20-Ca- 44 ENDF/B-VII.0 Processed by Red Cullen using PREPRO2009 1 0 0 0 20044.0000 43.5778800 2 0 0 12037 1451 1 0.0 0.0 0 0 0 62037 1451 2 1.00000000 200000000. 1 0 10 72037 1451 3 2100.00000 0.0 1 0 592 1522037 1451 4 20-Ca- 44 NRG EVAL-OCT04 A.J. Koning 2037 1451 5 DIST-DEC06 REV1-MAY05 20050504 2037 1451 6 ----ENDF/B-VII MATERIAL 2037 REVISION 1 2037 1451 7 -----INCIDENT NEUTRON DATA 2037 1451 8 ------ENDF-6 FORMAT 2037 1451 9 ***************************** ENDF/B-VII *************************2037 1451 10 ** **2037 1451 11 ** Original data taken from: JEFF-3.1 **2037 1451 12 ** **2037 1451 13 ******************************************************************2037 1451 14 ***************************** JEFF-3.1 *************************2037 1451 15 ** **2037 1451 16 ** Original data taken from: New evaluation **2037 1451 17 ** **2037 1451 18 ******************************************************************2037 1451 19 2037 1451 20 NRG-2004: n + Ca-44 2037 1451 21 2037 1451 22 Author: A.J. Koning, NRG Petten 2037 1451 23 2037 1451 24 ************** G E N E R A L I N F O R M A T I O N *************2037 1451 25 2037 1451 26 This evaluated data file is based primarily on a theoretical 2037 1451 27 analysis with the nuclear model code TALYS [kon04], version 0.56. 2037 1451 28 The nuclear model parameters of TALYS have been adjusted to 2037 1451 29 reproduce the existing experimental data. The resulting data file 2037 1451 30 provides a complete representation of nuclear data needed for 2037 1451 31 transport, damage, heating, radioactivity, and shielding 2037 1451 32 applications over the incident neutron energy range from 2037 1451 33 1.0E-11 to 200 MeV. 2037 1451 34 2037 1451 35 This file is part of a larger collection of isotopic evaluations, 2037 1451 36 all created by running TALYS with input parameters that do not or 2037 1451 37 slightly deviate from the default values. The mutual quality of 2037 1451 38 these isotopic evaluations is thus relatively consistent. 2037 1451 39 The same set of nuclear models is used and, equally important, 2037 1451 40 the same ENDF-6 formatting procedures for each isotope. We have 2037 1451 41 intended to make this evaluation complete in its description of 2037 1451 42 reaction channels, and use a compact method to store the data. 2037 1451 43 2037 1451 44 For certain reactions and energy ranges TALYS may not be used. 2037 1451 45 This is the case when TALYS is not appropriate, such as for the 2037 1451 46 description of resonances, or when the directly available 2037 1451 47 experimental data is of better quality, as for e.g. low-energy 2037 1451 48 total cross sections. In these cases, we have adopted the best 2037 1451 49 possible data from an existing library, or directly from unfiled 2037 1451 50 experimental data. All transport data for particles, photons and 2037 1451 51 residual nuclides are filed using a combination of MF1,2,3,4 and 2037 1451 52 MF6. This includes cross sections, angular distributions, 2037 1451 53 double-differential spectra, discrete and continuum photon 2037 1451 54 production cross sections, and residual production (activation) 2037 1451 55 cross sections. Moreover, isomeric production data are stored in 2037 1451 56 MF8 and MF10. This evaluation can thus be used as both transport 2037 1451 57 and activation library. The data file has been created 2037 1451 58 automatically using the ENDF-6 format generator TEFAL. 2037 1451 59 2037 1451 60 ##### ORIGIN 2037 1451 61 2037 1451 62 Data < 200 MeV : New evaluation NRG Petten 2037 1451 63 2037 1451 64 Resonance parameters (MF2/MT151): JENDL-3.3 for E < 500 keV 2037 1451 65 All other data : Produced with TALYS code 2037 1451 66 2037 1451 67 *************************** T H E O R Y **************************2037 1451 68 2037 1451 69 TALYS is a computer code system for the prediction and analysis 2037 1451 70 of nuclear reactions. TALYS simulates reactions that involve 2037 1451 71 neutrons, gamma-rays, protons, deuterons, tritons, helions and 2037 1451 72 alpha-particles, in the 1 keV - 200 MeV energy range and for 2037 1451 73 target nuclides of mass 12 and heavier. This is achieved by 2037 1451 74 implementing a suite of nuclear reaction models into a single 2037 1451 75 code system. It enables to evaluate nuclear reactions from 2037 1451 76 the unresolved resonance region up to intermediate energies. This 2037 1451 77 evaluation is based on a theoretical analysis that utilizes the 2037 1451 78 optical model, compound nucleus statistical theory, direct 2037 1451 79 reactions and pre-equilibrium processes, in combination with 2037 1451 80 databases and models for nuclear structure. For Ca-44, the 2037 1451 81 following output of TALYS is stored in this data file: 2037 1451 82 2037 1451 83 - Total, elastic and non-elastic cross sections 2037 1451 84 - Elastic scattering angular distributions 2037 1451 85 - Inelastic cross sections to discrete states 2037 1451 86 - Inelastic scattering angular distributions to discrete states 2037 1451 87 - Exclusive channel cross sections, e.g. (n,g), (n,2n), (n,np),.. 2037 1451 88 - Exclusive channel energy spectra 2037 1451 89 - Exclusive channel double-differential spectra 2037 1451 90 - Exclusive gamma production for discrete states and continuum 2037 1451 91 - Isomeric and ground state cross sections 2037 1451 92 - Residual production cross sections 2037 1451 93 - Total particle cross sections, e.g. (n,xn), (n,xp),.. 2037 1451 94 - Total particle energy spectra 2037 1451 95 - Total particle double-differential spectra 2037 1451 96 2037 1451 97 Here follows a short description of the used nuclear models: 2037 1451 98 2037 1451 99 ##### OPTICAL MODEL 2037 1451 100 2037 1451 101 All optical model calculations are performed by ECIS-97 [ray94], 2037 1451 102 in TALYS used as a subroutine. The default optical model 2037 1451 103 potentials (OMP) used are the local and global parameterizations 2037 1451 104 of Koning and Delaroche [kon03]. These are phenomenological OMPs 2037 1451 105 for neutrons and protons which in principle are valid over the 2037 1451 106 1 keV - 200 MeV energy range, though the low energy boundary of 2037 1451 107 validity may differ from nucleus to nucleus (e.g. for the total 2037 1451 108 cross sections, experimental data are included directly in the 2037 1451 109 file for energies below that boundary). Solving the Schroedinger 2037 1451 110 equation with this OMP yields the total cross section, the 2037 1451 111 shape-elastic cross section, the shape-elastic angular 2037 1451 112 distribution, the wave functions for the direct reaction cross 2037 1451 113 sections (see below), the transmission coefficients for the 2037 1451 114 compound nucleus model (see below) and the reaction cross 2037 1451 115 sections for the pre-equilibrium model (see below). 2037 1451 116 For neutrons and protons, the used parameterization is given in 2037 1451 117 Eq. (7) of [kon03]. 2037 1451 118 To calculate the transmission coefficients and reaction cross 2037 1451 119 sections for deuterons, tritons, helions and alpha particles, we 2037 1451 120 use OMPs that are directly derived from our nucleon potentials 2037 1451 121 using Watanabe's folding approach [mad88]. 2037 1451 122 2037 1451 123 ##### DIRECT REACTIONS 2037 1451 124 2037 1451 125 The built-in ECIS-97 is used for coupled-channels or DWBA 2037 1451 126 calculations for rotational or vibrational (or a combination of 2037 1451 127 these) nuclides. For Ca-44, DWBA was used to compute the direct 2037 1451 128 cross sections to several low-lying discrete levels: 2037 1451 129 2037 1451 130 Level Energy Spin/Parity Deformation parameter beta_L 2037 1451 131 2037 1451 132 1 1.157050 2.0+ 0.253 2037 1451 133 8 3.307860 3.0- 0.240 2037 1451 134 + a few additional states with small deformation parameters. 2037 1451 135 2037 1451 136 In addition, a macroscopic, phenomenological model to describe 2037 1451 137 giant resonances in the inelastic channel is used. For each 2037 1451 138 multipolarity an energy weighted sum rule applies and a DWBA 2037 1451 139 calculation with ECIS-97 is performed for each giant resonance 2037 1451 140 state. The cross section is then spread over the continuum with a 2037 1451 141 Gaussian distribution. 2037 1451 142 2037 1451 143 ##### COMPOUND NUCLEUS 2037 1451 144 2037 1451 145 For binary compound nucleus reactions we use the model of 2037 1451 146 Moldauer [mol80], i.e. the Hauser-Feshbach model [hau52] 2037 1451 147 corrected for width fluctuations. The transmission coefficients 2037 1451 148 have been generated with the aforementioned OMPs and the full 2037 1451 149 j,l-dependence of the transmission coefficients in the 2037 1451 150 Hauser-Feshbach model is used. For each nucleus that can be 2037 1451 151 reached through a binary reaction, several discrete levels and a 2037 1451 152 continuum described by level densities are included 2037 1451 153 simultaneously as competing channels. 2037 1451 154 2037 1451 155 The compound nucleus angular distributions are calculated with 2037 1451 156 the Blatt-Biedenharn formalism [bla52], leading to compound 2037 1451 157 nucleus Legendre coefficients that are added to their direct 2037 1451 158 counterparts. For multiple compound emission, i.e. emitted 2037 1451 159 particles after the binary emission, we use the Hauser-Feshbach 2037 1451 160 model. Again, for each residual nucleus several discrete states 2037 1451 161 are included as well as a continuum described by level densities. 2037 1451 162 Multiple compound emission is continued until all reaction 2037 1451 163 channels are closed and the population distribution of all 2037 1451 164 residual nuclides is depleted, through gamma decay, until they 2037 1451 165 end up in the ground state or in an isomer. 2037 1451 166 2037 1451 167 For the level density, we take the composite formula proposed by 2037 1451 168 Gilbert and Cameron [gil65], consisting of a constant temperature 2037 1451 169 law at low energies and a Fermi gas expression at high energies. 2037 1451 170 For the level density parameter a we use the energy dependent 2037 1451 171 expression proposed by Ignatyuk [ign75] to take into account the 2037 1451 172 damping of shell effects at high excitation energy. We have 2037 1451 173 obtained the parameters for the Ignatyuk formula from a 2037 1451 174 simultaneous fit to all experimental D_0 values as present in the 2037 1451 175 RIPL library. If necessary, we adjust individual parameters to 2037 1451 176 obtain a better fit to experiment. 2037 1451 177 2037 1451 178 Gamma-ray transmission coefficients are generated with the 2037 1451 179 Kopecky-Uhl generalized Lorentzian for strength 2037 1451 180 functions [kop90], with giant dipole resonance parameters taken 2037 1451 181 from the RIPL library [rip98], and normalized with experimental 2037 1451 182 radiative widths [gar84]. 2037 1451 183 2037 1451 184 ##### PRE-EQUILIBRIUM REACTIONS 2037 1451 185 2037 1451 186 For pre-equilibrium reactions, which become important for 2037 1451 187 incident energies above about 10 MeV, we use the two-component 2037 1451 188 exciton model [kon04b], in which the neutron or proton types of 2037 1451 189 particles and holes are followed throughout the reaction. For 2037 1451 190 energies above 20 MeV, multiple pre-equilibrium emission up to 2037 1451 191 any order of particle emission was included in the calculations. 2037 1451 192 A parameterization for the squared matrix element is used that is 2037 1451 193 valid for the whole energy range of this evaluation. 2037 1451 194 2037 1451 195 For deuterons, tritons, helions and alpha-particles, an extra 2037 1451 196 contribution was added from the pick/up and knock-out reaction 2037 1451 197 model by Kalbach [kal01]. 2037 1451 198 2037 1451 199 For photons, the model of Akkermans and Gruppelaar [akk85] was 2037 1451 200 applied, to simulate the direct and semi-direct capture 2037 1451 201 processes. 2037 1451 202 2037 1451 203 The angular distribution systematics by Kalbach [kal88] were used 2037 1451 204 to describe the angular distributions for all continuum 2037 1451 205 particles. An isotopic distribution for photons was adopted. 2037 1451 206 2037 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 *****2037 1451 208 2037 1451 209 This evaluation was performed simultaneously with other adjacent 2037 1451 210 isotopes, both for incident neutrons and protons. This enables, 2037 1451 211 when compared with a single-isotope effort, to put stronger 2037 1451 212 constraints on the produced calculated data, i.e. a globally 2037 1451 213 good comparison between TALYS and experimental data is requested 2037 1451 214 for all isotopes at the same time, while nucleus-specific input 2037 1451 215 (default or adjusted) parameters are consistently used for all 2037 1451 216 isotopes. Also, experimental data that is not available for the 2037 1451 217 isotope under study may be present, and tested, for adjacent 2037 1451 218 nuclides or for other projectiles. If these can be successfully 2037 1451 219 described by the models, a similar performance can be expected 2037 1451 220 for the present data file. 2037 1451 221 A few level density parameters for residual nuclides have been 2037 1451 222 adjusted to enforce agreement with the experimental data. The 2037 1451 223 changes in the level density parameters, a, were all kept within 2037 1451 224 10% of their default values. 2037 1451 225 2037 1451 226 ##### TOTAL AND REACTION CROSS SECTIONS AND ELASTIC SCATTERING 2037 1451 227 2037 1451 228 The spherical OMP was tested against experimental data for total 2037 1451 229 cross sections and elastic scattering angular distributions. 2037 1451 230 Consult [kon03] for the complete experimental database and for a 2037 1451 231 comparison of calculations and measurements over the whole energy 2037 1451 232 range for natural Ca. 2037 1451 233 2037 1451 234 ##### OTHER PARTIAL CROSS SECTIONS 2037 1451 235 2037 1451 236 - (n,gamma): 2037 1451 237 2037 1451 238 The calculated capture cross section is renormalized, by 2037 1451 239 overruling the default renormalization to the s-wave strength 2037 1451 240 function, to the available experimental data, all taken from the 2037 1451 241 EXFOR database. A normalization factor of 0.80 was used. The 2037 1451 242 pre-equilibrium gamma cross section was adjusted to the data by 2037 1451 243 multiplying the calculated result by a factor of 3.0. 2037 1451 244 2037 1451 245 - (n,p): 2037 1451 246 2037 1451 247 Many experimental (n,p) cross sections are available from EXFOR. 2037 1451 248 These have been used as validation for our TALYS calculation. 2037 1451 249 2037 1451 250 - (n,a): 2037 1451 251 2037 1451 252 Many experimental (n,a) cross sections are available from EXFOR. 2037 1451 253 These have been used as validation for our TALYS calculation. 2037 1451 254 2037 1451 255 ##### PARTICLE SPECTRA 2037 1451 256 2037 1451 257 For Ca-44, an adjustment of the default matrix element 2037 1451 258 parameterization of [kon04b] for pre-equilibrium reactions of a 2037 1451 259 factor of 0.7 was needed, to describe the aforementioned cross 2037 1451 260 sections and emission spectra for nuclides in this mass range. 2037 1451 261 For high-energy neutron and charged particle spectra, the average 2037 1451 262 quality is also determined by the pre-equilibrium model and its 2037 1451 263 global parameterization. No high-energy experiments are 2037 1451 264 available, though neutron induced reaction spectra between 28 and 2037 1451 265 63 MeV on Al [ben02], Si [ben02b] and Fe [sly03] have enabled us 2037 1451 266 to better constrain the results, through the aforementioned 2037 1451 267 matrix element, for particle yields and double-differential 2037 1451 268 spectra for all ejectiles up to alpha particles. 2037 1451 269 2037 1451 270 ***************** F I L E I N F O R M A T I O N ****************2037 1451 271 2037 1451 272 ##### MF1: GENERAL INFORMATION 2037 1451 273 2037 1451 274 - MT451 : Descriptive data and directory 2037 1451 275 2037 1451 276 This text and the full directory of used MF/MT sections. 2037 1451 277 2037 1451 278 ##### MF2: RESONANCE PARAMETERS 2037 1451 279 2037 1451 280 - MT151 : Resonance parameters 2037 1451 281 2037 1451 282 Resolved parameters for MLBW formula were adopted from JENDL-3.3. 2037 1451 283 They are given in the energy region from 1.0e-5 eV to 500 keV. 2037 1451 284 Parameters were taken from the recommended data of BNL [mug81] 2037 1451 285 and the data for a negative resonance were added so as to 2037 1451 286 reproduce the recommended thermal cross sections for capture and 2037 1451 287 scattering [mug81]. The scattering radius was assumed to be 2037 1451 288 3.6 fermi. Calculated 2200 m/sec cross sections and resonance 2037 1451 289 integrals are as follows: 2037 1451 290 2037 1451 291 2200 m/s cross section(b) res. integral(b) 2037 1451 292 elastic 3.320 2037 1451 293 capture 0.888 0.4254 2037 1451 294 total 4.208 2037 1451 295 2037 1451 296 2037 1451 297 ##### MF3: REACTION CROSS SECTIONS 2037 1451 298 2037 1451 299 Unless stated otherwise, all the data present in the following 2037 1451 300 MT-sections have been calculated with TALYS. If the maximal cross 2037 1451 301 section in an excitation function over the whole energy range 2037 1451 302 does not exceed 1.e-9 b, the MT-number is not included at all. 2037 1451 303 Cross sections lower than 1.e-20 b are assumed to have no 2037 1451 304 physical meaning and are set to zero. 2037 1451 305 2037 1451 306 - MT1 : Total cross section 2037 1451 307 2037 1451 308 Above 500 keV, calculations from the spherical OMP [kon03] were 2037 1451 309 used. 2037 1451 310 2037 1451 311 - MT2 : Elastic scattering cross section 2037 1451 312 2037 1451 313 Obtained by subtracting the non-elastic cross section from the 2037 1451 314 total cross section. Below 500 keV, resonance parameters are 2037 1451 315 used. 2037 1451 316 2037 1451 317 - MT3 : Non-elastic cross section 2037 1451 318 2037 1451 319 Calculated with the optical model over the whole energy range. 2037 1451 320 Below 500 keV, resonance parameters are used. 2037 1451 321 2037 1451 322 - MT4 : Total inelastic cross section 2037 1451 323 2037 1451 324 Sum of MT=51-91. 2037 1451 325 2037 1451 326 - MT5 : (n,anything) cross section 2037 1451 327 2037 1451 328 For energies below 20 MeV, MT5 contains the lumped (n,gamma x) 2037 1451 329 cross section, where x may represent neutron, proton, deuteron, 2037 1451 330 triton, Helium-3 or alpha. Using the relative yields of MF6/MT5, 2037 1451 331 the (n,gamma n), (n,gamma p), ..., (n,gamma alpha) can be 2037 1451 332 recovered. These cross sections are relatively small. However, 2037 1451 333 addition of these cross sections, which can not be stored in any 2037 1451 334 other MT-number, ensures that the partial cross sections add up 2037 1451 335 to the non-elastic cross section. Above 20 MeV, MT5 contains the 2037 1451 336 total non-elastic cross section, with which the information of 2037 1451 337 MF6/MT5 can be combined to obtain particle production cross 2037 1451 338 sections and (double-)differential cross sections. 2037 1451 339 2037 1451 340 - MT16 : (n,2n) cross section 2037 1451 341 - MT17 : (n,3n) cross section 2037 1451 342 - MT22 : (n,na) cross section 2037 1451 343 - MT28 : (n,np) cross section 2037 1451 344 - MT51-70 : (n,n') cross section for 1st-20th excited state 2037 1451 345 - MT91 : (n,n') continuum cross section 2037 1451 346 - MT102 : (n,gamma) cross section 2037 1451 347 2037 1451 348 Below 500 keV, resonance parameters are used. 2037 1451 349 2037 1451 350 - MT103 : (n,p) cross section 2037 1451 351 - MT104 : (n,d) cross section 2037 1451 352 - MT105 : (n,t) cross section 2037 1451 353 - MT106 : (n,h) cross section 2037 1451 354 - MT107 : (n,a) cross section 2037 1451 355 - MT108 : (n,2a) cross section 2037 1451 356 - MT111 : (n,2p) cross section 2037 1451 357 - MT600-610: (n,p) cross section for 0th-10th excited state 2037 1451 358 2037 1451 359 Obtained by mapping continuum (n,p) cross section from 2037 1451 360 pre-equilibrium and compound model on discrete states. 2037 1451 361 2037 1451 362 - MT649 : (n,p) continuum cross section 2037 1451 363 - MT650-655: (n,d) cross section for 0th-5th excited state 2037 1451 364 2037 1451 365 Obtained by mapping continuum (n,d) cross section from 2037 1451 366 pre-equilibrium and compound model on discrete states. 2037 1451 367 2037 1451 368 - MT699 : (n,d) continuum cross section 2037 1451 369 - MT700-705: (n,t) cross section for 0th-5th excited state 2037 1451 370 2037 1451 371 Obtained by mapping continuum (n,t) cross section from 2037 1451 372 pre-equilibrium and compound model on discrete states. 2037 1451 373 2037 1451 374 - MT749 : (n,t) continuum cross section 2037 1451 375 - MT750-752: (n,h) cross section for 0th-2nd excited state 2037 1451 376 2037 1451 377 Obtained by mapping continuum (n,h) cross section from 2037 1451 378 pre-equilibrium and compound model on discrete states. 2037 1451 379 2037 1451 380 - MT799 : (n,h) continuum cross section 2037 1451 381 - MT800-810: (n,a) cross section for 0th-10th excited state 2037 1451 382 2037 1451 383 Obtained by mapping continuum (n,a) cross section from 2037 1451 384 pre-equilibrium and compound model on discrete states. 2037 1451 385 2037 1451 386 - MT849 : (n,a) continuum cross section 2037 1451 387 2037 1451 388 ##### MF4: ANGULAR DISTRIBUTIONS OF SECONDARY PARTICLES 2037 1451 389 2037 1451 390 The versatility of MF6 for the storage of almost any secondary 2037 1451 391 distribution entails that we only use MF4 for the neutron elastic 2037 1451 392 scattering distribution. All data are generated with TALYS. 2037 1451 393 2037 1451 394 - MT2 : Elastic angular distribution 2037 1451 395 2037 1451 396 The flag LTT=3 is used to indicate a switch at 20 MeV from a 2037 1451 397 Legendre representation to a tabulated representation. For 2037 1451 398 incident energies below 20 MeV, the Legendre coefficients are 2037 1451 399 given on a sufficiently precise energy grid. They are a sum of 2037 1451 400 calculated Legendre coefficients for compound nucleus and 2037 1451 401 shape-elastic scattering. For incident energies above 20 MeV, 2037 1451 402 relative angular distributions are tabulated on an angular grid. 2037 1451 403 2037 1451 404 ##### MF6: PRODUCT ENERGY-ANGLE DISTRIBUTIONS 2037 1451 405 2037 1451 406 In MF6 we store all secondary energy, angle, and energy-angle 2037 1451 407 distributions, as well as all residual and discrete + continuum 2037 1451 408 photon production cross sections. We thus do not use MF12-15 for 2037 1451 409 the photon production that accompanies each reaction. All data 2037 1451 410 are generated with TALYS. 2037 1451 411 2037 1451 412 - MT5 : (n,anything) yields and energy-angle distributions 2037 1451 413 2037 1451 414 For energies below 20 MeV, MT5 contains the relative yields of 2037 1451 415 the (n,gamma x) reaction, where x may represent neutron, proton, 2037 1451 416 deuteron, triton, Helium-3 or alpha. Using the (n,gamma x) cross 2037 1451 417 section of MF3/MT3, the (n,gamma p), ..., (n,gamma alpha) cross 2037 1451 418 section can be recovered. For energies above 20 MeV, MT5 contains 2037 1451 419 the production yields of particles and residual products. It also 2037 1451 420 contains the secondary energy-angle distributions for all 2037 1451 421 particles and photons. First, the yields for neutrons are given 2037 1451 422 for the whole energy range. Next, on a secondary energy grid the 2037 1451 423 relative emission spectra are given together with the parameters 2037 1451 424 for the Kalbach systematics for angular distributions. Inelastic 2037 1451 425 scattering cross sections for discrete states have been broadened 2037 1451 426 and added to the continuum spectra. This procedure is repeated 2037 1451 427 for protons, deuterons, tritons, Helium-3, alpha particles and 2037 1451 428 photons. Finally, the residual production yields are given per 2037 1451 429 final product. All these yields and relative distributions can 2037 1451 430 be multiplied with the cross sections given in MF3/MT5 to get 2037 1451 431 the production cross sections and (double-)differential cross 2037 1451 432 sections. 2037 1451 433 2037 1451 434 - MT16 : (n,2n) energy-angle distr. and photon production 2037 1451 435 2037 1451 436 First, for each type of outgoing particle, the (trivial) integer 2037 1451 437 particle yields are given. Next, on a sufficiently dense incident 2037 1451 438 energy grid the secondary energy-angle distributions are 2037 1451 439 specified by means of the relative emission spectra and the 2037 1451 440 parameters for the Kalbach systematics for angular distributions. 2037 1451 441 Next, the photon yield is tabulated as a function of incident 2037 1451 442 energy. For each incident energy, the photon production is given 2037 1451 443 for all discrete gamma lines present in the final nucleus. A 2037 1451 444 continuum photon distribution is added to this. We assume 2037 1451 445 isotropy for all produced gamma rays. 2037 1451 446 2037 1451 447 For the following MT-numbers, the same procedure as for MT16 is 2037 1451 448 followed: 2037 1451 449 ----- 2037 1451 450 - MT17 : (n,3n) energy-angle distr. and photon production 2037 1451 451 - MT22 : (n,na) energy-angle distr. and photon production 2037 1451 452 - MT28 : (n,np) energy-angle distr. and photon production 2037 1451 453 - MT91 : (n,n') continuum energy-angle distr. and phot. prod. 2037 1451 454 - MT102 : (n,gamma) photon production 2037 1451 455 - MT108 : (n,2a) energy-angle distr. and photon production 2037 1451 456 - MT111 : (n,2p) energy-angle distr. and photon production 2037 1451 457 - MT649 : (n,p) continuum energy-angle distr. and photon prod. 2037 1451 458 - MT699 : (n,d) continuum energy-angle distr. and photon prod. 2037 1451 459 - MT749 : (n,t) continuum energy-angle distr. and photon prod. 2037 1451 460 - MT799 : (n,h) continuum energy-angle distr. and photon prod. 2037 1451 461 - MT849 : (n,a) continuum energy-angle distr. and photon prod. 2037 1451 462 ----- 2037 1451 463 2037 1451 464 - MT51 : (n,n') angular distribution and photon production 2037 1451 465 for first excited state 2037 1451 466 2037 1451 467 The angular distribution for inelastic scattering to the first 2037 1451 468 inelastic state is given with Legendre coefficients up to 20 MeV. 2037 1451 469 Next, the exclusive yields for all the discrete gamma rays that 2037 1451 470 originate from this particular level are given. 2037 1451 471 2037 1451 472 For the following MT-numbers, the same procedure as for MT51 is 2037 1451 473 followed: 2037 1451 474 ----- 2037 1451 475 - MT52-70 : (n,n') angular distribution and photon production 2037 1451 476 for 2nd-20th excited state 2037 1451 477 - MT600-610: (n,p) angular distribution and photon production 2037 1451 478 for 0th-10th excited state 2037 1451 479 - MT650-655: (n,d) angular distribution and photon production 2037 1451 480 for 0th-5th excited state 2037 1451 481 - MT700-705: (n,t) angular distribution and photon production 2037 1451 482 for 0th-5th excited state 2037 1451 483 - MT750-752: (n,h) angular distribution and photon production 2037 1451 484 for 0th-2nd excited state 2037 1451 485 - MT800-810: (n,a) angular distribution and photon production 2037 1451 486 for 0th-10th excited state 2037 1451 487 ----- 2037 1451 488 2037 1451 489 ***** 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 ****2037 1451 490 2037 1451 491 This file has been checked successfully by the BNL checking 2037 1451 492 codes CHECKR-6.12, FIZCON-6.12 and PSYCHE-6.12 [dun01] and has 2037 1451 493 been processed successfully into an MCNP library by the 2037 1451 494 processing code NJOY99.81 [mac00]. 2037 1451 495 2037 1451 496 *********************** R E F E R E N C E S **********************2037 1451 497 2037 1451 498 [akk85] J.M. Akkermans and H. Gruppelaar, Phys. Lett. 157B, 95 2037 1451 499 (1985). 2037 1451 500 [ben02] S. Benck, I. Slypen, J.-P. Meulders, V. Corcalciuc, and 2037 1451 501 M.B. Chadwick, Nucl. Sci. Eng. 140, 86 (2002). 2037 1451 502 [ben02b] S. Benck, I. Slypen, J.-P. Meulders, and V. Corcalciuc, 2037 1451 503 Nucl. Sci. Eng. 141, 1 (2002). 2037 1451 504 [ber03] O. Bersillon, Bruyeres-le-Chatel, private communication. 2037 1451 505 [bla52] J.M. Blatt and L.C. Biedenharn, Rev. Mod. Phys. 52, 725 2037 1451 506 (1952). 2037 1451 507 [dun01] C. Dunford, ENDF Utility Codes Release 6.12, (2001). 2037 1451 508 [gar84] D.G. Gardner, in Neutron Radiative Capture, OECD/NEA 2037 1451 509 Series on Neutron Physics and Nuclear Data in Science and 2037 1451 510 Technology, eds. A. Michaudon et al., p. 62 (1984). 2037 1451 511 [gil65] A. Gilbert and A.G.W. Cameron, Can. J. Phys. 43, 1446 2037 1451 512 (1965). 2037 1451 513 [hau52] W. Hauser and H. Feshbach, Phys. Rev. 87, 366 (1952). 2037 1451 514 [ign75] A.V. Ignatyuk, G.N. Smirenkin, and A.S. Tishin, Sov. J. 2037 1451 515 Nucl. Phys. 21, no. 3, 255 (1975). 2037 1451 516 [kal88] C. Kalbach, Phys. Rev. C37, 2350 (1988). 2037 1451 517 [kal01] C. Kalbach, PRECO-2000: Exciton model pre-equilibrium 2037 1451 518 code with direct reactions, Duke University 2001, 2037 1451 519 www.nndc.bnl.gov/nndcscr/model-codes/preco-2000/. 2037 1451 520 [kon03] A.J. Koning and J.P. Delaroche, Nucl. Phys. A713, 231 2037 1451 521 (2003). 2037 1451 522 [kon04] A.J. Koning, S. Hilaire and M.C. Duijvestijn, unpublished 2037 1451 523 (2004). 2037 1451 524 [kon04b] A.J. Koning and M.C. Duijvestijn, to be published 2037 1451 525 (2004). 2037 1451 526 [kop90] J. Kopecky and M. Uhl, Phys. Rev. C42, 1941 (1990). 2037 1451 527 [mac00] R.E. Macfarlane, NJOY99 - Code system for producing 2037 1451 528 pointwise and multigroup neutron and photon cross 2037 1451 529 sections from ENDF/B Data, RSIC PSR-480 (2000). 2037 1451 530 [mad88] D.G. Madland, in Proceedings of a Specialists' Meeting on 2037 1451 531 Preequilibrium Reactions, Semmering, Austria, 2037 1451 532 February 10-12 1988, (OECD, Paris 1988), p. 103. 2037 1451 533 [mol80] P.A. Moldauer, Nucl. Phys. A344, 185 (1980). 2037 1451 534 [mug81] S.F. Mughabghab, M. Divadeenam, and. N.E. Holden, 2037 1451 535 Neutron Cross Sections, Vol. I, Neutron Resonance 2037 1451 536 Parameters and Thermal Cross Sections (Academic Press, 2037 1451 537 1981). 2037 1451 538 [ray94] J. Raynal, Notes on ECIS94, CEA Saclay Report 2037 1451 539 No. CEA-N-2772, 1994. 2037 1451 540 [rip98] Handbook for calculations of nuclear reaction data: 2037 1451 541 Reference Input Parameter Library, IAEA-TECDOC-1034 2037 1451 542 (1998). 2037 1451 543 [sly03] I. Slypen, N. Nica, A.J. Koning, E. Raeymackers, 2037 1451 544 S. Benck, J.P. Meulders, and V. Corcalciuc, 2037 1451 545 Journ. Phys. G, November 2003 (2003). 2037 1451 546 2037 1451 547 ************************* C O N T E N T S ************************2037 1451 548 2037 1451 549 ***************** Program LINEAR (VERSION 2009-1) ***************2037 1451 550 For All Data Greater than 1.0000E-10 barns in Absolute Value 2037 1451 551 Data Linearized Using Energy Dependent Uncertainty 2037 1451 552 Energy Accuracy 2037 1451 553 (eV) (per-cent) 2037 1451 554 ----------- ----------- 2037 1451 555 0.0 .010000000 2037 1451 556 1.00000000 .010000000 2037 1451 557 2.00000000 .100000000 2037 1451 558 20000000.0 .100000000 2037 1451 559 ***************** Program RECENT (VERSION 2009-1) ***************2037 1451 560 for All Data Greater than 1.0000E-10 barns in Absolute Value 2037 1451 561 Data Linearized Using Energy Dependent Uncertainty 2037 1451 562 Energy Accuracy 2037 1451 563 (eV) (per-cent) 2037 1451 564 ----------- ----------- 2037 1451 565 0.0 .010000000 2037 1451 566 1.00000000 .010000000 2037 1451 567 2.00000000 .100000000 2037 1451 568 20000000.0 .100000000 2037 1451 569 ***************** Program SIGMA1 (VERSION 2009-1) ***************2037 1451 570 Data Doppler Broadened to 2100.00000 Kelvin 2037 1451 571 for All Data Greater than 1.0000E-10 barns in Absolute Value 2037 1451 572 Data Linearized Using Energy Dependent Uncertainty 2037 1451 573 Energy Accuracy 2037 1451 574 (eV) (per-cent) 2037 1451 575 ----------- ----------- 2037 1451 576 0.0 .010000000 2037 1451 577 1.00000000 .010000000 2037 1451 578 2.00000000 .100000000 2037 1451 579 20000000.0 .100000000 2037 1451 580 ***************** Program FIXUP (Version 2009-1) ****************2037 1451 581 Corrected ZA/AWR in All Sections-----------------------------Yes 2037 1451 582 Corrected Thresholds-----------------------------------------No 2037 1451 583 Extended Cross Sections to 20 MeV----------------------------No 2037 1451 584 Allow Cross Section Deletion---------------------------------No 2037 1451 585 Allow Cross Section Reconstruction---------------------------Yes 2037 1451 586 Make All Cross Sections Non-Negative-------------------------Yes 2037 1451 587 Delete Energies Not in Ascending Order-----------------------Yes 2037 1451 588 Deleted Duplicate Points-------------------------------------Yes 2037 1451 589 Check for Ascending MAT/MF/MT Order--------------------------Yes 2037 1451 590 Check for Legal MF/MT Numbers--------------------------------Yes 2037 1451 591 Allow Creation of Missing Sections---------------------------No 2037 1451 592 Allow Insertion of Energy Points-----------------------------No 2037 1451 593 Create Uniform Energy Grid-----------------------------------No 2037 1451 594 Delete Section if Cross Section =0 at All Energies-----------Yes 2037 1451 595 **************** Program DICTIN (VERSION 2009-1) ****************2037 1451 596 1 451 748 12037 1451 597 2 151 45 12037 1451 598 3 1 4860 12037 1451 599 3 2 1279 12037 1451 600 3 3 3714 12037 1451 601 3 4 1348 12037 1451 602 3 5 95 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644 3 608 78 12037 1451 645 3 609 81 12037 1451 646 3 610 78 12037 1451 647 3 649 99 12037 1451 648 3 650 84 12037 1451 649 3 651 83 12037 1451 650 3 652 80 12037 1451 651 3 653 81 12037 1451 652 3 654 78 12037 1451 653 3 655 74 12037 1451 654 3 699 91 12037 1451 655 3 700 57 12037 1451 656 3 701 59 12037 1451 657 3 702 69 12037 1451 658 3 703 65 12037 1451 659 3 704 59 12037 1451 660 3 705 57 12037 1451 661 3 749 78 12037 1451 662 3 750 49 12037 1451 663 3 751 49 12037 1451 664 3 752 30 12037 1451 665 3 800 69 12037 1451 666 3 801 77 12037 1451 667 3 802 82 12037 1451 668 3 803 81 12037 1451 669 3 804 80 12037 1451 670 3 805 80 12037 1451 671 3 806 79 12037 1451 672 3 807 80 12037 1451 673 3 808 79 12037 1451 674 3 809 77 12037 1451 675 3 810 76 12037 1451 676 3 849 93 12037 1451 677 4 2 1221 12037 1451 678 6 5 8030 12037 1451 679 6 16 420 12037 1451 680 6 17 54 12037 1451 681 6 22 629 12037 1451 682 6 28 341 12037 1451 683 6 51 136 12037 1451 684 6 52 122 12037 1451 685 6 53 122 12037 1451 686 6 54 115 12037 1451 687 6 55 111 12037 1451 688 6 56 104 12037 1451 689 6 57 110 12037 1451 690 6 58 120 12037 1451 691 6 59 102 12037 1451 692 6 60 99 12037 1451 693 6 61 117 12037 1451 694 6 62 109 12037 1451 695 6 63 107 12037 1451 696 6 64 106 12037 1451 697 6 65 102 12037 1451 698 6 66 102 12037 1451 699 6 67 99 12037 1451 700 6 68 102 12037 1451 701 6 69 105 12037 1451 702 6 70 102 12037 1451 703 6 91 1133 12037 1451 704 6 102 1070 12037 1451 705 6 108 143 12037 1451 706 6 111 73 12037 1451 707 6 600 54 12037 1451 708 6 601 62 12037 1451 709 6 602 55 12037 1451 710 6 603 56 12037 1451 711 6 604 62 12037 1451 712 6 605 57 12037 1451 713 6 606 54 12037 1451 714 6 607 59 12037 1451 715 6 608 54 12037 1451 716 6 609 55 12037 1451 717 6 610 61 12037 1451 718 6 649 594 12037 1451 719 6 650 37 12037 1451 720 6 651 46 12037 1451 721 6 652 42 12037 1451 722 6 653 46 12037 1451 723 6 654 42 12037 1451 724 6 655 42 12037 1451 725 6 699 265 12037 1451 726 6 700 28 12037 1451 727 6 701 34 12037 1451 728 6 702 35 12037 1451 729 6 703 36 12037 1451 730 6 704 37 12037 1451 731 6 705 37 12037 1451 732 6 749 158 12037 1451 733 6 750 28 12037 1451 734 6 751 37 12037 1451 735 6 752 30 12037 1451 736 6 800 54 12037 1451 737 6 801 66 12037 1451 738 6 802 66 12037 1451 739 6 803 65 12037 1451 740 6 804 65 12037 1451 741 6 805 65 12037 1451 742 6 806 68 12037 1451 743 6 807 56 12037 1451 744 6 808 57 12037 1451 745 6 809 66 12037 1451 746 6 810 59 12037 1451 747 6 849 572 12037 1451 748 2037 1 0 749 2037 0 0 750 20044.0000 43.5778800 0 0 1 02037 2151 751 20044.0000 1.00000000 0 0 1 02037 2151 752 1.00000E-5 500000.000 1 2 0 02037 2151 753 0.0 .360000000 0 0 2 02037 2151 754 43.2035000 0.0 0 0 144 242037 2151 755 -10000.0000 .500000000 1301.51000 1300.00000 1.51000000 0.0 2037 2151 756 15110.0000 .500000000 5.53000000 5.00000000 .530000000 0.0 2037 2151 757 23100.0000 .500000000 10.5300000 10.0000000 .530000000 0.0 2037 2151 758 27230.0000 .500000000 5.66000000 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.919826601 71585.6250 .897486244 71852.1000 .8751464652037 3 1 1827 72118.5750 .852807388 72385.0500 .830469196 72718.1438 .8025481032037 3 1 1828 72918.0000 .785796624 73117.8563 .767847726 73251.0938 .7558826432037 3 1 1829 73384.3313 .743918433 73450.9500 .737936873 73517.5688 .7313611202037 3 1 1830 73584.1875 .724785789 73717.4250 .711636408 73817.3532 .7017756202037 3 1 1831 73850.6625 .698489159 73917.2813 .691132546 74017.2094 .6800993262037 3 1 1832 74092.1555 .671825754 74117.1375 .669068371 74167.1016 .6628692312037 3 1 1833 74242.0478 .653572219 74316.9938 .644277311 74391.9399 .6336241412037 3 1 1834 74441.9040 .626523678 74491.8680 .619424811 74516.8500 .6158763892037 3 1 1835 74541.8321 .611727815 74591.7962 .603432963 74641.7603 .5951408172037 3 1 1836 74666.7422 .590996166 74679.2333 .588542886 74716.7063 .5811852032037 3 1 1837 74754.1794 .573829935 74791.6524 .566477522 74816.6344 .5615781302037 3 1 1838 74829.1255 .558670901 74866.5985 .549953208 74904.0715 .5412401692037 3 1 1839 74908.2352 .540272539 74928.6822 .534718490 74952.9216 .5281368802037 3 1 1840 74977.1610 .521558259 74999.8360 .515407456 75001.4004 .5149171812037 3 1 1841 75025.6398 .507324595 75049.8792 .499736492 75055.3070 .4980384812037 3 1 1842 75074.1186 .491394610 75098.3580 .482839702 75110.7779 .4784595432037 3 1 1843 75118.6944 .475261138 75143.3446 .465309606 75159.7781 .4586805392037 3 1 1844 75166.2489 .456072204 75176.2116 .451467790 75192.6451 .4438782162037 3 1 1845 75207.8521 .436860755 75209.0786 .436228666 75225.5121 .4277665252037 3 1 1846 75241.9456 .419312464 75244.1839 .418162363 75260.9074 .4085435022037 3 1 1847 75273.5485 .401280633 75277.8801 .398794408 75286.1897 .3934232602037 3 1 1848 75298.8308 .385260417 75311.4720 .377106636 75311.5762 .3770395102037 3 1 1849 75324.1131 .367886288 75336.7543 .358668662 75345.2724 .3524658592037 3 1 1850 75347.6931 .350498808 75361.5480 .339256736 75367.7365 .3342447282037 3 1 1851 75375.4029 .327425942 75384.6395 .319224088 75390.2005 .3142934882037 3 1 1852 75393.8761 .310705605 75403.1127 .301703272 75412.1129 .2929465382037 3 1 1853 75412.3493 .292696213 75420.8513 .283708917 75428.1334 .2760248422037 3 1 1854 75428.6188 .275473359 75436.3863 .266663963 75444.1538 .2578720032037 3 1 1855 75451.9213 .248412875 75459.6888 .238975768 75460.1743 .2383874662037 3 1 1856 75467.4563 .228872998 75475.2238 .218752435 75476.1947 .2174911932037 3 1 1857 75482.1175 .209200041 75488.1373 .200796369 75492.7007 .1944442622037 3 1 1858 75494.1571 .192276288 75500.1769 .183342485 75506.1967 .1744391762037 3 1 1859 75507.2647 .172865691 75512.2165 .165157099 75518.2363 .1558247412037 3 1 1860 75521.8288 .150281666 75524.2561 .146371001 75529.5963 .1378091522037 3 1 1861 75534.2568 .130373297 75538.9173 .122975293 75543.5778 .1156196322037 3 1 1862 75548.2383 .108311517 75552.8988 .101056998 75554.8407 .0980595242037 3 1 1863 75557.5593 .094039157 75561.2489 .088637461 75562.2198 .0872847842037 3 1 1864 75565.5210 .082739432 75566.5890 .081349565 75569.2105 .0779836392037 3 1 1865 75570.6670 .076234828 75572.3175 .074284633 75574.7449 .0716466012037 3 1 1866 75575.4245 .070922842 75578.5315 .067973937 75578.8229 .0677355592037 3 1 1867 75581.2502 .065810563 75582.9008 .064723540 75583.5804 .0642955662037 3 1 1868 75585.9107 .063164882 75586.9788 .062800684 75587.6584 .0625916962037 3 1 1869 75589.4060 .062297727 75590.8625 .062258639 75591.0567 .0622809022037 3 1 1870 75592.3189 .062468216 75593.5326 .062819731 75594.1151 .0630694872037 3 1 1871 75594.7463 .063361038 75596.2026 .064275387 75597.1735 .0650698352037 3 1 1872 75597.5619 .065402894 75598.7270 .066618197 75599.8922 .0680493512037 3 1 1873 75600.4747 .068880954 75601.0573 .069739990 75602.2224 .0717081762037 3 1 1874 75603.3875 .073946054 75603.7759 .074792190 75604.6255 .0766892082037 3 1 1875 75605.8634 .079808891 75607.0771 .083245564 75607.1014 .0833157002037 3 1 1876 75608.3393 .087306619 75609.5530 .091664133 75609.5773 .0917526752037 3 1 1877 75610.8152 .096755320 75611.6405 .100384574 75612.0289 .1022268422037 3 1 1878 75612.6843 .105375097 75613.7280 .110818554 75614.5048 .1152131252037 3 1 1879 75614.7718 .116741858 75615.8155 .123212077 75616.7865 .1297069632037 3 1 1880 75616.9807 .131103910 75617.7574 .136751184 75618.7284 .1443340822037 3 1 1881 75619.4566 .150439481 75619.6993 .152495722 75620.6703 .1613182582037 3 1 1882 75621.6412 .170775906 75621.9325 .173817174 75622.6121 .1809683962037 3 1 1883 75623.5830 .191909449 75624.5540 .203715957 75625.5249 .2163463962037 3 1 1884 75626.1075 .224453673 75626.4959 .229908045 75627.4668 .2444814992037 3 1 1885 75628.4378 .260057758 75628.6319 .263384775 75629.4087 .2767975872037 3 1 1886 75630.3796 .294699175 75630.5253 .297567421 75631.3505 .3139117882037 3 1 1887 75632.4186 .336635007 75632.5157 .338713675 75633.6808 .3656578722037 3 1 1888 75634.3120 .381423168 75634.8459 .394836542 75636.0110 .4264279042037 3 1 1889 75636.2053 .432112298 75637.1762 .460673454 75638.0986 .4899292052037 3 1 1890 75638.3413 .497669963 75639.5064 .537705292 75639.9919 .5556724492037 3 1 1891 75640.6715 .580954899 75641.6911 .621586081 75641.8852 .6298312542037 3 1 1892 75642.7106 .665068893 75643.7301 .711432780 75643.7785 .7137765772037 3 1 1893 75644.7495 .761028362 75645.7593 .813316714 75645.7690 .8138215552037 3 1 1894 75646.8662 .874682435 75647.7400 .926493020 75648.0022 .9421150962037 3 1 1895 75649.1381 1.01447401 75649.7207 1.05412787 75650.2742 1.091973092037 3 1 1896 75651.4101 1.17487484 75651.7014 1.19755736 75652.5558 1.264372272037 3 1 1897 75653.6821 1.35831929 75653.7209 1.36156957 75654.8861 1.465620952037 3 1 1898 75655.6628 1.53949036 75656.0512 1.57657775 75657.2163 1.694922622037 3 1 1899 75657.6435 1.74103534 75658.3814 1.82098263 75659.6242 1.965311552037 3 1 1900 75659.9349 2.00151316 75661.2554 2.16771153 75661.4884 2.197120832037 3 1 1901 75662.8866 2.38732117 75663.0419 2.40851913 75664.5954 2.636500302037 3 1 1902 75665.3334 2.75267760 75666.1489 2.88152155 75667.7024 3.144115472037 3 1 1903 75667.7801 3.15813217 75669.2559 3.42521526 75670.2269 3.612228462037 3 1 1904 75670.8094 3.72475328 75672.3629 4.04320843 75672.6736 4.110606282037 3 1 1905 75673.9164 4.38092229 75675.3146 4.70175604 75675.4699 4.737480022037 3 1 1906 75677.8002 5.30806271 75677.9555 5.34878204 75680.1304 5.920154652037 3 1 1907 75680.5965 6.05028657 75682.4607 6.57171137 75684.3249 7.124491092037 3 1 1908 75685.3347 7.42436550 75688.8300 8.52331069 75693.7236 10.13881202037 3 1 1909 75695.6654 10.7874291 75699.3938 12.0304883 75700.6366 12.44387592037 3 1 1910 75702.1901 12.9353686 75704.3650 13.6215054 75704.9864 13.80192582037 3 1 1911 75707.8216 14.6219811 75708.0934 14.7002396 75710.7344 15.37822892037 3 1 1912 75711.0451 15.4575268 75713.6084 16.0307346 75713.6472 16.03811172037 3 1 1913 75715.9386 16.4704800 75716.1716 16.5141116 75718.3854 16.85320462037 3 1 1914 75718.5796 16.8764325 75719.9000 17.0328133 75720.5991 17.11475422037 3 1 1915 75722.6963 17.2858325 75722.9100 17.3029143 75725.4150 17.40620102037 3 1 1916 75725.4926 17.4067914 75727.0850 17.4163983 75728.2889 17.38378202037 3 1 1917 75729.5900 17.3466215 75731.0852 17.2463878 75732.0950 17.17735422037 3 1 1918 75733.8815 16.9903005 75734.6000 16.9142403 75736.6778 16.61612952037 3 1 1919 75737.7653 16.4592079 75738.5420 16.3172113 75741.2607 15.81805542037 3 1 1920 75742.2704 15.5994254 75744.7560 15.0592472 75747.0863 14.48976482037 3 1 1921 75749.1835 13.9766226 75754.6984 12.5190001 75758.4268 11.53504842037 3 1 1922 75760.9124 10.8802356 75762.8543 10.3695521 75763.3980 10.23497152037 3 1 1923 75766.0390 9.58266413 75767.0488 9.33378662 75768.1362 9.082623982037 3 1 1924 75770.1946 8.60818931 75770.2334 8.59984072 75772.3307 8.149605672037 3 1 1925 75773.3404 7.93335111 75774.4279 7.71784108 75776.3698 7.334009852037 3 1 1926 75776.7193 7.27053271 75778.5059 6.94687598 75779.3991 6.785417792037 3 1 1927 75780.2924 6.63811591 75782.0789 6.34420700 75782.4284 6.286835492037 3 1 1928 75783.8654 6.07296089 75785.4577 5.83652320 75785.6520 5.810487572037 3 1 1929 75787.4385 5.57168683 75788.4871 5.43184433 75789.2250 5.343380492037 3 1 1930 75791.1669 5.11115888 75791.5164 5.06946984 75793.2641 4.882586472037 3 1 1931 75794.5457 4.74591428 75795.3613 4.66805887 75797.4585 4.468418752037 3 1 1932 75797.5750 4.45735669 75799.5558 4.28966026 75800.7792 4.186352542037 3 1 1933 75801.6530 4.12074631 75803.7502 3.96369809 75803.9833 3.946283802037 3 1 1934 75805.8474 3.82231523 75807.1874 3.73342928 75808.2554 3.670222952037 3 1 1935 75810.2944 3.54985733 75810.3914 3.54414319 75812.3333 3.441807092037 3 1 1936 75813.5955 3.37543000 75814.3723 3.33875927 75816.4112 3.242710432037 3 1 1937 75816.7996 3.22445354 75819.1299 3.12739241 75821.0718 3.046709062037 3 1 1938 75821.8485 3.01843128 75824.5671 2.91969691 75825.3439 2.891545492037 3 1 1939 75827.2857 2.82945259 75829.6160 2.75510510 75830.3927 2.733085642037 3 1 1940 75833.0143 2.65892550 75833.8881 2.63425065 75835.6358 2.590113232037 3 1 1941 75838.1603 2.52648564 75839.1312 2.50500067 75842.6265 2.427828382037 3 1 1942 75844.5684 2.38503695 75846.1219 2.35546063 75849.6173 2.289043522037 3 1 1943 75850.9766 2.26325910 75853.1127 2.22787772 75856.6080 2.170082252037 3 1 1944 75857.3848 2.15725808 75860.4918 2.11205698 75863.7930 2.064110482037 3 1 1945 75864.3755 2.05659454 75868.2593 2.00656462 75870.2012 1.981585982037 3 1 1946 75872.1430 1.95962793 75876.0268 1.91577392 75878.7454 1.885116842037 3 1 1947 75879.9105 1.87367244 75885.7362 1.81654262 75887.2897 1.801331922037 3 1 1948 75890.3967 1.77459154 75895.8339 1.72786560 75901.2712 1.686802752037 3 1 1949 75905.3977 1.65568244 75906.7084 1.64702783 75912.1457 1.611175192037 3 1 1950 75915.9809 1.58591769 75917.5829 1.57665997 75923.0202 1.545277752037 3 1 1951 75926.5641 1.52484627 75928.4574 1.51518869 75934.4772 1.484518242037 3 1 1952 75937.1473 1.47092989 75941.0796 1.45356675 75947.6820 1.424449362037 3 1 1953 75953.0222 1.40092387 75954.2844 1.39618087 75960.8867 1.371399092037 3 1 1954 75967.4891 1.34664170 75968.8970 1.34136713 75974.0915 1.324574402037 3 1 1955 75980.6939 1.30325002 75984.7718 1.29009106 75988.3643 1.279983982037 3 1 1956 75997.1027 1.25542532 76000.6467 1.24547497 76005.8412 1.232635042037 3 1 1957 76014.5796 1.21105646 76016.5215 1.20626531 76023.3181 1.191643862037 3 1 1958 76032.0565 1.17286168 76037.6879 1.16076717 76040.7949 1.155003242037 3 1 1959 76049.5333 1.13880546 76058.8543 1.12154102 76059.2427 1.120914082037 3 1 1960 76069.9231 1.10368903 76080.6033 1.08647812 76080.6034 1.086477992037 3 1 1961 76091.2837 1.07182866 76101.9640 1.05719021 76112.6443 1.042561452037 3 1 1962 76114.1007 1.04056780 76123.3246 1.03006137 76139.3450 1.011827642037 3 1 1963 76147.5981 1.00244141 76152.9382 .997291335 76166.5313 .9841912692037 3 1 1964 76180.1244 .971099447 76181.0954 .970164778 76193.7175 .9598520462037 3 1 1965 76207.3107 .948752410 76220.9038 .937658674 76225.7585 .9336988922037 3 1 1966 76241.2935 .923097737 76257.7994 .911841418 76271.3925 .9025766312037 3 1 1967 76277.2182 .899226313 76296.6369 .888065669 76316.0557 .8769109872037 3 1 1968 76317.9975 .875796091 76335.4744 .867427446 76354.8932 .8581335662037 3 1 1969 76374.3119 .848843815 76387.9050 .842343515 76393.7307 .8399600082037 3 1 1970 76415.0913 .831224311 76434.5100 .823286049 76438.3938 .8219483122037 3 1 1971 76461.6963 .813925622 76484.9988 .805906079 76519.9525 .7938817652037 3 1 1972 76527.7200 .791210839 76554.9063 .783543513 76589.8600 .7736899572037 3 1 1973 76620.9300 .764934550 76624.8138 .764044091 76659.7675 .7560332592037 3 1 1974 76694.7213 .748025141 76729.6750 .740019412 76760.7450 .7329052952037 3 1 1975 76776.2800 .729984364 76822.8850 .721224623 76869.4900 .7124674452037 3 1 1976 76900.5600 .706630775 76916.0950 .704206938 76962.7000 .6969373472037 3 1 1977 77032.6075 .686035817 77086.9800 .677559021 77102.5150 .6755116472037 3 1 1978 77176.3063 .665789142 77257.8650 .655045665 77273.4000 .6529996822037 3 1 1979 77339.4238 .645570858 77413.2150 .637269684 77506.4250 .6267854332037 3 1 1980 77553.0300 .621544084 77607.4025 .616292935 77716.1475 .6057922962037 3 1 1981 77832.6600 .594542954 77894.8000 .588543969 77956.9400 .5832875692037 3 1 1982 78097.8189 .571371988 78334.0356 .551395093 78524.7112 .5369852512037 3 1 1983 78715.3868 .522576486 78906.0623 .508168568 79192.0757 .4880824922037 3 1 1984 79287.4134 .481387589 79668.7645 .456150067 80050.1157 .4309140222037 3 1 1985 80431.4668 .407220972 80812.8179 .383528682 81003.4935 .3716829412037 3 1 1986 81384.8446 .348936995 81766.1958 .326191778 81956.8713 .3151687902037 3 1 1987 82528.8980 .282101036 83100.9246 .249958874 83291.6002 .2392452862037 3 1 1988 83672.9513 .218379332 84024.3847 .199151136 84054.3024 .1975548442037 3 1 1989 84375.8181 .180400658 84621.1434 .167312298 84768.3385 .1596124762037 3 1 1990 85030.0188 .145924977 85357.1191 .128817463 85553.3793 .1185545122037 3 1 1991 85684.2194 .111713588 85815.0595 .104873847 85962.2548 .0971811012037 3 1 1992 85994.9648 .095472196 86060.3849 .091904119 86133.9824 .0878913602037 3 1 1993 86201.8850 .084190500 86207.5799 .083865491 86261.6100 .0807832362037 3 1 1994 86315.6400 .077702340 86321.3350 .077377774 86369.6700 .0744685692037 3 1 1995 86423.7000 .071218943 86441.0225 .070177873 86460.6769 .0689087252037 3 1 1996 86497.6538 .066522699 86530.9663 .064375020 86534.6307 .0641214092037 3 1 1997 86571.6075 .061564958 86590.9288 .060230566 86596.2588 .0598391562037 3 1 1998 86620.9100 .058030665 86646.8938 .056127036 86651.8907 .0557313352037 3 1 1999 86672.5444 .054098112 86693.1982 .052467113 86698.8613 .0520206292037 3 1 2000 86713.8519 .050741431 86734.5057 .048982117 86737.8369 .0486989772037 3 1 2001 86755.1594 .047109190 86770.6498 .045690576 86776.8125 .0451274252037 3 1 2002 86786.1400 .044195171 86799.4650 .042866263 86812.7900 .0415404552037 3 1 2003 86815.7882 .041242952 86826.1150 .040127360 86839.4400 .0386920872037 3 1 2004 86843.4375 .038262992 86852.7650 .037191042 86865.4238 .0357418292037 3 1 2005 86866.0900 .035660443 86876.0838 .034444096 86886.0775 .0332322892037 3 1 2006 86887.4100 .033071437 86896.7375 .031866638 86904.7325 .0308384822037 3 1 2007 86909.3963 .030241322 86912.7275 .029785627 86920.7225 .0286970262037 3 1 2008 86928.7175 .027614253 86931.3825 .027255562 86936.7125 .0264947882037 3 1 2009 86944.7075 .025361378 86952.7025 .024236984 86953.3688 .0241440962037 3 1 2010 86959.6982 .023230500 86965.6944 .022372363 86971.6907 .0215219862037 3 1 2011 86977.6869 .020680501 86983.6832 .019849187 86989.6794 .0190296492037 3 1 2012 86990.0125 .018984881 86995.6757 .018270613 87001.0057 .0176125832037 3 1 2013 87001.6719 .017537407 87006.8354 .016969735 87007.0019 .0169519072037 3 1 2014 87011.1660 .016561233 87013.9975 .016304096 87015.4966 .0161931562037 3 1 2015 87018.6613 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