sn: competition with neutrons included + int N; + float sigMax, Eg; + float xran, yran; + float Tm; + float G0,E0; + + N = CInt(Ei*10 + 0.5); + if(N <= 0) + N = 1; + float sigma[N]; // sigma is not normalized + // (Normalization is done by Monte-Carlo procedure.) + + E0 = E0_GDR(Zi,Ai); + G0 = Width_GDR(E0); + Tm = U_Temp(Zi,Ai,Ei,1,1,Tscale,Econd); + + //Establish distribution + sigMax = 0; + Eg = 0.1; + while (Eg<=Ei) + { + N = CInt(Eg*10.0); + sigma[N] = pow(Eg,3) / pow(Tm,2) * exp(-Eg/Tm) * (G0 * Eg) / ( pow(pow(Eg,2) - pow(E0,2),2) + pow(G0,2) * pow(E0,2)); + if(sigma[N] > sigMax) + sigMax = sigma[N]; + Eg += 0.1; + } + // Dice gamma energy from distribution + bool diceagain_gamma_high=true; + if(diceagain_gamma_high) + { + diceagain_gamma_high=false; + xran = rn->Rndm() * Ei * 10; // in units of 100 keV + yran = rn->Rndm() * sigMax; + if(yran > sigma[CInt(xran)]) + diceagain_gamma_high=true; + } + return xran/10; // convert to MeV +} + +float GEF::U_Ired(float Z, float A) +{ + // Effective moment of inertia by pairing with correction for excitation energy + float I_rigid_spher,IfragEff; + + I_rigid_spher = pow(1.16,2) * pow(A,1.6667) / 103.8415; + // IfragEff = I_rigid_spher + 0.003 * A^(4.0/3.0) * U_shell(Cint(Z),Cint(A)) + // IfragEff = I_rigid_spher + 0.005 * A^(4.0/3.0) * U_shell(Cint(Z),Cint(A)) + // reduction due to shell (Deleplanque et al. PRC 69 (2004) 044309) + IfragEff = 0.45 * I_rigid_spher; // Effect of superfluidity + // IfragEff = 0.65 * IfragEff // Average effect of superfluidity and deformation + + return IfragEff; +} + +float GEF::U_IredFF(float Z, float A) +{ + // Effective moment of inertia by pairing with correction for excitation energy + // of final fission fragments + return U_Ired(Z,A) * U_I_Shell(Z,A); +} + +float GEF::U_I_Shell(float Z, float A) +{ + int N_shells[7]; + // Shell effect on the effective moment of inertia + float dNmin, dZmin, dNsubmin; + float Inv_add = 0; + float I_inv_add_Z = 0; + float I_inv_add_N = 0; + float I_inv_add_Nsub = 0; + N_shells[1] = 20; + N_shells[2] = 28; + N_shells[3] = 50; + N_shells[4] = 82; + N_shells[5] = 126; + N_shells[6] = 56; + dNmin = 100; + dZmin = 100; + dNsubmin = 100; + for(int i=1;i<=5;i++) + dZmin = Min(dZmin,abs(N_shells[i] - Z)); + for(int i=1;i<=5;i++) + dNmin = Min(dNmin,abs(N_shells[i] - (A-Z))); + dNsubmin = abs(N_shells[6] - (A-Z)); + + // Effect of shells: + if(dZmin < 10.0) + { + // I_inv_add_Z = 0.33 * (6.0 * sqr(A/140.) - dZmin) * sqr(140./A) + I_inv_add_Z = 0.33 * (6.0 * sqrt(A/140.0) - dZmin) * pow(140.0/A,1.5); + // A^(-1/3) dependence: "A simple phenomenology for 2gamma+ states", + // N. V. Zamfir, D. Bucurescu, R. F. Casten, M. Ivascu, + // Phys. Lett. B 241 (1990) 463 + I_inv_add_Z = Max(I_inv_add_Z,0.0); + } + if(dNmin < 10.0) + { + // I_inv_add_N = 0.42 * (8.0 * sqr(A/140.) - dNmin) * sqr(140./A) + I_inv_add_N = 0.42 * (8.0 * sqrt(A/140.0) - dNmin) * pow(140.0/A,1.5); + I_inv_add_N = Max(I_inv_add_N,0.0); + } + if(dNsubmin < 6.0) + { + // I_inv_add_Nsub = 1.7 * (4.0 - dNsubmin) * (1.0 - 0.32 * Abs(40.0-Z)) + I_inv_add_Nsub = 1.7 * (4.0 - dNsubmin) * (1.0 - 0.18 * abs(40.0-Z)); + // N = 56 subshell only around Z = 40 + I_inv_add_Nsub = Max(I_inv_add_Nsub,0.0); + } + return 1.0 / (1.0 + Max(I_inv_add_N,I_inv_add_Nsub) + I_inv_add_Z); + //Print "*",I_inv_add_Z, I_inv_add_N, I_inv_add_Nsub,1.0 / (1.0 + Max(I_inv_add_N,I_inv_add_Nsub) + I_inv_add_Z) +} + +float GEF::U_alev_ld(float Z, float A) +{ + // return 0.073 * A + 0.095 * A^0.666667 //Ignatyuk (1970's) + return 0.078 * A + 0.115 * pow(A,0.6666667); // Ignatyuk (Bologna 2000) + // return = 0.089 * A // only volume term +} + +double GEF::U_levdens(int Z, int A, float E, int Ishell, float Ipair, float Tscale, float Econd, float af_an) +{ + // Comment: The normalization of the CT level density to the FG level density + // reduces the jump in Pf around 16 MeV and leads to a more regular + // evolution of Pf with N_CN and Z_CN. The absolute values of Pf are not + // modified very much. + float Etrans = 8.0; // Transition from CT to Fermi gas + double rho, rho1, rho2; + if(E < Etrans) + { + rho1 = U_levdens_FG(Z,A,Etrans,Ishell,Ipair,Tscale,Econd,af_an); + rho2 = U_levdens_Egidy(Z,A,Etrans,Ishell,Ipair,Tscale,Econd,af_an); + rho = U_levdens_Egidy(Z,A,E,Ishell,Ipair,Tscale,Econd,af_an) * rho1 / rho2; + // rho = U_levdens_Egidy(Z,A,E,Ishell,Ipair,Tscale,Econd,af_an) + } + else + { + // rho1 = U_levdens_FG(Z,A,Etrans,Ishell,Ipair,Tscale,Econd,af_an) + // rho2 = U_levdens_Egidy(Z,A,Etrans,Ishell,Ipair,Tscale,Econd,af_an) + // rho = U_levdens_FG(Z,A,E,Ishell,Ipair,Tscale,Econd,af_an) * rho2 / rho1 + // normalized to FG formula at Etrans + rho = U_levdens_FG(Z,A,E,Ishell,Ipair,Tscale,Econd,af_an); + } + return rho; +} + +double GEF::U_levdens_Egidy(int Z, int A, float E, int Ishell, int Ipair, float Tscale, float Econd, float af_an) +{ + // E may be given above ground state or above the macroscopic ground state + float Temp, DU, Ered, Rmicro, Rshell; + if( Ishell == 1) + { + DU = U_SHELL_exp(Z,A); // For ground state (only shell effect) + if(Z > 92) // hypothetical deviation in the macroscopic masses + DU = DU + 0.1 * (Z - 92); + } + else + DU = 0; // for barrier (no shell effect at all) + if(Ipair == 1) + { + Rmicro = - U_SHELL_EO_exp(Z,A); // microscopic effects (shell and pairing) + Rshell = - U_SHELL_exp(Z,A); // only shell effect + if(Z > 92) // hypothetical deviation in the macroscopic masses + { + Rmicro = Rmicro - 0.1 * (Z - 92); + Rshell = Rshell - 0.1 * (Z - 92); + } + Ered = E + Rshell - Rmicro + 2.0 * 12.0 / sqrt(A); // shift from odd-odd to even-even basis (exp) + // compatibility with Egidy's formula is tested (Ered = E for even-even nuclei) + // Ered = E + Lypair(Z,A) + 2.0 * 12.0 / sqr(A) // shift from odd-odd to even-even basis (schematic) + } + else + Ered = E + 2.0 * 12.0 / sqrt(A); // energy is given above the macr. ground state + // If Z > 92 Then // hypothetical shift of macr. masses -> lower shell effect + // DU = DU + 0.33 * (Z - 92) + // End If + // DU = DU + Econd + Temp = 1.0 / ( (0.0570 + 0.00193*DU) * pow(A,0.6666667)); // from PRC 80 (2009) 054310 + return 1.0 / Temp * exp(Ered/Temp); +} + +double GEF::U_levdens_FG(int Z, int A, float E, int Ishell, int Ipair, float Tscale, float Econd, float af_an) +{ + // This function calculates the level density in the FG regime, + // taking a high-energy value as reference, + // starting from the macroscopic masses with an imposed Econd. + // This destroys all structural effects at high E* in a well controlled way. + // E on input is the excitation energy above the "real" ground state + float Ered, DU; // energy above the fictive macroscopic ground state + float alev,Eshift_shell,Rmicro,Rshell; + double Rho1; + float fgamma = 0.055; + float F_enhance = 1.3; // normalization to CT formula + // float F_enhance = 0.18; // normalization to CT formula + if(Ishell == 1) + { + if(Ipair == 0) + { + Rshell = - U_SHELL_exp(Z,A); + if(Z > 92) // hypothetical deviation in the macroscopic masses + Rshell = Rshell - 0.1 * (Z - 92); + Rmicro = Rshell; + } + else + { + Rmicro = - U_SHELL_EO_exp(Z,A); // microscopic effects (shell and pairing) + Rshell = - U_SHELL_exp(Z,A); // only shell effect + if(Z > 92) // hypothetical deviation in the macroscopic masses + { + Rshell = Rshell - 0.1 * (Z - 92); + Rmicro = Rmicro - 0.1 * (Z - 92); + } + // Eshift_shell = Rshell*exp(-fgamma * E) // shifting the energy scale to include shell at low E* + // Print "*";Rmicro,Rshell;"*" // The values are positive + } + DU = Rshell; + // If Z > 92 Then // hypothetical shift of macr. masses -> lower shell effect + // DU = DU - 0.33 * (Z - 92) + // End If + // DU = DU - Econd + Eshift_shell = DU * (1.0 - exp(-fgamma * E)); // remove shell effect at high energies + // Eshift_shell = Rshell * (1.0 - exp(-fgamma * E)) // remove shell effect at high energies + Ered = E + Rshell - Rmicro - Econd; // origin of the FG without pairing + // Ered = E + Rshell + LyPair(Z,A) - Econd // origin of the FG without pairing + alev = U_alev_ld(Z,A); + // Rho0 = 1.E0/Ered^1.25 * exp(2.E0 * sqr(alev * af_an * Ered)) + Rho1 = 1./pow(Ered,1.25) * exp(2. * sqrt(alev * af_an * (Ered - Eshift_shell))); + // Rho1 = exp(2.E0 * sqr(alev * an_af * (Ered - Eshift_shell))) + } + else + { + if(Ipair == 0) + { + Rshell = - U_SHELL_exp(Z,A); + if(Z > 92) // hypothetical deviation in the macroscopic masses + Rshell = Rshell - 0.1 * (Z - 92); + Rmicro = Rshell; + } + else + { + Rmicro = - U_SHELL_EO_exp(Z,A); // microscopic effects (shell and pairing) + Rshell = - U_SHELL_exp(Z,A); // only shell effect + if(Z > 92) // hypothetical deviation in the macroscopic masses + { + Rshell = Rshell - 0.1 * (Z - 92); + Rmicro = Rmicro - 0.1 * (Z - 92); + } + } + // Ered = E + LyPair(Z,A) - Econd + Ered = E + Rshell - Rmicro - Econd; // origin of the FG without pairing + alev = U_alev_ld(Z,A); + Rho1 = 1./pow(Ered,1.25) * exp(2. * sqrt(alev * af_an * Ered)); + // Rho1 = exp(2.E0 * sqr(alev * af_an * Ered)) + } + // Print "*";Rmicro,Rshell,Eshift_shell"*" // The values are positive + return F_enhance * Rho1; +} + +float GEF::U_Temp(float Z, float A, float E, int Ishell, int Ipair, float Tscale, float Econd) +{ + // Temperature (modified Gilbert-Cameron composite level density) + // KHS (10. 2. 2012) + float alev ; + float Eeff0,Eeff1,E1,Rho0,Rho1,TCT,TFG ; + float fgamma = 0.055; + float RShell,RPair,Res; + // Used global parameters: Tscale + // alev = U_alev_ld(Z,A) * 1.1 // Factor adjusted to high-energy prompt neutrons in U235(nth,f) + alev = U_alev_ld(Z,A) * 0.95; // " with the correction for non-constant T (FG range) + // alev = U_alev_ld(Z,A) + + if(Ishell == 1) + RShell = U_SHELL(CInt(Z),CInt(A)); + else + RShell = 0.0; + TCT = TEgidy(A,RShell,Tscale); + + if(Ipair == 1) + RPair = LyPair(CInt(Z),CInt(A)); + else + RPair = 0.0; + Eeff0 = E - Econd + RPair + RShell*(1.0 - exp(-fgamma * E)); + + if(Eeff0 > 0.5) + { + // Eeff1 = Eeff0 + 0.1 + E1 = E + 0.1; + Eeff1 = E1 - Econd + RPair + RShell*(1.0 - exp(-fgamma * E1)); + Rho0 = 1./pow(Eeff0,1.25) * exp(2. * sqrt(alev * Eeff0)); + Rho1 = 1./pow(Eeff1,1.25) * exp(2. * sqrt(alev * Eeff1)); + // Rho0 = 1.E0/Eeff0 * exp(2.E0 * sqr(alev * Eeff0)) + // Rho1 = 1.E0/Eeff1 * exp(2.E0 * sqr(alev * Eeff1)) + TFG = 0.1/ (log(Rho1) - log(Rho0)); + } + else + TFG = 0.0; + + Res = TCT; + if(TFG > Res) + Res = TFG; + // If Res > 1.4 ThenRes = 1.4 + + return Res; +} + +float GEF::U_Temp2(float Z, float A, float E, float Rshell, float Rpair, float Tscale, float Econd) +{ + // Temperature (modified Gilbert-Cameron composite level density) + // KHS (10. 2. 2012) + float alev; + float Eeff0,Eeff1,Rho0,Rho1,TCT,TFG; + static float fgamma = 0.055; + float Res; + // Used global parameters: Tscale + // alev = U_alev_ld(Z,A) * 1.1; // Factor adjusted to high-energy prompt neutrons in U235(nth,f) + alev = U_alev_ld(Z,A) * 0.95; // with the correction for non-constant T (FG range) + // alev = U_alev_ld(Z,A); + TCT = TEgidy(A,Rshell,Tscale); + Eeff0 = E - Econd + Rpair + Rshell*(1.0 - exp(-fgamma * E)); + // Eeff0 = E - Econd + Lypair(CInt(Z),CInt(A)) + Rshell*(1.0 - exp(-fgamma * E)) + if(Eeff0 > 0.5) + { + Eeff1 = Eeff0 + 0.1; + Rho0 = 1./pow(Eeff0,1.25) * exp(2. * sqrt(alev * Eeff0)); + Rho1 = 1./pow(Eeff1,1.25) * exp(2. * sqrt(alev * Eeff1)); + // Rho0 = 1.E0/Eeff0 * exp(2.E0 * sqr(alev * Eeff0)) + // Rho1 = 1.E0/Eeff1 * exp(2.E0 * sqr(alev * Eeff1)) + TFG = 0.1 / (log(Rho1) - log(Rho0)); + } + else + TFG = 0.0; + + Res = TCT; + if(TFG > Res) + Res = TFG; + return Res; +} + +float GEF::E0_GDR(float Z, float A) +{ + // Calculates the centroid energy of the GDR for spherical nucleus + // according to the FRDM (ADNDT 59 (1995) 185 and PLB 670 (2008) 200) + static float epsilon = 0.0768; + static float J = 32.7; + static float Q = 29.2; + static float R0 = 1.16; + static float mstar = 874; + static float hbar = 197.3; + float Aonethird,u,N,E0; + + // according to [9] in Phys. Lett. B 690 (2010) 473: + return 18.0/pow(A,0.333333) + 25.0 /pow(A,0.1666667); + + // according to the FRDM (ADNDT 59 (1995) 185 and PLB 670 (2008) 200): + // Aonethird = A^0.333333 + // N = A - Z + // u = (1-epsilon)/Aonethird * 3*J/Q + // E0_GDR = hbar /(R0*Aonethird)*sqr(8*J*A^2/ (mstar*4*N*Z) ) * _ + // (1 + u - epsilon * (1+epsilon+3*u)/(1+epsilon+u))^(-1/2) +} + +float GEF::Width_GDR(float E0) +{ + // Spreading width of the GDR (Nucl. Phys. A 531 (1991) 27) + return 1.99 * pow(E0/10,1.6); +} + +float GEF::Efac_def_GDR(float Beta, float Gamma, float K) +{ + // Modification factors of the resonance energy due to triaxial deformation + // Hill-Wheeler parameterisation (PRC 89 (1953) 1102) + // Possible values for K: K-2 = -1, 0, 1 + if(Beta == 0 && Gamma == 0) + return 1.; + else + return 1./(exp(sqrt(5./(4*pi))*Beta * cos(Gamma - 0.666667*(K-2)*pi))); +} + +float GEF::GgGtot(float Z, float A, float E, float Egamma) +{ + // From PRL 49 (1982) 434 + // Probability to emit a gamma of energy Egamma in competition to neutron emission + float EG, GG, T, SN; + EG = E0_GDR(Z,A); + GG = Width_GDR(EG); + T = U_Temp(Z,A,E,1,1,Tscale,Econd); + SN = U_MASS(Z,A-1.) + LyPair(Z,A-1.) - (U_MASS(Z,A) + LyPair(Z,A)) ; + return pow(Egamma,3) / pow(T,2) * exp((SN-Egamma)/T) * GG * EG / (pow(pow(Egamma,2) - pow(EG,2),2) + pow(GG,2) * pow(EG,2)); +} + +float GEF::E_next(float T1, float T2, float E1, float E2, float A1, float A2) +{ + // Samples the energy transfer in one step between two nuclei + // in thermal contact + // The energy transfer is only determined by the available phase space. + // Only one kind of nucleons considered! + // T1,T2 Temperatures of the two nuclei + // E1,E2 Initial energies of the two nuclei + // A1, A2 Mass numbers of the two nuclei + float E12; + float Delta1,Delta2; /// Pairing gaps + float Delta_E1,Delta_E2; + float E1final; // Energy 1 after transfer + float E1mod,E2mod; + + // Assumed level densities: + // Even number of nucleons: + // 1 ground state at energy E = - 2 Delta not considered + // continuous level density above E = 0 : rho1,2 = a1,2 * exp(E1,2/T1,2) + + E12 = E1 + E2; // Total energy + + E1mod = E1; + E2mod = E2; + if(E1mod > E2mod) + { + Delta_E1 = Pexplim(-1./T1,0.0,E1mod); + E1mod = E1mod - Delta_E1; + E2mod = E2mod + Delta_E1; + Delta_E2 = Pexplim(-1./T2,0.0,E2mod); + E2mod = E2mod - Delta_E2; + E1mod = E1mod + Delta_E2; + } + else + { + Delta_E2 = Pexplim(-1./T2,0.0,E2mod); + E2mod = E2mod - Delta_E2; + E1mod = E1mod + Delta_E2; + Delta_E1 = Pexplim(-1./T1,0.0,E1mod); + E1mod = E1mod - Delta_E1; + E2mod = E2mod + Delta_E1; + } + E1final = E1mod; + + /* Select; + When (E1 > E2) Do; +L3: +Delta_E1 = Pexplim(-1.E0/T1,0.0,E1); +E1final = E1 - Delta_E1; +Delta_E1 = Pexplim(-1.E0/T2,0.0,E12-E1final); +E1final = E1final + Delta_E1; +End; +When (E1 <= E2) Do; +L4: +Delta_E1 = Pexplim(-1.E0/T2,0.0,E12-E1); +E1final = E1 + Delta_E1; +Delta_E1 = Pexplim(-1.E0/T1,0.0,E1final); +E1final = E1final - Delta_E1; +End; +Otherwise Do; +List('This should not happen.'); +End; +End; */ + + return E1final; +} + +float GEF::Pexplim(float R_lambda, float xmin, float xmax) +{ + // random number from an exponential between xmin and xmax + // decay constant: f(x) = exp(lambda * x) !!! + // xmin, xmax: limits for sampling + float umin, umax; // xmin, xmax transformed + float u; // help variable + float R_res; // sampled value + + if(abs(R_lambda) < 1.e-30) + R_res = xmin + rn->Rndm() * (xmax-xmin); + else + { + umin = exp(xmin*R_lambda); + umax = exp(xmax*R_lambda); + u = umin + rn->Rndm() * (umax-umin); + R_res = 1./R_lambda * log(u); + } + return R_res; +} + +float GEF::U_Even_Odd(int I_Channel, float PEO) +{ + //Creates even-odd fluctuations + float R; + if(I_Channel%2 == 0) + R = 1.0 + PEO; + else + R = 1.0 - PEO; + return R; +} + +int GEF::EVEN_ODD(float R_ORIGIN,float R_EVEN_ODD) +{ + // Procedure to calculate I_OUT from R_IN in a way that /// + // on the average a flat distribution in R_IN results in a /// + // fluctuating distribution in I_OUT with an even-odd effect as /// + // given by R_EVEN_ODD /// + // ------------------------------------------------------------ /// + // EXAMPLES : /// + // ------------------------------------------------------------ /// + // If R_EVEN_ODD = 0 : /// + // CEIL(R_IN) ---- /// + // R_IN -> /// + // (somewhere in between CEIL(R_IN) and FLOOR(R_IN)) /// + // FLOOR(R_IN) ---- --> I_OUT /// + // ------------------------------------------------------------ /// + // If R_EVEN_ODD > 0 : /// + // The interval for the above treatment is /// + // larger for FLOOR(R_IN) = even and /// + // smaller for FLOOR(R_IN) = odd /// + // For R_EVEN_ODD < 0 : just opposite treatment /// + // ------------------------------------------------------------ /// + // ------------------------------------------------------------ /// + // On input: R_ORIGIN nuclear charge (real number) /// + // R_EVEN_ODD requested even-odd effect /// + // Intermediate quantity: R_IN = R_ORIGIN + 0.5 /// + // On output: I_OUT nuclear charge (integer) /// + // ------------------------------------------------------------ /// + + float R_IN,R_REST,R_HELP; + float R_FLOOR; + float R_MIDDLE; + int I_OUT; + + R_EVEN_ODD = Min(R_EVEN_ODD,1.); + R_IN = R_ORIGIN + 0.5; + R_FLOOR = FLOOR(R_IN); + if(abs(R_EVEN_ODD) < 1.e-3) + I_OUT = R_FLOOR; + else + { + R_REST = R_IN - R_FLOOR; + R_MIDDLE = R_FLOOR + 0.5; + if(Mod(R_FLOOR, 2) == 0) // even before modif. + { + R_HELP = R_MIDDLE + (R_REST - 0.5) * 1. / Max(0.01,(1. + R_EVEN_ODD)); + R_HELP = Min(R_HELP,R_MIDDLE+1); + R_HELP = Max(R_HELP,R_MIDDLE-1); + } + else // odd before modification + { + R_HELP = R_MIDDLE + (R_REST - 0.5) * 1.E0 / Max(0.01,(1. - R_EVEN_ODD)); + R_HELP = Min(R_HELP,R_MIDDLE+1); + R_HELP = Max(R_HELP,R_MIDDLE-1); + } + I_OUT = FLOOR(R_HELP); + } + return I_OUT; +} + +float GEF::BFTF(float RZ, float RA, int I_Switch) +{ + // Fission barriers from Myers and Swiatecki, Thomas-Fermi model + // I_Switch: 0: liquid-drop; 1: with shells and pairing, + // 2: averaged over pairing, 3: with shell and pairing + pairing gap at barrier + // 4: liquid-drop + g.s. shell, no Z correction + float RN,RI,Rkappa,RS,RF,RX; + float RX0 = 48.5428; + float RX1 = 34.15; + float RB ; + int IZ,IA; + float bftf; + + IZ = CInt(RZ); + IA = CInt(RA); + RN = RA - RZ; + RI = (RN-RZ) / RA; + Rkappa = 1.9 + (RZ - 80.) / 75.; + RS = pow(RA,0.666667) * (1. - Rkappa * pow(RI,2)); + RX = pow(RZ,2) / (RA * (1. - Rkappa * pow(RI,2))); + if(RX < 30) // out of range + RF = 1.e10; + if(RX > RX0) // out of range + RF = 0.0; + if(RX < RX1 && RX > 30) + RF = 0.595553 - 0.124136 * (RX - RX1); + if(RX >= RX1 && RX <= RX0) + RF = 0.000199749 * pow(RX0 - RX,3); + RB = RF * RS; + + switch(I_Switch) + { + case 0: //no shell, no pairing + { + bftf = RB; + }break; + case 1: // including even-odd staggering due to increased pairing strength at barrier + { + // Tentative modification from comparison with experimental fission barriers + // (shell correction at the barrier?) + if(RZ > 86.5) + RB = RB - 0.15 * (RZ - 86.5); + // If RZ > 90 Then RB = RB + 0.3 * (RZ - 90.0); + // If RZ > 98 Then RB = RB - 0.15 * (RZ - 98.0); + if(RZ > 90) + RB = RB + 0.35 * (RZ - 90.0); + if(RZ > 93) + RB = RB + 0.15 * (RZ - 93.0); + if( RZ > 95) + RB = RB - 0.25 * (RZ - 95.0); + // bftf = RB - U_Shell(IZ,IA) + // bftf = RB - U_Shell_exp(IZ,IA) + bftf = RB - U_SHELL_EO_exp(IZ,IA) + LyPair(IZ,IA) * 14.0/12.0; + // bftf = RB - U_Shell_EO_exp(RZ,RA) - 14.E0 / sqr(Csng(RA)) + // * Csng( ( (RZ+1) Mod 2 + (RA-RZ+1) Mod 2) ) + }break; + case 2: // averaged over even-odd staggering + { + if(RZ > 86.5) + RB = RB - 0.15 * (RZ - 86.5); + if(RZ > 90) + RB = RB + 0.35 * (RZ - 90.0); + if(RZ > 93) + RB = RB + 0.15 * (RZ - 93.0); + if(RZ > 95) + RB = RB - 0.25 * (RZ - 95.0); + bftf = RB - U_SHELL_exp(IZ,IA); + }break; + case 3: // like Case 1 but without increased pairing gap at barrier + { + if(RZ > 86.5) + RB = RB - 0.15 * (RZ - 86.5); + if(RZ > 90) + RB = RB + 0.35 * (RZ - 90.0); + if(RZ > 93) + RB = RB + 0.15 * (RZ - 93.0); + if(RZ > 95) + RB = RB - 0.25 * (RZ - 95.0); + bftf = RB - U_SHELL_EO_exp(IZ,IA); + }break; + case 4: // like case 3 but without Z correction + { + // This is the direct description from the topographic theorem. + bftf = RB - U_SHELL_exp(IZ,IA); + }break; + default: + { + cout<< "Undefined option in BFTF"<<endl; + }break; + } + /* if(I_Switch == 0) + bftf = RB; + else + { + // Tentative modification from comparison with experimental fission barriers + // (shell correction at the barrier?) + if(RZ > 86.5) RB = RB - 0.15 * (RZ - 86.5); + // if(RZ > 90) RB = RB + 0.3 * (RZ - 90.0); + // if(RZ > 98) RB = RB - 0.15 * (RZ - 98.0); + if(RZ > 90) RB = RB + 0.35 * (RZ - 90.0); + if(RZ > 93) RB = RB + 0.15 * (RZ - 93.0); + if(RZ > 95) RB = RB - 0.25 * (RZ - 95.0); + // bftf = RB - U_SHELL(IZ,IA); + // bftf = RB - U_SHELL_exp(IZ,IA); + bftf = RB - U_SHELL_EO_exp(IZ,IA) + LyPair(IZ,IA) * 14.0/12.0; + }*/ + return bftf; +} +float GEF::BFTFA(float RZ, float RA, int I_Switch) +{ + // inner barrier height + float EA,BF0,Z4A,Z3A,DB; + float coeff = 0.5; + BF0 = BFTF(RZ,RA,I_Switch); + // Z4A = RZ^4 / RA + // EB - EA from fit to Smirenkin barriers: + // V. M. Kupriyanov, K. K. Istekov, B. I. Fursov, G. N. Smirenkin + // Sov. J. Nucl. Phys. 32 (1980) 184 + // DB = -10.3517 + 1.6027E-5 * Z4A + 5.4945E-11 * Z4A^2 // EA - EB + // EB - EA from fit to data from Dahlinger et al. (KHS, 21. Dec. 2012) + Z3A = pow(RZ,3) / RA; + DB = -(5.40101 - 0.00666175*Z3A + 1.52531e-6*pow(Z3A,2)); + if(DB > 0.0) + EA = BF0 - DB; + else + EA = BF0 ; + return EA; +} + +float GEF::BFTFB(float RZ, float RA, int I_Switch) +{ + // outer barrier height + float EB,BF0,Z4A,Z3A,DB; + float coeff = 0.5; + BF0 = BFTF(RZ,RA,I_Switch); + // Z4A = RZ^4 / RA + // EB - EA from fit to Smirenkin barriers: + // V. M. Kupriyanov, K. K. Istekov, B. I. Fursov, G. N. Smirenkin + // Sov. J. Nucl. Phys. 32 (1980) 184 + // DB = -10.3517 + 1.6027E-5 * Z4A + 5.4945E-11 * Z4A^2 // EA - EB + // EB - EA from fit to data from Dahlinger et al. (KHS, 21. Dec. 2012) + Z3A = pow(RZ,3) / RA; + DB = -(5.40101 - 0.00666175*Z3A + 1.52531e-6*pow(Z3A,2)); + if(DB < 0.0) + EB = BF0 + DB; + else + EB = BF0; + return EB; +} +float GEF::Gaussintegral(float R_x, float R_sigma) +{ + // Smoothed step function. Grows from 0 to 1 around R_x + // with a Gauss-integral function with given sigma + float R_ret; + // Note: The variable R_sigma = standard deviation / sqr(2) ! + R_ret = 0.5 + 0.5 * Erf(R_x / R_sigma); + return R_ret; +} + +float GEF::U_Box(float x, float sigma, float width) +{ + float y; + // Note: The variable sigma = standard deviation / sqr(2) ! + y = Gaussintegral(x+0.5*width,sigma) - Gaussintegral(x-0.5*width,sigma); + return y/width; +} + +float GEF::U_Box2(float x, float sigma1, float sigma2, float width) +{ + float y; + // Note: The variable sigma = standard deviation / sqr(2) ! + y = Gaussintegral(x+0.5*width,sigma2) - Gaussintegral(x-0.5*width,sigma1); + return y/width; +} + +float GEF::U_Gauss(float x, float sigma) +{ + float y; + y = 1.0 / (sqrt(2.0 * pi) * sigma) * exp(-pow(x,2)/ ( 2.0 * pow(sigma,2) ) ); + return y; +} + +float GEF::U_Gauss_abs(float x, float sigma) +{ + float y; + + y = exp(-pow(x,2)/ ( 2.0 * pow(sigma,2) ) ); + return y; +} + +float GEF::U_Gauss_mod(float x,float sigma) +{ + // Gaussian with Sheppard correction + float y; + float sigma_mod; + sigma_mod = sqrt(pow(sigma,2) + 1./12.); + + y = 1.0 / (sqrt(2.0 * pi) * sigma_mod) * exp(-pow(x,2)/ ( 2.0 * pow(sigma_mod,2) ) ); + return y; +} + +float GEF::PBox(float Mean, float Sigma, float Bottom) +{ + // Rectangular distribution folded with a Gaussian distribution + float R; + R = PGauss(Mean,Sigma); + R = R + (rn->Rndm()-0.5)*Bottom; + return R; +} + +float GEF::PBox2(float Mean, float Sigma1, float Sigma2, float Bottom) +{ + // Rectangular distribution folded with a Gaussian distribution. + // One wing is steeper. + // Sigma1 = lower side, Sigma2 = upper side + float Sigma,R; + Sigma = Max(Sigma1,Sigma2); + + R = PGauss(Mean,Sigma); + R = R + (rn->Rndm()-0.5)*Bottom; + if(Sigma1 < Sigma2) + if(R < Mean - 0.5*Bottom) + if( rn->Rndm() > exp( -pow(R - Mean + 0.5*Bottom,2) / (2.0 * pow(Sigma1,2)) )/ exp( -pow(R - Mean + 0.5*Bottom,2) / (2.0 * pow(Sigma2,2)) )) + R = Mean - 0.5*Bottom + (Mean - 0.5*Bottom - R); + + if(Sigma2 <= Sigma1) + if( R > Mean + 0.5*Bottom) + if( rn->Rndm() > exp( -pow(R - Mean - 0.5*Bottom,2) / (2.0 * pow(Sigma2,2)) ) / exp( -pow(R - Mean - 0.5*Bottom,2) / (2.0 * pow(Sigma1,2)) ) ) + R = Mean + 0.5*Bottom - (R - Mean - 0.5*Bottom); + + return R; +} + +float GEF::PPower(int Order, float Rmin, float Rmax) +{ + // Random generator of a power function: (y = x^Order -> x_random = RND^(1/(Order+1)) + // PPower = 0 at Rmin to PPower = Ymax at Rmax + float R; + R = Rmin + (Rmax-Rmin) * pow(rn->Rndm(),1.0/(Order+1)); + return R; +} + +float GEF::PPower_Griffin_v(int Order, float Rmin, float Rmax) +{ + // Random generator of a power function: (y = x^Order -> x_random = RND^(1/(Order+1)) + // PPower = 0 at Rmin to PPower = Ymax at Rmax + float R,v_particle,RRND; + bool Repeat_Griffin=true; + while(Repeat_Griffin) + { + Repeat_Griffin=false; + R = Rmin + (Rmax-Rmin) * pow(rn->Rndm(),1.0/(Order)); + v_particle = sqrt(abs((R-Rmax)/(Rmin-Rmax))); + RRND = rn->Rndm(); + if(RRND > v_particle) + Repeat_Griffin=true; + } + return R; +} + +float GEF::PPower_Griffin_E(int Order, float Rmin,float Rmax) +{ + // Random generator of a power function: (y = x^Order -> x_random = RND^(1/(Order+1)) + // PPower = 0 at Rmin to PPower = Ymax at Rmax + float R,E_particle; + bool Repeat_Griffin = true; + while(Repeat_Griffin) + { + Repeat_Griffin = false; + R = Rmin + (Rmax-Rmin) * pow(rn->Rndm(),1.0/(Order)); + E_particle = (R-Rmax)/(Rmin-Rmax); + if(rn->Rndm() > E_particle) + Repeat_Griffin = true; + } + return R; +} + +float GEF::PGauss(float Mean, float Sigma) +{ + // Box-Mueller method + static int ISet = 0; + float V1,V2,R,Fac,GasDev,Result; + static float GSet; + if( ISet == 0) + { + bool Repeat=true; + while(Repeat) + { + Repeat = false; + V1 = 2. * rn->Rndm() - 1.; + V2 = 2. * rn->Rndm() - 1.; + R = pow(V1,2) + pow(V2,2); + if((R >= 1.) | (R == 0.0)) + Repeat = true; + } + Fac = sqrt(-2. * log(R)/R); + GSet = V1 * Fac; + GasDev = V2 * Fac; + ISet = 1; + } + else + { + GasDev = GSet; + ISet = 0; + } + Result = Sigma * GasDev; + return Mean + Result; +} + +float GEF::PLinGauss(float R_Sigma) +{ + // Random-number generator for linear * Gaussian function + // Distribution of nuclear angular momenta + float R_Res,B_rms; + B_rms = R_Sigma / sqrt(2.0); // Because the sum of two PGauss functions increases the width. + R_Res = abs(PGauss(0,B_rms)) + abs(PGauss(0,B_rms)); + R_Res = R_Res + B_rms/4. * (1. - exp(-R_Res/R_Sigma)); + // correction of shape (approximative) + return R_Res; +} + +float GEF::U_LinGauss(float x, float R_Sigma) +{ + // Gaussian times a linear function + // Not normalized! + float R_Res; + if(R_Sigma > 0.0) + R_Res = x * exp(-pow(x,2)/(2.0 * pow(R_Sigma,2))); + else + R_Res = 0.0; + return R_Res; +} + +float GEF::PExp(float R_Tau) +{ + // Random-number generator for an exponential distribution + float X1,R_Res; + bool Again=true; + while(Again) + { + Again = false; + X1 = rn->Rndm(); + if(X1 > 1.e-10 && X1 < 0.99999) // for avoiding numerical problems + R_Res = - R_Tau * log(X1); + else + Again = true; + } + + return R_Res; +} + +float GEF::PMaxwell(float R_T) +{ + // Random-number generator for a surface Maxwell distribution + // y = x * exp(-x/T) + double R_Res,R_T_int; + R_T_int = R_T; + R_Res = -R_T_int * (log(rn->Rndm()) + log(rn->Rndm())); + return R_Res; +} + +float GEF::PMaxwellv(float R_T) +{ + // Random generator according to a distribution similar to a + // Maxwell distribution with quantum-mech. x-section for neutrons + // (approximation by KHS) + // Y = SQRT(X) * EXP(-X/T) + float EN; + EN = 2. * R_T * sqrt(log(rn->Rndm()) * log(rn->Rndm())); + return EN; +} + +float GEF::PMaxwellMod(float R_T, float R_A) +{ + // Random generator according to a distribution similar to a + // Maxwell distribution with quantum-mech. x-section for neutrons + // (approximation by KHS) + // Y = SQRT(X) * EXP(-X/T) + float EN; + if(rn->Rndm() < 3.3 / sqrt(R_A)) //according to PR-116-683 (Dostrowsky et al.) + EN = 2. * R_T * sqrt(log(rn->Rndm()) * log(rn->Rndm())); + else + EN = -R_T * (log(rn->Rndm()) + log(rn->Rndm())); + return EN; +} + +float GEF::Round(float R, int N) +{ + // R Input value + // N Number of significant digits + float RN10, Rred, Rextended, Rrounded, Rout, Rabs; + int N10,Isign; + if(R == 0) + return 0; + else + { + Isign = Sgn(R); + Rabs = abs(R); + N10 = CInt(Log10(Rabs)); + RN10 = pow(10,N10); + Rred = Rabs / RN10; + Rextended = Rred * pow(10,N-1); + Rrounded = CInt(Rextended + 0.5); + Rout = Rrounded / pow(10,N-1) * RN10; + return Isign * Rout; + } +} + +long int GEF::Modulo(unsigned long int I, unsigned long int J) +{ + unsigned long int Iratio,Iresult; + Iratio = I / J; + Iresult = I - J * Iratio; + return Iresult; +} +/* + int GEF::PLoss(unsigned long int IL) + { +// Extracts and returns number of prompt protons +Dim As string Ctest; +int NP; +Ctest = Oct(IL); +NP = 0; +for(int i=1;i<=Len(Ctest);i++) +if((Mid(Ctest,i,1) == "2") | (Mid(Ctest,i,1) == "4")) +NP = NP + 1; +return NP; +} + */ +bool GEF::IsValid(int Z, int A) +{ + bool Ivalid; + Ivalid = 1; + // If I_A / I_Z < 210.E0/90.E0 + if((Z < 76) || (Z > 120)) + Ivalid = 0; + return Ivalid; + //return 1; +} + + +bool GEF::U_Valid(int I_Z, int I_A) +{ + bool Ivalid; + Ivalid = 1; + // If I_A / I_Z < 210.E0/90.E0 + if((I_A / I_Z < 160. / 76.) | (I_A / I_Z > 250./90.)) + Ivalid = 0; + if((I_Z < 76) | (I_Z > 120)) + Ivalid = 0; + return Ivalid; + //return 1; +} + +float GEF::U_Delta_S0(int I_Z, int I_A) +{ + // I_Z and I_A refer to the fissioning nucleus + float Delta; + Delta = 0; + + if(I_Z == 89) + if(I_A == 226) + Delta = -0.3; + + if(I_Z == 90) + { + if(I_A == 228) + Delta = 0.2; + if(I_A == 229) + Delta = 0.4; + if(I_A == 230) + Delta = 0.7; + if(I_A == 231) + Delta = 0.8; + if(I_A == 232) + Delta = 0.9; + if(I_A == 233) + Delta = 0.9; + } + + if(I_Z == 92) + Delta = 0.2; //x + if(I_Z == 92 && I_A == 233) + Delta = 0.4; //x + if(I_Z == 92 && I_A == 234) + Delta = 0.4; //x + + if(I_Z >= 93) + Delta = -0.3; //x + + return Delta; +} + + +void GEF::PotCurv_FM(void) +{ + /* Potential curvatures of fission modes */ + // For the width of the mass distribution (potential between saddle and scission): + // Print Spin_pre_fission, P_I_rms_CN + R_Z_Curv_S0 = 8. / pow(Csng(I_Z_CN),2) * Masscurv(Csng(I_Z_CN), Csng(I_A_CN), Spin_pre_fission, kappa); + // For the yields of the fission channels (potential near saddle): + R_Z_Curv1_S0 = 8. / pow(Csng(I_Z_CN),2) * Masscurv1(Csng(I_Z_CN), Csng(I_A_CN), 0.0, kappa); + R_A_Curv1_S0 = 8. / pow(Csng(I_A_CN),2) * Masscurv1(Csng(I_Z_CN), Csng(I_A_CN), 0.0, kappa); +} + +void GEF::EnergyTrans(void) +{ + /* + switch(Emode) + { + case 0: // Energy above outer barrier given + { + R_E_exc_Eb = R_E_exc_used; + R_E_exc_GS = R_E_exc_used + BFTFB(Csng(I_Z_CN),Csng(I_A_CN),1); + }break; + case 1: // Energy above ground state given + { + R_E_exc_Eb = R_E_exc_used - BFTFB(Csng(I_Z_CN),Csng(I_A_CN),1); + R_E_exc_GS = R_E_exc_used; + }break; + case 3: // Energy above ground state given + { + R_E_exc_Eb = R_E_exc_used - BFTFB(Csng(I_Z_CN),Csng(I_A_CN),1); + R_E_exc_GS = R_E_exc_used; + }break; + case -1: // Energy above ground state given + { + R_E_exc_Eb = R_E_exc_used - BFTFB(Csng(I_Z_CN),Csng(I_A_CN),1); + R_E_exc_GS = R_E_exc_used; + }break; + case 2: // kinetic energy of neutron given (SN = neutron separation energy) + { + // SN = (U_Mass(Csng(I_Z_CN),Csng(I_A_CN-1)) + Lypair(I_Z_CN,I_A_CN-1)) _ + // -(U_Mass(Csng(I_Z_CN),Csng(I_A_CN)) + Lypair(I_Z_CN,I_A_CN)) + // R_E_exc_GS = R_E_exc_used + SN + SN = AME2012(I_Z_CN,I_A_CN-1) - AME2012(I_Z_CN,I_A_CN); + R_E_exc_GS = R_E_exc_used * ((P_A_CN-1) / P_A_CN) + SN; // target CN + R_E_exc_Eb = R_E_exc_GS - BFTFB(Csng(I_Z_CN),Csng(I_A_CN),1); + }break; + case 12: // kinetic energy of proton given (Sprot = proton separation energy) + { + // Sprot = (U_Mass(Csng(I_Z_CN-1),Csng(I_A_CN-1)) + Lypair(I_Z_CN-1,I_A_CN-1)) _ + // -(U_Mass(Csng(I_Z_CN),Csng(I_A_CN)) + Lypair(I_Z_CN,I_A_CN)) + // R_E_exc_GS = R_E_exc_used + Sprot + Sprot = AME2012(I_Z_CN-1,I_A_CN-1) - AME2012(I_Z_CN,I_A_CN); + R_E_exc_GS = R_E_exc_used * ((P_A_CN-1) / P_A_CN) + Sprot ; + R_E_exc_Eb = R_E_exc_GS - BFTFB(Csng(I_Z_CN),Csng(I_A_CN),1); + }break; + case 13: // list of energies from file + { + R_E_exc_Eb = R_E_exc_used - BFTFB(Csng(I_Z_CN),Csng(I_A_CN),1); + R_E_exc_GS = R_E_exc_used ; + }break; + } + */ + R_E_exc_Eb = R_E_exc_used - BFTFB(Csng(I_Z_CN),Csng(I_A_CN),1); + R_E_exc_GS = R_E_exc_used; + +} + +void GEF::BarriersEx_FM(void) +{ + + E_exc_S0_prov = R_E_exc_Eb; + + /* Additional influence of N=82 assumed */ + Delta_NZ_Pol = 82./50. - Csng(I_N_CN)/Csng(I_Z_CN); + R_Shell_S1_eff = P_Shell_S1 * (1.0 - P_att_rel * P_att_pol * abs(Delta_NZ_Pol)); + + // R_Shell_S1_eff = P_Shell_S1 * _ + // max(1.0 - P_att_rel,(1.0 - P_att_rel* _ + // ( Abs(Delta_NZ_Pol)/P_att_Pol + (Delta_NZ_Pol/P_att_Pol2)^2 _ + // + Abs(Delta_NZ_Pol/P_att_Pol3)^3))) + // Print "4335 "; max(1.0 - P_att_rel,(1.0 - P_att_rel* _ + // ( Abs(Delta_NZ_Pol)/P_att_Pol + (Delta_NZ_Pol/P_att_Pol2)^2 _ + // + Abs(Delta_NZ_Pol/P_att_Pol3)^3))) + // Print Abs(Delta_NZ_Pol)/P_att_Pol, _ + // (Delta_NZ_Pol/P_att_Pol2)^2, _ + // Abs(Delta_NZ_Pol/P_att_Pol3)^3 + //sleep + + /* In Pu, the Z=50 shell meets Z=44 in the light fragment. */ + /* A deformed shell at Z=44 is assumed to explain the enhancement _ + of the S1 channel around Pu */ + /* This very same shell automatically produces the double-humped */ + /* mass distribution in 180Hg */ + // S1_enhance = P_Shell_SL4 + _ + // (Csng(I_Z_CN) - ZC_Mode_1 - ZC_Mode_4L)^2 * P_Z_Curv_SL4 + // 50 instead of ZC_Mode_1, to eliminate the influenc of the mass + //(in agreement with experiment, e.g. 238U(nfast,f) ): + S1_enhance = P_Shell_SL4 + pow(Csng(I_Z_CN) - 50.0 - ZC_Mode_4L,2) * P_Z_Curv_SL4; + + // S1_enhance = P_Shell_SL4 * _ + // U_Gauss_abs(Csng(I_Z_CN) - 50.0 - 0.3 - ZC_Mode_4L,P_Z_Sigma_SL4) + //Print "4396: U_Gauss_abs";S1_enhance/P_Shell_SL4,R_SHell_S1_eff + //sleep + + // S1_enhance = P_Shell_SL4 + _ + // (Csng(I_Z_CN) - ZC_Mode_1 - ZC_Mode_4L)^2 * P_Z_Curv_SL4 + if(S1_enhance > 0) + S1_enhance = 0; + + if(P_Z_CN == 91) + S1_enhance = S1_enhance + 0.3; + if(P_Z_CN == 90) + S1_enhance = S1_enhance + 0.6; + + //Print "4384 "; P_Shell_SL4, U_Gauss(Csng(I_Z_CN) - 50.0 - ZC_Mode_4L,0.3), S1_enhance + //sleep + + // Print "3933" + // Print "ZC_Mode_1,ZC_Mode_4",ZC_Mode_1,ZC_Mode_4 + // Print "Delta-Z S1-S4, S1_enhance",I_Z_CN-ZC_Mode_1 - ZC_Mode_4L, S1_enhance + // Print "3951" + R_Shell_S1_eff = R_Shell_S1_eff + S1_enhance; + ; + // Print I_Z_CN-ZC_Mode_1-ZC_Mode_4L, S1_enhance,R_Shell_S1_eff + + /* The high TKE of S1 in 242Pu(sf) (and neighbours) is obtained by assuming */ + /* that the Z=44 shell reduces the deformation of the light fragment. */ + for(int I = 10;I<=(I_Z_CN - 10);I++) + { + Z1 = Csng(I); + A1 = (Z1 - 0.5) / Csng(I_Z_CN) * Csng(I_A_CN); /* polarization roughly considered */ + // Beta(1,1,Z1) = Beta(1,1,Z1) + 0.15 * S1_enhance /* "light" fragment */ + Beta[2][1][I] = exp(S1_enhance) * Beta[2][1][I] + (1.-exp(S1_enhance)) * (Beta[2][1][I]-0.25); + Beta[2][1][I] = Max(Beta[2][1][I],0.0); + E_defo = LyMass(Z1,A1,Beta[2][1][I]) - LyMass(Z1,A1,0.0); + Edefo[2][1][I] = E_defo ;/* "light" fragment */ + } + + // Influence of S2 shell in complementary fragment + // May be called "S12 fission channel" + T_asym_Mode_2 = 0.5; + SigZ_Mode_2 = sqrt(0.5 * T_asym_Mode_2/(P_Z_Curv_S2)); + SigA_Mode_2 = SigZ_Mode_2 * Csng(I_A_CN) / Csng(I_Z_CN); + S1_enhance_S2 = P_Shell_S2 * U_Box(Csng(P_A_CN) - AC_Mode_2 - AC_Mode_1, SigA_Mode_2,P_A_Width_S2) *P_A_Width_S2; + + if(S1_enhance_S2 < 0.01) + // Print "S1_enhance_S2 ";S1_enhance_S2 + R_Shell_S1_eff = R_Shell_S1_eff + S1_enhance_S2; + + R_Shell_S2_eff = P_Shell_S2; + + // Overlap of S3 and shell in light fragment + R_Shell_S3_eff = P_Shell_S3 * (1.0 - 0.8* PZ_S3_olap_curv * pow(Csng(I_Z_CN) - ZC_Mode_3 - PZ_S3_olap_pos,2)); + // Print "4450 "; P_Shell_S3 * (1.0 - 0.8 * PZ_S3_olap_curv _ + // * (Csng(I_Z_CN) - ZC_Mode_3 - PZ_S3_olap_pos)^2) , ZC_Mode_3 + // sleep + // R_Shell_S3_eff = -5.605 + // * (Csng(I_Z_CN) - 60.5E0 - PZ_S3_olap_pos)^2) + R_Shell_S3_eff = Min(R_Shell_S3_eff,0.0); + + // Additional empirical dependence on N/Z + // R_Shell_S3_eff = R_Shell_S3_eff - _ + // 1 * ( (I_A_CN-I_Z_CN)/I_Z_CN - (236-92)/92) + // 5 * ( (I_A_CN-I_Z_CN)/I_Z_CN - (236-92)/92) + + // R_Shell_S4_eff = 2.0 * (P_Shell_S4 + P_Z_Curv_S4*(ZC_Mode_4 - ZC_Mode_0)^2) + R_Shell_S4_eff = 2.0 * (P_Shell_S4 + P_Z_Curv_S4 * pow(ZC_Mode_4 - ZC_Mode_0,2)); + // overlap of S4 in both fragments + if(R_Shell_S4_eff > P_Shell_S4) + R_Shell_S4_eff = P_Shell_S4; + // no overlap at large distance + + E_LD_S1 = R_A_Curv1_S0 * pow(Csng(I_A_CN)/Csng(I_Z_CN)*(ZC_Mode_1 - ZC_Mode_0) ,2); + B_S1 = E_LD_S1 + R_Shell_S1_eff; + E_exc_S1_prov = E_exc_S0_prov - B_S1; + + E_LD_S2 = R_A_Curv1_S0 * pow(Csng(I_A_CN)/Csng(I_Z_CN)*(ZC_Mode_2 - ZC_Mode_0) ,2); + B_S2 = E_LD_S2 + R_Shell_S2_eff; + E_exc_S2_prov = E_exc_S0_prov - B_S2; + + E_LD_S3 = R_A_Curv1_S0 * pow(Csng(I_A_CN)/Csng(I_Z_CN)*(ZC_Mode_3 - ZC_Mode_0) ,2); + B_S3 = E_LD_S3 + R_Shell_S3_eff; + E_exc_S3_prov = E_exc_S0_prov - B_S3; + + + if(I_A_CN < 220) // Only here S4 is close enough to symmetry to have a chance + { + E_LD_S4 = R_A_Curv1_S0 * pow(Csng(I_A_CN)/Csng(I_Z_CN)*(ZC_Mode_4 - ZC_Mode_0) ,2); + // R_Shell_S4_eff = R_Shell_S4_eff * (1.0 + P_S4_NZmod * (Csng(I_A_CN)/Csng(I_Z_CN) - (180/80)) ) // variation with A/Z + R_Shell_S4_eff = R_Shell_S4_eff * (1.0 + P_S4_NZmod * (Csng(I_A_CN-I_Z_CN) - (112)) ); // variation with N + //R_Shell_S4_eff = R_Shell_S4_eff * (1.0 - 0.09 * (Csng(I_Z_CN) - 80) ) // variation with Z + B_S4 = E_LD_S4 + R_Shell_S4_eff; + E_exc_S4_prov = E_exc_S0_prov - B_S4; + } + else + { + B_S4 = 9999; + E_exc_S4_prov = - 9999; + } + + /* Mode 11 (overlap of channel 1 in light and heavy fragment */ + /* Potential depth with respect to liquid-drop potential: B_S11 */ + // B_S11 = 2.E0 * (R_Shell_S1_eff + De_Defo_S1 _ + // + P_Z_Curv_S1 * (ZC_Mode_1 - ZC_Mode_0)^2 ) - De_Defo_S1 + B_S11 = 2. * (R_Shell_S1_eff + P_Z_Curv_S1 * pow(ZC_Mode_1 - ZC_Mode_0,2) ); + // Sum of S1 shells in both fragments exact at symmetry + + // Print "4475 ";R_Shell_S1_eff, B_S11 + // Print ZC_Mode_0, ZC_Mode_1, P_Z_Curv_S1 * (ZC_Mode_1 - ZC_Mode_0)^2 + + // If B_S11 (see above) is higher than the shell at symmetry from only one fragment + // If B_S11 > R_Shell_S1_eff + P_Z_Curv_S1 * (ZC_Mode_1 - ZC_Mode_0)^2 Then + // B_S11 = Min(B_S11,R_Shell_S1_eff + P_Z_Curv_S1 * (ZC_Mode_1 - ZC_Mode_0)^2 ) + // End If + + DES11ZPM = 0; + // The S1 shells in the two fragments must be rather close to form one pocket: + if(B_S11 < (R_Shell_S1_eff + Level_S11)) + // Lowering of the zero-point motion grows with the width of the potential pocket: + // DES11ZPM = -0.6 * Abs(ZC_Mode_1 - ZC_Mode_0) + DES11ZPM = -0.8 * abs(ZC_Mode_1 - ZC_Mode_0); // Fits the mass distr. of 258Fm(sf) + + /* Lowering of effective barrier by lower ZPM due to larger width in + partial overlap region (shells in light and heavy fragment) */ + // DES11ZPM = Level_S11 * Min(Abs(ZC_Mode_1 - ZC_Mode_0),4.E0*P_Z_Curv_S1) + // DES11ZPM = -0.2 * Abs(ZC_Mode_1 - ZC_Mode_0) + + // Print "4473: "; R_Shell_S1_eff, B_S11, DES11ZPM + // Sleep + + B_S11 = B_S11 + DES11ZPM; + + // If B_S11 > R_Shell_S1_eff + 0.5E0 Then + // If B_S11 > R_Shell_S1_eff + Level_S11 Then + // B_S11 = 100 // S1 and S11 are exclusive + // Else + // B_S11 = Min(B_S11,R_Shell_S1_eff) + // End If + + E_exc_S11_prov = E_exc_S0_prov - B_S11; + + /* Mode 22 (overlap of channel 2 in light and heavy fragment */ + /* Potential depth with respect to liquid-drop potential: B_S22 */ + + // B_S22 = 2.E0 * (E_LD_S2 + P_Shell_S2) _ + // + 2.E0 * P_Z_Curv_S2 * (ZC_Mode_2 - ZC_Mode_0)^2 /* Parabola */ + //Print E_LD_S2,P_Shell_S2,P_Z_Curv_S2,ZC_Mode_2,ZC_Mode_0 + B_S22 = 2. * R_Shell_S2_eff * U_Box(Csng(P_A_CN)/2.0 - AC_Mode_2,SigA_Mode_2,P_A_Width_S2) * P_A_Width_S2; + // The integral of U_Box is normalized, not the height! + // If Abs((P_A_CN/2.E0) - AC_Mode_2) > P_A_Width_S2 Then B_S22 = 9999 + if(P_A_CN < 226) + B_S22 = 9999; + + E_exc_S22_prov = E_exc_S0_prov - B_S22; + + E_Min_Barr = Min(0.0,B_S1); + E_Min_Barr = Min(E_Min_Barr,B_S2); + E_Min_Barr = Min(E_Min_Barr,B_S3); + E_Min_Barr = Min(E_Min_Barr,B_S4); + E_Min_Barr = Min(E_Min_Barr,B_S11); + E_Min_Barr = Min(E_Min_Barr,B_S22); + + /* Energy minus the height of the respective fission saddle */ + E_Exc_S0 = E_exc_S0_prov + E_Min_Barr - Delta_S0; + E_Exc_S1 = E_exc_S1_prov + E_Min_Barr; + E_Exc_S2 = E_exc_S2_prov + E_Min_Barr; + E_Exc_S3 = E_exc_S3_prov + E_Min_Barr; + E_Exc_S4 = E_exc_S4_prov + E_Min_Barr; + E_Exc_S11 = E_exc_S11_prov + E_Min_Barr; + E_Exc_S22 = E_exc_S22_prov + E_Min_Barr; + + /* Energy above the lowest fission saddle */ + E_exc_Barr = Max(E_Exc_S0,E_Exc_S1); + E_exc_Barr = Max(E_exc_Barr,E_Exc_S2); + E_exc_Barr = Max(E_exc_Barr,E_Exc_S3); + E_exc_Barr = Max(E_exc_Barr,E_Exc_S4); + E_exc_Barr = Max(E_exc_Barr,E_Exc_S11); + E_exc_Barr = Max(E_exc_Barr,E_Exc_S22); +} + +void GEF::TCollective(void) +{ + /* Collective temperature used for calculating the widths + in mass asymmetry and charge polarization */ + + if(E_Exc_S0 < 0) + E_tunn = -E_Exc_S0; + else + E_tunn = 0; + R_E_exc_eff = Max(0.1,E_Exc_S0); + // T_Coll_Mode_0 = TFCOLL * R_E_exc_eff + _ // empirical, replaced by TRusanov + T_Coll_Mode_0 = TCOLLFRAC * (De_Saddle_Scission(pow(Csng(I_Z_CN),2) / pow(Csng(I_A_CN),0.33333),ESHIFTSASCI_coll) - E_tunn); + T_Coll_Mode_0 = Max(T_Coll_Mode_0,0.0); + + //Print "4596: De_SS, E_tunn, T_Coll ";De_Saddle_Scission(I_Z_CN^2/I_A_CN^0.3333,ESHIFTSASCI_coll),E_tunn,T_Coll_Mode_0 + + /* Temperature description fitting to the empirical systematics of Rusanov et al. */ + /* Here from Ye. N. Gruzintsev et al., Z. Phys. A 323 (1986) 307 */ + /* Empirical description of the nuclear temperature according to the */ + /* Fermi-gas description. Should be valid at higher excitation energies */ + float T_Rusanov; + T_Rusanov = TRusanov(R_E_exc_eff,Csng(I_A_CN)); + //Print "Temperatures, (GEF, Total, Rusanov): ", T_Coll_Mode_0, TFCOLL * R_E_exc_eff, T_Rusanov + //Print "R_E_exc_eff ",R_E_exc_eff + + T_Coll_Mode_0 = Max(T_Coll_Mode_0,T_Rusanov); + /* Transition vom const. temp. to Fermi gas occurs around 20 MeV by MAX function */ + // T_Pol_Mode_0 = T_Pol_Red * T_Coll_Mode_0 + + // Application of the statistical model, intrinsic temperature at saddle + T_Pol_Mode_0 = U_Temp(0.5 * Csng(I_Z_CN),0.5 *Csng(I_A_CN), R_E_exc_eff, 0, 0, Tscale, Econd); + // T_asym_Mode_0 = Sqr(T_Coll_Mode_0^2 + (6E0*TCOLLMIN)^2) + T_asym_Mode_0 = sqrt(pow(T_Coll_Mode_0,2) + pow(1.0*TCOLLMIN,2)); + //Print "4124: T_Coll_Mode_0"; T_Coll_Mode_0 + //sleep + + E_POT_SCISSION = (De_Saddle_Scission(pow(Csng(I_Z_CN),2) / pow(Csng(I_A_CN),0.33333),ESHIFTSASCI_intr) - E_tunn) + Epot_shift; + E_diss_Scission = EDISSFRAC * E_POT_SCISSION; + //Print "4054:";EDISSFRAC,E_POT_SCISSION,E_diss_Scission + + /* Suppression of S1 fission channel at very low excitation energy at scission */ + /* The idea behind is that the binding energy at scission is such that the + scission configuration cannot be reached with the available excitation energy. */ + // EeffS1 = Max(E_Exc_S1,0.0) + EDISSFRAC * E_POT_SCISSION + // EeffS1 = Max(0.0,EeffS1) + + // Print "4104", U_Mass(I_Z_CN,I_A_CN); _ + // 2 * U_Mass(I_Z_CN/2.0,I_A_CN/2.0) + 1.44*(I_Z_CN/2.0)^2 / _ + // (1.5 * ( (I_A_CN/2)^0.333333 + (I_A_CN/2)^0.333333) + DNECK ); EeffS1, _ + // - 2 * U_Mass(I_Z_CN/2.0,I_A_CN/2.0) - 1.44*(I_Z_CN/2.0)^2 / _ + // (1.5 * ( (I_A_CN/2)^0.333333 + (I_A_CN/2)^0.333333) + DNECK ) + _ + // + Max(E_Exc_S1,0.0) + EDISSFRAC * E_POT_SCISSION _ + // + U_Mass(I_Z_CN,I_A_CN) + // EeffS1 = - 2 * U_Mass(I_Z_CN/2.0,I_A_CN/2.0) - 1.44*(I_Z_CN/2.0)^2 / _ + // (1.6 * ( (I_A_CN/2)^0.333333 + (I_A_CN/2)^0.333333) + DNECK ) + _ + // Max(E_Exc_S1,0.0) + EDISSFRAC * E_POT_SCISSION _ + // + U_Mass(I_Z_CN,I_A_CN) + // If EeffS1 < ETHRESHSUPPS1 Then + // + 2.E0 * ESIGSUPPS1 Then + // E_Exc_S1 = E_Exc_S1 + EeffS1 - ETHRESHSUPPS1 + // 0.5E0 * 1.5 * 12.E0 / Sqr(132.E0) * Gaussintegral(ETHRESHSUPPS1 - EeffS1,ESIGSUPPS1) + //// 0.5E0 * 4.E0 * 12.E0 / Sqr(132.E0) * Gaussintegral(ETHRESHSUPPS1 - EeffS1,ESIGSUPPS1) + // End If + // If EeffS2 < ETHRESHSUPPS1 + 2.E0 * ESIGSUPPS1 Then + // E_Exc_S1 = E_Exc_S1 - _ + // 0.5E0 * 1.5 * 12.E0 / Sqr(132.E0) * Gaussintegral(ETHRESHSUPPS1 - EeffS2,ESIGSUPPS1) + // 0.5E0 * 4.E0 * 12.E0 / Sqr(132.E0) * Gaussintegral(ETHRESHSUPPS1 - EeffS2,ESIGSUPPS1) + // EndIf + + T_low_S1_used = T_low_S1; + + T_Coll_Mode_1 = TFCOLL * Max(E_Exc_S1,0.) + TCOLLFRAC * (De_Saddle_Scission(pow(I_Z_CN,2) / pow(Csng(I_A_CN),0.33333),ESHIFTSASCI_coll) - E_tunn); + T_Coll_Mode_1 = Max(T_Coll_Mode_1,0.0); + // T_Pol_Mode_1 = T_Pol_Red * T_Coll_Mode_1 + T_Pol_Mode_1 = T_Pol_Mode_0; + T_asym_Mode_1 = sqrt(pow(T_Coll_Mode_1,2) + pow(4.0*TCOLLMIN,2)); // TCOLLMIN for ZPM + + T_Coll_Mode_2 = TFCOLL * Max(E_Exc_S2,0.) + TCOLLFRAC * (De_Saddle_Scission(pow(Csng(I_Z_CN),2) / pow(Csng(I_A_CN),0.33333),ESHIFTSASCI_coll) - E_tunn); + T_Coll_Mode_2 = Max(T_Coll_Mode_2,0.0); + // T_Pol_Mode_2 = T_Pol_Red * T_Coll_Mode_2 + T_Pol_Mode_2 = T_Pol_Mode_0; + // T_asym_Mode_2 = Sqr(T_Coll_Mode_2^2 + TCOLLMIN^2) + T_asym_Mode_2 = sqrt(pow(T_Coll_Mode_2,2) + 4*pow(TCOLLMIN,2)); + + // Dim As Single T_asym_Mode_2_dyn // Collective dynamical effect ? + // T_asym_Mode_2_dyn = 0.009 * (I_Z_CN^2/(I_A_CN^0.333333) - 92.0^2/(238^0.333333) ) + // T_asym_Mode_2 = Sqr(T_asym_Mode_2^2 + T_asym_Mode_2_dyn^2) + + /* T_Coll_Mode_3 = TFCOLL * Max(E_Exc_S3,0.E0) + _ + TCOLLFRAC * (De_Saddle_Scission(Csng(I_Z_CN)^2 / _ + Csng(I_A_CN)^0.33333E0,ESHIFTSASCI_coll) - E_tunn) + Print 4954, TFCOLL * Max(E_Exc_S3,0.E0),TCOLLFRAC * (De_Saddle_Scission(Csng(I_Z_CN)^2 / _ + Csng(I_A_CN)^0.33333E0,ESHIFTSASCI_coll) - E_tunn), _ + TCOLLFRAC * (De_Saddle_Scission(Csng(I_Z_CN)^2 / _ + Csng(I_A_CN)^0.33333E0,ESHIFTSASCI_coll) ),E_Exc_S3, _ + TCOLLFRAC * 0.03 * (De_Saddle_Scission(Csng(I_Z_CN)^2 / _ + Csng(I_A_CN)^0.33333E0,ESHIFTSASCI_coll) )^2 + sleep */ + //T_coll_Mode_3 = 0.2 // for 239Pu(nth,f) + //T_coll_Mode_3 = 0.7 // for 252Cf(sf) + // Fit to 239Pu(nth,f) and 252Cf(sf) ( unexpectedly large variation with Z^2/A^(1/3) ) + T_Coll_Mode_3 = TFCOLL * Max(E_Exc_S3,0.) + TCOLLFRAC * 0.03 * pow(De_Saddle_Scission(pow(Csng(I_Z_CN),2)/pow(Csng(I_A_CN),0.33333),ESHIFTSASCI_coll),2); + T_Coll_Mode_3 = Max(T_Coll_Mode_3,0.0); + // T_Pol_Mode_3 = T_Pol_Red * T_Coll_Mode_3 + T_Pol_Mode_3 = T_Pol_Mode_0; + T_asym_Mode_3 = sqrt(pow(T_Coll_Mode_3,2) + pow(TCOLLMIN,2)); //!!! + // Dim As Single T_asym_Mode_3_dyn + // Adjusted to the width of Mode 3 in 252Cf(sf) + // May be, this is a collective dynamic effect along the fission path + // T_asym_Mode_3_dyn = 0.009 * (I_Z_CN^2/(I_A_CN^0.333333) - 92.0^2/(238^0.333333) ) + // T_asym_Mode_3_dyn = 0 + // T_asym_Mode_3 = Max(T_asym_Mode_3,T_asym_Mode_3_dyn) + // T_asym_Mode_3 = Sqr(T_asym_Mode_3^2 + T_asym_Mode_3_dyn^2) + + //Print "4619: ";T_Coll_Mode_3,TCOLLMIN,T_asym_Mode_3 + //sleep + + T_Coll_Mode_4 = TFCOLL * Max(E_Exc_S4,0.) + TCOLLFRAC * (De_Saddle_Scission(pow(Csng(I_Z_CN),2) / pow(Csng(I_A_CN),0.33333),ESHIFTSASCI_coll) - E_tunn); + T_Coll_Mode_4 = Max(T_Coll_Mode_4,0.0); + // T_Pol_Mode_4 = T_Pol_Red * T_Coll_Mode_4 + T_Pol_Mode_4 = T_Pol_Mode_0; + T_asym_Mode_4 = sqrt(pow(T_Coll_Mode_4,2) + 4.0*pow(TCOLLMIN,2)); // ZPM like S1 +} + +void GEF::MeanValues_FM(void) +{ + /* Mean values and standard deviations of fission modes */ + SigZ_Mode_0 = sqrt(0.5 * T_asym_Mode_0/R_Z_Curv_S0); + //Print "4214: SIGZ_Mode_0, T_asym_Mode_0, R_Z_Curv_S0)";SigZ_Mode_0,T_asym_Mode_0,R_Z_Curv_S0 + //sleep + if(T_Pol_Mode_0 > 1.e-2) + Sigpol_Mode_0 = sqrt(0.25 * HOMPOL / R_Pol_Curv_S0 / Tanh(HOMPOL/(2. * T_Pol_Mode_0))); + else + Sigpol_Mode_0 = sqrt(0.25 * HOMPOL / R_Pol_Curv_S0); + /* including influence of zero-point motion */ + + R_E_intr_S1 = Max(E_Exc_S1+LyPair(I_Z_CN,I_A_CN),0.0); + R_Att[1] = exp(-R_E_intr_S1/Shell_fading); + R_Att[5] = R_Att[1]; + R_Att_Sad[1] = exp(-R_E_intr_S1/Shell_fading); + R_Att_Sad[5] = R_Att_Sad[1]; + SigZ_Mode_1 = sqrt(0.5 * T_asym_Mode_1/(P_Z_Curv_S1*sqrt(R_Att[1]))); + if(T_Pol_Mode_1 > 1.e-2) + Sigpol_Mode_1 = sqrt(0.25 * HOMPOL / R_Pol_Curv_S1 / Tanh(HOMPOL/(2. * T_Pol_Mode_1))); + else + Sigpol_Mode_1 = sqrt(0.25 * HOMPOL / R_Pol_Curv_S1); + + R_E_intr_S2 = Max(E_Exc_S2+LyPair(I_Z_CN,I_A_CN),0.0); + R_Att[2] = exp(-R_E_intr_S2/Shell_fading); + R_Att[6] = R_Att[2]; + R_Att_Sad[2] = exp(-R_E_intr_S2/Shell_fading); + R_Att_Sad[6] = R_Att_Sad[2]; + SigZ_Mode_2 = sqrt(0.5 * T_asym_Mode_2/(P_Z_Curv_S2*sqrt(R_Att[2]))); + SigZ_SL4 = sqrt(0.5 * T_asym_Mode_2/(P_Z_Curv_SL4*sqrt(R_Att[2]))); + + if(T_Pol_Mode_2 > 1.e-2) + Sigpol_Mode_2 = sqrt(0.25 * HOMPOL / R_Pol_Curv_S2 / Tanh(HOMPOL/(2. * T_Pol_Mode_2))); + else + Sigpol_Mode_2 = sqrt(0.25 * HOMPOL / R_Pol_Curv_S2); + + R_E_intr_S3 = Max(E_Exc_S3+LyPair(I_Z_CN,I_A_CN),0.0); + R_Att[3] = exp(-R_E_intr_S3/Shell_fading); + R_Att_Sad[3] = exp(-R_E_intr_S3/Shell_fading); + SigZ_Mode_3 = sqrt(0.5 * T_asym_Mode_3/(P_Z_Curv_S3*sqrt(R_Att[3]))); + if(T_Pol_Mode_3 > 1.e-2) + Sigpol_Mode_3 = sqrt(0.25 * HOMPOL / R_Pol_Curv_S3 / Tanh(HOMPOL/(2. * T_Pol_Mode_3))); + else + Sigpol_Mode_3 = sqrt(0.25 * HOMPOL / R_Pol_Curv_S3); + + R_E_intr_S4 = Max(E_Exc_S4+LyPair(I_Z_CN,I_A_CN),0.0); + R_Att[4] = exp(-R_E_intr_S4/Shell_fading); + R_Att_Sad[4] = exp(-R_E_intr_S4/Shell_fading); + SigZ_Mode_4 = sqrt(0.5 * T_asym_Mode_4/(P_Z_Curv_S4*sqrt(R_Att[4]))); + if(T_Pol_Mode_4 > 1.e-2) + Sigpol_Mode_4 = sqrt(0.25 * HOMPOL / R_Pol_Curv_S4 /Tanh(HOMPOL/(2. * T_Pol_Mode_4))); + else + Sigpol_Mode_4 = sqrt(0.25 * HOMPOL / R_Pol_Curv_S4); +} + +void GEF::EnergyDependence(void) +{ + /* Energy-dependent shift of fission channels */ + float DZ_S1,DZ_S2,DZ_S3,DZ_S4; + float EtotS0, EtotS2; + float P_Z_Curv_S1_eff; + P_Z_Curv_S1_eff = P_Z_Curv_S1 * P_Z_Curvmod_S1; + float P_Z_Curv_S2_eff; + P_Z_Curv_S2_eff = P_Z_Curv_S2 * P_Z_Curvmod_S2; + float P_Z_Curv_S3_eff; + P_Z_Curv_S3_eff = P_Z_Curv_S3 * P_Z_Curvmod_S3; + float P_Z_Curv_S4_eff; + P_Z_Curv_S4_eff = P_Z_Curv_S4 * P_Z_Curvmod_S4; + + DZ_S1 = P_Z_Mean_S1 * + (P_Z_Curv_S1_eff*R_Att[1] / (R_Z_Curv_S0 + P_Z_Curv_S1_eff*R_Att[1]) + - (P_Z_Curv_S1_eff / (R_Z_Curv_S0 + P_Z_Curv_S1_eff) ) ); + DZ_S2 = P_Z_Mean_S2 * + (P_Z_Curv_S2_eff*R_Att[2] / (R_Z_Curv_S0 + P_Z_Curv_S2_eff*R_Att[2]) + - (P_Z_Curv_S2_eff / (R_Z_Curv_S0 + P_Z_Curv_S2_eff) ) ); + DZ_S3 = P_Z_Mean_S3 * + (P_Z_Curv_S3_eff*R_Att[3] / (R_Z_Curv_S0 + P_Z_Curv_S3_eff*R_Att[3]) + - (P_Z_Curv_S3_eff / (R_Z_Curv_S0 + P_Z_Curv_S3_eff) ) ); + DZ_S4 = Sgn(P_Z_Mean_S4 - P_Z_Mean_S0) * P_Z_Mean_S4 * + (P_Z_Curv_S4_eff*R_Att[4] / (R_Z_Curv_S0 + P_Z_Curv_S4_eff*R_Att[4]) + - (P_Z_Curv_S4_eff / (R_Z_Curv_S0 + P_Z_Curv_S4_eff) ) ) ; + + // Empirical shift of S2 channel at low excitation energy at scission + // for better reproduction of 238U(s,f) and some data for Th isotopes. + // Does not solve the problem of 229Th(nth,f). + // EtotS2 = Max(E_Exc_S2 + E_diss_Scission,0.0) + // If EtotS2 < 5.E0 Then + // DZ_S2 = DZ_S2 + (5.E0 - EtotS2) * 0.1 + // End If + + // DZ_S1 = 0 + // DZ_S2 = 0 + // DZ_S3 = 0 + // DZ_S4 = 0 + + ZC_Mode_0 = P_Z_Mean_S0; + ZC_Mode_1 = P_Z_Mean_S1 + DZ_S1; + ZC_Mode_2 = P_Z_Mean_S2 + DZ_S2; + ZC_Mode_3 = P_Z_Mean_S3 + DZ_S3; + // ZC_Mode_4 = P_Z_Mean_S4 + DZ_S4 + // shift is very small, because S4 exists only close to symmetry + ZC_Mode_4 = P_Z_Mean_S4; + + /* Energy dependence of charge polarization */ + /* Due to washing out of shells */ + + for(int I = 10;I<=(I_A_CN - 10);I++) // mass number + for(int J = 1;J<=4;J++) // fission channel + for(int K = 1;K<=2;K++) // light - heavy group + Zshift[J][K][I] = ZshiftOriginal[0][K][I] + (ZshiftOriginal[J][K][I] - ZshiftOriginal[0][K][I])*R_Att[J]; + + /* Energy dependence of shell-induced deformation */ + /* Due to washing out of shells */ + /* (Under development) */ + /*For I = 10 To I_Z_CN - 10 // mass number + For J = 1 To 4 // fission channel + For K = 1 To 2 // light - heavy group + beta(J,K,I) = beta(0,K,I) + (beta(J,K,I) - beta(0,K,I))*R_Att_Sad(J) + if beta(J,K,I) < 0 Then + beta(J,K,I) = 0 + End If + Z1 = I + Z2 = I_Z_CN - Z1 + A1 = Z1 / Csng(I_Z_CN) * Csng(I_A_CN) + A2 = I_A_CN - A1 + E_defo = Lymass(Z1,A1,beta(J,K,I)) - Lymass(Z1,A1,0.0) + Edefo(J,K,I) = E_defo + Next + Next + Next */ +} + +void GEF::Yields_FM(void) +{ + // Yield_Mode_0 = Getyield(E_Exc_S0,E_Exc_S0,T_low_SL,TEgidy(Csng(I_A_CN),0.E0,Tscale)) + Yield_Mode_0 = Getyield(E_Exc_S0,E_Exc_S0,T_low_SL,TEgidy(Csng(I_A_CN),Delta_S0,Tscale)); + Yield_Mode_1 = Getyield(E_Exc_S1,E_Exc_S0,T_low_S1_used,TEgidy(Csng(I_A_CN),R_Shell_S1_eff + dE_Defo_S1,Tscale)); + /* - Getyield(E_Exc_S0 - E_ld_S1,T_low,T_high) */ + Yield_Mode_2 = Getyield(E_Exc_S2,E_Exc_S0,T_low_S2,TEgidy(Csng(I_A_CN),R_Shell_S2_eff + dE_Defo_S2,Tscale)); + /* - Getyield(E_Exc_S0 - E_ld_S2,T_low,T_high) */ + Yield_Mode_3 = Getyield(E_Exc_S3,E_Exc_S0,T_low_S3,TEgidy(Csng(I_A_CN),R_Shell_S3_eff + dE_Defo_S3,Tscale)); + /* - Getyield(E_Exc_S0 - E_ld_S3,T_low,T_high) */ + Yield_Mode_4 = Getyield(E_Exc_S4,E_Exc_S0,T_low_S4,TEgidy(Csng(I_A_CN),R_Shell_S4_eff + dE_Defo_S4,Tscale)); + /* - Getyield(E_Exc_S0 - E_ld_S4,T_low,T_high) */ + //Print TEgidy(Csng(I_A_CN),0.E0,Tscale), TEgidy(Csng(I_A_CN),R_Shell_S2_eff + dE_Defo_S2,Tscale), de_Defo_S2 + //sleep + if(B_S11 > B_S1) + Yield_Mode_11 = 0.0; + else + Yield_Mode_11 = Getyield(E_Exc_S11,E_Exc_S0, T_low_S11,TEgidy(Csng(I_A_CN),R_Shell_S1_eff + 2.* dE_Defo_S1,Tscale)); + if(B_S22 > B_S2) + Yield_Mode_22 = 0.0; + else + Yield_Mode_22 = Getyield(E_Exc_S22,E_Exc_S0, T_low_S2, TEgidy(Csng(I_A_CN),R_Shell_S2_eff,Tscale)); + Yield_Norm = Yield_Mode_0 + Yield_Mode_1 + Yield_Mode_2 + Yield_Mode_3 + Yield_Mode_4 + Yield_Mode_11 + Yield_Mode_22; + Yield_Mode_0 = Yield_Mode_0 / Yield_Norm; + Yield_Mode_1 = Yield_Mode_1 / Yield_Norm; + Yield_Mode_2 = Yield_Mode_2 / Yield_Norm; + Yield_Mode_3 = Yield_Mode_3 / Yield_Norm; + Yield_Mode_4 = Yield_Mode_4 / Yield_Norm; + Yield_Mode_11 = Yield_Mode_11 / Yield_Norm; + Yield_Mode_22 = Yield_Mode_22 / Yield_Norm; + //cout<< B_S11<<" "<<B_S1<<" "<<E_Exc_S0<<"-- "<<Yield_Mode_0<<" "<<Yield_Mode_1<<" "<<Yield_Mode_2<<" "<<Yield_Mode_3<<" "<<Yield_Mode_4<<" "<<Yield_Mode_11<<" "<<Yield_Mode_22<<endl; +} + +void GEF::MassWidths_FM(void) +{ + SigA_Mode_0 = SigZ_Mode_0 * Csng(I_A_CN) / Csng(I_Z_CN); /* width in mass */ + SigA_Mode_1 = SigZ_Mode_1 * Csng(I_A_CN) / Csng(I_Z_CN); + SigA_Mode_1 = Min(SigA_Mode_1,SigA_Mode_0); // not broader than liquid-drop + SigA_Mode_2 = SigZ_Mode_2 * Csng(I_A_CN) / Csng(I_Z_CN); + SigA_Mode_2 = Min(SigA_Mode_2,SigA_Mode_0); // not broader than liquid-drop + SigA_Mode_3 = SigZ_Mode_3 * Csng(I_A_CN) / Csng(I_Z_CN); + SigA_Mode_3 = Min(SigA_Mode_3,SigA_Mode_0); + SigA_Mode_4 = SigZ_Mode_4 * Csng(I_A_CN) / Csng(I_Z_CN); + SigA_Mode_4 = Min(SigA_Mode_4,SigA_Mode_0); + SigA_Mode_11 = SigZ_Mode_1 * sqrt(2.E0) * Csng(I_A_CN) / Csng(I_Z_CN); + SigA_Mode_11 = Min(SigA_Mode_11,SigA_Mode_0); + SigA_Mode_22 = SigZ_Mode_2 * sqrt(2.E0) * Csng(I_A_CN) / Csng(I_Z_CN); + SigA_Mode_22 = Min(SigA_Mode_22,SigA_Mode_0); +} + +void GEF::ShellEff_FM(void) +{ + /* This is the "real" microscopic shell effect, not the effective shell-correction energy */ + /* EShell acts on the level density and determines the T parameter */ + for(int I = 1;I<=(I_A_CN - 1);I++) + { + for(int J = 0;J<= 4;J++) + EShell[J][1][I] = 0; /* Shells in "light" fragment assumed to be zero */ + DU0 = 0; + EShell[0][2][I] = 0; /* Shell = 0 in symmetric mode */ + DU1 = R_Shell_S1_eff + dE_Defo_S1; /* + R_A_Curv1_S1 * (AC_Mode_1 - Float(I,6))**2; */ + DU1 = Min(DU1,0.); /* Technical limit */ + EShell[1][2][I] = DU1; + DU2 = R_Shell_S2_eff + dE_Defo_S2; /* + R_A_Curv1_S2 * (AC_Mode_2 - Float(I,6))**2; */ + DU2 = Min(DU2,0.); /* Technical limit */ + EShell[2][2][I] = DU2; + DU3 = R_Shell_S3_eff + dE_Defo_S3; /* + R_A_Curv1_S3 * (AC_Mode_3 - Float(I,6))**2; */ + DU3 = Min(DU3,0.); /* Technical limit */ + EShell[3][2][I] = DU3; + DU4 = R_Shell_S4_eff + dE_Defo_S4; /* + R_A_Curv1_S4 * (AC_Mode_4 - Float(I,6))**2; */ + DU4 = Min(DU4,0.); /* Technical limit */ + EShell[4][2][I] = DU4; + } +} + +void GEF::IntrinsicT(void) +{ + /* Intrinsic temperatures of fragments at scission */ + /* Mean values */ + T_intr_Mode_0 = TEgidy(AC_Mode_0,0.0,0.8); + T_intr_Mode_1_heavy = TEgidy(AC_Mode_1,R_Shell_S1_eff + dE_Defo_S1,Tscale); + T_intr_Mode_1_light = TEgidy(Csng(I_A_CN) - AC_Mode_1,0.0,Tscale); + T_intr_Mode_2_heavy = TEgidy(AC_Mode_2,R_Shell_S2_eff + dE_Defo_S2,Tscale); + T_intr_Mode_2_light = TEgidy(Csng(I_A_CN) - AC_Mode_2,0.0,Tscale); + T_intr_Mode_3_heavy = TEgidy(AC_Mode_3,R_Shell_S3_eff + dE_Defo_S3,Tscale); + T_intr_Mode_3_light = TEgidy(Csng(I_A_CN) - AC_Mode_3,0.0,Tscale); + T_intr_Mode_4_heavy = TEgidy(AC_Mode_4,R_Shell_S4_eff + dE_Defo_S4,Tscale); + T_intr_Mode_4_light = TEgidy(Csng(I_A_CN) - AC_Mode_4,0.0,Tscale); + + /* Mass-dependent values of individual fragments */ + /* Mode 0 */ + for(int I = 1;I<=(I_A_CN - 1);I++) + { + T = TEgidy(Csng(I),EShell[0][1][I],Tscale); + Temp[0][1][I] = T; /* "light" fragment at freeze-out (somewhere before scission) */ + T = TEgidy(Csng(I),EShell[0][2][I],Tscale); + Temp[0][2][I] = T; /* "heavy" fragment at freeze-out (somewhere before scission) */ + + T = TEgidy(Csng(I),0.0,1.0); + TempFF[0][1][I] = T; // FF in their ground state + TempFF[0][2][I] = T; // FF in their ground state + } + /* Mode 1 */ + for(int I = 1;I<=(I_A_CN - 1);I++) + { + T = TEgidy(Csng(I),EShell[1][1][I],Tscale); + Temp[1][1][I] = T; /* "light" fragment */ + T = TEgidy(Csng(I),EShell[1][2][I],Tscale); + Temp[1][2][I] = T; /* "heavy" fragment */ + + T = TEgidy(Csng(I),0.0,1.0); + TempFF[1][1][I] = T; // FF in their ground state + TempFF[1][2][I] = T; // FF in their ground state + } + /* Mode 2 */ + for(int I = 1;I<=(I_A_CN - 1);I++) + { + T = TEgidy(Csng(I),EShell[2][1][I],Tscale); + Temp[2][1][I] = T; /* "light" fragment */ + T = TEgidy(Csng(I),EShell[2][2][I],Tscale); + Temp[2][2][I] = T; /* "heavy" fragment */ + /* The next section is introduced, because energy sorting is not strong enough, + when shells are only introduced in the heavy fragment. + Ad hoc assumption: For Mode 2 there are shells in both fragments of about + equal size. Technically, we neglect the shells in both fragments. + This has about the same effect for the energy sorting. */ + T = TEgidy(Csng(I),0.0,Tscale); // FF at scssion + Temp[2][1][I] = T; /* "light" fragment */ + T = TEgidy(Csng(I),0.0,Tscale); // FF at scission + Temp[2][2][I] = T; /* "heavy" fragment */ + + T = TEgidy(Csng(I),0.0,1.0); // shell effect neglected + TempFF[2][1][I] = T; // FFs in their ground state + TempFF[2][2][I] = T; // FFs in their ground state + } + /* Mode 3 */ + for(int I = 1;I<=(I_A_CN -1);I++) + { + T = TEgidy(Csng(I),0.0,Tscale); + Temp[3][1][I] = T; + T = TEgidy(Csng(I),0.0,Tscale); + Temp[3][2][I] = T; + + T = TEgidy(Csng(I),0.0,1.0); + TempFF[3][1][I] = T; // FF in their ground state + TempFF[3][2][I] = T; // FF in their ground state + } + /* Mode 4 */ + for(int I = 1;I<=(I_A_CN -1);I++) + { + T = TEgidy(Csng(I),0.0,Tscale); + Temp[4][1][I] = T; + T = TEgidy(Csng(I),0.0,Tscale); + Temp[4][2][I] = T; + + T = TEgidy(Csng(I),0.0,1.0); + TempFF[4][1][I] = T; // FF in their ground state + TempFF[4][2][I] = T ; // FF in their ground state + } +} + +void GEF::IntrinsicEx(void) +{ + /*** Intrinsic excitation energy at saddle and at scission as well as ***/ + /*** Even-odd effect in proton and neutron number for each fission mode ***/ + for(I_Mode = 0; I_Mode<=6;I_Mode++) + { + E_coll_saddle[I_Mode] = 0; + if(I_Mode == 0) Etot = E_Exc_S0; + if(I_Mode == 1) Etot = E_Exc_S1; + if(I_Mode == 2) Etot = E_Exc_S2; + if(I_Mode == 3) Etot = E_Exc_S3; + if(I_Mode == 4) Etot = E_Exc_S4; + if(I_Mode == 5) Etot = E_Exc_S11; + if(I_Mode == 6) Etot = E_Exc_S22; + + if(( Mod(I_Z_CN,2) + Mod(I_N_CN,2)) == 0) /* Even-even CN */ + if(Etot > 0 && Etot < (2. * 14./sqrt(Csng(I_A_CN))) ) + { + E_coll_saddle[I_Mode] = Etot; + Etot = 0; + /* Excitation below the pairing gap in even-even CN goes into collective excitations */ + } + // If I_Z_CN Mod 2 + I_N_CN Mod 2 = 0 Then // even-even + // Ediff = Min(Etot, 14.0/sqr(Csng(I_A_CN))) + // End If + // If I_Z_CN Mod 2 + I_N_CN Mod 2 = 1 Then // even-odd or odd-even + // Ediff = Min(Etot, 2.0 * 14.0/sqr(Csng(I_A_CN))) + // End If + // Ediff = Max(Ediff,0.0) + // Etot = Etot - Ediff + if(Etot < 0) + E_tunn = -Etot; + else + E_tunn = 0; + Etot = Max(Etot,0.0); + E_POT_SCISSION = (De_Saddle_Scission(pow(Csng(I_Z_CN),2) / pow(Csng(I_A_CN),0.33333),ESHIFTSASCI_intr) ) ; + E_diss_Scission = EDISSFRAC * (E_POT_SCISSION - E_tunn) + Epot_shift ; + if(E_diss_Scission < 0) + E_diss_Scission = 0; + Etot = Etot + E_diss_Scission; + /* All excitation energy at saddle and part of the potential-energy gain to scission + go into intrinsic excitation energy at scission */ + if(I_Mode == 2) + EINTR_SCISSION = Etot; /* (For Mode 2) Global parameter */ + + for(IA1 = 40;IA1<=(I_A_CN - 40);IA1++) + { + IA2 = I_A_CN - IA1; + if(I_Mode <= 4) + { + T1 = Temp[I_Mode][1][IA1]; + T2 = Temp[I_Mode][2][IA2]; + } + if(I_Mode == 5) + { + T1 = Temp[1][2][IA1]; + T2 = Temp[1][2][IA2]; + } + if(I_Mode == 6) + { + T1 = Temp[2][2][IA1]; + T2 = Temp[2][2][IA2]; + } + DT = abs(T2 - T1); + + /* Even-odd effect */ + if(Mod(I_Z_CN,2) == 0) + Rincr1P = exp(-Etot/PZ_EO_symm); + else + Rincr1P = 0; + if( Mod(I_N_CN,2) == 0) + Rincr1N = exp(-Etot/PN_EO_Symm); + else + Rincr1N = 0; + + PEOZ[I_Mode][1][IA1] = Rincr1P; + PEOZ[I_Mode][2][IA2] = Rincr1P; + PEON[I_Mode][1][IA1] = Rincr1N; + PEON[I_Mode][2][IA2] = Rincr1N; + + if(Etot > 0) + Rincr2 = Gaussintegral(DT/Etot-R_EO_THRESH,R_EO_SIGMA*(DT+0.0001)); + /* even-odd effect due to asymmetry */ + else // even-odd effect is already 100% + Rincr2 = 0; + Rincr2P = (R_EO_MAX - Rincr1P) * Rincr2; + Rincr2N = (R_EO_MAX - Rincr1N) * Rincr2; + + if(IA1 <= IA2) // A1 is lighter or equal to A2 + { + PEOZ[I_Mode][1][IA1] = PEOZ[I_Mode][1][IA1] + Rincr2P; + if(Mod(I_Z_CN,2) == 0) + PEOZ[I_Mode][2][IA2] = PEOZ[I_Mode][2][IA2] + Rincr2P; + else + PEOZ[I_Mode][2][IA2] = PEOZ[I_Mode][2][IA2] - Rincr2P; + PEON[I_Mode][1][IA1] = PEON[I_Mode][1][IA1] + Rincr2N; + if(Mod(I_N_CN,2) == 0) + PEON[I_Mode][2][IA2] = PEON[I_Mode][2][IA2] + Rincr2N; + else + PEON[I_Mode][2][IA2] = PEON[I_Mode][2][IA2] - Rincr2N; + } + else + { + PEOZ[I_Mode][1][IA1] = PEOZ[I_Mode][2][IA1]; + PEON[I_Mode][1][IA1] = PEON[I_Mode][2][IA1]; + PEOZ[I_Mode][2][IA2] = PEOZ[I_Mode][1][IA2]; + PEON[I_Mode][2][IA2] = PEON[I_Mode][1][IA2]; + } + /* Else + PEOZ(I_Mode,2,IA2) = _ + PEOZ(I_Mode,1,IA2) + Rincr2P + IF I_Z_CN Mod 2 = 0 Then + PEOZ(I_Mode,1,IA1) = _ + PEOZ(I_Mode,1,IA1) + Rincr2P + Else + PEOZ(I_Mode,1,IA1) = _ + PEOZ(I_Mode,1,IA1) - Rincr2P + End if + PEON(I_Mode,2,IA2) = _ + PEON(I_Mode,2,IA2) + Rincr2N + IF I_N_CN Mod 1 = 0 Then + PEON(I_Mode,1,IA1) = _ + PEON(I_Mode,1,IA1) + Rincr2N + Else + PEON(I_Mode,1,IA1) = _ + PEON(I_Mode,1,IA1) - Rincr2N + End if + End If */ + PEOZ[I_Mode][1][IA1] = PEOZ[I_Mode][1][IA1] * EOscale; + PEOZ[I_Mode][2][IA2] = PEOZ[I_Mode][2][IA2] * EOscale; + PEON[I_Mode][1][IA1] = PEON[I_Mode][1][IA1] * EOscale; + PEON[I_Mode][2][IA2] = PEON[I_Mode][2][IA2] * EOscale; + + /* For T1 = 0.5 To 1 Step 0.05 + T2 = 1 - T1 + Print T1,T2, 1.E - Gaussintegral(T2-T1,0.1) + Next T1 + Sleep */ + + /* Energy sorting */ + /* E1 = Etot * Gaussintegral(T2-T1,0.03); */ + if(abs(T1-T2) < 1.e-6) + E1 = 0.5E0 * Etot; + else + { + // E1ES = Csort * T1 * T2 / ( Abs(T1 - T2) ) + if(I_Mode == 0) + E1ES = Etot * Gaussintegral(T2-T1,Esort_slope_S0); + else + E1ES = Etot * Gaussintegral(T2-T1,Esort_slope); + E1ES = Min(E1ES,0.5E0*Etot); + /* Asymptotic value after "complete" energy sorting */ + E1FG = Etot * IA1 / I_A_CN; /* in Fermi-gas regime */ + + /* The following section assumes T=const in the superfluid regime + If Etot < 13 Then E1 = E1ES // complete energy sorting + If Etot >= 13 and Etot <= 20 Then // transition region + E1 = E1ES + (Etot-13)/7*(E1FG-E1ES) + End If + If Etot > 20 Then E1 = E1FG // Fermi-gas regime */ + + /* The following section extends energy sorting to higher energies */ + if(Etot < 13 * Esort_extend) // complete energy sorting + E1 = E1ES; + else if(Etot >= 13 * Esort_extend && Etot <= 20 * Esort_extend) // transition region + E1 = E1ES + (Etot-13 * Esort_extend)/7*(E1FG-E1ES); + else if(Etot > 20 * Esort_extend) + E1 = E1FG; // Fermi-gas regime */ + } + E2 = Etot - E1; + EPART[I_Mode][1][IA1] = Max(E1,0.0); /* Mean E* in light fragment */ + EPART[I_Mode][2][IA2] = Max(E2,0.0); /* Mean E* in heavy fragment */ + } + } +} + +void GEF::FF_angularMomentum(void) +{ + // RMS angular momentum of fission fragments + // Following Naik et al., EPJ A 31 (2007) 195 and + // S. G. Kadmensky, Phys. At. Nucl. 71 (2008) 1193 + + float AUCD; // UCD fragment mass + float I_rigid_spher; // I rigid for spherical shape + float I_rigid; // I rigid for deformed scission shape + float I_eff; // I with reduction due to pairing + float alph; // deformation parameter + float E_exc; // Excitation energy + float J_rms; // rms angular momentum + int ZT,AT; // Z and A of target nucleus + float I_ISO; // ISO number + + // CN spin + ZT = P_Z_CN; + // AT = I_A_CN + AT = P_A_CN; + if(Emode == 2) + AT = P_A_CN -1; + if(Emode == 12) + { + AT = P_A_CN -1; + ZT = P_Z_CN -1; + } + + // Spin_CN = P_J_CN + // P_I_rms_CN = P_J_CN + + int I_E_iso=0; //Only Ground STATE + if(I_E_iso == 0) // fissioning nucleus or target in ground state + { + if(P_I_rms_CN == 0) + { + if(AT == 0) + Spin_CN = 0; + else + Spin_CN = R_SPI[ZT][AT]; + } + else + Spin_CN = P_I_rms_CN; + } + /* + else // fissioning nucleus or target in isomeric state + { + if (N_ISO_MAT(I_MAT) < I_E_iso) //?????????????????? + { + cout<<"The isomer is not in the table of nuclear properties."<<endl; + cout<<"Z, A, #iso "<<ZT<<" "<<AT<<" "<<I_E_iso<<endl; + cout<< "Please restart GEF."<<endl; + } + Spin_CN = NucTab(I_MAT + I_E_iso).R_SPI; //?????????????????? + }*/ + + // Print "ZT, AT, I_MAT",ZT, AT, I_MAT + // Print "SPIN_CN",Spin_CN + // Sleep + Spin_pre_fission = Spin_CN; // target or CN ground-state spin + // Incoming neutron (spin + orbital) + if(Emode == 2) + // 2/3 * 1.16 * sqr(2 * 939.65) / 197.33 = 0.1699 + if(R_E_exc_used > 0) + Spin_pre_fission = sqrt(pow(Spin_CN,2) + pow(0.5,2) + pow(0.1699 * pow(AT,0.333333) * sqrt(R_E_exc_used),2)); + if(Emode == 12) // preliminary (because Coulomb barrier neglected) + if(R_E_exc_used > 0) + Spin_pre_fission = sqrt(pow(Spin_CN,2) + pow(0.5,2) + pow(0.1699 * pow(AT,0.333333) * sqrt(R_E_exc_used),2)); + + for(IZ1 = 10;IZ1<=(I_Z_CN - 10);IZ1++) + { + AUCD = CInt(Csng(IZ1) * Csng(I_A_CN) / Csng(I_Z_CN)); + for(IA1 = CInt(AUCD - 15);IA1<= CInt(AUCD + 15);IA1++) + { + IN1 = IA1 - IZ1; + if(IA1 - IZ1 >= 10) + { + // Rigid momentum of inertia for spherical nucleus + I_rigid_spher = pow(1.16,2) * pow(Csng(IA1),1.6667) / 103.8415; + // unit: hbar^2/MeV + for(I_Mode = 0;I_Mode<=6;I_Mode++) + { + // First (normally light) fission fragment: + beta1 = Beta[I_Mode+1][1][IZ1]; //I_Mode+1 because there is I_Mode = -1 for Beta[][][] + alph = beta1 / sqrt(4. * pi / 5.); + I_rigid = I_rigid_spher * (1. + 0.5*alph + 9./7.*pow(alph,2)); + // From Hasse & Myers, Geometrical Relationships ... + E_exc = EPART[I_Mode][1][IA1]; + if(E_exc < 0) + E_exc = 0; + T = U_Temp(Csng(IZ1),Csng(IA1),E_exc,1,1,Tscale,Econd); + // T = sqr(T^2 + 0.8^2) // For ZPM + // T = T_orbital + // T = sqr(T^2 + T_orbital^2) + if(T_orbital > 0.1) + T = T_orbital / Tanh(T_orbital/T); // T_orbital represents the ZPM + + I_eff = I_rigid * (1. - 0.8 * exp(-0.693 * E_exc / 5.)); + J_rms = sqrt(2. * I_eff * T); + + J_rms = J_rms * Jscaling; + + if((Mod(IZ1,2) == 1) | (Mod(IN1,2) == 1) ) + J_rms = J_rms + Spin_odd * pow(Csng(IA1)/140.0,0.66667); + // Max(0,1 - (E_exc-1)/9) // empirical + // Additional angular momentum of unpaired proton. + // See also Tomar et al., Pramana 68 (2007) 111 + + // Print Z1,I_Mode,beta1,T,E_exc,Spin_CN + // Print " ",I_rigid_spher,I_rigid,I_eff,J_rms + + J_rms = sqrt(pow(J_rms,2) + pow(IA1/I_A_CN * Spin_pre_fission,2)); + + SpinRMSNZ[I_Mode][1][IA1-IZ1][IZ1] = J_rms; + + // Print + // Print IA1,T,E_exc,I_rigid_spher,I_rigid,I_eff,J_rms + + // Second (normally heavy) fission fragment: + + beta2 = Beta[I_Mode+1][2][IZ1]; + alph = beta2 / sqrt(4. * pi / 5.); + I_rigid = I_rigid_spher * (1. + 0.5*alph + 9./7.*pow(alph,2)); + // From Hasse & Myers, Geometrical Relationships ... + E_exc = EPART[I_Mode][2][IA1]; + if(E_exc < 0) + E_exc = 0; + T = U_Temp(Csng(IZ1),Csng(IA1),E_exc,1,1,Tscale,Econd); + // T = sqr(T^2 + 0.8^2) // For ZPM + // T = T_orbital + // T = sqr(T^2 + T_orbital^2) + if(T_orbital > 0.1) + T = T_orbital / Tanh(T_orbital/T); // T_orbital represents the ZPM + I_eff = I_rigid * (1. - 0.8 * exp(-0.693 * E_exc / 5.)); + J_rms = sqrt(2. * I_eff * T); + + J_rms = J_rms * Jscaling; + + if((Mod(IZ1,2) == 1) | (Mod(IN1,2)== 1)) + J_rms = J_rms + Spin_odd * pow(Csng(IA1)/140.0,0.66667); + // Max(0,1 - (E_exc-1)/9) // empirical + // Additional angular momentum of unpaired proton. + // See also Tomar et al., Pramana 68 (2007) 111 + + J_rms = sqrt(pow(J_rms,2) + pow(IA1/I_A_CN * Spin_pre_fission,2)); + + SpinRMSNZ[I_Mode][2][IA1-IZ1][IZ1] = J_rms; + + // Print IA1,T,E_exc,I_rigid_spher,I_rigid,I_eff,J_rms + + } + } + } + } +} + + +void GEF::FissionModeChoise(void) +{ + /* Chosing fission mode*/ + float R_Sum_0,R_Sum_1,R_Sum_2,R_Sum_3,R_Sum_4,R_Sum_5,R_Sum_6; + float R_Choice,Rincr; + R_Choice = rn->Rndm(); + R_Sum_0 = Yield_Mode_0; + R_Sum_1 = R_Sum_0 + Yield_Mode_1; + R_Sum_2 = R_Sum_1 + Yield_Mode_2; + R_Sum_3 = R_Sum_2 + Yield_Mode_3; + R_Sum_4 = R_Sum_3 + Yield_Mode_4; + R_Sum_5 = R_Sum_4 + Yield_Mode_11; + R_Sum_6 = R_Sum_5 + Yield_Mode_22; + I_Mode = 6; + if(R_Choice < R_Sum_0) I_Mode = 0; + if(R_Choice >= R_Sum_0 && R_Choice < R_Sum_1) I_Mode = 1; + if(R_Choice >= R_Sum_1 && R_Choice < R_Sum_2) I_Mode = 2; + if(R_Choice >= R_Sum_2 && R_Choice < R_Sum_3) I_Mode = 3; + if(R_Choice >= R_Sum_3 && R_Choice < R_Sum_4) I_Mode = 4; + if(R_Choice >= R_Sum_4 && R_Choice < R_Sum_5) I_Mode = 5; + if(R_Choice >= R_Sum_5 && R_Choice < R_Sum_6) I_Mode = 6; + // Mode_Events(I_Mode) = Mode_Events(I_Mode) + 1 + // Mode_Events(10) = Mode_Events(10) + 1 //For normalization +} + +void GEF::ZAChoise(void) +{ + bool DiceA=true; + while(DiceA) + { + DiceA = false; + switch(I_Mode) + { + case 0: + { + R_A_heavy = PGauss(AC_Mode_0,SigA_Mode_0); /* random choice of mass */ + RZpol = Zshift[0][2][CInt(R_A_heavy)]; /* local polarization */ + RZ = R_A_heavy * I_Z_CN / I_A_CN + RZpol; /* mean position in Z for given mass */ + R_Z_Heavy = PGauss(RZ,Sigpol_Mode_0); /* random choice of Z */ + }break; + case 1: + { + R_A_heavy = PGauss(AC_Mode_1,SigA_Mode_1); + RZpol = Zshift[1][2][CInt(R_A_heavy)]; /* local polarization */ + RZ = R_A_heavy * I_Z_CN / I_A_CN + RZpol; + R_Z_Heavy = PGauss(RZ,Sigpol_Mode_1); + }break; + case 2: + { + Iguess = 0; + bool Next2 = true; + while(Next2) + { + Next2=false; + Iguess = Iguess + 1; + + R_A_heavy = PBox2(AC_Mode_2,SigA_Mode_2*S2leftmod,SigA_Mode_2,P_A_Width_S2); + RZpol = Zshift[2][2][CInt(R_A_heavy)]; + RZ = R_A_heavy * I_Z_CN / I_A_CN + RZpol ; + RN = R_A_heavy - RZ; + // if(Iguess < 1.e3) + // if(Rtest > Gaussintegral(RN-82,1.5*SigZ_Mode_2)) + // Next2 = true; + // if (Iguess < 1.e3) + // if (Rtest > Gaussintegral(RZ-ZTRUNC50,FTRUNC50*SigZ_Mode_2)) + // if ( (Rtest > 0.5 * ERF((RZ-ZTRUNC50)/(FTRUNC50*SigZ_Mode_2)) + 0.5) |( Rtest > 0.5 * ERF((I_Z_CN - RZ - ZTRUNC28)/(FTRUNC28*SigZ_Mode_2)) + 0.5)) + // Next2 = true; + } + /* truncation below Z = 35 and below Z = 50 due to properties of deformed shells */ + R_Z_Heavy = PGauss(RZ,Sigpol_Mode_2); + }break; + case 3: + { + R_A_heavy = PGauss(AC_Mode_3,SigA_Mode_3); + RZpol = Zshift[3][2][CInt(R_A_heavy)]; + RZ = R_A_heavy * I_Z_CN / I_A_CN + RZpol; + R_Z_Heavy = PGauss(RZ,Sigpol_Mode_3); + }break; + case 4: + { + if(ZC_Mode_4 > ZC_Mode_0) + R_A_heavy = PGauss(AC_Mode_4,SigA_Mode_4); + else + R_A_heavy = I_A_CN - PGauss(AC_Mode_4,SigA_Mode_4); + //AC_Mode_4 refers to the light fragment + RZpol = Zshift[4][2][CInt(R_A_heavy)]; + RZ = R_A_heavy * I_Z_CN / I_A_CN + RZpol; + R_Z_Heavy = PGauss(RZ,Sigpol_Mode_4); + }break; + case 5: + { + R_A_heavy = PGauss(AC_Mode_0,SigA_Mode_11); + RZ = R_A_heavy * I_Z_CN / I_A_CN; + R_Z_Heavy = PGauss(RZ,Sigpol_Mode_0); + }break; + case 6: + { + R_A_heavy = PGauss(AC_Mode_0,SigA_Mode_22); + RZ = R_A_heavy * I_Z_CN / I_A_CN; + R_Z_Heavy = PGauss(RZ,Sigpol_Mode_0); + }break; + default: + { + cout<< "Wrong I_Mode"<<endl; + }break; + } + + R_Z_Light = I_Z_CN - R_Z_Heavy; + R_A_light = I_A_CN - R_A_heavy; + + if((R_A_heavy < 1) | (R_A_light < 1)) + DiceA = true; + if(R_A_heavy < R_A_light) + DiceA = true; + } + /* Diego --- They are only for spectra proposes + // Pre-neutron Z distribution, without even-odd effect + + I = CInt(R_Z_Heavy) + If I >= Lbound(ZPROV) and I <= Ubound(Zprov) Then + ZPROV(I) = ZPROV(I) + Racc + ZMPROV(I_Mode,I) = ZMPROV(I_Mode,I) + Racc + End If + I = CInt(R_Z_Light) + If I >= Lbound(ZPROV) and I <= Ubound(Zprov) Then + ZPROV(I) = ZPROV(I) + Racc + ZMPROV(I_Mode,I) = ZMPROV(I_Mode,I) + Racc + End If + + // Provisional mass distribution, pre-neutron, + // directly deduced from Z distribution with UCD assumption + + APROV(CInt(R_Z_Heavy * I_A_CN / I_Z_CN + 0.5)) = _ + APROV(CInt(R_Z_Heavy * I_A_CN / I_Z_CN + 0.5)) + Racc + APROV(CInt(R_Z_Light * I_A_CN / I_Z_CN + 0.5)) = _ + APROV(CInt(R_Z_Light * I_A_CN / I_Z_CN + 0.5)) + Racc + AMPROV(I_Mode,CInt(R_Z_Heavy * I_A_CN / I_Z_CN + 0.5)) = _ + AMPROV(I_Mode,CInt(R_Z_Heavy * I_A_CN / I_Z_CN + 0.5)) + Racc + AMPROV(I_Mode,CInt(R_Z_Light * I_A_CN / I_Z_CN + 0.5)) = _ + AMPROV(I_Mode,CInt(R_Z_Light * I_A_CN / I_Z_CN + 0.5)) + Racc + */ + + /* Round on integer values with even-odd effect */ + + R_N_heavy = R_A_heavy - R_Z_Heavy; + + I_N_heavy_sad = EVEN_ODD(R_N_heavy,PEON[I_Mode][2][CInt(R_A_heavy)]); + I_Z_heavy_sad = EVEN_ODD(R_Z_Heavy,PEOZ[I_Mode][2][CInt(R_A_heavy)]); + I_A_heavy_sad = I_N_heavy_sad + I_Z_heavy_sad; + + I_N_light_sad = I_N_CN - I_N_heavy_sad; + I_Z_light_sad = I_Z_CN - I_Z_heavy_sad; + I_A_light_sad = I_A_CN - I_A_heavy_sad; + + I_A_sad = I_A_CN; + I_Z_sad = I_Z_CN; + I_N_sad = I_N_CN; + + Qvalue = AME2012(I_Z_sad,I_A_sad) - (AME2012(I_Z_heavy_sad,I_A_heavy_sad) + AME2012(I_Z_light_sad,I_A_light_sad)); + + E_intr_light = EPART[I_Mode][1][I_A_light_sad]; + E_intr_heavy = EPART[I_Mode][2][I_A_heavy_sad]; + +} + +void GEF::N_Saddle_Scission(void) +{ + float E_Final_Light,J_Frag_light,TlightFF,R_Z_light_sci,R_A_light_sci; + float E_Final_Heavy,J_Frag_heavy,TheavyFF,R_Z_heavy_sci,R_A_heavy_sci; + float Array_E_n1_ss[51]; + float Array_E_n2_ss[51]; + + TlightFF = 1; //not used + TheavyFF = 1; //not used + + I_nu_ss = 0; + + if(E_intr_light + E_intr_heavy > Escission_lim) + { + for(int i = 1; i<=50;i++) + { + Array_E_n1_ss[i] = 0; + Array_Tn[i] = 0; + Array_E_n1_frag1[i] = 0; + } + E_Final_Light = Escission_lim * Csng(I_A_light_sad) / Csng(I_A_sad) - 9; + J_Frag_light = 0; + // Eva(0,I_Z_light_sad,I_A_light_sad,E_intr_light,TlightFF,J_Frag_light,R_Z_light_sci, + // R_A_light_sci,E_Final_Light,Array_E_n1_ss,Array_Tn,Array_Eg0_light); + Eva(0,I_Z_light_sad,I_A_light_sad,E_intr_light,TlightFF,J_Frag_light,R_Z_light_sci, + R_A_light_sci,E_Final_Light,Array_E_n1_frag1,Array_Tn,Array_Eg0_light); + + for(int i = 1;i<= 50;i++) + { + //cout << Array_E_n1_frag1[i] << endl; + if(Array_E_n1_ss[i] == 0) + break; + I_nu_ss = I_nu_ss + 1; + } + I_A_light_sci = R_A_light_sci; + I_Z_light_sci = R_Z_light_sci; + I_N_light_sci = I_A_light_sci - I_Z_light_sci; + E_intr_light = E_Final_Light; + + for(int i = 1;i<=50;i++) + { + Array_E_n2_ss[i] = 0; + Array_Tn[i] = 0; + Array_E_n2_frag2[i] = 0; + } + E_Final_Heavy = Escission_lim * Csng(I_A_heavy_sad) / Csng(I_A_sad) - 9; + J_Frag_heavy = 0; + // Eva(0,I_Z_heavy_sad,I_A_heavy_sad,E_intr_heavy,TheavyFF,J_Frag_heavy,R_Z_heavy_sci, + // R_A_heavy_sci,E_Final_Heavy,Array_E_n2_ss,Array_Tn,Array_Eg0_heavy); + Eva(0,I_Z_heavy_sad,I_A_heavy_sad,E_intr_heavy,TheavyFF,J_Frag_heavy,R_Z_heavy_sci, + R_A_heavy_sci,E_Final_Heavy,Array_E_n2_frag2,Array_Tn,Array_Eg0_heavy); + + for(int i = 1;i<=50;i++) + { + if(Array_E_n2_ss[i] == 0) + break; + I_nu_ss = I_nu_ss + 1; + } + I_A_heavy_sci = R_A_heavy_sci; + I_Z_heavy_sci = R_Z_heavy_sci; + I_N_heavy_sci = I_A_heavy_sci - I_Z_heavy_sci; + E_intr_heavy = E_Final_Heavy; + + I_A_sci = I_A_light_sci + I_A_heavy_sci; + I_Z_sci = I_Z_light_sci + I_Z_heavy_sci; + I_N_sci = I_N_light_sci + I_N_heavy_sci; + } + else + { + I_A_light_sci = I_A_light_sad; + I_Z_light_sci = I_Z_light_sad; + I_N_light_sci = I_N_light_sad; + I_A_heavy_sci = I_A_heavy_sad; + I_Z_heavy_sci = I_Z_heavy_sad; + I_N_heavy_sci = I_N_heavy_sad; + I_A_sci = I_A_light_sad + I_A_heavy_sad; + I_Z_sci = I_Z_light_sad + I_Z_heavy_sad; + I_N_sci = I_N_light_sad + I_N_heavy_sad; + } +} + +void GEF::FragmentsEnergy(void) +{ + if(I_Mode == 0) + { + // Transition from shell-defined to macroscopic shape with increasing E* + // RW_mac = relative macroscopic influence + + float EtotS0; + EtotS0 = Max(E_Exc_S0 + E_diss_Scission,0.0); + RW_mac = Gaussintegral(EtotS0-20.0,5.0); + /* Only deformation energy: */ + Eexc_light_mean = (1.0 - RW_mac) * Edefo[0][1][I_Z_light_sci] + RW_mac * Edefo[1][1][I_Z_light_sci]; + Eexc_heavy_mean = (1.0 - RW_mac) * Edefo[0][2][I_Z_heavy_sci] + RW_mac * Edefo[1][2][I_Z_heavy_sci]; + + RS = SIGDEFO_0 ; + // RS = SIGDEFO_0 * Sqr(T_Pol_Mode_0 / TEgidy(P_A_CN,0.0,1.0)) + // Scaling with Sqr(intrinsic temperature / const. T value) + ESIGDEFOlight = + ( LyMass(I_Z_light_sci,I_A_light_sci,Beta[I_Mode+1][1][I_Z_light_sci] + RS) - + LyMass(I_Z_light_sci,I_A_light_sci,Beta[I_Mode+1][1][I_Z_light_sci] )); + ESIGDEFOheavy = + ( LyMass(I_Z_heavy_sci,I_A_heavy_sci,Beta[I_Mode+1][2][I_Z_heavy_sci] + RS) - + LyMass(I_Z_heavy_sci,I_A_heavy_sci,Beta[I_Mode+1][2][I_Z_heavy_sci] )); + } + if(I_Mode > 0 && I_Mode <= 4) + { + Eexc_light_mean = Edefo[I_Mode+1][1][I_Z_light_sci]; /* Only deformation energy */ + Eexc_heavy_mean = Edefo[I_Mode+1][2][I_Z_heavy_sci]; /* Only deformation energy */ + // RS = SIGDEFO/Sqr(R_Att_Sad(I_Mode)) + RS = SIGDEFO; + ESIGDEFOlight = + ( LyMass(I_Z_light_sci,I_A_light_sci,Beta[I_Mode+1][1][I_Z_light_sci] + RS) - + LyMass(I_Z_light_sci,I_A_light_sci,Beta[I_Mode+1][1][I_Z_light_sci] )); + ESIGDEFOheavy = + ( LyMass(I_Z_heavy_sci,I_A_heavy_sci,Beta[I_Mode+1][2][I_Z_heavy_sci] + RS) - + LyMass(I_Z_heavy_sci,I_A_heavy_sci,Beta[I_Mode+1][2][I_Z_heavy_sci] )); + + // If beta(I_MOde,1,I_Z_light) > 0.68 Then + // ESIGDEFOlight = 0.4*ESIGDEFOlight + // End If + } + if(I_Mode == 5) + { + Eexc_heavy_mean = Edefo[2][2][I_Z_heavy_sci]; + Eexc_light_mean = Edefo[2][2][I_Z_light_sci]; /* Shell effect stored for "heavy" fragment */ + // RS = SIGDEFO/Sqr(R_Att_Sad(I_Mode)) + RS = SIGDEFO; + ESIGDEFOheavy = + ( LyMass(I_Z_heavy_sci,I_A_heavy_sci,Beta[2][2][I_Z_heavy_sci] + RS) - + LyMass(I_Z_heavy_sci,I_A_heavy_sci,Beta[2][2][I_Z_heavy_sci] )); + ESIGDEFOlight = + ( LyMass(I_Z_light_sci,I_A_light_sci,Beta[3][2][I_Z_light_sci] + RS) - + LyMass(I_Z_light_sci,I_A_light_sci,Beta[3][2][I_Z_light_sci] )); + } + if(I_Mode == 6) + { + Eexc_heavy_mean = Edefo[3][2][I_Z_heavy_sci]; + Eexc_light_mean = Edefo[3][2][I_Z_light_sci]; /* Shell effect stored for "heavy" fragment */ + // RS = SIGDEFO/Sqr(R_Att_Sad(I_Mode)) + RS = SIGDEFO; + ESIGDEFOheavy = + ( LyMass(I_Z_heavy_sci,I_A_heavy_sci,Beta[3][2][I_Z_heavy_sci] + RS) - + LyMass(I_Z_heavy_sci,I_A_heavy_sci,Beta[3][2][I_Z_heavy_sci] )); + ESIGDEFOlight = + ( LyMass(I_Z_light_sci,I_A_light_sci,Beta[3][2][I_Z_light_sci] + RS) - + LyMass(I_Z_light_sci,I_A_light_sci,Beta[3][2][I_Z_light_sci] )); + } + if(Eexc_heavy_mean < 0) + Eexc_heavy_mean = 0; + if(Eexc_light_mean < 0) + Eexc_light_mean = 0; + + /* Deformation of heavy and light fragment assumed to be uncorrelated */ + + TKEmin = 1.44 * I_Z_light_sci * I_Z_heavy_sci / (3.0 * (pow(I_A_light_sci,0.33333) + pow(I_A_heavy_sci,0.3333))); + /* TKEmin for limiting the excitation energies of the fragments */ + if(Qvalue-TKEmin < 0) + { + cout<<"<W> Estimated TKEmin > Qvalue: TKEmin = "<<TKEmin<<", Qvalue = "<<Qvalue<<endl; + cout<< " A_heavy = "<<I_A_heavy_sci<<", A_light; "<<I_A_light_sci<<", Mode = "<<I_Mode<<endl; + cout<< " Z_heavy = "<<I_Z_heavy_sci<<", Z_light; "<<I_Z_light_sci<<", Mode = "<<I_Mode<<endl; + TKEmin = Qvalue - 1; + } + // Limitation of E* to avoid impossible values: Switch from shell-shape to macroscopic shape + if(Eexc_light_mean > (Qvalue-TKEmin) * I_A_heavy_sci / I_A_sci) + Eexc_light_mean = Edefo[1][1][I_Z_light_sci]; + if(Eexc_heavy_mean > (Qvalue-TKEmin) * I_A_light_sci / I_A_sci) + Eexc_heavy_mean = Edefo[1][2][I_Z_heavy_sci]; + + // Contribution to width of TKE and TXE by fluctuation of neck length + // ESIGDEFOlight = sqr(ESIGDEFOLight^2 + (SIGENECK * R_Z_Light * R_Z_heavy)^2) + // ESIGDEFOheavy = sqr(ESIGDEFOheavy^2 + (SIGENECK * R_Z_light * R_Z_heavy)^2) + + Eexc_light = -1.; + while((Eexc_light < 0.) | (Eexc_light > (Qvalue-TKEmin) * I_A_heavy_sci / I_A_sci)) + Eexc_light = PGauss(Eexc_light_mean,ESIGDEFOlight); + Eexc_heavy = -1.; + while((Eexc_heavy < 0.) | (Eexc_heavy > (Qvalue-TKEmin) * I_A_light_sci / I_A_sci)) + Eexc_heavy = PGauss(Eexc_heavy_mean,ESIGDEFOheavy); + // If Eexc_light_mean > 50 or Eexc_heavy_mean > 50 Then + // Print "Mode,Zlight,Alight,Eexc_light_mean",I_Mode,I_Z_light,I_A_light,Eexc_light_mean + // Print "Mode,Zheavy,Aheavy,Eexc_heavy_mean",I_Mode,I_Z_heavy,I_A_heavy,Eexc_heavy_mean + // End If + + /* Assumption: width in TKE is the */ + /* quadratic sum of widths in defo and coll. */ + /* Remark of caution: The width of the TKE for fixed mass contains often + several fission modes. The width in Lang et al. for fixed Z contains several A, + which contributes already with about 3% to the width. Therefore, the + width in TXE (or TKE) for fixed A and fixed mode may be much smaller than + 4 or 5 percent! */ + + + /* Temperatures of fragments */ + + if (I_Mode <= 4) + { + Tlight = Temp[I_Mode][1][I_A_light_sci]; + Theavy = Temp[I_Mode][2][I_A_heavy_sci]; + } + if(I_Mode == 5) + { + Tlight = Temp[1][2][I_A_light_sci]; + Theavy = Temp[1][2][I_A_heavy_sci]; + } + if(I_Mode == 6) + { + Tlight = Temp[2][2][I_A_light_sci]; + Theavy = Temp[2][2][I_A_heavy_sci]; + } + + /* Intrinsic excitation energies of fragments */ + + float Delta_E_Q; + int I_E_Q; + float E_intr_tot, Sigma_E_intr; + + E_intr_light_mean = EPART[I_Mode][1][I_A_light_sci]; + E_intr_heavy_mean = EPART[I_Mode][2][I_A_heavy_sci]; + + if(I_Mode == 0) + { + // At high E*(CN), where the SL (S0) mode is dominant, + // TKE is only a macroscopic quantity, microscopic contributions + // must be suppressed. + // TKE is derived from empirical formula. + + I_E_Q = 0; + bool Repeat_E_Q=true; + while(Repeat_E_Q) + { + Repeat_E_Q=false; + I_E_Q = I_E_Q + 1; + E_intr_light = -1.; + E_intr_tot = E_intr_light_mean + E_intr_heavy_mean; + if(E_intr_tot < 10) + // Fit function: Fluctuation of energy division from + // width of phase-space factor with Fermi-gas level density + // (below 10 MeV: constant-T level density). + // Fluctuation of E_intr_tot not changed. + Sigma_E_intr = E_intr_tot * 0.47 * exp(-sqrt(10/160)) / I_E_Q / 2.35; + else + Sigma_E_intr = E_intr_tot * 0.47 * exp(-sqrt(E_intr_tot/160)) / I_E_Q / 2.35; + + E_intr_light = PGauss(E_intr_light_mean, Sigma_E_intr); + E_intr_heavy = E_intr_tot - E_intr_light; + // Print + // Print "At scission ";I_A_light;I_A_heavy;E_intr_light,E_intr_heavy + + // Add E* gain after scission due to shell and pairing of fragments. + // This way, they are removed from TKE (further down in the code). + // This is reasonable, because fragment shell and pairing energies appear after scisssion. + // Thus, they do not appear in the TKE. + E_intr_light = E_intr_light - + AME2012(I_Z_light_sci,I_A_light_sci) + LDMass(I_Z_light_sci,I_A_light_sci,0.) // shell and pairing + - 2.0 * 12.0 / sqrt(I_A_light_sci); // general shift + E_intr_heavy = E_intr_heavy - + AME2012(I_Z_heavy_sci,I_A_heavy_sci) + LDMass(I_Z_heavy_sci,I_A_heavy_sci,0.) // shell and pairing + - 2.0 * 12.0 / sqrt(I_A_heavy_sci); // general shift + float Epre_mean,TKE_mac,TKE1,TKE2,dmod; + Epre_mean = 0.4 * De_Saddle_Scission(pow(I_Z_CN,2)/pow(I_A_CN,0.333333),ESHIFTSASCI_coll); + // Mean pre-scission kinetic energy + dmod = (DNECK + 1); // adjusted to TKE of 250Fm(E*=45 MeV) (in conflict with Loveland 1970?) + TKE_mac = 1.44*I_Z_light_sci*I_Z_heavy_sci/ + (1.16*(pow(I_A_light_sci,0.33333)*(1.0+0.66667*Beta[1][1][I_Z_light_sci]) + + pow(I_A_heavy_sci,0.33333)*(1.0+0.66667*Beta[1][2][I_Z_heavy_sci])) + dmod) + - 1.44*pow(I_Z_sci/2,2) / + (1.16*( pow(I_A_sci/2,0.33333)*(1.0+0.66667*Beta[1][1][I_Z_sci/2]) + + pow(I_A_sci/2,0.33333)*(1.0+0.66667*Beta[1][2][I_Z_sci/2])) + DNECK); + // (Variation of TKE from macroscopic formula of Wilkins et al. + // relative to value at symmetry.) + Delta_E_Q = - AME2012(I_Z_sci,I_A_sci) + LDMass(I_Z_sci,I_A_sci,0.) + + LyMass(I_Z_light_sci,I_A_light_sci,0.) + LyMass(I_Z_heavy_sci,I_A_heavy_sci,0.) + - LyMass(I_Z_sci,I_A_sci,0) + - (LyMass(I_Z_sci/2,I_A_sci/2,0.) + LyMass(I_Z_sci/2,I_A_sci/2,0.) - LyMass(I_Z_sci,I_A_sci,0)) + + TKE_mac // replace macr. variation of Q value by Wilkins formula + + Epre_mean; // add pre-scission TKE + // Print "Delta_E_Q",Delta_E_Q,I_Z_sci,I_A_sci,TKE_mac,Epre_mean + // positives Delta_E_Q (ohne TKE_mac) erhöht TKE in den Flanken (mehr als TKE_mac) + // positives Epre_mean erhöht TKE + // positives TKE_mac vermindert TKE in den Flanken + + E_intr_light = E_intr_light - I_A_light_sci/I_A_sci * (Delta_E_Q); + E_intr_heavy = E_intr_heavy - I_A_heavy_sci/I_A_sci * (Delta_E_Q); + E_intr_light_S0_mac = Max(0.0,E_intr_light); + E_intr_heavy_S0_mac = Max(0.0,E_intr_heavy); + + // Print, "After fission: ";E_intr_light,E_intr_heavy + + if((E_intr_light_S0_mac < 0) | (E_intr_heavy_S0_mac < 0)) + { + if(I_E_Q < 3) + { + cout<< "Reapeat_E_Q"<<endl; + Repeat_E_Q=true; + } + cout<<"6326: E_intr_light/heavy = "<<E_intr_light<<"/"<<E_intr_heavy<<endl; + cout<<"6327: Mean values: "<<E_intr_light_mean<<" "<<E_intr_heavy_mean<<endl; + E_intr_light_S0_mac = Max(0.0,E_intr_light); + E_intr_heavy_S0_mac = Max(0.0,E_intr_heavy); + } + } + //-------------------------------------------------------- + float TXE_shift,EtotS0; + TXE_shift=EtotS0=0; + if(Mod(I_Z_CN,2) == 0) + // Even-odd fluctuation of TXE acc. to Lang et al. NPA 345 (1980) 34 + // Lower TXE for completely paired configuration at scission. + // Only the even-odd effect at symmetry is considered, because the + // energy gain by the asymmetry-driven even-odd effect goes to E_intr + // of the heavy fragment due to energy sorting. + if(Mod(I_Z_light_sci,2) == 0) + if(rn->Rndm() < PEOZ[I_Mode][1][int(0.5*I_A_sci)]) + TXE_shift = -12./sqrt(I_A_sci); + + E_intr_light_S0_mic = E_intr_light_mean + TXE_shift * E_intr_light_mean / (E_intr_light_mean + E_intr_heavy_mean); + if(E_intr_light_S0_mic < 0.) + E_intr_light_S0_mic = 0.; + E_intr_heavy_S0_mic = E_intr_heavy_mean + TXE_shift * E_intr_heavy_mean / (E_intr_heavy_mean + E_intr_light_mean); + if(E_intr_heavy_S0_mic < 0.) + E_intr_heavy_S0_mic = 0.; + + E_intr_light_S0_mic = E_intr_light_S0_mic - LyPair(I_Z_heavy_sci,I_A_heavy_sci); + E_intr_heavy_S0_mic = E_intr_heavy_S0_mic - LyPair(I_Z_heavy_sci,I_A_heavy_sci); + + //-------------------------------------------------------- + + EtotS0 = Max(E_Exc_S0 + E_diss_Scission,0.0); + RW_mac = Gaussintegral(EtotS0-20.0,5.0); + E_intr_light_mean = (1.0 - RW_mac) * E_intr_light_S0_mic + RW_mac * E_intr_light_S0_mac; + E_intr_heavy_mean = (1.0 - RW_mac) * E_intr_heavy_S0_mic + RW_mac * E_intr_heavy_S0_mac; + + //-------------------------------------------------------- + + E_intr_light = -1.; + while(E_intr_light < 0.) + E_intr_light = PGauss(E_intr_light_mean,EexcSIGrel* sqrt(2) * 0.5*sqrt(pow(E_diss_Scission,2)+pow(SIGENECK,2))+0.5); + E_intr_heavy = -1.; + while (E_intr_heavy < 0.) + E_intr_heavy = PGauss(E_intr_heavy_mean,EexcSIGrel* sqrt(2) * 0.5*sqrt(pow(E_diss_Scission,2)+pow(SIGENECK,2))+0.5); + + //-------------------------------------------------------- + + if((E_intr_light < 0)|(E_intr_heavy < 0)) + cout<< "E_intr < 0"<<E_intr_light<<" "<<E_intr_heavy<<endl; + } + else // If I_Mode <> 0 + { + float TXE_shift=0; + if(Mod(I_Z_CN,2) == 0) + // Even-odd fluctuation of TXE acc. to Lang et al. NPA 345 (1980) 34 + // Lower TXE for completely paired configuration at scission. + // Only the even-odd effect at symmetry is considered, because the + // energy gain by the asymmetry-driven even-odd effect goes to E_intr + // of the heavy fragment due to energy sorting. + if(Mod(I_Z_light_sci,2) == 0) + if(rn->Rndm() < PEOZ[I_Mode][1][int(0.5*I_A_sci)]) + TXE_shift = -12./sqrt(I_A_sci); + + E_intr_light_mean = E_intr_light_mean + TXE_shift * E_intr_light_mean / (E_intr_light_mean + E_intr_heavy_mean); + if(E_intr_light_mean < 0.) + E_intr_light_mean = 0.; + E_intr_heavy_mean = E_intr_heavy_mean + TXE_shift * E_intr_heavy_mean / (E_intr_heavy_mean + E_intr_light_mean); + if(E_intr_heavy_mean < 0.) + E_intr_heavy_mean = 0.; + + E_intr_light = -1.; + while(E_intr_light < 0.) + { + E_intr_light = PGauss(E_intr_light_mean,EexcSIGrel* sqrt(2) * 0.5*sqrt(pow(E_diss_Scission,2)+pow(SIGENECK,2))+0.5); + E_intr_light = E_intr_light - LyPair(I_Z_light_sci,I_A_light_sci); + } + E_intr_heavy = -1.; + while(E_intr_heavy < 0.) + { + E_intr_heavy = PGauss(E_intr_heavy_mean,EexcSIGrel* sqrt(2) * 0.5*sqrt(pow(E_diss_Scission,2)+pow(SIGENECK,2))+0.5); + E_intr_heavy = E_intr_heavy - LyPair(I_Z_heavy_sci,I_A_heavy_sci); + } + //Print "6331: ";I_mode,E_intr_light_mean,E_intr_light + //Print "6332: ";I_mode,E_intr_heavy_mean,E_intr_heavy + //Print "6333: ";EexcSIGrel,E_diss_Scission,SIGENECK + + // E_intr_light = E_intr_light - Lypair(I_Z_light,I_A_light) + // E_intr_heavy = E_intr_heavy - Lypair(I_Z_heavy,I_A_heavy) + /* Staggering of BE of fragments by pairing */ + /* Assumption: pairing only felt in the lowest nuclear levels, */ + /* at the end of the evaporation cascade */ + /* (This should be a good assumption for higher excitation energies. */ + /* Some deviations occur due to the even-odd effect at low exc. energies. */ + + } // If I_Mode <> 0 + + Qvalue = AME2012(I_Z_sci,I_A_sci) - (AME2012(I_Z_heavy_sci,I_A_heavy_sci) + AME2012(I_Z_light_sci,I_A_light_sci)); + + Eexc_light = Eexc_light + E_intr_light; + Eexc_heavy = Eexc_heavy + E_intr_heavy; + /* Now: deformation + intrinsic excitation energy */ + /* Collective energy of fragments */ + + Ecoll_mean = ECOLLFRAC * (De_Saddle_Scission(pow(I_Z_CN,2) / pow(I_A_CN,0.33333),ESHIFTSASCI_coll) - E_tunn); + + if(Ecoll_mean < 0.) + Ecoll_mean = 0.; + + /* Experimental data of prompt neutron yields show an enhancement of the */ + /* neutron yield for odd-Z CN, corresponding to an enhanced E* by about 1.6 MeV */ + /* The enhancement is equally shared to the light and the heavy fragment. */ + /* The neutron number of the CN has no influence. */ + /* The origin of this effect is not clear. */ + /* By technical reasons, this additional energy is introduced here into the */ + /* collective energy at scission, because this energy is divided equally between both fragments. */ + /* KHS, 31. Jan. 2012 */ + // If (I_Z_CN Mod 2) = 1 Then Ecoll_mean = Ecoll_mean + 1.6 + // This is not used any more. It seems to be wrong or to be replaced by something else. + + // Assuming positive correlation of Ecoll_heavy and Ecoll_light. + // This is probably not realistic! + // See Nix & Swiatecki, Nucl. Phys. 71 (1965) 1 + /* Ecoll = -1. + While Ecoll < 0. + Ecoll = PGauss(Ecoll_mean,EexcSIGrel* Ecoll_mean) + Wend + Ecoll = Ecoll + E_coll_saddle(I_Mode) + Ecoll_heavy = 0.5E0 * Ecoll + Ecoll_light = 0.5E0 * Ecoll */ + + // Assuming no correlation (partly positive, partly negative correlation) + // See Nix & Swiatecki, Nucl. Phys. 71 (1965) 1 + + float Rmean,Rsigma; + Rmean = 0.5 * Ecoll_mean; + Rsigma = sqrt(0.5) * EexcSIGrel * Ecoll_mean; + Ecoll_light = -1; + while(Ecoll_light < 0.) + Ecoll_light = PGauss(Rmean,Rsigma); + Ecoll_light = Ecoll_light + 0.5 * E_coll_saddle[I_Mode]; + Ecoll_heavy = -1.; + while(Ecoll_heavy < 0.) + Ecoll_heavy = PGauss(Rmean,Rsigma); + Ecoll_heavy = Ecoll_heavy + 0.5E0 * E_coll_saddle[I_Mode]; + Ecoll = Ecoll_heavy + Ecoll_light; + + Eexc_light = Eexc_light + Ecoll_light; + Eexc_heavy = Eexc_heavy + Ecoll_heavy; + /* Now: also collective excitation energy added */ + + + /* Excitation energy not including the rotational energy at scission: */ + + /*** Angular momentum of fragments ***/ + + float J_Frag_light,J_Frag_heavy; + float J_Frag_rot_light,J_Frag_rot_heavy; // collective spin + float N_J_attempt; + N_J_attempt = 0; + + bool J_attempt=true; + while(J_attempt) + { + J_attempt=false; + N_J_attempt = N_J_attempt + 1; + if(I_Mode <= 4) + { + J_Frag_light = PLinGauss(SpinRMSNZ[I_Mode][1][I_N_light_sci][I_Z_light_sci]/sqrt(2.0)) - 0.5; + J_Frag_heavy = PLinGauss(SpinRMSNZ[I_Mode][2][I_N_heavy_sci][I_Z_heavy_sci]/sqrt(2.0)) - 0.5; + } + if(I_Mode == 5) + { + J_Frag_light = PLinGauss(SpinRMSNZ[1][2][I_N_light_sci][I_Z_light_sci]/sqrt(2.0)) - 0.5; + J_Frag_heavy = PLinGauss(SpinRMSNZ[1][2][I_N_heavy_sci][I_Z_heavy_sci]/sqrt(2.0)) - 0.5; + } + if(I_Mode == 6) + { + J_Frag_light = PLinGauss(SpinRMSNZ[2][2][I_N_light_sci][I_Z_light_sci]/sqrt(2.0)) - 0.5; + J_Frag_heavy = PLinGauss(SpinRMSNZ[2][2][I_N_heavy_sci][I_Z_heavy_sci]/sqrt(2.0)) - 0.5; + } + + if(J_Frag_light < 0) + J_Frag_light = 0; + + if(J_Frag_heavy < 0) + J_Frag_heavy = 0; + + IfragEff_light = U_Ired(I_Z_light_sci,I_A_light_sci); + Erotlight = J_Frag_light*(J_Frag_light+1)/(2*IfragEff_light); + // rotational energy at scission + + IfragEff_heavy = U_Ired(I_Z_heavy_sci,I_A_heavy_sci); + Erotheavy = J_Frag_heavy*(J_Frag_heavy+1)/(2*IfragEff_heavy); + // rotational energy at scission + + + float TXE, E_total; + /* Kinetic energies of fragments */ + + // TXE includes E*_CN + + TXE = Eexc_light + Eexc_heavy + Erotlight + Erotheavy; // provisional value + + E_total = Qvalue + R_E_exc_GS; + TKE = E_total - TXE; + + static int Ntimes = 0; + if(TKE < 0) + { + // If TKE < 0 Or I_Mode =0 Then + if(N_J_attempt <= 3) + J_attempt=true; + float TXEcorr; + cout<< "<E> Event with excessive excitation energy found."<<endl;; + cout<< "I_A_light,I_Z_light,I_A_heavy,I_Z_heavy: "<<I_A_light_sci<<" "<<I_Z_light_sci<<" "<<I_A_heavy_sci<<" "<<I_Z_heavy_sci<<endl; + cout<< "Q value,TKE; "<<Qvalue<<" "<<TKE<<endl; + cout<< "Eexc_light,Eexc_heavy,Erot_light,Erot_heavy: "<<Eexc_light<<" "<<Eexc_heavy<<" "<<Erotlight<<" "<<Erotheavy<<endl; + cout<< "J_rms_light,J_rms_heavy: "<<SpinRMSNZ[I_Mode][1][I_N_light_sci][I_Z_light_sci]<<" "<<SpinRMSNZ[I_Mode][2][I_N_heavy_sci][I_Z_heavy_sci]<<endl; + cout<< "J_light,J_heavy "<<J_Frag_light<<" "<<J_Frag_heavy<<endl; + cout<< "Ecoll_light,Eintr_light: "<<Ecoll_light<<" "<<E_intr_light<<endl; + cout<< "Ecoll_heavy,Eintr_heavy: "<<Ecoll_heavy<<" "<<E_intr_heavy<<endl; + if(I_Mode == 0) + { + cout<<"I_Mode,Edefo(light),Edefo_mic(heavy),Edefo_mac(heavy): "<<I_Mode<<" "<< Edefo[I_Mode+1][1][I_Z_light_sci]<<" "<<Edefo[0][2][I_Z_heavy_sci]<<" "<<Edefo[I_Mode+1][2][I_Z_heavy_sci]<<endl; + cout<<"E_intr_light_S0_mic,..mac,..heavy_S0_mic,..heavy_S0_mac: "<<E_intr_light_S0_mic<<" "<<E_intr_light_S0_mac<<" "<<E_intr_heavy_S0_mic<<" "<<E_intr_heavy_S0_mac<<endl; + } + else + cout<< "I_Mode,Edefo(light),Edefo_(heavy): "<<I_Mode<<" "<<Edefo[I_Mode+1][1][I_Z_light_sci]<<" "<<Edefo[I_Mode+1][2][I_Z_heavy_sci]<<endl; + TXEcorr = TXE + TKE - 1; + TKE = 1; + Eexc_light = Eexc_light * TXEcorr/TXE; + Eexc_heavy = Eexc_heavy * TXEcorr/TXE; + TXE = TXEcorr; + Ntimes = Ntimes + 1; + if(Ntimes > 99) + { + cout<< "<S> Calculation stopped due to numerical problem."<<endl; + exit(-1); + } + } + + } + TXElight = Eexc_light + Erotlight; // final values + TXEheavy = Eexc_heavy + Erotheavy; // " " + + // Print Erotlight,Erotlight_FF,Erotheavy,Erotheavy_FF + + + TXE = TXElight + TXEheavy; // " " + + + Ekinlight_sci = TKE * I_A_heavy_sci / I_A_sci; + Ekinheavy_sci = TKE * I_A_light_sci / I_A_sci; + // Print 7058,TKE,I_A_light_sci,I_A_heavy_sci + // Print "7057 ";I_A_light_sci,Erotlight+Erotheavy,TXE,TKE,Qvalue, _ + // AME2012(I_Z_sci,I_A_sci) - _ + // (AME2012(I_Z_heavy_sci,I_A_heavy_sci) _ + // + AME2012(I_Z_light_sci,I_A_light_sci)) + + // cout<< Ekinlight_sci<<" "<<Ekinheavy_sci<<endl; +} + +void GEF::FromCMtoLAB(void) +{ + Thcm_light = acos(rn->Rndm()*2.-1.); + Thcm_heavy = pi-Thcm_light; + Phcm_light = rn->Rndm()*2*pi-pi; + if(Phcm_light == 0) + Phcm_heavy = pi; + else + Phcm_heavy = Phcm_light - Phcm_light/abs(Phcm_light)*pi; + + float Gfis,Bfis; + Gfis = 1.; + if(Afis>0){ + //Gfis = FIS.GetEnergy()/(FIS.Mass()+Ex)+1.; + Gfis = Efis/(FIS.Mass()+Ex)+1.; + } + Bfis = sqrt(1.-1./pow(Gfis,2)); + + float M_light,M_heavy; + M_light=M_heavy=0; + M_light = AME2012(I_Z_light_sci,I_A_light_sci)+I_Z_light_sci*(931.494+7.28897061)+(I_A_light_sci-I_Z_light_sci)*(931.494+8.0713171); + M_heavy = AME2012(I_Z_heavy_sci,I_A_heavy_sci)+I_Z_heavy_sci*(931.494+7.28897061)+(I_A_heavy_sci-I_Z_heavy_sci)*(931.494+8.0713171); + float Gcm_light, Gcm_heavy; + float Bcm_light, Bcm_heavy; + Gcm_light=Gcm_heavy=1.; + if(M_light>0) + Gcm_light = Ekinlight_sci/M_light+1.; + if(M_heavy>0) + Gcm_heavy = Ekinheavy_sci/M_heavy+1.; + Bcm_light = sqrt(1.-1./pow(Gcm_light,2)); + Bcm_heavy = sqrt(1.-1./pow(Gcm_heavy,2)); + + //cout << Ekinlight_sci << " " << Ekinheavy_sci << " " << Ekinlight_sci+ Ekinheavy_sci << endl; + + KElab_light = KElab_heavy= 0; + KElab_light = (Gfis*Gcm_light*M_light +Gfis*Bfis*Gcm_light*Bcm_light*M_light*cos(Thcm_light))-M_light; + KElab_heavy = (Gfis*Gcm_heavy*M_heavy +Gfis*Bfis*Gcm_heavy*Bcm_heavy*M_heavy*cos(Thcm_heavy))-M_heavy; + + Glab_light=Glab_heavy=1.; + if(M_light>0) + Glab_light = KElab_light/M_light+1.; + if(M_heavy>0) + Glab_heavy = KElab_heavy/M_heavy+1.; + Blab_light = sqrt(1.-1./pow(Glab_light,2)); + Blab_heavy = sqrt(1.-1./pow(Glab_heavy,2)); + vlab_light = Blab_light*29.9792458; + vlab_heavy=Blab_heavy*29.9792458; + + //Note that I am not taking account the angle of the fissioning system + Thlab_light = Thlab_heavy=0; + if(Blab_light>0) + Thlab_light = acos(1./Glab_light/Blab_light*(Gfis*Bfis*Gcm_light+Gfis*Gcm_light*Bcm_light*cos(Thcm_light))); + if(Blab_heavy>0) + Thlab_heavy = acos(1./Glab_heavy/Blab_heavy*(Gfis*Bfis*Gcm_heavy+Gfis*Gcm_heavy*Bcm_heavy*cos(Thcm_heavy))); + Phlab_light = Phcm_light; + Phlab_heavy = Phcm_heavy; + + //Thlablab_light = acos(-1.*sin(Thlab_light)*cos(Phlab_light)*sin(FIS->GetThfis())-sin(Thlab_light)*sin(Phlab_light)*sin(FIS->GetThfis())+cos(Thlab_light)*cos(FIS->GetThfis())); + //cout<<Thlab_light*180./pi<<" "<<Thlablab_light*180./pi<<endl; +} + +///////////////////////////////////CHARGE STATES = f(Z,vlab) from E. Baron NIM A 328,177 (1993)////////////////// +float Qmean_Baron_lowZ(float Z, float v) +{ + float par[2]={-83.275,0.447}; + float beta = v/29.9792458; + return Z*(1.-1.*exp(par[0]*beta/pow(Z,par[1]))); +} +float Qmean_Baron(float Z, float v) +{ + float par[3]={-12.905,0.2124,-0.00122}; + float qmean1 = Qmean_Baron_lowZ(Z,v); + float qmean2 = qmean1*(1.-exp(par[0]+par[1]*Z+par[2]*Z*Z)); + if(Z<54) + return qmean1; + else + return qmean2; +} + +float Qsigma_Baron(float Z, float v) +{ + float par[5]={0.5,1.67,0.07535,0.19,-0.2654}; + float qmean1 = Qmean_Baron_lowZ(Z,v); + float sigma1 = par[0]*sqrt(qmean1*(1.-pow(qmean1/Z,par[1]))); + float sigma2 = sqrt(qmean1*(par[2]+par[3]*qmean1/Z+par[4]*pow(qmean1/Z,2))); + if(Z<54) + return sigma1; + else + return sigma2; +} +/////////////////////////////////////////////////////////////////////////////////////////////////////////////////// + +void GEF::FissionProbability(void) +{ + // This section is for calculating the first-chance fission probablity for a large + // range of excitation energy with an analytical function (4<Ex<80)MeV. + // In contrast to the Monte-Carlo method, used for the "normal" calculation, + // this works also for very low fission probabilities. + float E_left; + int Z_left,A_left; + float SNTF,SNTFnopair,SNmean; + float SP,BP,SPTF,SPTFnopair,SPmean,BPmean,BPnopair; + float BF,BFNP,BFMNP,BFA,BFANP,BFB,BFBNP,BFM; + float af_an; + float Ztrans = 86.0; + float dZtrans = 2; + float DUN,DU; + double Rho_cn; + float G,GN,GP,GF; + float T_n,T_f,T_p,Tm; + float FtunnA,FtunnB; + float hbom = 1.; // effective curvature of fission barrier + float Tequi = hbom /(2 * pi); // equivalent temperature parameter + float F1_coll = 10; + float F1_diss = 20; + float GA = (0.14 / sqrt(pi/2)); // triaxiality (compared to quadrupole deformation) + float GB = 0.5; // mass asymmetry (compared to quadrupole deformation) + float GAmod,GBmod; + float DUF = 0; // Shell effect at barrier + float ypsilon,l_lim_2; + float Frot; + float Red_diss; + float Ggamma; + if(Ex<4) + PF=0; + else + { + E_left = Ex; + Z_left = P_Z_CN; + A_left = P_A_CN; + SN = AME2012(Z_left,A_left-1) - AME2012(Z_left,A_left); + SNTF = U_MASS(Z_left,A_left-1) + LyPair(Z_left,A_left-1) - (U_MASS(Z_left,A_left) + LyPair(Z_left,A_left)); + SNTFnopair = U_MASS(Z_left,A_left-1) - U_MASS(Z_left,A_left); + SNmean = 0.5 * (U_MASS(Z_left,A_left-2) - U_MASS(Z_left,A_left)); + + SP = AME2012(Z_left-1,A_left-1) - AME2012(Z_left,A_left); + BP = SP + 1.44 * (Z_left-1) / (2.0 * (1 + pow(A_left-1,0.333333))); + SPTF = U_MASS(Z_left-1,A_left-1) + LyPair(Z_left-1,A_left-1) - (U_MASS(Z_left,A_left) + LyPair(Z_left,A_left)); + SPTFnopair = U_MASS(Z_left-1,A_left-1) - U_MASS(Z_left,A_left); + BPnopair = SPTFnopair + 1.44 * (Z_left-1) / (2.0 * (1 + pow(A_left-1,0.333333))); + SPmean = 0.5 * (U_MASS(Z_left-2,A_left-2) - U_MASS(Z_left,A_left)); + BPmean = SPmean + 1.44 * (Z_left-1) / (2.0 * (1 + pow(A_left-1,0.333333))); + + BF = BFTF(P_Z_CN,A_left,1); // with shell and enhanced pairing at barrier + BFNP = BFTF(P_Z_CN,A_left,3); // no enhanced pairing at barrier + // BFLD = BFTF(P_Z_CN,A_left,0) // liquid drop + // BFA = BFTFA(P_Z_CN,A_left,1) // with shell and enhanced pairing at barrier + BFA = BFTFA(P_Z_CN,A_left,1) + 10 / sqrt(A_left) * Mod(A_left-P_Z_CN + 1,2); + // e-o in levdens at Bf + BFANP = BFTFA(P_Z_CN,A_left,3); // no enhanced pairing at barrier + BFB = BFTFB(P_Z_CN,A_left,1) + 10 / sqrt(A_left) * Mod(A_left-P_Z_CN + 1,2); + // e-o-in levdens at Bf + BFBNP = BFTFB(P_Z_CN,A_left,3); // no enhanced pairing at barrier + BFM = Max(BFA,BFB); // highest saddle + BFMNP = Max(BFANP,BFBNP); // highest saddle without enhanced pairing + af_an = 1.2 - 0.2 * Gaussintegral(P_Z_CN - Ztrans, dZtrans); + DUN = U_SHELL(P_Z_CN,A_left-1); + DU = U_SHELL(P_Z_CN,A_left); + Rho_cn = U_levdens(P_Z_CN,A_left, E_left, 1, 1, Tscale, Econd,1); + // Smean = 0.5 * (SNmean + BFMNP) + if(E_left > SN) + { + T_n = U_Temp(P_Z_CN,A_left-1,E_left-SN,1,1,Tscale,Econd); + GN = pow(A_left-1,0.66667) * 0.13 * pow(T_n,2) * U_levdens(P_Z_CN,A_left-1,E_left-SN,1,1,Tscale,Econd,1) / Rho_cn; + } + else + GN = 0; + if(E_left > BP) + { + T_p = U_Temp(Z_left-1,A_left-1,E_left-BP,1,1,Tscale,Econd); + GP = pow(A_left-1,0.666667) * 0.13 * pow(T_p,2) * U_levdens(Z_left-1,A_left-1,E_left-BP,1,1,Tscale,Econd,1) / Rho_cn; + } + else + GP = 0; + + float FcollA, EcollA, FcollB, EcollB; + EcollA = E_left - BFANP; + if(EcollA < 0) + EcollA = 0; + FcollA = GA / (1. - (1. - GA) * exp(-EcollA/F1_coll)); + FtunnA = 1./(1.+exp(-(E_left-BFA)/Tequi)); + GAmod = GA / (FtunnA * FcollA); + EcollB = E_left - BFBNP; + if(EcollB < 0) + EcollB = 0; + FcollB = GB / (1. - (1. - GB) * exp(-EcollB/F1_coll)); + FtunnB = 1./(1.+exp(-(E_left-BFB)/Tequi)); + GBmod = GB / (FtunnB * FcollB); + T_f = U_Temp2(P_Z_CN,A_left,E_left-BFMNP,DUF,0,Tscale,Econd); + G = GAmod * exp((BFANP-BFMNP)/T_f) + GBmod * exp((BFBNP-BFMNP)/T_f); + ypsilon = 1.0 - pow(P_Z_CN,2) / (P_A_CN * 50.0); // 1 - fissility + ypsilon = Max(ypsilon,0.1); // limitation for very heavy nuclei + l_lim_2 = pow(15.0,2) / (ypsilon/0.28) * T_f / TEgidy(P_A_CN,DUF,1.0); // Hasse & Myers + Frot = exp( pow(P_I_rms_CN,2)/l_lim_2 ); // enhancement of GF by angular momentum + GF = T_f / G * U_levdens(P_Z_CN,A_left-1,E_left-BFMNP,0,0,Tscale,Econd,af_an) / Rho_cn * Frot; + Red_diss = exp(-(E_left - BFMNP)/(F1_diss)); + GF = GF * Red_diss; + // Low level density below the pairing gap + /* If P_Z_CN Mod 2 = 0 And A_left Mod 2 = 0 Then + If E_left - BFM < 2 * 12 / sqr(A_left) Then + GF = GF * Max(0.01 + 0.99*(Abs( (E_left-BFM) / (2*12/sqr(A_left) )) ),0.1 ) + End If + Else + If P_Z_CN Mod 2 = 0 Or (A_left - P_Z_CN) Mod 2 = 0 Then + If E_left - BFM < 12 / sqr(A_left) Then + GF = GF * Max(0.01 + 0.99*(Abs( (E_left-BFM) / (12/sqr(A_left) )) ),0.1 ) + End If + End If + End If */ + + Tm = U_Temp(P_Z_CN,A_left,E_left,1,0,Tscale,Econd); // emitting nucleus + Ggamma = 0.624 * pow(A_left,1.6) * pow(Tm,5); // in meV (Ignatyuk, Bologna) + Ggamma = Ggamma * 1.e-9; // in MeV + + PF = GF / (GF + GN + GP + Ggamma); // Pfis does not include multi-chance fission + } + // cout<<"Ex: "<<Ex<<" PF: "<<PF<<endl; +} + + +void GEF::InitCompound(double vEx, double vEfis, double vLfis, double vThfis, double vPhfis) +{ + Ex = vEx; + Efis = vEfis; + Lfis = vLfis; + Thfis = vThfis; + Phfis = vPhfis; +} + +void GEF::Treat(void) +{ + /*Ex = FIS.GetExcitationEnergy(); + Lfis = 0; + Efis = FIS.GetEnergy(); + Thfis = 0; + Phfis = 0;*/ + + P_E_exc = Ex; + P_I_rms_CN = Lfis; + Spin_pre_fission = P_I_rms_CN; //??????? + PotCurv_FM(); + R_E_exc_used = P_E_exc; + EnergyTrans(); + BarriersEx_FM(); + TCollective(); + MeanValues_FM(); + EnergyDependence(); + RelationsZ_A_FM();//second interaccion after energy dependence + Yields_FM(); + MassWidths_FM(); + ShellEff_FM(); + + IntrinsicT(); + IntrinsicEx(); +#ifndef GEF_SIMPLE + FF_angularMomentum(); +#endif + + FissionModeChoise(); + ZAChoise(); + N_Saddle_Scission(); + FragmentsEnergy(); + FissionProbability(); + + FromCMtoLAB(); + + Qffl = Qffh = 0; + Qffl = int(rn->Gaus(Qmean_Baron(1.*I_Z_light_sci, vlab_light),Qsigma_Baron(1.*I_Z_light_sci, vlab_light)) +.5); + Qffh = int(rn->Gaus(Qmean_Baron(1.*I_Z_heavy_sci, vlab_heavy),Qsigma_Baron(1.*I_Z_heavy_sci, vlab_heavy))+0.5); + Brhoffl = Brhoffh=0.; + if(Qffl>0) + Brhoffl = 3.105*I_A_light_sci/Qffl*Blab_light*Glab_light; + if(Qffh>0) + Brhoffh = 3.105*I_A_heavy_sci/Qffh*Blab_heavy*Glab_heavy; +} + +/*void GEF::outAttach(TTree *outT) + { + outT->Branch("Zffl",&I_Z_light_sci,"Zffl/I"); + outT->Branch("Zffh",&I_Z_heavy_sci,"Zffh/I"); + outT->Branch("Affl",&I_A_light_sci,"Affl/I"); + outT->Branch("Affh",&I_A_heavy_sci,"Affh/I"); + outT->Branch("Qffl",&Qffl,"Qffl/I"); + outT->Branch("Qffh",&Qffh,"Qffh/I"); + outT->Branch("KECMffl",&Ekinlight_sci,"KECMffl/F"); + outT->Branch("KECMffh",&Ekinheavy_sci,"KECMffh/F"); + outT->Branch("ThCMffl",&Thcm_light,"ThCMffl/F"); + outT->Branch("ThCMffh",&Thcm_heavy,"ThCMffh/F"); + outT->Branch("PhCMffl",&Phcm_light,"PhCMffl/F"); + outT->Branch("PhCMffh",&Phcm_heavy,"PhCMffh/F"); + outT->Branch("KELabffl",&KElab_light,"KELabffl/F"); + outT->Branch("KELabffh",&KElab_heavy,"KELabffh/F"); + outT->Branch("VLabffl",&vlab_light,"VLabffl/F"); + outT->Branch("VLabffh",&vlab_heavy,"VLabffh/F"); + outT->Branch("ThLabffl",&Thlab_light,"Thlabffl/F"); + outT->Branch("ThLabffh",&Thlab_heavy,"Thlabffh/F"); + outT->Branch("PhLabffl",&Phlab_light,"Phlabffl/F"); + outT->Branch("PhLabffh",&Phlab_heavy,"Phlabffh/F"); + outT->Branch("Brhoffl",&Brhoffl,"Brhoffl/F"); + outT->Branch("Brhoffh",&Brhoffh,"Brhoffh/F"); +// outT->Branch("ThLabLabffl",&Thlablab_light,"ThLabLabffl/F"); +outT->Branch("FissionProb",&PF,"FissionProb/F"); + + +}*/ + + + + + + diff --git a/NPLib/Physics/GEF.h b/NPLib/Physics/GEF.h new file mode 100644 index 0000000000000000000000000000000000000000..35add9b016b64443995d8653cf599a24cf900dc6 --- /dev/null +++ b/NPLib/Physics/GEF.h @@ -0,0 +1,584 @@ +#ifndef GEF_CLASS +#define GEF_CLASS + +#include <iostream> +#include <iomanip> +#include <sstream> +#include <fstream> +#include <algorithm> +#include <exception> +#include <vector> +#include <list> +#include <stdlib.h> +#include <stdio.h> +#include <math.h> +#include <cstring> +#include <string> +#include <ctime> +#include <fcntl.h> +#include <unistd.h> + +#include <sys/stat.h> +#include <time.h> +#include <typeinfo> + +#include <TROOT.h> +#include <TFile.h> +#include <TDirectory.h> +#include <TObject.h> +#include <TTree.h> +#include <TVector3.h> +#include <TLorentzVector.h> +#include <TMath.h> +#include <TKey.h> +#include <TRandom3.h> + +using namespace std; + +//#endif + +//#define GEF_SIMPLE + +// NPTool headers +#include "NPParticle.h" + +class GEF +{ +public: + GEF(NPL::Particle FissNucl); + ~GEF(void); + + inline double GetBrhoffl(void){return Brhoffl;} + inline double GetBrhoffh(void){return Brhoffh;} + inline double GetThffl(void){return Thlab_light;} + inline double GetThffh(void){return Thlab_heavy;} + inline double GetPhffl(void){return Phlab_light;} + inline double GetPhffh(void){return Phlab_heavy;} + inline float GetKEffl(void){return KElab_light;} + inline float GetKEffh(void){return KElab_heavy;} + inline float GetVffl(void){return vlab_light;} + inline float GetVffh(void){return vlab_heavy;} + inline int GetZffl(void){return I_Z_light_sci;} + inline int GetZffh(void){return I_Z_heavy_sci;} + inline int GetAffl(void){return I_A_light_sci;} + inline int GetAffh(void){return I_A_heavy_sci;} + + float* GetNeutronEnergyFrag1() {return Array_E_n1_frag1;} + float* GetNeutronEnergyFrag2() {return Array_E_n2_frag2;} + float GetTKE() {return TKE;} + float GetKE1() {return Ekinlight_sci;} + float GetKE2() {return Ekinheavy_sci;} + + void Treat(void); + void InitCompound(double vEx, double vEfis, double vLfis=0, double vThfis=0, double vPhfis=0); + bool IsValid(int Z, int A); + +private: + NPL::Particle FIS; + Int_t Afis; + Int_t Zfis; + Float_t Ex; + Float_t Lfis; //hbar + Float_t Efis; + Float_t Thfis; + Float_t Phfis; + + Float_t BEldmTF[204][137]; //[N][Z] + void ReadBEldmTF(void); + Float_t BEexp[204][137]; //[N][Z] + void ReadBEexp(void); + Float_t DEFOtab[237][137]; //[N][Z] + void ReadDEFOtab(void); + Float_t ShellMO[204][137]; //[N][Z] + void ReadShellMO(void); + Float_t R_SPI[112][284]; //[Z][A] //Spin ground-states + void ReadNucProp(void); + + void ReadGEFParameters(void); + void Init(void); + + float Max(float a, float b); + float Min(float a, float b); + float Erf(float x); + float Erfc(float x); + float Tanh(float x); + float Coth(float x); + float Log10(float R); + float Bell(float xpos, float xleft, float xright); + float Csng(int a); + int CInt(float a); + float Mod(float a, float b); + float FLOOR(float a); + float CEIL(float a); + int Sgn(float a); + + void FissionGENERAL(void); + void CentralZ_FM(void); + void MeanDefScission(void); + void MeanZ_asA(void); + void RelationsZ_A_FM(void); + void PotCurv_FM(void); + void EnergyTrans(void); + void FissionBarriers(void); + void BarriersEx_FM(void); + void TCollective(void); + void PolarizationStiffness(void); + void MeanValues_FM(void); + void EnergyDependence(void); + void Yields_FM(void); + void MassWidths_FM(void); + void ShellEff_FM(void); + void IntrinsicT(void); + void IntrinsicEx(void); + void FF_angularMomentum(void); + + void FissionModeChoise(void); + void ZAChoise(void); + void N_Saddle_Scission(void); + void FragmentsEnergy(void); + void FromCMtoLAB(void); + void FissionProbability(void); + + + float Getyield(float E_rel,float E_ref, float T_low, float T_high); + float F1(float Z_S_A); + float F2(float Z_S_A); + float Masscurv(float Z, float A, float RL, float kappa); + float Masscurv1(float Z,float A, float RL, float kappa); + float De_Saddle_Scission(float Z_square_over_Athird,float ESHIFTSASCI); + float TEgidy(float A,float DU, float Fred); + float TRusanov(float E, float A); + float LyMass(float Z, float A, float beta); + float LyPair(int Z, int A); + float TFPair(int Z, int A); + float Pmass(float Z, float A, float beta); + float FEDEFOLys(float Z, float A, float beta); + float FEDEFOP(float Z, float A, float beta); + float LDMass(float Z, float A, float beta); + float AME2012(int IZ, int IA); + float U_SHELL(int Z, int A); + float U_SHELL_exp(int IZ, int IA); + float U_SHELL_EO_exp(int IZ, int IA); + float U_MASS(float Z, float A); + float ECOUL(float Z1, float A1, float beta1, float Z2, float A2, float beta2, float d); + float beta_light(int Z, float betaL0, float betaL1); + float beta_heavy(int Z, float betaH0, float betaH1); + float Z_equi(int ZCN, int A1, int A2, float beta1, float beta2, float d, int Imode); + void Beta_opt_light(float A1, float A2, float Z1, float Z2, float d, float beta2_imposed, float &beta1_opt); + void Beta_Equi(float A1, float A2, float Z1, float Z2, float d, float beta1prev, float beta2prev, float &beta1opt, float &beta2opt); + void Eva(int Ilh, float Z_CN, float A_CN, float E_INIT, float T, float J_frag, float &Z_RES, float &A_RES, float &E_FINAL, float *Array_En, float *Array_Tn, float *Array_Eg0); // it is not well translated from Visual BASIC need to be checked + float u_accel(float A1, float Z1, float A2, float Z2, float TKE , float E0, float Tn); + float P_Egamma_high(float Zi, float Ai, float Ei); + float P_Egamma_low(float Zi, float Ai, float Ei); + float U_Ired(float Z, float A); + float U_IredFF(float Z, float A); + float U_I_Shell(float Z, float A); + float U_alev_ld(float Z, float A); + float U_Temp(float Z, float A, float E, int Ishell, int Ipair, float Tscale, float Econd); + double U_levdens_Egidy(int Z, int A, float E, int Ishell, int Ipair, float Tscale, float Econd, float af_an); + double U_levdens_FG(int Z, int A, float E, int Ishell, int Ipair, float Tscale, float Econd, float af_an); + double U_levdens(int Z, int A, float E, int Ishell, float Ipair, float Tscale, float Econd, float af_an); + float U_Temp2(float Z, float A, float E, float Rshell, float Rpair, float Tscale, float Econd); + float E0_GDR(float Z, float A); + float Width_GDR(float E0); + //float Sigma_GDR(float Z, float A, float E, float E0, float WidthK);//function not defined in GEF + float Efac_def_GDR(float Beta, float Gamma, float K); + // float TK_GDR(float Z, float A, float E); //function not defined in GEF + float GgGtot(float Z, float A, float E, float Egamma); + float E_next(float T1, float T2, float E1, float E2, float A1, float A2); + int EVEN_ODD(float R_ORIGIN,float R_EVEN_ODD); + float U_Even_Odd(int I_Channel, float PEO); + float BFTF(float RZ, float RA, int I_Switch); + float BFTFA(float RZ, float RA, int I_Switch); + float BFTFB(float RZ, float RA, int I_Switch); + float Gaussintegral(float R_x, float R_sigma); + + float U_Box(float x, float sigma, float width); + float U_Box2(float x, float sigma1, float sigma2, float width); + float U_Gauss(float x, float sigma); + float U_Gauss_abs(float x, float sigma); + float U_Gauss_mod(float x,float sigma); + float U_LinGauss(float x, float R_Sigma); + float Round(float R, int N); + float Pexplim(float R_lambda, float xmin, float xmax); + float PBox(float Mean, float Sigma, float Bottom); + float PBox2(float Mean, float Sigma1, float Sigma2, float Bottom); + float PPower(int Order, float Rmin, float Rmax); + float PPower_Griffin_v(int Order, float Rmin, float Rmax); + float PPower_Griffin_E(int Order, float Rmin,float Rmax); + float PGauss(float Mean, float Sigma); + float PLinGauss(float R_Sigma); + float PExp(float R_Tau); + float PMaxwell(float R_T); + float PMaxwellMod(float R_T, float R_A); + float PMaxwellv(float R_T); + long int Modulo(unsigned long int I, unsigned long int J); + //int PLoss(unsigned long int IL); //I don't know yet how to translate this function to C++ + bool U_Valid(int I_Z, int I_A); + float U_Delta_S0(int I_Z, int I_A); + + + float pi; + TRandom3 *rn; + + //Internal variables + + int I_N_CN; // Neutron number of fissioning nucleus + float T_Coll_Mode_1,T_Coll_Mode_2,T_Coll_Mode_3,T_Coll_Mode_4; + float T_asym_Mode_1,T_asym_Mode_2,T_asym_Mode_3,T_asym_Mode_4,T_asym_Mode_0; + float Sigpol_Mode_1,Sigpol_Mode_2,Sigpol_Mode_3,Sigpol_Mode_4; + float R_Z_Curv_S0,R_Z_Curv1_S0,R_A_Curv1_S0; + float ZC_Mode_0,ZC_Mode_1,ZC_Mode_2,ZC_Mode_3,ZC_Mode_4; + float ZC_Mode_3_shift; + float SigZ_Mode_0,SigZ_Mode_1,SigZ_Mode_2,SigZ_Mode_3,SigZ_Mode_4; + float SigZ_SL4; + float SN,Sprot; + float E_exc_S0_prov,E_exc_S1_prov,E_exc_S2_prov,E_exc_S3_prov,E_exc_S4_prov; + float E_exc_S11_prov,E_exc_S22_prov; + float E_exc_Barr; + float E_LD_S1,E_LD_S2,E_LD_S3,E_LD_S4; + float R_Shell_S1_eff,R_Shell_S2_eff,R_Shell_S3_eff,R_Shell_S4_eff; + float Yield_Norm; + float R_E_exc_eff; + float R_Z_Heavy,R_Z_Light; + int I_Mode; + float T_Pol_Mode_0,T_Pol_Mode_1,T_Pol_Mode_2,T_Pol_Mode_3,T_Pol_Mode_4; + float E_Min_Barr; + float RI; + float rbeta, beta1, beta2; + float rbeta_ld, rbeta_shell; + float ZUCD; + float Z; + float E_tunn; + float beta1_opt,beta2_opt,beta1_prev,beta2_prev; + float Z1,Z2; + int IZ1,IN1,IZ2,IN2; + float A1,A2; + int IA1,IA2; + float E_defo; + float R_Pol_Curv_S0, R_Pol_Curv_S1, R_Pol_Curv_S2,R_Pol_Curv_S3,R_Pol_Curv_S4; + float RA,RZ; + float SigA_Mode_0, SigA_Mode_1, SigA_Mode_2,SigA_Mode_3,SigA_Mode_4; + float AC_Mode_0, AC_Mode_1, AC_Mode_2, AC_Mode_3, AC_Mode_4; + float R_A_heavy, R_A_light; + float RZpol; + + float Eexc_light,Eexc_heavy; + + float T_intr_Mode_0,T_intr_Mode_1_heavy,T_intr_Mode_1_light; + float T_intr_Mode_2_heavy,T_intr_Mode_2_light; + float T_intr_Mode_3_heavy,T_intr_Mode_3_light; + float T_intr_Mode_4_heavy,T_intr_Mode_4_light; + float T; + float DU0,DU1,DU2,DU3,DU4; + + float E_intr,E_intr_light,E_intr_heavy; + float E_intr_light_S0_mac,E_intr_heavy_S0_mac,RW_mac; + float E_intr_light_S0_mic,E_intr_heavy_S0_mic; + float E_intr_light_mean,E_intr_heavy_mean; + float Eexc_heavy_mean, Eexc_light_mean; + float Ecoll,Ecoll_mean,Ecoll_heavy,Ecoll_light; + const static float E_EXC_TRUE,E_EXC_ISO; // Excitation energy of isomeric state + float Qvalue,TKEmin; + float Rtest; + float Theavy,Tlight; + + float T_low_S1_used; + float SigA_Mode_11,SigA_Mode_22; + int Ngtot; + int Nglight; + int Ngheavy; + float Egtot1000; + float S1_enhance, S2_enhance, S1_enhance_S2; + float DZ_S2_lowE; + int I_A_CN,I_Z_CN; + float R_E_exc_used; + + float TKE, TKE_post, Ekinlight, Ekinheavy, Ekinlight_post, Ekinheavy_post; + float Ekinlight_sci, Ekinheavy_sci; + float vkinlight,vkinheavy; + + // float Beta(-1 To 6,1 To 2,150); + // -1: microscopic; 0: macroscopic for S0 fission channel + float Beta[8][3][151]; //******remember to add Beta[a+1][b][c] in the translation*********** + float Edefo[6][3][151];//******remember to add Edefo[a+1][b][c] in the translation*********** + float Zmean[5][3][351]; + float Zshift[5][3][351]; + float ZshiftOriginal[5][3][351]; + float Temp[5][3][351]; + float TempFF[5][3][351]; + float EShell[5][3][351]; + float PEOZ[7][3][351]; + float PEON[7][3][351]; //pre-neutron evaporation + float EPART[7][3][351]; + float SpinRMSNZ[7][3][201][151]; + + // Input parameters: + + //Dim As String kin // Key input + //Dim As String Cyesno + const static int I_thread=0; // Thread number of this process + // Dim Shared As UByte B_Error_On = 0 // Error analysis required + //Dim As UByte B_Error_Analysis + int N_Error_Max; // Number of different random parameter sets + int I_Error; // Counts the parameter sets + // I_Error runs from 0 to N_Error_Max - 1! + //Dim As UByte B_Random_on = 0 // Write ENDF random files + int I_DelGam; + int P_Z_CN; //`Z of fissioning nucleus + int P_A_CN; // A of fissioning nucleus + float P_E_exc; // Energy above lowest outer barrier EB + + //Dim As UByte B_Double_Covar = 0 // Option: covariances for yields of 2 fragments + int I_Double_Covar; // Sequence of calculations for 2 fragments + int N_Double_Covar; + int P_Z_CN_Double; + int P_A_CN_Double; + float P_E_exc_Double; + + float P_I_rms_CN; // rms initial angular momentum + + + //Model parameters of GEF + + float Emax_valid; // Maximum allowed excitation energy + float Eexc_min_multi; // Threshold for calc. of multi-chance fission + float _Delta_S0; // Shell effect for SL, for individual systems + float EOscale; // Scaling factor for even-odd structure in yields + int Emode ; // 0: E over BF_B; 1: E over gs; 2: E_neutron; 12: E_proton + float D_Par_Fac; // Scales the variation of perturbed parameters + float _P_DZ_Mean_S1; + float _P_DZ_Mean_S2; + float _P_DZ_Mean_S3; // Shift of mean Z of Mode 3 + float _P_DZ_Mean_S4; // Shell for structure at A around 190 + float ZC_Mode_4L; // enhances S1 + float _P_Z_Curv_S1; + float P_Z_Curvmod_S1; // Scales energy-dependent shift + float _P_Z_Curv_S2; + float _S2leftmod; // Asymmetry in diffuseness of S2 mass peak + float P_Z_Curvmod_S2; // Scales energy-dependent shift + float _P_A_Width_S2; // A width of Mode 2 (box) + float P_Cut_S2; // Divide S2 into two modes, S2a and S2b + float _P_Z_Curv_S3; + float P_Z_Curvmod_S3; // Scales energy-dependent shift + float P_Z_Curv_SL4; + float P_Z_Sigma_SL4; + float _P_Z_Curv_S4; + float P_Z_Curvmod_S4; // Scales energy-dependent shift + float _P_Shell_S1; // Shell effect for Mode 1 (S1) + float _P_Shell_S2; // Shell effect for Mode 2 (S2) + float _P_Shell_S3; // Shell effect for Mode 3 (SA) + float P_Shell_SL4; // Shell enhancing S1 + float _P_Shell_S4; // Shell effect for Mode 4 + float P_S4_NZmod; // Variation of S4 shell with N_CN (reference: 180Hg) + float PZ_S3_olap_pos; // Pos. of S3 shell in light fragment (in Z) + float PZ_S3_olap_curv; + float ETHRESHSUPPS1; + float ESIGSUPPS1; + float Level_S11; // Level for mode S11 + float Shell_fading; // fading of shell effect with E* + float _T_low_S1; + float _T_low_S2; // Slope parameter for tunneling + float _T_low_S3; // Slope parameter for tunneling + float _T_low_S4; // Slope parameter for tunneling + float _T_low_SL; // Slope parameter for tunneling + float T_low_S11; // Slope parameter for tunneling + float _P_att_pol; // Attenuation length of 132Sn shell + float P_att_pol2; + float P_att_pol3; + float _P_att_rel; // Relative portion of attenuation + float dE_Defo_S1; // Deformation energy expense for Mode 1 + float dE_Defo_S2; // Deformation energy expense for Mode 2 + float dE_Defo_S3; // Deformation energy expense for Mode 3 + float dE_Defo_S4; // Deformation energy expense for Mode 4 + float betaL0; + float betaL1; + float betaH0; // Offset for deformation of heavy fragment + float betaH1; + float kappa; // N/Z dedendence of A-asym. potential + float TCOLLFRAC; // Tcoll per energy gain from saddle to scission + float ECOLLFRAC; + float TFCOLL; + float TCOLLMIN; + float ESHIFTSASCI_intr; // Shift of saddle-scission energy + float ESHIFTSASCI_coll; // Shift of saddle-scission energy + float EDISSFRAC; + float Epot_shift; + float SIGDEFO; + float SIGDEFO_0; + float SIGDEFO_slope; + float SIGENECK; // Width of TXE by fluctuation of neck length + float EexcSIGrel; + float DNECK; // Tip distance at scission / fm + float FTRUNC50; // Truncation near Z = 50 + float ZTRUNC50; // Z value for truncation + float FTRUNC28; // Truncation near Z = 28 + float ZTRUNC28; // Z value for truncation + float ZMAX_S2; // Maximum Z of S2 channel in light fragment + float NTRANSFEREO; // Steps for E sorting for even-odd effect + float NTRANSFERE; // Steps for E sorting for energy division + float Csort; // Smoothing of energy sorting + float PZ_EO_symm; // Even-odd effect in Z at symmetry + float PN_EO_Symm; // Even-odd effect in N at symmetry + float R_EO_THRESH; // Threshold for asymmetry-driven even-odd effect + float R_EO_SIGMA; + float R_EO_MAX; // Maximum even-odd effect + float _POLARadd; // Offset for enhanced polarization + float POLARfac; // Enhancement of polarization of ligu. drop + float T_POL_RED; // Reduction of temperature for sigma(Z) + float _HOMPOL; // hbar omega of polarization oscillation + float ZPOL1; // Extra charge polarization of S1 + float P_n_x; // Enhanced inverse neutron x section + float Tscale; + float Econd; + float T_orbital; // From orbital ang. momentum + float _Jscaling; // General scaling of fragment angular momenta + float Spin_odd; // RMS Spin enhancement for odd Z + float Esort_extend; // Extension of energy range for E-sorting + float Esort_slope; // Onset of E-sorting around symmetry + float Esort_slope_S0; // Onset of E-sorting around symmetry for S0 channel + + // Control parameters: + float B_F; // Fission barrier + float B_F_ld; // Fission barrier, liquid drop + float E_B; // Outer fission barrier + float E_B_ld; // Outer fission barrier, liquid drop + float R_E_exc_Eb; // Energy above outer barrier + float R_E_exc_GS; // Energy above ground state + float P_Z_Mean_S0; // Mean Z of Mode 1 + float P_Z_Mean_S1; // Mean Z of Mode 1 + float P_Z_Mean_S2; // Mean Z of Mode 2 + float P_Z_Mean_S3; // Mean Z of Mode 3 + float P_Z_Mean_S4; // Mean Z of Mode 4 + float NC_Mode_0; // Mean N of symm. Mode + float NC_Mode_1; // Mean N of Mode 1 + float NC_Mode_2; // Mean N of Mode 2 + float NC_Mode_3; // Mean N of Mode 3 + float NC_Mode_4; + float B_S1; // Barrier S1, relative to SL + float B_S2; // Barrier S2, relative to SL + float B_S3; // Barrier S3, relative to SL + float B_S4; + float B_S11; // Barrier S11, relative to SL + float B_S22; // Barrier S22, relative to SL + float DES11ZPM; // Mod. of eff. barrier due to ZPM in overlap + float Delta_NZ_Pol; // Polarization for 132Sn + float Yield_Mode_0; // Relative yield of SL + float Yield_Mode_1; // Relative yield of S1 + float Yield_Mode_2; // Relative yield of S2 + float Yield_Mode_3; // Relative yield of S3 + float Yield_Mode_4; // Relative yield of S4 + float Yield_Mode_11; // Relative yield of S11 + float Yield_Mode_22; // Relative yield of S22 + float P_POL_CURV_S0; // Stiffnes in N/Z + float T_Coll_Mode_0; // Effective collective temperature + float E_Exc_S0; // Energy over barrier of symmetric channel + float E_Exc_S1; // Energy over barrier of S1 channel + float E_Exc_S2; // Energy over barrier of S2 channel + float E_Exc_S3; // Energy over barrier of S3 channel + float E_Exc_S4; // Energy over barrier of S4 channel + float E_Exc_S11; // Energy over barrier of S11 channel + float E_Exc_S22; // Energy over barrier of S22 channel + float E_POT_SCISSION; // Potential-energy gain saddle-scission + float E_diss_Scission; // Dissipated energy between saddle and scission + float EINTR_SCISSION; // Intrinsic excitation energy at scission + float EeffS1; // Governs S1 reduction + float Sigpol_Mode_0; // Width of isobaric Z distribution + + + //more parameters + float P_DZ_Mean_S1; + float P_DZ_Mean_S2; + float P_DZ_Mean_S3; + float P_DZ_Mean_S4; + float P_Z_Curv_S1; + float P_Z_Curv_S2; + float S2leftmod; + float P_A_Width_S2; + float P_Z_Curv_S3; + float P_Z_Curv_S4; + float Delta_S0; + float P_Shell_S1; + float P_Shell_S2; + float P_Shell_S3; + float P_Shell_S4; + float T_low_S1; + float T_low_S2; + float T_low_S3; + float T_low_S4; + float T_low_SL; + float P_att_pol; + float P_att_rel; + float HOMPOL; + float POLARadd; + float Jscaling; + + float Escission_lim; + + float Spin_CN; + float Spin_pre_fission; + float Spin_gs_light; + float Spin_gs_heavy; + + float R_E_intr_S1, R_E_intr_S2, R_E_intr_S3; // intrinsic exc. energies at barrier + float R_E_intr_S4; + float R_Att[7]; // attenuation of shell + float R_Att_Sad[7]; + + float Etot,E1FG,E1ES; + float Rincr1P,Rincr1N,Rincr2,Rincr2P,Rincr2N; + float T1,T2,E1,E2; + float E_coll_saddle[7]; + float Ediff; + float DT; + + float R_A_help,RN; + int Iguess; + + float R_N_heavy; + int I_Z_sad, I_N_sad, I_A_sad; + int I_Z_heavy_sad, I_A_heavy_sad; + int I_Z_light_sad, I_A_light_sad; + int I_N_heavy_sad, I_N_light_sad; + int I_Z_sci, I_N_sci, I_A_sci; //sci: values at scission, before prompt-neutron emission + int I_Z_light_sci, I_N_light_sci, I_A_light_sci; + int I_Z_heavy_sci, I_N_heavy_sci, I_A_heavy_sci; + int I_Z_post, I_N_post, I_A_post; + int I_Z_light_post, I_N_light_post, I_A_light_post; + int I_Z_heavy_post, I_N_heavy_post, I_A_heavy_post; + float ESIGDEFOlight,ESIGDEFOheavy; + float RS; + + float I_nu_ss; + //Input/Return parameters of subroutine Eva: + float Array_E_n1_frag1[51]; // neutron energy array in fragment frame + float Array_v_n1_frag1[51]; + float Array_vlong_n1_frag1[51]; // neutron velocity array longitudinal + float Array_vperp_n1_frag1[51]; // neutron velocity array perpendicular + float Array_E_n2_frag2[51]; // neutron energy array in fragment frame + float Array_v_n2_frag2[51]; + float Array_vlong_n2_frag2[51]; // neutron velocity array longitudinal + float Array_vperp_n2_frag2[51]; // neutron velocity array perpendicular + float Array_Tn[51]; // neutron decay times after scission + float Array_Eg0_light[101]; // statistical gamma energy array + float Array_Eg0_heavy[101]; // statistical gamma energy array + + float TXE,Erotlight,Erotheavy,TXElight,TXEheavy; + float IfragEff_light,IfragEff_heavy; + + float Thcm_light,Thcm_heavy; + float Phcm_light,Phcm_heavy; + float KElab_light, KElab_heavy; + float Glab_light, Glab_heavy; + float Blab_light, Blab_heavy; + float vlab_light,vlab_heavy; + int Qffl,Qffh; + float Thlab_light,Thlab_heavy; + float Phlab_light,Phlab_heavy; + float Brhoffl,Brhoffh; + //float Thlablab_light,Thlablab_heavy; + //float Phlablab_light,Phlablab_heavy; + float PF; + +}; +#endif diff --git a/NPLib/Physics/NPFissionDecay.cxx b/NPLib/Physics/NPFissionDecay.cxx new file mode 100644 index 0000000000000000000000000000000000000000..f2563bfceb4950b69b1bff5c90408b806b3a7315 --- /dev/null +++ b/NPLib/Physics/NPFissionDecay.cxx @@ -0,0 +1,196 @@ +/***************************************************************************** + * Copyright (C) 2009-2016 this file is part of the NPTool Project * + * * + * For the licensing terms see $NPTOOL/Licence/NPTool_Licence * + * For the list of contributors see $NPTOOL/Licence/Contributors * + *****************************************************************************/ + +/***************************************************************************** + * * + * Original Author : Pierre Morfouace contact: pierre.morfouace2@cea.fr * + * * + * Creation Date : Octobre 2020 * + * Last update : * + *---------------------------------------------------------------------------* + * Decription: * + * This Class hold data for fission decay of a given nuclei * + * * + * * + * * + *---------------------------------------------------------------------------* + * Comment: * + * * + * * + * * + *****************************************************************************/ +#include "NPFissionDecay.h" +#include <iostream> +#include "NPOptionManager.h" +#include "NPFunction.h" +#include "NPCore.h" +#include "TF1.h" +#include "TRandom.h" +//////////////////////////////////////////////////////////////////////////////// +//////////////////////////// Fission Decay ////////////////////////////////////// +//////////////////////////////////////////////////////////////////////////////// + +NPL::FissionDecay::FissionDecay(std::string compound, std::string fission_model){ + + m_FissionModelName = fission_model; + m_CompoundName = compound; +} + +//////////////////////////////////////////////////////////////////////////////// +void NPL::FissionDecay::ReadConfiguration(NPL::InputParser parser){ + vector<NPL::InputBlock*> blocks = parser.GetAllBlocksWithToken("FissionDecay"); + + if(blocks.size()>0 && NPOptionManager::getInstance()->GetVerboseLevel()) + cout << endl << "\033[1;35m//// Fission decay found" << std::endl; + + std::vector<std::string> token = + {"CompoundNucleus","FissionModel","Shoot_FF","Shoot_neutron","Shoot_gamma"}; + + unsigned int size = blocks.size(); + for(unsigned int i = 0 ; i < size ; i++){ + if(blocks[i]->HasTokenList(token)){ + m_CompoundName = blocks[i]->GetString("CompoundNucleus"); + m_FissionModelName = blocks[i]->GetString("FissionModel"); + m_shoot_FF = blocks[i]->GetInt("Shoot_FF"); + m_shoot_neutron = blocks[i]->GetInt("Shoot_neutron"); + m_shoot_gamma = blocks[i]->GetInt("Shoot_gamma"); + + m_Compound = NPL::Particle(m_CompoundName); + if(m_FissionModelName=="GEF") m_FissionModel = new GEF(m_Compound); + } + else{ + cout << "ERROR: check your input file formatting \033[0m" << endl; + exit(1); + } + } +} + + +//////////////////////////////////////////////////////////////////////////////// +bool NPL::FissionDecay::GenerateEvent(string CompoundName, double MEx,double MEK,double MPx,double MPy,double MPz, + std::vector<NPL::Particle>& FissionFragments, std::vector<double>& Ex, + std::vector<double>& DEK, + std::vector<double>& DPx,std::vector<double>& DPy,std::vector<double>& DPz, + double& TKE, double &KE1, double& KE2){ + + bool worked=false; + + FissionFragments.clear(); + Ex.clear(); + DEK.clear(); + DPx.clear(); + DPy.clear(); + DPz.clear(); + + TVector3 Momentum(MPx,MPy,MPz); + Momentum.Unit(); + double Theta = Momentum.Theta(); + double Phi = Momentum.Phi(); + + m_Compound = NPL::Particle(CompoundName); + m_Compound.SetExcitationEnergy(MEx); + m_Compound.SetKineticEnergy(MEK); + if(m_FissionModelName=="GEF"){ + if(m_FissionModel->IsValid(m_Compound.GetZ(), m_Compound.GetA())){ + worked=true; + m_FissionModel->InitCompound(MEx,MEK); + m_FissionModel->Treat(); + + int Ah = m_FissionModel->GetAffh(); + int Zh = m_FissionModel->GetZffh(); + int Al = m_FissionModel->GetAffl(); + int Zl = m_FissionModel->GetZffl(); + + double KEl = m_FissionModel->GetKEffl(); + double KEh = m_FissionModel->GetKEffh(); + + NPL::Particle FFl = NPL::Particle(Zl,Al); + NPL::Particle FFh = NPL::Particle(Zh,Ah); + FFl.SetKineticEnergy(KEl); + FFh.SetKineticEnergy(KEh); + + FissionFragments.push_back(FFl); + FissionFragments.push_back(FFh); + Ex.push_back(0); + Ex.push_back(0); + DEK.push_back(KEl); + DEK.push_back(KEh); + + double Massl = FFl.Mass(); + double Massh = FFh.Mass(); + double El = KEl+Massl; + double Eh = KEh+Massh; + + double Pl = sqrt(El*El-Massl*Massl); + double Ph = sqrt(Eh*Eh-Massh*Massh); + + double Thetal = m_FissionModel->GetThffl(); + double Thetah = m_FissionModel->GetThffh(); + double Phil = m_FissionModel->GetPhffl(); + double Phih = m_FissionModel->GetPhffh(); + + /*cout << endl; + cout << "A-> " << Al << " / " << Ah << endl; + cout << "Z-> " << Zl << " / " << Zh << endl; + cout << "Phi-> " << Phil << " / " << Phih << endl; + cout << "Theta-> " << Thetal << " / " << Thetah << endl; + cout << "KE-> " << KEl << " / " << KEh << endl;*/ + TVector3 Momentuml = Pl * TVector3(sin(Thetal)*cos(Phil), + sin(Thetal)*sin(Phil), + cos(Thetal)); + + TVector3 Momentumh = Ph * TVector3(sin(Thetah)*cos(Phih), + sin(Thetah)*sin(Phih), + cos(Thetah)); + + DPx.push_back(Momentuml.X()); + DPx.push_back(Momentumh.X()); + DPy.push_back(Momentuml.Y()); + DPy.push_back(Momentumh.Y()); + DPz.push_back(Momentuml.Z()); + DPz.push_back(Momentumh.Z()); + + TKE = m_FissionModel->GetTKE(); + KE1 = m_FissionModel->GetKE1(); + KE2 = m_FissionModel->GetKE2(); + + // Neutron emission + float* En1; + En1 = m_FissionModel->GetNeutronEnergyFrag1(); + /*cout << "----- Neutron energy: " << endl; + for(int i=0; i<51; i++) { + cout << "En= " << En1[i] << endl; + }*/ + } + } + return worked; +} + + + + + + + + + + + + + + + + + + + + + + + + + diff --git a/NPLib/Physics/NPFissionDecay.h b/NPLib/Physics/NPFissionDecay.h new file mode 100644 index 0000000000000000000000000000000000000000..48e28ec7f2647320cf76c7dbd5aa06a3fa88a519 --- /dev/null +++ b/NPLib/Physics/NPFissionDecay.h @@ -0,0 +1,81 @@ +#ifndef NPFISSIONDECAY_H +#define NPFISSIONDECAY_H +/***************************************************************************** + * Copyright (C) 2009-2016 this file is part of the NPTool Project * + * * + * For the licensing terms see $NPTOOL/Licence/NPTool_Licence * + * For the list of contributors see $NPTOOL/Licence/Contributors * + *****************************************************************************/ + +/***************************************************************************** + * * + * Original Author : Pierre Morfouace contact: pierre.morfouace2@cea.fr * + * * + * Creation Date : Octobre 2020 * + * Last update : * + *---------------------------------------------------------------------------* + * Decription: * + * This Class hold data for fission decay of a given nuclei * + * * + * * + * * + *---------------------------------------------------------------------------* + * Comment: * + * * + * * + * * + * * + *****************************************************************************/ +// C++ header +#include <string> +#include <vector> +#include <set> + +// NPL Header +#include "NPInputParser.h" +#include "NPParticle.h" +#include "GEF.h" + +namespace NPL{ + class FissionDecay{ + public: + FissionDecay(){}; + FissionDecay(std::string compound, std::string fission_model); + ~FissionDecay(){}; + + public: + void ReadConfiguration(std::string Path); + void ReadConfiguration(NPL::InputParser parser); + + private: + GEF* m_FissionModel; + std::string m_FissionModelName; + std::string m_CompoundName; + NPL::Particle m_Compound; + double m_MotherMass; + std::vector<std::string> m_FissionFragmentName; + std::vector<NPL::Particle> m_FissionFragment; + std::vector<double> m_FissionFragmentMasses; + + bool m_shoot_FF; + bool m_shoot_neutron; + bool m_shoot_gamma; + + public: + // Given Energy and Momentum direction of the compound, + // Send back Momemtum and Energy of fission fragments + // Return false if the fission is not possible + bool GenerateEvent(string CompoundName, double MEx,double MEK,double MPx, double MPy,double MPz, + std::vector<NPL::Particle>& FissionFragments, std::vector<double>& Ex, + std::vector<double>& DEK, + std::vector<double>& DPx,std::vector<double>& DPy,std::vector<double>& DPz, + double& TKE, double& KE1, double& KE2); + + public:// Getter + inline std::vector<std::string> GetFissionFragmentName() {return m_FissionFragmentName;}; + inline std::vector<NPL::Particle> GetFissionFragment() {return m_FissionFragment;}; + inline NPL::Particle GetCompound() {return m_Compound;}; + inline std::string GetCompoundName() {return m_CompoundName;}; + }; + } +#endif diff --git a/NPLib/Physics/PAR_GEF/BEexp.dat b/NPLib/Physics/PAR_GEF/BEexp.dat new file mode 100644 index 0000000000000000000000000000000000000000..529f6a9efdba88470d6ff40db4b7f9aaeb836112 --- /dev/null +++ b/NPLib/Physics/PAR_GEF/BEexp.dat @@ -0,0 +1,3356 @@ +' This table was produced from the 2012 Mass evaluation. +' It contains experimental masses and systematic estimations. +' See kh/Dokumente/Literature/Full-Text-Special/Masses-2012/MakeTable.jbas. +0 1 0 +0 1 0.4e-7 +1 1 0.9e-7 +1 2 -2.22456586 +1 3 -8.48179859 +2 3 -7.71804259 +3 3 6.8000885 +1 4 -6.8817988 +2 4 -28.2956596 +3 4 -4.6150426 +1 5 -6.6817989 +2 5 -27.5606593 +3 5 -26.3306597 +4 5 -0.0881991 +1 6 -5.769839 +2 6 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205 0.333 -0.024 + 133 206 0.441 -0.119 + 134 198 0.45 -0.088 + 134 199 0.451 -0.096 + 134 200 0.45 -0.097 + 134 201 0.332 -0.007 + 134 202 0.323 -0.009 + 134 203 0.323 -0.009 + 134 204 0.313 -0.012 + 134 205 0.313 -0.012 + 135 201 0.323 -0.009 + 135 202 0.323 -0.009 + 135 203 0.313 -0.012 + 135 204 0.313 -0.012 + 136 203 0.303 -0.005 \ No newline at end of file diff --git a/NPLib/Physics/PAR_GEF/GEFParameters.dat b/NPLib/Physics/PAR_GEF/GEFParameters.dat new file mode 100644 index 0000000000000000000000000000000000000000..5ff35d6998c88ab6844ef033ce9a7e3d546eff1f --- /dev/null +++ b/NPLib/Physics/PAR_GEF/GEFParameters.dat @@ -0,0 +1,96 @@ + Emax_valid 100 // Maximum allowed excitation energy + Eexc_min_multi 3 // Threshold for calc. of multi-chance fission + _Delta_S0 0 // Shell effect for SL, for individual systems + EOscale 1.0 // Scaling factor for even-odd structure in yields + Emode 1 // 0: E over BF_B 1: E over gs 2: E_neutron 12: E_proton + D_Par_Fac 1 // Scales the variation of perturbed parameters + _P_DZ_Mean_S1 -0.3 + _P_DZ_Mean_S2 -0.4 + _P_DZ_Mean_S3 0.2 // Shift of mean Z of Mode 3 + _P_DZ_Mean_S4 0 // Shell for structure at A around 190 + ZC_Mode_4L 44.4 + _P_Z_Curv_S1 0.38 + P_Z_Curvmod_S1 1.75 // Scales energy-dependent shift + _P_Z_Curv_S2 0.098 + _S2leftmod 0.75 // Asymmetry in diffuseness of S2 mass peak + P_Z_Curvmod_S2 10 // Scales energy-dependent shift + _P_A_Width_S2 11.5 // A width of Mode 2 (box) + P_Cut_S2 0 // Divide S2 into two modes, S2a and S2b + _P_Z_Curv_S3 0.09 + P_Z_Curvmod_S3 10 // Scales energy-dependent shift + P_Z_Curv_SL4 0.07 + P_Z_Sigma_SL4 1.15 + _P_Z_Curv_S4 0.05 + P_Z_Curvmod_S4 10 // Scales energy-dependent shift + _P_Shell_S1 -3.0 // Shell effect for Mode 1 (S1) + _P_Shell_S2 -4.4 // Shell effect for Mode 2 (S2) + _P_Shell_S3 -7.2 // Shell effect for Mode 3 (SA) + P_Shell_SL4 -0.4 + _P_Shell_S4 -1.0 // Shell effect for Mode 4 + P_S4_NZmod -0.06 // Variation of S4 shell with N/Z (reference: 180Hg) + PZ_S3_olap_pos 39.7 // Pos. of S3 shell in light fragment (in Z) + PZ_S3_olap_curv 0.0045 + ETHRESHSUPPS1 10.85 + ESIGSUPPS1 1.0 + Level_S11 1.6 + Shell_fading 50 // fading of shell effect with E* + _T_low_S1 0.31 + _T_low_S2 0.31 // Slope parameter for tunneling + _T_low_S3 0.31 // Slope parameter for tunneling + _T_low_S4 0.31 // Slope parameter for tunneling + _T_low_SL 0.31 // Slope parameter for tunneling + T_low_S11 0.36 // Slope parameter for tunneling + _P_att_pol 2.5 + P_att_pol2 0 + P_att_pol3 0 + _P_att_rel 1 // Relative portion of attenuation + dE_Defo_S1 -2.8 // Deformation energy expense for Mode 1 + dE_Defo_S2 0 // Deformation energy expense for Mode 2 + dE_Defo_S3 0 // Deformation energy expense for Mode 3 + dE_Defo_S4 0 // Deformation energy expense for Mode 4 + betaL0 27.6 + betaL1 0.67 + betaH0 46.24 // Offset for deformation of heavy fragment + betaH1 0.60 + kappa 0 // N/Z dedendence of A-asym. potential + TCOLLFRAC 0.04 // Tcoll per energy gain from saddle to scission + ECOLLFRAC 0.055 // Fraction of pot. energy gain from saddle to scission, going into coll. excitations + TFCOLL 0.034 + TCOLLMIN 0.12 + ESHIFTSASCI_intr -67 // Shift of saddle-scission energy + ESHIFTSASCI_coll -90 // Shift of saddle-scission energy + EDISSFRAC 0.35 + Epot_shift 0 + SIGDEFO 0.165 + SIGDEFO_0 0.165 + SIGDEFO_slope 0 + SIGENECK 5.0 // Width of TXE by fluctuation of neck length + EexcSIGrel 0.7 + DNECK 1 // Tip distance at scission / fm + FTRUNC50 1 // Truncation near Z 50 + ZTRUNC50 50 // Z value for truncation + FTRUNC28 0.56 // Truncation near Z 28 + ZTRUNC28 30.5 // Z value for truncation + ZMAX_S2 60 // Maximum Z of S2 channel in light fragment + NTRANSFEREO 6 // Steps for E sorting for even-odd effect + NTRANSFERE 12 // Steps for E sorting for energy division + Csort 0.5 // Smoothing of energy sorting + PZ_EO_symm 2.6 // Even-odd effect in Z at symmetry + PN_EO_Symm 2.6 // Even-odd effect in N at symmetry + R_EO_THRESH 0.398 // Threshold for asymmetry-driven even-odd effect + R_EO_SIGMA 2.0 + R_EO_Max 0.6 + _POLARadd 0.35 // Offset for enhanced polarization + POLARfac 1 // Enhancement of polarization of liqu. drop + T_POL_RED 0.01 // Reduction of temperature for sigma(Z) + _HOMPOL 1.3 // hbar omega of polarization oscillation + ZPOL1 0 // Extra charge polarization of S1 + P_n_x 0 // Enhanced inverse neutron x section + Tscale 1 + Econd 2 + T_orbital 0 // From orbital ang. momentum + _Jscaling 1.0 // General scaling of fragment angular momenta + Spin_odd 0.4 // RMS Spin enhancement for odd Z + Esort_extend 1.5 // Extension of energy range for E-sorting + Esort_slope 0.04 // Onset of E-sorting around symmetry + Esort_slope_S0 0.2 // Onset of E-sorting around symmetry for S0 channel diff --git a/NPLib/Physics/PAR_GEF/NucPropNUBASE.dat b/NPLib/Physics/PAR_GEF/NucPropNUBASE.dat new file mode 100644 index 0000000000000000000000000000000000000000..e079af1aeaba290bd8aae6061f6798ae6ecffa26 --- /dev/null +++ b/NPLib/Physics/PAR_GEF/NucPropNUBASE.dat @@ -0,0 +1,5159 @@ +NuclideData: +' Data extracted from NUBASE 2016. +' MAT no., Z, A, Isomer, Spin, Parity, AWR, EXC +' In NucPropNUBASE, AWR is the mass excess!!! +' The MAT numbers are determined by counting. +' They differ from the original MAT no. of JEFF 3.1.1! +' This is necessary, because the GEFY tables cover nuclides +' beyond the range of MAT numbers of JEFF 3.1.1. +Data _ + 1 0 1 0 0.5 1 8071.317 0 "t=613.9s" _ + 2 1 1 0 0.5 1 7288.970 0 "t=stbl" _ + 3 1 2 0 1 1 13135.721 0 "t=stbl" _ + 4 1 3 0 0.5 1 14949.809 0 "t=12.32y" _ + 5 2 3 0 0.5 1 14931.217 0 "t=stbl" _ + 6 3 3 0 -77.777 0 28670 0 "t=p-unst" _ + 7 1 4 0 2 -1 24620 0 "t=139ys" _ + 8 2 4 0 0 1 2424.915 0 "t=stbl" _ + 9 3 4 0 2 -1 25320 0 "t=91ys" _ + 10 1 5 0 0.5 1 32890 0 "t=>910ys" _ + 11 2 5 0 1.5 -1 11231 0 "t=700ys" _ + 12 3 5 0 1.5 -1 11680 0 "t=370ys" _ + 13 4 5 0 0.5 1 37140 0 "t=?" _ + 14 1 6 0 2 -1 41880 0 "t=290ys" _ + 15 2 6 0 0 1 17592.10 0 "t=806.92ms" _ + 16 3 6 0 1 1 14086.878 0 "t=stbl" _ + 17 4 6 0 0 1 18375 0 "t=5.0zs" _ + 18 5 6 0 2 -1 47320 0 "t=p-unst#" _ + 19 1 7 0 0.5 1 49140 0 "t=500#ys" _ + 20 2 7 0 1.5 -1 26073 0 "t=2.51zs" _ + 21 3 7 0 1.5 -1 14907.105 0 "t=stbl" _ + 22 4 7 0 1.5 -1 15769.00 0 "t=53.22d" _ + 23 5 7 0 1.5 -1 27677 0 "t=570ys" _ + 24 2 8 0 0 1 31609.68 0 "t=119.1ms" _ + 25 3 8 0 2 1 20945.80 0 "t=839.40ms" _ + 26 4 8 0 0 1 4941.67 0 "t=81.9as" _ + 27 5 8 0 2 1 22921.6 0 "t=770ms" _ + 28 6 8 0 0 1 35064 0 "t=3.5zs" _ + 29 2 9 0 0.5 1 40940 0 "t=2.5zs" _ + 30 3 9 0 1.5 -1 24954.90 0 "t=178.3ms" _ + 31 4 9 0 1.5 -1 11348.45 0 "t=stbl" _ + 32 5 9 0 1.5 -1 12416.5 0 "t=800zs" _ + 33 6 9 0 1.5 -1 28911.0 0 "t=126.5ms" _ + 34 2 10 0 0 1 49200 0 "t=3.1zs" _ + 35 3 10 0 1 -1 33053 0 "t=2.0zs" _ + 36 3 10 1 1 1 33250 0.2 "t=3.7zs" _ + 37 3 10 2 2 1 33530 0.48 "t=1.35zs" _ + 38 4 10 0 0 1 12607.49 0 "t=1.51My" _ + 39 5 10 0 3 1 12050.609 0 "t=stbl" _ + 40 6 10 0 0 1 15698.67 0 "t=19.3009s" _ + 41 7 10 0 2 -1 38800 0 "t=200ys" _ + 42 3 11 0 1.5 -1 40728.3 0 "t=8.75ms" _ + 43 4 11 0 0.5 1 20177.17 0 "t=13.76s" _ + 44 5 11 0 1.5 -1 8667.707 0 "t=stbl" _ + 45 6 11 0 1.5 -1 10649.40 0 "t=20.364m" _ + 46 7 11 0 0.5 1 24300 0 "t=550ys" _ + 47 7 11 1 0.5 -1 25040 0.74 "t=690ys" _ + 48 3 12 0 -77.777 0 49010 0 "t=<10ns" _ + 49 4 12 0 0 1 25077.8 0 "t=21.50ms" _ + 50 4 12 1 0 1 27328.8 2.251 "t=229ns" _ + 51 5 12 0 1 1 13369.4 0 "t=20.20ms" _ + 52 6 12 0 0 1 0.0 0 "t=stbl" _ + 53 7 12 0 1 1 17338.1 0 "t=11.000ms" _ + 54 8 12 0 0 1 31915 0 "t=>6.3zs" _ + 55 3 13 0 1.5 -1 56980 0 "t=3.3zs" _ + 56 4 13 0 0.5 -1 33659 0 "t=1.0zs" _ + 57 5 13 0 1.5 -1 16561.9 0 "t=17.33ms" _ + 58 6 13 0 0.5 -1 3125.008 0 "t=stbl" _ + 59 7 13 0 0.5 -1 5345.48 0 "t=9.965m" _ + 60 8 13 0 1.5 -1 23115 0 "t=8.58ms" _ + 61 4 14 0 0 1 39950 0 "t=4.35ms" _ + 62 5 14 0 2 -1 23664 0 "t=12.5ms" _ + 63 6 14 0 0 1 3019.893 0 "t=5.70ky" _ + 64 7 14 0 1 1 2863.416 0 "t=stbl" _ + 65 8 14 0 0 1 8007.781 0 "t=70.620s" _ + 66 9 14 0 2 -1 31960 0 "t=500ys" _ + 67 4 15 0 2.5 1 49830 0 "t=790ys" _ + 68 5 15 0 1.5 -1 28958 0 "t=9.93ms" _ + 69 6 15 0 0.5 1 9873.1 0 "t=2.449s" _ + 70 7 15 0 0.5 -1 101.438 0 "t=stbl" _ + 71 8 15 0 0.5 -1 2855.6 0 "t=122.24s" _ + 72 9 15 0 0.5 1 16567 0 "t=1.1zs" _ + 73 10 15 0 1.5 -1 40220 0 "t=770ys" _ + 74 4 16 0 0 1 57450 0 "t=650ys" _ + 75 5 16 0 0 -1 37113 0 "t=>4.6zs" _ + 76 6 16 0 0 1 13694 0 "t=747ms" _ + 77 7 16 0 2 -1 5683.9 0 "t=7.13s" _ + 78 7 16 1 0 -1 5804.3 0.12042 "t=5.25us" _ + 79 8 16 0 0 1 -4737.001 0 "t=stbl" _ + 80 9 16 0 0 -1 10680 0 "t=11zs" _ + 81 10 16 0 0 1 23987 0 "t=>5.7zs" _ + 82 5 17 0 1.5 -1 43720 0 "t=5.08ms" _ + 83 6 17 0 1.5 1 21032 0 "t=193ms" _ + 84 7 17 0 0.5 -1 7870 0 "t=4.173s" _ + 85 8 17 0 2.5 1 -808.763 0 "t=stbl" _ + 86 9 17 0 2.5 1 1951.70 0 "t=64.370s" _ + 87 10 17 0 0.5 -1 16500.4 0 "t=109.2ms" _ + 88 11 17 0 1.5 1 35170 0 "t=?" _ + 89 5 18 0 2 -1 51790 0 "t=<26ns" _ + 90 6 18 0 0 1 24920 0 "t=92ms" _ + 91 7 18 0 1 -1 13113 0 "t=619.2ms" _ + 92 8 18 0 0 1 -782.815 0 "t=stbl" _ + 93 9 18 0 1 1 873.1 0 "t=109.739m" _ + 94 9 18 1 5 1 1994.5 1.12136 "t=162ns" _ + 95 10 18 0 0 1 5317.6 0 "t=1664.20ms" _ + 96 11 18 0 1 -1 25040 0 "t=1.3zs" _ + 97 5 19 0 1.5 -1 59770 0 "t=2.92ms" _ + 98 6 19 0 0.5 1 32410 0 "t=46.2ms" _ + 99 7 19 0 0.5 -1 15856 0 "t=336ms" _ + 100 8 19 0 2.5 1 3332.9 0 "t=26.470s" _ + 101 9 19 0 0.5 1 -1487.444 0 "t=stbl" _ + 102 10 19 0 0.5 1 1752.05 0 "t=17.274s" _ + 103 11 19 0 2.5 1 12929 0 "t=>1as" _ + 104 12 19 0 0.5 -1 31830 0 "t=5ps" _ + 105 5 20 0 -77.777 0 68450 0 "t=?" _ + 106 6 20 0 0 1 37500 0 "t=16ms" _ + 107 7 20 0 -77.777 0 21770 0 "t=136ms" _ + 108 8 20 0 0 1 3796.2 0 "t=13.51s" _ + 109 9 20 0 2 1 -17.463 0 "t=11.163s" _ + 110 10 20 0 0 1 -7041.930 0 "t=stbl" _ + 111 11 20 0 2 1 6850.6 0 "t=447.9ms" _ + 112 12 20 0 0 1 17477.7 0 "t=93ms" _ + 113 5 21 0 1.5 -1 77330 0 "t=?" _ + 114 6 21 0 0.5 1 45640 0 "t=?" _ + 115 7 21 0 0.5 -1 25230 0 "t=84ms" _ + 116 8 21 0 2.5 1 8062 0 "t=3.42s" _ + 117 9 21 0 2.5 1 -47.6 0 "t=4.158s" _ + 118 10 21 0 1.5 1 -5731.78 0 "t=stbl" _ + 119 11 21 0 1.5 1 -2184.63 0 "t=22.422s" _ + 120 12 21 0 2.5 1 10903.8 0 "t=118.6ms" _ + 121 13 21 0 2.5 1 26990 0 "t=?" _ + 122 6 22 0 0 1 53610 0 "t=6.2ms" _ + 123 7 22 0 0 -1 31760 0 "t=23ms" _ + 124 8 22 0 0 1 9280 0 "t=2.25s" _ + 125 9 22 0 4 1 2793 0 "t=4.23s" _ + 126 10 22 0 0 1 -8024.719 0 "t=stbl" _ + 127 11 22 0 3 1 -5181.51 0 "t=2.6018y" _ + 128 11 22 1 1 1 -4598.46 0.58305 "t=243ns" _ + 129 12 22 0 0 1 -399.9 0 "t=3.8755s" _ + 130 13 22 0 4 1 18200 0 "t=91.1ms" _ + 131 14 22 0 0 1 33340 0 "t=29ms" _ + 132 6 23 0 1.5 1 64170 0 "t=?" _ + 133 7 23 0 0.5 -1 36720 0 "t=13.9ms" _ + 134 8 23 0 0.5 1 14620 0 "t=97ms" _ + 135 9 23 0 2.5 1 3290 0 "t=2.23s" _ + 136 10 23 0 2.5 1 -5154.05 0 "t=37.140s" _ + 137 11 23 0 1.5 1 -9529.852 0 "t=stbl" _ + 138 12 23 0 1.5 1 -5473.51 0 "t=11.317s" _ + 139 13 23 0 2.5 1 6748.1 0 "t=470ms" _ + 140 14 23 0 1.5 1 23700 0 "t=42.3ms" _ + 141 7 24 0 -77.777 0 46940 0 "t=?" _ + 142 8 24 0 0 1 18500 0 "t=77.4ms" _ + 143 9 24 0 3 1 7540 0 "t=384ms" _ + 144 10 24 0 0 1 -5951.6 0 "t=3.38m" _ + 145 11 24 0 4 1 -8417.901 0 "t=14.957h" _ + 146 11 24 1 1 1 -7945.694 0.4722074 "t=20.18ms" _ + 147 12 24 0 0 1 -13933.569 0 "t=stbl" _ + 148 13 24 0 4 1 -48.86 0 "t=2.053s" _ + 149 13 24 1 1 1 376.94 0.4258 "t=130ms" _ + 150 14 24 0 0 1 10745 0 "t=140ms" _ + 151 15 24 0 1 1 33320 0 "t=?" _ + 152 7 25 0 0.5 -1 55980 0 "t=?" _ + 153 8 25 0 1.5 1 27330 0 "t=5.18zs" _ + 154 9 25 0 2.5 1 11330 0 "t=80ms" _ + 155 10 25 0 0.5 1 -2036 0 "t=602ms" _ + 156 11 25 0 2.5 1 -9357.8 0 "t=59.1s" _ + 157 12 25 0 2.5 1 -13192.78 0 "t=stbl" _ + 158 13 25 0 2.5 1 -8915.97 0 "t=7.183s" _ + 159 14 25 0 2.5 1 3827 0 "t=220ms" _ + 160 15 25 0 0.5 1 19740 0 "t=?" _ + 161 8 26 0 0 1 34660 0 "t=4.2ps" _ + 162 9 26 0 1 1 18650 0 "t=8.2ms" _ + 163 9 26 1 4 1 19290 0.6434 "t=2.2ms" _ + 164 10 26 0 0 1 481 0 "t=197ms" _ + 165 11 26 0 3 1 -6861 0 "t=1071.28ms" _ + 166 11 26 1 1 1 -6779 0.0825 "t=9us" _ + 167 12 26 0 0 1 -16214.542 0 "t=stbl" _ + 168 13 26 0 5 1 -12210.15 0 "t=717ky" _ + 169 13 26 1 0 1 -11981.85 0.228306 "t=6346.0ms" _ + 170 14 26 0 0 1 -7141.02 0 "t=2.2453s" _ + 171 15 26 0 3 1 10970 0 "t=43.7ms" _ + 172 15 26 1 -77.777 0 11130 0.1644 "t=120ns" _ + 173 16 26 0 0 1 27080 0 "t=?" _ + 174 8 27 0 1.5 1 44670 0 "t=?" _ + 175 9 27 0 2.5 1 25450 0 "t=4.9ms" _ + 176 10 27 0 1.5 1 7050 0 "t=31.5ms" _ + 177 11 27 0 2.5 1 -5518 0 "t=301ms" _ + 178 12 27 0 0.5 1 -14586.61 0 "t=9.435m" _ + 179 13 27 0 2.5 1 -17196.86 0 "t=stbl" _ + 180 14 27 0 2.5 1 -12384.50 0 "t=4.15s" _ + 181 15 27 0 0.5 1 -722 0 "t=260ms" _ + 182 16 27 0 2.5 1 17030 0 "t=15.5ms" _ + 183 8 28 0 0 1 52080 0 "t=?" _ + 184 9 28 0 -77.777 0 33740 0 "t=46zs" _ + 185 10 28 0 0 1 11300 0 "t=20ms" _ + 186 11 28 0 1 1 -988 0 "t=30.5ms" _ + 187 12 28 0 0 1 -15018.8 0 "t=20.915h" _ + 188 13 28 0 3 1 -16850.64 0 "t=2.245m" _ + 189 14 28 0 0 1 -21492.794 0 "t=stbl" _ + 190 15 28 0 3 1 -7147.7 0 "t=270.3ms" _ + 191 16 28 0 0 1 4070 0 "t=125ms" _ + 192 17 28 0 1 1 27520 0 "t=?" _ + 193 9 29 0 2.5 1 40150 0 "t=2.5ms" _ + 194 10 29 0 1.5 -1 18400 0 "t=14.7ms" _ + 195 11 29 0 1.5 1 2680 0 "t=44.1ms" _ + 196 12 29 0 1.5 1 -10603 0 "t=1.30s" _ + 197 13 29 0 2.5 1 -18207.8 0 "t=6.56m" _ + 198 14 29 0 0.5 1 -21895.078 0 "t=stbl" _ + 199 15 29 0 0.5 1 -16952.8 0 "t=4.142s" _ + 200 16 29 0 2.5 1 -3160 0 "t=188ms" _ + 201 17 29 0 0.5 1 13160 0 "t=?" _ + 202 9 30 0 -77.777 0 48110 0 "t=?" _ + 203 10 30 0 0 1 23280 0 "t=7.22ms" _ + 204 11 30 0 2 1 8475 0 "t=48.4ms" _ + 205 12 30 0 0 1 -8884 0 "t=313ms" _ + 206 13 30 0 3 1 -15864.8 0 "t=3.62s" _ + 207 14 30 0 0 1 -24432.960 0 "t=stbl" _ + 208 15 30 0 1 1 -20200.85 0 "t=2.498m" _ + 209 16 30 0 0 1 -14059.25 0 "t=1.1759s" _ + 210 17 30 0 3 1 4440 0 "t=?" _ + 211 18 30 0 0 1 20930 0 "t=?" _ + 212 9 31 0 2.5 1 56140 0 "t=1#ms" _ + 213 10 31 0 1.5 -1 31180 0 "t=3.4ms" _ + 214 11 31 0 1.5 1 12246 0 "t=17.35ms" _ + 215 12 31 0 0.5 1 -3122 0 "t=236ms" _ + 216 13 31 0 2.5 1 -14950.7 0 "t=644ms" _ + 217 14 31 0 1.5 1 -22949.04 0 "t=157.36m" _ + 218 15 31 0 0.5 1 -24440.541 0 "t=stbl" _ + 219 16 31 0 0.5 1 -19042.52 0 "t=2.5534s" _ + 220 17 31 0 1.5 1 -7035 0 "t=190ms" _ + 221 18 31 0 2.5 1 11330 0 "t=15.1ms" _ + 222 10 32 0 0 1 37000 0 "t=3.5ms" _ + 223 11 32 0 3 -1 18640 0 "t=12.9ms" _ + 224 12 32 0 0 1 -829 0 "t=86ms" _ + 225 13 32 0 1 1 -11099 0 "t=33.0ms" _ + 226 13 32 1 4 1 -10142 0.9566 "t=200ns" _ + 227 14 32 0 0 1 -24077.69 0 "t=153y" _ + 228 15 32 0 1 1 -24304.87 0 "t=14.268d" _ + 229 16 32 0 0 1 -26015.533 0 "t=stbl" _ + 230 17 32 0 1 1 -13334.7 0 "t=298ms" _ + 231 18 32 0 0 1 -2200.4 0 "t=98ms" _ + 232 19 32 0 1 1 21100 0 "t=?" _ + 233 19 32 1 4 1 22050 0.95 "t=?" _ + 234 10 33 0 3.5 -1 46000 0 "t=?" _ + 235 11 33 0 1.5 1 23780 0 "t=8.2ms" _ + 236 12 33 0 1.5 -1 4962.3 0 "t=90.5ms" _ + 237 13 33 0 2.5 1 -8497 0 "t=41.7ms" _ + 238 14 33 0 1.5 1 -20514.3 0 "t=6.18s" _ + 239 15 33 0 0.5 1 -26337.3 0 "t=25.35d" _ + 240 16 33 0 1.5 1 -26585.854 0 "t=stbl" _ + 241 17 33 0 1.5 1 -21003.3 0 "t=2.5038s" _ + 242 18 33 0 0.5 1 -9384.3 0 "t=173.0ms" _ + 243 19 33 0 1.5 1 7040 0 "t=?" _ + 244 10 34 0 0 1 52840 0 "t=1#ms" _ + 245 11 34 0 1 1 31680 0 "t=5.5ms" _ + 246 12 34 0 0 1 8323 0 "t=20ms" _ + 247 13 34 0 4 -1 -3000 0 "t=56.3ms" _ + 248 13 34 1 1 1 -2450 0.55 "t=26ms" _ + 249 14 34 0 0 1 -19957 0 "t=2.77s" _ + 250 14 34 1 3 -1 -15701 4.2561 "t=<210ns" _ + 251 15 34 0 1 1 -24548.7 0 "t=12.43s" _ + 252 16 34 0 0 1 -29931.69 0 "t=stbl" _ + 253 17 34 0 0 1 -24440.08 0 "t=1.5266s" _ + 254 17 34 1 3 1 -24293.72 0.14636 "t=31.99m" _ + 255 18 34 0 0 1 -18378.29 0 "t=843.8ms" _ + 256 19 34 0 1 1 -1220 0 "t=?" _ + 257 20 34 0 0 1 13850 0 "t=?" _ + 258 11 35 0 1.5 1 38230 0 "t=1.5ms" _ + 259 12 35 0 3.5 -1 15640 0 "t=70ms" _ + 260 13 35 0 2.5 1 -224 0 "t=37.2ms" _ + 261 14 35 0 3.5 -1 -14390 0 "t=780ms" _ + 262 15 35 0 0.5 1 -24857.8 0 "t=47.3s" _ + 263 16 35 0 1.5 1 -28846.21 0 "t=87.37d" _ + 264 17 35 0 1.5 1 -29013.53 0 "t=stbl" _ + 265 18 35 0 1.5 1 -23047.3 0 "t=1.7756s" _ + 266 19 35 0 1.5 1 -11172.9 0 "t=178ms" _ + 267 20 35 0 0.5 1 4790 0 "t=25.7ms" _ + 268 11 36 0 -77.777 0 46300 0 "t=?" _ + 269 12 36 0 0 1 20380 0 "t=3.9ms" _ + 270 13 36 0 -77.777 0 5950 0 "t=90ms" _ + 271 14 36 0 0 1 -12440 0 "t=450ms" _ + 272 15 36 0 4 -1 -20251 0 "t=5.6s" _ + 273 16 36 0 0 1 -30664.13 0 "t=stbl" _ + 274 17 36 0 2 1 -29522.01 0 "t=301.3ky" _ + 275 18 36 0 0 1 -30231.540 0 "t=stbl" _ + 276 19 36 0 2 1 -17417.1 0 "t=341ms" _ + 277 20 36 0 0 1 -6450 0 "t=101.2ms" _ + 278 21 36 0 -77.777 0 15350 0 "t=?" _ + 279 11 37 0 1.5 1 53530 0 "t=1#ms" _ + 280 12 37 0 1.5 -1 28210 0 "t=8ms" _ + 281 13 37 0 2.5 1 9810 0 "t=11.5ms" _ + 282 14 37 0 3.5 -1 -6570 0 "t=90ms" _ + 283 15 37 0 0.5 1 -19000 0 "t=2.31s" _ + 284 16 37 0 3.5 -1 -26896.42 0 "t=5.05m" _ + 285 17 37 0 1.5 1 -31761.54 0 "t=stbl" _ + 286 18 37 0 1.5 1 -30947.66 0 "t=35.011d" _ + 287 19 37 0 1.5 1 -24800.20 0 "t=1.2365s" _ + 288 20 37 0 1.5 1 -13136.1 0 "t=181.1ms" _ + 289 21 37 0 3.5 -1 3520 0 "t=?" _ + 290 12 38 0 0 1 34070 0 "t=1#ms" _ + 291 13 38 0 -77.777 0 16210 0 "t=9.0ms" _ + 292 14 38 0 0 1 -4170 0 "t=90#ms" _ + 293 15 38 0 2 -1 -14620 0 "t=640ms" _ + 294 16 38 0 0 1 -26861 0 "t=170.3m" _ + 295 17 38 0 2 -1 -29798.10 0 "t=37.24m" _ + 296 17 38 1 5 -1 -29126.73 0.671365 "t=715ms" _ + 297 18 38 0 0 1 -34714.82 0 "t=stbl" _ + 298 19 38 0 3 1 -28800.75 0 "t=7.636m" _ + 299 19 38 1 0 1 -28670.61 0.13015 "t=924.46ms" _ + 300 19 38 2 7 1 -25342.61 3.45814 "t=21.95us" _ + 301 20 38 0 0 1 -22058.50 0 "t=443.70ms" _ + 302 21 38 0 2 -1 -4250 0 "t=?" _ + 303 21 38 1 5 -1 -3580 0.67 "t=?" _ + 304 22 38 0 0 1 10870 0 "t=?" _ + 305 12 39 0 3.5 -1 42280 0 "t=?" _ + 306 13 39 0 2.5 1 20650 0 "t=7.6ms" _ + 307 14 39 0 2.5 -1 2320 0 "t=47.5ms" _ + 308 15 39 0 0.5 1 -12770 0 "t=282ms" _ + 309 16 39 0 3.5 -1 -23160 0 "t=11.5s" _ + 310 17 39 0 1.5 1 -29800.2 0 "t=56.2m" _ + 311 18 39 0 3.5 -1 -33242 0 "t=269y" _ + 312 19 39 0 1.5 1 -33807.190 0 "t=stbl" _ + 313 20 39 0 1.5 1 -27282.7 0 "t=860.3ms" _ + 314 21 39 0 3.5 -1 -14173 0 "t=<300ns" _ + 315 22 39 0 1.5 1 2200 0 "t=28.5ms" _ + 316 12 40 0 0 1 48350 0 "t=1#ms" _ + 317 13 40 0 -77.777 0 27590 0 "t=10#ms" _ + 318 14 40 0 0 1 5430 0 "t=33.0ms" _ + 319 15 40 0 2 -1 -8110 0 "t=150ms" _ + 320 16 40 0 0 1 -22838 0 "t=8.8s" _ + 321 17 40 0 2 -1 -27560 0 "t=1.35m" _ + 322 18 40 0 0 1 -35039.894 0 "t=stbl" _ + 323 19 40 0 4 -1 -33535.49 0 "t=1.248Gy" _ + 324 19 40 1 0 1 -31891.85 1.643639 "t=336ns" _ + 325 20 40 0 0 1 -34846.384 0 "t=stbl" _ + 326 21 40 0 4 -1 -20523.3 0 "t=182.3ms" _ + 327 22 40 0 0 1 -8850 0 "t=52.4ms" _ + 328 23 40 0 2 -1 12170 0 "t=?" _ + 329 13 41 0 2.5 1 33420 0 "t=2#ms" _ + 330 14 41 0 3.5 -1 12120 0 "t=20.0ms" _ + 331 15 41 0 0.5 1 -4980 0 "t=101ms" _ + 332 16 41 0 3.5 -1 -19009 0 "t=1.99s" _ + 333 17 41 0 0.5 1 -27310 0 "t=38.4s" _ + 334 18 41 0 3.5 -1 -33067.5 0 "t=109.61m" _ + 335 19 41 0 1.5 1 -35559.543 0 "t=stbl" _ + 336 20 41 0 3.5 -1 -35137.89 0 "t=99.4ky" _ + 337 21 41 0 3.5 -1 -28642.41 0 "t=596.3ms" _ + 338 22 41 0 1.5 1 -15698 0 "t=81.9ms" _ + 339 23 41 0 3.5 -1 320 0 "t=?" _ + 340 13 42 0 -77.777 0 40100 0 "t=1#ms" _ + 341 14 42 0 0 1 16470 0 "t=12.5ms" _ + 342 15 42 0 -77.777 0 1010 0 "t=48.5ms" _ + 343 16 42 0 0 1 -17637.7 0 "t=1.016s" _ + 344 17 42 0 2 -1 -24830 0 "t=6.8s" _ + 345 18 42 0 0 1 -34423 0 "t=32.9y" _ + 346 19 42 0 2 -1 -35022.03 0 "t=12.355h" _ + 347 20 42 0 0 1 -38547.24 0 "t=stbl" _ + 348 21 42 0 0 1 -32121.15 0 "t=680.79ms" _ + 349 21 42 1 7 1 -31504.83 0.61632 "t=61.7s" _ + 350 22 42 0 0 1 -25104.67 0 "t=208.65ms" _ + 351 23 42 0 2 -1 -7620 0 "t=?" _ + 352 24 42 0 0 1 6730 0 "t=13.3ms" _ + 353 13 43 0 2.5 1 47020 0 "t=1#ms" _ + 354 14 43 0 1.5 -1 23100 0 "t=15#ms" _ + 355 15 43 0 0.5 1 4680 0 "t=35.8ms" _ + 356 16 43 0 1.5 -1 -12195 0 "t=265ms" _ + 357 16 43 1 3.5 -1 -11874 0.3207 "t=415.0ns" _ + 358 17 43 0 1.5 1 -24160 0 "t=3.13s" _ + 359 18 43 0 2.5 -1 -32010 0 "t=5.37m" _ + 360 19 43 0 1.5 1 -36575.4 0 "t=22.3h" _ + 361 19 43 1 3.5 -1 -35837.1 0.7383 "t=200ns" _ + 362 20 43 0 3.5 -1 -38408.82 0 "t=stbl" _ + 363 21 43 0 3.5 -1 -36188.1 0 "t=3.891h" _ + 364 21 43 1 1.5 1 -36036.3 0.15179 "t=438us" _ + 365 21 43 2 9.5 -1 -33064.4 3.12373 "t=472ns" _ + 366 22 43 0 3.5 -1 -29321 0 "t=509ms" _ + 367 22 43 1 1.5 1 -29008 0.313 "t=11.9us" _ + 368 22 43 2 9.5 -1 -26255 3.0664 "t=556ns" _ + 369 23 43 0 3.5 -1 -17920 0 "t=79.3ms" _ + 370 24 43 0 1.5 1 -1970 0 "t=21.1ms" _ + 371 14 44 0 0 1 28510 0 "t=10#ms" _ + 372 15 44 0 -77.777 0 10450 0 "t=18.5ms" _ + 373 16 44 0 0 1 -9204 0 "t=100ms" _ + 374 16 44 1 0 1 -7839 1.365 "t=2.619us" _ + 375 17 44 0 2 -1 -20380 0 "t=560ms" _ + 376 18 44 0 0 1 -32673.3 0 "t=11.87m" _ + 377 19 44 0 2 -1 -35781.5 0 "t=22.13m" _ + 378 20 44 0 0 1 -41468.7 0 "t=stbl" _ + 379 21 44 0 2 1 -37816.0 0 "t=4.0420h" _ + 380 21 44 1 1 -1 -37748.1 0.0678679 "t=154.8ns" _ + 381 21 44 2 0 -1 -37669.8 0.1461914 "t=51.0us" _ + 382 22 44 0 0 1 -37548.6 0 "t=59.1y" _ + 383 23 44 0 2 1 -24120 0 "t=111ms" _ + 384 23 44 1 6 1 -23850 0.27 "t=150ms" _ + 385 23 44 2 0 -1 -23970 0.15 "t=?" _ + 386 24 44 0 0 1 -13360 0 "t=42.8ms" _ + 387 25 44 0 2 -1 7030 0 "t=?" _ + 388 14 45 0 1.5 -1 37490 0 "t=1#ms" _ + 389 15 45 0 0.5 1 15600 0 "t=8#ms" _ + 390 16 45 0 1.5 -1 -3990 0 "t=68ms" _ + 391 17 45 0 1.5 1 -18260 0 "t=413ms" _ + 392 18 45 0 2.5 -1 -29770.8 0 "t=21.48s" _ + 393 19 45 0 1.5 1 -36615.6 0 "t=17.8m" _ + 394 20 45 0 3.5 -1 -40812.2 0 "t=162.61d" _ + 395 21 45 0 3.5 -1 -41071.9 0 "t=stbl" _ + 396 21 45 1 1.5 1 -41059.5 0.0124 "t=318ms" _ + 397 22 45 0 3.5 -1 -39009.8 0 "t=184.8m" _ + 398 22 45 1 1.5 -1 -38973.3 0.03653 "t=3.0us" _ + 399 23 45 0 3.5 -1 -31886.0 0 "t=547ms" _ + 400 23 45 1 1.5 -1 -31829.2 0.0568 "t=512ns" _ + 401 24 45 0 3.5 -1 -19510 0 "t=60.9ms" _ + 402 24 45 1 1.5 0 -19400 0.107 "t=>80us" _ + 403 25 45 0 3.5 -1 -5250 0 "t=?" _ + 404 26 45 0 1.5 1 13760 0 "t=2.2ms" _ + 405 15 46 0 -77.777 0 22970 0 "t=4#ms" _ + 406 16 46 0 0 1 340 0 "t=50ms" _ + 407 17 46 0 2 -1 -13860 0 "t=232ms" _ + 408 18 46 0 0 1 -29772.9 0 "t=8.4s" _ + 409 19 46 0 2 -1 -35413.9 0 "t=105s" _ + 410 20 46 0 0 1 -43139.4 0 "t=stbl" _ + 411 21 46 0 4 1 -41761.2 0 "t=83.80d" _ + 412 21 46 1 6 1 -41709.2 0.052011 "t=9.4us" _ + 413 21 46 2 1 -1 -41618.7 0.142528 "t=18.75s" _ + 414 22 46 0 0 1 -44127.80 0 "t=stbl" _ + 415 23 46 0 0 1 -37075.35 0 "t=422.64ms" _ + 416 23 46 1 3 1 -36273.89 0.80146 "t=1.02ms" _ + 417 24 46 0 0 1 -29472 0 "t=224.3ms" _ + 418 25 46 0 4 1 -12570 0 "t=36.2ms" _ + 419 25 46 1 1 -1 -12420 0.15 "t=1#ms" _ + 420 26 46 0 0 1 910 0 "t=13.0ms" _ + 421 15 47 0 0.5 1 29710 0 "t=2#ms" _ + 422 16 47 0 1.5 -1 7370 0 "t=20#ms" _ + 423 17 47 0 1.5 1 -9780 0 "t=101ms" _ + 424 18 47 0 1.5 -1 -25366.3 0 "t=1.23s" _ + 425 19 47 0 0.5 1 -35712.0 0 "t=17.50s" _ + 426 20 47 0 3.5 -1 -42344.4 0 "t=4.536d" _ + 427 21 47 0 3.5 -1 -44336.6 0 "t=3.3492d" _ + 428 21 47 1 1.5 1 -43569.8 0.76683 "t=272ns" _ + 429 22 47 0 2.5 -1 -44937.36 0 "t=stbl" _ + 430 23 47 0 1.5 -1 -42006.62 0 "t=32.6m" _ + 431 24 47 0 1.5 -1 -34563 0 "t=500ms" _ + 432 25 47 0 2.5 -1 -22570 0 "t=88.0ms" _ + 433 26 47 0 3.5 -1 -6870 0 "t=21.9ms" _ + 434 26 47 1 1.5 1 -6100 0.77 "t=?" _ + 435 27 47 0 3.5 -1 10370 0 "t=?" _ + 436 16 48 0 0 1 12760 0 "t=10#ms" _ + 437 17 48 0 -77.777 0 -4280 0 "t=100#ms" _ + 438 18 48 0 0 1 -22280 0 "t=415ms" _ + 439 19 48 0 1 -1 -32284.5 0 "t=6.8s" _ + 440 20 48 0 0 1 -44224.63 0 "t=45Ey" _ + 441 21 48 0 6 1 -44504 0 "t=43.67h" _ + 442 22 48 0 0 1 -48492.71 0 "t=stbl" _ + 443 23 48 0 4 1 -44477.7 0 "t=15.9735d" _ + 444 24 48 0 0 1 -42822 0 "t=21.56h" _ + 445 25 48 0 4 1 -29296 0 "t=158.1ms" _ + 446 26 48 0 0 1 -18000 0 "t=45.3ms" _ + 447 27 48 0 6 1 1500 0 "t=?" _ + 448 28 48 0 0 1 16790 0 "t=2.8ms" _ + 449 16 49 0 1.5 -1 21090 0 "t=?" _ + 450 17 49 0 1.5 1 940 0 "t=50#ms" _ + 451 18 49 0 1.5 -1 -17190 0 "t=236ms" _ + 452 19 49 0 0.5 1 -29611.5 0 "t=1.26s" _ + 453 20 49 0 1.5 -1 -41299.77 0 "t=8.718m" _ + 454 21 49 0 3.5 -1 -46561.3 0 "t=57.18m" _ + 455 22 49 0 3.5 -1 -48563.79 0 "t=stbl" _ + 456 23 49 0 3.5 -1 -47961.9 0 "t=330d" _ + 457 24 49 0 2.5 -1 -45333.1 0 "t=42.3m" _ + 458 25 49 0 2.5 -1 -37620.6 0 "t=382ms" _ + 459 26 49 0 3.5 -1 -24751 0 "t=64.7ms" _ + 460 27 49 0 3.5 -1 -9880 0 "t=?" _ + 461 28 49 0 3.5 -1 8200 0 "t=7.5ms" _ + 462 17 50 0 -77.777 0 7740 0 "t=20#ms" _ + 463 18 50 0 0 1 -13330 0 "t=106ms" _ + 464 19 50 0 0 -1 -25728 0 "t=472ms" _ + 465 19 50 1 2 -1 -25557 0.1714 "t=125ns" _ + 466 20 50 0 0 1 -39589.2 0 "t=13.9s" _ + 467 21 50 0 5 1 -44547 0 "t=102.5s" _ + 468 21 50 1 2 1 -44290 0.256895 "t=350ms" _ + 469 22 50 0 0 1 -51431.66 0 "t=stbl" _ + 470 23 50 0 6 1 -49224.0 0 "t=150Py" _ + 471 24 50 0 0 1 -50262.1 0 "t=stbl" _ + 472 25 50 0 0 1 -42627.6 0 "t=283.19ms" _ + 473 25 50 1 5 1 -42402.3 0.22531 "t=1.75m" _ + 474 26 50 0 0 1 -34476 0 "t=152.1ms" _ + 475 27 50 0 6 1 -17630 0 "t=38.8ms" _ + 476 28 50 0 0 1 -4120 0 "t=18.5ms" _ + 477 17 51 0 1.5 1 14290 0 "t=2#ms" _ + 478 18 51 0 1.5 -1 -6690 0 "t=60#ms" _ + 479 19 51 0 1.5 1 -22516 0 "t=365ms" _ + 480 20 51 0 1.5 -1 -36332.3 0 "t=10.0s" _ + 481 21 51 0 3.5 -1 -43229 0 "t=12.4s" _ + 482 22 51 0 1.5 -1 -49732.8 0 "t=5.76m" _ + 483 23 51 0 3.5 -1 -52203.8 0 "t=stbl" _ + 484 24 51 0 3.5 -1 -51451.4 0 "t=27.7010d" _ + 485 25 51 0 2.5 -1 -48243.9 0 "t=46.2m" _ + 486 26 51 0 2.5 -1 -40203 0 "t=305.4ms" _ + 487 27 51 0 3.5 -1 -27340 0 "t=68.8ms" _ + 488 28 51 0 3.5 -1 -11900 0 "t=23.8ms" _ + 489 18 52 0 0 1 -1280 0 "t=10#ms" _ + 490 19 52 0 2 -1 -17140 0 "t=110ms" _ + 491 20 52 0 0 1 -34266.3 0 "t=4.6s" _ + 492 21 52 0 3 1 -40440 0 "t=8.2s" _ + 493 22 52 0 0 1 -49470 0 "t=1.7m" _ + 494 23 52 0 3 1 -51443.8 0 "t=3.743m" _ + 495 24 52 0 0 1 -55419.2 0 "t=stbl" _ + 496 25 52 0 6 1 -50707.3 0 "t=5.591d" _ + 497 25 52 1 2 1 -50329.6 0.377749 "t=21.1m" _ + 498 26 52 0 0 1 -48330 0 "t=8.275h" _ + 499 26 52 1 12 1 -41372 6.958 "t=45.9s" _ + 500 27 52 0 6 1 -34361 0 "t=111.1ms" _ + 501 27 52 1 2 1 -33974 0.387 "t=102ms" _ + 502 28 52 0 0 1 -22330 0 "t=41.8ms" _ + 503 29 52 0 3 1 -2280 0 "t=?" _ + 504 18 53 0 2.5 -1 6790 0 "t=3#ms" _ + 505 19 53 0 1.5 1 -12300 0 "t=30ms" _ + 506 20 53 0 1.5 -1 -29390 0 "t=461ms" _ + 507 21 53 0 3.5 -1 -38910 0 "t=2.4s" _ + 508 22 53 0 1.5 -1 -46830 0 "t=32.7s" _ + 509 23 53 0 3.5 -1 -51851 0 "t=1.543m" _ + 510 24 53 0 1.5 -1 -55287.0 0 "t=stbl" _ + 511 25 53 0 3.5 -1 -54690.1 0 "t=3.7My" _ + 512 26 53 0 3.5 -1 -50947.5 0 "t=8.51m" _ + 513 26 53 1 9.5 -1 -47907.1 3.0404 "t=2.54m" _ + 514 27 53 0 3.5 -1 -42659.4 0 "t=242ms" _ + 515 27 53 1 9.5 -1 -39485.2 3.1742 "t=247ms" _ + 516 28 53 0 3.5 -1 -29631 0 "t=55.2ms" _ + 517 29 53 0 1.5 -1 -13270 0 "t=?" _ + 518 19 54 0 2 -1 -5000 0 "t=10ms" _ + 519 20 54 0 0 1 -25160 0 "t=90ms" _ + 520 21 54 0 3 1 -33890 0 "t=526ms" _ + 521 21 54 1 5 1 -33780 0.1105 "t=2.77us" _ + 522 22 54 0 0 1 -45620 0 "t=2.1s" _ + 523 23 54 0 3 1 -49893 0 "t=49.8s" _ + 524 23 54 1 5 1 -49785 0.108 "t=900ns" _ + 525 24 54 0 0 1 -56934.8 0 "t=stbl" _ + 526 25 54 0 3 1 -55557.6 0 "t=312.20d" _ + 527 26 54 0 0 1 -56254.5 0 "t=stbl" _ + 528 26 54 1 10 1 -49727.4 6.5271 "t=364ns" _ + 529 27 54 0 0 1 -48010.0 0 "t=193.28ms" _ + 530 27 54 1 7 1 -47812.4 0.19757 "t=1.48m" _ + 531 28 54 0 0 1 -39278 0 "t=114.2ms" _ + 532 28 54 1 10 1 -32821 6.4574 "t=152ns" _ + 533 29 54 0 3 1 -21410 0 "t=?" _ + 534 30 54 0 0 1 -6270 0 "t=1.8ms" _ + 535 19 55 0 1.5 1 710 0 "t=3#ms" _ + 536 20 55 0 2.5 -1 -18350 0 "t=22ms" _ + 537 21 55 0 3.5 -1 -30160 0 "t=96ms" _ + 538 22 55 0 0.5 -1 -41670 0 "t=1.3s" _ + 539 23 55 0 3.5 -1 -49140 0 "t=6.54s" _ + 540 24 55 0 1.5 -1 -55109.7 0 "t=3.497m" _ + 541 25 55 0 2.5 -1 -57712.4 0 "t=stbl" _ + 542 26 55 0 1.5 -1 -57481.3 0 "t=2.744y" _ + 543 27 55 0 3.5 -1 -54029.9 0 "t=17.53h" _ + 544 28 55 0 3.5 -1 -45335.8 0 "t=204.7ms" _ + 545 29 55 0 1.5 -1 -31640 0 "t=57ms" _ + 546 30 55 0 2.5 -1 -14570 0 "t=19.8ms" _ + 547 19 56 0 2 -1 7930 0 "t=1#ms" _ + 548 20 56 0 0 1 -13900 0 "t=11ms" _ + 549 21 56 0 1 1 -24850 0 "t=26ms" _ + 550 21 56 1 6 1 -24850 0 "t=75ms" _ + 551 21 56 2 4 1 -24080 0.7749 "t=290ns" _ + 552 22 56 0 0 1 -39320 0 "t=200ms" _ + 553 23 56 0 1 1 -46150 0 "t=216ms" _ + 554 24 56 0 0 1 -55285.0 0 "t=5.94m" _ + 555 25 56 0 3 1 -56911.5 0 "t=2.5789h" _ + 556 26 56 0 0 1 -60607.1 0 "t=stbl" _ + 557 27 56 0 4 1 -56040.4 0 "t=77.236d" _ + 558 28 56 0 0 1 -53907.5 0 "t=6.075d" _ + 559 29 56 0 4 1 -38643 0 "t=93ms" _ + 560 30 56 0 0 1 -25390 0 "t=32.9ms" _ + 561 31 56 0 3 1 -3390 0 "t=?" _ + 562 20 57 0 2.5 -1 -6870 0 "t=5#ms" _ + 563 21 57 0 3.5 -1 -21000 0 "t=22ms" _ + 564 22 57 0 2.5 -1 -33920 0 "t=95ms" _ + 565 23 57 0 3.5 -1 -44410 0 "t=350ms" _ + 566 24 57 0 1.5 -1 -52524.7 0 "t=21.1s" _ + 567 25 57 0 2.5 -1 -57486.3 0 "t=85.4s" _ + 568 26 57 0 0.5 -1 -60181.8 0 "t=stbl" _ + 569 27 57 0 3.5 -1 -59345.6 0 "t=271.70d" _ + 570 28 57 0 1.5 -1 -56083.8 0 "t=35.60h" _ + 571 29 57 0 1.5 -1 -47308.9 0 "t=196.3ms" _ + 572 30 57 0 3.5 -1 -32550 0 "t=38ms" _ + 573 31 57 0 0.5 -1 -15010 0 "t=?" _ + 574 20 58 0 0 1 -1920 0 "t=3#ms" _ + 575 21 58 0 3 1 -14880 0 "t=12ms" _ + 576 22 58 0 0 1 -31110 0 "t=55ms" _ + 577 23 58 0 1 1 -40400 0 "t=191ms" _ + 578 24 58 0 0 1 -51991.8 0 "t=7.0s" _ + 579 25 58 0 1 1 -55827.6 0 "t=3.0s" _ + 580 25 58 1 4 1 -55755.8 0.07177 "t=65.4s" _ + 581 26 58 0 0 1 -62155.1 0 "t=stbl" _ + 582 27 58 0 2 1 -59847.2 0 "t=70.86d" _ + 583 27 58 1 5 1 -59822.3 0.02495 "t=9.10h" _ + 584 27 58 2 4 1 -59794.1 0.05315 "t=10.5us" _ + 585 28 58 0 0 1 -60228.7 0 "t=stbl" _ + 586 29 58 0 1 1 -51667.7 0 "t=3.204s" _ + 587 30 58 0 0 1 -42300 0 "t=86.7ms" _ + 588 31 58 0 2 1 -23540 0 "t=?" _ + 589 31 58 1 5 1 -23510 0.03 "t=?" _ + 590 32 58 0 0 1 -7080 0 "t=?" _ + 591 21 59 0 3.5 -1 -10300 0 "t=10#ms" _ + 592 22 59 0 2.5 -1 -25510 0 "t=28.5ms" _ + 593 22 59 1 0.5 -1 -25400 0.109 "t=590ns" _ + 594 23 59 0 2.5 -1 -37830 0 "t=95ms" _ + 595 24 59 0 0.5 -1 -48090 0 "t=1050ms" _ + 596 24 59 1 4.5 1 -47590 0.503 "t=96us" _ + 597 25 59 0 2.5 -1 -55525.3 0 "t=4.59s" _ + 598 26 59 0 1.5 -1 -60664.8 0 "t=44.495d" _ + 599 27 59 0 3.5 -1 -62229.7 0 "t=stbl" _ + 600 28 59 0 1.5 -1 -61156.7 0 "t=81ky" _ + 601 29 59 0 1.5 -1 -56358.3 0 "t=81.5s" _ + 602 30 59 0 1.5 -1 -47215.6 0 "t=182.0ms" _ + 603 31 59 0 1.5 -1 -33760 0 "t=?" _ + 604 32 59 0 3.5 -1 -15870 0 "t=8#ms" _ + 605 21 60 0 3 1 -4050 0 "t=3#ms" _ + 606 22 60 0 0 1 -22330 0 "t=22.2ms" _ + 607 23 60 0 3 1 -33240 0 "t=122ms" _ + 608 23 60 1 1 1 -33240 0 "t=40ms" _ + 609 23 60 2 4 1 -33040 0.2037 "t=230ns" _ + 610 24 60 0 0 1 -46670 0 "t=490ms" _ + 611 25 60 0 1 1 -52967.9 0 "t=280ms" _ + 612 25 60 1 4 1 -52696.0 0.2719 "t=1.77s" _ + 613 26 60 0 0 1 -61413 0 "t=2.62My" _ + 614 27 60 0 5 1 -61650.3 0 "t=5.2712y" _ + 615 27 60 1 2 1 -61591.7 0.05859 "t=10.467m" _ + 616 28 60 0 0 1 -64473.1 0 "t=stbl" _ + 617 29 60 0 2 1 -58345.1 0 "t=23.7m" _ + 618 30 60 0 0 1 -54174.3 0 "t=2.38m" _ + 619 31 60 0 2 1 -39590 0 "t=70ms" _ + 620 32 60 0 0 1 -27090 0 "t=30#ms" _ + 621 33 60 0 5 1 -5470 0 "t=?" _ + 622 33 60 1 2 1 -5410 0.06 "t=?" _ + 623 21 61 0 3.5 -1 930 0 "t=2#ms" _ + 624 22 61 0 0.5 -1 -16350 0 "t=15ms" _ + 625 23 61 0 1.5 -1 -30510 0 "t=48.2ms" _ + 626 24 61 0 2.5 -1 -42480 0 "t=243ms" _ + 627 25 61 0 2.5 -1 -51742.1 0 "t=709ms" _ + 628 26 61 0 1.5 -1 -58920.5 0 "t=5.98m" _ + 629 26 61 1 4.5 1 -58058.8 0.86167 "t=238ns" _ + 630 27 61 0 3.5 -1 -62898.1 0 "t=1.649h" _ + 631 28 61 0 1.5 -1 -64221.9 0 "t=stbl" _ + 632 29 61 0 1.5 -1 -61984.1 0 "t=3.339h" _ + 633 30 61 0 1.5 -1 -56349 0 "t=89.1s" _ + 634 31 61 0 1.5 -1 -47130 0 "t=167ms" _ + 635 31 61 1 0.5 -1 -47040 0.09 "t=?" _ + 636 32 61 0 1.5 -1 -33360 0 "t=44ms" _ + 637 33 61 0 1.5 -1 -16900 0 "t=?" _ + 638 22 62 0 0 1 -12500 0 "t=10#ms" _ + 639 23 62 0 3 1 -25480 0 "t=33.6ms" _ + 640 24 62 0 0 1 -40890 0 "t=206ms" _ + 641 25 62 0 1 1 -48524 0 "t=92ms" _ + 642 25 62 1 4 1 -48181.0 0.343 "t=671ms" _ + 643 26 62 0 0 1 -58878.0 0 "t=68s" _ + 644 27 62 0 2 1 -61424 0 "t=1.54m" _ + 645 27 62 1 5 1 -61402 0.022 "t=13.86m" _ + 646 28 62 0 0 1 -66746.3 0 "t=stbl" _ + 647 29 62 0 1 1 -62787.4 0 "t=9.67m" _ + 648 30 62 0 0 1 -61168.0 0 "t=9.193h" _ + 649 31 62 0 0 1 -51986.9 0 "t=116.121ms" _ + 650 32 62 0 0 1 -41740 0 "t=129ms" _ + 651 33 62 0 1 1 -24320 0 "t=?" _ + 652 22 63 0 0.5 -1 -5750 0 "t=3#ms" _ + 653 23 63 0 1.5 -1 -21890 0 "t=19.6ms" _ + 654 24 63 0 0.5 -1 -36010 0 "t=129ms" _ + 655 25 63 0 2.5 -1 -46887 0 "t=275ms" _ + 656 26 63 0 2.5 -1 -55636 0 "t=6.1s" _ + 657 27 63 0 3.5 -1 -61851 0 "t=26.9s" _ + 658 28 63 0 0.5 -1 -65512.8 0 "t=101.2y" _ + 659 28 63 1 2.5 -1 -65425.7 0.08715 "t=1.67us" _ + 660 29 63 0 1.5 -1 -65579.8 0 "t=stbl" _ + 661 30 63 0 1.5 -1 -62213.4 0 "t=38.47m" _ + 662 31 63 0 1.5 -1 -56547.1 0 "t=32.4s" _ + 663 32 63 0 1.5 -1 -46920 0 "t=142ms" _ + 664 33 63 0 1.5 -1 -33500 0 "t=?" _ + 665 22 64 0 0 1 -1030 0 "t=4#ms" _ + 666 23 64 0 1 0 -16320 0 "t=15ms" _ + 667 23 64 1 -77.777 0 -16240 0.081 "t=<1us" _ + 668 24 64 0 0 1 -33480 0 "t=43ms" _ + 669 25 64 0 1 1 -42989 0 "t=88.8ms" _ + 670 25 64 1 4 1 -42815 0.1741 "t=439us" _ + 671 26 64 0 0 1 -54970 0 "t=2.0s" _ + 672 27 64 0 1 1 -59792 0 "t=300ms" _ 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_ + 696 33 65 0 1.5 -1 -46940 0 "t=170ms" _ + 697 34 65 0 1.5 -1 -33020 0 "t=33ms" _ + 698 23 66 0 -77.777 0 -5610 0 "t=5#ms" _ + 699 24 66 0 0 1 -24720 0 "t=23.8ms" _ + 700 25 66 0 1 1 -36750 0 "t=64.2ms" _ + 701 25 66 1 5 -1 -36286 0.4645 "t=780us" _ + 702 26 66 0 0 1 -50068 0 "t=351ms" _ + 703 27 66 0 1 1 -56409 0 "t=194ms" _ + 704 27 66 1 3 1 -56234 0.1751 "t=1.21us" _ + 705 27 66 2 8 -1 -55767 0.642 "t=>100us" _ + 706 28 66 0 0 1 -66006.3 0 "t=54.6h" _ + 707 29 66 0 1 1 -66258.3 0 "t=5.120m" _ + 708 29 66 1 6 -1 -65104.1 1.1542 "t=600ns" _ + 709 30 66 0 0 1 -68899.2 0 "t=stbl" _ + 710 31 66 0 0 1 -63723.7 0 "t=9.304h" _ + 711 32 66 0 0 1 -61607.0 0 "t=2.26h" _ + 712 33 66 0 0 1 -52025 0 "t=95.77ms" _ + 713 33 66 1 5 1 -50668 1.35663 "t=1.14us" _ + 714 33 66 2 9 1 -49001 3.0238 "t=7.98us" _ + 715 34 66 0 0 1 -41660 0 "t=33ms" _ + 716 23 67 0 2.5 -1 -650 0 "t=2#ms" _ + 717 24 67 0 0.5 -1 -18680 0 "t=10#ms" _ + 718 25 67 0 2.5 -1 -33460 0 "t=46.7ms" _ + 719 26 67 0 0.5 -1 -45610 0 "t=394ms" _ + 720 26 67 1 2.5 1 -45210 0.402 "t=64us" _ + 721 26 67 2 4.5 1 -45160 0.45 "t=75us" _ + 722 27 67 0 3.5 -1 -55322 0 "t=329ms" _ + 723 27 67 1 0.5 -1 -54830 0.4916 "t=496ms" _ + 724 28 67 0 0.5 -1 -63742.7 0 "t=21s" _ + 725 28 67 1 4.5 1 -62736.1 1.0066 "t=13.34us" _ + 726 29 67 0 1.5 -1 -67319.5 0 "t=61.83h" _ + 727 30 67 0 2.5 -1 -67880.3 0 "t=stbl" _ + 728 30 67 1 0.5 -1 -67787.0 0.093312 "t=9.19us" _ + 729 30 67 2 4.5 1 -67275.8 0.60448 "t=333ns" _ + 730 31 67 0 1.5 -1 -66879.0 0 "t=3.2617d" _ + 731 32 67 0 0.5 -1 -62658 0 "t=18.9m" _ + 732 32 67 1 2.5 -1 -62640 0.0182 "t=13.7us" _ + 733 32 67 2 4.5 1 -61906 0.7517 "t=109.1ns" _ + 734 33 67 0 2.5 -1 -56587.2 0 "t=42.5s" _ + 735 34 67 0 2.5 -1 -46580 0 "t=133ms" _ + 736 35 67 0 0.5 -1 -32790 0 "t=?" _ + 737 24 68 0 0 1 -14800 0 "t=5#ms" _ + 738 25 68 0 0 0 -28380 0 "t=33.7ms" _ + 739 26 68 0 0 1 -43490 0 "t=188ms" _ + 740 27 68 0 7 -1 -51930 0 "t=200ms" _ + 741 27 68 1 1 1 -51780 0.15 "t=1.6s" _ + 742 27 68 2 0 0 -51740 0.195 "t=101ns" _ + 743 28 68 0 0 1 -63463.8 0 "t=29s" _ + 744 28 68 1 0 1 -61860 1.60352 "t=270ns" _ + 745 28 68 2 5 -1 -60615 2.8491 "t=850us" _ + 746 29 68 0 1 1 -65567.0 0 "t=30.9s" _ + 747 29 68 1 6 -1 -64845.7 0.72126 "t=3.75m" _ + 748 30 68 0 0 1 -70007.1 0 "t=stbl" _ + 749 31 68 0 1 1 -67086.0 0 "t=67.845m" _ + 750 32 68 0 0 1 -66978.8 0 "t=270.93d" _ + 751 33 68 0 3 1 -58894.5 0 "t=151.6s" _ + 752 33 68 1 1 1 -58469.4 0.4251 "t=111ns" _ + 753 34 68 0 0 1 -54189.4 0 "t=35.5s" _ + 754 35 68 0 3 1 -38790 0 "t=?" _ + 755 24 69 0 3.5 1 -8580 0 "t=2#ms" _ + 756 25 69 0 2.5 -1 -24770 0 "t=22.1ms" _ + 757 26 69 0 0.5 -1 -39030 0 "t=108.2ms" _ + 758 27 69 0 3.5 -1 -50280 0 "t=180ms" _ + 759 27 69 1 0.5 -1 -49780 0.5 "t=750ms" _ + 760 28 69 0 4.5 1 -59979 0 "t=11.4s" _ + 761 28 69 1 0.5 -1 -59658 0.321 "t=3.5s" _ + 762 28 69 2 8.5 -1 -57279 2.7 "t=439ns" _ + 763 29 69 0 1.5 -1 -65736.2 0 "t=2.85m" _ + 764 29 69 1 6.5 1 -62994.2 2.742 "t=357ns" _ + 765 30 69 0 0.5 -1 -68417.8 0 "t=56.4m" _ + 766 30 69 1 4.5 1 -67979.2 0.438636 "t=13.756h" _ + 767 31 69 0 1.5 -1 -69327.8 0 "t=stbl" _ + 768 32 69 0 2.5 -1 -67100.7 0 "t=39.05h" _ + 769 32 69 1 0.5 -1 -67013.9 0.08676 "t=5.1us" _ + 770 32 69 2 4.5 1 -66702.8 0.39794 "t=2.81us" _ + 771 33 69 0 2.5 -1 -63110 0 "t=15.2m" _ + 772 34 69 0 0.5 -1 -56434.7 0 "t=27.4s" _ + 773 34 69 1 2.5 -1 -56395.9 0.03885 "t=2.0us" _ + 774 34 69 2 4.5 1 -55860.7 0.574 "t=955ns" _ + 775 35 69 0 2.5 -1 -46260 0 "t=<24ns" _ + 776 35 69 1 2.5 -1 -46220 0.04 "t=?" _ + 777 35 69 2 4.5 1 -45690 0.57 "t=?" _ + 778 36 69 0 2.5 -1 -32440 0 "t=28ms" _ + 779 24 70 0 0 1 -4480 0 "t=1#ms" _ + 780 25 70 0 -77.777 0 -19500 0 "t=19.9ms" _ + 781 26 70 0 0 1 -36510 0 "t=63.0ms" _ + 782 27 70 0 6 -1 -46630 0 "t=112ms" _ + 783 27 70 1 3 1 -46430 0.2 "t=470ms" _ + 784 28 70 0 0 1 -59213.9 0 "t=6.0s" _ + 785 28 70 1 8 1 -56353.9 2.86 "t=232ns" _ + 786 29 70 0 6 -1 -62976.4 0 "t=44.5s" _ + 787 29 70 1 3 -1 -62875.3 0.1011 "t=33s" _ + 788 29 70 2 1 1 -62733.8 0.2426 "t=6.6s" _ + 789 30 70 0 0 1 -69564.7 0 "t=stbl" _ + 790 31 70 0 1 1 -68910.1 0 "t=21.14m" _ + 791 32 70 0 0 1 -70561.9 0 "t=stbl" _ + 792 33 70 0 4 1 -64340 0 "t=52.6m" _ + 793 33 70 1 2 1 -64310 0.032008 "t=96us" _ + 794 34 70 0 0 1 -61929.9 0 "t=41.1m" _ + 795 35 70 0 0 1 -51426 0 "t=79.1ms" _ + 796 35 70 1 9 1 -49134 2.2923 "t=2.2s" _ + 797 36 70 0 0 1 -41100 0 "t=52ms" _ + 798 25 71 0 2.5 -1 -15570 0 "t=5#ms" _ + 799 26 71 0 3.5 1 -31430 0 "t=33.7ms" _ + 800 27 71 0 3.5 -1 -44370 0 "t=80ms" _ + 801 28 71 0 4.5 1 -55406.2 0 "t=2.56s" _ + 802 28 71 1 0.5 -1 -55406.0 0.499 "t=2.3s" _ + 803 29 71 0 1.5 -1 -62711.1 0 "t=19.4s" _ + 804 29 71 1 9.5 -1 -59955.4 2.7557 "t=271ns" _ + 805 30 71 0 0.5 -1 -67328.8 0 "t=2.45m" _ + 806 30 71 1 4.5 1 -67171.1 0.1577 "t=4.125h" _ + 807 31 71 0 1.5 -1 -70139.1 0 "t=stbl" _ + 808 32 71 0 0.5 -1 -69906.5 0 "t=11.43d" _ + 809 32 71 1 4.5 1 -69708.1 0.198354 "t=20.41ms" _ + 810 33 71 0 2.5 -1 -67893 0 "t=65.30h" _ + 811 34 71 0 2.5 -1 -63146.5 0 "t=4.74m" _ + 812 34 71 1 0.5 -1 -63097.7 0.04879 "t=5.6us" _ + 813 34 71 2 4.5 1 -62886.0 0.26048 "t=19.0us" _ + 814 35 71 0 2.5 -1 -56502 0 "t=21.4s" _ + 815 36 71 0 2.5 -1 -46330 0 "t=100ms" _ + 816 37 71 0 2.5 -1 -32060 0 "t=?" _ + 817 37 71 1 0.5 -1 -32010 0.05 "t=?" _ + 818 37 71 2 4.5 1 -31800 0.26 "t=?" _ + 819 25 72 0 -77.777 0 -9900 0 "t=2#ms" _ + 820 26 72 0 0 1 -28430 0 "t=19ms" _ + 821 27 72 0 6 -1 -40200 0 "t=52.5ms" _ + 822 27 72 1 0 1 -40000 0.2 "t=47.8ms" _ + 823 28 72 0 0 1 -54226.1 0 "t=1.57s" _ + 824 29 72 0 2 -1 -59783.0 0 "t=6.63s" _ + 825 29 72 1 6 -1 -59512.7 0.2703 "t=1.76us" _ + 826 30 72 0 0 1 -68145.5 0 "t=46.5h" _ + 827 31 72 0 3 -1 -68588.3 0 "t=14.025h" _ + 828 31 72 1 0 1 -68468.6 0.11966 "t=39.68ms" _ + 829 32 72 0 0 1 -72585.90 0 "t=stbl" _ + 830 32 72 1 0 1 -71894.47 0.69143 "t=444.2ns" _ + 831 33 72 0 2 -1 -68230 0 "t=26.0h" _ + 832 34 72 0 0 1 -67868.2 0 "t=8.40d" _ + 833 35 72 0 1 1 -59061.7 0 "t=78.6s" _ + 834 35 72 1 3 -1 -58960.9 0.10076 "t=10.6s" _ + 835 36 72 0 0 1 -53941 0 "t=17.16s" _ + 836 37 72 0 1 1 -38330 0 "t=?" _ + 837 37 72 1 3 -1 -38230 0.1 "t=?" _ + 838 26 73 0 3.5 1 -22900 0 "t=12.9ms" _ + 839 27 73 0 3.5 -1 -37420 0 "t=40.7ms" _ + 840 28 73 0 4.5 1 -50108.2 0 "t=840ms" _ + 841 29 73 0 1.5 -1 -58987.4 0 "t=4.2s" _ + 842 30 73 0 0.5 -1 -65593.4 0 "t=23.5s" _ + 843 30 73 1 2.5 1 -65397.9 0.1955 "t=13.0ms" _ + 844 30 73 2 4.5 1 -65355.8 0.2376 "t=5.8s" _ + 845 31 73 0 0.5 -1 -69699.3 0 "t=4.86h" _ + 846 32 73 0 4.5 1 -71297.52 0 "t=stbl" _ + 847 32 73 1 2.5 1 -71284.24 0.0132845 "t=2.92us" _ + 848 32 73 2 0.5 -1 -71230.79 0.066726 "t=499ms" _ + 849 33 73 0 1.5 -1 -70953 0 "t=80.30d" _ + 850 33 73 1 4.5 1 -70525 0.427906 "t=5.7us" _ + 851 34 73 0 4.5 1 -68227 0 "t=7.15h" _ + 852 34 73 1 1.5 -1 -68201 0.02571 "t=39.8m" _ + 853 35 73 0 0.5 -1 -63647 0 "t=3.4m" _ + 854 36 73 0 1.5 -1 -56552 0 "t=27.3s" _ + 855 36 73 1 4.5 1 -56118 0.43366 "t=107ns" _ + 856 37 73 0 1.5 -1 -46080 0 "t=?" _ + 857 37 73 1 4.5 1 -45650 0.43 "t=?" _ + 858 38 73 0 0.5 -1 -31950 0 "t=>25ms" _ + 859 26 74 0 0 1 -19590 0 "t=2#ms" _ + 860 27 74 0 -77.777 0 -32820 0 "t=31.3ms" _ + 861 28 74 0 0 1 -48460 0 "t=507.7ms" _ + 862 29 74 0 2 -1 -56006 0 "t=1.63s" _ + 863 30 74 0 0 1 -65756.7 0 "t=95.6s" _ + 864 31 74 0 3 -1 -68049.6 0 "t=8.12m" _ + 865 31 74 1 0 1 -67990 0.059571 "t=9.5s" _ + 866 32 74 0 0 1 -73422.442 0 "t=stbl" _ + 867 33 74 0 2 -1 -70860.1 0 "t=17.77d" _ + 868 34 74 0 0 1 -72213.201 0 "t=stbl" _ + 869 35 74 0 0 -1 -65288 0 "t=25.4m" _ + 870 35 74 1 4 1 -65274 0.01358 "t=46m" _ + 871 36 74 0 0 1 -62331.8 0 "t=11.50m" _ + 872 37 74 0 0 1 -51916 0 "t=64.776ms" _ + 873 38 74 0 0 1 -40830 0 "t=27ms" _ + 874 26 75 0 4.5 1 -13640 0 "t=2#ms" _ + 875 27 75 0 3.5 -1 -29650 0 "t=26.5ms" _ + 876 28 75 0 3.5 1 -44030 0 "t=331.6ms" _ + 877 29 75 0 2.5 -1 -54471.3 0 "t=1.224s" _ + 878 29 75 1 0.5 -1 -54409.6 0.0617 "t=310ns" _ + 879 29 75 2 1.5 -1 -54405.1 0.0662 "t=149ns" _ + 880 30 75 0 3.5 1 -62558.9 0 "t=10.2s" _ + 881 30 75 1 0.5 -1 -62432.0 0.12694 "t=5#s" _ + 882 31 75 0 1.5 -1 -68464.6 0 "t=126s" _ + 883 32 75 0 0.5 -1 -71856.96 0 "t=82.78m" _ + 884 32 75 1 3.5 1 -71717.27 0.13969 "t=47.7s" _ + 885 32 75 2 2.5 1 -71664.77 0.19219 "t=216ns" _ + 886 33 75 0 1.5 -1 -73034.2 0 "t=stbl" _ + 887 33 75 1 4.5 1 -72730.3 0.3039243 "t=17.62ms" _ + 888 34 75 0 2.5 1 -72169.48 0 "t=119.78d" _ + 889 35 75 0 1.5 -1 -69107 0 "t=96.7m" _ + 890 36 75 0 2.5 1 -64324 0 "t=4.60m" _ + 891 37 75 0 1.5 -1 -57218.7 0 "t=19.0s" _ + 892 38 75 0 1.5 -1 -46620 0 "t=88ms" _ + 893 39 75 0 2.5 1 -31820 0 "t=100#us" _ + 894 27 76 0 8 -1 -24510 0 "t=23ms" _ + 895 27 76 1 1 -1 -24410 0.1 "t=16ms" _ + 896 27 76 2 3 1 -23770 0.74 "t=2.99us" _ + 897 28 76 0 0 1 -41630 0 "t=234.6ms" _ + 898 28 76 1 8 1 -39210 2.4187 "t=547.8ns" _ + 899 29 76 0 3 0 -50976 0 "t=637.7ms" _ + 900 29 76 1 1 0 -50980 0 "t=1.27s" _ + 901 30 76 0 0 1 -62303.0 0 "t=5.7s" _ + 902 31 76 0 2 -1 -66296.6 0 "t=32.6s" _ + 903 32 76 0 0 1 -73212.889 0 "t=1.66Zy" _ + 904 33 76 0 2 -1 -72291.4 0 "t=1.0778d" _ + 905 33 76 1 1 1 -72247.0 0.044425 "t=1.84us" _ + 906 34 76 0 0 1 -75251.950 0 "t=stbl" _ + 907 35 76 0 1 -1 -70289 0 "t=16.2h" _ + 908 35 76 1 4 1 -70186 0.10258 "t=1.31s" _ + 909 36 76 0 0 1 -69014 0 "t=14.8h" _ + 910 37 76 0 1 -1 -60479.1 0 "t=36.5s" _ + 911 37 76 1 4 1 -60162.2 0.31693 "t=3.050us" _ + 912 38 76 0 0 1 -54250 0 "t=7.89s" _ + 913 39 76 0 1 -1 -38480 0 "t=120#us" _ + 914 27 77 0 3.5 -1 -21020 0 "t=15ms" _ + 915 28 77 0 4.5 1 -36800 0 "t=158.9ms" _ + 916 29 77 0 2.5 -1 -48620 0 "t=467.9ms" _ + 917 30 77 0 3.5 1 -58789.2 0 "t=2.08s" _ + 918 30 77 1 0.5 -1 -58016.8 0.77244 "t=1.05s" _ + 919 31 77 0 1.5 -1 -65992.3 0 "t=13.2s" _ + 920 32 77 0 3.5 1 -71212.86 0 "t=11.211h" _ + 921 32 77 1 0.5 -1 -71053.15 0.15971 "t=53.7s" _ + 922 33 77 0 1.5 -1 -73916.3 0 "t=38.79h" _ + 923 33 77 1 4.5 1 -73440.8 0.47548 "t=114.0us" _ + 924 34 77 0 0.5 -1 -74599.49 0 "t=stbl" _ + 925 34 77 1 3.5 1 -74437.57 0.1619223 "t=17.36s" _ + 926 35 77 0 1.5 -1 -73234.8 0 "t=57.04h" _ + 927 35 77 1 4.5 1 -73128.9 0.10586 "t=4.28m" _ + 928 36 77 0 2.5 1 -70169.4 0 "t=74.4m" _ + 929 36 77 1 1.5 -1 -70102.9 0.0665 "t=118ns" _ + 930 37 77 0 1.5 -1 -64830.5 0 "t=3.78m" _ + 931 38 77 0 2.5 1 -57803 0 "t=9.0s" _ + 932 39 77 0 2.5 1 -46440 0 "t=63ms" _ + 933 40 77 0 1.5 -1 -32040 0 "t=100#us" _ + 934 28 78 0 0 1 -33890 0 "t=122.2ms" _ + 935 29 78 0 5 -1 -44500 0 "t=330.7ms" _ + 936 30 78 0 0 1 -57483.2 0 "t=1.47s" _ + 937 30 78 1 8 1 -54807.9 2.6753 "t=320ns" _ + 938 31 78 0 2 -1 -63706.0 0 "t=5.09s" _ + 939 31 78 1 -77.777 0 -63207.1 0.4989 "t=110ns" _ + 940 32 78 0 0 1 -71862 0 "t=88.0m" _ + 941 33 78 0 2 -1 -72817 0 "t=90.7m" _ + 942 34 78 0 0 1 -77025.94 0 "t=stbl" _ + 943 35 78 0 1 1 -73452 0 "t=6.45m" _ + 944 35 78 1 4 1 -73271 0.18089 "t=119.4us" _ + 945 36 78 0 0 1 -74178.3 0 "t=stbl" _ + 946 37 78 0 0 1 -66935 0 "t=17.66m" _ + 947 37 78 1 1 -1 -66888 0.04684 "t=910ns" _ + 948 37 78 2 4 -1 -66824 0.11119 "t=5.74m" _ + 949 37 78 0 0 0 -66861 0.074 "t=R=2.0~0.5" _ + 950 38 78 0 0 1 -63174 0 "t=156.1s" _ + 951 39 78 0 0 1 -52170 0 "t=54ms" _ + 952 39 78 1 5 1 -52170 0 "t=5.8s" _ + 953 40 78 0 0 1 -40850 0 "t=50#ms" _ + 954 28 79 0 2.5 1 -27570 0 "t=44ms" _ + 955 29 79 0 2.5 -1 -41740 0 "t=241.0ms" _ + 956 30 79 0 4.5 1 -53432.3 0 "t=746ms" _ + 957 30 79 1 0.5 1 -52330 1.1 "t=>200ms" _ + 958 31 79 0 1.5 -1 -62547.7 0 "t=2.848s" _ + 959 32 79 0 0.5 -1 -69530 0 "t=18.98s" _ + 960 32 79 1 3.5 1 -69340 0.18595 "t=39.0s" _ + 961 33 79 0 1.5 -1 -73636 0 "t=9.01m" _ + 962 33 79 1 4.5 1 -72863 0.77281 "t=1.21us" _ + 963 34 79 0 3.5 1 -75917.46 0 "t=327ky" _ + 964 34 79 1 0.5 -1 -75821.69 0.09577 "t=3.92m" _ + 965 35 79 0 1.5 -1 -76068.0 0 "t=stbl" _ + 966 35 79 1 4.5 1 -75860.4 0.20761 "t=4.85s" _ + 967 36 79 0 0.5 -1 -74442 0 "t=35.04h" _ + 968 36 79 1 3.5 1 -74312 0.12977 "t=50s" _ + 969 37 79 0 2.5 1 -70803.0 0 "t=22.9m" _ + 970 38 79 0 1.5 -1 -65477 0 "t=2.25m" _ + 971 39 79 0 2.5 1 -57820 0 "t=14.8s" _ + 972 40 79 0 2.5 1 -46770 0 "t=56ms" _ + 973 41 79 0 4.5 1 -31650 0 "t=?" _ + 974 28 80 0 0 1 -22630 0 "t=30ms" _ + 975 29 80 0 -77.777 0 -36200 0 "t=113.3ms" _ + 976 30 80 0 0 1 -51648.6 0 "t=562.2ms" _ + 977 31 80 0 6 -1 -59223.7 0 "t=1.9s" _ + 978 31 80 1 3 -1 -59201.3 0.02245 "t=1.3s" _ + 979 32 80 0 0 1 -69535.3 0 "t=29.5s" _ + 980 33 80 0 1 1 -72214 0 "t=15.2s" _ + 981 34 80 0 0 1 -77759.5 0 "t=stbl" _ + 982 35 80 0 1 1 -75889.0 0 "t=17.68m" _ + 983 35 80 1 5 -1 -75803.2 0.085843 "t=4.4205h" _ + 984 36 80 0 0 1 -77893.3 0 "t=stbl" _ + 985 37 80 0 1 1 -72175.5 0 "t=33.4s" _ + 986 37 80 1 6 1 -71681.6 0.4939 "t=1.63us" _ + 987 38 80 0 0 1 -70311 0 "t=106.3m" _ + 988 39 80 0 4 -1 -61148 0 "t=30.1s" _ + 989 39 80 1 1 -1 -60920 0.2285 "t=4.8s" _ + 990 39 80 2 2 1 -60835 0.3126 "t=4.7us" _ + 991 40 80 0 0 1 -54360 0 "t=4.6s" _ + 992 41 80 0 4 -1 -38420 0 "t=?" _ + 993 29 81 0 2.5 -1 -31420 0 "t=73.2ms" _ + 994 30 81 0 2.5 1 -46200 0 "t=303.2ms" _ + 995 31 81 0 2.5 -1 -57628 0 "t=1.217s" _ + 996 32 81 0 4.5 1 -66291.7 0 "t=8s" _ + 997 32 81 1 0.5 1 -65612.6 0.67914 "t=8s" _ + 998 33 81 0 1.5 -1 -72533.3 0 "t=33.3s" _ + 999 34 81 0 0.5 -1 -76389.0 0 "t=18.45m" _ + 1000 34 81 1 3.5 1 -76286.0 0.103 "t=57.28m" _ + 1001 35 81 0 1.5 -1 -77977.0 0 "t=stbl" _ + 1002 35 81 1 4.5 1 -77440.8 0.5362 "t=34.6us" _ + 1003 36 81 0 3.5 1 -77696.2 0 "t=229ky" _ + 1004 36 81 1 0.5 -1 -77505.6 0.19064 "t=13.10s" _ + 1005 37 81 0 1.5 -1 -75457 0 "t=4.572h" _ + 1006 37 81 1 4.5 1 -75371 0.08631 "t=30.5m" _ + 1007 38 81 0 0.5 -1 -71528 0 "t=22.3m" _ + 1008 38 81 1 2.5 -1 -71449 0.07923 "t=390ns" _ + 1009 38 81 2 3.5 1 -71439 0.08905 "t=6.4us" _ + 1010 39 81 0 2.5 1 -65713 0 "t=70.4s" _ + 1011 40 81 0 1.5 -1 -57460 0 "t=5.5s" _ + 1012 41 81 0 4.5 1 -46360 0 "t=<44ns" _ + 1013 42 81 0 2.5 1 -31750 0 "t=1#ms" _ + 1014 29 82 0 -77.777 0 -25320 0 "t=50#ms" _ + 1015 30 82 0 0 1 -42314 0 "t=177.9ms" _ + 1016 31 82 0 2 0 -52930.7 0 "t=599ms" _ + 1017 31 82 1 4 -1 -52789.7 0.141 "t=93.5ns" _ + 1018 32 82 0 0 1 -65415.1 0 "t=4.56s" _ + 1019 33 82 0 2 -1 -70105 0 "t=19.1s" _ + 1020 33 82 1 5 -1 -69973 0.1321 "t=13.6s" _ + 1021 34 82 0 0 1 -77593.9 0 "t=92Ey" _ + 1022 35 82 0 5 -1 -77498.7 0 "t=35.282h" _ + 1023 35 82 1 2 -1 -77452.8 0.0459492 "t=6.13m" _ + 1024 36 82 0 0 1 -80591.785 0 "t=stbl" _ + 1025 37 82 0 1 1 -76188 0 "t=1.273m" _ + 1026 37 82 1 5 -1 -76118.8 0.069 "t=6.472h" _ + 1027 38 82 0 0 1 -76010 0 "t=25.36d" _ + 1028 39 82 0 1 1 -68064 0 "t=8.30s" _ + 1029 39 82 1 4 -1 -67661 0.40263 "t=258ns" _ + 1030 39 82 2 6 1 -67557 0.5075 "t=147ns" _ + 1031 40 82 0 0 1 -63631 0 "t=32s" _ + 1032 41 82 0 0 1 -52090 0 "t=50ms" _ + 1033 41 82 1 5 1 -50910 1.18 "t=92ns" _ + 1034 42 82 0 0 1 -40370 0 "t=30#ms" _ + 1035 30 83 0 1.5 1 -36290 0 "t=119ms" _ + 1036 31 83 0 2.5 -1 -49257.1 0 "t=308.1ms" _ + 1037 31 83 1 -77.777 0 -49059.8 0.1973 "t=120ns" _ + 1038 32 83 0 2.5 1 -60976.4 0 "t=1.85s" _ + 1039 33 83 0 2.5 -1 -69669.3 0 "t=13.4s" _ + 1040 34 83 0 4.5 1 -75341 0 "t=22.25m" _ + 1041 34 83 1 0.5 -1 -75112 0.22892 "t=70.1s" _ + 1042 35 83 0 1.5 -1 -79014 0 "t=2.374h" _ + 1043 35 83 1 9.5 -1 -75945 3.0692 "t=729ns" _ + 1044 36 83 0 4.5 1 -79990.633 0 "t=stbl" _ + 1045 36 83 1 3.5 1 -79981.228 0.0094053 "t=156.8ns" _ + 1046 36 83 2 0.5 -1 -79949.076 0.0415575 "t=1.830h" _ + 1047 37 83 0 2.5 -1 -79070.6 0 "t=86.2d" _ + 1048 37 83 1 4.5 1 -79028.5 0.042078 "t=7.8ms" _ + 1049 38 83 0 3.5 1 -76798 0 "t=32.41h" _ + 1050 38 83 1 0.5 -1 -76539 0.25915 "t=4.95s" _ + 1051 39 83 0 4.5 1 -72206 0 "t=7.08m" _ + 1052 39 83 1 1.5 -1 -72144 0.06204 "t=2.85m" _ + 1053 40 83 0 0.5 -1 -65912 0 "t=42s" _ + 1054 40 83 1 2.5 -1 -65859 0.05272 "t=530ns" _ + 1055 40 83 2 3.5 1 -65835 0.07704 "t=1.8us" _ + 1056 41 83 0 4.5 1 -57560 0 "t=3.9s" _ + 1057 42 83 0 1.5 -1 -46340 0 "t=23ms" _ + 1058 43 83 0 0.5 -1 -31320 0 "t=?" _ + 1059 30 84 0 0 1 -31930 0 "t=50#ms" _ + 1060 31 84 0 0 -1 -44090 0 "t=85ms" _ + 1061 32 84 0 0 1 -58148 0 "t=951ms" _ + 1062 33 84 0 3 -1 -65854 0 "t=4.02s" _ + 1063 33 84 1 -77.777 0 -65850 0 "t=650ms" _ + 1064 34 84 0 0 1 -75947.7 0 "t=3.26m" _ + 1065 35 84 0 2 -1 -77783 0 "t=31.76m" _ + 1066 35 84 1 6 -1 -77470 0.31 "t=6.0m" _ + 1067 35 84 2 1 1 -77375 0.4082 "t=<140ns" _ + 1068 36 84 0 0 1 -82439.335 0 "t=stbl" _ + 1069 36 84 1 8 1 -79203.27 3.23607 "t=1.83us" _ + 1070 37 84 0 2 -1 -79759.0 0 "t=32.82d" _ + 1071 37 84 1 6 -1 -79295.4 0.46359 "t=20.26m" _ + 1072 38 84 0 0 1 -80649.6 0 "t=stbl" _ + 1073 39 84 0 6 1 -73894 0 "t=39.5m" _ + 1074 39 84 1 1 1 -73827 0.067 "t=4.6s" _ + 1075 39 84 2 4 -1 -73684 0.21042 "t=292ns" _ + 1076 40 84 0 0 1 -71422 0 "t=25.8m" _ + 1077 41 84 0 1 1 -61219 0 "t=9.8s" _ + 1078 41 84 1 3 1 -61171 0.048 "t=176ns" _ + 1079 41 84 2 5 -1 -60881 0.3377 "t=92ns" _ + 1080 42 84 0 0 1 -54170 0 "t=2.3s" _ + 1081 43 84 0 1 1 -37700 0 "t=?" _ + 1082 30 85 0 2.5 1 -25230 0 "t=50#ms" _ + 1083 31 85 0 2.5 -1 -39850 0 "t=92.2ms" _ + 1084 32 85 0 1.5 1 -53123 0 "t=494ms" _ + 1085 33 85 0 2.5 -1 -63189 0 "t=2.021s" _ + 1086 34 85 0 2.5 1 -72413.6 0 "t=32.9s" _ + 1087 35 85 0 1.5 -1 -78575 0 "t=2.90m" _ + 1088 36 85 0 4.5 1 -81480.3 0 "t=10.739y" _ + 1089 36 85 1 0.5 -1 -81175.4 0.304871 "t=4.480h" _ + 1090 36 85 2 8.5 1 -79488.5 1.9918 "t=1.82us" _ + 1091 37 85 0 2.5 -1 -82167.331 0 "t=stbl" _ + 1092 37 85 1 4.5 1 -81653.325 0.5140065 "t=1.015us" _ + 1093 38 85 0 4.5 1 -81103.3 0 "t=64.849d" _ + 1094 38 85 1 0.5 -1 -80864.5 0.23879 "t=67.63m" _ + 1095 39 85 0 0.5 -1 -77842 0 "t=2.68h" _ + 1096 39 85 1 4.5 1 -77822 0.01968 "t=4.86h" _ + 1097 39 85 2 2.5 -1 -77576 0.26618 "t=178ns" _ + 1098 40 85 0 3.5 1 -73175 0 "t=7.86m" _ + 1099 40 85 1 0.5 -1 -72883 0.2922 "t=10.9s" _ + 1100 41 85 0 4.5 1 -66280 0 "t=20.5s" _ + 1101 41 85 1 0.5 -1 -66130 0.15 "t=3.3s" _ + 1102 42 85 0 0.5 1 -57510 0 "t=3.2s" _ + 1103 43 85 0 0.5 -1 -45850 0 "t=?" _ + 1104 44 85 0 1.5 -1 -30950 0 "t=1#ms" _ + 1105 31 86 0 -77.777 0 -34080 0 "t=47ms" _ + 1106 32 86 0 0 1 -49400 0 "t=226ms" _ + 1107 33 86 0 1 -1 -58962 0 "t=945ms" _ + 1108 34 86 0 0 1 -70503.2 0 "t=14.3s" _ + 1109 34 86 1 -77.777 0 -68131.2 2.372 "t=620ms" _ + 1110 35 86 0 1 -1 -75632 0 "t=55.1s" _ + 1111 36 86 0 0 1 -83265.666 0 "t=stbl" _ + 1112 37 86 0 2 -1 -82746.99 0 "t=18.642d" _ + 1113 37 86 1 6 -1 -82190.94 0.55605 "t=1.017m" _ + 1114 38 86 0 0 1 -84523.089 0 "t=stbl" _ + 1115 38 86 1 8 1 -81567.00 2.95609 "t=455ns" _ + 1116 39 86 0 4 -1 -79283 0 "t=14.74h" _ + 1117 39 86 1 8 1 -79065 0.21821 "t=47.4m" _ + 1118 39 86 2 6 1 -78981 0.30218 "t=125.3ns" _ + 1119 40 86 0 0 1 -77969 0 "t=16.5h" _ + 1120 41 86 0 6 1 -69134 0 "t=88s" _ + 1121 41 86 1 0 0 -68880 0.25 "t=56.3s" _ + 1122 42 86 0 0 1 -64110 0 "t=19.1s" _ + 1123 43 86 0 0 1 -51570 0 "t=55ms" _ + 1124 43 86 1 6 1 -50050 1.524 "t=1.10us" _ + 1125 44 86 0 0 1 -39770 0 "t=50#ms" _ + 1126 31 87 0 2.5 -1 -29250 0 "t=10#ms" _ + 1127 32 87 0 2.5 1 -44080 0 "t=150#ms" _ + 1128 33 87 0 2.5 -1 -55617.9 0 "t=492ms" _ + 1129 34 87 0 1.5 1 -66426.1 0 "t=5.50s" _ + 1130 35 87 0 2.5 -1 -73892 0 "t=55.65s" _ + 1131 36 87 0 2.5 1 -80709.52 0 "t=76.3m" _ + 1132 37 87 0 1.5 -1 -84597.791 0 "t=49.7Gy" _ + 1133 38 87 0 4.5 1 -84880.066 0 "t=stbl" _ + 1134 38 87 1 0.5 -1 -84491.537 0.3885287 "t=2.815h" _ + 1135 39 87 0 0.5 -1 -83018.4 0 "t=79.8h" _ + 1136 39 87 1 4.5 1 -82637.6 0.38082 "t=13.37h" _ + 1137 40 87 0 4.5 1 -79347 0 "t=1.68h" _ + 1138 40 87 1 0.5 -1 -79011 0.33584 "t=14.0s" _ + 1139 41 87 0 0.5 -1 -73874 0 "t=3.7m" _ + 1140 41 87 1 4.5 1 -73870 0.0039 "t=2.6m" _ + 1141 42 87 0 3.5 1 -66884.8 0 "t=14.1s" _ + 1142 43 87 0 4.5 1 -57690 0 "t=2.2s" _ + 1143 43 87 1 0.5 -1 -57683 0.007 "t=2#s" _ + 1144 43 87 2 3.5 1 -57619 0.071 "t=647ns" _ + 1145 44 87 0 0.5 -1 -45520 0 "t=50#ms" _ + 1146 32 88 0 0 1 -40140 0 "t=100#ms" _ + 1147 33 88 0 -77.777 0 -50720 0 "t=270ms" _ + 1148 34 88 0 0 1 -63884 0 "t=1.53s" _ + 1149 35 88 0 1 -1 -70716 0 "t=16.34s" _ + 1150 35 88 1 4 -1 -70446 0.2701 "t=5.51us" _ + 1151 36 88 0 0 1 -79691.3 0 "t=2.825h" _ + 1152 37 88 0 2 -1 -82608.99 0 "t=17.773m" _ + 1153 37 88 1 7 1 -81235.2 1.3738 "t=123ns" _ + 1154 38 88 0 0 1 -87921.618 0 "t=stbl" _ + 1155 39 88 0 4 -1 -84299.0 0 "t=106.626d" _ + 1156 39 88 1 1 1 -83906.1 0.39286 "t=301us" _ + 1157 39 88 2 8 1 -83624.5 0.67455 "t=13.98ms" _ + 1158 40 88 0 0 1 -83629 0 "t=83.4d" _ + 1159 40 88 1 8 1 -80741 2.88779 "t=1.320us" _ + 1160 41 88 0 8 1 -76170 0 "t=14.50m" _ + 1161 41 88 1 4 -1 -76040 0.13 "t=7.7m" _ + 1162 42 88 0 0 1 -72687 0 "t=8.0m" _ + 1163 43 88 0 5 1 -61680 0 "t=6.4s" _ + 1164 43 88 1 2 1 -61680 0 "t=5.8s" _ + 1165 43 88 2 4 1 -61580 0.1 "t=146ns" _ + 1166 44 88 0 0 1 -54340 0 "t=1.3s" _ + 1167 45 88 0 -77.777 0 -36860 0 "t=1#ms" _ + 1168 32 89 0 1.5 1 -33730 0 "t=50#ms" _ + 1169 33 89 0 2.5 -1 -46800 0 "t=200#ms" _ + 1170 34 89 0 2.5 1 -58992 0 "t=430ms" _ + 1171 35 89 0 1.5 -1 -68274 0 "t=4.357s" _ + 1172 36 89 0 1.5 1 -76535.8 0 "t=3.15m" _ + 1173 37 89 0 1.5 -1 -81712 0 "t=15.32m" _ + 1174 38 89 0 2.5 1 -86209.02 0 "t=50.563d" _ + 1175 39 89 0 0.5 -1 -87708.4 0 "t=stbl" _ + 1176 39 89 1 4.5 1 -86799.4 0.90897 "t=15.663s" _ + 1177 40 89 0 4.5 1 -84876 0 "t=78.41h" _ + 1178 40 89 1 0.5 -1 -84288 0.58782 "t=4.161m" _ + 1179 41 89 0 4.5 1 -80625 0 "t=2.03h" _ + 1180 41 89 1 0.5 -1 -80630 0 "t=1.10h" _ + 1181 42 89 0 4.5 1 -75015 0 "t=2.11m" _ + 1182 42 89 1 0.5 -1 -74628 0.3875 "t=190ms" _ + 1183 43 89 0 4.5 1 -67395 0 "t=12.8s" _ + 1184 43 89 1 0.5 -1 -67332 0.0626 "t=12.9s" _ + 1185 44 89 0 4.5 1 -58260 0 "t=1.5s" _ + 1186 45 89 0 3.5 1 -45860 0 "t=10#ms" _ + 1187 32 90 0 0 1 -29220 0 "t=50#ms" _ + 1188 33 90 0 -77.777 0 -41330 0 "t=80#ms" _ + 1189 33 90 1 -77.777 0 -41210 0.1245 "t=220ns" _ + 1190 34 90 0 0 1 -55800 0 "t=210ms" _ + 1191 35 90 0 -77.777 0 -64000 0 "t=1.910s" _ + 1192 36 90 0 0 1 -74959.2 0 "t=32.32s" _ + 1193 37 90 0 0 -1 -79364 0 "t=158s" _ + 1194 37 90 1 3 -1 -79257 0.1069 "t=258s" _ + 1195 37 90 0 0 0 -79293 0.071 "t=R=2 ~ ~ 1" _ + 1196 38 90 0 0 1 -85948.1 0 "t=28.79y" _ + 1197 39 90 0 2 -1 -86494.1 0 "t=64.00h" _ + 1198 39 90 1 7 1 -85812.4 0.68167 "t=3.19h" _ + 1199 40 90 0 0 1 -88772.54 0 "t=stbl" _ + 1200 40 90 1 5 -1 -86453.54 2.319 "t=809.2ms" _ + 1201 40 90 2 8 1 -85183.12 3.589419 "t=131ns" _ + 1202 41 90 0 8 1 -82662 0 "t=14.60h" _ + 1203 41 90 1 6 1 -82540 0.12237 "t=63us" _ + 1204 41 90 2 4 -1 -82537 0.12467 "t=18.81s" _ + 1205 42 90 0 0 1 -80173 0 "t=5.56h" _ + 1206 42 90 1 8 1 -77298 2.87473 "t=1.12us" _ + 1207 43 90 0 8 1 -70724.7 0 "t=49.2s" _ + 1208 43 90 1 1 1 -70580.7 0.144 "t=8.7s" _ + 1209 44 90 0 0 1 -64884 0 "t=11s" _ + 1210 45 90 0 0 1 -51700 0 "t=15ms" _ + 1211 45 90 1 9 1 -51700 0 "t=1.1s" _ + 1212 46 90 0 0 1 -39710 0 "t=10#ms" _ + 1213 33 91 0 2.5 -1 -36900 0 "t=50#ms" _ + 1214 34 91 0 0.5 1 -50580 0 "t=270ms" _ + 1215 35 91 0 2.5 -1 -61107 0 "t=543ms" _ + 1216 36 91 0 2.5 1 -70974.0 0 "t=8.57s" _ + 1217 37 91 0 1.5 -1 -77745 0 "t=58.2s" _ + 1218 38 91 0 2.5 1 -83652 0 "t=9.65h" _ + 1219 39 91 0 0.5 -1 -86351.3 0 "t=58.51d" _ + 1220 39 91 1 4.5 1 -85795.7 0.55558 "t=49.71m" _ + 1221 40 91 0 2.5 1 -87895.57 0 "t=stbl" _ + 1222 40 91 1 10.5 1 -84728.3 3.1673 "t=4.35us" _ + 1223 41 91 0 4.5 1 -86638.0 0 "t=680y" _ + 1224 41 91 1 0.5 -1 -86533.4 0.1046 "t=60.86d" _ + 1225 41 91 2 8.5 -1 -84603.6 2.03442 "t=3.76us" _ + 1226 42 91 0 4.5 1 -82209 0 "t=15.49m" _ + 1227 42 91 1 0.5 -1 -81556 0.65301 "t=64.6s" _ + 1228 43 91 0 4.5 1 -75986.6 0 "t=3.14m" _ + 1229 43 91 1 0.5 -1 -75847.3 0.1393 "t=3.3m" _ + 1230 44 91 0 4.5 1 -68239.8 0 "t=8.0s" _ + 1231 44 91 1 0.5 -1 -68580 -0.34 "t=7.6s" _ + 1232 45 91 0 3.5 1 -58570 0 "t=1.60s" _ + 1233 45 91 1 0.5 -1 -58400 0.1729 "t=1.46s" _ + 1234 46 91 0 3.5 1 -45930 0 "t=10#ms" _ + 1235 33 92 0 -77.777 0 -30980 0 "t=30#ms" _ + 1236 34 92 0 0 1 -46720 0 "t=100#ms" _ + 1237 34 92 1 -77.777 0 -44780 1.94 "t=12us" _ + 1238 35 92 0 2 -1 -56233 0 "t=0.314s" _ + 1239 35 92 1 -77.777 0 -55571 0.662 "t=88ns" _ + 1240 35 92 2 -77.777 0 -55095 1.138 "t=85ns" _ + 1241 36 92 0 0 1 -68769.3 0 "t=1.840s" _ + 1242 37 92 0 0 -1 -74772 0 "t=4.48s" _ + 1243 38 92 0 0 1 -82867 0 "t=2.611h" _ + 1244 39 92 0 2 -1 -84816 0 "t=3.54h" _ + 1245 39 92 1 7 1 -84010 0.807 "t=3.7us" _ + 1246 40 92 0 0 1 -88459.03 0 "t=stbl" _ + 1247 41 92 0 7 1 -86453.3 0 "t=34.7My" _ + 1248 41 92 1 2 1 -86317.8 0.1355 "t=10.15d" _ + 1249 41 92 2 2 -1 -86227.5 0.2258 "t=5.9us" _ + 1250 42 92 0 0 1 -86808.58 0 "t=stbl" _ + 1251 42 92 1 8 1 -84048.06 2.76052 "t=190ns" _ + 1252 43 92 0 8 1 -78926 0 "t=4.25m" _ + 1253 43 92 1 4 1 -78656 0.27009 "t=1.03us" _ + 1254 43 92 2 3 1 -78397 0.52942 "t=<0.1us" _ + 1255 44 92 0 0 1 -74301.2 0 "t=3.65m" _ + 1256 45 92 0 6 1 -62999 0 "t=4.66s" _ + 1257 45 92 1 2 1 -62950 0.05 "t=0.53s" _ + 1258 46 92 0 0 1 -54580 0 "t=1.1s" _ + 1259 47 92 0 -77.777 0 -37130 0 "t=1#ms" _ + 1260 34 93 0 0.5 1 -40720 0 "t=50#ms" _ + 1261 34 93 1 -77.777 0 -40040 0.6782 "t=420ns" _ + 1262 35 93 0 2.5 -1 -52890 0 "t=152ms" _ + 1263 36 93 0 0.5 1 -64136.0 0 "t=1.286s" _ + 1264 37 93 0 2.5 -1 -72620 0 "t=5.84s" _ + 1265 37 93 1 13.5 -1 -68197 4.4231 "t=111ns" _ + 1266 37 93 0 1.5 -1 -72367 0.25339 "t=<0.5ns" _ + 1267 38 93 0 2.5 1 -80086 0 "t=7.43m" _ + 1268 39 93 0 0.5 -1 -84227 0 "t=10.18h" _ + 1269 39 93 1 4.5 1 -83468 0.758719 "t=820ms" _ + 1270 40 93 0 2.5 1 -87122.0 0 "t=1.61My" _ + 1271 41 93 0 4.5 1 -87212.8 0 "t=stbl" _ + 1272 41 93 1 0.5 -1 -87182.0 0.03077 "t=16.12y" _ + 1273 41 93 2 -77.777 0 -79753 7.46 "t=1.5us" _ + 1274 42 93 0 2.5 1 -86807.07 0 "t=4.0ky" _ + 1275 42 93 1 10.5 1 -84382.12 2.42495 "t=6.85h" _ + 1276 42 93 2 19.5 -1 -77112 9.695 "t=1.8us" _ + 1277 43 93 0 4.5 1 -83606.1 0 "t=2.75h" _ + 1278 43 93 1 0.5 -1 -83214.3 0.39184 "t=43.5m" _ + 1279 43 93 2 8.5 -1 -81420.9 2.18516 "t=10.2us" _ + 1280 44 93 0 4.5 1 -77216.7 0 "t=59.7s" _ + 1281 44 93 1 0.5 -1 -76482.3 0.7344 "t=10.8s" _ + 1282 44 93 2 10.5 1 -75134.2 2.0825 "t=2.49us" _ + 1283 45 93 0 4.5 1 -69011.8 0 "t=13.9s" _ + 1284 46 93 0 4.5 1 -59000 0 "t=1.15s" _ + 1285 47 93 0 4.5 1 -46270 0 "t=20#ms" _ + 1286 34 94 0 0 1 -36800 0 "t=20#ms" _ + 1287 35 94 0 2 -1 -47400 0 "t=70ms" _ + 1288 35 94 1 -77.777 0 -47110 0.2946 "t=530ns" _ + 1289 36 94 0 0 1 -61348 0 "t=212ms" _ + 1290 37 94 0 3 -1 -68562.8 0 "t=2.702s" _ + 1291 37 94 1 10 -1 -66487.9 2.0749 "t=107ns" _ + 1292 38 94 0 0 1 -78845.7 0 "t=75.3s" _ + 1293 39 94 0 2 -1 -82351 0 "t=18.7m" _ + 1294 39 94 1 5 1 -81149 1.2023 "t=1.295us" _ + 1295 40 94 0 0 1 -87269.32 0 "t=stbl" _ + 1296 41 94 0 6 1 -86369.1 0 "t=20.4ky" _ + 1297 41 94 1 3 1 -86328.2 0.040892 "t=6.263m" _ + 1298 42 94 0 0 1 -88414.06 0 "t=stbl" _ + 1299 43 94 0 7 1 -84158 0 "t=293m" _ + 1300 43 94 1 2 1 -84082 0.076 "t=52.0m" _ + 1301 44 94 0 0 1 -82584 0 "t=51.8m" _ + 1302 44 94 1 8 1 -79940 2.6441 "t=71us" _ + 1303 45 94 0 4 1 -72908 0 "t=70.6s" _ + 1304 45 94 1 2 1 -72853 0.0546 "t=480ns" _ + 1305 45 94 2 8 1 -72610 0.3 "t=25.8s" _ + 1306 46 94 0 0 1 -66102 0 "t=9.0s" _ + 1307 46 94 1 14 1 -61219 4.8831 "t=511.0ns" _ + 1308 46 94 2 19 -1 -58893 7.2091 "t=197ns" _ + 1309 47 94 0 0 1 -52410 0 "t=37ms" _ + 1310 47 94 1 7 1 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"t=7.5s" _ + 1333 46 95 1 10.5 1 -68091 1.87513 "t=13.3s" _ + 1334 47 95 0 4.5 1 -59600 0 "t=1.76s" _ + 1335 47 95 1 0.5 -1 -59260 0.3442 "t=<500ms" _ + 1336 47 95 2 11.5 1 -57070 2.5313 "t=<16ms" _ + 1337 48 95 0 4.5 1 -46630 0 "t=90ms" _ + 1338 35 96 0 -77.777 0 -38160 0 "t=20#ms" _ + 1339 35 96 1 -77.777 0 -37850 0.3115 "t=3.0us" _ + 1340 36 96 0 0 1 -53080 0 "t=80ms" _ + 1341 37 96 0 2 -1 -61354 0 "t=201ms" _ + 1342 37 96 1 1 1 -61350 0 "t=200#ms" _ + 1343 37 96 2 10 -1 -60219 1.1346 "t=1.80us" _ + 1344 38 96 0 0 1 -72924 0 "t=1.07s" _ + 1345 39 96 0 0 -1 -78336 0 "t=5.34s" _ + 1346 39 96 1 8 1 -76796 1.54 "t=9.6s" _ + 1347 40 96 0 0 1 -85438.85 0 "t=23Ey" _ + 1348 41 96 0 6 1 -85602.82 0 "t=23.35h" _ + 1349 42 96 0 0 1 -88794.88 0 "t=stbl" _ + 1350 43 96 0 7 1 -85822 0 "t=4.28d" _ + 1351 43 96 1 4 1 -85788 0.03423 "t=51.5m" _ + 1352 44 96 0 0 1 -86080.37 0 "t=stbl" _ + 1353 45 96 0 6 1 -79688 0 "t=9.90m" _ + 1354 45 96 1 3 1 -79636 0.05198 "t=1.51m" _ + 1355 46 96 0 0 1 -76183 0 "t=122s" _ + 1356 46 96 1 8 1 -73652 2.53057 "t=1.81us" _ + 1357 47 96 0 8 1 -64510 0 "t=4.44s" _ + 1358 47 96 1 2 1 -64510 0 "t=6.9s" _ + 1359 47 96 2 13 -1 -62050 2.4614 "t=100us" _ + 1360 48 96 0 0 1 -55570 0 "t=880ms" _ + 1361 48 96 1 16 1 -50270 5.3 "t=300ms" _ + 1362 49 96 0 -77.777 0 -37890 0 "t=1#ms" _ + 1363 35 97 0 2.5 -1 -34060 0 "t=10#ms" _ + 1364 36 97 0 1.5 1 -47420 0 "t=62.2ms" _ + 1365 37 97 0 1.5 1 -58519.1 0 "t=169.1ms" _ + 1366 37 97 1 0.5 0 -58442.5 0.0766 "t=5.7us" _ + 1367 38 97 0 0.5 1 -68581 0 "t=429ms" _ + 1368 38 97 1 3.5 1 -68273 0.30813 "t=165ns" _ + 1369 38 97 2 4.5 1 -67750 0.83083 "t=515ns" _ + 1370 39 97 0 0.5 -1 -76121 0 "t=3.75s" _ + 1371 39 97 1 4.5 1 -75453 0.66752 "t=1.17s" _ + 1372 39 97 2 13.5 -1 -72598 3.5226 "t=142ms" _ + 1373 40 97 0 0.5 1 -82942.7 0 "t=16.749h" _ + 1374 40 97 1 3.5 1 -81678.3 1.26435 "t=104.8ns" _ + 1375 41 97 0 4.5 1 -85606 0 "t=72.1m" _ + 1376 41 97 1 0.5 -1 -84863 0.74335 "t=58.7s" _ + 1377 42 97 0 2.5 1 -87544.69 0 "t=stbl" _ + 1378 43 97 0 4.5 1 -87224 0 "t=4.21My" _ + 1379 43 97 1 0.5 -1 -87127 0.09657 "t=91.0d" _ + 1380 44 97 0 2.5 1 -86120.6 0 "t=2.8370d" _ + 1381 45 97 0 4.5 1 -82600 0 "t=30.7m" _ + 1382 45 97 1 0.5 -1 -82340 0.25876 "t=46.2m" _ + 1383 46 97 0 2.5 1 -77806 0 "t=3.10m" _ + 1384 47 97 0 4.5 1 -70830 0 "t=25.5s" _ + 1385 47 97 1 0.5 -1 -70430 0.4 "t=100#ms" _ + 1386 48 97 0 4.5 1 -60450 0 "t=1.10s" _ + 1387 48 97 1 12.5 1 -58950 1.5 "t=3.8s" _ + 1388 49 97 0 4.5 1 -47190 0 "t=50ms" _ + 1389 35 98 0 -77.777 0 -28250 0 "t=5#ms" _ + 1390 36 98 0 0 1 -44310 0 "t=42.8ms" _ + 1391 37 98 0 0 -1 -54369 0 "t=114ms" _ + 1392 37 98 1 3 0 -54296 0.073 "t=96ms" _ + 1393 37 98 2 -77.777 0 -54191 0.1783 "t=358ns" _ + 1394 38 98 0 0 1 -66423 0 "t=653ms" _ + 1395 39 98 0 0 -1 -72295 0 "t=548ms" _ + 1396 39 98 1 5 1 -72054 0.241 "t=2.0s" _ + 1397 39 98 2 2 -1 -72124 0.17074 "t=610ns" _ + 1398 40 98 0 0 1 -81287 0 "t=30.7s" _ + 1399 40 98 1 17 -1 -74683 6.6037 "t=1.9us" _ + 1400 41 98 0 1 1 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"t=15.0s" _ + 1424 41 99 1 0.5 -1 -81970 0.36527 "t=2.5m" _ + 1425 42 99 0 0.5 1 -85970.10 0 "t=65.976h" _ + 1426 42 99 1 2.5 1 -85872.32 0.097785 "t=15.5us" _ + 1427 42 99 2 5.5 -1 -85286.00 0.6841 "t=760ns" _ + 1428 43 99 0 4.5 1 -87327.9 0 "t=211.1ky" _ + 1429 43 99 1 0.5 -1 -87185.2 0.1426832 "t=6.0067h" _ + 1430 44 99 0 2.5 1 -87625.4 0 "t=stbl" _ + 1431 45 99 0 0.5 -1 -85581 0 "t=16.1d" _ + 1432 45 99 1 4.5 1 -85516 0.0646 "t=4.7h" _ + 1433 46 99 0 2.5 1 -82183 0 "t=21.4m" _ + 1434 47 99 0 4.5 1 -76712 0 "t=2.07m" _ + 1435 47 99 1 0.5 -1 -76206 0.5061 "t=10.5s" _ + 1436 48 99 0 2.5 1 -69931.1 0 "t=16s" _ + 1437 49 99 0 4.5 1 -61380 0 "t=3.1s" _ + 1438 49 99 1 0.5 -1 -60980 0.4 "t=1#s" _ + 1439 50 99 0 4.5 1 -47940 0 "t=5#ms" _ + 1440 50 99 1 0.5 -1 -47540 0.4 "t=?" _ + 1441 36 100 0 0 1 -35050 0 "t=12ms" _ + 1442 37 100 0 3 1 -46247 0 "t=48ms" _ + 1443 38 100 0 0 1 -59821 0 "t=202ms" _ + 1444 38 100 1 4 -1 -58202 1.61872 "t=122ns" _ + 1445 39 100 0 1 -1 -67327 0 "t=735ms" _ + 1446 39 100 1 4 1 -67183 0.144 "t=940ms" _ + 1447 40 100 0 0 1 -76377 0 "t=7.1s" _ + 1448 41 100 0 1 1 -79797 0 "t=1.5s" _ + 1449 41 100 1 5 1 -79484.7 0.313 "t=2.99s" _ + 1450 41 100 2 4 -1 -79450 0.347 "t=460ns" _ + 1451 42 100 0 0 1 -86193.0 0 "t=7.1Ey" _ + 1452 43 100 0 1 1 -86020.9 0 "t=15.46s" _ + 1453 43 100 1 4 1 -85820.2 0.20067 "t=8.32us" _ + 1454 43 100 2 6 1 -85777.0 0.24395 "t=3.2us" _ + 1455 44 100 0 0 1 -89227.4 0 "t=stbl" _ + 1456 45 100 0 1 -1 -85591 0 "t=20.8h" _ + 1457 45 100 1 2 1 -85516 0.074782 "t=214.0ns" _ + 1458 45 100 2 5 1 -85483 0.1076 "t=4.6m" _ + 1459 46 100 0 0 1 -85213 0 "t=3.63d" _ + 1460 47 100 0 5 1 -78138 0 "t=2.01m" _ + 1461 47 100 1 2 1 -78122 0.01552 "t=2.24m" _ + 1462 48 100 0 0 1 -74194.6 0 "t=49.1s" _ + 1463 49 100 0 6 1 -64310 0 "t=5.83s" _ + 1464 50 100 0 0 1 -57280 0 "t=1.16s" _ + 1465 50 100 1 6 1 -52780 4.5 "t=100#ns" _ + 1466 36 101 0 2.5 1 -29130 0 "t=5#ms" _ + 1467 37 101 0 1.5 1 -42850 0 "t=31.8ms" _ + 1468 38 101 0 2.5 -1 -55325 0 "t=113.8ms" _ + 1469 39 101 0 2.5 1 -65061 0 "t=426ms" _ + 1470 39 101 1 -77.777 0 -64730 0.3315 "t=190ns" _ + 1471 39 101 2 -77.777 0 -63854 1.207 "t=870ns" _ + 1472 40 101 0 1.5 1 -73166 0 "t=2.3s" _ + 1473 41 101 0 2.5 1 -78891 0 "t=7.1s" _ + 1474 42 101 0 0.5 1 -83519.9 0 "t=14.61m" _ + 1475 42 101 1 1.5 1 -83506.4 0.013497 "t=226ns" _ + 1476 42 101 2 2.5 1 -83462.9 0.057015 "t=133ns" _ + 1477 43 101 0 4.5 1 -86345 0 "t=14.22m" _ + 1478 43 101 1 0.5 -1 -86137 0.207526 "t=636us" _ + 1479 44 101 0 2.5 1 -87958.1 0 "t=stbl" _ + 1480 44 101 1 5.5 -1 -87430.5 0.52756 "t=17.5us" _ + 1481 45 101 0 0.5 -1 -87412 0 "t=3.3y" _ + 1482 45 101 1 4.5 1 -87255 0.15732 "t=4.34d" _ + 1483 46 101 0 2.5 1 -85432 0 "t=8.47h" _ + 1484 47 101 0 4.5 1 -81334 0 "t=11.1m" _ + 1485 47 101 1 0.5 -1 -81060 0.2741 "t=3.10s" _ + 1486 48 101 0 2.5 1 -75836.5 0 "t=1.36m" _ + 1487 49 101 0 4.5 1 -68610 0 "t=15.1s" _ + 1488 49 101 1 0.5 -1 -68060 0.55 "t=10#s" _ + 1489 50 101 0 3.5 1 -60310 0 "t=1.97s" _ + 1490 37 102 0 4 1 -37710 0 "t=37ms" _ + 1491 38 102 0 0 1 -52160 0 "t=69ms" _ + 1492 39 102 0 2 -1 -61173 0 "t=298ms" _ + 1493 39 102 1 0 0 -60970 0.2 "t=360ms" _ + 1494 40 102 0 0 1 -71588 0 "t=2.9s" _ + 1495 41 102 0 4 1 -76304.5 0 "t=4.3s" _ + 1496 41 102 1 1 1 -76210 0.094 "t=1.3s" _ + 1497 42 102 0 0 1 -83566 0 "t=11.3m" _ + 1498 43 102 0 1 1 -84573 0 "t=5.28s" _ + 1499 43 102 1 4 0 -84553 0.02 "t=4.35m" _ + 1500 44 102 0 0 1 -89106.4 0 "t=stbl" _ + 1501 45 102 0 1 -1 -86783 0 "t=207.0d" _ + 1502 45 102 1 6 1 -86642 0.14073 "t=3.742y" _ + 1503 46 102 0 0 1 -87903.2 0 "t=stbl" _ + 1504 47 102 0 5 1 -82247 0 "t=12.9m" _ + 1505 47 102 1 2 1 -82238 0.0094 "t=7.7m" _ + 1506 48 102 0 0 1 -79659.7 0 "t=5.5m" _ + 1507 49 102 0 6 1 -70695 0 "t=23.3s" _ + 1508 50 102 0 0 1 -64930 0 "t=3.8s" _ + 1509 50 102 1 6 1 -62910 2.017 "t=367ns" _ + 1510 37 103 0 1.5 1 -33610 0 "t=26ms" _ + 1511 38 103 0 2.5 1 -47420 0 "t=53ms" _ + 1512 39 103 0 2.5 1 -58458 0 "t=239ms" _ + 1513 40 103 0 2.5 -1 -67815 0 "t=1.38s" _ + 1514 41 103 0 2.5 1 -75029 0 "t=1.5s" _ + 1515 42 103 0 1.5 1 -80961 0 "t=67.5s" _ + 1516 43 103 0 2.5 1 -84604 0 "t=54.2s" _ + 1517 44 103 0 1.5 1 -87267.2 0 "t=39.247d" _ + 1518 44 103 1 5.5 -1 -87029.0 0.2382 "t=1.69ms" _ + 1519 45 103 0 0.5 -1 -88031.7 0 "t=stbl" _ + 1520 45 103 1 3.5 1 -87991.9 0.039753 "t=56.114m" _ + 1521 46 103 0 2.5 1 -87457.2 0 "t=16.991d" _ + 1522 47 103 0 3.5 1 -84803 0 "t=65.7m" _ + 1523 47 103 1 0.5 -1 -84669 0.13445 "t=5.7s" _ + 1524 48 103 0 2.5 1 -80651.6 0 "t=7.3m" _ + 1525 49 103 0 4.5 1 -74633 0 "t=60s" _ + 1526 49 103 1 0.5 -1 -74001 0.6317 "t=34s" _ + 1527 50 103 0 2.5 1 -66970 0 "t=7.0s" _ + 1528 51 103 0 2.5 1 -56180 0 "t=?" _ + 1529 38 104 0 0 1 -44110 0 "t=50.6ms" _ + 1530 39 104 0 -77.777 0 -54060 0 "t=197ms" _ + 1531 40 104 0 0 1 -65724 0 "t=920ms" _ + 1532 41 104 0 1 1 -71819.0 0 "t=4.9s" _ + 1533 41 104 1 0 0 -71600 0.21 "t=940ms" _ + 1534 42 104 0 0 1 -80350 0 "t=60s" _ + 1535 43 104 0 3 1 -82503 0 "t=18.3m" _ + 1536 43 104 1 5 1 -82433 0.0697 "t=3.5us" _ + 1537 43 104 2 -77.777 1 -82397 0.1061 "t=400ns" _ + 1538 44 104 0 0 1 -88095.7 0 "t=stbl" _ + 1539 45 104 0 1 1 -86959.3 0 "t=42.3s" _ + 1540 45 104 1 5 1 -86830.3 0.1289679 "t=4.34m" _ + 1541 46 104 0 0 1 -89395.1 0 "t=stbl" _ + 1542 47 104 0 5 1 -85116 0 "t=69.2m" _ + 1543 47 104 1 2 1 -85109 0.0069 "t=33.5m" _ + 1544 48 104 0 0 1 -83968.4 0 "t=57.7m" _ + 1545 49 104 0 5 1 -76183 0 "t=1.80m" _ + 1546 49 104 1 3 1 -76090 0.09348 "t=15.7s" _ + 1547 50 104 0 0 1 -71627 0 "t=20.8s" _ + 1548 51 104 0 -77.777 0 -59170 0 "t=470ms" _ + 1549 38 105 0 2.5 1 -38610 0 "t=39ms" _ + 1550 39 105 0 2.5 1 -51270 0 "t=95ms" _ + 1551 40 105 0 2.5 1 -61465 0 "t=670ms" _ + 1552 41 105 0 2.5 1 -69916 0 "t=2.95s" _ + 1553 42 105 0 2.5 -1 -77337 0 "t=35.6s" _ + 1554 43 105 0 1.5 -1 -82290 0 "t=7.6m" _ + 1555 44 105 0 1.5 1 -85934.5 0 "t=4.44h" _ + 1556 44 105 1 2.5 1 -85913.9 0.02061 "t=340ns" _ + 1557 45 105 0 3.5 1 -87851.2 0 "t=35.357h" _ + 1558 45 105 1 0.5 -1 -87721.4 0.129782 "t=42.9s" _ + 1559 46 105 0 2.5 1 -88417.9 0 "t=stbl" _ + 1560 46 105 1 5.5 -1 -87928.8 0.48914 "t=36.1us" _ + 1561 47 105 0 0.5 -1 -87071 0 "t=41.29d" _ + 1562 47 105 1 3.5 1 -87046 0.025479 "t=7.23m" _ + 1563 48 105 0 2.5 1 -84333.8 0 "t=55.5m" _ + 1564 49 105 0 4.5 1 -79641 0 "t=5.07m" _ + 1565 49 105 1 0.5 -1 -78967 0.67408 "t=48s" _ + 1566 50 105 0 2.5 1 -73338 0 "t=34s" _ + 1567 51 105 0 2.5 1 -64015 0 "t=1.12s" _ + 1568 52 105 0 3.5 1 -52810 0 "t=633ns" _ + 1569 38 106 0 0 1 -34790 0 "t=21ms" _ + 1570 39 106 0 2 1 -46050 0 "t=74ms" _ + 1571 40 106 0 0 1 -58550 0 "t=178.6ms" _ + 1572 41 106 0 1 -1 -66203 0 "t=1050ms" _ + 1573 41 106 1 3 1 -65998 0.2048 "t=800ns" _ + 1574 41 106 2 3 1 -65998 0.2048 "t=849ns" _ + 1575 42 106 0 0 1 -76135 0 "t=8.73s" _ + 1576 43 106 0 1 0 -79776 0 "t=35.6s" _ + 1577 44 106 0 0 1 -86323 0 "t=371.8d" _ + 1578 45 106 0 1 1 -86363 0 "t=30.07s" _ + 1579 45 106 1 6 1 -86231 0.132 "t=131m" _ + 1580 46 106 0 0 1 -89907.5 0 "t=stbl" _ + 1581 47 106 0 1 1 -86942 0 "t=23.96m" _ + 1582 47 106 1 6 1 -86852 0.08966 "t=8.28d" _ + 1583 48 106 0 0 1 -87132.1 0 "t=stbl" _ + 1584 49 106 0 7 1 -80608 0 "t=6.2m" _ + 1585 49 106 1 2 1 -80579 0.0286 "t=5.2m" _ + 1586 50 106 0 0 1 -77354 0 "t=1.92m" _ + 1587 51 106 0 2 1 -66473 0 "t=600ms" _ + 1588 51 106 1 4 1 -66370 0.1035 "t=226ns" _ + 1589 52 106 0 0 1 -58220 0 "t=78us" _ + 1590 38 107 0 0.5 1 -28900 0 "t=10#ms" _ + 1591 39 107 0 2.5 1 -42360 0 "t=33.5ms" _ + 1592 40 107 0 2.5 1 -54380 0 "t=145.7ms" _ + 1593 41 107 0 2.5 1 -63724 0 "t=289ms" _ + 1594 42 107 0 2.5 1 -72552 0 "t=3.5s" _ + 1595 42 107 1 0.5 1 -72487 0.0654 "t=420ns" _ + 1596 43 107 0 1.5 -1 -78750 0 "t=21.2s" _ + 1597 43 107 1 0.5 1 -78720 0.0301 "t=3.85us" _ + 1598 43 107 2 2.5 1 -78684 0.06572 "t=184ns" _ + 1599 44 107 0 2.5 1 -83863 0 "t=3.75m" _ + 1600 45 107 0 3.5 1 -86864 0 "t=21.7m" _ + 1601 45 107 1 0.5 -1 -86596 0.26836 "t=>10us" _ + 1602 46 107 0 2.5 1 -88372.6 0 "t=6.5My" _ + 1603 46 107 1 0.5 1 -88256.9 0.11574 "t=850ns" _ + 1604 46 107 2 5.5 -1 -88158.0 0.2146 "t=21.3s" _ + 1605 47 107 0 0.5 -1 -88406.7 0 "t=stbl" _ + 1606 47 107 1 3.5 1 -88313.6 0.093125 "t=44.3s" _ + 1607 48 107 0 2.5 1 -86990.3 0 "t=6.50h" _ + 1608 49 107 0 4.5 1 -83564 0 "t=32.4m" _ + 1609 49 107 1 0.5 -1 -82886 0.6785 "t=50.4s" _ + 1610 50 107 0 2.5 1 -78512 0 "t=2.90m" _ + 1611 51 107 0 2.5 1 -70653 0 "t=4.0s" _ + 1612 52 107 0 2.5 1 -60540 0 "t=3.1ms" _ + 1613 53 107 0 2.5 1 -49430 0 "t=20#us" _ + 1614 39 108 0 -77.777 0 -37300 0 "t=30ms" _ + 1615 40 108 0 0 1 -51350 0 "t=78.5ms" _ + 1616 40 108 1 6 1 -49280 2.0745 "t=540ns" _ + 1617 41 108 0 2 1 -59546 0 "t=198ms" _ + 1618 41 108 1 4 -1 -59379 0.1666 "t=109ns" _ + 1619 42 108 0 0 1 -70756 0 "t=1.105s" _ + 1620 43 108 0 2 1 -75923 0 "t=5.17s" _ + 1621 44 108 0 0 1 -83661 0 "t=4.55m" _ + 1622 45 108 0 1 1 -85032 0 "t=16.8s" _ + 1623 45 108 1 5 1 -84917 0.115 "t=6.0m" _ + 1624 46 108 0 0 1 -89524.2 0 "t=stbl" _ + 1625 47 108 0 1 1 -87606.8 0 "t=2.382m" _ + 1626 47 108 1 6 1 -87497.3 0.109466 "t=438y" _ + 1627 48 108 0 0 1 -89252.4 0 "t=stbl" _ + 1628 49 108 0 7 1 -84120 0 "t=58.0m" _ + 1629 49 108 1 2 1 -84090 0.02975 "t=39.6m" _ + 1630 50 108 0 0 1 -82070 0 "t=10.30m" _ + 1631 51 108 0 4 1 -72445 0 "t=7.4s" _ + 1632 52 108 0 0 1 -65782 0 "t=2.1s" _ + 1633 53 108 0 1 1 -52650 0 "t=36ms" _ + 1634 39 109 0 2.5 1 -33200 0 "t=25ms" _ + 1635 40 109 0 0.5 1 -46190 0 "t=56ms" _ + 1636 41 109 0 2.5 1 -56690 0 "t=106.9ms" _ + 1637 41 109 1 -77.777 0 -56380 0.3122 "t=115ns" _ + 1638 42 109 0 2.5 1 -66666 0 "t=700ms" _ + 1639 42 109 1 0.5 1 -66596 0.0697 "t=210ns" _ + 1640 43 109 0 2.5 1 -74283 0 "t=1.14s" _ + 1641 44 109 0 2.5 1 -80738 0 "t=34.5s" _ + 1642 44 109 1 2.5 -1 -80642 0.0962 "t=680ns" _ + 1643 45 109 0 3.5 1 -84999 0 "t=80s" _ + 1644 45 109 1 1.5 1 -84773 0.225974 "t=1.66us" _ + 1645 46 109 0 2.5 1 -87606.5 0 "t=13.7012h" _ + 1646 46 109 1 0.5 1 -87493.1 0.1134 "t=380ns" _ + 1647 46 109 2 5.5 -1 -87417.5 0.18899 "t=4.696m" _ + 1648 47 109 0 0.5 -1 -88719.4 0 "t=stbl" _ + 1649 47 109 1 3.5 1 -88631.4 0.0880341 "t=39.6s" _ + 1650 48 109 0 2.5 1 -88504.3 0 "t=461.6d" _ + 1651 48 109 1 0.5 1 -88444.8 0.05949 "t=12us" _ + 1652 48 109 2 5.5 -1 -88040.8 0.4635 "t=10.9us" _ + 1653 49 109 0 4.5 1 -86490 0 "t=4.167h" _ + 1654 49 109 1 0.5 -1 -85840 0.6501 "t=1.34m" _ + 1655 49 109 2 9.5 1 -84388 2.1018 "t=209ms" _ + 1656 50 109 0 2.5 1 -82630 0 "t=18.0m" _ + 1657 51 109 0 2.5 1 -76251 0 "t=17.0s" _ + 1658 52 109 0 2.5 1 -67715 0 "t=4.6s" _ + 1659 53 109 0 0.5 1 -57672 0 "t=103us" _ + 1660 54 109 0 3.5 1 -46170 0 "t=13ms" _ + 1661 40 110 0 0 1 -42890 0 "t=37.5ms" _ + 1662 41 110 0 5 1 -52310 0 "t=82ms" _ + 1663 42 110 0 0 1 -64543 0 "t=292ms" _ + 1664 43 110 0 2 1 -71035 0 "t=900ms" _ + 1665 44 110 0 0 1 -80073 0 "t=12.04s" _ + 1666 45 110 0 1 1 -82829 0 "t=3.35s" _ + 1667 45 110 1 6 1 -82610 0.22 "t=28.5s" _ + 1668 46 110 0 0 1 -88330.9 0 "t=stbl" _ + 1669 47 110 0 1 1 -87457.3 0 "t=24.56s" _ + 1670 47 110 1 2 -1 -87456.2 0.001112 "t=660ns" _ + 1671 47 110 2 6 1 -87339.7 0.11759 "t=249.83d" _ + 1672 48 110 0 0 1 -90348.0 0 "t=stbl" _ + 1673 49 110 0 7 1 -86470 0 "t=4.92h" _ + 1674 49 110 1 2 1 -86408 0.06208 "t=69.1m" _ + 1675 50 110 0 0 1 -85842 0 "t=4.154h" _ + 1676 51 110 0 3 1 -77450 0 "t=23.6s" _ + 1677 52 110 0 0 1 -72230 0 "t=18.6s" _ + 1678 53 110 0 1 1 -60460 0 "t=664ms" _ + 1679 54 110 0 0 1 -51920 0 "t=93ms" _ + 1680 40 111 0 1.5 1 -37560 0 "t=24.0ms" _ + 1681 41 111 0 2.5 1 -48880 0 "t=54ms" _ + 1682 42 111 0 0.5 1 -59940 0 "t=193.6ms" _ + 1683 42 111 1 3.5 -1 -59840 0.1 "t=~200ms" _ + 1684 43 111 0 2.5 1 -69025 0 "t=350ms" _ + 1685 44 111 0 2.5 1 -76785 0 "t=2.12s" _ + 1686 45 111 0 3.5 1 -82304 0 "t=11s" _ + 1687 46 111 0 2.5 1 -85985.9 0 "t=23.4m" _ + 1688 46 111 1 5.5 -1 -85813.7 0.17218 "t=5.5h" _ + 1689 47 111 0 0.5 -1 -88215.4 0 "t=7.433d" _ + 1690 47 111 1 3.5 1 -88155.6 0.05982 "t=64.8s" _ + 1691 48 111 0 0.5 1 -89252.2 0 "t=stbl" _ + 1692 48 111 1 5.5 -1 -88856.0 0.396214 "t=48.50m" _ + 1693 49 111 0 4.5 1 -88392 0 "t=2.8063d" _ + 1694 49 111 1 0.5 -1 -87855 0.53699 "t=7.7m" _ + 1695 50 111 0 3.5 1 -85939 0 "t=35.3m" _ + 1696 50 111 1 0.5 1 -85684 0.25471 "t=12.5us" _ + 1697 51 111 0 2.5 1 -80837 0 "t=75s" _ + 1698 52 111 0 2.5 1 -73587 0 "t=26.2s" _ + 1699 53 111 0 2.5 1 -64954 0 "t=2.5s" _ + 1700 54 111 0 2.5 1 -54400 0 "t=740ms" _ + 1701 55 111 0 1.5 1 -42820 0 "t=1#us" _ + 1702 40 112 0 0 1 -33810 0 "t=43ms" _ + 1703 41 112 0 2 1 -44270 0 "t=38ms" _ + 1704 42 112 0 0 1 -57460 0 "t=125ms" _ + 1705 43 112 0 2 1 -65259 0 "t=323ms" _ + 1706 43 112 1 -77.777 0 -64907 0.3523 "t=150ns" _ + 1707 44 112 0 0 1 -75631 0 "t=1.75s" _ + 1708 45 112 0 1 1 -79730 0 "t=3.4s" _ + 1709 45 112 1 6 1 -79390 0.34 "t=6.73s" _ + 1710 46 112 0 0 1 -86322 0 "t=21.04h" _ + 1711 47 112 0 2 -1 -86583.7 0 "t=3.130h" _ + 1712 48 112 0 0 1 -90574.86 0 "t=stbl" _ + 1713 49 112 0 1 1 -87990 0 "t=14.88m" _ + 1714 49 112 1 4 1 -87833 0.156592 "t=20.67m" _ + 1715 49 112 2 7 1 -87639 0.3508 "t=690ns" _ + 1716 50 112 0 0 1 -88655.06 0 "t=stbl" _ + 1717 51 112 0 3 1 -81599 0 "t=53.5s" _ + 1718 51 112 1 8 -1 -80773 0.8259 "t=536ns" _ + 1719 52 112 0 0 1 -77568 0 "t=2.0m" _ + 1720 53 112 0 1 1 -67063 0 "t=3.34s" _ + 1721 54 112 0 0 1 -60026 0 "t=2.7s" _ + 1722 55 112 0 1 1 -46290 0 "t=490us" _ + 1723 41 113 0 2.5 1 -40510 0 "t=32ms" _ + 1724 42 113 0 1.5 1 -52490 0 "t=80ms" _ + 1725 43 113 0 2.5 1 -62812 0 "t=152ms" _ + 1726 43 113 1 2.5 -1 -62698 0.1144 "t=527ns" _ + 1727 44 113 0 0.5 1 -71870 0 "t=800ms" _ + 1728 44 113 1 3.5 -1 -71740 0.13 "t=510ms" _ + 1729 45 113 0 3.5 1 -78768 0 "t=2.80s" _ + 1730 46 113 0 2.5 1 -83591 0 "t=93s" _ + 1731 46 113 1 4.5 -1 -83510 0.0811 "t=300ms" _ + 1732 47 113 0 0.5 -1 -87027 0 "t=5.37h" _ + 1733 47 113 1 3.5 1 -86984 0.0435 "t=68.7s" _ + 1734 48 113 0 0.5 1 -89043.28 0 "t=8.04Py" _ + 1735 48 113 1 5.5 -1 -88779.74 0.26354 "t=13.89y" _ + 1736 49 113 0 4.5 1 -89367.12 0 "t=stbl" _ + 1737 49 113 1 0.5 -1 -88975.42 0.391699 "t=1.6579h" _ + 1738 50 113 0 0.5 1 -88328.1 0 "t=115.09d" _ + 1739 50 113 1 3.5 1 -88250.7 0.077389 "t=21.4m" _ + 1740 51 113 0 2.5 1 -84417 0 "t=6.67m" _ + 1741 52 113 0 3.5 1 -78347 0 "t=1.7m" _ + 1742 53 113 0 2.5 1 -71120 0 "t=6.6s" _ + 1743 54 113 0 2.5 1 -62204 0 "t=2.74s" _ + 1744 54 113 1 5.5 -1 -61800 0.4036 "t=6.9us" _ + 1745 55 113 0 1.5 1 -51765 0 "t=17.7us" _ + 1746 56 113 0 2.5 1 -39780 0 "t=100#ms" _ + 1747 41 114 0 -77.777 0 -35390 0 "t=17ms" _ + 1748 42 114 0 0 1 -49810 0 "t=58ms" _ + 1749 43 114 0 1 1 -58600 0 "t=90ms" _ + 1750 43 114 1 4 0 -58437 0.16 "t=100ms" _ + 1751 44 114 0 0 1 -70222 0 "t=540ms" _ + 1752 45 114 0 1 1 -75710 0 "t=1.85s" _ + 1753 45 114 1 7 -1 -75510 0.2 "t=1.85s" _ + 1754 46 114 0 0 1 -83491 0 "t=2.42m" _ + 1755 47 114 0 1 1 -84931 0 "t=4.6s" _ + 1756 47 114 1 0 1 -84732 0.199 "t=1.50ms" _ + 1757 48 114 0 0 1 -90014.93 0 "t=stbl" _ + 1758 49 114 0 1 1 -88569.8 0 "t=71.9s" _ + 1759 49 114 1 5 1 -88379.5 0.1902682 "t=49.51d" _ + 1760 49 114 2 8 -1 -88067.9 0.501948 "t=43.1ms" _ + 1761 50 114 0 0 1 -90559.723 0 "t=stbl" _ + 1762 50 114 1 7 -1 -87472.35 3.08737 "t=733ns" _ + 1763 51 114 0 3 1 -84497 0 "t=3.49m" _ + 1764 51 114 1 8 -1 -84002 0.4955 "t=219us" _ + 1765 52 114 0 0 1 -81889 0 "t=15.2m" _ + 1766 53 114 0 1 1 -72800 0 "t=2.1s" _ + 1767 53 114 1 7 0 -72530 0.2659 "t=6.2s" _ + 1768 54 114 0 0 1 -67086 0 "t=10.0s" _ + 1769 55 114 0 1 1 -54680 0 "t=570ms" _ + 1770 56 114 0 0 1 -45910 0 "t=460ms" _ + 1771 41 115 0 2.5 1 -31350 0 "t=23ms" _ + 1772 42 115 0 1.5 1 -44750 0 "t=45.5ms" _ + 1773 43 115 0 2.5 1 -56320 0 "t=78ms" _ + 1774 44 115 0 1.5 1 -66190 0 "t=318ms" _ + 1775 44 115 1 4.5 -1 -65940 0.25 "t=76ms" _ + 1776 45 115 0 3.5 1 -74230 0 "t=990ms" _ + 1777 46 115 0 0.5 1 -80426 0 "t=25s" _ + 1778 46 115 1 3.5 -1 -80337 0.08921 "t=50s" _ + 1779 47 115 0 0.5 -1 -84983 0 "t=20.0m" _ + 1780 47 115 1 3.5 1 -84942 0.04116 "t=18.0s" _ + 1781 48 115 0 0.5 1 -88084.5 0 "t=53.46h" _ + 1782 48 115 1 5.5 -1 -87903.5 0.181 "t=44.56d" _ + 1783 49 115 0 4.5 1 -89536.346 0 "t=441Ty" _ + 1784 49 115 1 0.5 -1 -89200.102 0.336244 "t=4.486h" _ + 1785 50 115 0 0.5 1 -90033.835 0 "t=stbl" _ + 1786 50 115 1 3.5 1 -89421.03 0.61281 "t=3.26us" _ + 1787 50 115 2 5.5 -1 -89320.20 0.71364 "t=159us" _ + 1788 51 115 0 2.5 1 -87003 0 "t=32.1m" _ + 1789 51 115 1 9.5 -1 -84207 2.79626 "t=159ns" _ + 1790 52 115 0 3.5 1 -82063 0 "t=5.8m" _ + 1791 52 115 1 0.5 1 -82053 0.01 "t=6.7m" _ + 1792 52 115 2 5.5 -1 -81783 0.28005 "t=7.5us" _ + 1793 53 115 0 2.5 1 -76338 0 "t=1.3m" _ + 1794 54 115 0 2.5 1 -68657 0 "t=18s" _ + 1795 55 115 0 4.5 1 -59700 0 "t=1.4s" _ + 1796 56 115 0 2.5 1 -49020 0 "t=450ms" _ + 1797 42 116 0 0 1 -41500 0 "t=32ms" _ + 1798 43 116 0 2 1 -51460 0 "t=57ms" _ + 1799 44 116 0 0 1 -64069 0 "t=204ms" _ + 1800 45 116 0 1 1 -70740 0 "t=685ms" _ + 1801 45 116 1 6 -1 -70540 0.2 "t=570ms" _ + 1802 46 116 0 0 1 -79832 0 "t=11.8s" _ + 1803 47 116 0 0 -1 -82543 0 "t=3.83m" _ + 1804 47 116 1 3 1 -82495 0.0479 "t=20s" _ + 1805 47 116 2 6 -1 -82413 0.1298 "t=9.3s" _ + 1806 48 116 0 0 1 -88712.48 0 "t=28.7Ey" _ + 1807 49 116 0 1 1 -88249.75 0 "t=14.10s" _ + 1808 49 116 1 5 1 -88122.48 0.127267 "t=54.29m" _ + 1809 49 116 2 8 -1 -87960.09 0.28966 "t=2.18s" _ + 1810 50 116 0 0 1 -91525.97 0 "t=stbl" _ + 1811 50 116 1 5 -1 -89160.00 2.365975 "t=348ns" _ + 1812 50 116 2 10 1 -87978.81 3.54716 "t=833ns" _ + 1813 51 116 0 3 1 -86822 0 "t=15.8m" _ + 1814 51 116 1 1 1 -86728 0.09399 "t=194ns" _ + 1815 51 116 2 8 -1 -86440 0.39 "t=60.3m" _ + 1816 52 116 0 0 1 -85269 0 "t=2.49h" _ + 1817 53 116 0 1 1 -77490 0 "t=2.91s" _ + 1818 53 116 1 7 -1 -77060 0.4304 "t=3.27us" _ + 1819 54 116 0 0 1 -73047 0 "t=59s" _ + 1820 55 116 0 1 1 -62040 0 "t=700ms" _ + 1821 55 116 1 4 1 -61940 0.1 "t=3.85s" _ + 1822 56 116 0 0 1 -54580 0 "t=1.3s" _ + 1823 57 116 0 -77.777 0 -40650 0 "t=10#ms" _ + 1824 42 117 0 1.5 1 -36170 0 "t=22ms" _ + 1825 43 117 0 2.5 1 -48380 0 "t=44.5ms" _ + 1826 44 117 0 1.5 1 -59490 0 "t=151ms" _ + 1827 44 117 1 -77.777 0 -59310 0.185 "t=2.49us" _ + 1828 45 117 0 3.5 1 -68897 0 "t=421ms" _ + 1829 46 117 0 1.5 1 -76424 0 "t=4.3s" _ + 1830 46 117 1 4.5 -1 -76221 0.2033 "t=19.1ms" _ + 1831 47 117 0 0.5 -1 -82182 0 "t=73.6s" _ + 1832 47 117 1 3.5 1 -82153 0.0286 "t=5.34s" _ + 1833 48 117 0 0.5 1 -86418.4 0 "t=2.49h" _ + 1834 48 117 1 5.5 -1 -86282.0 0.1364 "t=3.36h" _ + 1835 49 117 0 4.5 1 -88943 0 "t=43.2m" _ + 1836 49 117 1 0.5 -1 -88628 0.315303 "t=116.2m" _ + 1837 50 117 0 0.5 1 -90397.8 0 "t=stbl" _ + 1838 50 117 1 5.5 -1 -90083.2 0.31458 "t=14.00d" _ + 1839 50 117 2 9.5 1 -87991.4 2.4064 "t=1.75us" _ + 1840 51 117 0 2.5 1 -88640 0 "t=2.80h" _ + 1841 51 117 1 12.5 1 -85509 3.13076 "t=355us" _ + 1842 51 117 2 11.5 -1 -85409 3.2307 "t=290ns" _ + 1843 52 117 0 0.5 1 -85095 0 "t=62m" _ + 1844 52 117 1 5.5 -1 -84799 0.2961 "t=103ms" _ + 1845 53 117 0 2.5 1 -80436 0 "t=2.22m" _ + 1846 54 117 0 2.5 1 -74185 0 "t=61s" _ + 1847 55 117 0 4.5 1 -66490 0 "t=8.4s" _ + 1848 55 117 1 1.5 1 -66340 0.15 "t=6.5s" _ + 1849 55 117 0 0 0 -66440 0.05 "t=R= ?" _ + 1850 56 117 0 1.5 1 -57460 0 "t=1.75s" _ + 1851 57 117 0 1.5 1 -46470 0 "t=21.7ms" _ + 1852 42 118 0 0 1 -32630 0 "t=21ms" _ + 1853 43 118 0 2 1 -43790 0 "t=30ms" _ + 1854 44 118 0 0 1 -57260 0 "t=99ms" _ + 1855 45 118 0 4 -1 -64887 0 "t=284ms" _ + 1856 46 118 0 0 1 -75388.7 0 "t=1.9s" _ + 1857 47 118 0 1 -1 -79553.8 0 "t=3.76s" _ + 1858 47 118 1 0 -1 -79508.0 0.04579 "t=~0.1us" _ + 1859 47 118 2 4 1 -79426.2 0.12763 "t=2.0s" _ + 1860 48 118 0 0 1 -86702 0 "t=50.3m" _ + 1861 49 118 0 1 1 -87228 0 "t=5.0s" _ + 1862 49 118 1 5 1 -87130 0.1 "t=4.364m" _ + 1863 49 118 2 8 -1 -86990 0.24 "t=8.5s" _ + 1864 50 118 0 0 1 -91652.9 0 "t=stbl" _ + 1865 50 118 1 7 -1 -89078.0 2.57491 "t=230ns" _ + 1866 50 118 2 10 1 -88544.8 3.10806 "t=2.52us" _ + 1867 51 118 0 1 1 -87996 0 "t=3.6m" _ + 1868 51 118 1 3 1 -87945 0.050814 "t=20.6us" _ + 1869 51 118 2 8 -1 -87746 0.25 "t=5.00h" _ + 1870 52 118 0 0 1 -87697 0 "t=6.00d" _ + 1871 53 118 0 2 -1 -80971 0 "t=13.7m" _ + 1872 53 118 1 7 -1 -80782 0.1888 "t=8.5m" _ + 1873 54 118 0 0 1 -78079 0 "t=3.8m" _ + 1874 55 118 0 2 0 -68409 0 "t=14s" _ + 1875 55 118 1 7 -1 -68310 0.1 "t=17s" _ + 1876 55 118 0 0 0 -68404 0.005 "t=R<0.1" _ + 1877 56 118 0 0 1 -62350 0 "t=5.2s" _ + 1878 57 118 0 -77.777 0 -49560 0 "t=200#ms" _ + 1879 43 119 0 2.5 1 -40370 0 "t=22ms" _ + 1880 44 119 0 1.5 1 -52560 0 "t=69.5ms" _ + 1881 44 119 1 -77.777 0 -52330 0.2271 "t=384ns" _ + 1882 45 119 0 3.5 1 -62823 0 "t=190ms" _ + 1883 46 119 0 1.5 1 -71408 0 "t=920ms" _ + 1884 46 119 1 5.5 -1 -71110 0.3 "t=3#ms" _ + 1885 47 119 0 0.5 -1 -78646 0 "t=6.0s" _ + 1886 47 119 1 3.5 1 -78626 0.02 "t=2.1s" _ + 1887 48 119 0 0.5 1 -83980 0 "t=2.69m" _ + 1888 48 119 1 5.5 -1 -83830 0.14654 "t=2.20m" _ + 1889 49 119 0 4.5 1 -87699 0 "t=2.4m" _ + 1890 49 119 1 0.5 -1 -87388 0.31137 "t=18.0m" _ + 1891 49 119 2 1.5 1 -87045 0.65427 "t=130ns" _ + 1892 50 119 0 0.5 1 -90065.0 0 "t=stbl" _ + 1893 50 119 1 5.5 -1 -89975.5 0.089531 "t=293.1d" _ + 1894 50 119 2 9.5 1 -87938.0 2.127 "t=9.6us" _ + 1895 51 119 0 2.5 1 -89474 0 "t=38.19h" _ + 1896 51 119 1 9.5 -1 -86920 2.5536 "t=130ns" _ + 1897 51 119 2 13.5 1 -86622 2.852 "t=850ms" _ + 1898 52 119 0 0.5 1 -87181 0 "t=16.05h" _ + 1899 52 119 1 5.5 -1 -86920 0.26096 "t=4.70d" _ + 1900 53 119 0 2.5 1 -83766 0 "t=19.1m" _ + 1901 54 119 0 2.5 1 -78794 0 "t=5.8m" _ + 1902 55 119 0 4.5 1 -72305 0 "t=43.0s" _ + 1903 55 119 1 1.5 1 -72260 0.05 "t=30.4s" _ + 1904 55 119 0 0 0 -72289 0.016 "t=R=.5~~.25" _ + 1905 56 119 0 2.5 1 -64590 0 "t=5.4s" _ + 1906 57 119 0 5.5 -1 -54790 0 "t=1#s" _ + 1907 58 119 0 2.5 1 -43940 0 "t=200#ms" _ + 1908 43 120 0 -77.777 0 -35520 0 "t=21ms" _ + 1909 44 120 0 0 1 -50010 0 "t=45ms" _ + 1910 45 120 0 -77.777 0 -58820 0 "t=129.6ms" _ + 1911 45 120 1 -77.777 0 -58660 0.1572 "t=295ns" _ + 1912 46 120 0 0 1 -70280.1 0 "t=492ms" _ + 1913 47 120 0 4 1 -75652 0 "t=1.52s" _ + 1914 47 120 1 0 -1 -75650 0 "t=940ms" _ + 1915 47 120 2 7 -1 -75449 0.203 "t=384ms" _ + 1916 48 120 0 0 1 -83957 0 "t=50.80s" _ + 1917 49 120 0 1 1 -85730 0 "t=3.08s" _ + 1918 49 120 1 5 1 -85680 0.05 "t=46.2s" _ + 1919 49 120 2 8 -1 -85430 0.3 "t=47.3s" _ + 1920 50 120 0 0 1 -91098.4 0 "t=stbl" _ + 1921 50 120 1 7 -1 -88616.8 2.48163 "t=11.8us" _ + 1922 50 120 2 10 1 -88196.2 2.90222 "t=6.26us" _ + 1923 51 120 0 1 1 -88418 0 "t=15.89m" _ + 1924 51 120 1 8 -1 -88420 0 "t=5.76d" _ + 1925 51 120 2 3 1 -88340 0.07816 "t=246ns" _ + 1926 52 120 0 0 1 -89368 0 "t=stbl" _ + 1927 53 120 0 2 -1 -83753 0 "t=81.67m" _ + 1928 53 120 1 3 1 -83680 0.07261 "t=242ns" _ + 1929 53 120 2 7 -1 -83433 0.32 "t=53m" _ + 1930 54 120 0 0 1 -82172 0 "t=46.0m" _ + 1931 55 120 0 2 1 -73889 0 "t=60.4s" _ + 1932 55 120 1 7 -1 -73790 0.1 "t=57s" _ + 1933 55 120 0 0 0 -73884 0.005 "t=R<0.1" _ + 1934 56 120 0 0 1 -68890 0 "t=24s" _ + 1935 57 120 0 -77.777 0 -57570 0 "t=2.8s" _ + 1936 58 120 0 0 1 -49600 0 "t=250#ms" _ + 1937 43 121 0 2.5 1 -31780 0 "t=22ms" _ + 1938 44 121 0 1.5 1 -45050 0 "t=29ms" _ + 1939 45 121 0 3.5 1 -56250 0 "t=76ms" _ + 1940 46 121 0 1.5 1 -66182 0 "t=290ms" _ + 1941 46 121 1 5.5 -1 -66047 0.1355 "t=460ns" _ + 1942 46 121 2 -77.777 0 -66022 0.16 "t=460ns" _ + 1943 47 121 0 3.5 1 -74403 0 "t=780ms" _ + 1944 47 121 1 0.5 -1 -74383 0.02 "t=200#ms" _ + 1945 48 121 0 1.5 1 -81073.8 0 "t=13.5s" _ + 1946 48 121 1 5.5 -1 -80858.9 0.21486 "t=8.3s" _ + 1947 49 121 0 4.5 1 -85836 0 "t=23.1s" _ + 1948 49 121 1 0.5 -1 -85522 0.31368 "t=3.88m" _ + 1949 49 121 2 10.5 -1 -83388 2.448 "t=17us" _ + 1950 50 121 0 1.5 1 -89197.3 0 "t=27.03h" _ + 1951 50 121 1 5.5 -1 -89191.0 0.00631 "t=43.9y" _ + 1952 50 121 2 9.5 1 -87198.5 1.9988 "t=5.3us" _ + 1953 51 121 0 2.5 1 -89600.3 0 "t=stbl" _ + 1954 51 121 1 12.5 1 -86859 2.741 "t=179us" _ + 1955 52 121 0 0.5 1 -88546 0 "t=19.17d" _ + 1956 52 121 1 5.5 -1 -88252 0.293974 "t=164.2d" _ + 1957 53 121 0 2.5 1 -86251 0 "t=2.12h" _ + 1958 53 121 1 -77.777 0 -83874 2.3769 "t=9.0us" _ + 1959 54 121 0 2.5 1 -82481 0 "t=40.1m" _ + 1960 55 121 0 1.5 1 -77102 0 "t=155s" _ + 1961 55 121 1 4.5 1 -77034 0.0685 "t=122s" _ + 1962 55 121 0 0 0 -77056 0.046 "t=R=2 1" _ + 1963 56 121 0 2.5 1 -70740 0 "t=29.7s" _ + 1964 57 121 0 5.5 -1 -62190 0 "t=5.3s" _ + 1965 58 121 0 2.5 1 -52690 0 "t=1.1s" _ + 1966 59 121 0 1.5 0 -41420 0 "t=12ms" _ + 1967 44 122 0 0 1 -42150 0 "t=25ms" _ + 1968 45 122 0 -77.777 0 -52080 0 "t=51ms" _ + 1969 45 122 1 -77.777 0 -51810 0.271 "t=830ns" _ + 1970 46 122 0 0 1 -64616 0 "t=195ms" _ + 1971 47 122 0 3 1 -71110 0 "t=529ms" _ + 1972 47 122 1 1 -1 -71030 0.08 "t=550ms" _ + 1973 47 122 2 9 -1 -71030 0.08 "t=200ms" _ + 1974 48 122 0 0 1 -80612.4 0 "t=5.24s" _ + 1975 49 122 0 1 1 -83570 0 "t=1.5s" _ + 1976 49 122 1 5 1 -83530 0.04 "t=10.3s" _ + 1977 49 122 2 8 -1 -83290 0.29 "t=10.8s" _ + 1978 50 122 0 0 1 -89941.3 0 "t=stbl" _ + 1979 50 122 1 7 -1 -87532.3 2.40903 "t=7.5us" _ + 1980 50 122 2 10 1 -87175.7 2.7656 "t=62us" _ + 1981 51 122 0 2 -1 -88335.4 0 "t=2.7238d" _ + 1982 51 122 1 3 1 -88274.0 0.0614131 "t=1.86us" _ + 1983 51 122 2 5 1 -88197.9 0.1374726 "t=530us" _ + 1984 52 122 0 0 1 -90314.5 0 "t=stbl" _ + 1985 53 122 0 1 1 -86080 0 "t=3.63m" _ + 1986 53 122 1 7 -1 -85765 0.3149 "t=190ns" _ + 1987 53 122 2 7 -1 -85701 0.3794 "t=81us" _ + 1988 54 122 0 0 1 -85355 0 "t=20.1h" _ + 1989 55 122 0 1 1 -78140 0 "t=21.18s" _ + 1990 55 122 1 3 1 -78090 0.04587 "t=>1us" _ + 1991 55 122 2 8 -1 -78005 0.14 "t=3.70m" _ + 1992 55 122 0 0 0 -78130 0.014 "t=R=0.1 .05" _ + 1993 56 122 0 0 1 -74609 0 "t=1.95m" _ + 1994 57 122 0 -77.777 0 -64540 0 "t=8.6s" _ + 1995 58 122 0 0 1 -57870 0 "t=2#s" _ + 1996 59 122 0 -77.777 0 -44780 0 "t=500#ms" _ + 1997 44 123 0 1.5 1 -37080 0 "t=19ms" _ + 1998 45 123 0 3.5 1 -49360 0 "t=42ms" _ + 1999 46 123 0 1.5 1 -60430 0 "t=108ms" _ + 2000 47 123 0 3.5 1 -69550 0 "t=300ms" _ + 2001 47 123 1 0.5 -1 -69530 0.02 "t=100#ms" _ + 2002 47 123 2 -77.777 0 -68150 1.4 "t=202ns" _ + 2003 48 123 0 1.5 1 -77414.2 0 "t=2.10s" _ + 2004 48 123 1 5.5 -1 -77271 0.143 "t=1.82s" _ + 2005 49 123 0 4.5 1 -83430 0 "t=6.17s" _ + 2006 49 123 1 0.5 -1 -83103 0.32721 "t=47.4s" _ + 2007 49 123 2 8.5 -1 -81352 2.0781 "t=1.4us" _ + 2008 50 123 0 5.5 -1 -87816.2 0 "t=129.2d" _ + 2009 50 123 1 1.5 1 -87791.6 0.0246 "t=40.06m" _ + 2010 50 123 2 9.5 1 -85871.2 1.945 "t=7.4us" _ + 2011 51 123 0 3.5 1 -89224.1 0 "t=stbl" _ + 2012 51 123 1 9.5 -1 -86986.3 2.2378 "t=214ns" _ + 2013 51 123 2 11.5 1 -86610.7 2.6134 "t=65us" _ + 2014 52 123 0 0.5 1 -89172.2 0 "t=stbl" _ + 2015 52 123 1 5.5 -1 -88924.7 0.24747 "t=119.2d" _ + 2016 53 123 0 2.5 1 -87944 0 "t=13.2235h" _ + 2017 54 123 0 0.5 1 -85249 0 "t=2.08h" _ + 2018 54 123 1 3.5 -1 -85064 0.18518 "t=5.49us" _ + 2019 55 123 0 0.5 1 -81044 0 "t=5.88m" _ + 2020 55 123 1 5.5 -1 -80888 0.15627 "t=1.64s" _ + 2021 55 123 2 4.5 1 -80792 0.252 "t=114ns" _ + 2022 55 123 0 0 0 -81037 0.007 "t=R<0.1" _ + 2023 56 123 0 2.5 1 -75655 0 "t=2.7m" _ + 2024 56 123 1 0.5 1 -75534 0.12095 "t=830ns" _ + 2025 57 123 0 5.5 -1 -68650 0 "t=17s" _ + 2026 58 123 0 2.5 1 -60290 0 "t=3.8s" _ + 2027 59 123 0 1.5 1 -50230 0 "t=800#ms" _ + 2028 44 124 0 0 1 -33960 0 "t=15ms" _ + 2029 45 124 0 -77.777 0 -44890 0 "t=30ms" _ + 2030 46 124 0 0 1 -58390 0 "t=88ms" _ + 2031 46 124 1 -77.777 0 -58330 0.0622 "t=>20us" _ + 2032 47 124 0 2 -1 -66200 0 "t=177.9ms" _ + 2033 47 124 1 8 -1 -66200 0 "t=144ms" _ + 2034 47 124 2 -77.777 0 -65970 0.2311 "t=1.7us" _ + 2035 48 124 0 0 1 -76701.7 0 "t=1.25s" _ + 2036 49 124 0 3 1 -80870 0 "t=3.12s" _ + 2037 49 124 1 8 -1 -80890 -0.02 "t=3.7s" _ + 2038 50 124 0 0 1 -88234.2 0 "t=stbl" _ + 2039 50 124 1 5 -1 -86029.6 2.20462 "t=270ns" _ + 2040 50 124 2 7 -1 -85909.2 2.32501 "t=3.1us" _ + 2041 51 124 0 3 -1 -87620.2 0 "t=60.20d" _ + 2042 51 124 1 5 1 -87609.3 0.0108627 "t=93s" _ + 2043 51 124 2 8 -1 -87583.4 0.036844 "t=20.2m" _ + 2044 52 124 0 0 1 -90525.3 0 "t=stbl" _ + 2045 53 124 0 2 -1 -87365.7 0 "t=4.1760d" _ + 2046 54 124 0 0 1 -87661.4 0 "t=stbl" _ + 2047 55 124 0 1 1 -81731 0 "t=30.9s" _ + 2048 55 124 1 7 1 -81268 0.46263 "t=6.3s" _ + 2049 55 124 0 0 0 -81701 0.03 "t=R= ?" _ + 2050 56 124 0 0 1 -79090 0 "t=11.0m" _ + 2051 57 124 0 7 -1 -70260 0 "t=29.21s" _ + 2052 57 124 1 0 1 -70160 0.1 "t=21s" _ + 2053 58 124 0 0 1 -64920 0 "t=9.1s" _ + 2054 59 124 0 -77.777 0 -53150 0 "t=1.2s" _ + 2055 60 124 0 0 1 -44530 0 "t=500#ms" _ + 2056 45 125 0 3.5 1 -42000 0 "t=26.5ms" _ + 2057 46 125 0 1.5 1 -54120 0 "t=57ms" _ + 2058 47 125 0 3.5 1 -64520 0 "t=159ms" _ + 2059 47 125 1 0.5 -1 -64500 0.02 "t=50#ms" _ + 2060 47 125 2 -77.777 0 -63640 0.88 "t=80ns" _ + 2061 48 125 0 1.5 1 -73348.1 0 "t=680ms" _ + 2062 48 125 1 5.5 -1 -73162 0.186 "t=480ms" _ + 2063 48 125 2 9.5 1 -71840 1.512 "t=19us" _ + 2064 49 125 0 4.5 1 -80477 0 "t=2.36s" _ + 2065 49 125 1 0.5 -1 -80117 0.36012 "t=12.2s" _ + 2066 49 125 2 9.5 1 -78468 2.0094 "t=9.4us" _ + 2067 50 125 0 5.5 -1 -85896.4 0 "t=9.64d" _ + 2068 50 125 1 1.5 1 -85868.9 0.0275 "t=9.52m" _ + 2069 50 125 2 9.5 1 -84003.6 1.8928 "t=6.2us" _ + 2070 51 125 0 3.5 1 -88256.3 0 "t=2.7586y" _ + 2071 51 125 1 7.5 -1 -86285.1 1.97125 "t=4.1us" _ + 2072 51 125 2 9.5 -1 -86144.2 2.1121 "t=28.0us" _ + 2073 52 125 0 0.5 1 -89023.0 0 "t=stbl" _ + 2074 52 125 1 5.5 -1 -88878.2 0.144775 "t=57.40d" _ + 2075 53 125 0 2.5 1 -88837.2 0 "t=59.407d" _ + 2076 54 125 0 0.5 1 -87193.4 0 "t=16.9h" _ + 2077 54 125 1 4.5 -1 -86940.8 0.25261 "t=56.9s" _ + 2078 54 125 2 3.5 1 -86897.5 0.29589 "t=140ns" _ + 2079 55 125 0 0.5 1 -84088 0 "t=46.7m" _ + 2080 55 125 1 5.5 -1 -83822 0.2661 "t=900us" _ + 2081 56 125 0 0.5 1 -79669 0 "t=3.3m" _ + 2082 56 125 1 3.5 -1 -79559 0.11 "t=2.76us" _ + 2083 57 125 0 5.5 -1 -73759 0 "t=64.8s" _ + 2084 57 125 1 1.5 1 -73652 0.107 "t=390ms" _ + 2085 58 125 0 3.5 -1 -66660 0 "t=9.7s" _ + 2086 58 125 1 0.5 1 -66570 0.0936 "t=13s" _ + 2087 59 125 0 1.5 1 -57940 0 "t=3.3s" _ + 2088 60 125 0 2.5 1 -47600 0 "t=650ms" _ + 2089 45 126 0 -77.777 0 -37300 0 "t=19ms" _ + 2090 46 126 0 0 1 -51860 0 "t=48.6ms" _ + 2091 46 126 1 5 -1 -49840 2.0235 "t=330ns" _ + 2092 46 126 2 7 -1 -49750 2.1097 "t=440ns" _ + 2093 47 126 0 2 1 -60680 0 "t=99.3ms" _ + 2094 47 126 1 8 -1 -60580 0.1 "t=92ms" _ + 2095 47 126 2 1 -1 -60430 0.2548 "t=27us" _ + 2096 48 126 0 0 1 -72256.8 0 "t=513ms" _ + 2097 49 126 0 3 1 -77773 0 "t=1.53s" _ + 2098 49 126 1 8 -1 -77710 0.07 "t=1.64s" _ + 2099 49 126 2 1 -1 -77530 0.2433 "t=22us" _ + 2100 50 126 0 0 1 -86015 0 "t=230ky" _ + 2101 50 126 1 7 -1 -83796 2.21899 "t=5.8us" _ + 2102 50 126 2 10 1 -83451 2.5645 "t=7.6us" _ + 2103 51 126 0 8 -1 -86390 0 "t=12.35d" _ + 2104 51 126 1 5 1 -86370 0.0177 "t=19.15m" _ + 2105 51 126 2 3 -1 -86350 0.0404 "t=~11s" _ + 2106 52 126 0 0 1 -90065.3 0 "t=stbl" _ + 2107 53 126 0 2 -1 -87911 0 "t=12.93d" _ + 2108 53 126 1 3 1 -87800 0.111 "t=128ns" _ + 2109 54 126 0 0 1 -89147 0 "t=stbl" _ + 2110 55 126 0 1 1 -84351 0 "t=1.64m" _ + 2111 55 126 1 -77.777 0 -84078 0.273 "t=>1us" _ + 2112 55 126 2 -77.777 0 -83755 0.5961 "t=171us" _ + 2113 56 126 0 0 1 -82670 0 "t=100m" _ + 2114 57 126 0 5 1 -74970 0 "t=54s" _ + 2115 57 126 1 0 -1 -74760 0.21 "t=20s" _ + 2116 58 126 0 0 1 -70821 0 "t=51.0s" _ + 2117 59 126 0 4 0 -60320 0 "t=3.12s" _ + 2118 60 126 0 0 1 -52990 0 "t=1#s" _ + 2119 61 126 0 -77.777 0 -39350 0 "t=500#ms" _ + 2120 45 127 0 3.5 1 -34030 0 "t=28ms" _ + 2121 46 127 0 1.5 1 -47180 0 "t=38ms" _ + 2122 47 127 0 3.5 1 -58440 0 "t=89ms" _ + 2123 47 127 1 0.5 -1 -58420 0.02 "t=20#ms" _ + 2124 48 127 0 1.5 1 -68747 0 "t=330ms" _ + 2125 48 127 1 5.5 -1 -68472 0.276 "t=200#ms" _ + 2126 48 127 2 9.5 1 -66930 1.813 "t=17.5us" _ + 2127 49 127 0 4.5 1 -76896 0 "t=1.09s" _ + 2128 49 127 1 0.5 -1 -76487 0.4089 "t=3.67s" _ + 2129 49 127 2 10.5 -1 -75030 1.87 "t=1.04s" _ + 2130 50 127 0 5.5 -1 -83471 0 "t=2.10h" _ + 2131 50 127 1 1.5 1 -83466 0.00507 "t=4.13m" _ + 2132 50 127 2 9.5 1 -81644 1.82667 "t=4.52us" _ + 2133 51 127 0 3.5 1 -86699 0 "t=3.85d" _ + 2134 51 127 1 7.5 -1 -84779 1.92019 "t=11us" _ + 2135 51 127 2 11.5 1 -84374 2.3247 "t=234ns" _ + 2136 52 127 0 1.5 1 -88281.7 0 "t=9.35h" _ + 2137 52 127 1 5.5 -1 -88193.5 0.08823 "t=106.1d" _ + 2138 53 127 0 2.5 1 -88984 0 "t=stbl" _ + 2139 54 127 0 0.5 1 -88322 0 "t=36.346d" _ + 2140 54 127 1 4.5 -1 -88025 0.2971 "t=69.2s" _ + 2141 55 127 0 0.5 1 -86240 0 "t=6.25h" _ + 2142 55 127 1 5.5 -1 -85788 0.45223 "t=55us" _ + 2143 56 127 0 0.5 1 -82818 0 "t=12.7m" _ + 2144 56 127 1 3.5 -1 -82738 0.08032 "t=1.93s" _ + 2145 57 127 0 5.5 -1 -77896 0 "t=5.1m" _ + 2146 57 127 1 1.5 1 -77882 0.0142 "t=3.7m" _ + 2147 58 127 0 0.5 1 -71979 0 "t=34s" _ + 2148 58 127 1 2.5 1 -71972 0.0073 "t=28.6s" _ + 2149 58 127 2 3.5 -1 -71942 0.0368 "t=>10us" _ + 2150 59 127 0 1.5 1 -64540 0 "t=4.2s" _ + 2151 59 127 1 5.5 -1 -63940 0.6 "t=50#ms" _ + 2152 60 127 0 2.5 1 -55540 0 "t=1.8s" _ + 2153 61 127 0 2.5 1 -44790 0 "t=1#s" _ + 2154 46 128 0 0 1 -44490 0 "t=35ms" _ + 2155 46 128 1 8 1 -42340 2.151 "t=5.8us" _ + 2156 47 128 0 -77.777 0 -54620 0 "t=59ms" _ + 2157 48 128 0 0 1 -67242 0 "t=246ms" _ + 2158 48 128 1 5 -1 -65372 1.8705 "t=270ns" _ + 2159 48 128 2 10 1 -64527 2.7146 "t=3.56us" _ + 2160 49 128 0 3 1 -74150 0 "t=816ms" _ + 2161 49 128 1 8 -1 -74060 0.08 "t=720ms" _ + 2162 49 128 2 1 -1 -73900 0.24787 "t=23us" _ + 2163 50 128 0 0 1 -83362 0 "t=59.07m" _ + 2164 50 128 1 7 -1 -81271 2.0915 "t=6.5s" _ + 2165 50 128 2 10 1 -80870 2.49191 "t=2.91us" _ + 2166 51 128 0 8 -1 -84630 0 "t=9.05h" _ + 2167 51 128 1 5 1 -84620 0.01 "t=10.41m" _ + 2168 52 128 0 0 1 -88993.7 0 "t=2.0Yy" _ + 2169 52 128 1 10 1 -86202.9 2.7908 "t=363ns" _ + 2170 53 128 0 1 1 -87739 0 "t=24.99m" _ + 2171 53 128 1 4 -1 -87601 0.137851 "t=845ns" _ + 2172 53 128 2 6 -1 -87572 0.167368 "t=175ns" _ + 2173 54 128 0 0 1 -89860.3 0 "t=stbl" _ + 2174 54 128 1 8 -1 -87073.1 2.7872 "t=83ns" _ + 2175 55 128 0 1 1 -85932 0 "t=3.640m" _ + 2176 56 128 0 0 1 -85378 0 "t=2.43d" _ + 2177 57 128 0 5 1 -78630 0 "t=5.18m" _ + 2178 57 128 1 1 1 -78530 0.1 "t=<1.4m" _ + 2179 58 128 0 0 1 -75534 0 "t=3.93m" _ + 2180 59 128 0 3 1 -66331 0 "t=2.85s" _ + 2181 60 128 0 0 1 -60310 0 "t=5#s" _ + 2182 61 128 0 5 0 -47790 0 "t=1.0s" _ + 2183 62 128 0 0 1 -38670 0 "t=500#ms" _ + 2184 46 129 0 3.5 -1 -37610 0 "t=31ms" _ + 2185 47 129 0 3.5 1 -51980 0 "t=49.9ms" _ + 2186 47 129 1 0.5 -1 -51960 0.02 "t=10#ms" _ + 2187 48 129 0 1.5 1 -63058 0 "t=151.5ms" _ + 2188 48 129 1 5.5 -1 -62910 0.15 "t=147ms" _ + 2189 48 129 2 10.5 1 -60970 2.09 "t=3.6ms" _ + 2190 49 129 0 4.5 1 -72837.7 0 "t=570ms" _ + 2191 49 129 1 0.5 -1 -72380 0.458 "t=1.23s" _ + 2192 49 129 2 8.5 -1 -71149.7 1.68797 "t=11.2us" _ + 2193 50 129 0 1.5 1 -80591 0 "t=2.23m" _ + 2194 50 129 1 5.5 -1 -80556 0.03515 "t=6.9m" _ + 2195 50 129 2 9.5 1 -78829 1.7616 "t=3.49us" _ + 2196 51 129 0 3.5 1 -84629 0 "t=4.366h" _ + 2197 51 129 1 9.5 -1 -82778 1.85131 "t=17.7m" _ + 2198 51 129 2 7.5 -1 -82768 1.86106 "t=2.2us" _ + 2199 52 129 0 1.5 1 -87004.8 0 "t=69.6m" _ + 2200 52 129 1 5.5 -1 -86899.3 0.10551 "t=33.6d" _ + 2201 53 129 0 3.5 1 -88507 0 "t=15.7My" _ + 2202 54 129 0 0.5 1 -88696.059 0 "t=stbl" _ + 2203 54 129 1 5.5 -1 -88459.92 0.23614 "t=8.88d" _ + 2204 55 129 0 0.5 1 -87499 0 "t=32.06h" _ + 2205 55 129 1 5.5 -1 -86924 0.5754 "t=718ns" _ + 2206 56 129 0 0.5 1 -85063 0 "t=2.23h" _ + 2207 56 129 1 3.5 1 -85055 0.00842 "t=2.135h" _ + 2208 57 129 0 1.5 1 -81325 0 "t=11.6m" _ + 2209 57 129 1 5.5 -1 -81153 0.17233 "t=560ms" _ + 2210 58 129 0 2.5 1 -76287 0 "t=3.5m" _ + 2211 59 129 0 1.5 1 -69774 0 "t=30s" _ + 2212 59 129 1 5.5 -1 -69390 0.38257 "t=1#ms" _ + 2213 60 129 0 2.5 1 -62320 0 "t=6.8s" _ + 2214 60 129 1 0.5 1 -62270 0.05 "t=2.6s" _ + 2215 61 129 0 2.5 -1 -52880 0 "t=2.4s" _ + 2216 62 129 0 1.5 1 -42000 0 "t=550ms" _ + 2217 47 130 0 -77.777 0 -45700 0 "t=40.6ms" _ + 2218 48 130 0 0 1 -61118 0 "t=126.8ms" _ + 2219 48 130 1 8 1 -58988 2.1296 "t=240ns" _ + 2220 49 130 0 1 -1 -69880 0 "t=284ms" _ + 2221 49 130 1 8 -1 -69830 0.05 "t=540ms" _ + 2222 49 130 2 5 1 -69480 0.4 "t=540ms" _ + 2223 50 130 0 0 1 -80132.2 0 "t=3.72m" _ + 2224 50 130 1 7 -1 -78185.3 1.94688 "t=1.7m" _ + 2225 50 130 2 10 1 -77697.4 2.43479 "t=1.501us" _ + 2226 51 130 0 8 -1 -82286 0 "t=39.5m" _ + 2227 51 130 1 4 0 -82281 0.0048 "t=6.3m" _ + 2228 51 130 2 6 -1 -82201 0.08467 "t=800ns" _ + 2229 52 130 0 0 1 -87352.949 0 "t=690Ey" _ + 2230 52 130 1 7 -1 -85206.54 2.14641 "t=186ns" _ + 2231 52 130 2 10 1 -84685.7 2.6672 "t=1.90us" _ + 2232 53 130 0 5 1 -86936 0 "t=12.36h" _ + 2233 53 130 1 2 1 -86896 0.0399525 "t=8.84m" _ + 2234 53 130 2 6 -1 -86866 0.0695865 "t=133ns" _ + 2235 54 130 0 0 1 -89880.463 0 "t=stbl" _ + 2236 55 130 0 1 1 -86900 0 "t=29.21m" _ + 2237 55 130 1 5 -1 -86737 0.16325 "t=3.46m" _ + 2238 55 130 0 0 0 -86873 0.027 "t=R=.2~~~.1" _ + 2239 56 130 0 0 1 -87261.5 0 "t=stbl" _ + 2240 56 130 1 8 -1 -84786.4 2.47512 "t=9.54ms" _ + 2241 57 130 0 3 1 -81627 0 "t=8.7m" _ + 2242 57 130 1 5 1 -81413 0.214 "t=760ns" _ + 2243 57 130 2 6 1 -81308 0.3191 "t=33ns" _ + 2244 58 130 0 0 1 -79423 0 "t=22.9m" _ + 2245 58 130 1 7 -1 -76969 2.4536 "t=100ns" _ + 2246 59 130 0 6 0 -71180 0 "t=40.0s" _ + 2247 59 130 1 2 1 -71080 0.1 "t=10#s" _ + 2248 60 130 0 0 1 -66596 0 "t=21s" _ + 2249 61 130 0 5 1 -55400 0 "t=2.6s" _ + 2250 62 130 0 0 1 -47510 0 "t=1#s" _ + 2251 63 130 0 1 1 -33680 0 "t=1.0ms" _ + 2252 47 131 0 3.5 1 -40380 0 "t=35ms" _ + 2253 48 131 0 3.5 -1 -55220 0 "t=98ms" _ + 2254 49 131 0 4.5 1 -68025.0 0 "t=261ms" _ + 2255 49 131 1 0.5 -1 -67660 0.365 "t=350ms" _ + 2256 49 131 2 10.5 1 -64280 3.75 "t=320ms" _ + 2257 50 131 0 1.5 1 -77265 0 "t=56.0s" _ + 2258 50 131 1 5.5 -1 -77200 0.0651 "t=58.4s" _ + 2259 50 131 2 11.5 -1 -72595 4.67 "t=304ns" _ + 2260 51 131 0 3.5 1 -81981.4 0 "t=23.03m" _ + 2261 51 131 1 7.5 -1 -80305.3 1.67606 "t=91us" _ + 2262 51 131 2 9.5 -1 -80294.2 1.6872 "t=4.3us" _ + 2263 52 131 0 1.5 1 -85211.01 0 "t=25.0m" _ + 2264 52 131 1 5.5 -1 -85028.75 0.182258 "t=32.48h" _ + 2265 52 131 2 11.5 1 -83271.0 1.94 "t=93ms" _ + 2266 53 131 0 3.5 1 -87442.7 0 "t=8.0252d" _ + 2267 53 131 1 9.5 -1 -85524.3 1.9184 "t=24us" _ + 2268 54 131 0 1.5 1 -88413.558 0 "t=stbl" _ + 2269 54 131 1 5.5 -1 -88249.628 0.16393 "t=11.84d" _ + 2270 55 131 0 2.5 1 -88059 0 "t=9.689d" _ + 2271 56 131 0 0.5 1 -86683.7 0 "t=11.52d" _ + 2272 56 131 1 4.5 -1 -86495.7 0.187995 "t=14.26m" _ + 2273 57 131 0 1.5 1 -83769 0 "t=59m" _ + 2274 57 131 1 5.5 -1 -83464 0.3046 "t=170us" _ + 2275 58 131 0 3.5 1 -79710 0 "t=10.3m" _ + 2276 58 131 1 0.5 1 -79650 0.06309 "t=5.4m" _ + 2277 59 131 0 1.5 1 -74300 0 "t=1.50m" _ + 2278 59 131 1 5.5 -1 -74150 0.1524 "t=5.73s" _ + 2279 60 131 0 2.5 1 -67768 0 "t=25.4s" _ + 2280 61 131 0 5.5 -1 -59660 0 "t=6.3s" _ + 2281 62 131 0 2.5 1 -50130 0 "t=1.2s" _ + 2282 63 131 0 1.5 1 -39270 0 "t=17.8ms" _ + 2283 47 132 0 -77.777 0 -33790 0 "t=30ms" _ + 2284 48 132 0 0 1 -50260 0 "t=82ms" _ + 2285 49 132 0 7 -1 -62410 0 "t=198ms" _ + 2286 50 132 0 0 1 -76546.5 0 "t=39.7s" _ + 2287 50 132 1 8 1 -71698.0 4.84852 "t=2.079us" _ + 2288 51 132 0 4 1 -79635.3 0 "t=2.79m" _ + 2289 51 132 1 8 -1 -79440 0.2 "t=4.10m" _ + 2290 51 132 2 6 -1 -79380.8 0.2545 "t=102ns" _ + 2291 52 132 0 0 1 -85188 0 "t=3.204d" _ + 2292 52 132 1 6 1 -83413 1.7748 "t=145ns" _ + 2293 52 132 2 7 -1 -83263 1.92547 "t=28.1us" _ + 2294 53 132 0 4 1 -85703 0 "t=2.295h" _ + 2295 53 132 1 8 -1 -85594 0.11 "t=1.387h" _ + 2296 54 132 0 0 1 -89278.962 0 "t=stbl" _ + 2297 54 132 1 10 1 -86526.75 2.75221 "t=8.39ms" _ + 2298 55 132 0 2 1 -87152.7 0 "t=6.480d" _ + 2299 56 132 0 0 1 -88435.0 0 "t=stbl" _ + 2300 57 132 0 2 -1 -83720 0 "t=4.8h" _ + 2301 57 132 1 6 -1 -83530 0.1882 "t=24.3m" _ + 2302 58 132 0 0 1 -82471 0 "t=3.51h" _ + 2303 58 132 1 8 -1 -80130 2.34115 "t=9.4ms" _ + 2304 59 132 0 2 1 -75227 0 "t=1.49m" _ + 2305 59 132 1 5 1 -75200 0.03 "t=1#s" _ + 2306 59 132 2 8 1 -74980 0.25 "t=2.46us" _ + 2307 60 132 0 0 1 -71426 0 "t=1.56m" _ + 2308 61 132 0 3 1 -61630 0 "t=6.2s" _ + 2309 62 132 0 0 1 -55080 0 "t=4.0s" _ + 2310 63 132 0 -77.777 0 -42200 0 "t=100#ms" _ + 2311 48 133 0 3.5 -1 -43920 0 "t=61ms" _ + 2312 49 133 0 4.5 1 -57460 0 "t=165ms" _ + 2313 49 133 1 0.5 -1 -57130 0.33 "t=180#ms" _ + 2314 50 133 0 3.5 -1 -70873.9 0 "t=1.46s" _ + 2315 51 133 0 3.5 1 -78924 0 "t=2.34m" _ + 2316 51 133 1 10.5 1 -74360 4.56 "t=16.54us" _ + 2317 52 133 0 1.5 1 -82937.1 0 "t=12.5m" _ + 2318 52 133 1 5.5 -1 -82602.8 0.33426 "t=55.4m" _ + 2319 52 133 2 9.5 -1 -81326.7 1.6104 "t=100ns" _ + 2320 53 133 0 3.5 1 -85858 0 "t=20.83h" _ + 2321 53 133 1 9.5 -1 -84224 1.634148 "t=9s" _ + 2322 53 133 2 7.5 -1 -84129 1.729137 "t=~170ns" _ + 2323 54 133 0 1.5 1 -87643.6 0 "t=5.2475d" _ + 2324 54 133 1 5.5 -1 -87410.4 0.233221 "t=2.198d" _ + 2325 55 133 0 3.5 1 -88070.931 0 "t=stbl" _ + 2326 56 133 0 0.5 1 -87553.6 0 "t=10.551y" _ + 2327 56 133 1 5.5 -1 -87265.3 0.288252 "t=38.90h" _ + 2328 57 133 0 2.5 1 -85494 0 "t=3.912h" _ + 2329 58 133 0 0.5 1 -82418 0 "t=97m" _ + 2330 58 133 1 4.5 -1 -82381 0.0372 "t=5.1h" _ + 2331 59 133 0 1.5 1 -77938 0 "t=6.5m" _ + 2332 59 133 1 5.5 -1 -77746 0.19212 "t=1.1s" _ + 2333 60 133 0 3.5 1 -72330 0 "t=70s" _ + 2334 60 133 1 0.5 1 -72200 0.12797 "t=~70s" _ + 2335 60 133 2 4.5 -1 -72150 0.1761 "t=301ns" _ + 2336 61 133 0 1.5 1 -65410 0 "t=13.5s" _ + 2337 61 133 1 5.5 -1 -65280 0.1297 "t=8#s" _ + 2338 62 133 0 2.5 1 -57230 0 "t=2.89s" _ + 2339 62 133 1 0.5 -1 -57110 0.12 "t=3.5s" _ + 2340 63 133 0 5.5 -1 -47240 0 "t=200#ms" _ + 2341 64 133 0 2.5 1 -35860 0 "t=10#ms" _ + 2342 48 134 0 0 1 -38920 0 "t=65ms" _ + 2343 49 134 0 0 0 -51660 0 "t=140ms" _ + 2344 50 134 0 0 1 -66434 0 "t=890ms" _ + 2345 50 134 1 6 1 -65187 1.2474 "t=87ns" _ + 2346 51 134 0 0 -1 -74020.5 0 "t=780ms" _ + 2347 51 134 1 7 -1 -73741.5 0.279 "t=10.07s" _ + 2348 52 134 0 0 1 -82533.7 0 "t=41.8m" _ + 2349 52 134 1 6 1 -80842.4 1.69134 "t=164.1ns" _ + 2350 53 134 0 4 1 -84043 0 "t=52.5m" _ + 2351 53 134 1 8 -1 -83727 0.31649 "t=3.52m" _ + 2352 54 134 0 0 1 -88125.822 0 "t=stbl" _ + 2353 54 134 1 7 -1 -86160.3 1.9655 "t=290ms" _ + 2354 54 134 2 10 1 -85100.6 3.0252 "t=5us" _ + 2355 55 134 0 4 1 -86891.154 0 "t=2.0652y" _ + 2356 55 134 1 8 -1 -86752.410 0.1387441 "t=2.912h" _ + 2357 56 134 0 0 1 -88949.9 0 "t=stbl" _ + 2358 56 134 1 10 1 -85992.7 2.9572 "t=2.63us" _ + 2359 57 134 0 1 1 -85219 0 "t=6.45m" _ + 2360 57 134 1 -77.777 0 -84780 0.44 "t=29us" _ + 2361 58 134 0 0 1 -84833 0 "t=3.16d" _ + 2362 58 134 1 10 1 -81624 3.2086 "t=308ns" _ + 2363 59 134 0 2 -1 -78528 0 "t=17m" _ + 2364 59 134 1 6 -1 -78460 0.068 "t=~11m" _ + 2365 60 134 0 0 1 -75646 0 "t=8.5m" _ + 2366 60 134 1 8 -1 -73353 2.293 "t=410us" _ + 2367 61 134 0 5 1 -66740 0 "t=22s" _ + 2368 61 134 1 2 1 -66740 0 "t=~5s" _ + 2369 61 134 2 7 -1 -66620 0.12 "t=20us" _ + 2370 62 134 0 0 1 -61380 0 "t=9.5s" _ + 2371 63 134 0 -77.777 0 -49930 0 "t=500ms" _ + 2372 64 134 0 0 1 -41300 0 "t=400#ms" _ + 2373 49 135 0 4.5 1 -46530 0 "t=101ms" _ + 2374 50 135 0 3.5 -1 -60632 0 "t=515ms" _ + 2375 51 135 0 3.5 1 -69690.3 0 "t=1.679s" _ + 2376 52 135 0 3.5 -1 -77728.8 0 "t=19.0s" _ + 2377 52 135 1 9.5 -1 -76173.9 1.55489 "t=511ns" _ + 2378 53 135 0 3.5 1 -83779.1 0 "t=6.58h" _ + 2379 54 135 0 1.5 1 -86413 0 "t=9.14h" _ 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51 136 1 6 -1 -64230 0.277 "t=570ns" _ + 2403 52 136 0 0 1 -74425.3 0 "t=17.63s" _ + 2404 53 136 0 1 -1 -79545 0 "t=83.4s" _ + 2405 53 136 1 6 -1 -79339 0.206 "t=46.9s" _ + 2406 54 136 0 0 1 -86429.159 0 "t=2.19Zy" _ + 2407 54 136 1 6 1 -84537.456 1.891703 "t=2.95us" _ + 2408 55 136 0 5 1 -86338.7 0 "t=13.16d" _ + 2409 55 136 1 8 -1 -85820.8 0.5179 "t=17.5s" _ + 2410 56 136 0 0 1 -88886.9 0 "t=stbl" _ + 2411 56 136 1 7 -1 -86856.4 2.030466 "t=308.4ms" _ + 2412 56 136 2 10 1 -85529.5 3.3574 "t=91ns" _ + 2413 57 136 0 1 1 -86040 0 "t=9.87m" _ + 2414 57 136 1 7 -1 -85780 0.2593 "t=114ms" _ + 2415 58 136 0 0 1 -86508.4 0 "t=stbl" _ + 2416 58 136 1 10 1 -83412.9 3.0955 "t=1.96us" _ + 2417 59 136 0 2 1 -81340 0 "t=13.1m" _ + 2418 60 136 0 0 1 -79199 0 "t=50.7m" _ + 2419 61 136 0 5 1 -71170 0 "t=107s" _ + 2420 61 136 1 2 1 -71070 0.1 "t=300s" _ + 2421 61 136 2 8 1 -71100 0.068 "t=1.5us" _ + 2422 62 136 0 0 1 -66811 0 "t=47s" _ + 2423 62 136 1 8 -1 -64546 2.2647 "t=15us" _ + 2424 63 136 0 7 1 -56240 0 "t=3.3s" _ + 2425 63 136 1 3 1 -56240 0 "t=3.8s" _ + 2426 64 136 0 0 1 -49090 0 "t=1#s" _ + 2427 65 136 0 -77.777 0 -36130 0 "t=200#ms" _ + 2428 49 137 0 4.5 1 -35040 0 "t=70ms" _ + 2429 50 137 0 2.5 -1 -49790 0 "t=273ms" _ + 2430 51 137 0 3.5 1 -60060 0 "t=484ms" _ + 2431 52 137 0 1.5 -1 -69303.8 0 "t=2.49s" _ + 2432 53 137 0 3.5 1 -76356 0 "t=24.13s" _ + 2433 54 137 0 3.5 -1 -82383.40 0 "t=3.818m" _ + 2434 55 137 0 3.5 1 -86545.6 0 "t=30.08y" _ + 2435 56 137 0 1.5 1 -87721.2 0 "t=stbl" _ + 2436 56 137 1 5.5 -1 -87059.5 0.661659 "t=2.552m" _ + 2437 56 137 2 8.5 -1 -85372.1 2.3491 "t=590ns" _ + 2438 57 137 0 3.5 1 -87140.7 0 "t=60ky" _ + 2439 57 137 1 9.5 -1 -85271.2 1.8695 "t=342ns" _ + 2440 58 137 0 1.5 1 -85918.6 0 "t=9.0h" _ + 2441 58 137 1 5.5 -1 -85664.3 0.25429 "t=34.4h" _ + 2442 59 137 0 2.5 1 -83202 0 "t=1.28h" _ + 2443 59 137 1 5.5 -1 -82641 0.56122 "t=2.66us" _ + 2444 60 137 0 0.5 1 -79585 0 "t=38.5m" _ + 2445 60 137 1 5.5 -1 -79066 0.51943 "t=1.60s" _ + 2446 61 137 0 2.5 1 -74073 0 "t=2#m" _ + 2447 61 137 1 5.5 -1 -73930 0.15 "t=2.4m" _ + 2448 62 137 0 4.5 -1 -68030 0 "t=45s" _ + 2449 62 137 1 0.5 1 -67850 0.18 "t=20#s" _ + 2450 63 137 0 5.5 -1 -60146 0 "t=8.4s" _ + 2451 64 137 0 3.5 1 -51210 0 "t=2.2s" _ + 2452 65 137 0 5.5 -1 -40970 0 "t=600#ms" _ + 2453 50 138 0 0 1 -44860 0 "t=150ms" _ + 2454 50 138 1 6 1 -43520 1.344 "t=210ns" _ + 2455 51 138 0 0 -1 -54220 0 "t=348ms" _ + 2456 52 138 0 0 1 -65696 0 "t=1.4s" _ + 2457 53 138 0 1 -1 -71980 0 "t=6.23s" _ + 2458 53 138 1 3 -1 -71912 0.0679 "t=1.26us" _ + 2459 54 138 0 0 1 -79972.2 0 "t=14.14m" _ + 2460 55 138 0 3 -1 -82887 0 "t=33.41m" _ + 2461 55 138 1 6 -1 -82807 0.0799 "t=2.91m" _ + 2462 55 138 0 0 0 -82847 0.04 "t=R= ?" _ + 2463 56 138 0 0 1 -88261.6 0 "t=stbl" _ + 2464 56 138 1 6 1 -86171.1 2.09054 "t=800ns" _ + 2465 57 138 0 5 1 -86519 0 "t=102Gy" _ + 2466 57 138 1 3 1 -86446 0.07257 "t=116ns" _ + 2467 57 138 2 7 -1 -85780 0.7392 "t=2.0us" _ + 2468 58 138 0 0 1 -87571 0 "t=stbl" _ + 2469 58 138 1 7 -1 -85442 2.12917 "t=8.65ms" _ + 2470 59 138 0 1 1 -83134 0 "t=1.45m" _ + 2471 59 138 1 7 -1 -82782 0.352 "t=2.12h" _ + 2472 60 138 0 0 1 -82018 0 "t=5.04h" _ + 2473 60 138 1 10 1 -78843 3.1749 "t=370ns" _ + 2474 61 138 0 1 1 -74940 0 "t=10s" _ + 2475 61 138 1 5 -1 -74911 0.03 "t=3.24m" _ + 2476 62 138 0 0 1 -71498 0 "t=3.1m" _ + 2477 63 138 0 6 -1 -61750 0 "t=12.1s" _ + 2478 64 138 0 0 1 -55800 0 "t=4.7s" _ + 2479 64 138 1 8 -1 -53570 2.2331 "t=6.2us" _ + 2480 65 138 0 -77.777 0 -43670 0 "t=800#ms" _ + 2481 66 138 0 0 1 -34930 0 "t=200#ms" _ + 2482 50 139 0 2.5 -1 -38440 0 "t=130ms" _ + 2483 51 139 0 3.5 1 -49790 0 "t=93ms" _ + 2484 52 139 0 2.5 -1 -60205 0 "t=500#ms" _ + 2485 53 139 0 3.5 1 -68471 0 "t=2.282s" _ + 2486 54 139 0 1.5 -1 -75644.6 0 "t=39.68s" _ + 2487 55 139 0 3.5 1 -80701 0 "t=9.27m" _ + 2488 56 139 0 3.5 -1 -84913.8 0 "t=83.13m" _ + 2489 57 139 0 3.5 1 -87226.2 0 "t=stbl" _ + 2490 57 139 1 8.5 1 -85426.3 1.7999 "t=315ns" _ + 2491 58 139 0 1.5 1 -86948 0 "t=137.641d" _ + 2492 58 139 1 5.5 -1 -86194 0.75424 "t=56.54s" _ + 2493 59 139 0 2.5 1 -84819 0 "t=4.41h" _ + 2494 60 139 0 1.5 1 -82014 0 "t=29.7m" _ + 2495 60 139 1 5.5 -1 -81783 0.23115 "t=5.50h" _ + 2496 60 139 2 11.5 1 -79398 2.616 "t=276.8ns" _ + 2497 61 139 0 2.5 1 -77500 0 "t=4.15m" _ + 2498 61 139 1 5.5 -1 -77311 0.1887 "t=180ms" _ + 2499 62 139 0 0.5 1 -72380 0 "t=2.57m" _ + 2500 62 139 1 5.5 -1 -71923 0.4574 "t=10.7s" _ + 2501 63 139 0 5.5 -1 -65398 0 "t=17.9s" _ + 2502 63 139 1 3.5 1 -65250 0.1482 "t=10us" _ + 2503 64 139 0 4.5 -1 -57630 0 "t=5.7s" _ + 2504 64 139 1 0.5 1 -57380 0.25 "t=4.8s" _ + 2505 65 139 0 5.5 -1 -48130 0 "t=1.6s" _ + 2506 66 139 0 3.5 1 -37640 0 "t=600ms" _ + 2507 51 140 0 4 -1 -43940 0 "t=100#ms" _ + 2508 51 140 1 6 -1 -43610 0.33 "t=41us" _ + 2509 52 140 0 0 1 -56580 0 "t=300#ms" _ + 2510 53 140 0 4 -1 -63606 0 "t=860ms" _ + 2511 54 140 0 0 1 -72986.5 0 "t=13.60s" _ + 2512 55 140 0 1 -1 -77050 0 "t=63.7s" _ + 2513 55 140 1 2 -1 -77036 0.013931 "t=471ns" _ + 2514 56 140 0 0 1 -83269 0 "t=12.7527d" _ + 2515 57 140 0 3 -1 -84315.9 0 "t=40.285h" _ + 2516 58 140 0 0 1 -88076.1 0 "t=stbl" _ + 2517 58 140 1 6 1 -85968.2 2.10786 "t=7.3us" _ + 2518 59 140 0 1 1 -84688 0 "t=3.39m" _ + 2519 59 140 1 5 1 -84560 0.1278 "t=350ns" _ + 2520 59 140 2 7 -1 -83924 0.7637 "t=3.05us" _ + 2521 60 140 0 0 1 -84259 0 "t=3.37d" _ + 2522 60 140 1 7 -1 -82038 2.2214 "t=600us" _ + 2523 60 140 2 20 1 -76829 7.4296 "t=1.22us" _ + 2524 61 140 0 1 1 -78214 0 "t=9.2s" _ + 2525 61 140 1 8 -1 -77783 0.431 "t=5.95m" _ + 2526 62 140 0 0 1 -75456 0 "t=14.82m" _ + 2527 63 140 0 1 1 -66990 0 "t=1.51s" _ + 2528 63 140 1 5 -1 -66780 0.21 "t=125ms" _ + 2529 63 140 2 8 1 -66320 0.669 "t=299.8ns" _ + 2530 64 140 0 0 1 -61782 0 "t=15.8s" _ + 2531 65 140 0 7 1 -50480 0 "t=2.32s" _ + 2532 66 140 0 0 1 -42830 0 "t=700#ms" _ + 2533 66 140 1 8 -1 -40660 2.1661 "t=7.0us" _ + 2534 67 140 0 8 1 -29260 0 "t=6ms" _ + 2535 51 141 0 3.5 1 -39110 0 "t=100#ms" _ + 2536 52 141 0 2.5 -1 -50490 0 "t=150#ms" _ + 2537 53 141 0 3.5 1 -59927 0 "t=430ms" _ + 2538 54 141 0 2.5 -1 -68197.3 0 "t=1.73s" _ + 2539 55 141 0 3.5 1 -74478 0 "t=24.84s" _ + 2540 56 141 0 1.5 -1 -79733 0 "t=18.27m" _ + 2541 57 141 0 3.5 1 -82932 0 "t=3.92h" _ + 2542 58 141 0 3.5 -1 -85432.9 0 "t=32.511d" _ + 2543 59 141 0 2.5 1 -86015.6 0 "t=stbl" _ + 2544 60 141 0 1.5 1 -84193 0 "t=2.49h" _ + 2545 60 141 1 5.5 -1 -83436 0.75651 "t=62.0s" _ + 2546 61 141 0 2.5 1 -80523 0 "t=20.90m" _ + 2547 61 141 1 5.5 -1 -79894 0.62862 "t=630ns" _ + 2548 61 141 2 -77.777 0 -77992 2.53075 "t=>2us" _ + 2549 62 141 0 0.5 1 -75934 0 "t=10.2m" _ + 2550 62 141 1 5.5 -1 -75758 0.1759 "t=22.6m" _ + 2551 63 141 0 2.5 1 -69926 0 "t=40.7s" _ + 2552 63 141 1 5.5 -1 -69830 0.09645 "t=2.7s" _ + 2553 64 141 0 0.5 1 -63224 0 "t=14s" _ + 2554 64 141 1 5.5 -1 -62846 0.37776 "t=24.5s" _ + 2555 65 141 0 2.5 -1 -54540 0 "t=3.5s" _ + 2556 65 141 1 5.5 -1 -54540 0 "t=7.9s" _ + 2557 66 141 0 4.5 -1 -45380 0 "t=900ms" _ + 2558 67 141 0 3.5 -1 -34360 0 "t=4.1ms" _ + 2559 67 141 1 0.5 1 -34290 0.066 "t=7.3us" _ + 2560 52 142 0 0 1 -46370 0 "t=100#ms" _ + 2561 53 142 0 2 -1 -54770 0 "t=222ms" _ + 2562 54 142 0 0 1 -65229.6 0 "t=1.23s" _ + 2563 55 142 0 0 -1 -70515 0 "t=1.684s" _ + 2564 56 142 0 0 1 -77842 0 "t=10.6m" _ + 2565 57 142 0 2 -1 -80024 0 "t=91.1m" _ + 2566 57 142 1 4 -1 -79878 0.14582 "t=870ns" _ + 2567 58 142 0 0 1 -84533.2 0 "t=stbl" _ + 2568 59 142 0 2 -1 -83787.5 0 "t=19.12h" _ + 2569 59 142 1 5 -1 -83783.8 0.003694 "t=14.6m" _ + 2570 60 142 0 0 1 -85950.0 0 "t=stbl" _ + 2571 60 142 1 6 1 -83740.7 2.209303 "t=16.5us" _ + 2572 61 142 0 1 1 -81142 0 "t=40.5s" _ + 2573 61 142 1 8 -1 -80259 0.88317 "t=2.0ms" _ + 2574 61 142 2 13 -1 -78313 2.8287 "t=67us" _ + 2575 62 142 0 0 1 -78986 0 "t=72.49m" _ + 2576 62 142 1 7 -1 -76614 2.3721 "t=170ns" _ + 2577 62 142 2 10 1 -75324 3.6622 "t=480ns" _ + 2578 63 142 0 1 1 -71310 0 "t=2.36s" _ + 2579 63 142 1 8 -1 -70856 0.46 "t=1.223m" _ + 2580 64 142 0 0 1 -66960 0 "t=70.2s" _ + 2581 65 142 0 1 1 -56560 0 "t=597ms" _ + 2582 65 142 1 5 -1 -56280 0.2797 "t=303ms" _ + 2583 65 142 2 8 1 -55910 0.6521 "t=26us" _ + 2584 66 142 0 0 1 -50120 0 "t=2.3s" _ + 2585 67 142 0 7 -1 -37250 0 "t=400ms" _ + 2586 68 142 0 0 1 -28030 0 "t=10#us" _ + 2587 52 143 0 3.5 1 -40280 0 "t=100#ms" _ + 2588 53 143 0 3.5 1 -50630 0 "t=130ms" _ + 2589 54 143 0 2.5 -1 -60203 0 "t=511ms" _ + 2590 55 143 0 1.5 1 -67676 0 "t=1.791s" _ + 2591 56 143 0 2.5 -1 -73937 0 "t=14.5s" _ + 2592 57 143 0 3.5 1 -78172 0 "t=14.2m" _ + 2593 58 143 0 1.5 -1 -81606.7 0 "t=33.039h" _ + 2594 59 143 0 3.5 1 -83068.2 0 "t=13.57d" _ + 2595 60 143 0 3.5 -1 -84002.2 0 "t=stbl" _ + 2596 61 143 0 2.5 1 -82960.7 0 "t=265d" _ + 2597 62 143 0 1.5 1 -79517.2 0 "t=8.75m" _ + 2598 62 143 1 5.5 -1 -78763.2 0.75399 "t=66s" _ + 2599 62 143 2 11.5 -1 -76723 2.7938 "t=30ms" _ + 2600 63 143 0 2.5 1 -74241 0 "t=2.59m" _ + 2601 63 143 1 5.5 -1 -73851 0.38951 "t=50.0us" _ + 2602 64 143 0 0.5 1 -68230 0 "t=39s" _ + 2603 64 143 1 5.5 -1 -68080 0.1526 "t=110.0s" _ + 2604 65 143 0 5.5 -1 -60420 0 "t=12s" _ + 2605 65 143 1 2.5 1 -60420 0 "t=?s" _ + 2606 66 143 0 0.5 1 -52169 0 "t=5.6s" _ + 2607 66 143 1 5.5 -1 -51858 0.3107 "t=3.0s" _ + 2608 66 143 2 -77.777 0 -51763 0.4063 "t=1.2us" _ + 2609 67 143 0 5.5 -1 -42050 0 "t=300#ms" _ + 2610 68 143 0 4.5 -1 -31260 0 "t=200#ms" _ + 2611 53 144 0 1 -1 -45280 0 "t=100#ms" _ + 2612 54 144 0 0 1 -56872 0 "t=388ms" _ + 2613 55 144 0 1 -1 -63271 0 "t=994ms" _ + 2614 55 144 1 4 -1 -63179 0.0922 "t=1.1us" _ + 2615 55 144 2 0 0 -62970 0.3 "t=<1s" _ + 2616 56 144 0 0 1 -71767 0 "t=11.5s" _ + 2617 57 144 0 3 -1 -74850 0 "t=40.8s" _ + 2618 58 144 0 0 1 -80431.9 0 "t=284.91d" _ + 2619 59 144 0 0 -1 -80750.5 0 "t=17.28m" _ + 2620 59 144 1 3 -1 -80691.5 0.05903 "t=7.2m" _ + 2621 60 144 0 0 1 -83748.0 0 "t=2.29Py" _ + 2622 61 144 0 5 -1 -81416.1 0 "t=363d" _ + 2623 61 144 1 9 1 -80575 0.8409 "t=780ns" _ + 2624 61 144 2 27 1 -72820 8.5958 "t=~2.7us" _ + 2625 62 144 0 0 1 -81965.5 0 "t=stbl" _ + 2626 62 144 1 6 1 -79641.9 2.3236 "t=880ns" _ + 2627 63 144 0 1 1 -75619 0 "t=10.2s" _ + 2628 63 144 1 8 -1 -74491 1.1276 "t=1.0us" _ + 2629 64 144 0 0 1 -71760 0 "t=4.47m" _ + 2630 64 144 1 10 1 -68327 3.4331 "t=145ns" _ + 2631 65 144 0 1 1 -62368 0 "t=~1s" _ + 2632 65 144 1 6 -1 -61971 0.3969 "t=4.25s" _ + 2633 65 144 2 8 -1 -61892 0.4762 "t=2.8us" _ + 2634 66 144 0 0 1 -56570 0 "t=9.1s" _ + 2635 67 144 0 5 -1 -44610 0 "t=700ms" _ + 2636 67 144 1 8 1 -44345 0.2653 "t=519ns" _ + 2637 68 144 0 0 1 -36610 0 "t=400#ms" _ + 2638 69 144 0 10 1 -22260 0 "t=2.3us" _ + 2639 53 145 0 3.5 1 -40940 0 "t=100#ms" _ + 2640 54 145 0 1.5 -1 -51493 0 "t=188ms" _ + 2641 55 145 0 1.5 1 -60054 0 "t=582ms" _ + 2642 55 145 1 9.5 -1 -59291 0.7629 "t=500ns" _ + 2643 56 145 0 2.5 -1 -67516 0 "t=4.31s" _ + 2644 57 145 0 2.5 1 -72835 0 "t=24.8s" _ + 2645 58 145 0 2.5 -1 -77070 0 "t=3.01m" _ + 2646 59 145 0 3.5 1 -79626 0 "t=5.984h" _ + 2647 60 145 0 3.5 -1 -81432.0 0 "t=stbl" _ + 2648 61 145 0 2.5 1 -81267.5 0 "t=17.7y" _ + 2649 62 145 0 3.5 -1 -80651.3 0 "t=340d" _ + 2650 62 145 1 24.5 1 -71865.1 8.7862 "t=990ns" _ + 2651 63 145 0 2.5 1 -77992 0 "t=5.93d" _ + 2652 63 145 1 5.5 -1 -77276 0.716 "t=490ns" _ + 2653 64 145 0 0.5 1 -72926 0 "t=23.0m" _ + 2654 64 145 1 5.5 -1 -72177 0.7491 "t=85s" _ + 2655 65 145 0 5.5 -1 -66390 0 "t=30.9s" _ + 2656 65 145 1 1.5 1 -65540 0.85 "t=?" _ + 2657 66 145 0 0.5 1 -58243 0 "t=9.5s" _ + 2658 66 145 1 5.5 -1 -58125 0.1182 "t=14.1s" _ + 2659 67 145 0 5.5 -1 -49120 0 "t=2.4s" _ + 2660 67 145 1 2.5 1 -49020 0.1 "t=100#ms" _ + 2661 68 145 0 0.5 1 -39240 0 "t=900ms" _ + 2662 68 145 1 5.5 -1 -39040 0.205 "t=1.0s" _ + 2663 69 145 0 5.5 -1 -27580 0 "t=3.17us" _ + 2664 54 146 0 0 1 -47955 0 "t=146ms" _ + 2665 55 146 0 1 -1 -55310.4 0 "t=323ms" _ + 2666 55 146 1 4 -1 -55263.7 0.0467 "t=1.25us" _ + 2667 56 146 0 0 1 -64947 0 "t=2.22s" _ + 2668 57 146 0 2 -1 -69050 0 "t=6.27s" _ + 2669 57 146 1 6 -1 -68920 0.13 "t=10.0s" _ + 2670 58 146 0 0 1 -75635 0 "t=13.52m" _ + 2671 59 146 0 2 -1 -76680 0 "t=24.15m" _ + 2672 60 146 0 0 1 -80925.9 0 "t=stbl" _ + 2673 61 146 0 3 -1 -79454 0 "t=5.53y" _ + 2674 62 146 0 0 1 -80996 0 "t=68My" _ + 2675 63 146 0 4 -1 -77118 0 "t=4.61d" _ + 2676 63 146 1 9 1 -76452 0.66637 "t=235us" _ + 2677 64 146 0 0 1 -76086 0 "t=48.27d" _ + 2678 65 146 0 1 1 -67760 0 "t=8s" _ + 2679 65 146 1 5 -1 -67610 0.15 "t=24.1s" _ + 2680 65 146 2 10 1 -66830 0.93 "t=1.18ms" _ + 2681 66 146 0 0 1 -62555 0 "t=33.2s" _ + 2682 66 146 1 10 1 -59619 2.9357 "t=150ms" _ + 2683 67 146 0 6 -1 -51238 0 "t=2.8s" _ + 2684 68 146 0 0 1 -44322 0 "t=1.7s" _ + 2685 69 146 0 1 1 -31060 0 "t=155ms" _ + 2686 69 146 1 5 -1 -30750 0.304 "t=75ms" _ + 2687 69 146 2 10 1 -30620 0.437 "t=200ms" _ + 2688 54 147 0 1.5 -1 -42360 0 "t=130ms" _ + 2689 55 147 0 1.5 1 -51920 0 "t=230ms" _ + 2690 55 147 1 9.5 -1 -51219 0.7014 "t=190ns" _ + 2691 56 147 0 2.5 -1 -60264 0 "t=894ms" _ + 2692 57 147 0 2.5 1 -66678 0 "t=4.06s" _ + 2693 58 147 0 2.5 -1 -72014 0 "t=56.4s" _ + 2694 59 147 0 1.5 1 -75444 0 "t=13.4m" _ + 2695 60 147 0 2.5 -1 -78146.7 0 "t=10.98d" _ + 2696 61 147 0 3.5 1 -79042.3 0 "t=2.6234y" _ + 2697 62 147 0 3.5 -1 -79266.4 0 "t=106.6Gy" _ + 2698 63 147 0 2.5 1 -77544.8 0 "t=24.1d" _ + 2699 63 147 1 5.5 -1 -76919.5 0.62527 "t=765ns" _ + 2700 64 147 0 3.5 -1 -75356.9 0 "t=38.06h" _ + 2701 64 147 1 24.5 1 -66769.1 8.5878 "t=510ns" _ + 2702 65 147 0 0.5 1 -70743 0 "t=1.64h" _ + 2703 65 147 1 5.5 -1 -70692 0.0506 "t=1.87m" _ + 2704 66 147 0 0.5 1 -64196 0 "t=67s" _ + 2705 66 147 1 5.5 -1 -63446 0.7505 "t=55.2s" _ + 2706 66 147 2 13.5 -1 -60789 3.4072 "t=400ns" _ + 2707 67 147 0 5.5 -1 -55757 0 "t=5.8s" _ + 2708 67 147 1 13.5 -1 -53070 2.6871 "t=315ns" _ + 2709 68 147 0 0.5 1 -46610 0 "t=3.2s" _ + 2710 68 147 1 5.5 -1 -46510 0.1 "t=1.6s" _ + 2711 69 147 0 5.5 -1 -35974 0 "t=580ms" _ + 2712 69 147 1 1.5 1 -35913 0.062 "t=360us" _ + 2713 54 148 0 0 1 -38600 0 "t=100#ms" _ + 2714 55 148 0 -77.777 0 -46911 0 "t=145ms" _ + 2715 55 148 1 4 -1 -46866 0.0452 "t=4.8us" _ + 2716 56 148 0 0 1 -57590 0 "t=620ms" _ + 2717 57 148 0 2 -1 -62709 0 "t=1.35s" _ + 2718 58 148 0 0 1 -70398 0 "t=56.8s" _ + 2719 59 148 0 1 -1 -72535 0 "t=2.29m" _ + 2720 59 148 1 4 0 -72458 0.0768 "t=2.01m" _ + 2721 60 148 0 0 1 -77408.0 0 "t=stbl" _ + 2722 61 148 0 1 -1 -76866 0 "t=5.368d" _ + 2723 61 148 1 5 -1 -76728 0.1379 "t=41.29d" _ + 2724 62 148 0 0 1 -79336.3 0 "t=6.3Py" _ + 2725 63 148 0 5 -1 -76299 0 "t=54.5d" _ + 2726 63 148 1 9 1 -75579 0.7204 "t=162ns" _ + 2727 64 148 0 0 1 -76269.3 0 "t=70.9y" _ + 2728 65 148 0 2 -1 -70537 0 "t=60m" _ + 2729 65 148 1 9 1 -70447 0.0901 "t=2.20m" _ + 2730 65 148 2 27 1 -61918 8.6186 "t=1.310us" _ + 2731 66 148 0 0 1 -67860 0 "t=3.3m" _ + 2732 66 148 1 10 1 -64941 2.9191 "t=471ns" _ + 2733 67 148 0 1 1 -57990 0 "t=2.2s" _ + 2734 67 148 1 5 -1 -57740 0.25 "t=9.49s" _ + 2735 67 148 2 10 1 -57050 0.94 "t=2.36ms" _ + 2736 68 148 0 0 1 -51479 0 "t=4.6s" _ + 2737 68 148 1 10 1 -48566 2.9132 "t=13us" _ + 2738 69 148 0 10 1 -38765 0 "t=700ms" _ + 2739 70 148 0 0 1 -30330 0 "t=250#ms" _ + 2740 55 149 0 1.5 1 -43250 0 "t=113ms" _ + 2741 56 149 0 1.5 -1 -53120 0 "t=348ms" _ + 2742 57 149 0 1.5 -1 -60220 0 "t=1.07s" _ + 2743 58 149 0 1.5 -1 -66670 0 "t=4.94s" _ + 2744 59 149 0 2.5 1 -71039 0 "t=2.26m" _ + 2745 60 149 0 2.5 -1 -74375.5 0 "t=1.728h" _ + 2746 61 149 0 3.5 1 -76064.3 0 "t=53.08h" _ + 2747 61 149 1 5.5 -1 -75824.1 0.240214 "t=35us" _ + 2748 62 149 0 3.5 -1 -77135.7 0 "t=stbl" _ + 2749 63 149 0 2.5 1 -76441 0 "t=93.1d" _ + 2750 63 149 1 5.5 -1 -75945 0.496386 "t=2.45us" _ + 2751 64 149 0 3.5 -1 -75127 0 "t=9.28d" _ + 2752 65 149 0 0.5 1 -71489 0 "t=4.118h" _ + 2753 65 149 1 5.5 -1 -71453 0.03578 "t=4.16m" _ + 2754 66 149 0 3.5 -1 -67696 0 "t=4.20m" _ + 2755 66 149 1 13.5 -1 -65035 2.6611 "t=490ms" _ + 2756 67 149 0 5.5 -1 -61647 0 "t=21.1s" _ + 2757 67 149 1 0.5 1 -61598 0.0488 "t=56s" _ + 2758 68 149 0 0.5 1 -53742 0 "t=4s" _ + 2759 68 149 1 5.5 -1 -53000 0.7418 "t=8.9s" _ + 2760 68 149 2 9.5 1 -51131 2.6111 "t=610ns" _ + 2761 69 149 0 5.5 -1 -43880 0 "t=900ms" _ + 2762 70 149 0 0.5 1 -33200 0 "t=700ms" _ + 2763 55 150 0 -77.777 0 -38170 0 "t=84.4ms" _ + 2764 56 150 0 0 1 -49900 0 "t=259ms" _ + 2765 57 150 0 3 1 -56130 0 "t=504ms" _ + 2766 58 150 0 0 1 -64847 0 "t=6.05s" _ + 2767 59 150 0 1 -1 -68300 0 "t=6.19s" _ + 2768 60 150 0 0 1 -73679.8 0 "t=8.2Ey" _ + 2769 61 150 0 1 -1 -73597 0 "t=2.698h" _ + 2770 62 150 0 0 1 -77051.1 0 "t=stbl" _ + 2771 63 150 0 5 -1 -74792 0 "t=36.9y" _ + 2772 63 150 1 0 -1 -74750 0.0417 "t=12.8h" _ + 2773 64 150 0 0 1 -75764 0 "t=1.79My" _ + 2774 65 150 0 2 -1 -71106 0 "t=3.48h" _ + 2775 65 150 1 9 1 -70645 0.461 "t=5.8m" _ + 2776 66 150 0 0 1 -69310 0 "t=7.17m" _ + 2777 67 150 0 2 -1 -61946 0 "t=76.8s" _ + 2778 67 150 1 9 1 -61950 -0 "t=23.3s" _ + 2779 67 150 2 28 -1 -54050 7.9 "t=787ns" _ + 2780 68 150 0 0 1 -57831 0 "t=18.5s" _ + 2781 68 150 1 10 1 -55035 2.7965 "t=2.55us" _ + 2782 69 150 0 1 1 -46490 0 "t=3#s" _ + 2783 69 150 1 6 -1 -46350 0.14 "t=2.20s" _ + 2784 69 150 2 10 1 -45680 0.81 "t=5.2ms" _ + 2785 70 150 0 0 1 -38640 0 "t=700#ms" _ + 2786 71 150 0 5 -1 -24640 0 "t=45ms" _ + 2787 71 150 1 1 1 -24620 0.022 "t=40us" _ + 2788 55 151 0 1.5 1 -34230 0 "t=69ms" _ + 2789 56 151 0 1.5 -1 -44940 0 "t=167ms" _ + 2790 57 151 0 2.5 1 -53310 0 "t=465ms" _ + 2791 58 151 0 1.5 -1 -61225 0 "t=1.76s" _ + 2792 59 151 0 1.5 -1 -66780 0 "t=18.90s" _ + 2793 59 151 1 3.5 1 -66745 0.0351 "t=50us" _ + 2794 60 151 0 1.5 1 -70943.0 0 "t=12.44m" _ + 2795 61 151 0 2.5 1 -73386 0 "t=28.40h" _ + 2796 62 151 0 2.5 -1 -74576.3 0 "t=90y" _ + 2797 62 151 1 5.5 -1 -74315.2 0.26113 "t=1.4us" _ + 2798 63 151 0 2.5 1 -74652.9 0 "t=4.6Ey" _ + 2799 63 151 1 5.5 -1 -74456.7 0.196245 "t=58.9us" _ + 2800 64 151 0 3.5 -1 -74189 0 "t=123.9d" _ + 2801 65 151 0 0.5 1 -71624 0 "t=17.609h" _ + 2802 65 151 1 5.5 -1 -71524 0.09953 "t=25s" _ + 2803 66 151 0 3.5 -1 -68752 0 "t=17.9m" _ + 2804 67 151 0 5.5 -1 -63623 0 "t=35.2s" _ + 2805 67 151 1 0.5 1 -63582 0.041 "t=47.2s" _ + 2806 68 151 0 3.5 -1 -58266 0 "t=23.5s" _ + 2807 68 151 1 13.5 -1 -55680 2.586 "t=580ms" _ + 2808 68 151 2 32.5 -1 -47979 10.2866 "t=420ns" _ + 2809 69 151 0 5.5 -1 -50773 0 "t=4.17s" _ + 2810 69 151 1 0.5 1 -50679 0.094 "t=6.6s" _ + 2811 69 151 2 13.5 -1 -48117 2.65567 "t=451ns" _ + 2812 70 151 0 0.5 1 -41540 0 "t=1.6s" _ + 2813 70 151 1 5.5 -1 -40790 0.75 "t=1.6s" _ + 2814 70 151 2 9.5 -1 -39000 2.54 "t=2.6us" _ + 2815 71 151 0 5.5 -1 -30110 0 "t=78.4ms" _ + 2816 71 151 1 1.5 1 -30060 0.053 "t=16.5us" _ + 2817 55 152 0 -77.777 0 -28930 0 "t=30#ms" _ + 2818 56 152 0 0 1 -41710 0 "t=139ms" _ + 2819 57 152 0 -77.777 0 -49290 0 "t=287ms" _ + 2820 58 152 0 0 1 -58980 0 "t=1.42s" _ + 2821 59 152 0 4 1 -63758 0 "t=3.57s" _ + 2822 59 152 1 3 1 -63643 0.1148 "t=4.1us" _ + 2823 60 152 0 0 1 -70149 0 "t=11.4m" _ + 2824 61 152 0 1 1 -71254 0 "t=4.12m" _ + 2825 61 152 1 4 -1 -71110 0.14 "t=7.52m" _ + 2826 61 152 2 8 0 -71000 0.25 "t=13.8m" _ + 2827 62 152 0 0 1 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"t=4.28s" _ + 2850 60 153 0 1.5 -1 -67330.3 0 "t=31.6s" _ + 2851 60 153 1 2.5 1 -67138.6 0.1917 "t=1.10us" _ + 2852 61 153 0 2.5 -1 -70648 0 "t=5.25m" _ + 2853 62 153 0 1.5 1 -72559.7 0 "t=46.284h" _ + 2854 62 153 1 5.5 -1 -72461.3 0.09837 "t=10.6ms" _ + 2855 63 153 0 2.5 1 -73367.2 0 "t=stbl" _ + 2856 63 153 1 9.5 -1 -71596.2 1.771 "t=475ns" _ + 2857 64 153 0 1.5 -1 -72882.6 0 "t=240.4d" _ + 2858 64 153 1 4.5 1 -72787.4 0.0951736 "t=3.5us" _ + 2859 64 153 2 5.5 -1 -72711.4 0.171188 "t=76.0us" _ + 2860 65 153 0 2.5 1 -71313 0 "t=2.34d" _ + 2861 65 153 1 5.5 -1 -71150 0.163175 "t=186us" _ + 2862 66 153 0 3.5 -1 -69143 0 "t=6.4h" _ + 2863 67 153 0 5.5 -1 -65012 0 "t=2.01m" _ + 2864 67 153 1 0.5 1 -64943 0.0687 "t=9.3m" _ + 2865 67 153 2 15.5 1 -62240 2.772 "t=229ns" _ + 2866 68 153 0 3.5 -1 -60469 0 "t=37.1s" _ + 2867 68 153 1 13.5 -1 -57671 2.7982 "t=373ns" _ + 2868 68 153 2 20.5 -1 -55221 5.2481 "t=248ns" _ + 2869 69 153 0 5.5 -1 -53973 0 "t=1.48s" _ + 2870 69 153 1 0.5 1 -53930 0.0432 "t=2.5s" _ + 2871 70 153 0 3.5 -1 -47210 0 "t=4.2s" _ + 2872 70 153 1 13.5 -1 -44510 2.7 "t=15us" _ + 2873 71 153 0 5.5 -1 -38370 0 "t=900ms" _ + 2874 71 153 1 0.5 1 -38290 0.08 "t=1#s" _ + 2875 71 153 2 11.5 -1 -35870 2.5025 "t=>100ns" _ + 2876 72 153 0 0.5 1 -27300 0 "t=400#ms" _ + 2877 72 153 1 5.5 -1 -26550 0.75 "t=500#ms" _ + 2878 56 154 0 0 1 -32820 0 "t=53ms" _ + 2879 57 154 0 -77.777 0 -41530 0 "t=161ms" _ + 2880 58 154 0 0 1 -52220 0 "t=722ms" _ + 2881 59 154 0 3 1 -58100 0 "t=2.3s" _ + 2882 60 154 0 0 1 -65820 0 "t=25.9s" _ + 2883 60 154 1 4 -1 -64520 1.2979 "t=3.2us" _ + 2884 61 154 0 4 1 -68510 0 "t=2.68m" _ + 2885 61 154 1 1 -1 -68490 0.02 "t=1.73m" _ + 2886 62 154 0 0 1 -72455.2 0 "t=stbl" _ + 2887 63 154 0 3 -1 -71738.1 0 "t=8.601y" _ + 2888 63 154 1 2 1 -71669.9 0.0681702 "t=2.2us" _ + 2889 63 154 2 8 -1 -71592.8 0.1453 "t=46.3m" _ + 2890 64 154 0 0 1 -73706.0 0 "t=stbl" _ + 2891 65 154 0 0 1 -70160 0 "t=21.5h" _ + 2892 65 154 1 3 -1 -70150 0.012 "t=9.994h" _ + 2893 65 154 2 7 -1 -69960 0.2 "t=22.7h" _ + 2894 66 154 0 0 1 -70394 0 "t=3.0My" _ + 2895 67 154 0 2 -1 -64639 0 "t=11.76m" _ + 2896 67 154 1 8 1 -64397 0.243 "t=3.10m" _ + 2897 68 154 0 0 1 -62605 0 "t=3.73m" _ + 2898 69 154 0 2 -1 -54427 0 "t=8.1s" _ + 2899 69 154 1 9 1 -54350 0.07 "t=3.30s" _ + 2900 70 154 0 0 1 -49932 0 "t=409ms" _ + 2901 71 154 0 2 -1 -39720 0 "t=1#s" _ + 2902 71 154 1 9 1 -39660 0.06 "t=1.12s" _ + 2903 71 154 2 17 1 -37000 2.72 "t=35us" _ + 2904 72 154 0 0 1 -32670 0 "t=2s" _ + 2905 72 154 1 10 1 -29960 2.71 "t=9us" _ + 2906 57 155 0 2.5 1 -37930 0 "t=101ms" _ + 2907 58 155 0 2.5 -1 -47780 0 "t=313ms" _ + 2908 59 155 0 2.5 -1 -55415 0 "t=1.47s" _ + 2909 60 155 0 1.5 -1 -62284 0 "t=8.9s" _ + 2910 61 155 0 2.5 -1 -66940 0 "t=41.5s" _ + 2911 62 155 0 1.5 -1 -70190.8 0 "t=22.3m" _ + 2912 62 155 1 2.5 1 -70174.3 0.0165 "t=2.8us" _ + 2913 62 155 2 5.5 -1 -69652.2 0.5386 "t=1.00us" _ + 2914 63 155 0 2.5 1 -71818.1 0 "t=4.741y" _ + 2915 64 155 0 1.5 -1 -72069.9 0 "t=stbl" _ + 2916 64 155 1 5.5 -1 -71948.8 0.12105 "t=31.97ms" _ + 2917 65 155 0 1.5 1 -71250 0 "t=5.32d" _ + 2918 66 155 0 1.5 -1 -69156 0 "t=9.9h" _ + 2919 66 155 1 5.5 -1 -68922 0.23433 "t=6us" _ + 2920 67 155 0 2.5 1 -66040 0 "t=48m" _ + 2921 67 155 1 5.5 -1 -65898 0.14197 "t=880us" _ + 2922 68 155 0 3.5 -1 -62209 0 "t=5.3m" _ + 2923 69 155 0 5.5 -1 -56626 0 "t=21.6s" _ + 2924 69 155 1 0.5 1 -56585 0.041 "t=45s" _ + 2925 70 155 0 3.5 -1 -50503 0 "t=1.793s" _ + 2926 71 155 0 5.5 -1 -42545 0 "t=68.6ms" _ + 2927 71 155 1 0.5 1 -42524 0.021 "t=138ms" _ + 2928 71 155 2 12.5 -1 -40764 1.781 "t=2.69ms" _ + 2929 72 155 0 3.5 -1 -34170 0 "t=840ms" _ + 2930 73 155 0 5.5 -1 -23930 0 "t=3.2ms" _ + 2931 57 156 0 -77.777 0 -33050 0 "t=84ms" _ + 2932 58 156 0 0 1 -44820 0 "t=233ms" _ + 2933 59 156 0 -77.777 0 -51570 0 "t=444ms" _ + 2934 60 156 0 0 1 -60470 0 "t=5.06s" _ + 2935 60 156 1 5 -1 -59040 1.4313 "t=365ns" _ + 2936 61 156 0 4 1 -64164 0 "t=27.2s" _ + 2937 61 156 1 1 1 -64014 0.1503 "t=5.6s" _ + 2938 62 156 0 0 1 -69360 0 "t=9.4h" _ + 2939 62 156 1 5 -1 -67962 1.39755 "t=185ns" _ + 2940 63 156 0 0 1 -70083 0 "t=15.19d" _ + 2941 64 156 0 0 1 -72534.9 0 "t=stbl" _ + 2942 64 156 1 7 -1 -70397.3 2.1376 "t=1.3us" _ + 2943 65 156 0 3 -1 -70091 0 "t=5.35d" _ + 2944 65 156 1 7 -1 -70037 0.054 "t=24.4h" _ + 2945 65 156 2 0 1 -70003 0.0884 "t=5.3h" _ + 2946 66 156 0 0 1 -70529.0 0 "t=stbl" _ + 2947 67 156 0 4 -1 -65480 0 "t=56m" _ + 2948 67 156 1 1 -1 -65430 0.05237 "t=9.5s" _ + 2949 67 156 2 9 1 -65304 0.17 "t=7.6m" _ + 2950 68 156 0 0 1 -64212 0 "t=19.5m" _ + 2951 69 156 0 2 -1 -56835 0 "t=83.8s" _ + 2952 69 156 1 11 -1 -56440 0.4 "t=~400ns" _ + 2953 70 156 0 0 1 -53266 0 "t=26.1s" _ + 2954 71 156 0 2 -1 -43700 0 "t=494ms" _ + 2955 71 156 1 9 1 -43680 0.02 "t=198ms" _ + 2956 72 156 0 0 1 -37820 0 "t=23ms" _ + 2957 72 156 1 8 1 -35860 1.959 "t=480us" _ + 2958 73 156 0 2 -1 -25860 0 "t=106ms" _ + 2959 73 156 1 9 1 -25770 0.094 "t=360ms" _ + 2960 58 157 0 3.5 1 -39930 0 "t=175ms" _ + 2961 59 157 0 2.5 -1 -48540 0 "t=307ms" _ + 2962 60 157 0 2.5 -1 -56462 0 "t=1.15s" _ + 2963 61 157 0 2.5 -1 -62297 0 "t=10.56s" _ + 2964 62 157 0 1.5 -1 -66678 0 "t=8.03m" _ + 2965 63 157 0 2.5 1 -69459 0 "t=15.18h" _ + 2966 64 157 0 1.5 -1 -70823.5 0 "t=stbl" _ + 2967 64 157 1 2.5 1 -70759.6 0.063916 "t=460ns" _ + 2968 64 157 2 5.5 -1 -70397.0 0.426539 "t=18.5us" _ + 2969 65 157 0 1.5 1 -70763.4 0 "t=71y" _ + 2970 66 157 0 1.5 -1 -69425 0 "t=8.14h" _ + 2971 66 157 1 4.5 1 -69263 0.16199 "t=1.3us" _ + 2972 66 157 2 5.5 -1 -69226 0.19938 "t=21.6ms" _ + 2973 67 157 0 3.5 -1 -66833 0 "t=12.6m" _ + 2974 68 157 0 1.5 -1 -63414 0 "t=18.65m" _ + 2975 68 157 1 4.5 1 -63259 0.1554 "t=76ms" _ + 2976 69 157 0 0.5 1 -58709 0 "t=3.63m" _ + 2977 70 157 0 3.5 -1 -53422 0 "t=38.6s" _ + 2978 71 157 0 0.5 1 -46441 0 "t=6.8s" _ + 2979 71 157 1 5.5 -1 -46420 0.0209 "t=4.79s" _ + 2980 72 157 0 3.5 -1 -38900 0 "t=115ms" _ + 2981 73 157 0 0.5 1 -29590 0 "t=10.1ms" _ + 2982 73 157 1 5.5 -1 -29570 0.022 "t=4.3ms" _ + 2983 73 157 2 12.5 -1 -28000 1.593 "t=1.7ms" _ + 2984 74 157 0 3.5 -1 -19470 0 "t=275ms" _ + 2985 58 158 0 0 1 -36660 0 "t=99ms" _ + 2986 59 158 0 -77.777 0 -44330 0 "t=181ms" _ + 2987 60 158 0 0 1 -54060 0 "t=810ms" _ + 2988 61 158 0 -77.777 0 -59089 0 "t=4.8s" _ + 2989 61 158 1 -77.777 0 -58940 0.15 "t=>16us" _ + 2990 62 158 0 0 1 -65250 0 "t=5.30m" _ + 2991 62 158 1 5 -1 -63971 1.2791 "t=115ns" _ + 2992 63 158 0 1 -1 -67255 0 "t=45.9m" _ + 2993 64 158 0 0 1 -70689.5 0 "t=stbl" _ + 2994 65 158 0 3 -1 -69470.7 0 "t=180y" _ + 2995 65 158 1 0 -1 -69360.4 0.1103 "t=10.70s" _ + 2996 65 158 2 7 -1 -69082.3 0.3884 "t=400us" _ + 2997 66 158 0 0 1 -70407.3 0 "t=stbl" _ + 2998 67 158 0 5 1 -66188 0 "t=11.3m" _ + 2999 67 158 1 2 -1 -66121 0.067199 "t=28m" _ + 3000 67 158 2 9 1 -66010 0.18 "t=21.3m" _ + 3001 68 158 0 0 1 -65304 0 "t=2.29h" _ + 3002 69 158 0 2 -1 -58703 0 "t=3.98m" _ + 3003 69 158 1 5 1 -58650 0.05 "t=~20ns" _ + 3004 70 158 0 0 1 -56010 0 "t=1.49m" _ + 3005 71 158 0 2 -1 -47212 0 "t=10.6s" _ + 3006 72 158 0 0 1 -42102 0 "t=0.99s" _ + 3007 73 158 0 2 -1 -31170 0 "t=49ms" _ + 3008 73 158 1 9 1 -31030 0.141 "t=36.0ms" _ + 3009 73 158 2 19 -1 -28360 2.805 "t=6.1us" _ + 3010 74 158 0 0 1 -23630 0 "t=1.25ms" _ + 3011 74 158 1 8 1 -21740 1.889 "t=143us" _ + 3012 59 159 0 2.5 -1 -41090 0 "t=134ms" _ + 3013 60 159 0 3.5 1 -49810 0 "t=500ms" _ + 3014 61 159 0 2.5 -1 -56554 0 "t=1.49s" _ + 3015 61 159 1 -77.777 0 -55089 1.465 "t=4.42us" _ + 3016 62 159 0 2.5 -1 -62208 0 "t=11.37s" _ + 3017 62 159 1 5.5 -1 -60931 1.2768 "t=116ns" _ + 3018 63 159 0 2.5 1 -66043 0 "t=18.1m" _ + 3019 64 159 0 1.5 -1 -68561.4 0 "t=18.479h" _ + 3020 65 159 0 1.5 1 -69532.4 0 "t=stbl" _ + 3021 66 159 0 1.5 -1 -69167.1 0 "t=144.4d" _ + 3022 66 159 1 5.5 -1 -68814.3 0.35277 "t=122us" _ + 3023 67 159 0 3.5 -1 -67330 0 "t=33.05m" _ + 3024 67 159 1 0.5 1 -67124 0.20591 "t=8.30s" _ + 3025 68 159 0 1.5 -1 -64561 0 "t=36m" _ + 3026 68 159 1 4.5 1 -64378 0.182602 "t=337ns" _ + 3027 68 159 2 5.5 -1 -64132 0.42905 "t=590ns" _ + 3028 69 159 0 2.5 1 -60570 0 "t=9.13m" _ + 3029 70 159 0 2.5 -1 -55839 0 "t=1.67m" _ + 3030 71 159 0 0.5 1 -49710 0 "t=12.1s" _ + 3031 71 159 1 5.5 -1 -49610 0.1 "t=10#s" _ + 3032 72 159 0 3.5 -1 -42853 0 "t=5.20s" _ + 3033 73 159 0 0.5 1 -34439 0 "t=1.04s" _ + 3034 73 159 1 5.5 -1 -34375 0.064 "t=560ms" _ + 3035 74 159 0 3.5 -1 -25300 0 "t=8.2ms" _ + 3036 75 159 0 0.5 1 -14750 0 "t=40#us" _ + 3037 75 159 1 5.5 -1 -14540 0.21 "t=21.6us" _ + 3038 59 160 0 -77.777 0 -36520 0 "t=170ms" _ + 3039 60 160 0 0 1 -47130 0 "t=439ms" _ + 3040 61 160 0 0 -1 -53000 0 "t=725ms" _ + 3041 62 160 0 0 1 -60235 0 "t=9.6s" _ + 3042 62 160 1 5 -1 -58874 1.3613 "t=120ns" _ + 3043 62 160 2 11 1 -57478 2.7573 "t=1.8us" _ + 3044 63 160 0 5 -1 -63480 0 "t=42.4s" _ + 3045 63 160 1 1 -1 -63400 0.08 "t=29.9s" _ + 3046 64 160 0 0 1 -67941.7 0 "t=stbl" _ + 3047 65 160 0 3 -1 -67836.3 0 "t=72.3d" _ + 3048 66 160 0 0 1 -69672.7 0 "t=stbl" _ + 3049 67 160 0 5 1 -66383 0 "t=25.6m" _ + 3050 67 160 1 2 -1 -66323 0.05998 "t=5.02h" _ + 3051 67 160 2 9 1 -66186 0.197 "t=3s" _ + 3052 68 160 0 0 1 -66064 0 "t=28.58h" _ + 3053 69 160 0 1 -1 -60300 0 "t=9.4m" _ + 3054 69 160 1 5 1 -60230 0.07 "t=74.5s" _ + 3055 69 160 2 8 0 -60200 0.1 "t=~200ns" _ + 3056 70 160 0 0 1 -58163 0 "t=4.8m" _ + 3057 71 160 0 2 -1 -50270 0 "t=36.1s" _ + 3058 71 160 1 -77.777 0 -50270 0 "t=40s" _ + 3059 72 160 0 0 1 -45939 0 "t=13.6s" _ + 3060 73 160 0 2 -1 -35820 0 "t=1.70s" _ + 3061 73 160 1 9 1 -35710 0.11 "t=1.55s" _ + 3062 74 160 0 0 1 -29330 0 "t=90ms" _ + 3063 75 160 0 4 -1 -16740 0 "t=611us" _ + 3064 75 160 1 9 1 -16560 0.182 "t=2.8us" _ + 3065 60 161 0 0.5 -1 -42590 0 "t=215ms" _ + 3066 61 161 0 2.5 -1 -50240 0 "t=1.05s" _ + 3067 61 161 1 6.5 1 -49270 0.966 "t=0.89us" _ + 3068 62 161 0 3.5 1 -56672 0 "t=4.8s" _ + 3069 63 161 0 2.5 1 -61792 0 "t=26.2s" _ + 3070 64 161 0 2.5 -1 -65505.8 0 "t=3.646m" _ + 3071 65 161 0 1.5 1 -67461.6 0 "t=6.89d" _ + 3072 66 161 0 2.5 1 -68055.8 0 "t=stbl" _ + 3073 66 161 1 5.5 -1 -67570.2 0.48556 "t=760ns" _ + 3074 67 161 0 3.5 -1 -67197.3 0 "t=2.48h" _ + 3075 67 161 1 0.5 1 -66986.2 0.21115 "t=6.76s" _ + 3076 68 161 0 1.5 -1 -65202 0 "t=3.21h" _ + 3077 68 161 1 5.5 -1 -64806 0.39644 "t=7.5us" _ + 3078 69 161 0 3.5 1 -61899 0 "t=30.2m" _ + 3079 69 161 1 0.5 1 -61891 0.00751 "t=5#m" _ + 3080 69 161 2 3.5 -1 -61821 0.0782 "t=110ns" _ + 3081 70 161 0 1.5 -1 -57839 0 "t=4.2m" _ + 3082 71 161 0 0.5 1 -52562 0 "t=77s" _ + 3083 71 161 1 4.5 -1 -52388 0.174 "t=7.3ms" _ + 3084 72 161 0 3.5 -1 -46315 0 "t=18.4s" _ + 3085 72 161 1 6.5 1 -45986 0.329 "t=4.8us" _ + 3086 73 161 0 0.5 1 -38779 0 "t=3#s" _ + 3087 73 161 1 5.5 -1 -38718 0.061 "t=3.08s" _ + 3088 74 161 0 3.5 -1 -30560 0 "t=409ms" _ + 3089 75 161 0 0.5 1 -20840 0 "t=440us" _ + 3090 75 161 1 5.5 -1 -20720 0.1237 "t=14.7ms" _ + 3091 76 161 0 3.5 -1 -9980 0 "t=640us" _ + 3092 60 162 0 0 1 -39550 0 "t=310ms" _ + 3093 61 162 0 6 -1 -46370 0 "t=630ms" _ + 3094 62 162 0 0 1 -54530 0 "t=2.7s" _ + 3095 63 162 0 1 1 -58700 0 "t=~11s" _ + 3096 63 162 1 6 1 -58540 0.157 "t=7.5s" _ + 3097 64 162 0 0 1 -64280 0 "t=8.4m" _ + 3098 65 162 0 1 -1 -65680 0 "t=7.60m" _ + 3099 66 162 0 0 1 -68181.5 0 "t=stbl" _ + 3100 66 162 1 8 1 -65993.4 2.1881 "t=8.3us" _ + 3101 67 162 0 1 1 -66042 0 "t=15.0m" _ + 3102 67 162 1 6 -1 -65936 0.10587 "t=67.0m" _ + 3103 68 162 0 0 1 -66334.5 0 "t=stbl" _ + 3104 68 162 1 7 -1 -64308.5 2.02601 "t=88ns" _ + 3105 69 162 0 1 -1 -61478 0 "t=21.70m" _ + 3106 69 162 1 5 1 -61350 0.13 "t=24.3s" _ + 3107 70 162 0 0 1 -59826 0 "t=18.87m" _ + 3108 71 162 0 1 -1 -52830 0 "t=1.37m" _ + 3109 71 162 1 4 -1 -52710 0.12 "t=1.5m" _ + 3110 71 162 2 -77.777 0 -52530 0.3 "t=1.9m" _ + 3111 72 162 0 0 1 -49169 0 "t=39.4s" _ + 3112 73 162 0 7 1 -39780 0 "t=3.57s" _ + 3113 74 162 0 0 1 -33999 0 "t=1.19s" _ + 3114 75 162 0 2 -1 -22500 0 "t=107ms" _ + 3115 75 162 1 9 1 -22330 0.175 "t=77ms" _ + 3116 76 162 0 0 1 -14440 0 "t=2.1ms" _ + 3117 61 163 0 2.5 -1 -43250 0 "t=430ms" _ + 3118 62 163 0 0.5 -1 -50720 0 "t=1.3s" _ + 3119 63 163 0 2.5 1 -56480 0 "t=7.7s" _ + 3120 64 163 0 3.5 1 -61314 0 "t=68s" _ + 3121 64 163 1 0.5 -1 -61176 0.1378 "t=23.5s" _ + 3122 65 163 0 1.5 1 -64596 0 "t=19.5m" _ + 3123 66 163 0 2.5 -1 -66381.2 0 "t=stbl" _ + 3124 67 163 0 3.5 -1 -66378.3 0 "t=4.570ky" _ + 3125 67 163 1 0.5 1 -66080.4 0.29788 "t=1.09s" _ + 3126 67 163 2 11.5 1 -64268.9 2.1094 "t=800ns" _ + 3127 68 163 0 2.5 -1 -65168 0 "t=75.0m" _ + 3128 68 163 1 5.5 -1 -64723 0.4455 "t=580ns" _ + 3129 69 163 0 0.5 1 -62729 0 "t=1.810h" _ + 3130 69 163 1 3.5 -1 -62642 0.08692 "t=380ns" _ + 3131 70 163 0 1.5 -1 -59299 0 "t=11.05m" _ + 3132 71 163 0 0.5 1 -54791 0 "t=3.97m" _ + 3133 72 163 0 2.5 -1 -49264 0 "t=40.0s" _ + 3134 73 163 0 0.5 1 -42530 0 "t=10.6s" _ + 3135 73 163 1 4.5 -1 -42390 0.14 "t=10#s" _ + 3136 74 163 0 3.5 -1 -34910 0 "t=2.63s" _ + 3137 74 163 1 6.5 1 -34430 0.4803 "t=154ns" _ + 3138 75 163 0 0.5 1 -26002 0 "t=390ms" _ + 3139 75 163 1 5.5 -1 -25882 0.12 "t=214ms" _ + 3140 76 163 0 3.5 -1 -16190 0 "t=5.5ms" _ + 3141 61 164 0 -77.777 0 -38870 0 "t=200#ms" _ + 3142 62 164 0 0 1 -48100 0 "t=1.43s" _ + 3143 62 164 1 6 -1 -46620 1.4855 "t=600ns" _ + 3144 63 164 0 0 -1 -53380 0 "t=4.15s" _ + 3145 64 164 0 0 1 -59770 0 "t=45s" _ + 3146 65 164 0 5 1 -62080 0 "t=3.0m" _ + 3147 66 164 0 0 1 -65968.0 0 "t=stbl" _ + 3148 67 164 0 1 1 -64981.5 0 "t=29m" _ + 3149 67 164 1 6 -1 -64841.7 0.13977 "t=36.4m" _ + 3150 68 164 0 0 1 -65942.9 0 "t=stbl" _ + 3151 68 164 1 12 1 -62566.8 3.3761 "t=68ns" _ + 3152 69 164 0 1 1 -61904 0 "t=2.0m" _ + 3153 69 164 1 6 -1 -61894 0.01 "t=5.1m" _ + 3154 70 164 0 0 1 -61017 0 "t=75.8m" _ + 3155 71 164 0 1 -1 -54642 0 "t=3.14m" _ + 3156 72 164 0 0 1 -51819 0 "t=111s" _ + 3157 73 164 0 3 1 -43283 0 "t=14.2s" _ + 3158 74 164 0 0 1 -38236 0 "t=6.3s" _ + 3159 75 164 0 2 -1 -27470 0 "t=719ms" _ + 3160 75 164 1 9 1 -27520 -0.05 "t=890ms" _ + 3161 76 164 0 0 1 -20420 0 "t=21ms" _ + 3162 77 164 0 2 -1 -7340 0 "t=1#ms" _ + 3163 77 164 1 9 1 -7080 0.26 "t=70us" _ + 3164 62 165 0 2.5 -1 -43810 0 "t=980ms" _ + 3165 63 165 0 2.5 1 -50720 0 "t=2.53s" _ + 3166 64 165 0 0.5 -1 -56450 0 "t=11.0s" _ + 3167 65 165 0 1.5 1 -60570 0 "t=2.11m" _ + 3168 66 165 0 3.5 1 -63612.6 0 "t=2.334h" _ + 3169 66 165 1 0.5 -1 -63504.4 0.1081552 "t=1.257m" _ + 3170 67 165 0 3.5 -1 -64899.0 0 "t=stbl" _ + 3171 67 165 1 1.5 1 -64537.3 0.361675 "t=1.512us" _ + 3172 67 165 2 3.5 1 -64183.7 0.71533 "t=<100ns" _ + 3173 68 165 0 2.5 -1 -64521.6 0 "t=10.36h" _ + 3174 68 165 1 5.5 -1 -63970.3 0.5513 "t=250ns" _ + 3175 68 165 2 9.5 0 -62698.6 1.823 "t=370ns" _ + 3176 69 165 0 0.5 1 -62929.6 0 "t=30.06h" _ + 3177 69 165 1 3.5 1 -62849.2 0.08037 "t=80us" _ + 3178 69 165 2 3.5 -1 -62769.1 0.16047 "t=9.0us" _ + 3179 70 165 0 2.5 -1 -60295 0 "t=9.9m" _ + 3180 70 165 1 4.5 1 -60168 0.1268 "t=300ns" _ + 3181 71 165 0 0.5 1 -56442 0 "t=10.74m" _ + 3182 72 165 0 2.5 -1 -51636 0 "t=76s" _ + 3183 73 165 0 0.5 1 -45848 0 "t=31.0s" _ + 3184 73 165 1 4.5 -1 -45823 0.024 "t=30#s" _ + 3185 74 165 0 2.5 -1 -38861 0 "t=5.1s" _ + 3186 75 165 0 0.5 1 -30660 0 "t=2.62s" _ + 3187 75 165 1 5.5 -1 -30632 0.027 "t=1.74s" _ + 3188 76 165 0 3.5 -1 -21800 0 "t=71ms" _ + 3189 77 165 0 0.5 1 -11590 0 "t=50#ns" _ + 3190 77 165 1 5.5 -1 -11410 0.18 "t=325us" _ + 3191 62 166 0 0 1 -40730 0 "t=800ms" _ + 3192 63 166 0 6 -1 -47210 0 "t=1.24s" _ + 3193 64 166 0 0 1 -54530 0 "t=5.1s" _ + 3194 64 166 1 6 -1 -52930 1.6015 "t=950ns" _ + 3195 65 166 0 2 -1 -57880 0 "t=27.1s" _ + 3196 66 166 0 0 1 -62584.8 0 "t=81.6h" _ + 3197 67 166 0 0 -1 -63071.3 0 "t=26.824h" _ + 3198 67 166 1 7 -1 -63065.3 0.005969 "t=1.133ky" _ + 3199 67 166 2 3 1 -62880.4 0.1909021 "t=185us" _ + 3200 68 166 0 0 1 -64926.0 0 "t=stbl" _ + 3201 69 166 0 2 1 -61888 0 "t=7.70h" _ + 3202 69 166 1 6 -1 -61771 0.117 "t=348ms" _ + 3203 69 166 2 6 -1 -61649 0.239 "t=2us" _ + 3204 70 166 0 0 1 -61596 0 "t=56.7h" _ + 3205 71 166 0 6 -1 -56021 0 "t=2.65m" _ + 3206 71 166 1 3 -1 -55990 0.03437 "t=1.41m" _ + 3207 71 166 2 0 -1 -55980 0.043 "t=2.12m" _ + 3208 72 166 0 0 1 -53859 0 "t=6.77m" _ + 3209 73 166 0 2 1 -46098 0 "t=34.4s" _ + 3210 74 166 0 0 1 -41888 0 "t=19.2s" _ + 3211 75 166 0 7 1 -31890 0 "t=2.25s" _ + 3212 76 166 0 0 1 -25432 0 "t=213ms" _ + 3213 77 166 0 2 -1 -13350 0 "t=10.5ms" _ + 3214 77 166 1 9 1 -13180 0.171 "t=15.1ms" _ + 3215 78 166 0 0 1 -4730 0 "t=300us" _ + 3216 63 167 0 2.5 1 -44010 0 "t=1.33s" _ + 3217 64 167 0 2.5 -1 -50810 0 "t=4.2s" _ + 3218 65 167 0 1.5 1 -55930 0 "t=18.9s" _ + 3219 66 167 0 0.5 -1 -59930 0 "t=6.20m" _ + 3220 67 167 0 3.5 -1 -62281 0 "t=3.1h" _ + 3221 67 167 1 1.5 1 -62022 0.25934 "t=6.0us" _ + 3222 68 167 0 3.5 1 -63291.2 0 "t=stbl" _ + 3223 68 167 1 0.5 -1 -63083.4 0.207801 "t=2.269s" _ + 3224 69 167 0 0.5 1 -62543.6 0 "t=9.25d" _ + 3225 69 167 1 3.5 1 -62364.1 0.17948 "t=1.16us" _ + 3226 69 167 2 3.5 -1 -62250.8 0.29282 "t=0.9us" _ + 3227 70 167 0 2.5 -1 -60591 0 "t=17.5m" _ + 3228 70 167 1 5.5 -1 -60019 0.571548 "t=~180ns" _ + 3229 71 167 0 3.5 1 -57500 0 "t=51.5m" _ + 3230 71 167 1 0.5 -1 -57500 0 "t=>1m" _ + 3231 72 167 0 2.5 -1 -53468 0 "t=2.05m" _ + 3232 73 167 0 1.5 1 -48351 0 "t=1.33m" _ + 3233 74 167 0 1.5 -1 -42098 0 "t=19.9s" _ + 3234 75 167 0 4.5 -1 -34830 0 "t=3.4s" _ + 3235 75 167 1 0.5 1 -34700 0.128 "t=5.9s" _ + 3236 76 167 0 3.5 -1 -26500 0 "t=839ms" _ + 3237 76 167 1 6.5 1 -26060 0.4351 "t=672ns" _ + 3238 77 167 0 0.5 1 -17072 0 "t=29.3ms" _ + 3239 77 167 1 5.5 -1 -16897 0.1755 "t=25.7ms" _ + 3240 78 167 0 3.5 -1 -6610 0 "t=800us" _ + 3241 63 168 0 2 1 -39740 0 "t=200ms" _ + 3242 64 168 0 0 1 -48360 0 "t=3.03s" _ + 3243 65 168 0 4 -1 -52720 0 "t=9.4s" _ + 3244 65 168 1 6 1 -52510 0.211 "t=0.71us" _ + 3245 66 168 0 0 1 -58560 0 "t=8.7m" _ + 3246 67 168 0 3 1 -60060 0 "t=2.99m" _ + 3247 67 168 1 6 1 -60000 0.059 "t=132s" _ + 3248 67 168 2 1 -1 -59920 0.14343 "t=>4us" _ + 3249 68 168 0 0 1 -62991.2 0 "t=stbl" _ + 3250 68 168 1 4 -1 -61897.2 1.094038 "t=109.0ns" _ + 3251 69 168 0 3 1 -61312.9 0 "t=93.1d" _ + 3252 70 168 0 0 1 -61581.9 0 "t=stbl" _ + 3253 71 168 0 6 -1 -57070 0 "t=5.5m" _ + 3254 71 168 1 3 1 -56870 0.20281 "t=6.7m" _ + 3255 72 168 0 0 1 -55361 0 "t=25.95m" _ + 3256 73 168 0 2 -1 -48394 0 "t=2.0m" _ + 3257 74 168 0 0 1 -44893 0 "t=50.9s" _ + 3258 75 168 0 7 1 -35790 0 "t=4.4s" _ + 3259 76 168 0 0 1 -29995 0 "t=2.1s" _ + 3260 77 168 0 2 -1 -18670 0 "t=230ms" _ + 3261 77 168 1 9 1 -18620 0.05 "t=163ms" _ + 3262 78 168 0 0 1 -11010 0 "t=2.02ms" _ + 3263 64 169 0 3.5 -1 -44150 0 "t=750ms" _ + 3264 65 169 0 1.5 1 -50330 0 "t=5.13s" _ + 3265 66 169 0 2.5 -1 -55600 0 "t=39s" _ + 3266 67 169 0 3.5 -1 -58797 0 "t=4.72m" _ + 3267 67 169 1 9.5 1 -57411 1.3862 "t=118us" _ + 3268 68 169 0 0.5 -1 -60923.1 0 "t=9.392d" _ + 3269 68 169 1 2.5 -1 -60831.1 0.09205 "t=285ns" _ + 3270 68 169 2 3.5 1 -60679.4 0.24369 "t=200ns" _ + 3271 69 169 0 0.5 1 -61275.2 0 "t=stbl" _ + 3272 69 169 1 3.5 1 -60959.1 0.3161463 "t=659.9ns" _ + 3273 70 169 0 3.5 1 -60377.6 0 "t=32.018d" _ + 3274 70 169 1 0.5 -1 -60353.4 0.0241999 "t=46s" _ + 3275 71 169 0 3.5 1 -58085 0 "t=34.06h" _ + 3276 71 169 1 0.5 -1 -58056 0.029 "t=160s" _ + 3277 72 169 0 2.5 -1 -54717 0 "t=3.24m" _ + 3278 73 169 0 2.5 1 -50290 0 "t=4.9m" _ + 3279 74 169 0 2.5 -1 -44918 0 "t=74s" _ + 3280 75 169 0 4.5 -1 -38409 0 "t=8.1s" _ + 3281 75 169 1 0.5 1 -38234 0.175 "t=15.1s" _ + 3282 76 169 0 2.5 -1 -30723 0 "t=3.46s" _ + 3283 77 169 0 0.5 1 -22094 0 "t=353ms" _ + 3284 77 169 1 5.5 -1 -21941 0.153 "t=280ms" _ + 3285 78 169 0 3.5 -1 -12510 0 "t=6.99ms" _ + 3286 79 169 0 0.5 1 -1790 0 "t=150#us" _ + 3287 64 170 0 0 1 -41380 0 "t=420ms" _ + 3288 65 170 0 2 -1 -46720 0 "t=960ms" _ + 3289 66 170 0 0 1 -53660 0 "t=54.9s" _ + 3290 66 170 1 6 1 -52020 1.64392 "t=0.94us" _ + 3291 67 170 0 6 1 -56240 0 "t=2.76m" _ + 3292 67 170 1 1 1 -56140 0.1 "t=43s" _ + 3293 68 170 0 0 1 -60108.7 0 "t=stbl" _ + 3294 69 170 0 1 -1 -59795.9 0 "t=128.6d" _ + 3295 69 170 1 3 1 -59612.7 0.183197 "t=4.12us" _ + 3296 70 170 0 0 1 -60763.919 0 "t=stbl" _ + 3297 70 170 1 4 -1 -59505.46 1.25846 "t=370ns" _ + 3298 71 170 0 0 1 -57306 0 "t=2.012d" _ + 3299 71 170 1 4 -1 -57213 0.09291 "t=670ms" _ + 3300 72 170 0 0 1 -56254 0 "t=16.01h" _ + 3301 73 170 0 3 1 -50138 0 "t=6.76m" _ + 3302 74 170 0 0 1 -47291 0 "t=2.42m" _ + 3303 75 170 0 5 1 -38913 0 "t=9.2s" _ + 3304 76 170 0 0 1 -33926 0 "t=7.37s" _ + 3305 77 170 0 3 -1 -23360 0 "t=910ms" _ + 3306 77 170 1 8 1 -23200 0.16 "t=811ms" _ + 3307 78 170 0 0 1 -16299 0 "t=13.93ms" _ + 3308 79 170 0 2 -1 -3750 0 "t=290us" _ + 3309 79 170 1 9 1 -3470 0.28 "t=620us" _ + 3310 65 171 0 1.5 1 -44030 0 "t=1.23s" _ + 3311 66 171 0 3.5 -1 -50190 0 "t=4.07s" _ + 3312 67 171 0 3.5 -1 -54520 0 "t=53s" _ + 3313 68 171 0 2.5 -1 -57719.0 0 "t=7.516h" _ + 3314 68 171 1 0.5 -1 -57520.4 0.1986 "t=210ns" _ + 3315 69 171 0 0.5 1 -59210.3 0 "t=1.92y" _ + 3316 69 171 1 3.5 -1 -58785.3 0.424956 "t=2.60us" _ + 3317 69 171 2 9.5 1 -57535.8 1.6745 "t=1.7us" _ + 3318 70 171 0 0.5 -1 -59306.810 0 "t=stbl" _ + 3319 70 171 1 3.5 1 -59211.528 0.095282 "t=5.25ms" _ + 3320 70 171 2 2.5 -1 -59184.394 0.122416 "t=265ns" _ + 3321 71 171 0 3.5 1 -57828.4 0 "t=8.24d" _ + 3322 71 171 1 0.5 -1 -57757.3 0.07113 "t=79s" _ + 3323 72 171 0 3.5 1 -55431 0 "t=12.1h" _ + 3324 72 171 1 0.5 -1 -55409 0.02193 "t=29.5s" _ + 3325 73 171 0 2.5 -1 -51720 0 "t=23.3m" _ + 3326 74 171 0 2.5 -1 -47086 0 "t=2.38m" _ + 3327 75 171 0 4.5 -1 -41250 0 "t=15.2s" _ + 3328 76 171 0 2.5 -1 -34302 0 "t=8.3s" _ + 3329 77 171 0 0.5 1 -26410 0 "t=3.1s" _ + 3330 77 171 1 5.5 -1 -26250 0.167 "t=1.47s" _ + 3331 78 171 0 3.5 -1 -17470 0 "t=45.5ms" _ + 3332 78 171 1 6.5 1 -17060 0.4126 "t=901ns" _ + 3333 79 171 0 0.5 1 -7562 0 "t=22.3us" _ + 3334 79 171 1 5.5 -1 -7308 0.255 "t=1.036ms" _ + 3335 80 171 0 1.5 -1 3480 0 "t=70us" _ + 3336 65 172 0 6 1 -39850 0 "t=760ms" _ + 3337 66 172 0 0 1 -48010 0 "t=3.4s" _ + 3338 66 172 1 8 -1 -46730 1.278 "t=710ms" _ + 3339 67 172 0 0 1 -51480 0 "t=25s" _ + 3340 68 172 0 0 1 -56484 0 "t=49.3h" _ + 3341 68 172 1 6 1 -54983 1.5009 "t=579ns" _ + 3342 69 172 0 2 -1 -57374 0 "t=63.6h" _ + 3343 69 172 1 6 1 -56898 0.4762 "t=132us" _ + 3344 70 172 0 0 1 -59255.446 0 "t=stbl" _ + 3345 70 172 1 6 -1 -57705.02 1.55043 "t=3.6us" _ + 3346 71 172 0 4 -1 -56736.0 0 "t=6.70d" _ + 3347 71 172 1 1 -1 -56694.1 0.04186 "t=3.7m" _ + 3348 71 172 2 1 1 -56670.2 0.06579 "t=332ns" _ + 3349 72 172 0 0 1 -56402 0 "t=1.87y" _ + 3350 72 172 1 8 -1 -54396 2.00584 "t=163ns" _ + 3351 73 172 0 3 1 -51330 0 "t=36.8m" _ + 3352 74 172 0 0 1 -49097 0 "t=6.6m" _ + 3353 75 172 0 5 1 -41540 0 "t=15s" _ + 3354 75 172 1 2 0 -41540 0 "t=55s" _ + 3355 76 172 0 0 1 -37244 0 "t=19.2s" _ + 3356 77 172 0 3 -1 -27380 0 "t=4.4s" _ + 3357 77 172 1 7 1 -27240 0.139 "t=2.19s" _ + 3358 78 172 0 0 1 -21107 0 "t=97.6ms" _ + 3359 79 172 0 2 -1 -9320 0 "t=28ms" _ + 3360 79 172 1 9 1 -9160 0.16 "t=11.0ms" _ + 3361 80 172 0 0 1 -1060 0 "t=231us" _ + 3362 66 173 0 4.5 1 -43940 0 "t=1.43s" _ + 3363 67 173 0 3.5 -1 -49350 0 "t=6.90s" _ + 3364 68 173 0 3.5 -1 -53650 0 "t=1.434m" _ + 3365 69 173 0 0.5 1 -56256 0 "t=8.24h" _ + 3366 69 173 1 3.5 -1 -55938 0.31773 "t=10.7us" _ + 3367 69 173 2 9.5 -1 -54350 1.9057 "t=250ns" _ + 3368 70 173 0 2.5 -1 -57551.225 0 "t=stbl" _ + 3369 70 173 1 0.5 -1 -57152.3 0.3989 "t=2.9us" _ + 3370 71 173 0 3.5 1 -56880.9 0 "t=1.37y" _ + 3371 71 173 1 2.5 -1 -56757.2 0.123672 "t=74.2us" _ + 3372 72 173 0 0.5 -1 -55412 0 "t=23.6h" _ + 3373 72 173 1 2.5 -1 -55305 0.10716 "t=180ns" _ + 3374 72 173 2 3.5 1 -55215 0.19747 "t=160ns" _ + 3375 73 173 0 2.5 -1 -52397 0 "t=3.14h" _ + 3376 73 173 1 4.5 -1 -52224 0.1731 "t=225ns" _ + 3377 73 173 2 10.5 -1 -50678 1.7194 "t=132ns" _ + 3378 74 173 0 2.5 -1 -48727 0 "t=7.6m" _ + 3379 75 173 0 2.5 -1 -43554 0 "t=2.0m" _ + 3380 76 173 0 2.5 -1 -37438 0 "t=22.4s" _ + 3381 77 173 0 0.5 1 -30268 0 "t=9.0s" _ + 3382 77 173 1 5.5 -1 -30042 0.226 "t=2.20s" _ + 3383 78 173 0 2.5 -1 -21940 0 "t=382ms" _ + 3384 79 173 0 0.5 1 -12832 0 "t=25.5ms" _ + 3385 79 173 1 5.5 -1 -12619 0.214 "t=12.2ms" _ + 3386 80 173 0 1.5 -1 -2710 0 "t=800us" _ + 3387 66 174 0 0 1 -41370 0 "t=1#s" _ + 3388 67 174 0 8 -1 -45690 0 "t=3.2s" _ + 3389 68 174 0 0 1 -51950 0 "t=3.2m" _ + 3390 68 174 1 8 -1 -50840 1.1116 "t=3.9s" _ + 3391 69 174 0 4 -1 -53860 0 "t=5.4m" _ + 3392 69 174 1 0 1 -53610 0.2524 "t=2.29s" _ + 3393 70 174 0 0 1 -56944.512 0 "t=stbl" _ + 3394 70 174 1 6 1 -55426.364 1.518148 "t=830us" _ + 3395 70 174 2 7 -1 -55179.3 1.7652 "t=256ns" _ + 3396 71 174 0 1 -1 -55570.2 0 "t=3.31y" _ + 3397 71 174 1 6 -1 -55399.4 0.17083 "t=142d" _ + 3398 71 174 2 3 1 -55329.4 0.240818 "t=395ns" _ + 3399 72 174 0 0 1 -55844.5 0 "t=2.0Py" _ + 3400 72 174 1 6 1 -54295.2 1.5493 "t=138ns" _ + 3401 72 174 2 8 -1 -54047.0 1.7975 "t=2.39us" _ + 3402 73 174 0 3 1 -51741 0 "t=1.14h" _ + 3403 74 174 0 0 1 -50227 0 "t=33.2m" _ + 3404 74 174 1 -77.777 0 -48555 1.672 "t=>187ns" _ + 3405 74 174 2 -77.777 0 -48307 1.9197 "t=187ns" _ + 3406 75 174 0 3 1 -43673 0 "t=2.40m" _ + 3407 75 174 1 7 1 -43570 0.1 "t=1#m" _ + 3408 76 174 0 0 1 -39995 0 "t=44s" _ + 3409 77 174 0 3 1 -30863 0 "t=7.9s" _ + 3410 77 174 1 7 1 -30671 0.192 "t=4.9s" _ + 3411 78 174 0 0 1 -25318 0 "t=889ms" _ + 3412 79 174 0 0 0 -14240 0 "t=139ms" _ + 3413 79 174 1 0 0 -13990 0.25 "t=171ms" _ + 3414 80 174 0 0 1 -6641 0 "t=2.0ms" _ + 3415 67 175 0 3.5 -1 -43200 0 "t=1.88s" _ + 3416 68 175 0 4.5 1 -48650 0 "t=1.2m" _ + 3417 69 175 0 0.5 1 -52310 0 "t=15.2m" _ + 3418 69 175 1 3.5 -1 -51870 0.44 "t=319ns" _ + 3419 69 175 2 11.5 1 -50790 1.5177 "t=21us" _ + 3420 70 175 0 3.5 -1 -54695.55 0 "t=4.185d" _ + 3421 70 175 1 0.5 -1 -54180.68 0.514866 "t=68.2ms" _ + 3422 71 175 0 3.5 1 -55165.6 0 "t=stbl" _ + 3423 71 175 1 2.5 -1 -54812.1 0.35348 "t=1.49us" _ + 3424 71 175 2 9.5 1 -53773.4 1.3922 "t=984us" _ + 3425 72 175 0 2.5 -1 -54481.7 0 "t=70.65d" _ + 3426 72 175 1 0.5 -1 -54355.8 0.12589 "t=53.7us" _ + 3427 72 175 2 9.5 1 -53048.3 1.43341 "t=1.10us" _ + 3428 73 175 0 3.5 1 -52409 0 "t=10.5h" _ + 3429 73 175 1 4.5 -1 -52278 0.13141 "t=222ns" _ + 3430 73 175 2 0.5 1 -52070 0.3392 "t=170ns" _ + 3431 74 175 0 0.5 -1 -49633 0 "t=35.2m" _ + 3432 74 175 1 3.5 1 -49398 0.23496 "t=216ns" _ + 3433 75 175 0 2.5 -1 -45288 0 "t=5.89m" _ + 3434 76 175 0 2.5 -1 -40105 0 "t=1.4m" _ + 3435 77 175 0 2.5 -1 -33395 0 "t=9s" _ + 3436 78 175 0 3.5 -1 -25713 0 "t=2.43s" _ + 3437 79 175 0 0.5 1 -17400 0 "t=202ms" _ + 3438 79 175 1 5.5 -1 -17240 0.167 "t=134ms" _ + 3439 80 175 0 3.5 -1 -7970 0 "t=10.6ms" _ + 3440 80 175 1 6.5 1 -7480 0.494 "t=340ns" _ + 3441 67 176 0 -77.777 0 -39290 0 "t=2#s" _ + 3442 68 176 0 0 1 -46630 0 "t=20#s" _ + 3443 69 176 0 4 1 -49370 0 "t=1.85m" _ + 3444 70 176 0 0 1 -53491.314 0 "t=stbl" _ + 3445 70 176 1 8 -1 -52441.5 1.0498 "t=11.4s" _ + 3446 71 176 0 7 -1 -53382.2 0 "t=36.84Gy" _ + 3447 71 176 1 1 -1 -53259.4 0.122845 "t=3.664h" _ + 3448 71 176 2 12 1 -51867.7 1.5145 "t=312ns" _ + 3449 72 176 0 0 1 -54576.3 0 "t=stbl" _ + 3450 72 176 1 6 1 -53243.2 1.33307 "t=9.6us" _ + 3451 72 176 2 8 -1 -53017.0 1.55931 "t=9.9us" _ + 3452 73 176 0 1 -1 -51370 0 "t=8.09h" _ + 3453 73 176 1 7 1 -51270 0.103 "t=1.08ms" _ + 3454 73 176 2 14 -1 -49900 1.474 "t=3.8us" _ + 3455 74 176 0 0 1 -50642 0 "t=2.5h" _ + 3456 75 176 0 3 1 -45063 0 "t=5.3m" _ + 3457 76 176 0 0 1 -42098 0 "t=3.6m" _ + 3458 77 176 0 -77.777 0 -33878 0 "t=8.7s" _ + 3459 78 176 0 0 1 -28934 0 "t=6.33s" _ + 3460 79 176 0 3 -1 -18520 0 "t=1.05s" _ + 3461 79 176 1 7 1 -18380 0.139 "t=860ms" _ + 3462 80 176 0 0 1 -11785 0 "t=20.3ms" _ + 3463 81 176 0 3 -1 580 0 "t=6.2ms" _ + 3464 68 177 0 0.5 -1 -42860 0 "t=3#s" _ + 3465 69 177 0 3.5 -1 -47470 0 "t=90s" _ + 3466 70 177 0 4.5 1 -50986.40 0 "t=1.911h" _ + 3467 70 177 1 0.5 -1 -50654.9 0.3315 "t=6.41s" _ + 3468 71 177 0 3.5 1 -52383.8 0 "t=6.6457d" _ + 3469 71 177 1 4.5 -1 -52233.4 0.1503967 "t=130ns" _ + 3470 71 177 2 0.5 1 -51814.1 0.5697068 "t=155us" _ + 3471 72 177 0 3.5 -1 -52880.6 0 "t=stbl" _ + 3472 72 177 1 11.5 1 -51565.1 1.31545 "t=1.09s" _ + 3473 72 177 2 9.5 -1 -51538.2 1.34238 "t=55.9us" _ + 3474 73 177 0 3.5 1 -51715 0 "t=56.56h" _ + 3475 73 177 1 4.5 -1 -51642 0.07336 "t=410ns" _ + 3476 73 177 2 2.5 -1 -51529 0.18615 "t=3.62us" _ + 3477 74 177 0 0.5 -1 -49702 0 "t=132m" _ + 3478 75 177 0 2.5 -1 -46269 0 "t=14m" _ + 3479 75 177 1 2.5 1 -46184 0.08471 "t=50us" _ + 3480 76 177 0 0.5 -1 -41956 0 "t=3.0m" _ + 3481 77 177 0 2.5 -1 -36047 0 "t=30s" _ + 3482 78 177 0 2.5 -1 -29370 0 "t=10.6s" _ + 3483 78 177 1 0.5 -1 -29223 0.1474 "t=2.2us" _ + 3484 79 177 0 0.5 1 -21545 0 "t=1.46s" _ + 3485 79 177 1 5.5 -1 -21356 0.189 "t=1.180s" _ + 3486 80 177 0 3.5 -1 -12780 0 "t=127.3ms" _ + 3487 80 177 1 6.5 1 -12460 0.323 "t=1.50us" _ + 3488 81 177 0 0.5 1 -3341 0 "t=18ms" _ + 3489 81 177 1 5.5 -1 -2534 0.807 "t=180us" _ + 3490 68 178 0 0 1 -40260 0 "t=1#s" _ + 3491 69 178 0 -77.777 0 -44120 0 "t=30#s" _ + 3492 70 178 0 0 1 -49695 0 "t=74m" _ + 3493 71 178 0 1 1 -50337.8 0 "t=28.4m" _ + 3494 71 178 1 9 -1 -50214 0.1238 "t=23.1m" _ + 3495 72 178 0 0 1 -52435.2 0 "t=stbl" _ + 3496 72 178 1 8 -1 -51287.8 1.147416 "t=4.0s" _ + 3497 72 178 2 16 1 -49989.1 2.44609 "t=31y" _ + 3498 73 178 0 7 -1 -50600 0 "t=2.36h" _ + 3499 73 178 1 1 1 -50498 0.1 "t=9.31m" _ + 3500 73 178 2 15 -1 -49130 1.46782 "t=59ms" _ + 3501 74 178 0 0 1 -50407 0 "t=21.6d" _ + 3502 74 178 1 25 1 -43834 6.5727 "t=220ns" _ + 3503 75 178 0 3 1 -45653 0 "t=13.2m" _ + 3504 76 178 0 0 1 -43544 0 "t=5.0m" _ + 3505 77 178 0 -77.777 0 -36252 0 "t=12s" _ + 3506 78 178 0 0 1 -31998 0 "t=20.7s" _ + 3507 79 178 0 -77.777 0 -22304 0 "t=2.6s" _ + 3508 79 178 1 -77.777 0 -22115 0.189 "t=>1s" _ + 3509 80 178 0 0 1 -16316 0 "t=266.5ms" _ + 3510 81 178 0 4 -1 -4790 0 "t=255ms" _ + 3511 82 178 0 0 1 3574 0 "t=230us" _ + 3512 69 179 0 0.5 1 -41600 0 "t=20#s" _ + 3513 70 179 0 0.5 -1 -46540 0 "t=8.0m" _ + 3514 71 179 0 3.5 1 -49059 0 "t=4.59h" _ + 3515 71 179 1 0.5 1 -48467 0.5924 "t=3.1ms" _ + 3516 72 179 0 4.5 1 -50462.9 0 "t=stbl" _ + 3517 72 179 1 0.5 -1 -50087.9 0.3750352 "t=18.67s" _ + 3518 72 179 2 12.5 -1 -49357.2 1.10574 "t=25.05d" _ + 3519 73 179 0 3.5 1 -50357.3 0 "t=1.82y" _ + 3520 73 179 1 4.5 -1 -50326.6 0.0307 "t=1.42us" _ + 3521 73 179 2 0.5 1 -49837.1 0.52023 "t=280ns" _ + 3522 73 179 0 18.5 1 -47718.0 2.6393 "t=54.1ms" _ + 3523 74 179 0 3.5 -1 -49295 0 "t=37.05m" _ + 3524 74 179 1 0.5 -1 -49073 0.22191 "t=6.40m" _ + 3525 74 179 2 10.5 1 -47663 1.6319 "t=390ns" _ + 3526 75 179 0 2.5 1 -46584 0 "t=19.5m" _ + 3527 75 179 1 2.5 -1 -46519 0.06535 "t=95us" _ + 3528 75 179 2 11.5 1 -44760 1.822 "t=408ns" _ + 3529 76 179 0 0.5 -1 -43019 0 "t=6.5m" _ + 3530 76 179 1 3.5 -1 -42874 0.14541 "t=500ns" _ + 3531 76 179 2 4.5 1 -42776 0.243 "t=783ns" _ + 3532 77 179 0 2.5 -1 -38082 0 "t=79s" _ + 3533 78 179 0 0.5 -1 -32268 0 "t=21.2s" _ + 3534 79 179 0 0.5 1 -24989 0 "t=7.1s" _ + 3535 79 179 1 1.5 -1 -24900 0.0895 "t=328ns" _ + 3536 80 179 0 3.5 -1 -16928 0 "t=1.05s" _ + 3537 80 179 1 6.5 1 -16757 0.1714 "t=6.4us" _ + 3538 81 179 0 0.5 1 -8270 0 "t=265ms" _ + 3539 81 179 1 5.5 -1 -7440 0.825 "t=1.41ms" _ + 3540 82 179 0 4.5 -1 2050 0 "t=3.9ms" _ + 3541 69 180 0 -77.777 0 -37920 0 "t=5#s" _ + 3542 70 180 0 0 1 -44600 0 "t=2.4m" _ + 3543 71 180 0 5 1 -46680 0 "t=5.7m" _ + 3544 71 180 1 3 -1 -46670 0.0139 "t=~1s" _ + 3545 71 180 2 9 -1 -46060 0.624 "t=>1ms" _ + 3546 72 180 0 0 1 -49779.3 0 "t=stbl" _ + 3547 72 180 1 8 -1 -48637.7 1.141552 "t=5.53h" _ + 3548 72 180 2 4 -1 -48404.9 1.37436 "t=570us" _ + 3549 73 180 0 1 1 -48932.9 0 "t=8.154h" _ + 3550 73 180 1 9 -1 -48857.5 0.0753 "t=stbl" _ + 3551 73 180 2 15 -1 -47480.5 1.45239 "t=31.2us" _ + 3552 74 180 0 0 1 -49636.1 0 "t=1.8Ey" _ + 3553 74 180 1 8 -1 -48107.0 1.52905 "t=5.47ms" _ + 3554 74 180 2 14 -1 -46371.2 3.2649 "t=2.3us" _ + 3555 75 180 0 1 -1 -45837 0 "t=2.46m" _ + 3556 75 180 1 4 1 -45750 0.09 "t=>1us" _ + 3557 75 180 2 21 -1 -42280 3.561 "t=9.0us" _ + 3558 76 180 0 0 1 -44358 0 "t=21.5m" _ + 3559 77 180 0 5 1 -37978 0 "t=1.5m" _ + 3560 78 180 0 0 1 -34436 0 "t=56s" _ + 3561 79 180 0 -77.777 0 -25626 0 "t=8.4s" _ + 3562 80 180 0 0 1 -20250 0 "t=2.59s" _ + 3563 81 180 0 4 -1 -9390 0 "t=1.09s" _ + 3564 82 180 0 0 1 -1941 0 "t=4.1ms" _ + 3565 69 181 0 0.5 1 -35170 0 "t=5#s" _ + 3566 70 181 0 1.5 -1 -41090 0 "t=1#m" _ + 3567 71 181 0 3.5 1 -44800 0 "t=3.5m" _ + 3568 72 181 0 0.5 -1 -47402.8 0 "t=42.39d" _ + 3569 72 181 1 4.5 1 -46807.5 0.59527 "t=80us" _ + 3570 72 181 2 8.5 1 -46359.3 1.0435 "t=~100us" _ + 3571 73 181 0 3.5 1 -48438.3 0 "t=stbl" _ + 3572 73 181 1 4.5 -1 -48432.1 0.006237 "t=6.05us" _ + 3573 73 181 2 0.5 1 -47823.1 0.61519 "t=18us" _ + 3574 74 181 0 4.5 1 -48233.8 0 "t=121.2d" _ + 3575 74 181 1 2.5 -1 -47868.3 0.36555 "t=14.59us" _ + 3576 74 181 2 10.5 1 -46580.7 1.6531 "t=140ns" _ + 3577 75 181 0 2.5 1 -46517 0 "t=19.9h" _ + 3578 75 181 1 4.5 -1 -46254 0.26291 "t=156.7ns" _ + 3579 75 181 2 10.5 -1 -44861 1.65637 "t=250ns" _ + 3580 76 181 0 0.5 -1 -43550 0 "t=105m" _ + 3581 76 181 1 3.5 -1 -43501 0.0492 "t=2.7m" _ + 3582 76 181 2 4.5 1 -43393 0.15691 "t=262ns" _ + 3583 77 181 0 2.5 -1 -39463 0 "t=4.90m" _ + 3584 77 181 1 2.5 1 -39174 0.28933 "t=298ns" _ + 3585 77 181 2 4.5 -1 -39097 0.3663 "t=126ns" _ + 3586 78 181 0 0.5 -1 -34382 0 "t=52.0s" _ + 3587 78 181 1 3.5 -1 -34265 0.11665 "t=>300ns" _ + 3588 79 181 0 1.5 -1 -27871 0 "t=13.7s" _ + 3589 80 181 0 0.5 -1 -20661 0 "t=3.6s" _ + 3590 80 181 1 6.5 1 -20450 0.21 "t=480us" _ + 3591 81 181 0 0.5 1 -12799 0 "t=3.2s" _ + 3592 81 181 1 4.5 -1 -11963 0.8359 "t=1.40ms" _ + 3593 82 181 0 4.5 -1 -3120 0 "t=39.0ms" _ + 3594 70 182 0 0 1 -38820 0 "t=10#s" _ + 3595 71 182 0 1 -1 -41880 0 "t=2.0m" _ + 3596 72 182 0 0 1 -46050 0 "t=8.90My" _ + 3597 72 182 1 8 -1 -44877 1.17287 "t=61.5m" _ + 3598 72 182 2 13 1 -43479 2.5713 "t=40us" _ + 3599 73 182 0 3 -1 -46429.9 0 "t=114.74d" _ + 3600 73 182 1 5 1 -46413.6 0.016273 "t=283ms" _ + 3601 73 182 2 10 -1 -45910.3 0.519577 "t=15.84m" _ + 3602 74 182 0 0 1 -48246.1 0 "t=stbl" _ + 3603 74 182 1 10 1 -46015.5 2.23065 "t=1.3us" _ + 3604 75 182 0 7 1 -45450 0 "t=64.2h" _ + 3605 75 182 1 2 1 -45386 0.06 "t=14.14h" _ + 3606 75 182 2 2 -1 -45150 0.3 "t=585ns" _ + 3607 76 182 0 0 1 -44609 0 "t=21.84h" _ + 3608 76 182 1 8 -1 -42778 1.8314 "t=780us" _ + 3609 76 182 2 25 1 -37560 7.0495 "t=150ns" _ + 3610 77 182 0 3 1 -39052 0 "t=15.0m" _ + 3611 77 182 1 5 1 -38981 0.07102 "t=170ns" _ + 3612 77 182 2 6 -1 -38876 0.1764 "t=130ns" _ + 3613 78 182 0 0 1 -36168 0 "t=2.67m" _ + 3614 79 182 0 2 1 -28301 0 "t=15.5s" _ + 3615 80 182 0 0 1 -23577 0 "t=10.83s" _ + 3616 81 182 0 2 -1 -13328 0 "t=1.9s" _ + 3617 81 182 1 7 1 -13280 0.05 "t=3#s" _ + 3618 82 182 0 0 1 -6825 0 "t=55ms" _ + 3619 70 183 0 1.5 -1 -35100 0 "t=3#s" _ + 3620 71 183 0 3.5 1 -39720 0 "t=58s" _ + 3621 72 183 0 1.5 -1 -43280 0 "t=1.018h" _ + 3622 72 183 1 13.5 -1 -41820 1.464 "t=40s" _ + 3623 73 183 0 3.5 1 -45292.8 0 "t=5.1d" _ + 3624 73 183 1 4.5 -1 -45219.6 0.073164 "t=106ns" _ + 3625 73 183 2 9.5 1 -43957 1.336 "t=900ns" _ + 3626 74 183 0 0.5 -1 -46365.6 0 "t=stbl" _ + 3627 74 183 1 5.5 1 -46056.1 0.309492 "t=5.30s" _ + 3628 75 183 0 2.5 1 -45810 0 "t=70.0d" _ + 3629 75 183 1 12.5 1 -43903 1.90721 "t=1.04ms" _ + 3630 76 183 0 4.5 1 -43660 0 "t=13.0h" _ + 3631 76 183 1 0.5 -1 -43490 0.17073 "t=9.9h" _ + 3632 77 183 0 2.5 -1 -40203 0 "t=58m" _ + 3633 78 183 0 0.5 -1 -35772 0 "t=6.5m" _ + 3634 78 183 1 3.5 -1 -35737 0.03474 "t=43s" _ + 3635 78 183 2 4.5 1 -35576 0.1959 "t=>150ns" _ + 3636 79 183 0 2.5 -1 -30191 0 "t=42.8s" _ + 3637 79 183 1 0.5 1 -30118 0.0733 "t=>1us" _ + 3638 80 183 0 0.5 -1 -23805 0 "t=9.4s" _ + 3639 80 183 1 6.5 1 -23601 0.204 "t=>8#us" _ + 3640 81 183 0 0.5 1 -16587 0 "t=6.9s" _ + 3641 81 183 1 4.5 -1 -15959 0.6287 "t=53.3ms" _ + 3642 81 183 2 6.5 1 -15612 0.97501 "t=1.48us" _ + 3643 82 183 0 1.5 -1 -7575 0 "t=535ms" _ + 3644 82 183 1 6.5 1 -7481 0.094 "t=415ms" _ + 3645 70 184 0 0 1 -32540 0 "t=1#s" _ + 3646 71 184 0 3 1 -36410 0 "t=20s" _ + 3647 72 184 0 0 1 -41500 0 "t=4.12h" _ + 3648 72 184 1 8 -1 -40230 1.2722 "t=48s" _ + 3649 72 184 2 15 1 -39020 2.477 "t=16m" _ + 3650 73 184 0 5 -1 -42839 0 "t=8.7h" _ + 3651 74 184 0 0 1 -45705.4 0 "t=stbl" _ + 3652 74 184 1 5 -1 -44420.4 1.284997 "t=8.33us" _ + 3653 74 184 2 14 -1 -41842.2 3.8632 "t=188ns" _ + 3654 75 184 0 3 -1 -44220 0 "t=35.4d" _ + 3655 75 184 1 8 1 -44032 0.1880463 "t=169d" _ + 3656 76 184 0 0 1 -44252.5 0 "t=stbl" _ + 3657 77 184 0 5 -1 -39611 0 "t=3.09h" _ + 3658 77 184 1 3 1 -39385 0.22565 "t=470us" _ + 3659 77 184 2 7 1 -39283 0.3284 "t=350ns" _ + 3660 78 184 0 0 1 -37334 0 "t=17.3m" _ + 3661 78 184 1 8 -1 -35494 1.8403 "t=1.01ms" _ + 3662 79 184 0 5 1 -30319 0 "t=20.6s" _ + 3663 79 184 1 2 1 -30251 0.06846 "t=47.6s" _ + 3664 80 184 0 0 1 -26349 0 "t=30.87s" _ + 3665 81 184 0 2 -1 -16883 0 "t=9.5s" _ + 3666 81 184 1 7 1 -16930 -0.05 "t=10#s" _ + 3667 81 184 2 10 -1 -16430 0.45 "t=47.1ms" _ + 3668 82 184 0 0 1 -11052 0 "t=490ms" _ + 3669 83 184 0 3 1 1060 0 "t=6.6ms" _ + 3670 83 184 1 10 -1 1210 0.15 "t=13ms" _ + 3671 70 185 0 1.5 -1 -28500 0 "t=300#ms" _ + 3672 71 185 0 3.5 1 -33890 0 "t=6#s" _ + 3673 72 185 0 1.5 -1 -38320 0 "t=3.5m" _ + 3674 73 185 0 3.5 1 -41394 0 "t=49.4m" _ + 3675 73 185 1 1.5 1 -40988 0.406 "t=900ns" _ + 3676 73 185 2 10.5 -1 -40121 1.2734 "t=11.8ms" _ + 3677 74 185 0 1.5 -1 -43387.8 0 "t=75.1d" _ + 3678 74 185 1 5.5 1 -43190.4 0.197383 "t=1.597m" _ + 3679 75 185 0 2.5 1 -43819.0 0 "t=stbl" _ + 3680 75 185 1 10.5 0 -41695.2 2.1238 "t=121ns" _ + 3681 76 185 0 0.5 -1 -42805.9 0 "t=92.95d" _ + 3682 76 185 1 3.5 -1 -42703.5 0.10237 "t=3.0us" _ + 3683 76 185 2 5.5 1 -42530.4 0.27553 "t=780ns" _ + 3684 77 185 0 2.5 -1 -40336 0 "t=14.4h" _ + 3685 77 185 1 -77.777 0 -38140 2.197 "t=120ns" _ + 3686 78 185 0 4.5 1 -36688 0 "t=70.9m" _ + 3687 78 185 1 0.5 -1 -36585 0.10341 "t=33.0m" _ + 3688 78 185 2 2.5 -1 -36487 0.20089 "t=728ns" _ + 3689 79 185 0 2.5 -1 -31858.1 0 "t=4.25m" _ + 3690 79 185 1 0.5 1 -31760 0.1 "t=6.8m" _ + 3691 80 185 0 0.5 -1 -26184 0 "t=49.1s" _ + 3692 80 185 1 6.5 1 -26080 0.1037 "t=21.6s" _ + 3693 81 185 0 0.5 1 -19758 0 "t=19.5s" _ + 3694 81 185 1 4.5 -1 -19303 0.4548 "t=1.93s" _ + 3695 82 185 0 1.5 -1 -11541 0 "t=6.3s" _ + 3696 82 185 1 6.5 1 -11470 0.07 "t=4.07s" _ + 3697 83 185 0 4.5 -1 -2240 0 "t=2#ms" _ + 3698 83 185 1 0.5 1 -2156 0.08 "t=58us" _ + 3699 83 185 2 6.5 1 -2060 0.18 "t=50us" _ + 3700 71 186 0 -77.777 0 -30210 0 "t=2#s" _ + 3701 72 186 0 0 1 -36420 0 "t=2.6m" _ + 3702 72 186 1 17 1 -33450 2.968 "t=>20s" _ + 3703 73 186 0 2 -1 -38610 0 "t=10.5m" _ + 3704 73 186 1 9 1 -38270 0.336 "t=1.54m" _ + 3705 74 186 0 0 1 -42508.5 0 "t=stbl" _ + 3706 74 186 1 7 -1 -40991.3 1.5172 "t=18us" _ + 3707 74 186 2 16 1 -38965.7 3.5428 "t=2.0s" _ + 3708 75 186 0 1 -1 -41927.1 0 "t=3.7183d" _ + 3709 75 186 1 8 1 -41778.9 0.1482 "t=~200ky" _ + 3710 76 186 0 0 1 -42999.9 0 "t=2.0Py" _ + 3711 77 186 0 5 1 -39172 0 "t=16.64h" _ + 3712 77 186 1 2 -1 -39171 0.0008 "t=1.92h" _ + 3713 78 186 0 0 1 -37864 0 "t=2.08h" _ + 3714 79 186 0 3 -1 -31715 0 "t=10.7m" _ + 3715 79 186 1 2 1 -31487 0.22777 "t=110ns" _ + 3716 80 186 0 0 1 -28539 0 "t=1.38m" _ 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"t=231us" _ + 3739 77 187 0 1.5 1 -39549 0 "t=10.5h" _ + 3740 77 187 1 4.5 -1 -39363 0.18616 "t=30.3ms" _ + 3741 77 187 2 5.5 -1 -39115 0.43375 "t=152ns" _ + 3742 78 187 0 1.5 -1 -36685 0 "t=2.35h" _ + 3743 78 187 1 5.5 1 -36511 0.17438 "t=311us" _ + 3744 79 187 0 0.5 1 -33028 0 "t=8.3m" _ + 3745 79 187 1 4.5 -1 -32908 0.12033 "t=2.3s" _ + 3746 80 187 0 1.5 -1 -28118 0 "t=1.9m" _ + 3747 80 187 1 6.5 1 -28059 0.059 "t=2.4m" _ + 3748 81 187 0 0.5 1 -22445 0 "t=~51s" _ + 3749 81 187 1 4.5 -1 -22111 0.334 "t=15.60s" _ + 3750 81 187 2 -77.777 0 -20970 1.48 "t=1.11us" _ + 3751 82 187 0 1.5 -1 -14987 0 "t=15.2s" _ + 3752 82 187 1 6.5 1 -14968 0.019 "t=18.3s" _ + 3753 83 187 0 4.5 -1 -6383 0 "t=37ms" _ + 3754 83 187 1 0.5 1 -6275 0.108 "t=370us" _ + 3755 83 187 2 6.5 1 -6131 0.252 "t=7us" _ + 3756 84 187 0 0.5 -1 2830 0 "t=1.40ms" _ + 3757 84 187 1 6.5 1 2830 0.004 "t=0.5ms" _ + 3758 71 188 0 -77.777 0 -23790 0 "t=300#ms" _ + 3759 72 188 0 0 1 -30880 0 "t=20#s" _ + 3760 73 188 0 -77.777 0 -33610 0 "t=19.6s" _ + 3761 73 188 1 -77.777 0 -33320 0.2924 "t=3.6us" _ + 3762 74 188 0 0 1 -38668 0 "t=69.78d" _ + 3763 74 188 1 8 -1 -36739 1.9293 "t=109.5ns" _ + 3764 75 188 0 1 -1 -39016.8 0 "t=17.0040h" _ + 3765 75 188 1 6 -1 -38844.7 0.172069 "t=18.59m" _ + 3766 76 188 0 0 1 -41137.2 0 "t=stbl" _ + 3767 77 188 0 1 -1 -38345 0 "t=41.5h" _ + 3768 77 188 1 11 -1 -37380 0.97 "t=4.2ms" _ + 3769 78 188 0 0 1 -37821 0 "t=10.2d" _ + 3770 79 188 0 1 -1 -32371.3 0 "t=8.84m" _ + 3771 80 188 0 0 1 -30202 0 "t=3.25m" _ + 3772 80 188 1 12 1 -27478 2.7243 "t=134ns" _ + 3773 81 188 0 2 -1 -22336 0 "t=71s" _ + 3774 81 188 1 7 1 -22308 0.03 "t=71s" _ + 3775 81 188 2 9 -1 -22030 0.31 "t=41ms" _ + 3776 82 188 0 0 1 -17815 0 "t=25.1s" _ + 3777 82 188 1 8 -1 -15237 2.5782 "t=1.15us" _ + 3778 82 188 2 12 1 -15105 2.7097 "t=94ns" _ + 3779 83 188 0 3 1 -7195 0 "t=60ms" _ + 3780 83 188 1 7 1 -7130 0.066 "t=>5us" _ + 3781 83 188 2 10 -1 -7040 0.153 "t=265ms" _ + 3782 84 188 0 0 1 -544 0 "t=275us" _ + 3783 72 189 0 1.5 -1 -27160 0 "t=2#s" _ + 3784 73 189 0 3.5 1 -31830 0 "t=3#s" _ + 3785 73 189 1 -77.777 0 -30230 1.6 "t=1.6us" _ + 3786 74 189 0 1.5 -1 -35620 0 "t=10.7m" _ + 3787 75 189 0 2.5 1 -37979 0 "t=24.3h" _ + 3788 75 189 1 14.5 1 -36208 1.7709 "t=223us" _ + 3789 76 189 0 1.5 -1 -38986.7 0 "t=stbl" _ + 3790 76 189 1 4.5 -1 -38955.9 0.030812 "t=5.81h" _ + 3791 77 189 0 1.5 1 -38450 0 "t=13.2d" _ + 3792 77 189 1 5.5 -1 -38078 0.37217 "t=13.3ms" _ + 3793 77 189 2 12.5 1 -36117 2.3332 "t=3.7ms" _ + 3794 78 189 0 1.5 -1 -36469 0 "t=10.87h" _ + 3795 78 189 1 4.5 -1 -36296 0.1728 "t=464ns" _ + 3796 78 189 2 6.5 1 -36278 0.1915 "t=143us" _ + 3797 79 189 0 0.5 1 -33582 0 "t=28.7m" _ + 3798 79 189 1 5.5 -1 -33335 0.24723 "t=4.59m" _ + 3799 79 189 2 4.5 -1 -33257 0.32511 "t=190ns" _ + 3800 80 189 0 1.5 -1 -29630 0 "t=7.6m" _ + 3801 80 189 1 6.5 1 -29548 0.08 "t=8.6m" _ + 3802 81 189 0 0.5 1 -24616 0 "t=2.3m" _ + 3803 81 189 1 4.5 -1 -24331 0.285 "t=1.4m" _ + 3804 82 189 0 1.5 -1 -17844 0 "t=39s" _ + 3805 82 189 1 6.5 1 -17804 0.04 "t=50.5s" _ + 3806 82 189 2 15.5 -1 -15370 2.475 "t=26us" _ + 3807 83 189 0 4.5 -1 -10065 0 "t=658ms" _ + 3808 83 189 1 0.5 1 -9881 0.184 "t=4.9ms" _ + 3809 83 189 2 6.5 1 -9707 0.3576 "t=880ns" _ + 3810 84 189 0 2.5 -1 -1422 0 "t=3.8ms" _ + 3811 72 190 0 0 1 -25030 0 "t=2#s" _ + 3812 73 190 0 3 0 -28510 0 "t=5.3s" _ + 3813 73 190 1 -77.777 0 -28310 0.2 "t=42ns" _ + 3814 74 190 0 0 1 -34380 0 "t=30.0m" _ + 3815 74 190 1 8 1 -32640 1.742 "t=111ns" _ + 3816 74 190 2 10 -1 -32540 1.839 "t=166us" _ + 3817 75 190 0 2 -1 -35640 0 "t=3.1m" _ + 3818 75 190 1 6 -1 -35440 0.204 "t=3.2h" _ + 3819 76 190 0 0 1 -38707.8 0 "t=stbl" _ + 3820 76 190 1 10 -1 -37002.4 1.7054 "t=9.86m" _ + 3821 77 190 0 4 -1 -36753.5 0 "t=11.78d" _ + 3822 77 190 1 1 -1 -36727.4 0.0261 "t=1.120h" _ + 3823 77 190 2 4 1 -36717.3 0.036154 "t=>2us" _ + 3824 78 190 0 0 1 -37306.5 0 "t=650Gy" _ + 3825 79 190 0 1 -1 -32834 0 "t=42.8m" _ + 3826 79 190 1 11 -1 -32630 0.2 "t=125ms" _ + 3827 80 190 0 0 1 -31371 0 "t=20.0m" _ + 3828 81 190 0 2 -1 -24372 0 "t=2.6m" _ + 3829 81 190 1 7 1 -24289 0.083 "t=3.7m" _ + 3830 81 190 2 8 -1 -24080 0.29 "t=750us" _ + 3831 82 190 0 0 1 -20417 0 "t=71s" _ + 3832 82 190 1 10 1 -17802 2.6148 "t=150ns" _ + 3833 82 190 2 12 1 -17799 2.618 "t=24.3us" _ + 3834 83 190 0 3 1 -10600 0 "t=6.3s" _ + 3835 83 190 1 10 -1 -10470 0.13 "t=6.2s" _ + 3836 83 190 2 5 -1 -10479 0.121 "t=175ns" _ + 3837 84 190 0 0 1 -4564 0 "t=2.46ms" _ + 3838 73 191 0 3.5 1 -26490 0 "t=3#s" _ + 3839 74 191 0 1.5 -1 -31180 0 "t=45#s" _ + 3840 74 191 1 -77.777 0 -30950 0.235 "t=340ns" _ + 3841 75 191 0 1.5 1 -34350 0 "t=9.8m" _ + 3842 75 191 1 12.5 -1 -32749 1.6015 "t=51us" _ + 3843 76 191 0 4.5 -1 -36395.2 0 "t=14.99d" _ + 3844 76 191 1 1.5 -1 -36320.8 0.074382 "t=13.10h" _ + 3845 77 191 0 1.5 1 -36708.8 0 "t=stbl" _ + 3846 77 191 1 5.5 -1 -36537.5 0.17129 "t=4.899s" _ + 3847 77 191 2 15.5 1 -34607.8 2.101 "t=5.7s" _ + 3848 78 191 0 1.5 -1 -35698 0 "t=2.83d" _ + 3849 78 191 1 4.5 -1 -35597 0.100663 "t=>1us" _ + 3850 78 191 2 6.5 1 -35549 0.149035 "t=95us" _ + 3851 79 191 0 1.5 1 -33798 0 "t=3.18h" _ + 3852 79 191 1 5.5 -1 -33532 0.2662 "t=920ms" _ + 3853 79 191 2 15.5 1 -31308 2.4896 "t=402ns" _ + 3854 80 191 0 1.5 -1 -30592 0 "t=49m" _ + 3855 80 191 1 6.5 1 -30460 0.128 "t=50.8m" _ + 3856 81 191 0 0.5 1 -26283 0 "t=20#m" _ + 3857 81 191 1 4.5 -1 -25986 0.297 "t=5.22m" _ + 3858 82 191 0 1.5 -1 -20230 0 "t=1.33m" _ + 3859 82 191 1 6.5 1 -20231 0 "t=2.18m" _ + 3860 82 191 2 16.5 1 -17610 2.62 "t=180ns" _ + 3861 83 191 0 4.5 -1 -13239 0 "t=11.7s" _ + 3862 83 191 1 0.5 1 -12997 0.242 "t=114ms" _ + 3863 83 191 2 6.5 1 -12809 0.4297 "t=562ns" _ + 3864 84 191 0 1.5 -1 -5069 0 "t=22ms" _ + 3865 84 191 1 6.5 1 -5008 0.061 "t=93ms" _ + 3866 85 191 0 0.5 1 3864 0 "t=2.1ms" _ + 3867 85 191 1 3.5 -1 3922 0.058 "t=2.2ms" _ + 3868 73 192 0 2 0 -23060 0 "t=2.2s" _ + 3869 74 192 0 0 1 -29650 0 "t=1#m" _ + 3870 75 192 0 -77.777 0 -31590 0 "t=16.0s" _ + 3871 75 192 1 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84 192 0 0 1 -8071 0 "t=32.2ms" _ + 3894 84 192 1 11 -1 -5776 2.2946 "t=580ns" _ + 3895 85 192 0 3 1 2926 0 "t=11.5ms" _ + 3896 85 192 1 9 -1 2926 0 "t=88ms" _ + 3897 73 193 0 3.5 1 -20870 0 "t=500#ms" _ + 3898 74 193 0 1.5 -1 -26290 0 "t=3#s" _ + 3899 75 193 0 2.5 1 -30230 0 "t=20#s" _ + 3900 75 193 1 4.5 -1 -30080 0.146 "t=69us" _ + 3901 76 193 0 1.5 -1 -33394.3 0 "t=29.830h" _ + 3902 76 193 1 -77.777 0 -33152.3 0.242 "t=132ns" _ + 3903 77 193 0 1.5 1 -34536.2 0 "t=stbl" _ + 3904 77 193 1 5.5 -1 -34456.0 0.080239 "t=10.53d" _ + 3905 77 193 2 15.5 1 -32258.7 2.2775 "t=124.8us" _ + 3906 78 193 0 0.5 -1 -34479.6 0 "t=50y" _ + 3907 78 193 1 6.5 1 -34329.8 0.14978 "t=4.33d" _ + 3908 79 193 0 1.5 1 -33405 0 "t=17.65h" _ + 3909 79 193 1 5.5 -1 -33115 0.29019 "t=3.9s" _ + 3910 79 193 2 15.5 1 -30919 2.4865 "t=150ns" _ + 3911 80 193 0 1.5 -1 -31062 0 "t=3.80h" _ + 3912 80 193 1 6.5 1 -30921 0.14076 "t=11.8h" _ + 3913 81 193 0 0.5 1 -27477 0 "t=21.6m" _ + 3914 81 193 1 4.5 -1 -27105 0.372 "t=2.11m" _ + 3915 82 193 0 1.5 -1 -22190 0 "t=5#m" _ + 3916 82 193 1 6.5 1 -22060 0.13 "t=5.8m" _ + 3917 82 193 2 16.5 1 -19450 2.742 "t=180ns" _ + 3918 83 193 0 4.5 -1 -15885 0 "t=63.6s" _ + 3919 83 193 1 0.5 1 -15580 0.305 "t=3.07s" _ + 3920 83 193 2 6.5 1 -15280 0.6055 "t=153ns" _ + 3921 84 193 0 1.5 -1 -8325 0 "t=388ms" _ + 3922 84 193 1 6.5 1 -8225 0.1 "t=245ms" _ + 3923 85 193 0 0.5 1 -67 0 "t=29ms" _ + 3924 85 193 1 3.5 -1 -59 0.008 "t=21ms" _ + 3925 85 193 2 6.5 1 -25 0.042 "t=28ms" _ + 3926 86 193 0 1.5 -1 9043 0 "t=1.15ms" _ + 3927 73 194 0 -77.777 0 -17300 0 "t=300#ms" _ + 3928 74 194 0 0 1 -24530 0 "t=5#s" _ + 3929 75 194 0 0 1 -27240 0 "t=5s" _ + 3930 75 194 1 11 -1 -26960 0.285 "t=25s" _ + 3931 75 194 2 -77.777 0 -26410 0.833 "t=100s" _ + 3932 76 194 0 0 1 -32435.1 0 "t=6.0y" _ + 3933 77 194 0 1 -1 -32531.7 0 "t=19.28h" _ + 3934 77 194 1 4 1 -32384.6 0.147072 "t=31.85ms" _ + 3935 77 194 2 10 0 -32160 0.37 "t=171d" _ + 3936 78 194 0 0 1 -34760.1 0 "t=stbl" _ + 3937 79 194 0 1 -1 -32211.9 0 "t=38.02h" _ + 3938 79 194 1 5 1 -32104.5 0.1074 "t=600ms" _ + 3939 79 194 2 11 -1 -31736.1 0.4758 "t=420ms" _ + 3940 80 194 0 0 1 -32183.9 0 "t=447y" _ + 3941 81 194 0 2 -1 -26937 0 "t=33.0m" _ + 3942 81 194 1 7 1 -26677 0.26 "t=32.8m" _ + 3943 82 194 0 0 1 -24208 0 "t=10.7m" _ + 3944 82 194 1 12 1 -21580 2.6281 "t=370ns" _ + 3945 82 194 2 11 -1 -21275 2.933 "t=133ns" _ + 3946 83 194 0 3 1 -16029 0 "t=95s" _ + 3947 83 194 1 6 1 -15880 0.15 "t=125s" _ + 3948 83 194 2 10 -1 -15849 0.18 "t=115s" _ + 3949 84 194 0 0 1 -11005 0 "t=392ms" _ + 3950 84 194 1 11 -1 -8480 2.5252 "t=15us" _ + 3951 85 194 0 4 -1 -720 0 "t=286ms" _ + 3952 85 194 1 9 -1 -740 -0.02 "t=323ms" _ + 3953 86 194 0 0 1 5723 0 "t=780us" _ + 3954 74 195 0 2.5 -1 -21010 0 "t=3#s" _ + 3955 75 195 0 2.5 1 -25580 0 "t=6s" _ + 3956 76 195 0 1.5 -1 -29510 0 "t=6.5m" _ + 3957 76 195 1 6.5 1 -29060 0.454 "t=2.0h" _ + 3958 77 195 0 1.5 1 -31692.3 0 "t=2.29h" _ + 3959 77 195 1 5.5 -1 -31592 0.1 "t=3.67h" _ + 3960 77 195 2 13.5 1 -29338 2.354 "t=4.4us" _ + 3961 78 195 0 0.5 -1 -32793.8 0 "t=stbl" _ + 3962 78 195 1 6.5 1 -32534.7 0.259077 "t=4.010d" _ + 3963 79 195 0 1.5 1 -32567.0 0 "t=186.01d" _ + 3964 79 195 1 5.5 -1 -32248.4 0.31858 "t=30.5s" _ + 3965 79 195 2 15.5 -1 -30067 2.5 "t=12.89us" _ + 3966 80 195 0 0.5 -1 -31013 0 "t=10.69h" _ + 3967 80 195 1 6.5 1 -30837 0.17607 "t=41.60h" _ + 3968 81 195 0 0.5 1 -28155 0 "t=1.16h" _ + 3969 81 195 1 4.5 -1 -27672 0.48263 "t=3.6s" _ + 3970 82 195 0 1.5 -1 -23708 0 "t=~15m" _ + 3971 82 195 1 6.5 1 -23505 0.2029 "t=15.0m" _ + 3972 82 195 2 10.5 -1 -21949 1.759 "t=10.0us" _ + 3973 83 195 0 4.5 -1 -18026 0 "t=183s" _ + 3974 83 195 1 0.5 1 -17626 0.399 "t=87s" _ + 3975 83 195 2 14.5 -1 -15631 2.3955 "t=750ns" _ + 3976 84 195 0 1.5 -1 -11060 0 "t=4.64s" _ + 3977 84 195 1 6.5 1 -10965 0.09 "t=1.92s" _ + 3978 85 195 0 0.5 1 -3470 0 "t=290ms" _ + 3979 85 195 1 3.5 -1 -3441 0.029 "t=143ms" _ + 3980 86 195 0 1.5 -1 5050 0 "t=7ms" _ + 3981 86 195 1 6.5 1 5131 0.08 "t=6ms" _ + 3982 74 196 0 0 1 -18880 0 "t=3#s" _ + 3983 75 196 0 -77.777 0 -22540 0 "t=2.4s" _ + 3984 75 196 1 -77.777 0 -22420 0.12 "t=3.6us" _ + 3985 76 196 0 0 1 -28280 0 "t=34.9m" _ + 3986 77 196 0 0 -1 -29440 0 "t=52s" _ + 3987 77 196 1 10 0 -29227 0.21 "t=1.40h" _ + 3988 78 196 0 0 1 -32644.5 0 "t=stbl" _ + 3989 79 196 0 2 -1 -31138.7 0 "t=6.1669d" _ + 3990 79 196 1 5 1 -31054 0.084656 "t=8.1s" _ + 3991 79 196 2 12 -1 -30543 0.59566 "t=9.6h" _ + 3992 80 196 0 0 1 -31825.9 0 "t=stbl" _ + 3993 81 196 0 2 -1 -27497 0 "t=1.84h" _ + 3994 81 196 1 7 1 -27103 0.3942 "t=1.41h" _ + 3995 82 196 0 0 1 -25348 0 "t=37m" _ + 3996 82 196 1 4 1 -23610 1.73827 "t=<1us" _ + 3997 82 196 2 5 -1 -23550 1.79751 "t=140ns" _ + 3998 83 196 0 3 1 -18009 0 "t=5.1m" _ + 3999 83 196 1 7 1 -17843 0.1664 "t=0.6s" _ + 4000 83 196 2 10 -1 -17737 0.272 "t=4.00m" _ + 4001 84 196 0 0 1 -13473 0 "t=5.56s" _ + 4002 84 196 1 11 -1 -10979 2.4939 "t=856ns" _ + 4003 85 196 0 3 1 -3910 0 "t=388ms" _ + 4004 85 196 1 10 -1 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4026 83 197 1 0.5 1 -19155 0.533 "t=5.04m" _ + 4027 83 197 2 14.5 -1 -17284 2.403 "t=263ns" _ + 4028 84 197 0 1.5 -1 -13360 0 "t=53.6s" _ + 4029 84 197 1 6.5 1 -13130 0.23 "t=25.8s" _ + 4030 85 197 0 4.5 -1 -6355 0 "t=388.2ms" _ + 4031 85 197 1 0.5 1 -6311 0.045 "t=2.0s" _ + 4032 85 197 2 6.5 1 -6044 0.3107 "t=1.3us" _ + 4033 86 197 0 1.5 -1 1510 0 "t=54ms" _ + 4034 86 197 1 6.5 1 1709 0.199 "t=25.6ms" _ + 4035 87 197 0 3.5 -1 10250 0 "t=2.33ms" _ + 4036 75 198 0 -77.777 0 -17140 0 "t=300#ms" _ + 4037 76 198 0 0 1 -23840 0 "t=1#m" _ + 4038 77 198 0 -77.777 0 -25820 0 "t=8s" _ + 4039 78 198 0 0 1 -29904.0 0 "t=stbl" _ + 4040 79 198 0 2 -1 -29580.8 0 "t=2.6941d" _ + 4041 79 198 1 5 1 -29268.6 0.3122227 "t=124ns" _ + 4042 79 198 2 12 -1 -28768.9 0.8119 "t=2.272d" _ + 4043 80 198 0 0 1 -30954.3 0 "t=stbl" _ + 4044 81 198 0 2 -1 -27529 0 "t=5.3h" _ + 4045 81 198 1 7 1 -26985 0.5436 "t=1.87h" _ + 4046 81 198 2 5 0 -26842 0.6868 "t=150ns" _ + 4047 82 198 0 0 1 -26067 0 "t=2.4h" _ + 4048 82 198 1 7 -1 -23926 2.1414 "t=4.19us" _ + 4049 82 198 2 9 -1 -23836 2.2314 "t=137ns" _ + 4050 83 198 0 3 1 -19369 0 "t=10.3m" _ + 4051 83 198 1 7 1 -19085 0.28 "t=11.6m" _ + 4052 83 198 2 10 -1 -18837 0.53 "t=7.7s" _ + 4053 84 198 0 0 1 -15473 0 "t=1.760m" _ + 4054 84 198 1 11 -1 -12907 2.56592 "t=200ns" _ + 4055 84 198 2 12 1 -12730 2.74 "t=750ns" _ + 4056 85 198 0 3 1 -6715 0 "t=3.0s" _ + 4057 85 198 1 10 -1 -6430 0.284 "t=1.21s" _ + 4058 86 198 0 0 1 -1230 0 "t=65ms" _ + 4059 87 198 0 0 0 9570 0 "t=15ms" _ + 4060 87 198 1 0 0 9580 0 "t=1.1ms" _ + 4061 75 199 0 2.5 1 -14860 0 "t=100#ms" _ + 4062 76 199 0 2.5 -1 -20480 0 "t=6s" _ + 4063 77 199 0 1.5 1 -24400 0 "t=7s" _ + 4064 77 199 1 5.5 -1 -24270 0.13 "t=235ns" _ + 4065 78 199 0 2.5 -1 -27388.7 0 "t=30.80m" _ + 4066 78 199 1 6.5 1 -26964.7 0.424 "t=13.6s" _ + 4067 79 199 0 1.5 1 -29093.7 0 "t=3.139d" _ + 4068 79 199 1 5.5 -1 -28544.8 0.5489405 "t=440us" _ + 4069 80 199 0 0.5 -1 -29546.1 0 "t=stbl" _ + 4070 80 199 1 6.5 1 -29013.6 0.53248 "t=42.67m" _ + 4071 81 199 0 0.5 1 -28059 0 "t=7.42h" _ + 4072 81 199 1 4.5 -1 -27310 0.74887 "t=28.4ms" _ + 4073 82 199 0 1.5 -1 -25232 0 "t=90m" _ + 4074 82 199 1 6.5 1 -24803 0.4295 "t=12.2m" _ + 4075 82 199 2 14.5 -1 -22668 2.5638 "t=10.1us" _ + 4076 83 199 0 4.5 -1 -20798 0 "t=27m" _ + 4077 83 199 1 0.5 1 -20131 0.667 "t=24.70m" _ + 4078 83 199 2 12.5 1 -18851 1.947 "t=100ns" _ + 4079 84 199 0 1.5 -1 -15208 0 "t=5.47m" _ + 4080 84 199 1 6.5 1 -14897 0.3119 "t=4.17m" _ + 4081 85 199 0 4.5 -1 -8823 0 "t=7.02s" _ + 4082 85 199 1 0.5 1 -8579 0.244 "t=273ms" _ + 4083 85 199 2 6.5 1 -8250 0.5729 "t=70ns" _ + 4084 86 199 0 1.5 -1 -1500 0 "t=590ms" _ + 4085 86 199 1 6.5 1 -1337 0.16 "t=310ms" _ + 4086 87 199 0 0.5 1 6771 0 "t=6.6ms" _ + 4087 87 199 1 3.5 -1 6817 0.045 "t=6.5ms" _ + 4088 87 199 2 -77.777 0 7020 0.25 "t=2.2ms" _ + 4089 76 200 0 0 1 -18780 0 "t=7s" _ + 4090 77 200 0 2 -1 -21610 0 "t=43s" _ + 4091 78 200 0 0 1 -26599 0 "t=12.6h" _ + 4092 79 200 0 1 -1 -27240 0 "t=48.4m" _ + 4093 79 200 1 12 -1 -26233 1.01 "t=18.7h" _ + 4094 80 200 0 0 1 -29503.3 0 "t=stbl" _ + 4095 81 200 0 2 -1 -27047 0 "t=26.1h" _ + 4096 81 200 1 7 1 -26293 0.7536 "t=34.0ms" _ + 4097 81 200 2 5 1 -26285 0.762 "t=330ns" _ + 4098 82 200 0 0 1 -26251 0 "t=21.5h" _ + 4099 82 200 1 9 -1 -24068 2.1833 "t=448ns" _ + 4100 82 200 2 12 1 -23245 3.0058 "t=199ns" _ + 4101 83 200 0 7 1 -20371 0 "t=36.4m" _ + 4102 83 200 1 2 1 -20270 0.1 "t=31m" _ + 4103 83 200 2 10 -1 -19943 0.4282 "t=400ms" _ + 4104 84 200 0 0 1 -16942 0 "t=11.51m" _ + 4105 84 200 1 11 -1 -14346 2.5961 "t=100ns" _ + 4106 84 200 2 12 1 -14125 2.817 "t=268ns" _ + 4107 85 200 0 3 1 -8988 0 "t=43.2s" _ + 4108 85 200 1 7 1 -8875 0.1129 "t=47s" _ + 4109 85 200 2 10 -1 -8644 0.3438 "t=8.0s" _ + 4110 86 200 0 0 1 -4005 0 "t=1.09s" _ + 4111 86 200 1 -77.777 0 -1685 2.32 "t=28us" _ + 4112 87 200 0 3 1 6130 0 "t=47.5ms" _ + 4113 87 200 1 10 -1 6180 0.05 "t=190ms" _ + 4114 87 200 2 -77.777 0 6280 0.15 "t=790ns" _ + 4115 76 201 0 0.5 -1 -15240 0 "t=1#s" _ + 4116 77 201 0 1.5 1 -19900 0 "t=21s" _ + 4117 78 201 0 2.5 -1 -23740 0 "t=2.5m" _ + 4118 79 201 0 1.5 1 -26401 0 "t=26.0m" _ + 4119 79 201 1 5.5 -1 -25807 0.594 "t=730us" _ + 4120 79 201 2 -77.777 0 -24791 1.61 "t=5.6us" _ + 4121 80 201 0 1.5 -1 -27662.5 0 "t=stbl" _ + 4122 80 201 1 6.5 1 -26896.3 0.76622 "t=94.0us" _ + 4123 81 201 0 0.5 1 -27181 0 "t=3.0442d" _ + 4124 81 201 1 4.5 -1 -26262 0.91916 "t=2.01ms" _ + 4125 82 201 0 2.5 -1 -25271 0 "t=9.33h" _ + 4126 82 201 1 6.5 1 -24642 0.6291 "t=60.8s" _ + 4127 82 201 2 14.5 -1 -22333 2.938 "t=508ns" _ + 4128 83 201 0 4.5 -1 -21416 0 "t=103m" _ + 4129 83 201 1 0.5 1 -20570 0.84635 "t=57.5m" _ + 4130 83 201 2 12.5 1 -19443 1.973 "t=118ns" _ + 4131 84 201 0 1.5 -1 -16521 0 "t=15.6m" _ + 4132 84 201 1 6.5 1 -16097 0.4238 "t=8.96m" _ + 4133 85 201 0 4.5 -1 -10789 0 "t=85.2s" _ + 4134 85 201 1 0.5 1 -10330 0.459 "t=45ms" _ + 4135 85 201 2 14.5 1 -8470 2.319 "t=3.39us" _ + 4136 86 201 0 1.5 -1 -4070 0 "t=7.0s" _ + 4137 86 201 1 6.5 1 -3790 0.28 "t=3.8s" _ + 4138 87 201 0 4.5 -1 3589 0 "t=62.8ms" _ + 4139 87 201 1 0.5 1 3715 0.127 "t=17ms" _ + 4140 87 201 2 6.5 1 3790 0.2 "t=890ns" _ + 4141 88 201 0 1.5 -1 11937 0 "t=20ms" _ + 4142 88 201 1 6.5 1 12200 0.263 "t=6ms" _ + 4143 76 202 0 0 1 -13090 0 "t=200#ms" _ + 4144 77 202 0 2 -1 -16780 0 "t=11s" _ + 4145 77 202 1 -77.777 0 -14780 2 "t=3.4us" _ + 4146 78 202 0 0 1 -22692 0 "t=44h" _ + 4147 78 202 1 7 -1 -20904 1.7885 "t=141us" _ + 4148 79 202 0 1 -1 -24353 0 "t=28.4s" _ + 4149 80 202 0 0 1 -27345.3 0 "t=stbl" _ + 4150 81 202 0 2 -1 -25980.2 0 "t=12.31d" _ + 4151 81 202 1 7 1 -25030.0 0.95019 "t=591us" _ + 4152 82 202 0 0 1 -25941 0 "t=52.5ky" _ + 4153 82 202 1 9 -1 -23771 2.16985 "t=3.54h" _ + 4154 82 202 2 16 1 -21800 4.14 "t=110ns" _ + 4155 83 202 0 5 1 -20741 0 "t=1.72h" _ + 4156 83 202 1 10 -1 -20116 0.625 "t=3.04us" _ + 4157 83 202 2 17 1 -18124 2.617 "t=310ns" _ + 4158 84 202 0 0 1 -17942 0 "t=44.6m" _ + 4159 84 202 1 8 1 -16230 1.712 "t=110ns" _ + 4160 85 202 0 3 1 -10591 0 "t=184s" _ + 4161 85 202 1 7 1 -10401 0.19 "t=182s" _ + 4162 85 202 2 10 -1 -10010 0.58 "t=460ms" _ + 4163 86 202 0 0 1 -6275 0 "t=9.7s" _ + 4164 86 202 1 11 -1 -3970 2.31 "t=2.22us" _ + 4165 87 202 0 3 1 3096 0 "t=372ms" _ + 4166 87 202 1 10 -1 3370 0.274 "t=286ms" _ + 4167 88 202 0 0 1 9075 0 "t=4.1ms" _ + 4168 76 203 0 4.5 1 -7640 0 "t=100#ms" _ + 4169 77 203 0 1.5 1 -14690 0 "t=6#s" _ + 4170 77 203 1 11.5 1 -12550 2.14 "t=798ns" _ + 4171 78 203 0 0.5 -1 -19630 0 "t=22s" _ + 4172 78 203 1 16.5 1 -16530 3.1 "t=641ns" _ + 4173 79 203 0 1.5 1 -23143 0 "t=60s" _ + 4174 79 203 1 5.5 -1 -22502 0.641 "t=140us" _ + 4175 80 203 0 2.5 -1 -25269.3 0 "t=46.613d" _ + 4176 80 203 1 6.5 1 -24336.2 0.93314 "t=21.9us" _ + 4177 80 203 2 26.5 1 -16988.3 8.281 "t=146ns" _ + 4178 81 203 0 0.5 1 -25761.4 0 "t=stbl" _ + 4179 81 203 1 12.5 1 -22200 3.565 "t=7.7us" _ + 4180 82 203 0 2.5 -1 -24787 0 "t=51.916h" _ + 4181 82 203 1 6.5 1 -23962 0.8252 "t=6.21s" _ + 4182 82 203 2 14.5 -1 -21838 2.9492 "t=480ms" _ + 4183 83 203 0 4.5 -1 -21525 0 "t=11.76h" _ + 4184 83 203 1 0.5 1 -20427 1.09812 "t=305ms" _ + 4185 83 203 2 12.5 1 -19484 2.0415 "t=194ns" _ + 4186 84 203 0 2.5 -1 -17311 0 "t=36.7m" _ + 4187 84 203 1 6.5 1 -16669 0.64168 "t=45s" _ + 4188 84 203 2 -77.777 0 -15153 2.1585 "t=>200ns" _ + 4189 85 203 0 4.5 -1 -12163 0 "t=7.4m" _ + 4190 86 203 0 1.5 -1 -6154 0 "t=44s" _ + 4191 86 203 1 6.5 1 -5791 0.363 "t=26.9s" _ + 4192 87 203 0 4.5 -1 876 0 "t=550ms" _ + 4193 87 203 1 0.5 1 1237 0.361 "t=43ms" _ + 4194 87 203 2 6.5 1 1300 0.426 "t=370ns" _ + 4195 88 203 0 1.5 -1 8660 0 "t=36ms" _ + 4196 88 203 1 6.5 1 8851 0.19 "t=25ms" _ + 4197 77 204 0 -77.777 0 -9690 0 "t=1#s" _ + 4198 78 204 0 0 1 -17920 0 "t=10.3s" _ + 4199 78 204 1 5 -1 -15930 1.9951 "t=5.5us" _ + 4200 78 204 2 7 -1 -15890 2.035 "t=55us" _ + 4201 79 204 0 2 -1 -20650 0 "t=38.3s" _ + 4202 79 204 1 16 1 -16830 3.816 "t=2.1us" _ + 4203 80 204 0 0 1 -24690.1 0 "t=stbl" _ + 4204 80 204 1 4 1 -20301.4 4.3887 "t=29ns" _ + 4205 80 204 2 2 1 -17464.0 7.2261 "t=>480ns" _ + 4206 81 204 0 2 -1 -24346.1 0 "t=3.783y" _ + 4207 81 204 1 7 1 -23242.0 1.1041 "t=61.7us" _ + 4208 81 204 2 12 -1 -22027.1 2.319 "t=2.6us" _ + 4209 82 204 0 0 1 -25109.9 0 "t=stbl" _ + 4210 82 204 1 4 1 -23835.8 1.27413 "t=265ns" _ + 4211 82 204 2 9 -1 -22924.0 2.18588 "t=66.93m" _ + 4212 83 204 0 6 1 -20646 0 "t=11.22h" _ + 4213 83 204 1 10 -1 -19841 0.8055 "t=13.0ms" _ + 4214 83 204 2 17 1 -17813 2.8334 "t=1.07ms" _ + 4215 84 204 0 0 1 -18341 0 "t=3.519h" _ + 4216 84 204 1 8 1 -16702 1.63903 "t=158.6ns" _ + 4217 85 204 0 7 1 -11875 0 "t=9.12m" _ + 4218 85 204 1 10 -1 -11288 0.5873 "t=108ms" _ + 4219 86 204 0 0 1 -7970 0 "t=1.242m" _ + 4220 87 204 0 3 1 607 0 "t=1.75s" _ + 4221 87 204 1 7 1 658 0.05 "t=2.41s" _ + 4222 87 204 2 10 -1 934 0.326 "t=1.65s" _ + 4223 88 204 0 0 1 6057 0 "t=60ms" _ + 4224 77 205 0 1.5 1 -5960 0 "t=300#ms" _ + 4225 78 205 0 4.5 1 -12970 0 "t=5#s" _ + 4226 79 205 0 1.5 1 -18770 0 "t=32.5s" _ + 4227 79 205 1 5.5 -1 -17860 0.907 "t=6s" _ + 4228 79 205 2 9.5 1 -15920 2.85 "t=163ns" _ + 4229 80 205 0 0.5 -1 -22288 0 "t=5.14m" _ + 4230 80 205 1 6.5 1 -20732 1.5564 "t=1.09ms" _ + 4231 80 205 2 11.5 -1 -18972 3.3158 "t=5.89us" _ + 4232 81 205 0 0.5 1 -23820.9 0 "t=stbl" _ + 4233 81 205 1 12.5 1 -20530.3 3.2906 "t=2.6us" _ + 4234 81 205 2 17.5 -1 -18985.3 4.8356 "t=235ns" _ + 4235 82 205 0 2.5 -1 -23770.2 0 "t=17.3My" _ + 4236 82 205 1 0.5 -1 -23767.9 0.002329 "t=24.2us" _ + 4237 82 205 2 6.5 1 -22756.4 1.01385 "t=5.55ms" _ + 4238 83 205 0 4.5 -1 -21065 0 "t=15.31d" _ + 4239 83 205 1 0.5 1 -19568 1.49717 "t=7.9us" _ + 4240 83 205 2 12.5 1 -18926 2.139 "t=220ns" _ + 4241 84 205 0 2.5 -1 -17521 0 "t=1.74h" _ + 4242 84 205 1 0.5 -1 -17378 0.143166 "t=310ns" _ + 4243 84 205 2 6.5 1 -16641 0.88031 "t=645us" _ + 4244 85 205 0 4.5 -1 -12972 0 "t=33.8m" _ + 4245 85 205 1 14.5 1 -10632 2.33965 "t=7.76us" _ + 4246 86 205 0 2.5 -1 -7710 0 "t=2.83m" _ + 4247 86 205 1 6.5 1 -7053 0.6571 "t=>10s" _ + 4248 87 205 0 4.5 -1 -1310 0 "t=3.82s" _ + 4249 87 205 1 6.5 1 -766 0.544 "t=80ns" _ + 4250 87 205 2 0.5 1 -701 0.609 "t=1.15ms" _ + 4251 88 205 0 1.5 -1 5840 0 "t=220ms" _ + 4252 88 205 1 6.5 1 6140 0.3 "t=180ms" _ + 4253 89 205 0 4.5 -1 14110 0 "t=80ms" _ + 4254 78 206 0 0 1 -9630 0 "t=5#s" _ + 4255 79 206 0 5 1 -14220 0 "t=47s" _ + 4256 80 206 0 0 1 -20946 0 "t=8.32m" _ + 4257 80 206 1 5 -1 -18844 2.1024 "t=2.09us" _ + 4258 80 206 2 10 1 -17224 3.7223 "t=106ns" _ + 4259 81 206 0 0 -1 -22253.4 0 "t=4.202m" _ + 4260 81 206 1 12 -1 -19610.3 2.6431 "t=3.74m" _ + 4261 82 206 0 0 1 -23785.6 0 "t=stbl" _ + 4262 82 206 1 7 -1 -21585.4 2.20016 "t=125us" _ + 4263 82 206 2 12 1 -19758.3 4.0273 "t=202ns" _ + 4264 83 206 0 6 1 -20028 0 "t=6.243d" _ + 4265 83 206 1 4 1 -19968 0.059897 "t=7.7us" _ + 4266 83 206 2 10 -1 -18983 1.0448 "t=890us" _ + 4267 84 206 0 0 1 -18189 0 "t=8.8d" _ + 4268 84 206 1 8 1 -16603 1.5859 "t=232ns" _ + 4269 84 206 2 9 -1 -15927 2.26209 "t=1.05us" _ 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-13227 0 "t=1.81h" _ + 4293 85 207 1 12.5 1 -11110 2.1173 "t=108ns" _ + 4294 86 207 0 2.5 -1 -8635 0 "t=9.25m" _ + 4295 86 207 1 6.5 1 -7736 0.8991 "t=184.5us" _ + 4296 87 207 0 4.5 -1 -2844 0 "t=14.8s" _ + 4297 88 207 0 2.5 -1 3540 0 "t=1.38s" _ + 4298 88 207 1 6.5 1 4102 0.56 "t=57ms" _ + 4299 89 207 0 4.5 -1 11150 0 "t=31ms" _ + 4300 78 208 0 0 1 -990 0 "t=1#s" _ + 4301 79 208 0 -77.777 0 -6100 0 "t=10#s" _ + 4302 80 208 0 0 1 -13270 0 "t=42m" _ + 4303 80 208 1 8 1 -11930 1.338 "t=99ns" _ + 4304 81 208 0 5 1 -16750.1 0 "t=3.053m" _ + 4305 82 208 0 0 1 -21748.6 0 "t=stbl" _ + 4306 82 208 1 10 1 -16853.4 4.89523 "t=500ns" _ + 4307 83 208 0 5 1 -18870.2 0 "t=368ky" _ + 4308 83 208 1 10 -1 -17299.1 1.5711 "t=2.58ms" _ + 4309 84 208 0 0 1 -17469.6 0 "t=2.898y" _ + 4310 84 208 1 8 1 -15941.4 1.52822 "t=350ns" _ + 4311 85 208 0 6 1 -12470 0 "t=1.63h" _ + 4312 85 208 1 16 -1 -10194 2.2764 "t=1.5us" _ + 4313 86 208 0 0 1 -9656 0 "t=24.35m" _ + 4314 86 208 1 8 1 -7828 1.8283 "t=487ns" _ + 4315 87 208 0 7 1 -2666 0 "t=59.1s" _ + 4316 87 208 1 10 -1 -1839 0.827 "t=432ns" _ + 4317 88 208 0 0 1 1728 0 "t=1.110s" _ + 4318 88 208 1 8 1 3875 2.1474 "t=263ns" _ + 4319 89 208 0 3 1 10750 0 "t=97ms" _ + 4320 89 208 1 10 -1 11258 0.5 "t=28ms" _ + 4321 90 208 0 0 1 16680 0 "t=2.4ms" _ + 4322 79 209 0 1.5 1 -2540 0 "t=1#s" _ + 4323 80 209 0 4.5 1 -8640 0 "t=38s" _ + 4324 81 209 0 0.5 1 -13645 0 "t=2.162m" _ + 4325 82 209 0 4.5 1 -17614.6 0 "t=3.234h" _ + 4326 83 209 0 4.5 -1 -18258.7 0 "t=20.1Ey" _ + 4327 84 209 0 0.5 -1 -16366.1 0 "t=124y" _ + 4328 84 209 1 15.5 -1 -12100.7 4.2654 "t=119ns" _ + 4329 85 209 0 4.5 -1 -12883 0 "t=5.42h" _ + 4330 85 209 1 14.5 1 -10454 2.42932 "t=916ns" _ + 4331 86 209 0 2.5 -1 -8941 0 "t=28.8m" _ + 4332 86 209 1 6.5 1 -7767 1.17401 "t=13.4us" _ + 4333 86 209 2 17.5 1 -5304 3.63681 "t=3.0us" _ + 4334 87 209 0 4.5 -1 -3770 0 "t=50.5s" _ + 4335 87 209 1 22.5 -1 890 4.6598 "t=420ns" _ + 4336 88 209 0 2.5 -1 1858 0 "t=4.71s" _ + 4337 88 209 1 6.5 1 2740 0.8824 "t=117us" _ + 4338 89 209 0 4.5 -1 8840 0 "t=94ms" _ + 4339 90 209 0 2.5 -1 16370 0 "t=60#ms" _ + 4340 90 209 1 6.5 1 16840 0.47 "t=3.1ms" _ + 4341 79 210 0 -77.777 0 2330 0 "t=1#s" _ + 4342 80 210 0 0 1 -5370 0 "t=64s" _ + 4343 80 210 1 3 -1 -4710 0.663 "t=2.1us" _ + 4344 80 210 2 8 1 -3960 1.406 "t=2us" _ + 4345 81 210 0 5 1 -9247 0 "t=1.30m" _ + 4346 82 210 0 0 1 -14728.5 0 "t=22.20y" _ + 4347 82 210 1 8 1 -13451 1.278 "t=201ns" _ + 4348 83 210 0 1 -1 -14792.0 0 "t=5.012d" _ + 4349 83 210 1 9 -1 -14520.7 0.27131 "t=3.04My" _ + 4350 84 210 0 0 1 -15953.1 0 "t=138.376d" _ + 4351 84 210 1 8 1 -14396.1 1.55697 "t=98.9ns" _ + 4352 84 210 2 16 1 -10895.5 5.05765 "t=263ns" _ + 4353 85 210 0 5 1 -11972 0 "t=8.1h" _ + 4354 85 210 1 15 -1 -9422 2.5496 "t=482ns" _ + 4355 85 210 2 19 1 -7944 4.0277 "t=5.66us" _ + 4356 86 210 0 0 1 -9605 0 "t=2.4h" _ + 4357 86 210 1 8 1 -7900 1.71 "t=644ns" _ + 4358 86 210 2 17 -1 -5750 3.857 "t=1.06us" _ + 4359 87 210 0 6 1 -3333 0 "t=3.18m" _ + 4360 88 210 0 0 1 443 0 "t=4.0s" _ + 4361 88 210 1 8 1 2494 2.0509 "t=2.29us" _ + 4362 89 210 0 7 1 8790 0 "t=350ms" _ + 4363 90 210 0 0 1 14059 0 "t=16.0ms" _ + 4364 80 211 0 4.5 1 -620 0 "t=26s" _ + 4365 81 211 0 0.5 1 -6080 0 "t=80s" _ + 4366 82 211 0 4.5 1 -10492.9 0 "t=36.164m" _ + 4367 82 211 1 13.5 1 -8789 1.704 "t=159ns" _ + 4368 83 211 0 4.5 -1 -11859 0 "t=2.14m" _ + 4369 83 211 1 12.5 -1 -10602 1.257 "t=1.4us" _ + 4370 84 211 0 4.5 1 -12432.6 0 "t=516ms" _ + 4371 84 211 1 12.5 1 -10970 1.462 "t=25.2s" _ + 4372 84 211 2 15.5 -1 -10298 2.135 "t=243ns" _ + 4373 85 211 0 4.5 -1 -11647.3 0 "t=7.214h" _ + 4374 85 211 1 19.5 -1 -6832.8 4.8145 "t=4.23us" _ + 4375 86 211 0 0.5 -1 -8755 0 "t=14.6h" _ + 4376 86 211 1 8.5 -1 -7152 1.603 "t=596ns" _ + 4377 86 211 2 31.5 -1 125 8.88 "t=201ns" _ + 4378 87 211 0 4.5 -1 -4140 0 "t=3.10m" _ + 4379 87 211 1 14.5 1 -1717 2.42316 "t=146ns" _ + 4380 87 211 2 22.5 -1 517 4.6573 "t=123ns" _ + 4381 88 211 0 2.5 -1 832 0 "t=13.2s" _ + 4382 88 211 1 6.5 1 2030 1.1981 "t=9.5us" _ + 4383 89 211 0 4.5 -1 7200 0 "t=213ms" _ + 4384 90 211 0 2.5 -1 13910 0 "t=48ms" _ + 4385 91 211 0 4.5 -1 22080 0 "t=3#ms" _ + 4386 80 212 0 0 1 2760 0 "t=1#m" _ + 4387 81 212 0 5 1 -1550 0 "t=31s" _ + 4388 82 212 0 0 1 -7548.8 0 "t=10.64h" _ + 4389 82 212 1 8 1 -6213.8 1.335 "t=6.0us" _ + 4390 83 212 0 1 -1 -8118.0 0 "t=60.55m" _ + 4391 83 212 1 8 -1 -7870 0.25 "t=25.0m" _ + 4392 83 212 2 0 0 -6639 1.479 "t=7.0m" _ + 4393 84 212 0 0 1 -10369.5 0 "t=294.7ns" _ + 4394 84 212 1 18 1 -7446 2.923 "t=45.1s" _ + 4395 85 212 0 1 -1 -8628.2 0 "t=314ms" _ + 4396 85 212 1 9 -1 -8405.3 0.2229 "t=119ms" _ + 4397 85 212 2 25 -1 -3856.6 4.7716 "t=152us" _ + 4398 86 212 0 0 1 -8660 0 "t=23.9m" _ + 4399 86 212 1 6 1 -7020 1.6398 "t=118ns" _ + 4400 86 212 2 8 1 -6966 1.694 "t=910ns" _ + 4401 87 212 0 5 1 -3516 0 "t=20.0m" _ + 4402 87 212 1 11 1 -1965 1.5514 "t=31.9us" _ + 4403 87 212 2 15 -1 -1024 2.4922 "t=604ns" _ + 4404 88 212 0 0 1 -199 0 "t=13.0s" _ + 4405 88 212 1 8 1 1759 1.9584 "t=8.1us" _ + 4406 88 212 2 11 -1 2414 2.6134 "t=512ns" _ + 4407 89 212 0 6 1 7280 0 "t=895ms" _ + 4408 90 212 0 0 1 12111 0 "t=31.7ms" _ + 4409 91 212 0 7 1 21590 0 "t=7.5ms" _ + 4410 80 213 0 2.5 1 7670 0 "t=1#s" _ + 4411 81 213 0 0.5 1 1784 0 "t=24s" _ + 4412 82 213 0 4.5 1 -3204 0 "t=10.2m" _ + 4413 83 213 0 4.5 -1 -5232 0 "t=45.61m" _ + 4414 83 213 1 12.5 -1 -3930 1.3 "t=>168s" _ + 4415 84 213 0 4.5 1 -6654 0 "t=3.708us" _ + 4416 85 213 0 4.5 -1 -6580 0 "t=125ns" _ + 4417 85 213 1 -77.777 0 -5210 1.37 "t=110ns" _ + 4418 85 213 2 24.5 1 -3600 2.98 "t=45us" _ + 4419 86 213 0 4.5 1 -5696 0 "t=19.5ms" _ + 4420 86 213 1 12.5 1 -3990 1.71 "t=1.00us" _ + 4421 86 213 2 15.5 -1 -3460 2.24 "t=1.36us" _ + 4422 87 213 0 4.5 -1 -3553 0 "t=34.14s" _ + 4423 87 213 1 10.5 -1 -1963 1.59041 "t=505ns" _ + 4424 87 213 2 14.5 1 -1015 2.53762 "t=238ns" _ + 4425 88 213 0 0.5 -1 346 0 "t=2.73m" _ + 4426 88 213 1 8.5 -1 2114 1.768 "t=2.20ms" _ + 4427 89 213 0 4.5 -1 6155 0 "t=738ms" _ + 4428 90 213 0 2.5 -1 12120 0 "t=144ms" _ + 4429 90 213 1 6.5 1 13300 1.18 "t=1.4us" _ + 4430 91 213 0 4.5 -1 19660 0 "t=7ms" _ + 4431 80 214 0 0 1 11180 0 "t=1#s" _ + 4432 81 214 0 5 1 6470 0 "t=11s" _ + 4433 82 214 0 0 1 -182.8 0 "t=27.06m" _ + 4434 82 214 1 8 1 1237 1.42 "t=6.2us" _ + 4435 83 214 0 1 -1 -1201 0 "t=19.9m" _ + 4436 83 214 1 8 -1 -1000 0.2 "t=>93s" _ + 4437 84 214 0 0 1 -4470.0 0 "t=163.72us" _ + 4438 85 214 0 1 -1 -3380 0 "t=558ns" _ + 4439 85 214 1 -77.777 0 -3321 0.059 "t=265ns" _ + 4440 85 214 2 9 -1 -3146 0.234 "t=760ns" _ + 4441 86 214 0 0 1 -4320 0 "t=270ns" _ + 4442 86 214 1 22 1 275 4.5954 "t=245ns" _ + 4443 87 214 0 1 -1 -959 0 "t=5.18ms" _ + 4444 87 214 1 8 -1 -837 0.122 "t=3.35ms" _ + 4445 87 214 2 11 1 -321 0.638 "t=103ns" _ + 4446 88 214 0 0 1 93 0 "t=2.437s" _ + 4447 88 214 1 6 1 1913 1.8197 "t=118ns" _ + 4448 88 214 2 8 1 1958 1.8652 "t=67.3us" _ + 4449 88 214 0 25 -1 6670 6.577 "t=128ns" _ + 4450 89 214 0 5 1 6444 0 "t=8.2s" _ + 4451 90 214 0 0 1 10695 0 "t=87ms" _ + 4452 90 214 1 8 1 12876 2.181 "t=1.24us" _ + 4453 91 214 0 -77.777 0 19490 0 "t=17ms" _ + 4454 80 215 0 1.5 1 16210 0 "t=1#s" _ + 4455 81 215 0 0.5 1 9910 0 "t=10s" _ + 4456 82 215 0 4.5 1 4340 0 "t=2.34m" _ + 4457 83 215 0 4.5 -1 1629 0 "t=7.6m" _ + 4458 83 215 1 12.5 -1 2996 1.367 "t=36.9s" _ + 4459 84 215 0 4.5 1 -541.7 0 "t=1.781ms" _ + 4460 85 215 0 4.5 -1 -1256 0 "t=100us" _ + 4461 86 215 0 4.5 1 -1169 0 "t=2.30us" _ + 4462 87 215 0 4.5 -1 318 0 "t=86ns" _ + 4463 88 215 0 4.5 1 2534 0 "t=1.67ms" _ + 4464 88 215 1 12.5 1 4412 1.8778 "t=7.31us" _ + 4465 88 215 2 14.5 -1 4781 2.2469 "t=1.39us" _ + 4466 89 215 0 4.5 -1 6031 0 "t=170ms" _ + 4467 89 215 1 10.5 -1 7827 1.796 "t=185ns" _ + 4468 89 215 2 14.5 1 8520 2.49 "t=335ns" _ + 4469 90 215 0 0.5 -1 10922 0 "t=1.2s" _ + 4470 90 215 1 4.5 1 12390 1.47 "t=770ns" _ + 4471 91 215 0 4.5 -1 17860 0 "t=14ms" _ + 4472 92 215 0 2.5 -1 24920 0 "t=1.4ms" _ + 4473 80 216 0 0 1 19860 0 "t=100#ms" _ + 4474 81 216 0 5 1 14720 0 "t=6s" _ + 4475 82 216 0 0 1 7480 0 "t=1.65m" _ + 4476 82 216 1 8 1 8990 1.514 "t=400ns" _ + 4477 83 216 0 6 -1 5874 0 "t=2.25m" _ + 4478 83 216 1 3 -1 5898 0.024 "t=6.6m" _ + 4479 84 216 0 0 1 1782.4 0 "t=145ms" _ + 4480 85 216 0 1 -1 2257 0 "t=300us" _ + 4481 85 216 1 9 -1 2417 0.161 "t=100#us" _ + 4482 86 216 0 0 1 253 0 "t=45us" _ + 4483 87 216 0 1 -1 2971 0 "t=700ns" _ + 4484 87 216 1 9 -1 3190 0.219 "t=850ns" _ + 4485 88 216 0 0 1 3291 0 "t=182ns" _ + 4486 89 216 0 1 -1 8144 0 "t=440us" _ + 4487 89 216 1 9 -1 8188 0.044 "t=441us" _ + 4488 89 216 2 -77.777 0 8560 0.42 "t=~300ns" _ + 4489 90 216 0 0 1 10298 0 "t=26.0ms" _ + 4490 90 216 1 8 1 12342 2.043 "t=134us" _ + 4491 90 216 2 11 -1 12945 2.6468 "t=580ns" _ + 4492 91 216 0 -77.777 0 17800 0 "t=105ms" _ + 4493 92 216 0 0 1 23066 0 "t=6.9ms" _ + 4494 92 216 1 8 1 25320 2.25 "t=1.4ms" _ + 4495 81 217 0 0.5 1 18310 0 "t=1#s" _ + 4496 82 217 0 4.5 1 12240 0 "t=20s" _ + 4497 83 217 0 4.5 -1 8730 0 "t=98.5s" _ + 4498 83 217 1 12.5 -1 10210 1.48 "t=2.70us" _ + 4499 84 217 0 4.5 1 5884 0 "t=1.514s" _ + 4500 85 217 0 4.5 -1 4395 0 "t=32.62ms" _ + 4501 86 217 0 4.5 1 3659 0 "t=540us" _ + 4502 87 217 0 4.5 -1 4315 0 "t=16.8us" _ + 4503 88 217 0 4.5 1 5890 0 "t=1.63us" _ + 4504 89 217 0 4.5 -1 8704 0 "t=69ns" _ + 4505 89 217 1 14.5 1 10716 2.012 "t=740ns" _ + 4506 90 217 0 4.5 1 12206 0 "t=247us" _ + 4507 90 217 1 7.5 -1 12880 0.6738 "t=141ns" _ + 4508 90 217 2 12.5 1 14510 2.307 "t=71us" _ + 4509 91 217 0 4.5 -1 17068 0 "t=3.48ms" _ + 4510 91 217 1 11.5 -1 18929 1.86 "t=1.08ms" _ + 4511 92 217 0 0.5 -1 22970 0 "t=800us" _ + 4512 81 218 0 5 1 23180 0 "t=200#ms" _ + 4513 82 218 0 0 1 15450 0 "t=15s" _ + 4514 83 218 0 6 -1 13216 0 "t=33s" _ + 4515 84 218 0 0 1 8356.9 0 "t=3.098m" _ + 4516 85 218 0 1 -1 8098 0 "t=1.5s" _ + 4517 86 218 0 0 1 5217.3 0 "t=33.75ms" _ + 4518 87 218 0 1 -1 7059 0 "t=1.0ms" _ + 4519 87 218 1 8 -1 7146 0.086 "t=22.0ms" _ + 4520 88 218 0 0 1 6651 0 "t=25.2us" _ + 4521 89 218 0 1 -1 10840 0 "t=1.00us" _ + 4522 89 218 1 9 -1 10990 0.15 "t=32ns" _ + 4523 89 218 2 11 1 11370 0.53 "t=103ns" _ + 4524 90 218 0 0 1 12367 0 "t=117ns" _ + 4525 91 218 0 -77.777 0 18684 0 "t=113us" _ + 4526 92 218 0 0 1 21895 0 "t=550us" _ + 4527 92 218 1 8 1 24004 2.109 "t=660us" _ + 4528 82 219 0 4.5 1 20280 0 "t=10#s" _ + 4529 83 219 0 4.5 -1 16280 0 "t=8.7s" _ + 4530 84 219 0 4.5 1 12681 0 "t=10.3m" _ + 4531 85 219 0 4.5 -1 10396 0 "t=56s" _ + 4532 86 219 0 2.5 1 8829.4 0 "t=3.96s" _ + 4533 87 219 0 4.5 -1 8618 0 "t=20ms" _ + 4534 88 219 0 3.5 1 9394 0 "t=10ms" _ + 4535 89 219 0 4.5 -1 11570 0 "t=11.8us" _ + 4536 90 219 0 4.5 1 14470 0 "t=1.021us" _ + 4537 91 219 0 4.5 -1 18540 0 "t=53ns" _ + 4538 92 219 0 4.5 1 23290 0 "t=55us" _ + 4539 93 219 0 4.5 -1 29460 0 "t=<5us" _ + 4540 82 220 0 0 1 23670 0 "t=30#s" _ + 4541 83 220 0 1 -1 20820 0 "t=9.5s" _ + 4542 84 220 0 0 1 15263 0 "t=40#s" _ + 4543 85 220 0 3 -1 14376 0 "t=3.71m" _ + 4544 86 220 0 0 1 10612.1 0 "t=55.6s" _ + 4545 87 220 0 1 1 11482 0 "t=27.4s" _ + 4546 88 220 0 0 1 10270 0 "t=17.9ms" _ + 4547 89 220 0 3 -1 13744 0 "t=26.36ms" _ + 4548 90 220 0 0 1 14669 0 "t=9.7us" _ + 4549 91 220 0 1 -1 20220 0 "t=780ns" _ + 4550 92 220 0 0 1 22930 0 "t=60#ns" _ + 4551 93 220 0 1 -1 30310 0 "t=30#ns" _ + 4552 83 221 0 4.5 -1 24100 0 "t=5#s" _ + 4553 84 221 0 4.5 1 19774 0 "t=2.2m" _ + 4554 85 221 0 1.5 -1 16783 0 "t=2.3m" _ + 4555 86 221 0 3.5 1 14471 0 "t=25.7m" _ + 4556 87 221 0 2.5 -1 13277 0 "t=4.801m" _ + 4557 88 221 0 2.5 1 12964 0 "t=28s" _ + 4558 89 221 0 4.5 -1 14520 0 "t=52ms" _ + 4559 90 221 0 3.5 1 16940 0 "t=1.78ms" _ + 4560 91 221 0 4.5 -1 20380 0 "t=5.9us" _ + 4561 92 221 0 4.5 1 24520 0 "t=660ns" _ + 4562 93 221 0 4.5 -1 29850 0 "t=30#ns" _ + 4563 83 222 0 1 -1 28730 0 "t=2#s" _ + 4564 84 222 0 0 1 22490 0 "t=9.1m" _ + 4565 85 222 0 -77.777 0 20953 0 "t=54s" _ + 4566 86 222 0 0 1 16372.2 0 "t=3.8215d" _ + 4567 87 222 0 2 -1 16378 0 "t=14.2m" _ + 4568 88 222 0 0 1 14320 0 "t=33.6s" _ + 4569 89 222 0 1 -1 16621 0 "t=5.0s" _ + 4570 89 222 1 0 0 16820 0.2 "t=1.05m" _ + 4571 90 222 0 0 1 17203 0 "t=2.24ms" _ + 4572 91 222 0 -77.777 0 22160 0 "t=3.2ms" _ + 4573 92 222 0 0 1 24270 0 "t=4.7us" _ + 4574 93 222 0 1 -1 31020 0 "t=700#ns" _ + 4575 83 223 0 4.5 -1 32140 0 "t=1#s" _ + 4576 84 223 0 4.5 1 27080 0 "t=1#m" _ + 4577 85 223 0 1.5 -1 23428 0 "t=50s" _ + 4578 86 223 0 3.5 1 20390 0 "t=24.3m" _ + 4579 87 223 0 1.5 -1 18382.4 0 "t=22.00m" _ + 4580 88 223 0 1.5 1 17233.3 0 "t=11.4377d" _ + 4581 89 223 0 2.5 -1 17826 0 "t=2.10m" _ + 4582 90 223 0 2.5 1 19386 0 "t=600ms" _ + 4583 91 223 0 4.5 -1 22320 0 "t=5.1ms" _ + 4584 92 223 0 3.5 1 25840 0 "t=21us" _ + 4585 93 223 0 4.5 -1 30600 0 "t=1#us" _ + 4586 83 224 0 1 -1 36830 0 "t=300#ms" _ + 4587 84 224 0 0 1 29910 0 "t=1#m" _ + 4588 85 224 0 -77.777 0 27711 0 "t=2.5m" _ + 4589 86 224 0 0 1 22445 0 "t=107m" _ + 4590 87 224 0 1 -1 21749 0 "t=3.33m" _ + 4591 87 224 0 -77.777 0 21850 0.1 "t=contamntn" _ + 4592 88 224 0 0 1 18825.9 0 "t=3.6319d" _ + 4593 89 224 0 0 -1 20234 0 "t=2.78h" _ + 4594 90 224 0 0 1 19994 0 "t=1.04s" _ + 4595 91 224 0 5 -1 23862 0 "t=846ms" _ + 4596 92 224 0 0 1 25722 0 "t=396us" _ + 4597 93 224 0 1 -1 31880 0 "t=100#us" _ + 4598 84 225 0 4.5 1 34530 0 "t=20#s" _ + 4599 85 225 0 0.5 1 30400 0 "t=2#m" _ + 4600 86 225 0 3.5 -1 26534 0 "t=4.66m" _ + 4601 87 225 0 1.5 -1 23821 0 "t=3.95m" _ + 4602 88 225 0 0.5 1 21993.1 0 "t=14.9d" _ + 4603 89 225 0 1.5 -1 21637 0 "t=9.920d" _ + 4604 90 225 0 1.5 1 22310 0 "t=8.75m" _ + 4605 91 225 0 2.5 -1 24340 0 "t=1.7s" _ + 4606 92 225 0 2.5 1 27380 0 "t=61ms" _ + 4607 93 225 0 4.5 -1 31590 0 "t=6ms" _ + 4608 84 226 0 0 1 37550 0 "t=20#s" _ + 4609 85 226 0 -77.777 0 34610 0 "t=20#s" _ + 4610 86 226 0 0 1 28747 0 "t=7.4m" _ + 4611 87 226 0 1 -1 27521 0 "t=49s" _ + 4612 88 226 0 0 1 23667.8 0 "t=1.600ky" _ + 4613 89 226 0 1 -1 24309 0 "t=29.37h" _ + 4614 90 226 0 0 1 23198 0 "t=30.70m" _ + 4615 91 226 0 -77.777 0 26033 0 "t=1.8m" _ + 4616 92 226 0 0 1 27329 0 "t=269ms" _ + 4617 93 226 0 -77.777 0 32780 0 "t=35ms" _ + 4618 84 227 0 4.5 1 42280 0 "t=5#s" _ + 4619 85 227 0 0.5 1 37480 0 "t=20#s" _ + 4620 86 227 0 2.5 1 32886 0 "t=20.2s" _ + 4621 87 227 0 0.5 1 29682 0 "t=2.47m" _ + 4622 88 227 0 1.5 1 27177.7 0 "t=42.2m" _ + 4623 89 227 0 1.5 -1 25849.6 0 "t=21.772y" _ + 4624 90 227 0 0.5 1 25804.8 0 "t=18.697d" _ + 4625 91 227 0 2.5 -1 26831 0 "t=38.3m" _ + 4626 92 227 0 1.5 1 29045 0 "t=1.1m" _ + 4627 93 227 0 2.5 -1 32560 0 "t=510ms" _ + 4628 94 227 0 2.5 1 36770 0 "t=20#ms" _ + 4629 85 228 0 -77.777 0 41680 0 "t=5#s" _ + 4630 86 228 0 0 1 35243 0 "t=65s" _ + 4631 87 228 0 2 -1 33384 0 "t=38s" _ + 4632 88 228 0 0 1 28940.3 0 "t=5.75y" _ + 4633 89 228 0 3 1 28894.7 0 "t=6.15h" _ + 4634 90 228 0 0 1 26771.0 0 "t=1.9124y" _ + 4635 91 228 0 3 1 28924 0 "t=22h" _ + 4636 92 228 0 0 1 29222 0 "t=9.1m" _ + 4637 93 228 0 -77.777 0 33600 0 "t=61.4s" _ + 4638 94 228 0 0 1 36087 0 "t=2.1s" _ + 4639 85 229 0 0.5 1 44820 0 "t=5#s" _ + 4640 86 229 0 2.5 1 39362 0 "t=11.9s" _ + 4641 87 229 0 0.5 1 35668 0 "t=50.2s" _ + 4642 88 229 0 2.5 1 32562 0 "t=4.0m" _ + 4643 89 229 0 1.5 1 30690 0 "t=62.7m" _ + 4644 90 229 0 2.5 1 29585.6 0 "t=7.920ky" _ + 4645 90 229 1 1.5 1 29585.6 7.6e-06 "t=<1s" _ + 4646 91 229 0 2.5 1 29897 0 "t=1.50d" _ + 4647 91 229 1 1.5 -1 29909 0.0122 "t=420ns" _ + 4648 92 229 0 1.5 1 31211 0 "t=57.8m" _ + 4649 93 229 0 2.5 1 33780 0 "t=4.00m" _ + 4650 94 229 0 1.5 1 37400 0 "t=91s" _ + 4651 95 229 0 2.5 -1 42150 0 "t=1.8s" _ + 4652 86 230 0 0 1 42050 0 "t=10#s" _ + 4653 87 230 0 -77.777 0 39487 0 "t=19.1s" _ + 4654 88 230 0 0 1 34516 0 "t=93m" _ + 4655 89 230 0 1 1 33838 0 "t=122s" _ + 4656 90 230 0 0 1 30862.6 0 "t=75.4ky" _ + 4657 91 230 0 2 -1 32174 0 "t=17.4d" _ + 4658 92 230 0 0 1 31615 0 "t=20.23d" _ + 4659 93 230 0 -77.777 0 35240 0 "t=4.6m" _ + 4660 94 230 0 0 1 36934 0 "t=1.70m" _ + 4661 95 230 0 -77.777 0 42930 0 "t=40s" _ + 4662 86 231 0 0.5 1 46450 0 "t=300#ms" _ + 4663 87 231 0 0.5 1 42081 0 "t=17.6s" _ + 4664 88 231 0 2.5 1 38216 0 "t=104s" _ + 4665 88 231 1 0.5 1 38282 0.06621 "t=~53us" _ + 4666 89 231 0 0.5 1 35763 0 "t=7.5m" _ + 4667 90 231 0 2.5 1 33815.9 0 "t=25.52h" _ + 4668 91 231 0 1.5 -1 33424.4 0 "t=32.76ky" _ + 4669 92 231 0 2.5 1 33806.0 0 "t=4.2d" _ + 4670 93 231 0 2.5 1 35620 0 "t=48.8m" _ + 4671 94 231 0 1.5 1 38309 0 "t=8.6m" _ + 4672 95 231 0 2.5 -1 42410 0 "t=1#m" _ + 4673 96 231 0 1.5 1 47270 0 "t=20#s" _ + 4674 87 232 0 5 0 46073 0 "t=5.5s" _ + 4675 88 232 0 0 1 40497 0 "t=4.0m" _ + 4676 89 232 0 1 1 39154 0 "t=1.98m" _ + 4677 90 232 0 0 1 35446.8 0 "t=14.0Gy" _ + 4678 91 232 0 2 -1 35947 0 "t=1.32d" _ + 4679 92 232 0 0 1 34609.5 0 "t=68.9y" _ + 4680 93 232 0 4 1 37360 0 "t=14.7m" _ + 4681 94 232 0 0 1 38363 0 "t=33.7m" _ + 4682 95 232 0 1 -1 43340 0 "t=1.31m" _ + 4683 96 232 0 0 1 46310 0 "t=10#s" _ + 4684 87 233 0 0.5 1 48920 0 "t=900ms" _ + 4685 88 233 0 0.5 1 44334 0 "t=30s" _ + 4686 89 233 0 0.5 1 41308 0 "t=145s" _ + 4687 90 233 0 0.5 1 38731.7 0 "t=21.83m" _ + 4688 91 233 0 1.5 -1 37489.5 0 "t=26.975d" _ + 4689 92 233 0 2.5 1 36919.2 0 "t=159.2ky" _ + 4690 93 233 0 2.5 1 37950 0 "t=36.2m" _ + 4691 94 233 0 2.5 1 40050 0 "t=20.9m" _ + 4692 95 233 0 2.5 -1 43260 0 "t=3.2m" _ + 4693 96 233 0 1.5 1 47290 0 "t=27s" _ + 4694 97 233 0 -77.777 0 52860 0 "t=40s" _ + 4695 88 234 0 0 1 46931 0 "t=30s" _ + 4696 89 234 0 1 1 44841 0 "t=45s" _ + 4697 90 234 0 0 1 40613.0 0 "t=24.10d" _ + 4698 91 234 0 4 1 40339 0 "t=6.70h" _ + 4699 91 234 1 0 -1 40417.9 0.079 "t=1.159m" _ + 4700 92 234 0 0 1 38145.0 0 "t=245.5ky" _ + 4701 92 234 1 6 -1 39566.3 1.421257 "t=33.5us" _ + 4702 93 234 0 0 1 39955 0 "t=4.4d" _ + 4703 94 234 0 0 1 40350 0 "t=8.8h" _ + 4704 95 234 0 -77.777 0 44460 0 "t=2.32m" _ + 4705 96 234 0 0 1 46725 0 "t=52s" _ + 4706 97 234 0 -77.777 0 53460 0 "t=20s" _ + 4707 88 235 0 2.5 1 51130 0 "t=3#s" _ + 4708 89 235 0 0.5 1 47357 0 "t=62s" _ + 4709 90 235 0 0.5 1 44018 0 "t=7.2m" _ + 4710 91 235 0 1.5 -1 42289 0 "t=24.4m" _ + 4711 92 235 0 3.5 -1 40918.8 0 "t=704My" _ + 4712 92 235 1 0.5 1 40918.9 7.6e-05 "t=25.7m" _ + 4713 92 235 2 -77.777 0 43420 2.5 "t=3.6ms" _ + 4714 93 235 0 2.5 1 41043.1 0 "t=396.1d" _ + 4715 94 235 0 2.5 1 42182 0 "t=25.3m" _ + 4716 95 235 0 2.5 -1 44630 0 "t=10.3m" _ + 4717 96 235 0 2.5 1 48030 0 "t=5#m" _ + 4718 97 235 0 -77.777 0 52700 0 "t=1#m" _ + 4719 89 236 0 -77.777 0 51220 0 "t=4.5m" _ + 4720 90 236 0 0 1 46255 0 "t=37.3m" _ + 4721 91 236 0 1 -1 45334 0 "t=9.1m" _ + 4722 92 236 0 0 1 42444.6 0 "t=23.42My" _ + 4723 92 236 1 0 1 45195 2.75 "t=120ns" _ + 4724 93 236 0 6 -1 43380 0 "t=153ky" _ + 4725 93 236 1 1 0 43438 0.06 "t=22.5h" _ + 4726 94 236 0 0 1 42901.6 0 "t=2.858y" _ + 4727 94 236 1 5 -1 44087.0 1.18545 "t=1.2us" _ + 4728 95 236 0 5 -1 46040 0 "t=3.6m" _ + 4729 95 236 1 1 -1 46090 0.05 "t=2.9m" _ + 4730 96 236 0 0 1 47855 0 "t=6.8m" _ + 4731 97 236 0 -77.777 0 53540 0 "t=2#m" _ + 4732 89 237 0 0.5 1 54020 0 "t=4#m" _ + 4733 90 237 0 2.5 1 49955 0 "t=4.8m" _ + 4734 91 237 0 0.5 1 47528 0 "t=8.7m" _ + 4735 92 237 0 0.5 1 45390.2 0 "t=6.752d" _ + 4736 92 237 1 3.5 -1 45664.2 0.274 "t=155ns" _ + 4737 93 237 0 2.5 1 44871.7 0 "t=2.144My" _ + 4738 93 237 1 5.5 0 45816.9 0.9452 "t=710ns" _ + 4739 94 237 0 3.5 -1 45091.7 0 "t=45.64d" _ + 4740 94 237 1 0.5 1 45237.2 0.145543 "t=180ms" _ + 4741 94 237 2 -77.777 0 47990 2.9 "t=1.1us" _ + 4742 95 237 0 2.5 -1 46570 0 "t=73.6m" _ + 4743 96 237 0 2.5 1 49250 0 "t=20#m" _ + 4744 97 237 0 1.5 -1 53190 0 "t=2#m" _ + 4745 98 237 0 2.5 1 57940 0 "t=0.8s" _ + 4746 90 238 0 0 1 52530 0 "t=9.4m" _ + 4747 91 238 0 3 -1 50894 0 "t=2.28m" _ + 4748 92 238 0 0 1 47307.8 0 "t=4.468Gy" _ + 4749 92 238 1 0 1 49865.7 2.5579 "t=280ns" _ + 4750 93 238 0 2 1 47454.7 0 "t=2.099d" _ + 4751 93 238 1 -77.777 0 49760 2.3 "t=112ns" _ + 4752 94 238 0 0 1 46163.2 0 "t=87.7y" _ + 4753 95 238 0 1 1 48420 0 "t=98m" _ + 4754 95 238 1 -77.777 0 50920 2.5 "t=35us" _ + 4755 96 238 0 0 1 49445 0 "t=2.2h" _ + 4756 97 238 0 -77.777 0 54220 0 "t=2.40m" _ + 4757 98 238 0 0 1 57280 0 "t=21.1ms" _ + 4758 90 239 0 3.5 1 56450 0 "t=2#m" _ + 4759 91 239 0 1.5 -1 53340 0 "t=1.8h" _ + 4760 92 239 0 2.5 1 50572.7 0 "t=23.45m" _ + 4761 92 239 1 2.5 1 50593 0.02 "t=>250ns" _ + 4762 92 239 2 0.5 1 50706.5 0.1337991 "t=780ns" _ + 4763 93 239 0 2.5 1 49311.1 0 "t=2.356d" _ + 4764 94 239 0 0.5 1 48588.3 0 "t=24.11ky" _ + 4765 94 239 1 3.5 -1 48979.9 0.391584 "t=193ns" _ + 4766 94 239 2 2.5 1 51690 3.1 "t=7.5us" _ + 4767 95 239 0 2.5 -1 49390.4 0 "t=11.9h" _ + 4768 95 239 1 3.5 1 51890 2.5 "t=163ns" _ + 4769 96 239 0 3.5 -1 51150 0 "t=2.5h" _ + 4770 97 239 0 3.5 1 54250 0 "t=4#m" _ + 4771 98 239 0 2.5 1 58270 0 "t=60s" _ + 4772 99 239 0 -77.777 0 63560 0 "t=1#s" _ + 4773 91 240 0 -77.777 0 56910 0 "t=2#m" _ + 4774 92 240 0 0 1 52715.5 0 "t=14.1h" _ + 4775 93 240 0 5 1 52316 0 "t=61.9m" _ + 4776 93 240 1 1 1 52334 0.018 "t=7.22m" _ + 4777 94 240 0 0 1 50125.4 0 "t=6.561ky" _ + 4778 94 240 1 5 -1 51434.1 1.30874 "t=165ns" _ + 4779 95 240 0 3 -1 51510 0 "t=50.8h" _ + 4780 95 240 1 -77.777 0 54510 3 "t=940us" _ + 4781 96 240 0 0 1 51724.3 0 "t=27d" _ + 4782 97 240 0 -77.777 0 55660 0 "t=4.8m" _ + 4783 98 240 0 0 1 57991 0 "t=40.3s" _ + 4784 99 240 0 -77.777 0 64200 0 "t=1#s" _ + 4785 91 241 0 1.5 -1 59640 0 "t=2#m" _ + 4786 92 241 0 3.5 1 56200 0 "t=5#m" _ + 4787 93 241 0 2.5 1 54260 0 "t=13.9m" _ + 4788 94 241 0 2.5 1 52955.2 0 "t=14.329y" _ + 4789 94 241 1 0.5 1 53116.9 0.1616853 "t=880ns" _ + 4790 94 241 2 -77.777 0 55160 2.2 "t=20.5us" _ + 4791 95 241 0 2.5 -1 52934.4 0 "t=432.6y" _ + 4792 95 241 1 -77.777 0 55130 2.2 "t=1.2us" _ + 4793 96 241 0 0.5 1 53701.8 0 "t=32.8d" _ + 4794 97 241 0 3.5 1 56030 0 "t=4.6m" _ + 4795 98 241 0 3.5 -1 59330 0 "t=2.35m" _ + 4796 99 241 0 1.5 -1 63860 0 "t=10s" _ + 4797 100 241 0 2.5 1 69130 0 "t=730us" _ + 4798 92 242 0 0 1 58620 0 "t=16.8m" _ + 4799 93 242 0 1 1 57420 0 "t=2.2m" _ + 4800 93 242 1 6 1 57420 0 "t=5.5m" _ + 4801 94 242 0 0 1 54716.9 0 "t=375ky" _ + 4802 95 242 0 1 -1 55468.1 0 "t=16.02h" _ + 4803 95 242 1 5 -1 55516.7 0.0486 "t=141y" _ + 4804 95 242 2 2 1 57670 2.2 "t=14.0ms" _ + 4805 96 242 0 0 1 54803.8 0 "t=162.8d" _ + 4806 96 242 1 -77.777 0 57600 2.8 "t=180ns" _ + 4807 97 242 0 2 -1 57730 0 "t=7.0m" _ + 4808 97 242 1 -77.777 0 57930 0.2 "t=600ns" _ + 4809 98 242 0 0 1 59387 0 "t=3.49m" _ + 4810 99 242 0 -77.777 0 64800 0 "t=17.8s" _ + 4811 100 242 0 0 1 68400 0 "t=800us" _ + 4812 92 243 0 4.5 -1 62360 0 "t=10#m" _ + 4813 93 243 0 2.5 1 59880 0 "t=1.85m" _ + 4814 94 243 0 3.5 1 57754.6 0 "t=4.956h" _ + 4815 94 243 1 0.5 1 58138.2 0.38364 "t=330ns" _ + 4816 95 243 0 2.5 -1 57175.0 0 "t=7.364ky" _ + 4817 95 243 1 -77.777 0 59480 2.3 "t=5.5us" _ + 4818 96 243 0 2.5 1 57182.0 0 "t=29.1y" _ + 4819 96 243 1 0.5 1 57269.4 0.0874 "t=1.08us" _ + 4820 97 243 0 1.5 -1 58690 0 "t=4.6h" _ + 4821 98 243 0 0.5 1 60990 0 "t=10.7m" _ + 4822 99 243 0 3.5 1 64750 0 "t=21.6s" _ + 4823 100 243 0 3.5 -1 69390 0 "t=231ms" _ + 4824 93 244 0 7 -1 63200 0 "t=2.29m" _ + 4825 94 244 0 0 1 59806.0 0 "t=80.0My" _ + 4826 94 244 1 8 -1 61022 1.216 "t=1.75s" _ + 4827 95 244 0 6 -1 59879.2 0 "t=10.1h" _ + 4828 95 244 1 1 1 59968.5 0.0893 "t=26m" _ + 4829 95 244 2 -77.777 0 60080 0.2 "t=900us" _ + 4830 96 244 0 0 1 58451.9 0 "t=18.10y" _ + 4831 96 244 1 6 1 59492.1 1.040188 "t=34ms" _ + 4832 96 244 2 -77.777 0 59550 1.1 "t=>500ns" _ + 4833 97 244 0 4 -1 60714 0 "t=5.02h" _ + 4834 97 244 1 -77.777 0 61210 0.5 "t=820ns" _ + 4835 98 244 0 0 1 61478.2 0 "t=19.4m" _ + 4836 99 244 0 -77.777 0 66030 0 "t=37s" _ + 4837 100 244 0 0 1 68970 0 "t=3.12ms" _ + 4838 93 245 0 2.5 1 65890 0 "t=2#m" _ + 4839 94 245 0 4.5 -1 63178 0 "t=10.5h" _ + 4840 94 245 1 2.5 1 63443 0.2645 "t=330ns" _ + 4841 95 245 0 2.5 1 61900.5 0 "t=2.05h" _ + 4842 95 245 1 -77.777 0 64300 2.4 "t=640ns" _ + 4843 96 245 0 3.5 1 61004.6 0 "t=8.25ky" _ + 4844 96 245 1 0.5 1 61360.5 0.35592 "t=290ns" _ + 4845 97 245 0 1.5 -1 61813.8 0 "t=4.95d" _ + 4846 98 245 0 0.5 1 63385.2 0 "t=45.0m" _ + 4847 99 245 0 1.5 -1 66370 0 "t=1.1m" _ + 4848 100 245 0 0.5 1 70190 0 "t=4.2s" _ + 4849 101 245 0 3.5 -1 75270 0 "t=400ms" _ + 4850 101 245 1 0.5 -1 75370 0.1 "t=900us" _ + 4851 94 246 0 0 1 65395 0 "t=10.84d" _ + 4852 95 246 0 7 -1 64994 0 "t=39m" _ + 4853 95 246 1 2 -1 65024 0.03 "t=25.0m" _ + 4854 95 246 2 -77.777 0 66990 2 "t=73us" _ + 4855 96 246 0 0 1 62617.0 0 "t=4.706ky" _ + 4856 96 246 1 8 -1 63796.7 1.17966 "t=1.12s" _ + 4857 97 246 0 2 -1 63970 0 "t=1.80d" _ + 4858 98 246 0 0 1 64090.3 0 "t=35.7h" _ + 4859 99 246 0 4 -1 67900 0 "t=7.5m" _ + 4860 100 246 0 0 1 70189 0 "t=1.54s" _ + 4861 101 246 0 -77.777 0 76120 0 "t=0.92s" _ + 4862 101 246 1 -77.777 0 76170 0.06 "t=4.4s" _ + 4863 94 247 0 0.5 1 69110 0 "t=2.27d" _ + 4864 95 247 0 2.5 0 67150 0 "t=23.0m" _ + 4865 96 247 0 4.5 -1 65533 0 "t=15.6My" _ + 4866 96 247 1 2.5 1 65760 0.22738 "t=26.3us" _ + 4867 96 247 2 0.5 1 65938 0.4049 "t=100.6ns" _ + 4868 97 247 0 1.5 -1 65490 0 "t=1.38ky" _ + 4869 98 247 0 3.5 1 66104 0 "t=3.11h" _ + 4870 99 247 0 3.5 1 68578 0 "t=4.55m" _ + 4871 100 247 0 3.5 1 71670 0 "t=31s" _ + 4872 100 247 1 0.5 1 71720 0.049 "t=5.1s" _ + 4873 101 247 0 3.5 -1 75940 0 "t=1.2s" _ + 4874 101 247 1 0.5 -1 76200 0.26 "t=250ms" _ + 4875 95 248 0 -77.777 0 70560 0 "t=3#m" _ + 4876 96 248 0 0 1 67392.8 0 "t=348ky" _ + 4877 96 248 1 8 -1 68850.9 1.4581 "t=146us" _ + 4878 97 248 0 6 1 68080 0 "t=>9y" _ + 4879 97 248 1 1 -1 68108 0.03 "t=23.7h" _ + 4880 98 248 0 0 1 67238 0 "t=333.5d" _ + 4881 99 248 0 2 -1 70300 0 "t=24m" _ + 4882 100 248 0 0 1 71898 0 "t=34.5s" _ + 4883 100 248 1 -77.777 0 73100 1.2 "t=10.1ms" _ + 4884 101 248 0 -77.777 0 77150 0 "t=7s" _ + 4885 102 248 0 0 1 80620 0 "t=?" _ + 4886 95 249 0 -77.777 0 73100 0 "t=1#m" _ + 4887 96 249 0 0.5 1 70750.7 0 "t=64.15m" _ + 4888 96 249 1 3.5 1 70799.5 0.04876 "t=23us" _ + 4889 97 249 0 3.5 1 69846.4 0 "t=327.2d" _ + 4890 97 249 1 1.5 -1 69855.2 0.008777 "t=300us" _ + 4891 98 249 0 4.5 -1 69722.8 0 "t=351y" _ + 4892 98 249 1 2.5 1 69867.8 0.14498 "t=45us" _ + 4893 99 249 0 3.5 1 71180 0 "t=102.2m" _ + 4894 100 249 0 3.5 1 73519 0 "t=1.6m" _ + 4895 101 249 0 3.5 -1 77230 0 "t=23.4s" _ + 4896 101 249 1 0.5 -1 77330 0.1 "t=1.9s" _ + 4897 102 249 0 2.5 1 81780 0 "t=57us" _ + 4898 96 250 0 0 1 72990 0 "t=8300#y" _ + 4899 97 250 0 2 -1 72950 0 "t=3.212h" _ + 4900 97 250 1 4 1 72986 0.03559 "t=29us" _ + 4901 97 250 2 7 1 73034 0.0841 "t=213us" _ + 4902 98 250 0 0 1 71170.4 0 "t=13.08y" _ + 4903 99 250 0 6 1 73230 0 "t=8.6h" _ + 4904 99 250 1 1 -1 73430 0.2 "t=2.22h" _ + 4905 100 250 0 0 1 74072 0 "t=30.4m" _ + 4906 100 250 1 8 -1 75271 1.1992 "t=1.92s" _ + 4907 101 250 0 -77.777 0 78630 0 "t=52s" _ + 4908 102 250 0 0 1 81560 0 "t=5.0us" _ + 4909 102 250 1 6 1 82610 1.05 "t=51us" _ + 4910 96 251 0 0.5 1 76648 0 "t=16.8m" _ + 4911 97 251 0 1.5 -1 75228 0 "t=55.6m" _ + 4912 97 251 1 3.5 1 75264 0.0355 "t=58us" _ + 4913 98 251 0 0.5 1 74135 0 "t=900y" _ + 4914 98 251 1 5.5 -1 74505 0.37047 "t=1.3us" _ + 4915 99 251 0 1.5 -1 74512 0 "t=33h" _ + 4916 100 251 0 4.5 -1 75954 0 "t=5.30h" _ + 4917 100 251 1 2.5 1 76154 0.2 "t=21.1us" _ + 4918 101 251 0 3.5 -1 78967 0 "t=4.21m" _ + 4919 102 251 0 3.5 1 82850 0 "t=800ms" _ + 4920 102 251 1 0.5 1 82960 0.106 "t=1.02s" _ + 4921 102 251 2 -77.777 0 84600 1.75 "t=~2us" _ + 4922 103 251 0 -77.777 0 87730 0 "t=150#us" _ + 4923 96 252 0 0 1 79060 0 "t=1#m" _ + 4924 97 252 0 -77.777 0 78540 0 "t=1.8m" _ + 4925 98 252 0 0 1 76034.6 0 "t=2.645y" _ + 4926 99 252 0 4 1 77290 0 "t=471.7d" _ + 4927 100 252 0 0 1 76816 0 "t=25.39h" _ + 4928 101 252 0 -77.777 0 80510 0 "t=2.3m" _ + 4929 102 252 0 0 1 82871 0 "t=2.45s" _ + 4930 102 252 1 8 -1 84126 1.2545 "t=109ms" _ + 4931 103 252 0 -77.777 0 88740 0 "t=369ms" _ + 4932 97 253 0 -77.777 0 80930 0 "t=10#m" _ + 4933 98 253 0 3.5 1 79302 0 "t=17.81d" _ + 4934 99 253 0 3.5 1 79010.5 0 "t=20.47d" _ + 4935 100 253 0 0.5 1 79345.7 0 "t=3.00d" _ + 4936 100 253 1 5.5 -1 79697 0.351 "t=560ns" _ + 4937 101 253 0 3.5 -1 81170 0 "t=12m" _ + 4938 102 253 0 4.5 -1 84359 0 "t=1.56m" _ + 4939 102 253 1 2.5 1 84526 0.16734 "t=30.3us" _ + 4940 102 253 2 12.5 1 85560 1.2 "t=706us" _ + 4941 103 253 0 3.5 -1 88580 0 "t=632ms" _ + 4942 103 253 1 0.5 -1 88610 0.03 "t=1.32s" _ + 4943 104 253 0 3.5 1 93560 0 "t=13ms" _ + 4944 104 253 1 0.5 -1 93760 0.2 "t=52us" _ + 4945 97 254 0 -77.777 0 84390 0 "t=1#m" _ + 4946 98 254 0 0 1 81341 0 "t=60.5d" _ + 4947 99 254 0 7 1 81991 0 "t=275.7d" _ + 4948 99 254 1 2 1 82075 0.0842 "t=39.3h" _ + 4949 100 254 0 0 1 80902.8 0 "t=3.240h" _ + 4950 101 254 0 0 -1 83450 0 "t=10m" _ + 4951 101 254 1 3 -1 83500 0.05 "t=28m" _ + 4952 102 254 0 0 1 84723 0 "t=51.2s" _ + 4953 102 254 1 8 -1 86018 1.295 "t=264.9ms" _ + 4954 102 254 2 16 1 87940 3.22 "t=183.8us" _ + 4955 103 254 0 -77.777 0 89870 0 "t=17.1s" _ + 4956 104 254 0 0 1 93200 0 "t=23.2us" _ + 4957 104 254 1 8 -1 94500 1.3 "t=4.7us" _ + 4958 104 254 2 16 1 95200 2 "t=247us" _ + 4959 98 255 0 3.5 1 84810 0 "t=85m" _ + 4960 99 255 0 3.5 1 84089 0 "t=39.8d" _ + 4961 100 255 0 3.5 1 83800 0 "t=20.07h" _ + 4962 101 255 0 3.5 -1 84843 0 "t=27m" _ + 4963 102 255 0 0.5 1 86807 0 "t=3.52m" _ + 4964 102 255 1 5.5 -1 87020 0.21 "t=1#s" _ + 4965 103 255 0 0.5 -1 89947 0 "t=31.1s" _ + 4966 103 255 1 3.5 -1 89988 0.041 "t=2.54s" _ + 4967 103 255 2 7.5 1 90741 0.794 "t=<1us" _ + 4968 104 255 0 4.5 -1 94330 0 "t=1.66s" _ + 4969 104 255 1 2.5 1 94480 0.15 "t=50us" _ + 4970 105 255 0 -77.777 0 99590 0 "t=1.7s" _ + 4971 98 256 0 0 1 87040 0 "t=12.3m" _ + 4972 99 256 0 1 1 87190 0 "t=25.4m" _ + 4973 99 256 1 8 1 87190 0 "t=7.6h" _ + 4974 100 256 0 0 1 85487 0 "t=157.6m" _ + 4975 101 256 0 7 -1 87460 0 "t=30#m" _ + 4976 101 256 1 1 -1 87620 0.16 "t=77m" _ + 4977 102 256 0 0 1 87822 0 "t=2.91s" _ + 4978 103 256 0 -77.777 0 91750 0 "t=27s" _ + 4979 104 256 0 0 1 94222 0 "t=6.67ms" _ + 4980 104 256 1 5 -1 95340 1.12 "t=25us" _ + 4981 104 256 2 8 -1 95620 1.4 "t=17us" _ + 4982 105 256 0 -77.777 0 100500 0 "t=1.7s" _ + 4983 99 257 0 3.5 1 89400 0 "t=7.7d" _ + 4984 100 257 0 4.5 1 88590 0 "t=100.5d" _ + 4985 101 257 0 3.5 -1 88993.1 0 "t=5.52h" _ + 4986 102 257 0 1.5 1 90247 0 "t=24.5s" _ + 4987 103 257 0 0.5 -1 92670 0 "t=6.0s" _ + 4988 104 257 0 0.5 1 95866 0 "t=4.82s" _ + 4989 104 257 1 5.5 -1 95940 0.073 "t=4.3s" _ + 4990 104 257 2 10.5 1 97022 1.155 "t=106us" _ + 4991 105 257 0 4.5 1 100210 0 "t=2.3s" _ + 4992 105 257 1 0.5 -1 100350 0.14 "t=670ms" _ + 4993 99 258 0 -77.777 0 92700 0 "t=3#m" _ + 4994 100 258 0 0 1 90430 0 "t=370us" _ + 4995 101 258 0 8 -1 91687 0 "t=51.5d" _ + 4996 101 258 1 1 -1 91690 0 "t=57.0m" _ + 4997 102 258 0 0 1 91480 0 "t=1.2ms" _ + 4998 103 258 0 -77.777 0 94780 0 "t=3.6s" _ + 4999 104 258 0 0 1 96340 0 "t=13.8ms" _ + 5000 105 258 0 -77.777 0 101800 0 "t=4.5s" _ + 5001 105 258 1 -77.777 0 101860 0.06 "t=1.9s" _ + 5002 106 258 0 0 1 105240 0 "t=2.7ms" _ + 5003 100 259 0 1.5 1 93700 0 "t=1.5s" _ + 5004 101 259 0 3.5 -1 93620 0 "t=1.60h" _ + 5005 102 259 0 4.5 1 94079 0 "t=58m" _ + 5006 103 259 0 0.5 -1 95850 0 "t=6.2s" _ + 5007 104 259 0 3.5 1 98360 0 "t=2.63s" _ + 5008 105 259 0 4.5 1 101990 0 "t=510ms" _ + 5009 106 259 0 5.5 -1 106520 0 "t=402ms" _ + 5010 106 259 1 0.5 1 106610 0.087 "t=226ms" _ + 5011 100 260 0 0 1 95770 0 "t=1#m" _ + 5012 101 260 0 -77.777 0 96550 0 "t=27.8d" _ + 5013 102 260 0 0 1 95610 0 "t=106ms" _ + 5014 103 260 0 -77.777 0 98280 0 "t=3.0m" _ + 5015 104 260 0 0 1 99150 0 "t=21ms" _ + 5016 105 260 0 -77.777 0 103670 0 "t=1.52s" _ + 5017 106 260 0 0 1 106548 0 "t=4.95ms" _ + 5018 107 260 0 -77.777 0 113320 0 "t=41ms" _ + 5019 101 261 0 3.5 -1 98580 0 "t=40#m" _ + 5020 102 261 0 1.5 1 98460 0 "t=3#h" _ + 5021 103 261 0 -77.777 0 99560 0 "t=39m" _ + 5022 104 261 0 1.5 1 101320 0 "t=2.2s" _ + 5023 104 261 1 4.5 1 101390 0.07 "t=20s" _ + 5024 105 261 0 -77.777 0 104310 0 "t=4.7s" _ + 5025 106 261 0 1.5 1 108005 0 "t=183ms" _ + 5026 106 261 1 5.5 -1 108110 0.1 "t=9.3us" _ + 5027 107 261 0 2.5 -1 113130 0 "t=12.8ms" _ + 5028 101 262 0 -77.777 0 101630 0 "t=3#m" _ + 5029 102 262 0 0 1 100100 0 "t=~5ms" _ + 5030 103 262 0 -77.777 0 102100 0 "t=~4h" _ + 5031 104 262 0 0 1 102390 0 "t=250ms" _ + 5032 104 262 1 0 0 103390 1 "t=47ms" _ + 5033 105 262 0 -77.777 0 106250 0 "t=34s" _ + 5034 106 262 0 0 1 108370 0 "t=10.9ms" _ + 5035 107 262 0 -77.777 0 114540 0 "t=84ms" _ + 5036 107 262 1 -77.777 0 114760 0.21 "t=9.5ms" _ + 5037 102 263 0 -77.777 0 103130 0 "t=20#m" _ + 5038 103 263 0 -77.777 0 103730 0 "t=5#h" _ + 5039 104 263 0 1.5 1 104760 0 "t=11m" _ + 5040 105 263 0 -77.777 0 107110 0 "t=29s" _ + 5041 106 263 0 3.5 1 110190 0 "t=940ms" _ + 5042 106 263 1 1.5 1 110240 0.051 "t=420ms" _ + 5043 107 263 0 -77.777 0 114500 0 "t=200#ms" _ + 5044 108 263 0 1.5 1 119680 0 "t=760us" _ + 5045 108 263 1 5.5 -1 120000 0.32 "t=760us" _ + 5046 102 264 0 0 1 105010 0 "t=1#m" _ + 5047 103 264 0 -77.777 0 106380 0 "t=10#h" _ + 5048 104 264 0 0 1 106080 0 "t=1#h" _ + 5049 105 264 0 -77.777 0 109360 0 "t=3#m" _ + 5050 106 264 0 0 1 110780 0 "t=47ms" _ + 5051 107 264 0 -77.777 0 116060 0 "t=1.07s" _ + 5052 108 264 0 0 1 119563 0 "t=540us" _ + 5053 103 265 0 -77.777 0 108230 0 "t=10#h" _ + 5054 104 265 0 1.5 1 108690 0 "t=1.6m" _ + 5055 105 265 0 -77.777 0 110480 0 "t=15#m" _ + 5056 106 265 0 4.5 1 112790 0 "t=9.2s" _ + 5057 106 265 1 1.5 1 112860 0.06 "t=16.4s" _ + 5058 107 265 0 -77.777 0 116420 0 "t=1.19s" _ + 5059 108 265 0 1.5 1 120900 0 "t=1.96ms" _ + 5060 108 265 1 4.5 1 121130 0.229 "t=360us" _ + 5061 109 265 0 -77.777 0 126680 0 "t=2#ms" _ + 5062 103 266 0 -77.777 0 111620 0 "t=21h" _ + 5063 104 266 0 0 1 110080 0 "t=4#h" _ + 5064 105 266 0 -77.777 0 112740 0 "t=80m" _ + 5065 106 266 0 0 1 113620 0 "t=390ms" _ + 5066 107 266 0 -77.777 0 118100 0 "t=2.5s" _ + 5067 108 266 0 0 1 121140 0 "t=3.02ms" _ + 5068 108 266 1 9 -1 122240 1.1 "t=280ms" _ + 5069 109 266 0 -77.777 0 127960 0 "t=1.2ms" _ + 5070 109 266 1 -77.777 0 129100 1.14 "t=6ms" _ + 5071 104 267 0 -77.777 0 113440 0 "t=2.5h" _ + 5072 105 267 0 -77.777 0 114070 0 "t=100m" _ + 5073 106 267 0 -77.777 0 115810 0 "t=1.8m" _ + 5074 107 267 0 -77.777 0 118770 0 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_ + 5141 109 279 0 -77.777 0 147500 0 "t=30#s" _ + 5142 110 279 0 -77.777 0 149130 0 "t=210ms" _ + 5143 111 279 0 -77.777 0 151780 0 "t=180ms" _ + 5144 110 280 0 0 1 150520 0 "t=11s" _ + 5145 111 280 0 -77.777 0 153890 0 "t=4.3s" _ + 5146 110 281 0 1.5 1 153430 0 "t=14s" _ + 5147 110 281 1 -77.777 0 153470 0.04 "t=0.9s" _ + 5148 111 281 0 -77.777 0 155300 0 "t=24s" _ + 5149 111 282 0 -77.777 0 157800 0 "t=1.6m" _ + 5150 111 283 0 -77.777 0 159280 0 "t=30#s" diff --git a/NPLib/Physics/PAR_GEF/ShellMO.dat b/NPLib/Physics/PAR_GEF/ShellMO.dat new file mode 100644 index 0000000000000000000000000000000000000000..944cd105a4d2a3cefc71178f3853e800e9d1c43e --- /dev/null +++ b/NPLib/Physics/PAR_GEF/ShellMO.dat @@ -0,0 +1,1071 @@ +ShellData: +/' Moeller's shell effects recommended by Myers and Swiatecki '/ +-1.78 -1.59 -0.4 0 1.23 -0.88 -1.32 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 +0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 +0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 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--git a/NPLib/Physics/TFissionConditions.cxx b/NPLib/Physics/TFissionConditions.cxx new file mode 100644 index 0000000000000000000000000000000000000000..40d0d27c8763ba6bb98840b224fdc61364a8457b --- /dev/null +++ b/NPLib/Physics/TFissionConditions.cxx @@ -0,0 +1,84 @@ +/***************************************************************************** + * Copyright (C) 2009-2016 this file is part of the NPTool Project * + * * + * For the licensing terms see $NPTOOL/Licence/NPTool_Licence * + * For the list of contributors see $NPTOOL/Licence/Contributors * + *****************************************************************************/ + +/***************************************************************************** + * Original Author: Pierre Morfouace address: pierre.morfouace2@cea.fr * + * * + * Creation Date : 01/10/20 * + * Last update : * + *---------------------------------------------------------------------------* + * Decription: This class records all the information concerning the fission * + * fragment and the Ex of the fissioning system * + *---------------------------------------------------------------------------* + * Comment: * + * * + * * + *****************************************************************************/ + +#include <iostream> +using namespace std; + +#include "TFissionConditions.h" + +ClassImp(TFissionConditions) + //////////////////////////////////////////////////////////////////////////////// + TFissionConditions::TFissionConditions(){ + } +//////////////////////////////////////////////////////////////////////////////// +TFissionConditions::~TFissionConditions(){ +} +//////////////////////////////////////////////////////////////////////////////// +void TFissionConditions::Clear(){ + // Fissionning system + fFC_A_CN = -10; + fFC_Z_CN = -10; + fFC_Ex_CN = -10; + fFC_ELab_CN = -10; + fFC_ThetaLab_CN = -10; + + // Fission process + fFC_TKE = -10; + fFC_KE1 = -10; + fFC_KE2 = -10; + fFC_Neutron_Multiplicity = -10; + + // Fission Fragments + fFC_Fragment_Name.clear(); + fFC_Fragment_A.clear(); + fFC_Fragment_Z.clear(); + fFC_Fragment_Theta.clear(); + fFC_Fragment_Phi.clear(); + fFC_Fragment_Kinetic_Energy.clear(); + fFC_Fragment_Brho.clear(); + fFC_Fragment_Momentum_Direction_X.clear(); + fFC_Fragment_Momentum_Direction_Y.clear(); + fFC_Fragment_Momentum_Direction_Z.clear(); +} +//////////////////////////////////////////////////////////////////////////////// +void TFissionConditions::Dump() const{ + cout << "--------- Fission Condition Dump ---------" << endl ; + + // Fissionning system + cout << "\t ---- Fissionning system ---- " << endl; + cout << "\t Z: " << fFC_Z_CN << endl; + cout << "\t A: " << fFC_A_CN << endl; + cout << "\t Ex: " << fFC_Ex_CN << endl; + cout << "\t TKE: " << fFC_TKE << endl; + cout << "\t Neutron Mult: " << fFC_Neutron_Multiplicity << endl; + + + // Fission fragments + unsigned int size = fFC_Fragment_A.size(); + for(unsigned int i = 0 ; i < size; i ++){ + cout << "\t ---- Particle " << i << " ---- " << endl; + cout << "\t Fragment Z: " << fFC_Fragment_Z[i] << endl; + cout << "\t Fragment A: " << fFC_Fragment_A[i] << endl; + } + + +} + diff --git a/NPLib/Physics/TFissionConditions.h b/NPLib/Physics/TFissionConditions.h new file mode 100644 index 0000000000000000000000000000000000000000..759e093788e87eb3a547444dec0426d2b1fc3450 --- /dev/null +++ b/NPLib/Physics/TFissionConditions.h @@ -0,0 +1,134 @@ +#ifndef TFISSIONCONDITIONS_H +#define TFISSIONCONDITIONS_H +/***************************************************************************** + * Copyright (C) 2009-2016 this file is part of the NPTool Project * + * * + * For the licensing terms see $NPTOOL/Licence/NPTool_Licence * + * For the list of contributors see $NPTOOL/Licence/Contributors * + *****************************************************************************/ + +/***************************************************************************** + * Original Author: Pierre Morfouace address: pierre.morfouace2@cea.fr * + * * + * Creation Date : 01/10/20 * + * Last update : * + *---------------------------------------------------------------------------* + * Decription: This class records all the information concerning the fission * + * fragments and the Ex of the fissionning system * + *---------------------------------------------------------------------------* + * Comment: * + * * + * * + *****************************************************************************/ + + + +// STL Header +#include <vector> +#include <string> +#include <cmath> +using namespace std ; + +// Root Header +#include "TObject.h" +#include "TVector3.h" + +// NPTOOL headers +#include "NPGlobalSystemOfUnits.h" +#include "NPPhysicalConstants.h" +#ifdef NP_SYSTEM_OF_UNITS_H +using namespace NPUNITS; +#endif + +class TFissionConditions : public TObject{ + private: + + // Fissionning system + int fFC_A_CN; + int fFC_Z_CN; + double fFC_Ex_CN; + double fFC_ELab_CN; + double fFC_ThetaLab_CN; + + // Fission Process + double fFC_TKE; + double fFC_KE1; + double fFC_KE2; + int fFC_Neutron_Multiplicity; + + // Fission Fragments + vector<string> fFC_Fragment_Name; + vector<int> fFC_Fragment_Z; + vector<int> fFC_Fragment_A; + vector<double> fFC_Fragment_Theta; + vector<double> fFC_Fragment_Phi; + vector<double> fFC_Fragment_Kinetic_Energy; + vector<double> fFC_Fragment_Brho; + vector<double> fFC_Fragment_Momentum_Direction_X; + vector<double> fFC_Fragment_Momentum_Direction_Y; + vector<double> fFC_Fragment_Momentum_Direction_Z; + + public: + TFissionConditions(); + virtual ~TFissionConditions(); + + void Clear(); + void Clear(const Option_t*) {Clear();}; + void Dump() const; + + ///////////////////// SETTERS //////////////////////// + // Fissionning system parameter + void SetA_CN (const int A_CN) {fFC_A_CN = A_CN;}//! + void SetZ_CN (const int Z_CN) {fFC_Z_CN = Z_CN;}//! + void SetEx_CN (const double Ex_CN) {fFC_Ex_CN = Ex_CN;}//! + void SetELab_CN (const double ELab_CN) {fFC_ELab_CN = ELab_CN;}//! + void SetThetaLab_CN (const double Theta_CN) {fFC_ThetaLab_CN = Theta_CN;}//! + + // Fission process + void Set_TKE (const double E) {fFC_TKE = E;}//! + void Set_KE1 (const double E) {fFC_KE1 = E;}//! + void Set_KE2 (const double E) {fFC_KE2 = E;}//! + void SetNeutronMultiplicity (const int mult) {fFC_Neutron_Multiplicity = mult;}//! + + // Fission Fragments + void SetFragmentName (const string name) {fFC_Fragment_Name.push_back(name);}//! + void SetFragmentZ (const int Z) {fFC_Fragment_Z.push_back(Z);}//! + void SetFragmentA (const int A) {fFC_Fragment_A.push_back(A);}//! + void SetFragmentTheta (const double Theta) {fFC_Fragment_Theta.push_back(Theta);}//! + void SetFragmentPhi (const double Phi) {fFC_Fragment_Phi.push_back(Phi);}//! + void SetFragmentKineticEnergy (const double E) {fFC_Fragment_Kinetic_Energy.push_back(E);}//! + void SetFragmentBrho (const double Brho) {fFC_Fragment_Brho.push_back(Brho);}//! + void SetFragmentMomentumX (const double P) {fFC_Fragment_Momentum_Direction_X.push_back(P);}//! + void SetFragmentMomentumY (const double P) {fFC_Fragment_Momentum_Direction_Y.push_back(P);}//! + void SetFragmentMomentumZ (const double P) {fFC_Fragment_Momentum_Direction_Z.push_back(P);}//! + + ///////////////////// GETTERS //////////////////////// + // Fissionning system parameter + int GetA_CN() const {return fFC_A_CN;}//! + int GetZ_CN() const {return fFC_Z_CN;}//! + double GetEx_CN() const {return fFC_Ex_CN;}//! + double GetELab_CN() const {return fFC_ELab_CN;}//! + double GetThetaLab_CN() const {return fFC_ThetaLab_CN;}//! + + // Fission Process + double GetTKE() const {return fFC_TKE;}//! + double GetKE1() const {return fFC_KE1;}//! + double GetKE2() const {return fFC_KE2;}//! + int GetNeutronMultiplicity() const {return fFC_Neutron_Multiplicity;}//! + + // emmitted particles + string GetFragmentName (const int &i) const {return fFC_Fragment_Name[i];}//! + int GetFragmentZ (const int &i) const {return fFC_Fragment_Z[i];}//! + int GetFragmentA (const int &i) const {return fFC_Fragment_A[i];}//! + double GetFragmentTheta (const int &i) const {return fFC_Fragment_Theta[i];}//! + double GetFragmentPhi (const int &i) const {return fFC_Fragment_Phi[i];}//! + double GetFragmentKineticEnergy (const int &i) const {return fFC_Fragment_Kinetic_Energy[i];}//! + double GetFragmentBrho (const int &i) const {return fFC_Fragment_Brho[i];}//! + double GetFragmentMomentumX (const int &i) const {return fFC_Fragment_Momentum_Direction_X[i];}//! + double GetFragmentMomentumY (const int &i) const {return fFC_Fragment_Momentum_Direction_Y[i];}//! + double GetFragmentMomentumZ (const int &i) const {return fFC_Fragment_Momentum_Direction_Z[i];}//! + + ClassDef(TFissionConditions, 1) // TFissionConditions structure +}; + +#endif diff --git a/NPSimulation/Core/Target.cc b/NPSimulation/Core/Target.cc index e743109de5861b91d1852c39275c18e7c6a04218..00af9656aee65bd38c4e0d5f1dee0e9b520176cb 100644 --- a/NPSimulation/Core/Target.cc +++ b/NPSimulation/Core/Target.cc @@ -51,6 +51,7 @@ using namespace CLHEP ; #include "Target.hh" #include "MaterialManager.hh" #include "Decay.hh" +#include "FissionDecay.hh" // NPL #include "NPOptionManager.h" #include "NPInputParser.h" @@ -465,6 +466,9 @@ void Target::SetReactionRegion(){ m_ReactionModel.push_back(fsm); fsm = new NPS::Decay("Decay",m_ReactionRegion); m_ReactionModel.push_back(fsm); + fsm = new NPS::FissionDecay("FissionDecay",m_ReactionRegion); + m_ReactionModel.push_back(fsm); + } //....oooOO0OOooo........oooOO0OOooo........oooOO0OOooo........oooOO0OOooo...... diff --git a/NPSimulation/Process/CMakeLists.txt b/NPSimulation/Process/CMakeLists.txt index 7f9dfac741476858b29702be2ce1a94ca1fbf255..85bae1eac9ec01ddc83bacfa83ce354ca9275e30 100644 --- a/NPSimulation/Process/CMakeLists.txt +++ b/NPSimulation/Process/CMakeLists.txt @@ -3,14 +3,14 @@ if(Geant4_VERSION_MAJOR GREATER 9) if(Geant4_VERSION_MINOR GREATER 4) message("Compiling with NeutronHPphysics") -add_library(NPSProcess SHARED Decay.cc BeamReaction.cc FastDriftElectron.cc NPIonIonInelasticPhysic.cc PhysicsList.cc G4DriftElectron.cc G4IonizationWithDE.cc G4DriftElectronPhysics.cc G4DEAbsorption.cc G4DEAmplification.cc G4DETransport.cc menate_R.cc NeutronHPphysics.cc NeutronHPMessenger.cc) + add_library(NPSProcess SHARED FissionDecay.cc Decay.cc BeamReaction.cc FastDriftElectron.cc NPIonIonInelasticPhysic.cc PhysicsList.cc G4DriftElectron.cc G4IonizationWithDE.cc G4DriftElectronPhysics.cc G4DEAbsorption.cc G4DEAmplification.cc G4DETransport.cc menate_R.cc NeutronHPphysics.cc NeutronHPMessenger.cc) add_definitions(-DUSE_NEUTRONHP) else () message("Compiling WITHOUT NeutronHPphysics, install geant4 10.5 or greater for this physics list") -add_library(NPSProcess SHARED Decay.cc BeamReaction.cc FastDriftElectron.cc NPIonIonInelasticPhysic.cc PhysicsList.cc G4DriftElectron.cc G4IonizationWithDE.cc G4DriftElectronPhysics.cc G4DEAbsorption.cc G4DEAmplification.cc G4DETransport.cc menate_R.cc) + add_library(NPSProcess SHARED FissionDecay.cc Decay.cc BeamReaction.cc FastDriftElectron.cc NPIonIonInelasticPhysic.cc PhysicsList.cc G4DriftElectron.cc G4IonizationWithDE.cc G4DriftElectronPhysics.cc G4DEAbsorption.cc G4DEAmplification.cc G4DETransport.cc menate_R.cc) endif() endif() -target_link_libraries(NPSProcess ${ROOT_LIBRARIES} ${Geant4_LIBRARIES} ${NPLib_LIBRARIES} -lNPInitialConditions -lNPInteractionCoordinates -lNPReactionConditions) + target_link_libraries(NPSProcess ${ROOT_LIBRARIES} ${Geant4_LIBRARIES} ${NPLib_LIBRARIES} -lNPInitialConditions -lNPInteractionCoordinates -lNPReactionConditions -lNPFissionConditions) diff --git a/NPSimulation/Process/FissionDecay.cc b/NPSimulation/Process/FissionDecay.cc new file mode 100644 index 0000000000000000000000000000000000000000..a3c5e2178d8f72e2bc968aad3e6a1b9cd21c66a9 --- /dev/null +++ b/NPSimulation/Process/FissionDecay.cc @@ -0,0 +1,230 @@ +/***************************************************************************** + * Copyright (C) 2009-2016 this file is part of the NPTool Project * + * * + * For the licensing terms see $NPTOOL/Licence/NPTool_Licence * + * For the list of contributors see $NPTOOL/Licence/Contributors * + *****************************************************************************/ + +/***************************************************************************** + * Original Author: Pierre Morfouace address: pierre.morfouace2@cea.fr * + * * + * Creation Date : Octobre 2020 * + * Last update : * + *---------------------------------------------------------------------------* + * Decription: * + * Use to kill the beam track and replace it with the fission products * + * * + * * + * * + *---------------------------------------------------------------------------* + * Comment: * + * * + *****************************************************************************/ + +#include <iostream> +#include <string> +#include <set> +#include "NPFunction.h" +#include "FissionDecay.hh" +#include "NPOptionManager.h" +#include "NPInputParser.h" +#include "G4VPhysicalVolume.hh" +#include "G4Electron.hh" +#include "G4Gamma.hh" +#include "G4SystemOfUnits.hh" +#include "G4ParticleTable.hh" +#include "G4IonTable.hh" +#include "RootOutput.h" + +using namespace NPS; +//////////////////////////////////////////////////////////////////////////////// +FissionDecay::FissionDecay(G4String modelName,G4Region* envelope) : + G4VFastSimulationModel(modelName, envelope) { + ReadConfiguration(); + m_PreviousEnergy=0 ; + m_PreviousLength=0 ; + } + + +//////////////////////////////////////////////////////////////////////////////// +FissionDecay::FissionDecay(G4String modelName) : + G4VFastSimulationModel(modelName) { + } + +//////////////////////////////////////////////////////////////////////////////// +FissionDecay::~FissionDecay() { +} + +//////////////////////////////////////////////////////////////////////////////// +void FissionDecay::AttachFissionConditions(){ + if(RootOutput::getInstance()->GetTree()->FindBranch("FissionConditions")) + RootOutput::getInstance()->GetTree()->SetBranchAddress("FissionConditions", &m_FissionConditions); +} + +//////////////////////////////////////////////////////////////////////////////// +void FissionDecay::ReadConfiguration(){ + NPL::InputParser input(NPOptionManager::getInstance()->GetReactionFile()); + m_FissionDecay.ReadConfiguration(input); + std::string Mother = m_FissionDecay.GetCompoundName(); + + m_CompoundParticle = NPL::Particle(Mother); + + m_CompoundName = NPL::ChangeNameToG4Standard(Mother,true); + + m_FissionConditions = new TFissionConditions(); + AttachFissionConditions(); + if(!RootOutput::getInstance()->GetTree()->FindBranch("FissionConditions")) + RootOutput::getInstance()->GetTree()->Branch("FissionConditions", "TFissionConditions", &m_FissionConditions); + + +} + +//////////////////////////////////////////////////////////////////////////////// +G4bool FissionDecay::IsApplicable( const G4ParticleDefinition& particleType) { + m_CurrentName = particleType.GetParticleName(); + // Extract Ex from name + if(m_CurrentName.find("[")!=std::string::npos) + m_ExcitationEnergy = atof(m_CurrentName.substr(m_CurrentName.find("[")+1,m_CurrentName.find("]")-1).c_str())*keV; + else + m_ExcitationEnergy=0; + + // Strip name from excitation energy + m_CurrentName = m_CurrentName.substr(0,m_CurrentName.find("[")); + if (m_CompoundName==m_CurrentName) { + return true; + } + return false; +} + +//////////////////////////////////////////////////////////////////////////////// +G4bool FissionDecay::ModelTrigger(const G4FastTrack& fastTrack) { + bool Trigger = true; + + m_FissionConditions->Clear(); + + m_PreviousEnergy=fastTrack.GetPrimaryTrack()->GetKineticEnergy(); + // To be coded; + + return Trigger; +} + +//////////////////////////////////////////////////////////////////////////////// +void FissionDecay::DoIt(const G4FastTrack& fastTrack,G4FastStep& fastStep){ + // Get the track info + const G4Track* PrimaryTrack = fastTrack.GetPrimaryTrack(); + G4ThreeVector pdirection = PrimaryTrack->GetMomentum().unit(); + G4ThreeVector localdir = fastTrack.GetPrimaryTrackLocalDirection(); + + G4ThreeVector worldPosition = PrimaryTrack->GetPosition(); + G4ThreeVector localPosition = fastTrack.GetPrimaryTrackLocalPosition(); + + double energy = PrimaryTrack->GetKineticEnergy(); + double time = PrimaryTrack->GetGlobalTime(); + + // Randomize within the step + // Assume energy loss is linear within the step + // Assume no scattering + double rand = G4RandFlat::shoot(); + double length = rand*(m_PreviousLength); + energy += (1-rand)*(m_PreviousEnergy-energy); + G4ThreeVector ldir = pdirection; + ldir*=length; + localPosition = localPosition - ldir; + ////////////////////////////////////////////////// + //////Define the kind of particle to shoot//////// + ////////////////////////////////////////////////// + std::vector<NPL::Particle> FissionFragment; + std::vector<double> Ex; + std::vector<double> DEK; + std::vector<double> DPx; + std::vector<double> DPy; + std::vector<double> DPz; + double TKE, KE1, KE2; + + + m_FissionDecay.GenerateEvent(NPL::ChangeNameFromG4Standard(m_CurrentName),m_ExcitationEnergy,energy, + pdirection.x(),pdirection.y(),pdirection.z(), + FissionFragment, Ex,DEK,DPx,DPy,DPz, + TKE, KE1, KE2); + + ///////////////////////////////////////////////// + // Fillion the attached Fission condition Tree // + ///////////////////////////////////////////////// + // Fissionning system + m_FissionConditions->SetZ_CN(m_CompoundParticle.GetZ()); + m_FissionConditions->SetA_CN(m_CompoundParticle.GetA()); + m_FissionConditions->SetEx_CN(m_ExcitationEnergy); + m_FissionConditions->SetELab_CN(energy); + + // Fission Process + m_FissionConditions->Set_TKE(TKE); + m_FissionConditions->Set_KE1(KE1); + m_FissionConditions->Set_KE2(KE2); + + G4ParticleDefinition* FissionFragmentDef; + unsigned int size = FissionFragment.size(); + + if(size == 0) + return; + + // Get Neutron Multiplicity + int Zsum = FissionFragment[0].GetZ() + FissionFragment[1].GetZ(); + int Asum = FissionFragment[0].GetA() + FissionFragment[1].GetA(); + if(Zsum == m_CompoundParticle.GetZ()) + m_FissionConditions->SetNeutronMultiplicity(m_CompoundParticle.GetA()-Asum); + + for(unsigned int i = 0 ; i < size ; i++){ + // Get the decaying particle + int FFZ = FissionFragment[i].GetZ(); + int FFA = FissionFragment[i].GetA(); + FissionFragmentDef=NULL; + + // Set the momentum direction + G4ThreeVector Momentum (DPx[i],DPy[i],DPz[i]); + Momentum=Momentum.unit(); + + double Brho = FissionFragment[i].GetBrho(); + + m_FissionConditions->SetFragmentZ(FFZ); + m_FissionConditions->SetFragmentA(FFA); + m_FissionConditions->SetFragmentKineticEnergy(DEK[i]); + m_FissionConditions->SetFragmentBrho(Brho); + m_FissionConditions->SetFragmentTheta(Momentum.theta()/deg); + m_FissionConditions->SetFragmentPhi(Momentum.phi()/deg); + m_FissionConditions->SetFragmentMomentumX(DPx[i]); + m_FissionConditions->SetFragmentMomentumX(DPy[i]); + m_FissionConditions->SetFragmentMomentumX(DPz[i]); + + // neutral particle + if(FFZ==0){ + if(FFA==1) + FissionFragmentDef=G4ParticleTable::GetParticleTable()->FindParticle("neutron"); + + else if(FFA==0){ + FissionFragmentDef=G4ParticleTable::GetParticleTable()->FindParticle("gamma"); + } + + } + // proton + else if (FFZ==1 && FFA==1 ) + FissionFragmentDef=G4ParticleTable::GetParticleTable()->FindParticle("proton"); + // the rest + else + FissionFragmentDef=G4ParticleTable::GetParticleTable()->GetIonTable()->GetIon(FFZ, FFA, Ex[i]); + + + G4DynamicParticle DynamicFissionFragment(FissionFragmentDef,Momentum,DEK[i]); + fastStep.CreateSecondaryTrack(DynamicFissionFragment, localPosition, time); + } + + if(size){ + // Set the end of the step conditions + fastStep.SetPrimaryTrackFinalKineticEnergyAndDirection(0,pdirection); + fastStep.SetPrimaryTrackFinalPosition(worldPosition); + fastStep.SetTotalEnergyDeposited(0); + fastStep.SetPrimaryTrackFinalTime (time); + fastStep.KillPrimaryTrack(); + fastStep.SetPrimaryTrackPathLength(0.0); + } + +} diff --git a/NPSimulation/Process/FissionDecay.hh b/NPSimulation/Process/FissionDecay.hh new file mode 100644 index 0000000000000000000000000000000000000000..d4aa9cf20838fe35fd28f3c54993f3759386a36d --- /dev/null +++ b/NPSimulation/Process/FissionDecay.hh @@ -0,0 +1,64 @@ +/***************************************************************************** + * Copyright (C) 2009-2016 this file is part of the NPTool Project * + * * + * For the licensing terms see $NPTOOL/Licence/NPTool_Licence * + * For the list of contributors see $NPTOOL/Licence/Contributors * + *****************************************************************************/ + +/***************************************************************************** + * Original Author: Pierre Morfouace pierre.morfouace2@cea.fr * + * * + * Creation Date : Octobre 2020 * + * Last update : * + *---------------------------------------------------------------------------* + * Decription: * + * * +* * + * * + *---------------------------------------------------------------------------* + * Comment: * + * * + *****************************************************************************/ + +#ifndef FissionDecay_h +#define FissionDecay_h + +#include "G4VFastSimulationModel.hh" +#include "PhysicsList.hh" +#include "NPFissionDecay.h" +#include "TFissionConditions.h" +class G4VPhysicalVolume; + +//////////////////////////////////////////////////////////////////////////////// +namespace NPS{ + +class FissionDecay : public G4VFastSimulationModel{ + public: + FissionDecay (G4String, G4Region*); + FissionDecay (G4String); + ~FissionDecay(); + + public: + void ReadConfiguration(); + virtual G4bool IsApplicable(const G4ParticleDefinition&); + virtual G4bool ModelTrigger(const G4FastTrack &); + virtual void DoIt(const G4FastTrack&, G4FastStep&); + + private: + NPL::FissionDecay m_FissionDecay; + NPL::Particle m_CompoundParticle; + std::string m_CompoundName; + std::string m_CurrentName; + double m_ExcitationEnergy; + double m_PreviousEnergy; + double m_PreviousLength; + + private: + TFissionConditions* m_FissionConditions; + + public: + void AttachFissionConditions(); +}; +} + +#endif