$Rev:: 532 $ $Date:: 2011-12-05#$ 1 0 0 0 7.318000+4 1.784016+2 0 0 0 07325 1451 1 0.000000+0 0.000000+0 0 0 0 67325 1451 2 1.000000+0 2.000000+7 1 0 10 77325 1451 3 0.000000+0 0.000000+0 0 0 473 1347325 1451 4 73-Ta-180 LLNL EVAL-Jan11 I.J. Thompson and N.C. Summers 7325 1451 5 DIST- REV- 20111222 7325 1451 6 ----ENDF/B-VII.1 MATERIAL 7325 7325 1451 7 -----INCIDENT NEUTRON DATA 7325 1451 8 ------ENDF-6 FORMAT 7325 1451 9 ENDL File Documentation 7325 1451 10 ============================================================ 7325 1451 11 Fixed QM in MF3/MT91 and ZA floating point in MF6 7325 1451 12 ENDL-2009 7325 1451 13 7325 1451 14 Neutron transport library made by Talys 7325 1451 15 with global nuclear models 7325 1451 16 7325 1451 17 Customisation: I.J. Thompson, N.C. Summers, D. Brown, 7325 1451 18 Lawrence Livermore National Laboratory, USA 7325 1451 19 Code Authors: A.J. Koning and D. Rochman, 7325 1451 20 NRG Petten, The Netherlands 7325 1451 21 Original Code Description: A.J. Koning and D. Rochman, 7325 1451 22 NRG Petten, The Netherlands 7325 1451 23 7325 1451 24 ************** G E N E R A L I N F O R M A T I O N ************ 7325 1451 25 7325 1451 26 This evaluated data file is based primarily on the nuclear model 7325 1451 27 code Talys [kon07], version 1.0. 7325 1451 28 It is part of a large collection of isotopic 7325 1451 29 evaluations, all created by running Talys with default input 7325 1451 30 parameters. This means that the data in this evaluation have not 7325 1451 31 been tested in detail against individual experimental data for 7325 1451 32 this isotope, but is only as good as the global quality of Talys 7325 1451 33 at the present moment. The mutual quality of all individual 7325 1451 34 evaluations is thus relatively consistent. The same set of 7325 1451 35 nuclear models is used and, equally important, the same ENDF-6 7325 1451 36 formatting procedures for each isotope. The resulting data file 7325 1451 37 provides a complete representation of nuclear data needed for 7325 1451 38 transport, damage, heating, radioactivity, and shielding 7325 1451 39 applications over the incident neutron energy range from 1.0E-11 7325 1451 40 to 20 MeV. A complete set of covariance data is included. 7325 1451 41 7325 1451 42 All transport data for neutrons, other particles, photons and 7325 1451 43 residual nuclides are filed using a combination of MF1,2,3,4 7325 1451 44 and MF6. This includes cross sections, angular distributions, 7325 1451 45 double-differential spectra, discrete and continuum photon 7325 1451 46 production cross sections, and residual production (activation) 7325 1451 47 cross sections. Moreover, isomeric production data are stored in 7325 1451 48 MF8 and MF10. This evaluation can thus be used as both transport 7325 1451 49 and activation library. The data file has been created 7325 1451 50 automatically using the ENDF format generator endl2endf at 7325 1451 51 Lawrence Livermore National Laboratory. 7325 1451 52 7325 1451 53 ##### ORIGIN 7325 1451 54 7325 1451 55 Resonance parameters (MF2/MT151): Scattering length only 7325 1451 56 All other data < 20 MeV : Produced with Talys code 7325 1451 57 7325 1451 58 *************************** T H E O R Y ************************* 7325 1451 59 7325 1451 60 Talys is a computer code system for the prediction and analysis 7325 1451 61 of nuclear reactions. Talys simulates reactions that involve 7325 1451 62 neutrons, gamma-rays, protons, deuterons, tritons, helions and 7325 1451 63 alpha-particles, in the 1 keV - 20 MeV energy range and for 7325 1451 64 target nuclides of mass 12 and heavier. This is achieved by 7325 1451 65 implementing a suite of nuclear reaction models into a single 7325 1451 66 code system. It enables to evaluate nuclear reactions from 7325 1451 67 the unresolved resonance region up to intermediate energies. This 7325 1451 68 evaluation is based on a theoretical analysis that utilizes the 7325 1451 69 optical model, compound nucleus statistical theory, direct 7325 1451 70 reactions and pre-equilibrium processes, in combination with 7325 1451 71 databases and models for nuclear structure. The following output 7325 1451 72 of Talys is stored in this data file: 7325 1451 73 7325 1451 74 - Total, elastic and non-elastic cross sections 7325 1451 75 - Elastic scattering angular distributions 7325 1451 76 - Inelastic cross sections to discrete states 7325 1451 77 - Inelastic scattering angular distributions to discrete states 7325 1451 78 - Exclusive channel cross sections, e.g. (n,g), (n,2n), (n,np),.. 7325 1451 79 - Exclusive channel energy spectra 7325 1451 80 - Exclusive channel double-differential spectra 7325 1451 81 - Exclusive gamma production for discrete states and continuum 7325 1451 82 - Isomeric and ground state cross sections 7325 1451 83 - Residual production cross sections 7325 1451 84 - Total particle cross sections, e.g. (n,xn), (n,xp),.. 7325 1451 85 - Total particle energy spectra 7325 1451 86 - Total particle double-differential spectra 7325 1451 87 7325 1451 88 Here follows a short description of the used nuclear models: 7325 1451 89 7325 1451 90 ##### OPTICAL MODEL 7325 1451 91 7325 1451 92 All optical model calculations are performed by ECIS-06 [ray94], 7325 1451 93 in Talys used as a subroutine. The default optical model 7325 1451 94 potentials (OMP) used are the local and global parameterizations 7325 1451 95 of Koning and Delaroche [kon03]. These are phenomenological OMPs 7325 1451 96 for neutrons and protons which in principle are valid over the 7325 1451 97 1 keV - 20 MeV energy range, though the low energy boundary of 7325 1451 98 validity may differ from nucleus to nucleus. For neutrons and 7325 1451 99 protons, the used parameterization is given in Eq. (7) of 7325 1451 100 [kon03]. To calculate the transmission coefficients and reaction 7325 1451 101 cross sections for deuterons, tritons, helions and alpha 7325 1451 102 particles, we use OMPs that are directly derived from our nucleon 7325 1451 103 potentials using Watanabe's folding approach. 7325 1451 104 7325 1451 105 ##### DIRECT REACTIONS 7325 1451 106 7325 1451 107 The built-in ECIS-06 is used for DWBA or coupled-channels 7325 1451 108 calculations for rotational or vibrational (or a combination of 7325 1451 109 these) nuclides, depending on the information present in the 7325 1451 110 nuclear structure database of Talys. 7325 1451 111 In addition, a macroscopic, phenomenological model to describe 7325 1451 112 giant resonances in the inelastic channel is used. For each 7325 1451 113 multipolarity an energy weighted sum rule applies and a DWBA 7325 1451 114 calculation with ECIS-06 is performed for each giant resonance 7325 1451 115 state. The cross section is then spread over the continuum with a 7325 1451 116 Gaussian distribution. 7325 1451 117 7325 1451 118 ##### COMPOUND NUCLEUS 7325 1451 119 7325 1451 120 For binary compound nucleus reactions we use the model of 7325 1451 121 Moldauer, i.e. the Hauser-Feshbach model corrected for width 7325 1451 122 fluctuations. The transmission coefficients have been generated 7325 1451 123 with the aforementioned OMPs and the full j,l-dependence of the 7325 1451 124 transmission coefficients in the Hauser-Feshbach model is used. 7325 1451 125 For each nucleus that can be reached through a binary reaction, 7325 1451 126 several discrete levels and a continuum described by level 7325 1451 127 densities are included simultaneously as competing channels. 7325 1451 128 7325 1451 129 The compound nucleus angular distributions are calculated with 7325 1451 130 the Blatt-Biedenharn formalism, leading to compound nucleus 7325 1451 131 Legendre coefficients that are added to their direct 7325 1451 132 counterparts. For multiple compound emission, i.e. emitted 7325 1451 133 particles after the binary emission, we use the Hauser-Feshbach 7325 1451 134 model. Again, for each residual nucleus several discrete states 7325 1451 135 are included as well as a continuum described by level densities. 7325 1451 136 Multiple compound emission is continued until all reaction 7325 1451 137 channels are closed and the population distribution of all 7325 1451 138 residual nuclides is depleted, through gamma decay, until they 7325 1451 139 end up in the ground state or in an isomer. 7325 1451 140 7325 1451 141 For the level density, we take the Constant Temperature Model 7325 1451 142 with level density parameters as given in [kon08]. This employs 7325 1451 143 the temperature law at low energies and a Fermi gas expression at 7325 1451 144 high energies, and takes into account the damping of shell 7325 1451 145 effects at high excitation energy. We have obtained the level 7325 1451 146 density parameters from a simultaneous fit to all experimental 7325 1451 147 discrete levels and D0 values from the RIPL library [rip05]. 7325 1451 148 7325 1451 149 Gamma-ray transmission coefficients are generated with the 7325 1451 150 Kopecky-Uhl generalized Lorentzian for strength functions, with 7325 1451 151 giant dipole resonance parameters taken from the RIPL library 7325 1451 152 [rip05], and normalized with experimental radiative widths. 7325 1451 153 7325 1451 154 ##### PRE-EQUILIBRIUM REACTIONS 7325 1451 155 7325 1451 156 For pre-equilibrium reactions, which become important for 7325 1451 157 incident energies above about 10 MeV, we use the two-component 7325 1451 158 exciton model [kon04], in which the neutron or proton types of 7325 1451 159 particles and holes are followed throughout the reaction. For 7325 1451 160 energies above 20 MeV, multiple pre-equilibrium emission up to 7325 1451 161 any order of particle emission was included in the calculations. 7325 1451 162 A parameterization for the squared matrix element is used that is 7325 1451 163 valid for the whole energy range of this evaluation. 7325 1451 164 7325 1451 165 For deuterons, tritons, helions and alpha-particles, an extra 7325 1451 166 contribution was added from the pick/up and knock-out reaction 7325 1451 167 model by Kalbach [kal01]. 7325 1451 168 7325 1451 169 For photons, the model of Akkermans and Gruppelaar [akk85] was 7325 1451 170 applied, to simulate the direct and semi-direct capture 7325 1451 171 processes. 7325 1451 172 7325 1451 173 The angular distribution systematics by Kalbach [kal88] were used 7325 1451 174 to describe the angular distributions for all continuum 7325 1451 175 particles. An isotopic distribution for photons was adopted. 7325 1451 176 7325 1451 177 ***************** F I L E I N F O R M A T I O N *************** 7325 1451 178 7325 1451 179 ##### MF1: GENERAL INFORMATION 7325 1451 180 7325 1451 181 - MT451 : Descriptive data and directory 7325 1451 182 7325 1451 183 This text and the full directory of used MF/MT sections. 7325 1451 184 7325 1451 185 ##### MF2: RESONANCE PARAMETERS 7325 1451 186 7325 1451 187 - MT151 : Resonance parameters 7325 1451 188 7325 1451 189 Since no resonances data is available for the nucleus, we include 7325 1451 190 the scattering length only, assuming that the TALYS generated 7325 1451 191 elastic scattering cross-section at 10^-5 eV incident energy 7325 1451 192 is due purely to s-wave scattering. 7325 1451 193 7325 1451 194 ##### MF3: REACTION CROSS SECTIONS 7325 1451 195 7325 1451 196 All the data present in the following MT-sections have been 7325 1451 197 calculated with Talys. If the maximal cross section in an 7325 1451 198 excitation function over the whole energy range does not exceed 7325 1451 199 1.e-9 b, the MT-number is not included at all. Cross sections 7325 1451 200 lower than 1.e-20 b are assumed to have no physical meaning and 7325 1451 201 are set to zero. Not all of the following MT-numbers may be 7325 1451 202 present for this isotope, because this depends on Q-values. 7325 1451 203 They are all listed for completeness. 7325 1451 204 7325 1451 205 - MT1 : Total cross section 7325 1451 206 7325 1451 207 Calculated with the optical model over the whole energy range. 7325 1451 208 7325 1451 209 - MT2 : Elastic scattering cross section 7325 1451 210 7325 1451 211 Obtained by subtracting the non-elastic cross section from the 7325 1451 212 total cross section. 7325 1451 213 7325 1451 214 - MT3 : Non-elastic cross section 7325 1451 215 7325 1451 216 Calculated with the optical model over the whole energy range. 7325 1451 217 7325 1451 218 - MT4 : Total inelastic cross section 7325 1451 219 7325 1451 220 Sum of MT=51-91. 7325 1451 221 7325 1451 222 - MT5 : (n,anything) cross section 7325 1451 223 7325 1451 224 For energies below 20 MeV, MT5 contains the lumped (n,gamma x) 7325 1451 225 cross section, where x may represent neutron, proton, deuteron, 7325 1451 226 triton, Helium-3 or alpha. Using the relative yields of MF6/MT5, 7325 1451 227 the (n,gamma n), (n,gamma p), ..., (n,gamma alpha) can be 7325 1451 228 recovered. These cross sections are relatively small. However, 7325 1451 229 addition of these cross sections, which can not be stored in any 7325 1451 230 other MT-number, ensures that the partial cross sections add up 7325 1451 231 to the non-elastic cross section. Above 20 MeV, MT5 contains the 7325 1451 232 total non-elastic cross section, with which the information of 7325 1451 233 MF6/MT5 can be combined to obtain particle production cross 7325 1451 234 sections and (double-)differential cross sections. 7325 1451 235 7325 1451 236 - MT11 : (n,2nd) cross section 7325 1451 237 - MT16 : (n,2n) cross section 7325 1451 238 - MT17 : (n,3n) cross section 7325 1451 239 - MT22 : (n,na) cross section 7325 1451 240 - MT23 : (n,n3a) cross section 7325 1451 241 - MT24 : (n,2na) cross section 7325 1451 242 - MT25 : (n,3na) cross section 7325 1451 243 - MT28 : (n,np) cross section 7325 1451 244 - MT29 : (n,n2a) cross section 7325 1451 245 - MT30 : (n,2n2a) cross section 7325 1451 246 - MT32 : (n,nd) cross section 7325 1451 247 - MT33 : (n,nt) cross section 7325 1451 248 - MT34 : (n,nh) cross section 7325 1451 249 - MT35 : (n,nd2a) cross section 7325 1451 250 - MT36 : (n,nt2a) cross section 7325 1451 251 - MT37 : (n,4n) cross section 7325 1451 252 - MT41 : (n,2np) cross section 7325 1451 253 - MT42 : (n,3np) cross section 7325 1451 254 - MT44 : (n,n2p) cross section 7325 1451 255 - MT45 : (n,npa) cross section 7325 1451 256 - MT51-70 : (n,n') cross section for 1st-20th excited state 7325 1451 257 - MT91 : (n,n') continuum cross section 7325 1451 258 - MT102 : (n,gamma) cross section 7325 1451 259 - MT103 : (n,p) cross section 7325 1451 260 - MT104 : (n,d) cross section 7325 1451 261 - MT105 : (n,t) cross section 7325 1451 262 - MT106 : (n,h) cross section 7325 1451 263 - MT107 : (n,a) cross section 7325 1451 264 - MT108 : (n,2a) cross section 7325 1451 265 - MT109 : (n,3a) cross section 7325 1451 266 - MT111 : (n,2p) cross section 7325 1451 267 - MT112 : (n,pa) cross section 7325 1451 268 - MT113 : (n,t2a) cross section 7325 1451 269 - MT114 : (n,d2a) cross section 7325 1451 270 - MT115 : (n,pd) cross section 7325 1451 271 - MT116 : (n,pt) cross section 7325 1451 272 - MT117 : (n,pa) cross section 7325 1451 273 - MT600-610: (n,p) cross section for 0th-10th excited state 7325 1451 274 7325 1451 275 Obtained by mapping continuum (n,p) cross section from 7325 1451 276 pre-equilibrium and compound model on discrete states. 7325 1451 277 7325 1451 278 - MT649 : (n,p) continuum cross section 7325 1451 279 - MT650-655: (n,d) cross section for 0th-5th excited state 7325 1451 280 7325 1451 281 Obtained by mapping continuum (n,d) cross section from 7325 1451 282 pre-equilibrium and compound model on discrete states. 7325 1451 283 7325 1451 284 - MT699 : (n,d) continuum cross section 7325 1451 285 - MT700-705: (n,t) cross section for 0th-5th excited state 7325 1451 286 7325 1451 287 Obtained by mapping continuum (n,t) cross section from 7325 1451 288 pre-equilibrium and compound model on discrete states. 7325 1451 289 7325 1451 290 - MT749 : (n,t) continuum cross section 7325 1451 291 - MT750-755: (n,h) cross section for 0th-5th excited state 7325 1451 292 7325 1451 293 Obtained by mapping continuum (n,h) cross section from 7325 1451 294 pre-equilibrium and compound model on discrete states. 7325 1451 295 7325 1451 296 - MT799 : (n,t) continuum cross section 7325 1451 297 - MT800-810: (n,a) cross section for 0th-10th excited state 7325 1451 298 7325 1451 299 Obtained by mapping continuum (n,a) cross section from 7325 1451 300 pre-equilibrium and compound model on discrete states. 7325 1451 301 7325 1451 302 - MT849 : (n,a) continuum cross section 7325 1451 303 7325 1451 304 ##### MF4: ANGULAR DISTRIBUTIONS OF SECONDARY PARTICLES 7325 1451 305 7325 1451 306 The versatility of MF6 for the storage of almost any secondary 7325 1451 307 distribution entails that we only use MF4 for the neutron elastic 7325 1451 308 scattering distribution. All data are generated with Talys. 7325 1451 309 7325 1451 310 - MT2 : Elastic angular distribution 7325 1451 311 7325 1451 312 The flag LTT=3 is used to indicate a switch at 20 MeV from a 7325 1451 313 Legendre representation to a tabulated representation. For 7325 1451 314 incident energies below 20 MeV, the Legendre coefficients are 7325 1451 315 given on a sufficiently precise energy grid. They are a sum of 7325 1451 316 calculated Legendre coefficients for compound nucleus and 7325 1451 317 shape-elastic scattering. For incident energies above 20 MeV, 7325 1451 318 relative angular distributions are tabulated on an angular grid. 7325 1451 319 7325 1451 320 ##### MF6: PRODUCT ENERGY-ANGLE DISTRIBUTIONS 7325 1451 321 7325 1451 322 In MF6 we store all secondary energy, angle, and energy-angle 7325 1451 323 distributions, as well as all residual and discrete + continuum 7325 1451 324 photon production cross sections. We thus do not use MF12-15 for 7325 1451 325 the photon production that accompanies each reaction. All data 7325 1451 326 are generated with Talys. 7325 1451 327 7325 1451 328 - MT5 : (n,anything) yields and energy-angle distributions 7325 1451 329 7325 1451 330 For energies below 20 MeV, MT5 contains the relative yields of 7325 1451 331 the (n,gamma x) reaction, where x may represent neutron, proton, 7325 1451 332 deuteron, triton, Helium-3 or alpha. Using the (n,gamma x) cross 7325 1451 333 section of MF3/MT3, the (n,gamma p), ..., (n,gamma alpha) cross 7325 1451 334 section can be recovered. For energies above 20 MeV, MT5 contains 7325 1451 335 the production yields of particles and residual products. It also 7325 1451 336 contains the secondary energy-angle distributions for all 7325 1451 337 particles and photons. First, the yields for neutrons are given 7325 1451 338 for the whole energy range. Next, on a secondary energy grid the 7325 1451 339 relative emission spectra are given together with the parameters 7325 1451 340 for the Kalbach systematics for angular distributions. Inelastic 7325 1451 341 scattering cross sections for discrete states have been broadened 7325 1451 342 and added to the continuum spectra. This procedure is repeated 7325 1451 343 for protons, deuterons, tritons, Helium-3, alpha particles and 7325 1451 344 photons. Finally, the residual production yields are given per 7325 1451 345 final product. All these yields and relative distributions can 7325 1451 346 be multiplied with the cross sections given in MF3/MT5 to get 7325 1451 347 the production cross sections and (double-)differential cross 7325 1451 348 sections. 7325 1451 349 7325 1451 350 - MT16 : (n,2n) energy-angle distr. and photon production 7325 1451 351 7325 1451 352 First, for each type of outgoing particle, the (trivial) integer 7325 1451 353 particle yields are given. Next, on a sufficiently dense incident 7325 1451 354 energy grid the secondary energy-angle distributions are 7325 1451 355 specified by means of the relative emission spectra and the 7325 1451 356 parameters for the Kalbach systematics for angular distributions. 7325 1451 357 Next, the photon yield is tabulated as a function of incident 7325 1451 358 energy. For each incident energy, the photon production is given 7325 1451 359 for all discrete gamma lines present in the final nucleus. A 7325 1451 360 continuum photon distribution is added to this. We assume 7325 1451 361 isotropy for all produced gamma rays. 7325 1451 362 7325 1451 363 For the following MT-numbers, the same procedure as for MT16 is 7325 1451 364 followed: 7325 1451 365 7325 1451 366 - MT11 : (n,2nd) energy-angle distr. and photon production 7325 1451 367 - MT17 : (n,3n) energy-angle distr. and photon production 7325 1451 368 - MT22 : (n,na) energy-angle distr. and photon production 7325 1451 369 - MT23 : (n,n3a) energy-angle distr. and photon production 7325 1451 370 - MT24 : (n,2na) energy-angle distr. and photon production 7325 1451 371 - MT25 : (n,3na) energy-angle distr. and photon production 7325 1451 372 - MT28 : (n,np) energy-angle distr. and photon production 7325 1451 373 - MT29 : (n,n2a) energy-angle distr. and photon production 7325 1451 374 - MT30 : (n,2n2a) energy-angle distr. and photon production 7325 1451 375 - MT32 : (n,nd) energy-angle distr. and photon production 7325 1451 376 - MT33 : (n,nt) energy-angle distr. and photon production 7325 1451 377 - MT34 : (n,nh) energy-angle distr. and photon production 7325 1451 378 - MT35 : (n,nd2a) energy-angle distr. and photon production 7325 1451 379 - MT36 : (n,nt2a) energy-angle distr. and photon production 7325 1451 380 - MT37 : (n,4n) energy-angle distr. and photon production 7325 1451 381 - MT41 : (n,2np) energy-angle distr. and photon production 7325 1451 382 - MT42 : (n,3np) energy-angle distr. and photon production 7325 1451 383 - MT44 : (n,n2p) energy-angle distr. and photon production 7325 1451 384 - MT45 : (n,npa) energy-angle distr. and photon production 7325 1451 385 - MT91 : (n,n') continuum energy-angle distr. and phot. prod. 7325 1451 386 - MT102: (n,gamma) photon production 7325 1451 387 - MT108: (n,2a) continuum energy-angle distr. and photon prod. 7325 1451 388 - MT109: (n,3a) continuum energy-angle distr. and photon prod. 7325 1451 389 - MT111: (n,2p) continuum energy-angle distr. and photon prod. 7325 1451 390 - MT112: (n,pa) continuum energy-angle distr. and photon prod. 7325 1451 391 - MT113: (n,t2a) continuum energy-angle distr. and photon prod. 7325 1451 392 - MT114: (n,d2a) continuum energy-angle distr. and photon prod. 7325 1451 393 - MT115: (n,pd) continuum energy-angle distr. and photon prod. 7325 1451 394 - MT116: (n,pt) continuum energy-angle distr. and photon prod. 7325 1451 395 - MT117: (n,pa) continuum energy-angle distr. and photon prod. 7325 1451 396 - MT649: (n,p) continuum energy-angle distr. and photon prod. 7325 1451 397 - MT699: (n,d) continuum energy-angle distr. and photon prod. 7325 1451 398 - MT749: (n,t) continuum energy-angle distr. and photon prod. 7325 1451 399 - MT849: (n,a) continuum energy-angle distr. and photon prod. 7325 1451 400 7325 1451 401 - MT51 : (n,n') angular distribution and photon production 7325 1451 402 for first excited state 7325 1451 403 7325 1451 404 The angular distribution for inelastic scattering to the first 7325 1451 405 inelastic state is given with Legendre coefficients up to 20 MeV. 7325 1451 406 Next, the exclusive yields for all the discrete gamma rays that 7325 1451 407 originate from this particular level are given. 7325 1451 408 7325 1451 409 For the following MT-numbers, the same procedure as for MT51 is 7325 1451 410 followed: 7325 1451 411 ----- 7325 1451 412 - MT52-70 : (n,n') angular distribution and photon production 7325 1451 413 for 2nd-20th excited state 7325 1451 414 - MT600-610: (n,p) angular distribution and photon production 7325 1451 415 for 0th-10th excited state 7325 1451 416 - MT650-655: (n,d) angular distribution and photon production 7325 1451 417 for 0th-5th excited state 7325 1451 418 - MT700-705: (n,t) angular distribution and photon production 7325 1451 419 for 0th-5th excited state 7325 1451 420 - MT800-810: (n,a) angular distribution and photon production 7325 1451 421 for 0th-10th excited state 7325 1451 422 ----- 7325 1451 423 7325 1451 424 ##### MF9: MULTIPLICITIES FOR PRODUCTION OF RADIOACTIVE NUCLIDES 7325 1451 425 7325 1451 426 All data are generated with Talys. Final states with a lifetime 7325 1451 427 that exceeds 1 second are treated as isomer. 7325 1451 428 7325 1451 429 ##### MF10: CROSS SECTIONS FOR PRODUCTION OF RADIOACTIVE NUCLIDES 7325 1451 430 7325 1451 431 All data are generated with Talys. Final states with a lifetime 7325 1451 432 that exceeds 1 second are treated as isomer. 7325 1451 433 7325 1451 434 7325 1451 435 ***** F I L E C H E C K I N G A N D P R O C E S S I N G *** 7325 1451 436 7325 1451 437 This file has been checked successfully by the BNL checking 7325 1451 438 codes CHECKR-8.01, FIZCON-8.01 and PSYCHE-8.00 [her08]. 7325 1451 439 7325 1451 440 *********************** R E F E R E N C E S ********************* 7325 1451 441 7325 1451 442 [akk85] J.M. Akkermans and H. Gruppelaar, Phys. Lett. 157B, 95 7325 1451 443 (1985). 7325 1451 444 [her08] M. Herman, ENDF Utility Codes Release 8.0, (2008). 7325 1451 445 [kal88] C. Kalbach, Phys. Rev. C37, 2350 (1988). 7325 1451 446 [kal01] C. Kalbach, PRECO-2000: Exciton model pre-equilibrium 7325 1451 447 code with direct reactions, Duke University 2001, 7325 1451 448 www.nndc.bnl.gov/nndcscr/model-codes/preco-2000/. 7325 1451 449 [kon03] A.J. Koning and J.P. Delaroche, Nucl. Phys. A713, 231 7325 1451 450 (2003). 7325 1451 451 [kon04] A.J. Koning and M.C. Duijvestijn, Nucl. Phys. A744, 15 7325 1451 452 (2004). 7325 1451 453 [kon07] A.J. Koning, S. Hilaire and M.C. Duijvestijn, Talys-1.0, 7325 1451 454 Proceedings of the International Conference on Nuclear 7325 1451 455 Data for Science and Technology - ND-2007, 7325 1451 456 April 22-27, 2007, Nice, France 7325 1451 457 [kon08] A.J. Koning, S. Hilaire and S. Goriely, ``Global and 7325 1451 458 local level density models'', Nucl Phys. A810, 7325 1451 459 13-76 (2008). 7325 1451 460 [ray94] J. Raynal, Notes on ECIS94, CEA Saclay Report 7325 1451 461 No. CEA-N-2772, 1994. 7325 1451 462 [rip05] T. Belgya, O. Bersillon, R. Capote, T. Fukahori, 7325 1451 463 G. Zhigang, S. Goriely, M. Herman, A.V. Ignatyuk, 7325 1451 464 S. Kailas. A. Koning, P. Oblozinsky, V. Plujko and 7325 1451 465 P. Young. IAEA-TECDOC-1506: Handbook for calculations of 7325 1451 466 nuclear reaction data: Reference Input Parameter 7325 1451 467 Library-2, IAEA, Vienna, 2005. Available online at 7325 1451 468 http://www-nds.iaea.org/RIPL-2/. 7325 1451 469 7325 1451 470 DISCLAIMER: Talys has been successfully tested against a large 7325 1451 471 set of measurements. This does not necessarily 7325 1451 472 guarantee that the data of this evaluation represents 7325 1451 473 reality. Improved quality can be expected for data 7325 1451 474 files evaluated on an isotope by isotope basis. 7325 1451 475 7325 1451 476 *************************** DICTIONARY ***************************7325 1451 477 1 451 611 07325 1451 478 2 151 4 07325 1451 479 3 1 42 07325 1451 480 3 2 42 07325 1451 481 3 16 26 07325 1451 482 3 17 13 07325 1451 483 3 22 42 07325 1451 484 3 28 22 07325 1451 485 3 51 38 07325 1451 486 3 52 37 07325 1451 487 3 53 37 07325 1451 488 3 54 37 07325 1451 489 3 55 37 07325 1451 490 3 56 37 07325 1451 491 3 57 37 07325 1451 492 3 58 37 07325 1451 493 3 59 37 07325 1451 494 3 60 37 07325 1451 495 3 61 37 07325 1451 496 3 62 37 07325 1451 497 3 63 37 07325 1451 498 3 64 37 07325 1451 499 3 65 37 07325 1451 500 3 66 37 07325 1451 501 3 67 37 07325 1451 502 3 68 36 07325 1451 503 3 69 36 07325 1451 504 3 70 36 07325 1451 505 3 91 36 07325 1451 506 3 102 42 07325 1451 507 3 103 42 07325 1451 508 3 104 24 07325 1451 509 3 105 23 07325 1451 510 3 107 42 07325 1451 511 4 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4.320250-2-7.193398-1 4.627751-2-6.946584-1 4.971164-27325 4 2 1832 -6.691306-1 5.375270-2-6.427876-1 5.848899-2-6.156615-1 6.377464-27325 4 2 1833 -5.877853-1 6.920860-2-5.591929-1 7.416995-2-5.299193-1 7.790865-27325 4 2 1834 -5.000000-1 7.967985-2-4.694716-1 7.889911-2-4.383711-1 7.529227-27325 4 2 1835 -4.067366-1 6.901040-2-3.746066-1 6.069004-2-3.420201-1 5.144035-27325 4 2 1836 -3.090170-1 4.275484-2-2.756374-1 3.635371-2-2.419219-1 3.397584-27325 4 2 1837 -2.079117-1 3.714433-2-1.736482-1 4.693955-2-1.391731-1 6.380452-27325 4 2 1838 -1.045285-1 8.741466-2-6.975647-2 1.166293-1-3.489950-2 1.495321-17325 4 2 1839 6.12323-17 1.835710-1 3.489950-2 2.157768-1 6.975647-2 2.430538-17325 4 2 1840 1.045285-1 2.625137-1 1.391731-1 2.718262-1 1.736482-1 2.695539-17325 4 2 1841 2.079117-1 2.554399-1 2.419219-1 2.306153-1 2.756374-1 1.976930-17325 4 2 1842 3.090170-1 1.607208-1 3.420201-1 1.249748-1 3.746066-1 9.657525-27325 4 2 1843 4.067366-1 8.193409-2 4.383711-1 8.704978-2 4.694716-1 1.167005-17325 4 2 1844 5.000000-1 1.735998-1 5.299193-1 2.576190-1 5.591929-1 3.651874-17325 4 2 1845 5.877853-1 4.890101-1 6.156615-1 6.182086-1 6.427876-1 7.390102-17325 4 2 1846 6.691306-1 8.360359-1 6.946584-1 8.941449-1 7.193398-1 9.007763-17325 4 2 1847 7.431448-1 8.485695-1 7.660444-1 7.379630-1 7.880108-1 5.794619-17325 4 2 1848 8.090170-1 3.950932-1 8.290376-1 2.187895-1 8.480481-1 9.526953-27325 4 2 1849 8.660254-1 7.736832-2 8.829476-1 2.217623-1 8.987940-1 5.833794-17325 4 2 1850 9.135455-1 1.208943+0 9.271839-1 2.130351+0 9.396926-1 3.358656+07325 4 2 1851 9.510565-1 4.879437+0 9.612617-1 6.650478+0 9.702957-1 8.602176+07325 4 2 1852 9.781476-1 1.064078+1 9.848078-1 1.265481+1 9.902681-1 1.452372+17325 4 2 1853 9.945219-1 1.612825+1 9.975641-1 1.736119+1 9.993908-1 1.813746+17325 4 2 1854 1.000000+0 1.840253+1 7325 4 2 1855 0.000000+0 1.000000+7 0 0 1 917325 4 2 1856 91 2 7325 4 2 1857 -1.000000+0 1.852926-1-9.993908-1 1.829135-1-9.975641-1 1.759239-17325 4 2 1858 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4.322523-2-1.391731-1 5.858875-27325 4 2 1871 -1.045285-1 8.065589-2-6.975647-2 1.083963-1-3.489950-2 1.400294-17325 4 2 1872 6.12323-17 1.731481-1 3.489950-2 2.049246-1 6.975647-2 2.323761-17325 4 2 1873 1.045285-1 2.526759-1 1.391731-1 2.634822-1 1.736482-1 2.632596-17325 4 2 1874 2.079117-1 2.515631-1 2.419219-1 2.292570-1 2.756374-1 1.986345-17325 4 2 1875 3.090170-1 1.634156-1 3.420201-1 1.285886-1 3.746066-1 1.000847-17325 4 2 1876 4.067366-1 8.427293-2 4.383711-1 8.729177-2 4.694716-1 1.142499-17325 4 2 1877 5.000000-1 1.683637-1 5.299193-1 2.501206-1 5.591929-1 3.565956-17325 4 2 1878 5.877853-1 4.810476-1 6.156615-1 6.129593-1 6.427876-1 7.385968-17325 4 2 1879 6.691306-1 8.422349-1 6.946584-1 9.079681-1 7.193398-1 9.221035-17325 4 2 1880 7.431448-1 8.758950-1 7.660444-1 7.683345-1 7.880108-1 6.086518-17325 4 2 1881 8.090170-1 4.180431-1 8.290376-1 2.302736-1 8.480481-1 9.076786-27325 4 2 1882 8.660254-1 5.398647-2 8.829476-1 1.791044-1 8.987940-1 5.242106-17325 4 2 1883 9.135455-1 1.139514+0 9.271839-1 2.060265+0 9.396926-1 3.300237+07325 4 2 1884 9.510565-1 4.846696+0 9.612617-1 6.657590+0 9.702957-1 8.661763+07325 4 2 1885 9.781476-1 1.076236+1 9.848078-1 1.284331+1 9.902681-1 1.477846+17325 4 2 1886 9.945219-1 1.644259+1 9.975641-1 1.772284+1 9.993908-1 1.852956+17325 4 2 1887 1.000000+0 1.880509+1 7325 4 2 1888 0.000000+0 1.020000+7 0 0 1 917325 4 2 1889 91 2 7325 4 2 1890 -1.000000+0 1.761293-1-9.993908-1 1.739500-1-9.975641-1 1.675384-17325 4 2 1891 -9.945219-1 1.572687-1-9.902681-1 1.437453-1-9.848078-1 1.277732-17325 4 2 1892 -9.781476-1 1.103080-1-9.702957-1 9.239087-2-9.612617-1 7.506597-27325 4 2 1893 -9.510565-1 5.928737-2-9.396926-1 4.583189-2-9.271839-1 3.522087-27325 4 2 1894 -9.135455-1 2.767527-2-8.987940-1 2.310773-2-8.829476-1 2.115750-27325 4 2 1895 -8.660254-1 2.126619-2-8.480481-1 2.278230-2-8.290376-1 2.507688-27325 4 2 1896 -8.090170-1 2.764944-2-7.880108-1 3.020442-2-7.660444-1 3.268003-27325 4 2 1897 -7.431448-1 3.522957-2-7.193398-1 3.814767-2-6.946584-1 4.176840-27325 4 2 1898 -6.691306-1 4.634289-2-6.427876-1 5.193393-2-6.156615-1 5.834311-27325 4 2 1899 -5.877853-1 6.509069-2-5.591929-1 7.146019-2-5.299193-1 7.659705-27325 4 2 1900 -5.000000-1 7.965350-2-4.694716-1 7.995249-2-4.383711-1 7.714039-27325 4 2 1901 -4.067366-1 7.130635-2-3.746066-1 6.303802-2-3.420201-1 5.340739-27325 4 2 1902 -3.090170-1 4.387897-2-2.756374-1 3.615316-2-2.419219-1 3.196192-27325 4 2 1903 -2.079117-1 3.284583-2-1.736482-1 3.993833-2-1.391731-1 5.378602-27325 4 2 1904 -1.045285-1 7.422799-2-6.975647-2 1.003502-1-3.489950-2 1.305163-17325 4 2 1905 6.12323-17 1.624839-1 3.489950-2 1.935880-1 6.975647-2 2.209838-17325 4 2 1906 1.045285-1 2.419311-1 1.391731-1 2.540982-1 1.736482-1 2.558668-17325 4 2 1907 2.079117-1 2.466099-1 2.419219-1 2.269201-1 2.756374-1 1.987569-17325 4 2 1908 3.090170-1 1.654849-1 3.420201-1 1.317715-1 3.746066-1 1.033180-17325 4 2 1909 4.067366-1 8.641087-2 4.383711-1 8.729261-2 4.694716-1 1.113798-17325 4 2 1910 5.000000-1 1.623825-1 5.299193-1 2.414187-1 5.591929-1 3.462425-17325 4 2 1911 5.877853-1 4.707296-1 6.156615-1 6.047951-1 6.427876-1 7.348351-17325 4 2 1912 6.691306-1 8.448621-1 6.946584-1 9.182823-1 7.193398-1 9.403230-17325 4 2 1913 7.431448-1 9.008731-1 7.660444-1 7.974592-1 7.880108-1 6.379663-17325 4 2 1914 8.090170-1 4.426656-1 8.290376-1 2.450329-1 8.480481-1 9.105250-27325 4 2 1915 8.660254-1 3.667856-2 8.829476-1 1.434724-1 8.987940-1 4.726078-17325 4 2 1916 9.135455-1 1.077743+0 9.271839-1 1.997498+0 9.396926-1 3.248460+07325 4 2 1917 9.510565-1 4.819579+0 9.612617-1 6.669136+0 9.702957-1 8.724640+07325 4 2 1918 9.781476-1 1.088609+1 9.848078-1 1.303290+1 9.902681-1 1.503342+17325 4 2 1919 9.945219-1 1.675647+1 9.975641-1 1.808357+1 9.993908-1 1.892043+17325 4 2 1920 1.000000+0 1.920637+1 7325 4 2 1921 0.000000+0 1.040000+7 0 0 1 917325 4 2 1922 91 2 7325 4 2 1923 -1.000000+0 1.661273-1-9.993908-1 1.641560-1-9.975641-1 1.583468-17325 4 2 1924 -9.945219-1 1.490143-1-9.902681-1 1.366728-1-9.848078-1 1.220180-17325 4 2 1925 -9.781476-1 1.058935-1-9.702957-1 8.923819-2-9.612617-1 7.301321-27325 4 2 1926 -9.510565-1 5.811739-2-9.396926-1 4.529907-2-9.271839-1 3.507748-27325 4 2 1927 -9.135455-1 2.769144-2-8.987940-1 2.308411-2-8.829476-1 2.093178-27325 4 2 1928 -8.660254-1 2.071504-2-8.480481-1 2.181989-2-8.290376-1 2.365295-27325 4 2 1929 -8.090170-1 2.574759-2-7.880108-1 2.784111-2-7.660444-1 2.990482-27325 4 2 1930 -7.431448-1 3.212307-2-7.193398-1 3.481894-2-6.946584-1 3.834771-27325 4 2 1931 -6.691306-1 4.297358-2-6.427876-1 4.875949-2-6.156615-1 5.549473-27325 4 2 1932 -5.877853-1 6.267680-2-5.591929-1 6.955630-2-5.299193-1 7.524091-27325 4 2 1933 -5.000000-1 7.884424-2-4.694716-1 7.965065-2-4.383711-1 7.727220-27325 4 2 1934 -4.067366-1 7.176428-2-3.746066-1 6.368340-2-3.420201-1 5.406885-27325 4 2 1935 -3.090170-1 4.435110-2-2.756374-1 3.619674-2-2.419219-1 3.130909-27325 4 2 1936 -2.079117-1 3.121264-2-1.736482-1 3.704556-2-1.391731-1 4.939138-27325 4 2 1937 -1.045285-1 6.816554-2-6.975647-2 9.256866-2-3.489950-2 1.211187-17325 4 2 1938 6.12323-17 1.517494-1 3.489950-2 1.819762-1 6.975647-2 2.091133-17325 4 2 1939 1.045285-1 2.305272-1 1.391731-1 2.439158-1 1.736482-1 2.475923-17325 4 2 1940 2.079117-1 2.407569-1 2.419219-1 2.237309-1 2.756374-1 1.981315-17325 4 2 1941 3.090170-1 1.669516-1 3.420201-1 1.345102-1 3.746066-1 1.062469-17325 4 2 1942 4.067366-1 8.832965-2 4.383711-1 8.707181-2 4.694716-1 1.081693-17325 4 2 1943 5.000000-1 1.558122-1 5.299193-1 2.317504-1 5.591929-1 3.344386-17325 4 2 1944 5.877853-1 4.584208-1 6.156615-1 5.940982-1 6.427876-1 7.280789-17325 4 2 1945 6.691306-1 8.441943-1 6.946584-1 9.252489-1 7.193398-1 9.554496-17325 4 2 1946 7.431448-1 9.233524-1 7.660444-1 8.250079-1 7.880108-1 6.669347-17325 4 2 1947 8.090170-1 4.683734-1 8.290376-1 2.624144-1 8.480481-1 9.546121-27325 4 2 1948 8.660254-1 2.482680-2 8.829476-1 1.143348-1 8.987940-1 4.281500-17325 4 2 1949 9.135455-1 1.023329+0 9.271839-1 1.941854+0 9.396926-1 3.203121+07325 4 2 1950 9.510565-1 4.797955+0 9.612617-1 6.684989+0 9.702957-1 8.790443+07325 4 2 1951 9.781476-1 1.101139+1 9.848078-1 1.322282+1 9.902681-1 1.528759+17325 4 2 1952 9.945219-1 1.706867+1 9.975641-1 1.844198+1 9.993908-1 1.930858+17325 4 2 1953 1.000000+0 1.960478+1 7325 4 2 1954 0.000000+0 1.060000+7 0 0 1 917325 4 2 1955 91 2 7325 4 2 1956 -1.000000+0 1.555603-1-9.993908-1 1.538009-1-9.975641-1 1.486072-17325 4 2 1957 -9.945219-1 1.402329-1-9.902681-1 1.291014-1-9.848078-1 1.158001-17325 4 2 1958 -9.781476-1 1.010610-1-9.702957-1 8.572024-2-9.612617-1 7.065818-27325 4 2 1959 -9.510565-1 5.671844-2-9.396926-1 4.462153-2-9.271839-1 3.488434-27325 4 2 1960 -9.135455-1 2.776091-2-8.987940-1 2.322180-2-8.829476-1 2.097562-27325 4 2 1961 -8.660254-1 2.053557-2-8.480481-1 2.131856-2-8.290376-1 2.276004-27325 4 2 1962 -8.090170-1 2.442154-2-7.880108-1 2.606902-2-7.660444-1 2.770458-27325 4 2 1963 -7.431448-1 2.954311-2-7.193398-1 3.193878-2-6.946584-1 3.527222-27325 4 2 1964 -6.691306-1 3.982563-2-6.427876-1 4.567036-2-6.156615-1 5.259208-27325 4 2 1965 -5.877853-1 6.007361-2-5.591929-1 6.734217-2-5.299193-1 7.347660-27325 4 2 1966 -5.000000-1 7.755924-2-4.694716-1 7.884198-2-4.383711-1 7.690527-27325 4 2 1967 -4.067366-1 7.177219-2-3.746066-1 6.396420-2-3.420201-1 5.448104-27325 4 2 1968 -3.090170-1 4.470925-2-2.756374-1 3.626928-2-2.419219-1 3.082155-27325 4 2 1969 -2.079117-1 2.985990-2-1.736482-1 3.451551-2-1.391731-1 4.539916-27325 4 2 1970 -1.045285-1 6.249530-2-6.975647-2 8.512045-2-3.489950-2 1.119487-17325 4 2 1971 6.12323-17 1.411002-1 3.489950-2 1.702830-1 6.975647-2 1.969854-17325 4 2 1972 1.045285-1 2.186978-1 1.391731-1 2.331638-1 1.736482-1 2.386440-17325 4 2 1973 2.079117-1 2.341748-1 2.419219-1 2.198131-1 2.756374-1 1.968320-17325 4 2 1974 3.090170-1 1.678415-1 3.420201-1 1.367957-1 3.746066-1 1.088467-17325 4 2 1975 4.067366-1 9.001426-2 4.383711-1 8.664862-2 4.694716-1 1.046965-17325 4 2 1976 5.000000-1 1.488051-1 5.299193-1 2.213483-1 5.591929-1 3.214935-17325 4 2 1977 5.877853-1 4.444771-1 6.156615-1 5.812457-1 6.427876-1 7.186875-17325 4 2 1978 6.691306-1 8.405338-1 6.946584-1 9.290617-1 7.193398-1 9.675303-17325 4 2 1979 7.431448-1 9.432115-1 7.660444-1 8.507029-1 7.880108-1 6.951117-17325 4 2 1980 8.090170-1 4.946062-1 8.290376-1 2.817749-1 8.480481-1 1.033223-17325 4 2 1981 8.660254-1 1.778139-2 8.829476-1 9.110734-2 8.987940-1 3.903458-17325 4 2 1982 9.135455-1 9.758807-1 9.271839-1 1.893030+0 9.396926-1 3.164049+07325 4 2 1983 9.510565-1 4.781603+0 9.612617-1 6.704844+0 9.702957-1 8.858801+07325 4 2 1984 9.781476-1 1.113776+1 9.848078-1 1.341237+1 9.902681-1 1.554012+17325 4 2 1985 9.945219-1 1.737814+1 9.975641-1 1.879685+1 9.993908-1 1.969272+17325 4 2 1986 1.000000+0 1.999903+1 7325 4 2 1987 0.000000+0 1.080000+7 0 0 1 917325 4 2 1988 91 2 7325 4 2 1989 -1.000000+0 1.446901-1-9.993908-1 1.431434-1-9.975641-1 1.385666-17325 4 2 1990 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7.495088-1 6.946584-1 7.291793-1 7.193398-1 7.083032-17325 4 52 1913 7.431448-1 6.871366-1 7.660444-1 6.658881-1 7.880108-1 6.447238-17325 4 52 1914 8.090170-1 6.237706-1 8.290376-1 6.031127-1 8.480481-1 5.828141-17325 4 52 1915 8.660254-1 5.629175-1 8.829476-1 5.434597-1 8.987940-1 5.244881-17325 4 52 1916 9.135455-1 5.060573-1 9.271839-1 4.882502-1 9.396926-1 4.711700-17325 4 52 1917 9.510565-1 4.549485-1 9.612617-1 4.397420-1 9.702957-1 4.257238-17325 4 52 1918 9.781476-1 4.130777-1 9.848078-1 4.019874-1 9.902681-1 3.926332-17325 4 52 1919 9.945219-1 3.851729-1 9.975641-1 3.797416-1 9.993908-1 3.764413-17325 4 52 1920 1.000000+0 3.753337-1 7325 4 52 1921 0.000000+0 1.180000+7 0 0 1 917325 4 52 1922 91 2 7325 4 52 1923 -1.000000+0 1.660391-1-9.993908-1 1.667352-1-9.975641-1 1.688031-17325 4 52 1924 -9.945219-1 1.721754-1-9.902681-1 1.767476-1-9.848078-1 1.823870-17325 4 52 1925 -9.781476-1 1.889395-1-9.702957-1 1.962366-1-9.612617-1 2.041040-17325 4 52 1926 -9.510565-1 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5.974321-1 6.975647-2 6.376040-17325 4 52 1939 1.045285-1 6.759096-1 1.391731-1 7.116670-1 1.736482-1 7.442882-17325 4 52 1940 2.079117-1 7.732999-1 2.419219-1 7.983429-1 2.756374-1 8.191776-17325 4 52 1941 3.090170-1 8.356773-1 3.420201-1 8.478182-1 3.746066-1 8.556667-17325 4 52 1942 4.067366-1 8.593686-1 4.383711-1 8.591385-1 4.694716-1 8.552422-17325 4 52 1943 5.000000-1 8.479890-1 5.299193-1 8.377216-1 5.591929-1 8.248064-17325 4 52 1944 5.877853-1 8.096229-1 6.156615-1 7.925540-1 6.427876-1 7.739746-17325 4 52 1945 6.691306-1 7.542425-1 6.946584-1 7.336876-1 7.193398-1 7.126026-17325 4 52 1946 7.431448-1 6.912366-1 7.660444-1 6.697912-1 7.880108-1 6.484228-17325 4 52 1947 8.090170-1 6.272394-1 8.290376-1 6.063181-1 8.480481-1 5.857038-17325 4 52 1948 8.660254-1 5.654311-1 8.829476-1 5.455283-1 8.987940-1 5.260370-17325 4 52 1949 9.135455-1 5.070152-1 9.271839-1 4.885508-1 9.396926-1 4.707610-17325 4 52 1950 9.510565-1 4.537941-1 9.612617-1 4.378268-1 9.702957-1 4.230548-17325 4 52 1951 9.781476-1 4.096878-1 9.848078-1 3.979371-1 9.902681-1 3.880041-17325 4 52 1952 9.945219-1 3.800702-1 9.975641-1 3.742873-1 9.993908-1 3.707692-17325 4 52 1953 1.000000+0 3.695894-1 7325 4 52 1954 0.000000+0 1.200000+7 0 0 1 917325 4 52 1955 91 2 7325 4 52 1956 -1.000000+0 1.428859-1-9.993908-1 1.436527-1-9.975641-1 1.459304-17325 4 52 1957 -9.945219-1 1.496455-1-9.902681-1 1.546900-1-9.848078-1 1.609202-17325 4 52 1958 -9.781476-1 1.681748-1-9.702957-1 1.762792-1-9.612617-1 1.850554-17325 4 52 1959 -9.510565-1 1.943183-1-9.396926-1 2.038790-1-9.271839-1 2.135395-17325 4 52 1960 -9.135455-1 2.230849-1-8.987940-1 2.322848-1-8.829476-1 2.408925-17325 4 52 1961 -8.660254-1 2.486527-1-8.480481-1 2.553090-1-8.290376-1 2.606241-17325 4 52 1962 -8.090170-1 2.643962-1-7.880108-1 2.664781-1-7.660444-1 2.667974-17325 4 52 1963 -7.431448-1 2.653624-1-7.193398-1 2.622740-1-6.946584-1 2.577245-17325 4 52 1964 -6.691306-1 2.519904-1-6.427876-1 2.454266-1-6.156615-1 2.384474-17325 4 52 1965 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7.973311-1 6.427876-1 7.784932-17325 4 52 1978 6.691306-1 7.585277-1 6.946584-1 7.377646-1 7.193398-1 7.164971-17325 4 52 1979 7.431448-1 6.949661-1 7.660444-1 6.733662-1 7.880108-1 6.518387-17325 4 52 1980 8.090170-1 6.304821-1 8.290376-1 6.093546-1 8.480481-1 5.884895-17325 4 52 1981 8.660254-1 5.679068-1 8.829476-1 5.476291-1 8.987940-1 5.276922-17325 4 52 1982 9.135455-1 5.081540-1 9.271839-1 4.891096-1 9.396926-1 4.706847-17325 4 52 1983 9.510565-1 4.530469-1 9.612617-1 4.363906-1 9.702957-1 4.209355-17325 4 52 1984 9.781476-1 4.069130-1 9.848078-1 3.945605-1 9.902681-1 3.840989-17325 4 52 1985 9.945219-1 3.757309-1 9.975641-1 3.696265-1 9.993908-1 3.659102-17325 4 52 1986 1.000000+0 3.646628-1 7325 4 52 1987 0.000000+0 1.220000+7 0 0 1 917325 4 52 1988 91 2 7325 4 52 1989 -1.000000+0 1.209905-1-9.993908-1 1.218194-1-9.975641-1 1.242787-17325 4 52 1990 -9.945219-1 1.282934-1-9.902681-1 1.337460-1-9.848078-1 1.404888-17325 4 52 1991 -9.781476-1 1.483519-1-9.702957-1 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4.340430-17325 6 22 1911 1.400000+7 2.030828-8 5.972570-1 1.450000+7 3.346966-8 7.381790-17325 6 22 1912 1.500000+7 5.737857-8 8.390970-1 1.550000+7 9.932663-8 9.053130-17325 6 22 1913 1.600000+7 1.699291-7 9.459390-1 1.650000+7 2.824791-7 9.699340-17325 6 22 1914 1.700000+7 4.498505-7 9.834650-1 1.750000+7 6.485630-7 9.910700-17325 6 22 1915 1.800000+7 3.971836-7 9.952580-1 7325 6 22 1916 0.000000+0 1.640000+7 0 1 63 217325 6 22 1917 8.000000+6 0.000000+0 1.000000+0 8.500000+6 1.92257-13 2.906330-27325 6 22 1918 9.000000+6 8.71826-12 1.177510-3 9.500000+6 1.16503-10 6.420060-47325 6 22 1919 1.000000+7 4.08814-10 1.318570-3 1.050000+7 8.78414-10 5.134920-37325 6 22 1920 1.100000+7 1.641630-9 1.697980-2 1.150000+7 2.783480-9 4.232140-27325 6 22 1921 1.200000+7 4.327475-9 8.534360-2 1.250000+7 6.082994-9 1.585100-17325 6 22 1922 1.300000+7 8.470433-9 2.734430-1 1.350000+7 1.221365-8 4.261160-17325 6 22 1923 1.400000+7 1.885890-8 5.897580-1 1.450000+7 3.111167-8 7.294540-17325 6 22 1924 1.500000+7 5.323747-8 8.328460-1 1.550000+7 9.209449-8 9.015730-17325 6 22 1925 1.600000+7 1.578470-7 9.436130-1 1.650000+7 2.636429-7 9.682610-17325 6 22 1926 1.700000+7 4.201703-7 9.824890-1 1.750000+7 6.233367-7 9.905560-17325 6 22 1927 1.800000+7 6.055365-7 9.949340-1 7325 6 22 1928 0.000000+0 1.660000+7 0 1 66 227325 6 22 1929 8.000000+6 0.000000+0 1.000000+0 8.500000+6 1.44277-13 4.304480-27325 6 22 1930 9.000000+6 5.74022-12 1.311580-3 9.500000+6 7.65431-11 6.189060-47325 6 22 1931 1.000000+7 2.68720-10 1.232920-3 1.050000+7 5.69437-10 4.712840-37325 6 22 1932 1.100000+7 1.062517-9 1.553160-2 1.150000+7 1.898484-9 3.959180-27325 6 22 1933 1.200000+7 3.023781-9 8.252050-2 1.250000+7 4.356920-9 1.543490-17325 6 22 1934 1.300000+7 6.114964-9 2.676680-1 1.350000+7 8.820569-9 4.180120-17325 6 22 1935 1.400000+7 1.362509-8 5.792000-1 1.450000+7 2.237999-8 7.209610-17325 6 22 1936 1.500000+7 3.820350-8 8.270160-1 1.550000+7 6.609710-8 8.974570-17325 6 22 1937 1.600000+7 1.133954-7 9.410590-1 1.650000+7 1.895017-7 9.667740-17325 6 22 1938 1.700000+7 3.043918-7 9.816330-1 1.750000+7 4.600143-7 9.899510-17325 6 22 1939 1.800000+7 5.787857-7 9.945650-1 1.850000+7 3.748151-7 9.971320-17325 6 22 1940 0.000000+0 1.680000+7 0 1 66 227325 6 22 1941 8.000000+6 0.000000+0 1.000000+0 8.500000+6 1.40821-13 6.675420-27325 6 22 1942 9.000000+6 5.00130-12 1.366550-3 9.500000+6 6.43533-11 6.536140-47325 6 22 1943 1.000000+7 2.23960-10 1.196660-3 1.050000+7 4.72335-10 4.303470-37325 6 22 1944 1.100000+7 8.90507-10 1.442480-2 1.150000+7 1.595342-9 3.722980-27325 6 22 1945 1.200000+7 2.620025-9 7.995860-2 1.250000+7 3.912311-9 1.511500-17325 6 22 1946 1.300000+7 5.579662-9 2.630280-1 1.350000+7 8.102695-9 4.101060-17325 6 22 1947 1.400000+7 1.251870-8 5.690890-1 1.450000+7 2.047399-8 7.128070-17325 6 22 1948 1.500000+7 3.485110-8 8.218380-1 1.550000+7 6.030260-8 8.940510-17325 6 22 1949 1.600000+7 1.035191-7 9.385960-1 1.650000+7 1.735563-7 9.652270-17325 6 22 1950 1.700000+7 2.801244-7 9.806820-1 1.750000+7 4.291005-7 9.893680-17325 6 22 1951 1.800000+7 6.102057-7 9.942380-1 1.850000+7 5.037625-7 9.969430-17325 6 22 1952 0.000000+0 1.700000+7 0 1 69 237325 6 22 1953 8.000000+6 0.000000+0 1.000000+0 8.500000+6 1.27929-13 2.054240-27325 6 22 1954 9.000000+6 3.85674-12 1.168650-3 9.500000+6 4.44555-11 6.686700-47325 6 22 1955 1.000000+7 1.52632-10 1.132560-3 1.050000+7 3.21768-10 4.081640-37325 6 22 1956 1.100000+7 6.13047-10 1.312700-2 1.150000+7 1.099341-9 3.443660-27325 6 22 1957 1.200000+7 1.832798-9 7.663960-2 1.250000+7 2.836988-9 1.474600-17325 6 22 1958 1.300000+7 4.165985-9 2.561450-1 1.350000+7 6.087549-9 3.990680-17325 6 22 1959 1.400000+7 9.350200-9 5.582790-1 1.450000+7 1.520731-8 7.042220-17325 6 22 1960 1.500000+7 2.583033-8 8.151490-1 1.550000+7 4.463372-8 8.892570-17325 6 22 1961 1.600000+7 7.666525-8 9.357830-1 1.650000+7 1.287537-7 9.634490-17325 6 22 1962 1.700000+7 2.085704-7 9.794560-1 1.750000+7 3.214665-7 9.886110-17325 6 22 1963 1.800000+7 4.589747-7 9.938620-1 1.850000+7 5.106851-7 9.967010-17325 6 22 1964 1.900000+7 3.654085-7 9.982430-1 7325 6 22 1965 0.000000+0 1.720000+7 0 1 69 237325 6 22 1966 8.000000+6 0.000000+0 1.000000+0 8.500000+6 1.16752-13 1.577330-27325 6 22 1967 9.000000+6 3.43624-12 1.128200-3 9.500000+6 3.81812-11 6.161480-47325 6 22 1968 1.000000+7 1.26884-10 1.111430-3 1.050000+7 2.66336-10 3.835950-37325 6 22 1969 1.100000+7 5.03634-10 1.209030-2 1.150000+7 9.08805-10 3.192170-27325 6 22 1970 1.200000+7 1.532866-9 7.316710-2 1.250000+7 2.470418-9 1.448280-17325 6 22 1971 1.300000+7 3.749364-9 2.486860-1 1.350000+7 5.526145-9 3.900160-17325 6 22 1972 1.400000+7 8.469309-9 5.494130-1 1.450000+7 1.372331-8 6.968530-17325 6 22 1973 1.500000+7 2.326604-8 8.094760-1 1.550000+7 4.019116-8 8.855130-17325 6 22 1974 1.600000+7 6.912251-8 9.332170-1 1.650000+7 1.163509-7 9.617700-17325 6 22 1975 1.700000+7 1.889070-7 9.784610-1 1.750000+7 2.917405-7 9.881110-17325 6 22 1976 1.800000+7 4.223755-7 9.935040-1 1.850000+7 5.353863-7 9.964790-17325 6 22 1977 1.900000+7 5.506828-7 9.981380-1 7325 6 22 1978 0.000000+0 1.740000+7 0 1 69 237325 6 22 1979 8.000000+6 0.000000+0 1.000000+0 8.500000+6 5.05634-14 1.566450-27325 6 22 1980 9.000000+6 2.96143-12 1.141660-3 9.500000+6 3.40208-11 5.731270-47325 6 22 1981 1.000000+7 1.12718-10 1.085680-3 1.050000+7 2.34415-10 3.721870-37325 6 22 1982 1.100000+7 4.36889-10 1.125530-2 1.150000+7 7.80073-10 2.989790-27325 6 22 1983 1.200000+7 1.337392-9 6.966110-2 1.250000+7 2.277856-9 1.392590-17325 6 22 1984 1.300000+7 3.500751-9 2.425540-1 1.350000+7 5.257626-9 3.828990-17325 6 22 1985 1.400000+7 8.083412-9 5.423260-1 1.450000+7 1.308016-8 6.899270-17325 6 22 1986 1.500000+7 2.216001-8 8.035860-1 1.550000+7 3.825168-8 8.817240-17325 6 22 1987 1.600000+7 6.584652-8 9.308840-1 1.650000+7 1.110535-7 9.602720-17325 6 22 1988 1.700000+7 1.805790-7 9.775850-1 1.750000+7 2.803344-7 9.875400-17325 6 22 1989 1.800000+7 4.096975-7 9.931530-1 1.850000+7 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1.450000+7 7.71772-13732515102 1968 1.500000+7 3.53556-13 1.550000+7 1.41596-13 1.600000+7 5.29203-14732515102 1969 1.650000+7 1.56249-14 1.700000+7 2.84574-15 1.750000+7 0.000000+0732515102 1970 0.000000+0 1.780000+7 0 0 1 64732515102 1971 64 2 732515102 1972 1.000000+3 2.557375-8 2.000000+3 2.575356-8 5.000000+3 2.880451-8732515102 1973 1.000000+4 2.995977-8 2.000000+4 3.180214-8 5.000000+4 3.733708-8732515102 1974 1.000000+5 7.667494-8 2.000000+5 1.177966-7 3.000000+5 1.523555-7732515102 1975 4.000000+5 1.856922-7 5.000000+5 2.113341-7 6.000000+5 2.887412-7732515102 1976 7.000000+5 4.112935-7 8.000000+5 4.238110-7 9.000000+5 4.369736-7732515102 1977 1.000000+6 4.436217-7 1.100000+6 4.515601-7 1.200000+6 4.610630-7732515102 1978 1.300000+6 4.453620-7 1.400000+6 4.418258-7 1.500000+6 4.361763-7732515102 1979 1.600000+6 4.305097-7 1.700000+6 4.237510-7 1.800000+6 4.157381-7732515102 1980 1.900000+6 3.338316-7 2.000000+6 3.230073-7 2.200000+6 2.996517-7732515102 1981 2.400000+6 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