20-Ca- 42 ENDF/B-VII.0 Processed by Red Cullen using PREPRO2009 1 0 0 0 20042.0000 41.5981800 2 0 0 12031 1451 1 0.0 0.0 0 0 0 62031 1451 2 1.00000000 200000000. 1 0 10 72031 1451 3 120000.000 0.0 1 0 606 1682031 1451 4 20-Ca- 42 NRG EVAL-OCT04 A.J. Koning 2031 1451 5 DIST-DEC06 REV1-MAY05 20050504 2031 1451 6 ----ENDF/B-VII MATERIAL 2031 REVISION 1 2031 1451 7 -----INCIDENT NEUTRON DATA 2031 1451 8 ------ENDF-6 FORMAT 2031 1451 9 ***************************** ENDF/B-VII *************************2031 1451 10 ** **2031 1451 11 ** Original data taken from: JEFF-3.1 **2031 1451 12 ** **2031 1451 13 ******************************************************************2031 1451 14 ***************************** JEFF-3.1 *************************2031 1451 15 ** **2031 1451 16 ** Original data taken from: New evaluation **2031 1451 17 ** **2031 1451 18 ******************************************************************2031 1451 19 2031 1451 20 NRG-2004: n + Ca-42 2031 1451 21 2031 1451 22 Author: A.J. Koning, NRG Petten 2031 1451 23 2031 1451 24 ************** G E N E R A L I N F O R M A T I O N *************2031 1451 25 2031 1451 26 This evaluated data file is based primarily on a theoretical 2031 1451 27 analysis with the nuclear model code TALYS [kon04], version 0.56. 2031 1451 28 The nuclear model parameters of TALYS have been adjusted to 2031 1451 29 reproduce the existing experimental data. The resulting data file 2031 1451 30 provides a complete representation of nuclear data needed for 2031 1451 31 transport, damage, heating, radioactivity, and shielding 2031 1451 32 applications over the incident neutron energy range from 2031 1451 33 1.0E-11 to 200 MeV. 2031 1451 34 2031 1451 35 This file is part of a larger collection of isotopic evaluations, 2031 1451 36 all created by running TALYS with input parameters that do not or 2031 1451 37 slightly deviate from the default values. The mutual quality of 2031 1451 38 these isotopic evaluations is thus relatively consistent. 2031 1451 39 The same set of nuclear models is used and, equally important, 2031 1451 40 the same ENDF-6 formatting procedures for each isotope. We have 2031 1451 41 intended to make this evaluation complete in its description of 2031 1451 42 reaction channels, and use a compact method to store the data. 2031 1451 43 2031 1451 44 For certain reactions and energy ranges TALYS may not be used. 2031 1451 45 This is the case when TALYS is not appropriate, such as for the 2031 1451 46 description of resonances, or when the directly available 2031 1451 47 experimental data is of better quality, as for e.g. low-energy 2031 1451 48 total cross sections. In these cases, we have adopted the best 2031 1451 49 possible data from an existing library, or directly from unfiled 2031 1451 50 experimental data. All transport data for particles, photons and 2031 1451 51 residual nuclides are filed using a combination of MF1,2,3,4 and 2031 1451 52 MF6. This includes cross sections, angular distributions, 2031 1451 53 double-differential spectra, discrete and continuum photon 2031 1451 54 production cross sections, and residual production (activation) 2031 1451 55 cross sections. Moreover, isomeric production data are stored in 2031 1451 56 MF8 and MF10. This evaluation can thus be used as both transport 2031 1451 57 and activation library. The data file has been created 2031 1451 58 automatically using the ENDF-6 format generator TEFAL. 2031 1451 59 2031 1451 60 ##### ORIGIN 2031 1451 61 2031 1451 62 Data < 200 MeV : New evaluation NRG Petten 2031 1451 63 2031 1451 64 Resonance parameters (MF2/MT151): JENDL-3.3 for E < 300 keV 2031 1451 65 All other data : Produced with TALYS code 2031 1451 66 2031 1451 67 *************************** T H E O R Y **************************2031 1451 68 2031 1451 69 TALYS is a computer code system for the prediction and analysis 2031 1451 70 of nuclear reactions. TALYS simulates reactions that involve 2031 1451 71 neutrons, gamma-rays, protons, deuterons, tritons, helions and 2031 1451 72 alpha-particles, in the 1 keV - 200 MeV energy range and for 2031 1451 73 target nuclides of mass 12 and heavier. This is achieved by 2031 1451 74 implementing a suite of nuclear reaction models into a single 2031 1451 75 code system. It enables to evaluate nuclear reactions from 2031 1451 76 the unresolved resonance region up to intermediate energies. This 2031 1451 77 evaluation is based on a theoretical analysis that utilizes the 2031 1451 78 optical model, compound nucleus statistical theory, direct 2031 1451 79 reactions and pre-equilibrium processes, in combination with 2031 1451 80 databases and models for nuclear structure. For Ca-42, the 2031 1451 81 following output of TALYS is stored in this data file: 2031 1451 82 2031 1451 83 - Total, elastic and non-elastic cross sections 2031 1451 84 - Elastic scattering angular distributions 2031 1451 85 - Inelastic cross sections to discrete states 2031 1451 86 - Inelastic scattering angular distributions to discrete states 2031 1451 87 - Exclusive channel cross sections, e.g. (n,g), (n,2n), (n,np),.. 2031 1451 88 - Exclusive channel energy spectra 2031 1451 89 - Exclusive channel double-differential spectra 2031 1451 90 - Exclusive gamma production for discrete states and continuum 2031 1451 91 - Isomeric and ground state cross sections 2031 1451 92 - Residual production cross sections 2031 1451 93 - Total particle cross sections, e.g. (n,xn), (n,xp),.. 2031 1451 94 - Total particle energy spectra 2031 1451 95 - Total particle double-differential spectra 2031 1451 96 2031 1451 97 Here follows a short description of the used nuclear models: 2031 1451 98 2031 1451 99 ##### OPTICAL MODEL 2031 1451 100 2031 1451 101 All optical model calculations are performed by ECIS-97 [ray94], 2031 1451 102 in TALYS used as a subroutine. The default optical model 2031 1451 103 potentials (OMP) used are the local and global parameterizations 2031 1451 104 of Koning and Delaroche [kon03]. These are phenomenological OMPs 2031 1451 105 for neutrons and protons which in principle are valid over the 2031 1451 106 1 keV - 200 MeV energy range, though the low energy boundary of 2031 1451 107 validity may differ from nucleus to nucleus (e.g. for the total 2031 1451 108 cross sections, experimental data are included directly in the 2031 1451 109 file for energies below that boundary). Solving the Schroedinger 2031 1451 110 equation with this OMP yields the total cross section, the 2031 1451 111 shape-elastic cross section, the shape-elastic angular 2031 1451 112 distribution, the wave functions for the direct reaction cross 2031 1451 113 sections (see below), the transmission coefficients for the 2031 1451 114 compound nucleus model (see below) and the reaction cross 2031 1451 115 sections for the pre-equilibrium model (see below). 2031 1451 116 For neutrons and protons, the used parameterization is given in 2031 1451 117 Eq. (7) of [kon03]. 2031 1451 118 To calculate the transmission coefficients and reaction cross 2031 1451 119 sections for deuterons, tritons, helions and alpha particles, we 2031 1451 120 use OMPs that are directly derived from our nucleon potentials 2031 1451 121 using Watanabe's folding approach [mad88]. 2031 1451 122 2031 1451 123 ##### DIRECT REACTIONS 2031 1451 124 2031 1451 125 The built-in ECIS-97 is used for coupled-channels or DWBA 2031 1451 126 calculations for rotational or vibrational (or a combination of 2031 1451 127 these) nuclides. For Ca-42, DWBA was used to compute the direct 2031 1451 128 cross sections to several low-lying discrete levels: 2031 1451 129 2031 1451 130 Level Energy Spin/Parity Deformation parameter beta_l 2031 1451 131 2031 1451 132 1 1.524730 2.0+ 0.247 2031 1451 133 9 3.446960 3.0- 0.303 2031 1451 134 + a few additional states with small deformation parameters. 2031 1451 135 2031 1451 136 In addition, a macroscopic, phenomenological model to describe 2031 1451 137 giant resonances in the inelastic channel is used. For each 2031 1451 138 multipolarity an energy weighted sum rule applies and a DWBA 2031 1451 139 calculation with ECIS-97 is performed for each giant resonance 2031 1451 140 state. The cross section is then spread over the continuum with a 2031 1451 141 Gaussian distribution. 2031 1451 142 2031 1451 143 ##### COMPOUND NUCLEUS 2031 1451 144 2031 1451 145 For binary compound nucleus reactions we use the model of 2031 1451 146 Moldauer [mol80], i.e. the Hauser-Feshbach model [hau52] 2031 1451 147 corrected for width fluctuations. The transmission coefficients 2031 1451 148 have been generated with the aforementioned OMPs and the full 2031 1451 149 j,l-dependence of the transmission coefficients in the 2031 1451 150 Hauser-Feshbach model is used. For each nucleus that can be 2031 1451 151 reached through a binary reaction, several discrete levels and a 2031 1451 152 continuum described by level densities are included 2031 1451 153 simultaneously as competing channels. 2031 1451 154 2031 1451 155 The compound nucleus angular distributions are calculated with 2031 1451 156 the Blatt-Biedenharn formalism [bla52], leading to compound 2031 1451 157 nucleus Legendre coefficients that are added to their direct 2031 1451 158 counterparts. For multiple compound emission, i.e. emitted 2031 1451 159 particles after the binary emission, we use the Hauser-Feshbach 2031 1451 160 model. Again, for each residual nucleus several discrete states 2031 1451 161 are included as well as a continuum described by level densities. 2031 1451 162 Multiple compound emission is continued until all reaction 2031 1451 163 channels are closed and the population distribution of all 2031 1451 164 residual nuclides is depleted, through gamma decay, until they 2031 1451 165 end up in the ground state or in an isomer. 2031 1451 166 2031 1451 167 For the level density, we take the composite formula proposed by 2031 1451 168 Gilbert and Cameron [gil65], consisting of a constant temperature 2031 1451 169 law at low energies and a Fermi gas expression at high energies. 2031 1451 170 For the level density parameter a we use the energy dependent 2031 1451 171 expression proposed by Ignatyuk [ign75] to take into account the 2031 1451 172 damping of shell effects at high excitation energy. We have 2031 1451 173 obtained the parameters for the Ignatyuk formula from a 2031 1451 174 simultaneous fit to all experimental D_0 values as present in the 2031 1451 175 RIPL library. If necessary, we adjust individual parameters to 2031 1451 176 obtain a better fit to experiment. 2031 1451 177 2031 1451 178 Gamma-ray transmission coefficients are generated with the 2031 1451 179 Kopecky-Uhl generalized Lorentzian for strength 2031 1451 180 functions [kop90], with giant dipole resonance parameters taken 2031 1451 181 from the RIPL library [rip98], and normalized with experimental 2031 1451 182 radiative widths [gar84]. 2031 1451 183 2031 1451 184 ##### PRE-EQUILIBRIUM REACTIONS 2031 1451 185 2031 1451 186 For pre-equilibrium reactions, which become important for 2031 1451 187 incident energies above about 10 MeV, we use the two-component 2031 1451 188 exciton model [kon04b], in which the neutron or proton types of 2031 1451 189 particles and holes are followed throughout the reaction. For 2031 1451 190 energies above 20 MeV, multiple pre-equilibrium emission up to 2031 1451 191 any order of particle emission was included in the calculations. 2031 1451 192 A parameterization for the squared matrix element is used that is 2031 1451 193 valid for the whole energy range of this evaluation. 2031 1451 194 2031 1451 195 For deuterons, tritons, helions and alpha-particles, an extra 2031 1451 196 contribution was added from the pick/up and knock-out reaction 2031 1451 197 model by Kalbach [kal01]. 2031 1451 198 2031 1451 199 For photons, the model of Akkermans and Gruppelaar [akk85] was 2031 1451 200 applied, to simulate the direct and semi-direct capture 2031 1451 201 processes. 2031 1451 202 2031 1451 203 The angular distribution systematics by Kalbach [kal88] were used 2031 1451 204 to describe the angular distributions for all continuum 2031 1451 205 particles. An isotopic distribution for photons was adopted. 2031 1451 206 2031 1451 207 ****** C O M P A R I S O N W I T H E X P E R I M E N T *****2031 1451 208 2031 1451 209 This evaluation was performed simultaneously with other adjacent 2031 1451 210 isotopes, both for incident neutrons and protons. This enables, 2031 1451 211 when compared with a single-isotope effort, to put stronger 2031 1451 212 constraints on the produced calculated data, i.e. a globally 2031 1451 213 good comparison between TALYS and experimental data is requested 2031 1451 214 for all isotopes at the same time, while nucleus-specific input 2031 1451 215 (default or adjusted) parameters are consistently used for all 2031 1451 216 isotopes. Also, experimental data that is not available for the 2031 1451 217 isotope under study may be present, and tested, for adjacent 2031 1451 218 nuclides or for other projectiles. If these can be successfully 2031 1451 219 described by the models, a similar performance can be expected 2031 1451 220 for the present data file. 2031 1451 221 A few level density parameters for residual nuclides have been 2031 1451 222 adjusted to enforce agreement with the experimental data. The 2031 1451 223 changes in the level density parameters, a, were all kept within 2031 1451 224 10% of their default values. 2031 1451 225 2031 1451 226 ##### TOTAL AND REACTION CROSS SECTIONS AND ELASTIC SCATTERING 2031 1451 227 2031 1451 228 The spherical OMP was tested against experimental data for total 2031 1451 229 cross sections and elastic scattering angular distributions. 2031 1451 230 Consult [kon03] for the complete experimental database and for a 2031 1451 231 comparison of calculations and measurements over the whole energy 2031 1451 232 range for natural Ca. 2031 1451 233 2031 1451 234 ##### OTHER PARTIAL CROSS SECTIONS 2031 1451 235 2031 1451 236 - (n,gamma): 2031 1451 237 2031 1451 238 The calculated capture cross section is renormalized, by 2031 1451 239 overruling the default renormalization to the s-wave strength 2031 1451 240 function, to the available experimental data, all taken from the 2031 1451 241 EXFOR database. A normalization factor of 0.80 was used. The 2031 1451 242 pre-equilibrium gamma cross section was adjusted to the data by 2031 1451 243 multiplying the calculated result by a factor of 3.0. 2031 1451 244 2031 1451 245 - (n,p): 2031 1451 246 2031 1451 247 Many experimental (n,p) cross sections are available from EXFOR. 2031 1451 248 These have been used as validation for our TALYS calculation. 2031 1451 249 2031 1451 250 ##### PARTICLE SPECTRA 2031 1451 251 2031 1451 252 For Ca-42, an adjustment of the default matrix element 2031 1451 253 parameterization of [kon04b] for pre-equilibrium reactions of a 2031 1451 254 factor of 0.7 was needed, to describe the aforementioned cross 2031 1451 255 sections and emission spectra for nuclides in this mass range. 2031 1451 256 For high-energy neutron and charged particle spectra, the average 2031 1451 257 quality is also determined by the pre-equilibrium model and its 2031 1451 258 global parameterization. No high-energy experiments are 2031 1451 259 available, though neutron induced reaction spectra between 28 and 2031 1451 260 63 MeV on Al [ben02], Si [ben02b] and Fe [sly03] have enabled us 2031 1451 261 to better constrain the results, through the aforementioned 2031 1451 262 matrix element, for particle yields and double-differential 2031 1451 263 spectra for all ejectiles up to alpha particles. 2031 1451 264 2031 1451 265 ***************** F I L E I N F O R M A T I O N ****************2031 1451 266 2031 1451 267 ##### MF1: GENERAL INFORMATION 2031 1451 268 2031 1451 269 - MT451 : Descriptive data and directory 2031 1451 270 2031 1451 271 This text and the full directory of used MF/MT sections. 2031 1451 272 2031 1451 273 ##### MF2: RESONANCE PARAMETERS 2031 1451 274 2031 1451 275 - MT151 : Resonance parameters 2031 1451 276 2031 1451 277 Resolved parameters for MLBW formula were adopted from JENDL-3.3. 2031 1451 278 They are given in the energy region from 1.0e-5 eV to 300 keV. 2031 1451 279 Parameters were taken from the recommended data of BNL [mug81] 2031 1451 280 and the data for a negative resonance were added so as to 2031 1451 281 reproduce the recommended thermal cross sections for capture and 2031 1451 282 scattering [mug81]. The scattering radius was assumed to be 2031 1451 283 3.6 fermi. Calculated 2200 m/sec cross sections and resonance 2031 1451 284 integrals are as follows: 2031 1451 285 2031 1451 286 2200 m/s cross section(b) res. integral(b) 2031 1451 287 elastic 1.222 2031 1451 288 capture 0.683 0.3762 2031 1451 289 total 1.905 2031 1451 290 2031 1451 291 2031 1451 292 ##### MF3: REACTION CROSS SECTIONS 2031 1451 293 2031 1451 294 Unless stated otherwise, all the data present in the following 2031 1451 295 MT-sections have been calculated with TALYS. If the maximal cross 2031 1451 296 section in an excitation function over the whole energy range 2031 1451 297 does not exceed 1.e-9 b, the MT-number is not included at all. 2031 1451 298 Cross sections lower than 1.e-20 b are assumed to have no 2031 1451 299 physical meaning and are set to zero. 2031 1451 300 2031 1451 301 - MT1 : Total cross section 2031 1451 302 2031 1451 303 Above 300 keV, calculations from the spherical OMP [kon03] were 2031 1451 304 used. 2031 1451 305 2031 1451 306 - MT2 : Elastic scattering cross section 2031 1451 307 2031 1451 308 Obtained by subtracting the non-elastic cross section from the 2031 1451 309 total cross section. Below 300 keV, resonance parameters are 2031 1451 310 used. 2031 1451 311 2031 1451 312 - MT3 : Non-elastic cross section 2031 1451 313 2031 1451 314 Calculated with the optical model over the whole energy range. 2031 1451 315 Below 300 keV, resonance parameters are used. 2031 1451 316 2031 1451 317 - MT4 : Total inelastic cross section 2031 1451 318 2031 1451 319 Sum of MT=51-91. 2031 1451 320 2031 1451 321 - MT5 : (n,anything) cross section 2031 1451 322 2031 1451 323 For energies below 20 MeV, MT5 contains the lumped (n,gamma x) 2031 1451 324 cross section, where x may represent neutron, proton, deuteron, 2031 1451 325 triton, Helium-3 or alpha. Using the relative yields of MF6/MT5, 2031 1451 326 the (n,gamma n), (n,gamma p), ..., (n,gamma alpha) can be 2031 1451 327 recovered. These cross sections are relatively small. However, 2031 1451 328 addition of these cross sections, which can not be stored in any 2031 1451 329 other MT-number, ensures that the partial cross sections add up 2031 1451 330 to the non-elastic cross section. Above 20 MeV, MT5 contains the 2031 1451 331 total non-elastic cross section, with which the information of 2031 1451 332 MF6/MT5 can be combined to obtain particle production cross 2031 1451 333 sections and (double-)differential cross sections. 2031 1451 334 2031 1451 335 - MT16 : (n,2n) cross section 2031 1451 336 - MT22 : (n,na) cross section 2031 1451 337 - MT28 : (n,np) cross section 2031 1451 338 - MT29 : (n,n2a) cross section 2031 1451 339 - MT32 : (n,nd) cross section 2031 1451 340 - MT51-70 : (n,n') cross section for 1st-20th excited state 2031 1451 341 - MT91 : (n,n') continuum cross section 2031 1451 342 - MT102 : (n,gamma) cross section 2031 1451 343 2031 1451 344 Below 300 keV, resonance parameters are used. 2031 1451 345 2031 1451 346 - MT103 : (n,p) cross section 2031 1451 347 - MT104 : (n,d) cross section 2031 1451 348 - MT105 : (n,t) cross section 2031 1451 349 - MT106 : (n,h) cross section 2031 1451 350 - MT107 : (n,a) cross section 2031 1451 351 - MT108 : (n,2a) cross section 2031 1451 352 - MT111 : (n,2p) cross section 2031 1451 353 - MT112 : (n,pa) cross section 2031 1451 354 - MT115 : (n,pd) cross section 2031 1451 355 - MT117 : (n,da) cross section 2031 1451 356 - MT600-610: (n,p) cross section for 0th-10th excited state 2031 1451 357 2031 1451 358 Obtained by mapping continuum (n,p) cross section from 2031 1451 359 pre-equilibrium and compound model on discrete states. 2031 1451 360 2031 1451 361 - MT649 : (n,p) continuum cross section 2031 1451 362 - MT650-655: (n,d) cross section for 0th-5th excited state 2031 1451 363 2031 1451 364 Obtained by mapping continuum (n,d) cross section from 2031 1451 365 pre-equilibrium and compound model on discrete states. 2031 1451 366 2031 1451 367 - MT699 : (n,d) continuum cross section 2031 1451 368 - MT700-705: (n,t) cross section for 0th-5th excited state 2031 1451 369 2031 1451 370 Obtained by mapping continuum (n,t) cross section from 2031 1451 371 pre-equilibrium and compound model on discrete states. 2031 1451 372 2031 1451 373 - MT749 : (n,t) continuum cross section 2031 1451 374 - MT750-755: (n,h) cross section for 0th-5th excited state 2031 1451 375 2031 1451 376 Obtained by mapping continuum (n,h) cross section from 2031 1451 377 pre-equilibrium and compound model on discrete states. 2031 1451 378 2031 1451 379 - MT799 : (n,h) continuum cross section 2031 1451 380 - MT800-810: (n,a) cross section for 0th-10th excited state 2031 1451 381 2031 1451 382 Obtained by mapping continuum (n,a) cross section from 2031 1451 383 pre-equilibrium and compound model on discrete states. 2031 1451 384 2031 1451 385 - MT849 : (n,a) continuum cross section 2031 1451 386 2031 1451 387 ##### MF4: ANGULAR DISTRIBUTIONS OF SECONDARY PARTICLES 2031 1451 388 2031 1451 389 The versatility of MF6 for the storage of almost any secondary 2031 1451 390 distribution entails that we only use MF4 for the neutron elastic 2031 1451 391 scattering distribution. All data are generated with TALYS. 2031 1451 392 2031 1451 393 - MT2 : Elastic angular distribution 2031 1451 394 2031 1451 395 The flag LTT=3 is used to indicate a switch at 20 MeV from a 2031 1451 396 Legendre representation to a tabulated representation. For 2031 1451 397 incident energies below 20 MeV, the Legendre coefficients are 2031 1451 398 given on a sufficiently precise energy grid. They are a sum of 2031 1451 399 calculated Legendre coefficients for compound nucleus and 2031 1451 400 shape-elastic scattering. For incident energies above 20 MeV, 2031 1451 401 relative angular distributions are tabulated on an angular grid. 2031 1451 402 2031 1451 403 ##### MF6: PRODUCT ENERGY-ANGLE DISTRIBUTIONS 2031 1451 404 2031 1451 405 In MF6 we store all secondary energy, angle, and energy-angle 2031 1451 406 distributions, as well as all residual and discrete + continuum 2031 1451 407 photon production cross sections. We thus do not use MF12-15 for 2031 1451 408 the photon production that accompanies each reaction. All data 2031 1451 409 are generated with TALYS. 2031 1451 410 2031 1451 411 - MT5 : (n,anything) yields and energy-angle distributions 2031 1451 412 2031 1451 413 For energies below 20 MeV, MT5 contains the relative yields of 2031 1451 414 the (n,gamma x) reaction, where x may represent neutron, proton, 2031 1451 415 deuteron, triton, Helium-3 or alpha. Using the (n,gamma x) cross 2031 1451 416 section of MF3/MT3, the (n,gamma p), ..., (n,gamma alpha) cross 2031 1451 417 section can be recovered. For energies above 20 MeV, MT5 contains 2031 1451 418 the production yields of particles and residual products. It also 2031 1451 419 contains the secondary energy-angle distributions for all 2031 1451 420 particles and photons. First, the yields for neutrons are given 2031 1451 421 for the whole energy range. Next, on a secondary energy grid the 2031 1451 422 relative emission spectra are given together with the parameters 2031 1451 423 for the Kalbach systematics for angular distributions. Inelastic 2031 1451 424 scattering cross sections for discrete states have been broadened 2031 1451 425 and added to the continuum spectra. This procedure is repeated 2031 1451 426 for protons, deuterons, tritons, Helium-3, alpha particles and 2031 1451 427 photons. Finally, the residual production yields are given per 2031 1451 428 final product. All these yields and relative distributions can 2031 1451 429 be multiplied with the cross sections given in MF3/MT5 to get 2031 1451 430 the production cross sections and (double-)differential cross 2031 1451 431 sections. 2031 1451 432 2031 1451 433 - MT16 : (n,2n) energy-angle distr. and photon production 2031 1451 434 2031 1451 435 First, for each type of outgoing particle, the (trivial) integer 2031 1451 436 particle yields are given. Next, on a sufficiently dense incident 2031 1451 437 energy grid the secondary energy-angle distributions are 2031 1451 438 specified by means of the relative emission spectra and the 2031 1451 439 parameters for the Kalbach systematics for angular distributions. 2031 1451 440 Next, the photon yield is tabulated as a function of incident 2031 1451 441 energy. For each incident energy, the photon production is given 2031 1451 442 for all discrete gamma lines present in the final nucleus. A 2031 1451 443 continuum photon distribution is added to this. We assume 2031 1451 444 isotropy for all produced gamma rays. 2031 1451 445 2031 1451 446 For the following MT-numbers, the same procedure as for MT16 is 2031 1451 447 followed: 2031 1451 448 ----- 2031 1451 449 - MT22 : (n,na) energy-angle distr. and photon production 2031 1451 450 - MT28 : (n,np) energy-angle distr. and photon production 2031 1451 451 - MT29 : (n,n2a) energy-angle distr. and photon production 2031 1451 452 - MT32 : (n,nd) energy-angle distr. and photon production 2031 1451 453 - MT91 : (n,n') continuum energy-angle distr. and phot. prod. 2031 1451 454 - MT102 : (n,gamma) photon production 2031 1451 455 - MT108 : (n,2a) energy-angle distr. and photon production 2031 1451 456 - MT111 : (n,2p) energy-angle distr. and photon production 2031 1451 457 - MT112 : (n,pa) energy-angle distr. and photon production 2031 1451 458 - MT115 : (n,pd) energy-angle distr. and photon production 2031 1451 459 - MT117 : (n,da) energy-angle distr. and photon production 2031 1451 460 - MT649 : (n,p) continuum energy-angle distr. and photon prod. 2031 1451 461 - MT699 : (n,d) continuum energy-angle distr. and photon prod. 2031 1451 462 - MT749 : (n,t) continuum energy-angle distr. and photon prod. 2031 1451 463 - MT799 : (n,h) continuum energy-angle distr. and photon prod. 2031 1451 464 - MT849 : (n,a) continuum energy-angle distr. and photon prod. 2031 1451 465 ----- 2031 1451 466 2031 1451 467 - MT51 : (n,n') angular distribution and photon production 2031 1451 468 for first excited state 2031 1451 469 2031 1451 470 The angular distribution for inelastic scattering to the first 2031 1451 471 inelastic state is given with Legendre coefficients up to 20 MeV. 2031 1451 472 Next, the exclusive yields for all the discrete gamma rays that 2031 1451 473 originate from this particular level are given. 2031 1451 474 2031 1451 475 For the following MT-numbers, the same procedure as for MT51 is 2031 1451 476 followed: 2031 1451 477 ----- 2031 1451 478 - MT52-70 : (n,n') angular distribution and photon production 2031 1451 479 for 2nd-20th excited state 2031 1451 480 - MT600-610: (n,p) angular distribution and photon production 2031 1451 481 for 0th-10th excited state 2031 1451 482 - MT650-655: (n,d) angular distribution and photon production 2031 1451 483 for 0th-5th excited state 2031 1451 484 - MT700-705: (n,t) angular distribution and photon production 2031 1451 485 for 0th-5th excited state 2031 1451 486 - MT750-755: (n,h) angular distribution and photon production 2031 1451 487 for 0th-5th excited state 2031 1451 488 - MT800-810: (n,a) angular distribution and photon production 2031 1451 489 for 0th-10th excited state 2031 1451 490 ----- 2031 1451 491 2031 1451 492 ***** 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 ****2031 1451 493 2031 1451 494 This file has been checked successfully by the BNL checking 2031 1451 495 codes CHECKR-6.12, FIZCON-6.12 and PSYCHE-6.12 [dun01] and has 2031 1451 496 been processed successfully into an MCNP library by the 2031 1451 497 processing code NJOY99.81 [mac00]. 2031 1451 498 2031 1451 499 *********************** R E F E R E N C E S **********************2031 1451 500 2031 1451 501 [akk85] J.M. Akkermans and H. Gruppelaar, Phys. Lett. 157B, 95 2031 1451 502 (1985). 2031 1451 503 [ben02] S. Benck, I. Slypen, J.-P. Meulders, V. Corcalciuc, and 2031 1451 504 M.B. Chadwick, Nucl. Sci. Eng. 140, 86 (2002). 2031 1451 505 [ben02b] S. Benck, I. Slypen, J.-P. Meulders, and V. Corcalciuc, 2031 1451 506 Nucl. Sci. Eng. 141, 1 (2002). 2031 1451 507 [ber03] O. Bersillon, Bruyeres-le-Chatel, private communication. 2031 1451 508 [bla52] J.M. Blatt and L.C. Biedenharn, Rev. Mod. Phys. 52, 725 2031 1451 509 (1952). 2031 1451 510 [dun01] C. Dunford, ENDF Utility Codes Release 6.12, (2001). 2031 1451 511 [gar84] D.G. Gardner, in Neutron Radiative Capture, OECD/NEA 2031 1451 512 Series on Neutron Physics and Nuclear Data in Science and 2031 1451 513 Technology, eds. A. Michaudon et al., p. 62 (1984). 2031 1451 514 [gil65] A. Gilbert and A.G.W. Cameron, Can. J. Phys. 43, 1446 2031 1451 515 (1965). 2031 1451 516 [hau52] W. Hauser and H. Feshbach, Phys. Rev. 87, 366 (1952). 2031 1451 517 [ign75] A.V. Ignatyuk, G.N. Smirenkin, and A.S. Tishin, Sov. J. 2031 1451 518 Nucl. Phys. 21, no. 3, 255 (1975). 2031 1451 519 [kal88] C. Kalbach, Phys. Rev. C37, 2350 (1988). 2031 1451 520 [kal01] C. Kalbach, PRECO-2000: Exciton model pre-equilibrium 2031 1451 521 code with direct reactions, Duke University 2001, 2031 1451 522 www.nndc.bnl.gov/nndcscr/model-codes/preco-2000/. 2031 1451 523 [kon03] A.J. Koning and J.P. Delaroche, Nucl. Phys. A713, 231 2031 1451 524 (2003). 2031 1451 525 [kon04] A.J. Koning, S. Hilaire and M.C. Duijvestijn, unpublished 2031 1451 526 (2004). 2031 1451 527 [kon04b] A.J. Koning and M.C. Duijvestijn, to be published 2031 1451 528 (2004). 2031 1451 529 [kop90] J. Kopecky and M. Uhl, Phys. Rev. C42, 1941 (1990). 2031 1451 530 [mac00] R.E. Macfarlane, NJOY99 - Code system for producing 2031 1451 531 pointwise and multigroup neutron and photon cross 2031 1451 532 sections from ENDF/B Data, RSIC PSR-480 (2000). 2031 1451 533 [mad88] D.G. Madland, in Proceedings of a Specialists' Meeting on 2031 1451 534 Preequilibrium Reactions, Semmering, Austria, 2031 1451 535 February 10-12 1988, (OECD, Paris 1988), p. 103. 2031 1451 536 [mol80] P.A. Moldauer, Nucl. Phys. A344, 185 (1980). 2031 1451 537 [mug81] S.F. Mughabghab, M. Divadeenam, and. N.E. Holden, 2031 1451 538 Neutron Cross Sections, Vol. I, Neutron Resonance 2031 1451 539 Parameters and Thermal Cross Sections (Academic Press, 2031 1451 540 1981). 2031 1451 541 [ray94] J. Raynal, Notes on ECIS94, CEA Saclay Report 2031 1451 542 No. CEA-N-2772, 1994. 2031 1451 543 [rip98] Handbook for calculations of nuclear reaction data: 2031 1451 544 Reference Input Parameter Library, IAEA-TECDOC-1034 2031 1451 545 (1998). 2031 1451 546 [sly03] I. Slypen, N. Nica, A.J. Koning, E. Raeymackers, 2031 1451 547 S. Benck, J.P. Meulders, and V. Corcalciuc, 2031 1451 548 Journ. Phys. G, November 2003 (2003). 2031 1451 549 2031 1451 550 ************************* C O N T E N T S ************************2031 1451 551 2031 1451 552 ***************** Program LINEAR (VERSION 2009-1) ***************2031 1451 553 For All Data Greater than 1.0000E-10 barns in Absolute Value 2031 1451 554 Data Linearized Using Energy Dependent Uncertainty 2031 1451 555 Energy Accuracy 2031 1451 556 (eV) (per-cent) 2031 1451 557 ----------- ----------- 2031 1451 558 0.0 .010000000 2031 1451 559 1.00000000 .010000000 2031 1451 560 2.00000000 .100000000 2031 1451 561 20000000.0 .100000000 2031 1451 562 ***************** Program RECENT (VERSION 2009-1) ***************2031 1451 563 for All Data Greater than 1.0000E-10 barns in Absolute Value 2031 1451 564 Data Linearized Using Energy Dependent Uncertainty 2031 1451 565 Energy Accuracy 2031 1451 566 (eV) (per-cent) 2031 1451 567 ----------- ----------- 2031 1451 568 0.0 .010000000 2031 1451 569 1.00000000 .010000000 2031 1451 570 2.00000000 .100000000 2031 1451 571 20000000.0 .100000000 2031 1451 572 ***************** Program SIGMA1 (VERSION 2009-1) ***************2031 1451 573 Data Doppler Broadened to 1200.00000 Kelvin 2031 1451 574 for All Data Greater than 1.0000E-10 barns in Absolute Value 2031 1451 575 Data Linearized Using Energy Dependent Uncertainty 2031 1451 576 Energy Accuracy 2031 1451 577 (eV) (per-cent) 2031 1451 578 ----------- ----------- 2031 1451 579 0.0 .010000000 2031 1451 580 1.00000000 .010000000 2031 1451 581 2.00000000 .100000000 2031 1451 582 20000000.0 .100000000 2031 1451 583 ***************** Program SIGMA1 (VERSION 2009-1) ***************2031 1451 584 Data Doppler Broadened to 120000.000 Kelvin 2031 1451 585 for All Data Greater than 1.0000E-10 barns in Absolute Value 2031 1451 586 Data Linearized Using Energy Dependent Uncertainty 2031 1451 587 Energy Accuracy 2031 1451 588 (eV) (per-cent) 2031 1451 589 ----------- ----------- 2031 1451 590 0.0 .010000000 2031 1451 591 1.00000000 .010000000 2031 1451 592 2.00000000 .100000000 2031 1451 593 20000000.0 .100000000 2031 1451 594 ***************** Program FIXUP (Version 2009-1) ****************2031 1451 595 Corrected ZA/AWR in All Sections-----------------------------Yes 2031 1451 596 Corrected Thresholds-----------------------------------------No 2031 1451 597 Extended Cross Sections to 20 MeV----------------------------No 2031 1451 598 Allow Cross Section Deletion---------------------------------No 2031 1451 599 Allow Cross Section Reconstruction---------------------------Yes 2031 1451 600 Make All Cross Sections Non-Negative-------------------------Yes 2031 1451 601 Delete Energies Not in Ascending Order-----------------------Yes 2031 1451 602 Deleted Duplicate Points-------------------------------------Yes 2031 1451 603 Check for Ascending MAT/MF/MT Order--------------------------Yes 2031 1451 604 Check for Legal MF/MT Numbers--------------------------------Yes 2031 1451 605 Allow Creation of Missing Sections---------------------------No 2031 1451 606 Allow Insertion of Energy Points-----------------------------No 2031 1451 607 Create Uniform Energy Grid-----------------------------------No 2031 1451 608 Delete Section if Cross Section =0 at All Energies-----------Yes 2031 1451 609 **************** Program DICTIN (VERSION 2009-1) ****************2031 1451 610 1 451 778 12031 1451 611 2 151 60 12031 1451 612 3 1 5979 12031 1451 613 3 2 982 12031 1451 614 3 3 5098 12031 1451 615 3 4 1552 12031 1451 616 3 5 91 12031 1451 617 3 16 161 12031 1451 618 3 22 124 12031 1451 619 3 28 130 12031 1451 620 3 29 33 12031 1451 621 3 32 51 12031 1451 622 3 51 179 12031 1451 623 3 52 127 12031 1451 624 3 53 154 12031 1451 625 3 54 154 12031 1451 626 3 55 120 12031 1451 627 3 56 140 12031 1451 628 3 57 128 12031 1451 629 3 58 147 12031 1451 630 3 59 164 12031 1451 631 3 60 149 12031 1451 632 3 61 149 12031 1451 633 3 62 126 12031 1451 634 3 63 140 12031 1451 635 3 64 142 12031 1451 636 3 65 135 12031 1451 637 3 66 138 12031 1451 638 3 67 143 12031 1451 639 3 68 123 12031 1451 640 3 69 139 12031 1451 641 3 70 137 12031 1451 642 3 91 166 12031 1451 643 3 102 1972 12031 1451 644 3 103 301 12031 1451 645 3 104 261 12031 1451 646 3 105 267 12031 1451 647 3 106 139 12031 1451 648 3 107 889 12031 1451 649 3 108 91 12031 1451 650 3 111 90 12031 1451 651 3 112 87 12031 1451 652 3 115 77 12031 1451 653 3 117 65 12031 1451 654 3 600 79 12031 1451 655 3 601 79 12031 1451 656 3 602 91 12031 1451 657 3 603 92 12031 1451 658 3 604 82 12031 1451 659 3 605 81 12031 1451 660 3 606 91 12031 1451 661 3 607 100 12031 1451 662 3 608 93 12031 1451 663 3 609 89 12031 1451 664 3 610 91 12031 1451 665 3 649 118 12031 1451 666 3 650 97 12031 1451 667 3 651 100 12031 1451 668 3 652 91 12031 1451 669 3 653 92 12031 1451 670 3 654 80 12031 1451 671 3 655 74 12031 1451 672 3 699 102 12031 1451 673 3 700 74 12031 1451 674 3 701 82 12031 1451 675 3 702 85 12031 1451 676 3 703 87 12031 1451 677 3 704 90 12031 1451 678 3 705 81 12031 1451 679 3 749 90 12031 1451 680 3 750 71 12031 1451 681 3 751 73 12031 1451 682 3 752 68 12031 1451 683 3 753 65 12031 1451 684 3 754 64 12031 1451 685 3 755 56 12031 1451 686 3 799 60 12031 1451 687 3 800 304 12031 1451 688 3 801 168 12031 1451 689 3 802 160 12031 1451 690 3 803 158 12031 1451 691 3 804 155 12031 1451 692 3 805 149 12031 1451 693 3 806 152 12031 1451 694 3 807 156 12031 1451 695 3 808 154 12031 1451 696 3 809 155 12031 1451 697 3 810 152 12031 1451 698 3 849 166 12031 1451 699 4 2 1220 12031 1451 700 6 5 8526 12031 1451 701 6 16 353 12031 1451 702 6 22 915 12031 1451 703 6 28 475 12031 1451 704 6 29 142 12031 1451 705 6 32 80 12031 1451 706 6 51 131 12031 1451 707 6 52 120 12031 1451 708 6 53 118 12031 1451 709 6 54 120 12031 1451 710 6 55 107 12031 1451 711 6 56 111 12031 1451 712 6 57 108 12031 1451 713 6 58 112 12031 1451 714 6 59 116 12031 1451 715 6 60 110 12031 1451 716 6 61 106 12031 1451 717 6 62 101 12031 1451 718 6 63 105 12031 1451 719 6 64 107 12031 1451 720 6 65 102 12031 1451 721 6 66 105 12031 1451 722 6 67 103 12031 1451 723 6 68 102 12031 1451 724 6 69 104 12031 1451 725 6 70 101 12031 1451 726 6 91 1164 12031 1451 727 6 102 1226 12031 1451 728 6 108 453 12031 1451 729 6 111 292 12031 1451 730 6 112 421 12031 1451 731 6 115 154 12031 1451 732 6 117 135 12031 1451 733 6 600 59 12031 1451 734 6 601 66 12031 1451 735 6 602 64 12031 1451 736 6 603 68 12031 1451 737 6 604 66 12031 1451 738 6 605 64 12031 1451 739 6 606 66 12031 1451 740 6 607 64 12031 1451 741 6 608 68 12031 1451 742 6 609 70 12031 1451 743 6 610 66 12031 1451 744 6 649 895 12031 1451 745 6 650 41 12031 1451 746 6 651 47 12031 1451 747 6 652 46 12031 1451 748 6 653 46 12031 1451 749 6 654 48 12031 1451 750 6 655 43 12031 1451 751 6 699 342 12031 1451 752 6 700 31 12031 1451 753 6 701 42 12031 1451 754 6 702 42 12031 1451 755 6 703 39 12031 1451 756 6 704 37 12031 1451 757 6 705 39 12031 1451 758 6 749 164 12031 1451 759 6 750 34 12031 1451 760 6 751 42 12031 1451 761 6 752 39 12031 1451 762 6 753 37 12031 1451 763 6 754 35 12031 1451 764 6 755 37 12031 1451 765 6 799 152 12031 1451 766 6 800 73 12031 1451 767 6 801 72 12031 1451 768 6 802 72 12031 1451 769 6 803 70 12031 1451 770 6 804 70 12031 1451 771 6 805 70 12031 1451 772 6 806 72 12031 1451 773 6 807 68 12031 1451 774 6 808 72 12031 1451 775 6 809 68 12031 1451 776 6 810 72 12031 1451 777 6 849 931 12031 1451 778 2031 1 0 779 2031 0 0 780 20042.0000 41.5981800 0 0 1 02031 2151 781 20042.0000 1.00000000 0 0 1 02031 2151 782 1.00000E-5 300000.000 1 2 0 02031 2151 783 0.0 .360000000 0 0 2 02031 2151 784 41.2408000 0.0 0 0 240 402031 2151 785 -4340.00000 .500000000 131.420000 130.000000 1.42000000 0.0 2031 2151 786 9345.00000 .500000000 3.64500000 3.00000000 .645000000 0.0 2031 2151 787 22710.0000 .500000000 20.4350000 20.0000000 .435000000 0.0 2031 2151 788 26290.0000 .500000000 3.68000000 3.00000000 .680000000 0.0 2031 2151 789 37440.0000 .500000000 1001.36000 1000.00000 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201.700000 200.000000 1.70000000 0.0 2031 2151 804 186800.000 .500000000 300.560000 300.000000 .560000000 0.0 2031 2151 805 200000.000 .500000000 301.020000 300.000000 1.02000000 0.0 2031 2151 806 211900.000 .500000000 1751.30000 1750.00000 1.30000000 0.0 2031 2151 807 229600.000 .500000000 51.0800000 50.0000000 1.08000000 0.0 2031 2151 808 259500.000 .500000000 751.060000 750.000000 1.06000000 0.0 2031 2151 809 274500.000 .500000000 751.060000 750.000000 1.06000000 0.0 2031 2151 810 278500.000 .500000000 1501.06000 1500.00000 1.06000000 0.0 2031 2151 811 356500.000 .500000000 1501.10000 1500.00000 1.10000000 0.0 2031 2151 812 399500.000 .500000000 501.100000 500.000000 1.10000000 0.0 2031 2151 813 418000.000 .500000000 401.100000 400.000000 1.10000000 0.0 2031 2151 814 425000.000 .500000000 301.100000 300.000000 1.10000000 0.0 2031 2151 815 450500.000 .500000000 1751.10000 1750.00000 1.10000000 0.0 2031 2151 816 468500.000 .500000000 301.100000 300.000000 1.10000000 0.0 2031 2151 817 478000.000 .500000000 751.100000 750.000000 1.10000000 0.0 2031 2151 818 491500.000 .500000000 1001.10000 1000.00000 1.10000000 0.0 2031 2151 819 513500.000 .500000000 5501.10000 5500.00000 1.10000000 0.0 2031 2151 820 532000.000 .500000000 6501.10000 6500.00000 1.10000000 0.0 2031 2151 821 545500.000 .500000000 2001.10000 2000.00000 1.10000000 0.0 2031 2151 822 555000.000 .500000000 301.100000 300.000000 1.10000000 0.0 2031 2151 823 560000.000 .500000000 501.100000 500.000000 1.10000000 0.0 2031 2151 824 570500.000 .500000000 10001.1000 10000.0000 1.10000000 0.0 2031 2151 825 41.2408000 0.0 1 0 84 142031 2151 826 9143.00000 .500000000 1.56000000 1.00000000 .560000000 0.0 2031 2151 827 36820.0000 1.50000000 1.36000000 1.00000000 .360000000 0.0 2031 2151 828 49870.0000 .500000000 10.3100000 10.0000000 .310000000 0.0 2031 2151 829 83249.9000 1.50000000 2.70000000 2.50000000 .200000000 0.0 2031 2151 830 119100.000 1.50000000 2.95000000 2.50000000 .450000000 0.0 2031 2151 831 126000.000 1.50000000 3.31000000 2.50000000 .810000000 0.0 2031 2151 832 131200.000 .500000000 5.44000000 5.00000000 .440000000 0.0 2031 2151 833 136300.000 .500000000 3.24000000 2.80000000 .440000000 0.0 2031 2151 834 145100.000 1.50000000 10.4700000 10.0000000 .470000000 0.0 2031 2151 835 213700.000 1.50000000 20.2000000 20.0000000 .200000000 0.0 2031 2151 836 221200.000 1.50000000 65.3400000 65.0000000 .340000000 0.0 2031 2151 837 224600.000 .500000000 7.02500000 6.70000000 .325000000 0.0 2031 2151 838 254000.000 .500000000 800.440000 800.000000 .440000000 0.0 2031 2151 839 280500.000 .500000000 750.440000 750.000000 .440000000 0.0 2031 2151 840 2031 2 0 841 2031 0 0 842 20042.0000 41.5981800 0 0 0 02031 3 1 843 0.0 0.0 0 0 1 179272031 3 1 844 17927 2 2031 3 1 845 1.00000E-5 251.720799 1.03005E-5 248.027815 1.03223E-5 247.7599052031 3 1 846 1.06099E-5 244.389580 1.06549E-5 243.862234 1.09287E-5 240.8028792031 3 1 847 1.09983E-5 240.025190 1.12571E-5 237.267649 1.13527E-5 236.2490212031 3 1 848 1.15953E-5 233.784329 1.17186E-5 232.531664 1.19437E-5 230.3509102031 3 1 849 1.20962E-5 228.873500 1.23026E-5 226.966913 1.24861E-5 225.2718612031 3 1 850 1.26722E-5 223.632621 1.28884E-5 221.728248 1.30530E-5 220.3457612031 3 1 851 1.33038E-5 218.239274 1.34451E-5 217.107689 1.37325E-5 214.8060802031 3 1 852 1.38491E-5 213.915587 1.41751E-5 211.425874 1.42652E-5 210.7697352031 3 1 853 1.46318E-5 208.100028 1.46938E-5 207.669552 1.51034E-5 204.8256322031 3 1 854 1.51353E-5 204.614433 1.55901E-5 201.603348 1.60585E-5 198.6460662031 3 1 855 1.60925E-5 198.431405 1.65410E-5 195.731494 1.66111E-5 195.3095022031 3 1 856 1.70380E-5 192.858923 1.71464E-5 192.236663 1.75499E-5 190.0282152031 3 1 857 1.76990E-5 189.212157 1.80772E-5 187.238120 1.82694E-5 186.2349202031 3 1 858 1.86203E-5 184.488622 1.88581E-5 183.305180 1.91798E-5 181.7785212031 3 1 859 1.94659E-5 180.420805 1.97561E-5 179.107605 2.00931E-5 177.5826272031 3 1 860 2.03497E-5 176.475495 2.07407E-5 174.788477 2.09611E-5 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50476.1153 1.006621742031 3 1 1833 50478.3847 1.00618419 50485.6198 1.00534318 50495.1244 1.004240452031 3 1 1834 50504.6289 1.00313948 50518.8857 1.00149071 50533.1426 .9998444652031 3 1 1835 50547.3993 .998200208 50566.4084 .996010141 50585.4174 .9938220222031 3 1 1836 50610.6317 .990921848 50613.9310 .990636069 50644.1016 .9880249982031 3 1 1837 50677.5863 .985128927 50722.2325 .981269545 50766.8787 .9774118312031 3 1 1838 50811.5249 .973555360 50878.4943 .967772406 50945.4636 .9619910552031 3 1 1839 50990.1098 .958137504 51056.4309 .952414065 51079.4023 .9507318492031 3 1 1840 51168.6947 .944194183 51257.9872 .937657479 51392.5558 .9278076602031 3 1 1841 51528.3841 .917866843 51595.4052 .912962300 51709.4885 .9055558762031 3 1 1842 51890.5929 .893799476 52071.6973 .882043875 52139.4252 .8776478952031 3 1 1843 52347.1866 .865413938 52622.6758 .849192857 52875.0186 .8343354692031 3 1 1844 52992.5858 .828026998 53365.0870 .808040228 53620.9899 .7943102062031 3 1 1845 53740.2158 .788390299 54117.9723 .769634420 54498.3935 .7507468952031 3 1 1846 54881.4795 .731727850 55286.4185 .711624809 55499.8145 .7010312932031 3 1 1847 55793.4404 .686455626 55989.1910 .676739051 56184.9416 .6670230722031 3 1 1848 56382.0731 .657239307 56514.3718 .650673821 56530.9574 .6497594522031 3 1 1849 56679.8416 .641552214 56779.0978 .636081310 56878.3539 .6306110312031 3 1 1850 56911.6384 .628776898 56977.6101 .624660931 57052.0522 .6200171712031 3 1 1851 57111.8153 .616289628 57181.7135 .611930691 57211.6755 .6100626672031 3 1 1852 57251.6117 .607155840 57304.0354 .603340963 57356.4589 .5995270652031 3 1 1853 57408.8826 .595714409 57411.7002 .595509566 57443.8317 .5928001502031 3 1 1854 57478.7807 .589854161 57504.9925 .587645568 57511.7125 .5870796272031 3 1 1855 57531.2043 .585092694 57548.6789 .583312242 57566.1534 .5815327442031 3 1 1856 57583.6280 .579754508 57596.7339 .578421947 57609.8398 .5770906282031 3 1 1857 57622.9457 .575760897 57636.0515 .574433209 57647.0849 .5733174562031 3 1 1858 57658.1182 .572203980 57665.4737 .571463176 57672.8293 .5707237792031 3 1 1859 57680.1848 .569986013 57687.5403 .569250102 57694.8958 .5685163122031 3 1 1860 57702.2514 .567784929 57709.6069 .567056310 57716.9624 .5663308242031 3 1 1861 57722.4791 .565789014 57727.9957 .565249411 57733.5124 .5647122132031 3 1 1862 57739.0290 .564177673 57744.5457 .563646023 57750.0623 .5631175592031 3 1 1863 57755.5789 .562592566 57761.0956 .562071356 57766.6123 .5615542832031 3 1 1864 57772.1289 .561041727 57777.6456 .560534069 57783.1622 .5600317542031 3 1 1865 57788.6789 .559535223 57794.1956 .559044976 57799.7122 .5585615462031 3 1 1866 57805.2288 .558085481 57810.7455 .557617367 57816.2621 .5571578522031 3 1 1867 57821.7788 .556707589 57827.2954 .556267304 57832.8121 .5558377292031 3 1 1868 57838.3287 .555419671 57842.5882 .555106408 57843.8453 .5551177402031 3 1 1869 57849.3620 .555180685 57854.8787 .555257765 57860.3953 .5553499372031 3 1 1870 57863.2680 .555406319 57865.9119 .555638625 57871.4285 .5561404852031 3 1 1871 57877.3229 .556696894 57883.2172 .557275491 57889.1115 .5578777192031 3 1 1872 57894.2876 .558428621 57895.0058 .558590453 57900.9002 .5599452832031 3 1 1873 57906.7945 .561328311 57912.6888 .562741175 57918.5831 .5641855292031 3 1 1874 57924.4775 .565663083 57925.3071 .565875950 57930.3717 .5678642302031 3 1 1875 57936.2660 .570214856 57942.1603 .572603843 57945.9869 .5741808222031 3 1 1876 57948.0547 .575318502 57953.9490 .578603340 57959.8433 .5819317742031 3 1 1877 57966.6666 .585846251 57967.7023 .586610939 57973.5966 .5910181292031 3 1 1878 57981.4557 .596971176 57987.3463 .601501425 57989.3148 .6033912902031 3 1 1879 57997.1738 .611030908 58005.1327 .618867253 58008.0260 .6217535042031 3 1 1880 58013.0915 .627897428 58021.0503 .637656300 58028.7058 .6471468722031 3 1 1881 58029.0090 .647594160 58036.9678 .659444360 58047.5795 .6754158252031 3 1 1882 58049.3855 .678167317 58058.1912 .693777187 58068.8029 .7127821252031 3 1 1883 58070.0652 .715068019 58082.0675 .739849986 58090.7449 .7579537302031 3 1 1884 58095.9757 .770160708 58109.8838 .802898250 58111.4247 .8065553862031 3 1 1885 58127.2690 .847769398 58132.1044 .860434568 58148.1763 .9056501182031 3 1 1886 58152.7841 .918657532 58196.2225 1.04994130 58218.6200 1.117180642031 3 1 1887 58232.9008 1.15963483 58235.9600 1.16818748 58253.6613 1.217034862031 3 1 1888 58256.6756 1.22522920 58268.2016 1.25370136 58276.0137 1.272643122031 3 1 1889 58284.3675 1.29010705 58299.3865 1.32072807 58299.4498 1.320830582031 3 1 1890 58315.1099 1.34532837 58320.0952 1.35288920 58324.8275 1.358047102031 3 1 1891 58338.8440 1.37265015 58340.0000 1.37337975 58354.2766 1.381571772031 3 1 1892 58355.5482 1.38223245 58368.1775 1.38356495 58373.5512 1.383840992031 3 1 1893 58383.3500 1.37997692 58393.0700 1.37562825 58398.3419 1.371026472031 3 1 1894 58410.7689 1.35960923 58411.6179 1.35849472 58424.7132 1.340798462031 3 1 1895 58430.2855 1.33305046 58442.4145 1.31173423 58449.8020 1.298486662031 3 1 1896 58459.1223 1.27889608 58469.3185 1.25717452 58479.9844 1.231859962031 3 1 1897 58488.8350 1.21066444 58518.9329 1.13240998 58537.9650 1.081220682031 3 1 1898 58556.3888 1.03191095 58570.5679 .994197866 58579.1285 .9715710612031 3 1 1899 58582.6246 .962907338 58594.6813 .933238128 58606.7380 .9037951712031 3 1 1900 58609.2263 .897767953 58618.7947 .876422760 58630.1364 .8513470202031 3 1 1901 58631.7997 .847700038 58640.0480 .831204287 58649.9597 .8115514732031 3 1 1902 58654.3730 .802875683 58659.8713 .793185013 58669.7829 .7758811752031 3 1 1903 58676.3906 .764435109 58676.9464 .763478230 58682.9983 .7542835832031 3 1 1904 58689.6061 .744312745 58696.2138 .734408580 58699.5197 .7294857022031 3 1 1905 58702.8216 .725203777 58709.4293 .716697257 58716.0371 .7082507752031 3 1 1906 58722.0931 .700562667 58722.6448 .699959392 58729.2525 .6927894792031 3 1 1907 58735.8867 .685644227 58742.5475 .678521702 58744.6665 .6762713982031 3 1 1908 58749.2082 .672047603 58755.8690 .665899543 58759.7154 .6623746682031 3 1 1909 58762.5297 .660180503 58769.1905 .655029033 58775.8512 .6499168682031 3 1 1910 58782.5120 .644841521 58789.1727 .639800876 58789.8132 .6393192812031 3 1 1911 58795.8335 .635698653 58800.8290 .632714341 58805.8246 .6297461422031 3 1 1912 58810.8202 .626793277 58815.8157 .623854990 58819.9110 .6214574462031 3 1 1913 58820.8113 .621034106 58825.8068 .618698088 58830.8024 .6163742662031 3 1 1914 58835.7979 .614062030 58840.7934 .611760662 58845.7890 .6094694682031 3 1 1915 58850.0088 .607542200 58850.7846 .607266439 58855.7801 .6054997802031 3 1 1916 58860.7757 .603741537 58865.7712 .601991244 58870.7668 .6002483232031 3 1 1917 58875.7624 .598512324 58880.7579 .596782823 58885.7534 .5950593512031 3 1 1918 58890.7490 .593341465 58895.1555 .591830772 58895.7445 .5916745752031 3 1 1919 58900.7401 .590354657 58905.7356 .589039287 58910.7312 .5877280892031 3 1 1920 58915.7268 .586420784 58922.3875 .584683303 58929.0483 .5829515852031 3 1 1921 58935.7090 .581225109 58940.3022 .580037771 58942.3697 .5796166632031 3 1 1922 58947.7922 .578515341 58954.0688 .577243726 58960.3454 .5759751992031 3 1 1923 58966.6219 .574709473 58970.8063 .573867048 58979.1750 .5721852522031 3 1 1924 58987.5438 .570507027 58995.9125 .568831928 59004.2813 .5671594912031 3 1 1925 59012.6500 .565489390 59021.0188 .563821262 59022.3979 .5635466532031 3 1 1926 59029.3875 .562367809 59041.9407 .560253335 59054.4938 .5581415422031 3 1 1927 59062.8625 .556734899 59079.6000 .553923936 59094.9563 .5513471232031 3 1 1928 59110.3125 .548771944 59130.7875 .545340306 59141.0250 .5436251622031 3 1 1929 59171.7375 .538481875 59202.4500 .533341219 59233.1625 .5282028022031 3 1 1930 59263.8750 .523066498 59294.5875 .517932344 59325.3000 .5128004992031 3 1 1931 59334.3853 .511283174 59356.0125 .507141761 59386.7250 .5012636142031 3 1 1932 59414.7563 .495901811 59437.4250 .491568500 59438.3810 .4913858812031 3 1 1933 59460.0938 .486726920 59475.2063 .483486299 59490.3188 .4802477332031 3 1 1934 59490.3789 .480234864 59505.4313 .476589384 59520.5438 .4729323842031 3 1 1935 59535.6563 .469279130 59546.9907 .466542181 59558.3250 .4638083502031 3 1 1936 59569.6594 .461078165 59580.9938 .458352339 59592.3282 .4556317002031 3 1 1937 59603.6625 .452917258 59611.2188 .451111606 59618.7750 .4493096382031 3 1 1938 59626.3313 .447511752 59633.8875 .445718494 59641.4438 .4439303702031 3 1 1939 59649.0000 .442148042 59657.4094 .440172087 59659.3720 .4397127622031 3 1 1940 59663.7165 .438951402 59670.0235 .437851691 59676.3306 .4367580522031 3 1 1941 59682.6375 .435671108 59688.9446 .434591402 59695.2516 .4335196462031 3 1 1942 59698.3704 .432993939 59701.5587 .432813368 59707.8657 .4324655752031 3 1 1943 59714.1727 .432128005 59720.4797 .431801531 59726.7868 .4314870812031 3 1 1944 59730.8692 .431291976 59733.0938 .431493532 59739.4009 .4320790552031 3 1 1945 59745.7079 .432679766 59750.3683 .433135752 59752.0149 .4335438412031 3 1 1946 59758.3219 .435124587 59764.6290 .436724306 59769.8675 .4380698792031 3 1 1947 59770.9360 .438514980 59777.2431 .441164089 59782.8670 .4435470192031 3 1 1948 59783.5500 .443942903 59789.9688 .447688960 59795.8664 .4511561132031 3 1 1949 59796.3875 .451557857 59802.8063 .456535764 59808.8672 .4612655362031 3 1 1950 59809.2250 .461620912 59815.6438 .468029312 59821.8694 .4742788182031 3 1 1951 59822.0625 .474519988 59828.4813 .482573764 59834.8715 .4906305962031 3 1 1952 59834.9000 .490674496 59841.3188 .500602971 59847.7375 .5105746002031 3 1 1953 59847.8736 .510786998 59854.1563 .522310946 59857.6252 .5286994252031 3 1 1954 59860.5750 .534892729 59866.9938 .548419101 59867.3768 .5492292882031 3 1 1955 59873.4125 .563683234 59877.1284 .572613016 59879.8313 .5799218612031 3 1 1956 59886.8800 .599054855 59888.5860 .604235606 59895.5938 .6255949152031 3 1 1957 59896.6316 .628768733 59902.6016 .649076251 59906.3831 .6619862972031 3 1 1958 59911.9454 .682998488 59916.1348 .698885749 59921.2891 .7204047722031 3 1 1959 59925.8864 .739658875 59928.2969 .750719312 59935.6380 .7845023202031 3 1 1960 59937.6407 .794551659 59945.3895 .833555440 59946.9844 .8422681982031 3 1 1961 59955.1411 .886956176 59956.3282 .893982227 59964.8927 .9448030302031 3 1 1962 59964.9407 .945105731 59971.3937 .985911195 59976.7625 1.022282342031 3 1 1963 59984.3958 1.07414350 59988.5844 1.10511940 59997.3979 1.170463502031 3 1 1964 60000.4063 1.19454867 60010.4000 1.27476293 60016.1688 1.324499922031 3 1 1965 60024.5375 1.39681886 60030.1438 1.44852586 60038.6750 1.527361762031 3 1 1966 60048.4250 1.62335060 60057.5250 1.71310912 60081.0875 1.960144472031 3 1 1967 60114.0100 2.32031696 60134.6800 2.54604494 60137.4100 2.575784872031 3 1 1968 60151.1575 2.71893211 60161.8825 2.83028015 60165.8800 2.868515552031 3 1 1969 60181.9675 3.02179161 60182.1300 3.02317260 60194.9188 3.131340492031 3 1 1970 60201.3863 3.18577174 60209.0725 3.24156644 60217.8800 3.305055632031 3 1 1971 60224.7960 3.34666925 60233.4800 3.39844710 60239.3560 3.425710162031 3 1 1972 60250.2305 3.47559987 60252.5120 3.48303812 60260.0000 3.507155982031 3 1 1973 60263.9780 3.51984028 60269.3600 3.52956365 60280.8000 3.549707132031 3 1 1974 60284.1280 3.55118030 60292.7600 3.55455953 60296.8940 3.550727862031 3 1 1975 60309.8225 3.53809015 60312.6240 3.53124872 60326.0075 3.497907472031 3 1 1976 60326.4300 3.49639037 60336.0500 3.46145716 60339.2350 3.446382272031 3 1 1977 60354.3313 3.37433710 60355.4200 3.36774933 60370.5325 3.275753672031 3 1 1978 60372.6125 3.26302889 60387.9850 3.15195017 60391.8688 3.123788612031 3 1 1979 60408.2000 2.99066589 60411.1250 2.96677467 60440.0094 2.708943492031 3 1 1980 60465.7250 2.46940454 60487.6625 2.26542659 60494.5282 2.201732342031 3 1 1981 60504.7250 2.11179612 60518.3750 1.99168090 60522.5849 1.954711252031 3 1 1982 60529.1610 1.90113791 60541.0438 1.80454445 60545.0302 1.772217042031 3 1 1983 60552.9266 1.71295844 60561.8641 1.64606437 60564.8094 1.625687582031 3 1 1984 60572.7313 1.57101262 60578.6981 1.52991058 60580.6532 1.517590412031 3 1 1985 60591.3071 1.45061864 60595.5321 1.42412478 60599.5032 1.401564612031 3 1 1986 60607.6993 1.35510904 60612.3661 1.32871704 60615.8954 1.310795522031 3 1 1987 60624.0915 1.26927759 60629.2000 1.24346106 60632.2875 1.229463222031 3 1 1988 60640.4837 1.19239798 60643.9469 1.17677455 60648.6798 1.157596742031 3 1 1989 60656.8759 1.12447181 60658.6938 1.11714277 60665.0719 1.094168022031 3 1 1990 60673.2680 1.06472182 60673.4407 1.06410274 60679.7375 1.044028842031 3 1 1991 60687.2125 1.02025261 60688.1875 1.01715847 60694.6875 .9988870792031 3 1 1992 60702.1625 .977926222 60702.9344 .975766680 60709.6375 .9592107272031 3 1 1993 60717.1125 .940793252 60717.6813 .939394995 60724.5875 .9247539162031 3 1 1994 60730.1938 .912894432 60735.8000 .901055978 60737.3438 .8978013972031 3 1 1995 60741.4063 .890592678 60747.0125 .880663310 60752.6188 .8707512752031 3 1 1996 60757.0063 .863007002 60758.2250 .861197688 60763.8313 .8528899352031 3 1 1997 60769.4375 .844596892 60775.0438 .836317362 60776.6688 .8339212302031 3 1 1998 60780.6500 .828977771 60786.2563 .822028403 60791.8625 .8150903592031 3 1 1999 60796.3313 .809568662 60798.0375 .807786877 60805.3500 .8001655632031 3 1 2000 60812.6625 .792559277 60815.9938 .789100370 60819.9750 .7857170322031 3 1 2001 60827.2875 .779515085 60834.6000 .773324411 60841.9125 .7671439452031 3 1 2002 60845.4875 .764126897 60849.2250 .761522409 60856.5375 .7564350082031 3 1 2003 60863.8500 .751355123 60865.1500 .750453236 60871.1625 .7470504582031 3 1 2004 60878.4750 .742918035 60885.7875 .738791083 60893.1000 .7346690422031 3 1 2005 60900.4125 .730551405 60904.4750 .728266021 60907.7250 .7268264842031 3 1 2006 60917.4750 .722513306 60927.2250 .718205549 60936.9750 .7139024652031 3 1 2007 60943.8000 .710893123 60946.7250 .709875733 60959.0750 .7055850032031 3 1 2008 60970.2875 .701693491 60981.5000 .697805188 60996.4500 .6926249342031 3 1 2009 61002.7875 .690430603 61011.4000 .688043549 61026.3500 .6839031232031 3 1 2010 61041.3000 .679765256 61056.2500 .675629494 61061.7750 .6741018452031 3 1 2011 61078.6750 .670264335 61101.1000 .665175311 61123.5250 .6600887112031 3 1 2012 61140.4250 .656256818 61145.9500 .655248598 61175.8500 .6497948552031 3 1 2013 61203.7139 .644714623 61229.5417 .640007150 61258.4000 .6347490492031 3 1 2014 61268.2834 .633271956 61307.0251 .627484251 61345.7668 .6216984652031 3 1 2015 61366.4308 .618613310 61384.5085 .616289321 61423.2501 .6113102392031 3 1 2016 61474.4615 .604730310 61474.9057 .604682123 61526.5612 .5990802282031 3 1 2017 61578.2168 .593479745 61629.6772 .587901614 61680.9426 .5823456202031 3 1 2018 61690.5229 .581307530 61757.8406 .575125879 61834.7386 .5680660372031 3 1 2019 61906.5843 .561471220 61911.6366 .561063400 61988.5347 .5548572612031 3 1 2020 62065.4327 .548652019 62167.9634 .540379520 62270.4941 .5321081432031 3 1 2021 62341.7554 .526360005 62373.0247 .523929541 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