3-Li- 6 ENDF/B-VII.0 Processed by Red Cullen using PREPRO2007. 1 0 0 0 3006.00000 5.96340000 0 0 0 0 325 1451 1 0.0 0.0 0 0 0 6 325 1451 2 1.00000000 20000000.0 1 0 10 7 325 1451 3 600.000000 0.0 1 0 370 80 325 1451 4 3-Li- 6 LANL EVAL-APR06 G.M.Hale, P.G.Young 325 1451 5 DIST-DEC06 325 1451 6 ----ENDF/B-VII MATERIAL 325 325 1451 7 -----INCIDENT NEUTRON DATA 325 1451 8 ------ENDF-6 FORMAT 325 1451 9 325 1451 10 **************************************************************** 325 1451 11 325 1451 12 MODIFICATION OF ENDF/B-VI EVALUATION FOR ENDF/B-VII 325 1451 13 G. M. Hale and P. G. Young (4/12/06) 325 1451 14 325 1451 15 1. Standard cross sections for MT=105 from the ENDF/B-VII 325 1451 16 international standards analysis were incorporated below 325 1451 17 2.8 MeV. The previous evaluation (ENDF/B-VI) was smoothed 325 1451 18 slightly between 2.8-3.4 MeV for a smooth join of the data. 325 1451 19 325 1451 20 2. MF=4, MT=2 elastic angular distributions from the ENDF/B-VII 325 1451 21 R-Matrix analysis were added below 2.8 MeV. 325 1451 22 325 1451 23 3. MF=6, MT=105 angular distributions were added from the 325 1451 24 ENDF/B-VII R-Matrix analysis below 2.8 MeV. 325 1451 25 325 1451 26 4. MF=33, MT=105 data from the ENDF/B-VII international 325 1451 27 standards analysis were incorporated into the evaluation. 325 1451 28 325 1451 29 **************************************************************** 325 1451 30 325 1451 31 ENDF/B-VII CONVERTED FROM ENDF/B-VI BY NNDC OCT 2004 325 1451 32 325 1451 33 **************************************************************** 325 1451 34 325 1451 35 MOD1 OF ENDF/B-VI 325 1451 36 325 1451 37 The following revisions were made for MOD1 of ENDF/B-VI: 325 1451 38 325 1451 39 1. MF=1,MT=451 - Comments were added regarding estimated 325 1451 40 (expanded) covariance for the Standards Cross Sections. 325 1451 41 2. MF=3,MT=53 - LF flag and Q-value corrected. 325 1451 42 325 1451 43 ***************************************************************** 325 1451 44 ****************************************************************** 325 1451 45 325 1451 46 ENDF/VI EVALUATION 325 1451 47 G. M. Hale and P. G. Young 325 1451 48 325 1451 49 MAJOR CHANGES FROM VERSION V OF ENDF/B ARE: 325 1451 50 325 1451 51 1. Inclusion of the ENDF/B-VI standard (n,t) cross section 325 1451 52 from the simultaneous standards analysis (ca85) over the 325 1451 53 energy range thermal to 1 MeV. 325 1451 54 2. Replacement of all major cross sections and elastic angular 325 1451 55 distributions at energies between 10^-5 eV and 3 MeV with 325 1451 56 results from the R-matrix analysis performed in conjunction 325 1451 57 with the simultaneous standards analysis. 325 1451 58 3. Revision of the elastic cross sections and angular distri- 325 1451 59 butions at energies between 3 and 20 MeV to match recent 325 1451 60 experimental data, resulting in a general decrease of the 325 1451 61 elastic cross section in this energy range. 325 1451 62 4. Revision of the (n,n')d cross sections to account for 325 1451 63 recent measurements, resulting in a general increase in 325 1451 64 the total (n,n')d cross section that tends to offset the 325 1451 65 decrease in the elastic cross section and maintain about 325 1451 66 the same total cross section as before. 325 1451 67 325 1451 68 325 1451 69 ****************************************************************** 325 1451 70 325 1451 71 STANDARDS COVARIANCES 325 1451 72 325 1451 73 Phase 1 reviewers of the ENDF/B-VI standards cross sections have 325 1451 74 expressed the concern that the uncertainties resulting from the 325 1451 75 combination of R-matrix and simultaneous evaluations might have 325 1451 76 led to uncertainties that are too small. As a result, the 325 1451 77 Standards Subcommittee produced (at the May, 1990 CSEWG meeting) 325 1451 78 a set of expanded covariance estimates for the standard cross 325 1451 79 section reactions. These uncertainties are estimates such that 325 1451 80 if a modern day experiment were performed on a given standard 325 1451 81 cross section using the best techniques, approximately 2/3 of 325 1451 82 the results should fall within these expanded uncertainties. The 325 1451 83 expanded uncertainties for the Li-6(n,t) cross section are given 325 1451 84 in the following table and are compared to values from the 325 1451 85 combined output of the standards covariance analysis: 325 1451 86 325 1451 87 Energy Range Estimated Uncertainty Combined Analysis 325 1451 88 (keV) (percent) (percent) 325 1451 89 325 1451 90 1.0E-08 - 0.1 0.3 0.14 325 1451 91 0.1 - 1.0 0.5 325 1451 92 1.0 - 10. 0.7 0.14 325 1451 93 10. - 50. 0.9 325 1451 94 50. - 90. 1.1 0.25 325 1451 95 90. - 150 1.5 325 1451 96 150 - 450 2.0 0.29 325 1451 97 450 - 650 5.0 325 1451 98 650 - 800 2.0 0.36 325 1451 99 800 - 1000 5.0 325 1451 100 325 1451 101 **************************************************************** 325 1451 102 325 1451 103 325 1451 104 mf=2 --------- resonance parameters ---------------------------- 325 1451 105 325 1451 106 mt=151 effective scattering radius = 2.31175e-13 cm. 325 1451 107 325 1451 108 mf=3 --------- smooth cross sections --------------------------- 325 1451 109 325 1451 110 the 2200 m/s cross sections are as follows: 325 1451 111 mt=1 sigma = 941.6928 barns 325 1451 112 mt=2 sigma = 0.67157 barns 325 1451 113 mt=102 sigma = 0.03850 barns 325 1451 114 mt=105 sigma = 940.9827 barns 325 1451 115 325 1451 116 mt=1 total cross section 325 1451 117 below 3 mev, the values are taken from an r-matrix 325 1451 118 analysis by hale, dodder, and witte (ha84) which takes 325 1451 119 into account data from all reactions possible in 7li 325 1451 120 up to 4 mev neutron energy. total cross section data 325 1451 121 considered in this analysis were those of ha75 and sm77. 325 1451 122 between 3 and 20 mev, the total was taken to be the 325 1451 123 sum of mt=2,4,24,102,103, and 105, which generally 325 1451 124 follows the measurements of sm82, ke79, kn77, go72, 325 1451 125 and fo71. 325 1451 126 mt=2 elastic cross section 325 1451 127 below 3 mev, the values are taken from the r-matrix 325 1451 128 analysis cited for mt=1, which includes the elastic 325 1451 129 measurements of sm82 and la61. above 3 mev, the curve 325 1451 130 is a smooth representation of the data of kn79 and ba63 325 1451 131 up to 7.5 mev, and of that of ho79 between 7.5 and 13 325 1451 132 mev. the curve passes through the average of several 325 1451 133 measurements at 14 mev, and is extrapolated to 20 mev 325 1451 134 using the shape of an optical model calculation. 325 1451 135 mt=4 total inelastic cross section 325 1451 136 sum of mt=51 through mt=81. 325 1451 137 mt=24 (n,2n)alpha cross section 325 1451 138 passes through the point of mather and paine (ma69) at 325 1451 139 14 mev, taking into account the measurements of as63. 325 1451 140 mt=51,52,54-56,58-81 (n,n')d continuum 325 1451 141 represented by continuum-level contributions in 6li, 325 1451 142 binned in .5-mev intervals. The energy-angle spectra 325 1451 143 are determined by a 3-body phase-space calculation, 325 1451 144 assuming isotropic center-of mass distributions. at 325 1451 145 each energy, the sum of the continuum-level 325 1451 146 contributions is normalized to an assumed energy-angle 325 1451 147 integrated continuum cross section which approximates 325 1451 148 the difference of the nonelastic sigma and the 325 1451 149 contribution from the first and second levels in 6li. 325 1451 150 the steep rise of the pseudo-level cross sections from 325 1451 151 their thresholds and the use of fixed bin widths over 325 1451 152 finite angles produces anomolous structure in the 325 1451 153 individual cross sections which is especially apparent 325 1451 154 near the thresholds. some effort has been made to 325 1451 155 smooth out these effects, but they remain to some 325 1451 156 extent. 325 1451 157 mt=53 (n,n1)d discrete level cross section 325 1451 158 has p-wave penetrability energy dependence from threshold 325 1451 159 to 3.2 mev. matched at higher energies to a curve 325 1451 160 through fitted legendre coefficients from experimental 325 1451 161 data of sa82, ho79, sm80, ho68, ba63. 325 1451 162 mt=57 (n,n2)gamma cross section 325 1451 163 is based on the available experimental data, especially 325 1451 164 that of ho79, li80, sm82, ho68. 325 1451 165 gradually to 20 mev. smooth curve drawn through data 325 1451 166 of pr69 and be75. 325 1451 167 mt=102 (n,gamma) cross section 325 1451 168 unchanged from version v, which was based on the thermal 325 1451 169 measurement of jurney (ju73) and the pendlebury 325 1451 170 evaluation (pe64) at higher energies. 325 1451 171 mt=103 (n,p) cross section 325 1451 172 threshold to 9 mev, based on the data of ba65.extended to 325 1451 173 20 mev through the 14 mev data of fr54 and ba53. 325 1451 174 mt=105 (n,t) cross section 325 1451 175 below 3 mev, values are taken from the r-matrix analysis, 325 1451 176 which includes (n,t) measurements from re78, la78, br77, 325 1451 177 ov74, and ba75. between 3 and 5 mev, the values are 325 1451 178 based on ba75, and at higher energies are taken from the 325 1451 179 evaluation of pe64, extended to 20 mev considering the 325 1451 180 data of ke58. 325 1451 181 325 1451 182 325 1451 183 mf = 4-------------------angular distributions------------------- 325 1451 184 325 1451 185 mt=2 elastic cross section 325 1451 186 legendre coefficients determined as follows: 325 1451 187 below 4 mev, coefficients up to l=6 were taken from 325 1451 188 the r-matrix analysis , which included the measurements 325 1451 189 la61 and sm 82. above 4 mev, the coefficients represent 325 1451 190 fits to the measurements of ho68, ho79, kn79, sm82, 325 1451 191 de73, ba63, ab70, and hy68. most emphasis was placed 325 1451 192 on the data of ho79, kn79, sm82. extrapolation of the 325 1451 193 coefficients to 20 mev was aided by optical model 325 1451 194 calculations. 325 1451 195 mt=24 (n,2n) cross section 325 1451 196 lab distributions obtained by integrating over energy the 325 1451 197 4-body phase-space spectra that result from transforming 325 1451 198 isotropic center-of-mass distributions to the laboratory 325 1451 199 system. 325 1451 200 mt=51-81 (n,n')d cross sections 325 1451 201 excitation energy binned data is assumed isotropic in the 325 1451 202 center of mass reference system. mt = 53 and 57 325 1451 203 are real levels. mt = 57 is assumed to be isotropic 325 1451 204 in the two-body reference system. mt = 53 is given as 325 1451 205 anisotropic, based on fits of legendre expansions to 325 1451 206 the experimental data of ab70, ba63, ho68, ho79, me65, 325 1451 207 hy68, wo62, sa82. 325 1451 208 mt=105 (n,t).cross section (to be added) 325 1451 209 legendre coefficients obtained from the r-matrix analysis 325 1451 210 are supplied at energies below 4 mev. the analysis 325 1451 211 takes into account (n,t) angular distribution 325 1451 212 measurements from kn83, co82, dr82, br77, ba75, and 325 1451 213 ov74. 325 1451 214 325 1451 215 325 1451 216 mf = 5---------secondary energy distributions-------------------- 325 1451 217 325 1451 218 mt=24 (n,2n) 325 1451 219 lab distributions obtained by integrating over angle the 4- 325 1451 220 body phase-space spectra that result from transforming 325 1451 221 isotropic center-of-mass distributions to the laboratory 325 1451 222 system. 325 1451 223 325 1451 224 325 1451 225 mf = 12--------gamma-ray multiplicities-------------------------- 325 1451 226 325 1451 227 mt=57 (n,n2) gamma 325 1451 228 energy taken from aj74. multiplicity assumed to be one. 325 1451 229 mt=102 (n,gamma) 325 1451 230 energies and transition arrays for radiative capture taken 325 1451 231 from ju73, as reported in aj74. the lp flag was used to 325 1451 232 describe the mt=102 photons. 325 1451 233 325 1451 234 325 1451 235 mf = 14--------gamma-ray angular distributions------------------- 325 1451 236 325 1451 237 mt=57 (n,n2)gamma 325 1451 238 the gamma is assumed isotropic. 325 1451 239 mt=102 (n,gamma) 325 1451 240 .the two high-energy gammas are assumed isotropic. data on 325 1451 241 the 477 kev gamma indicate isotropy. 325 1451 242 325 1451 243 325 1451 244 mf=33----------cross section covariances------------------------- 325 1451 245 (to be added later) 325 1451 246 325 1451 247 the relative covariances for mt=1,2, and 105 below 4 mev are 325 1451 248 given in file 33. they are based on calculations using the co- 325 1451 249 variances of the r-matrix parameters in first-order error 325 1451 250 propogation. 325 1451 251 mt=1 total 325 1451 252 relative covariances entered as nc-type sub-subsection, 325 1451 253 implying that they are to be constructed from those for 325 1451 254 mt=2 and 105. they are not intended for use at energies 325 1451 255 above 4 mev. 325 1451 256 mt=2,105 elastic and (n,t) 325 1451 257 relative covariances among these two cross sections are 325 1451 258 entered explicitly as ni-type sub-subsections in the 325 1451 259 lb=5 (direct) representation at energies below 4 mev. 325 1451 260 although values for the 3.95-4.05 mev bin are repeated 325 1451 261 in a 4-20 mev bin, the covariances are not intended for 325 1451 262 use at energies above 4 mev. 325 1451 263 325 1451 264 325 1451 265 --------------------- references -------------------------------- 325 1451 266 325 1451 267 ab70 U.Abbondanno, Nuo.Cim. A166,139(1970). 325 1451 268 aj74 f.ajzenberg-selove and t.lauritsen, nucl. phys. a227,55 325 1451 269 (1974). 325 1451 270 ar64 a.h.armstrong, j.gammel, l.rosen, and g.m.frye, nucl. phys. 325 1451 271 52,505 (1964). 325 1451 272 as63 v.j.ashby et al, phys. rev. 129,1771 (1963). 325 1451 273 ba53 m.e.battat and f.l.ribe, phys.rev. 89,80 (1953). 325 1451 274 ba63 r.batchelor and j.h.towle, nucl. phys. 47,385 (1963). 325 1451 275 ba65 r.bass, c.bindhardt, and k.kruger, eandc(e)-57u (1965). 325 1451 276 ba75 c.m.bartle, proc. conf. on nuclear cross sections and 325 1451 277 technology, vol.2,688 (1975), and private communication 325 1451 278 (1976). see also nucl. phys. a330, 1 (1979). 325 1451 279 be75 besotosnyj et al., yk-19, 77 (1975). 325 1451 280 br77 r.e.brown,g.g.ohlsen,r.f.haglund, and n.jarmie, phys. rev. 325 1451 281 16c, 513 (1977). 325 1451 282 ca85 a.d.carlson,w.p.poenitz,g.m.hale, and r.w.peele, nuclear 325 1451 283 data for basic and applied science (santa fe, n.m.), 1429 325 1451 284 (1985). 325 1451 285 co67 j.a.cookson and d.dandy, nucl. phys. a91,273 (1967). 325 1451 286 co82 h.conde,t.andersson,l.nilsson, and c.nordborg, nuclear data 325 1451 287 for science and technology (antwerp, belgium), 447 (1982). 325 1451 288 de73 F.Demanins et al., infn/be-73 (1973). 325 1451 289 dr82 m.drosg,d.m.drake,r.a.hardekopf, and g.m.hale, la-9129-ms 325 1451 290 (1982). 325 1451 291 dr85 m.drosg et al., santa fe conf.1, 145(1985). 325 1451 292 fo71 d.g.foster and d.w.glasgow, phys. rev. c3,576 (1971). 325 1451 293 fr54 g.m.frye, phys. rev. 93,1086 (1954). 325 1451 294 go72 c.a.goulding and p.stoler, eandc(us)-176u,161 (1972). 325 1451 295 ha75 j.a.harvey and n.w.hill, nuclear cross sections and 325 1451 296 technology (washington, d.c.), 244 (1975). 325 1451 297 ha84 g.m.hale, nuclear standard reference data (geel,belgium) 325 1451 298 iaea tecdoc-335, 103 (1984). describes preliminary analysis. 325 1451 299 ho68 j.c.hopkins,d.m.drake, and h.conde, nucl. phys. a107,139 325 1451 300 (1968), and j.c.hopkins, d.m.drake, and h.conde, la-3765 325 1451 301 (1967). 325 1451 302 ho79 h.h.hogue et al., n.s.&e. 69, 22 (1979). 325 1451 303 ju73 e.t.jurney, lasl, private communication (1973). 325 1451 304 ke58 r.d.kern and w.e.kreger, phys. rev. 112, 926 (1958). 325 1451 305 ke79 j.d.kellie,g.p.lamaze, and r.b.schwartz, nuclear cross 325 1451 306 sections for technology (knoxville, tn.), 48 (1979). 325 1451 307 kn77 h.h.knitter,c.budtz-jorgensen,m.mailly, and r.vogt, eur- 325 1451 308 5726e (1977). 325 1451 309 kn79 h.d.knox,r.m.white, and r.o.lane, n.s.&e. 69, 223 (1979). 325 1451 310 kn83 h.h.knitter,c.budtz-jorgensen,d.l.smith, and d.marletta, 325 1451 311 n.s.&e. 83, 229(1983). 325 1451 312 la61 r.o.lane,a.s.langsdorf,j.e.monahan, and a.j.elwyn, ann. 325 1451 313 phys.12, 135 (1961). 325 1451 314 la78 g.p.lamaze,o.a.wasson,r.a.schrack, and a.d.carlson, n.s.&e. 325 1451 315 68, (1978). 325 1451 316 li80 p.w.lisowski et al., la-8342 (1980). 325 1451 317 ma69 d.s.mather and l.f.paine, awre-o-47/69 (1969). 325 1451 318 me65 f.merchez,n.v.sen,v.regis, and r.bouchez, compt. rend. 260, 325 1451 319 3922 (1965). 325 1451 320 ov74 j.c.overley,r.m.sealock, and d.h.ehlers, nucl. phys. a221, 325 1451 321 573 (1974). 325 1451 322 pe64 e.d.pendlebury, awre-o-60/64 (1964). 325 1451 323 pr69 g.presser et al., nuc.phys. a131, 679(1969). 325 1451 324 re78 c.renner,j.a.harvey,n.w.hill,g.l.morgan, and k.pusk, bull. 325 1451 325 am. phys. soc. 23, 526 (1978). 325 1451 326 sa82 e.t.sadowski,h.knox,d.a.resler, and r.o.lane, bap 27,624(c5) 325 1451 327 (1982). 325 1451 328 sm77 a.b.smith,p.guenther,d.havel, and j.f.whalen, anl/ndm-29 325 1451 329 (1977). 325 1451 330 sm82 a.b.smith,p.t.guenther, and j.f.whalen, nucl. phys. a373, 325 1451 331 305 (1982). 325 1451 332 wo62 c.wong,j.d.anderson, and j.w.mcclure, nucl. phys. 33,680 325 1451 333 (1962). 325 1451 334 325 1451 335 ****************************************************************** 325 1451 336 325 1451 337 ***************** Program LINEAR (VERSION 2007-1) *************** 325 1451 338 For All Data Greater than 1.0000E-10 barns in Absolute Value 325 1451 339 Data Linearized Using Energy Dependent Uncertainty 325 1451 340 Energy Accuracy 325 1451 341 (eV) (per-cent) 325 1451 342 ----------- ----------- 325 1451 343 0.0 .010000000 325 1451 344 1.00000000 .010000000 325 1451 345 10.0000000 .100000000 325 1451 346 2.00000E+9 .100000000 325 1451 347 ***************** Program SIGMA1 (VERSION 2007-1) *************** 325 1451 348 Data Doppler Broadened to 600.000000 Kelvin 325 1451 349 for All Data Greater than 1.0000E-10 barns in Absolute Value 325 1451 350 Data Linearized Using Energy Dependent Uncertainty 325 1451 351 Energy Accuracy 325 1451 352 (eV) (per-cent) 325 1451 353 ----------- ----------- 325 1451 354 0.0 .010000000 325 1451 355 1.00000000 .010000000 325 1451 356 10.0000000 .100000000 325 1451 357 2.00000E+9 .100000000 325 1451 358 ***************** Program FIXUP (Version 2007-1) **************** 325 1451 359 Corrected ZA/AWR in All Sections-----------------------------Yes 325 1451 360 Corrected Thresholds-----------------------------------------No 325 1451 361 Extended Cross Sections to 20 MeV----------------------------No 325 1451 362 Allow Cross Section Deletion---------------------------------Yes 325 1451 363 Allow Cross Section Reconstruction---------------------------Yes 325 1451 364 Make All Cross Sections Non-Negative-------------------------Yes 325 1451 365 Delete Energies Not in Ascending Order-----------------------Yes 325 1451 366 Deleted Duplicate Points-------------------------------------Yes 325 1451 367 Check for Ascending MAT/MF/MT Order--------------------------Yes 325 1451 368 Check for Legal MF/MT Numbers--------------------------------Yes 325 1451 369 Allow Creation of Missing Sections---------------------------No 325 1451 370 Allow Insertion of Energy Points-----------------------------No 325 1451 371 Create Uniform Energy Grid-----------------------------------No 325 1451 372 Delete Section if Cross Section =0 at All Energies-----------Yes 325 1451 373 **************** Program DICTIN (VERSION 2007-1) **************** 325 1451 374 1 451 454 0 325 1451 375 2 151 4 0 325 1451 376 3 1 360 0 325 1451 377 3 2 132 0 325 1451 378 3 4 44 0 325 1451 379 3 24 15 0 325 1451 380 3 51 35 0 325 1451 381 3 52 33 0 325 1451 382 3 53 17 0 325 1451 383 3 54 31 0 325 1451 384 3 55 29 0 325 1451 385 3 56 27 0 325 1451 386 3 57 17 0 325 1451 387 3 58 21 0 325 1451 388 3 59 20 0 325 1451 389 3 60 21 0 325 1451 390 3 61 18 0 325 1451 391 3 62 18 0 325 1451 392 3 63 17 0 325 1451 393 3 64 17 0 325 1451 394 3 65 16 0 325 1451 395 3 66 15 0 325 1451 396 3 67 14 0 325 1451 397 3 68 13 0 325 1451 398 3 69 11 0 325 1451 399 3 70 12 0 325 1451 400 3 71 11 0 325 1451 401 3 72 10 0 325 1451 402 3 73 10 0 325 1451 403 3 74 9 0 325 1451 404 3 75 8 0 325 1451 405 3 76 7 0 325 1451 406 3 77 6 0 325 1451 407 3 78 7 0 325 1451 408 3 79 7 0 325 1451 409 3 80 6 0 325 1451 410 3 81 5 0 325 1451 411 3 102 189 0 325 1451 412 3 103 23 0 325 1451 413 3 105 206 0 325 1451 414 4 2 334 0 325 1451 415 4 24 184 0 325 1451 416 4 51 8 0 325 1451 417 4 52 8 0 325 1451 418 4 53 38 0 325 1451 419 4 54 8 0 325 1451 420 4 55 8 0 325 1451 421 4 56 8 0 325 1451 422 4 57 8 0 325 1451 423 4 58 8 0 325 1451 424 4 59 8 0 325 1451 425 4 60 8 0 325 1451 426 4 61 8 0 325 1451 427 4 62 8 0 325 1451 428 4 63 8 0 325 1451 429 4 64 8 0 325 1451 430 4 65 8 0 325 1451 431 4 66 8 0 325 1451 432 4 67 8 0 325 1451 433 4 68 8 0 325 1451 434 4 69 8 0 325 1451 435 4 70 8 0 325 1451 436 4 71 8 0 325 1451 437 4 72 8 0 325 1451 438 4 73 8 0 325 1451 439 4 74 8 0 325 1451 440 4 75 8 0 325 1451 441 4 76 8 0 325 1451 442 4 77 8 0 325 1451 443 4 78 8 0 325 1451 444 4 79 8 0 325 1451 445 4 80 8 0 325 1451 446 4 81 8 0 325 1451 447 5 24 266 0 325 1451 448 6 105 173 0 325 1451 449 12 57 4 0 325 1451 450 12 102 13 0 325 1451 451 14 57 1 0 325 1451 452 14 102 1 0 325 1451 453 33 105 559 0 325 1451 454 325 1 0 455 325 0 0 456 3006.00000 5.96340000 0 0 1 0 325 2151 457 3006.00000 1.00000000 0 0 1 0 325 2151 458 1.00000E-5 100000.000 0 0 0 0 325 2151 459 1.00000000 .231175000 0 0 0 0 325 2151 460 325 2 0 461 325 0 0 462 3006.00000 5.96340000 0 0 0 0 325 3 1 463 0.0 0.0 0 0 1 1071 325 3 1 464 1071 2 325 3 1 465 1.00000E-5 52311.6328 1.02999E-5 51544.3363 1.06087E-5 50788.5272 325 3 1 466 1.09269E-5 50043.4517 1.12544E-5 49309.7568 1.15920E-5 48586.4017 325 3 1 467 1.19395E-5 47874.0307 1.22976E-5 47171.7309 1.26662E-5 46480.0958 325 3 1 468 1.30462E-5 45798.1494 1.34372E-5 45126.7352 1.38403E-5 44464.6648 325 3 1 469 1.42552E-5 43812.7673 1.46827E-5 43170.0457 1.51229E-5 42537.0454 325 3 1 470 1.55765E-5 41912.9364 1.60434E-5 41298.4556 1.65246E-5 40692.5549 325 3 1 471 1.70199E-5 40095.9169 1.75304E-5 39507.7024 1.80559E-5 38928.3794 325 3 1 472 1.85975E-5 38357.2521 1.91550E-5 37794.8240 1.97295E-5 37240.3399 325 3 1 473 2.03209E-5 36694.2613 2.09305E-5 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3105 1799 5.89762E-4 6783.93265 6.07452E-4 6683.70276 6.25661E-4 6584.99445 325 3105 1800 6.44427E-4 6487.66441 6.63744E-4 6391.80809 6.83653E-4 6297.29128 325 3105 1801 7.04146E-4 6204.20524 7.25267E-4 6112.41793 7.47007E-4 6022.02249 325 3105 1802 7.69413E-4 5932.88888 7.92477E-4 5845.10116 8.16247E-4 5758.54034 325 3105 1803 8.40715E-4 5673.28725 8.65932E-4 5589.22315 8.91889E-4 5506.43120 325 3105 1804 9.18641E-4 5424.79174 9.46178E-4 5344.38785 9.74558E-4 5265.10308 325 3105 1805 .001003771 5187.01626 .001033879 5110.01628 .001064871 5034.17964 325 3105 1806 .001096811 4959.39719 .001129689 4885.74519 .001163573 4813.11673 325 3105 1807 .001198452 4741.58399 .001234399 4671.04597 .001271402 4601.57095 325 3105 1808 .001309537 4533.06063 .001348791 4465.58464 .001389247 4399.04537 325 3105 1809 .001430892 4333.50718 .001473810 4268.87956 .001517989 4205.22422 325 3105 1810 .001563521 4142.45143 .001610389 4080.62479 .001658691 4019.65475 325 3105 1811 .001708412 3959.60120 .001759655 3900.37996 .001812403 3842.04897 325 3105 1812 .001866765 3784.52512 .001922723 3727.86677 .001980394 3671.99153 325 3105 1813 .002039758 3616.95628 .002100939 3562.68205 .002163917 3509.22216 325 3105 1814 .002228823 3456.50111 .002295634 3404.57198 .002364490 3353.35989 325 3105 1815 .002435368 3302.91608 .002508415 3253.16912 .002583608 3204.16757 325 3105 1816 .002661102 3155.84243 .002740871 3108.24224 .002823082 3061.29839 325 3105 1817 .002907706 3015.05847 .002994921 2969.45639 .003084697 2924.53722 325 3105 1818 .003177221 2880.23767 .003272461 2836.60191 .003370617 2793.56777 325 3105 1819 .003471655 2751.17839 .003575785 2709.37344 .003682973 2668.19490 325 3105 1820 .003793441 2627.58429 .003907154 2587.58198 .004024346 2548.13170 325 3105 1821 .004144980 2509.27247 .004269306 2470.94974 .004397283 2433.20136 325 3105 1822 .004529177 2395.97441 .004664944 2359.30585 .004804866 2323.14413 325 3105 1823 .004948897 2287.52525 .005097336 2252.39919 .005250134 2217.80093 325 3105 1824 .005407609 2183.68186 .005569708 2150.07628 .005736768 2116.93667 325 3105 1825 .005908733 2084.29665 .006085962 2052.11004 .006268395 2020.40931 325 3105 1826 .006456412 1989.14992 .006649949 1958.36344 .006849411 1928.00653 325 3105 1827 .007054729 1898.11000 .007266331 1868.63182 .007484147 1839.60175 325 3105 1828 .007708630 1810.97916 .007939704 1782.79316 .008177850 1755.00421 325 3105 1829 .008422990 1727.64039 .008675632 1700.66364 .008935694 1674.10117 325 3105 1830 .009203714 1647.91609 .009479605 1622.13484 .009763940 1596.72162 325 3105 1831 .010056625 1571.70217 .010358267 1547.04172 .010668767 1522.76539 325 3105 1832 .010988770 1498.83936 .011318170 1475.28805 .011657652 1452.07867 325 3105 1833 .012007102 1429.23500 .012367248 1406.72517 .012737969 1384.57226 325 3105 1834 .013120036 1362.74545 .013513323 1341.26698 .013918647 1320.10707 325 3105 1835 .014335873 1299.28729 .014765869 1278.77872 .015208491 1258.60227 325 3105 1836 .015664661 1238.72987 .016134225 1219.18180 .016618162 1199.93079 325 3105 1837 .017116308 1180.99647 .017629702 1162.35239 .018158171 1144.01749 325 3105 1838 .018702814 1125.96612 .019263450 1108.21656 .019841246 1090.74388 325 3105 1839 .020436008 1073.56574 .021048973 1056.65793 .021679938 1040.03738 325 3105 1840 .022330215 1023.68064 .022999587 1007.60399 .023689445 991.784608 325 3105 1841 .024399561 976.238130 .025268741 958.149996 .025300000 957.517729 325 3105 1842 .026058858 942.536295 .026840000 927.816142 .027645049 913.336050 325 3105 1843 .028473738 899.109978 .029327791 885.117266 .030206922 871.371264 325 3105 1844 .031112960 857.851856 .032045604 844.571760 .033006792 831.511394 325 3105 1845 .033996206 818.682885 .035015901 806.067156 .036065539 793.675761 325 3105 1846 .037147303 781.490106 .038260833 769.521199 .039408443 757.750924 325 3105 1847 .040589752 746.189770 .041807217 734.820089 .043060432 723.651871 325 3105 1848 .044352004 712.667943 .045681502 701.877840 .047051690 691.264845 325 3105 1849 .048462114 680.838065 .049915706 670.581265 .051411981 660.503168 325 3105 1850 .052954052 650.588005 .054541406 640.844146 .056177342 631.256306 325 3105 1851 .057861316 621.832557 .059596832 612.558093 .061383309 603.440713 325 3105 1852 .063224464 594.466109 .065119683 585.641848 .067072909 576.954108 325 3105 1853 .069083489 568.410268 .071155607 559.997006 .073288570 551.721528 325 3105 1854 .075486817 543.571000 .077749613 535.552491 .080081665 527.653656 325 3105 1855 .082482197 519.881437 .084956200 512.223972 .087502851 504.688078 325 3105 1856 .090127446 497.262368 .092829111 489.953552 .095613464 482.750680 325 3105 1857 .098479577 475.660370 .101433412 468.672087 .104473985 461.792340 325 3105 1858 .107607619 455.010999 .110833270 448.334463 .114157646 441.752966 325 3105 1859 .117579641 435.272793 .121106371 428.884533 .124736661 422.594333 325 3105 1860 .128478062 416.393110 .132329326 410.286883 .136298464 404.266866 325 3105 1861 .140384153 398.338931 .144594890 392.494585 .148929273 386.739546 325 3105 1862 .153396316 381.065589 .157994531 375.478292 .162733481 369.969665 325 3105 1863 .167611588 364.545142 .172638996 359.196986 .177814030 353.930461 325 3105 1864 .183147454 348.738071 .188637490 343.624927 .194295557 338.583757 325 3105 1865 .200119770 333.619525 .206122241 328.725171 .212300971 323.905519 325 3105 1866 .218668809 319.153712 .225223636 314.474442 .231979082 309.861047 325 3105 1867 .238932897 305.318081 .246099545 300.839078 .253476636 296.428462 325 3105 1868 .261079514 292.079953 .268905645 287.797844 .276971307 283.576038 325 3105 1869 .285273811 279.418700 .293830426 275.319911 .302638301 271.283708 325 3105 1870 .311715753 267.304335 .321059758 263.385725 .330689751 259.522275 325 3105 1871 .340602522 255.717792 .350818688 251.966852 .361334845 248.273143 325 3105 1872 .372172865 244.631391 .383329135 241.045177 .394826860 237.509393 325 3105 1873 .406662208 234.027514 .418859794 230.594579 .431415555 227.213973 325 3105 1874 .444355602 223.880883 .457675626 220.598600 .471403329 217.362454 325 3105 1875 .485534136 214.175649 .500097438 211.033646 .515088382 207.939560 325 3105 1876 .530538145 204.888990 .546441581 201.884955 .562831765 198.923475 325 3105 1877 .579703235 196.006889 .597091082 193.131342 .614989512 190.299674 325 3105 1878 .633435749 187.507855 .652423648 184.758641 .671992699 182.048118 325 3105 1879 .692136383 179.378961 .712896594 176.747368 .734266415 174.155934 325 3105 1880 .756290290 171.600968 .778960882 169.084989 .802325342 166.604413 325 3105 1881 .826375882 164.161689 .851162526 161.753337 .876677012 159.381738 325 3105 1882 .902972407 157.043518 .930039949 154.740989 .957935933 152.470875 325 3105 1883 .986651065 150.235422 1.01195589 148.344873 1.04050974 146.294982 325 3105 1884 1.06986929 144.273438 1.10005725 142.279849 1.13109702 140.313833 325 3105 1885 1.16301262 138.375011 1.19582876 136.463013 1.22957087 134.577472 325 3105 1886 1.26426505 132.718025 1.29993819 130.884314 1.33661789 129.075983 325 3105 1887 1.37433257 127.292676 1.41311143 125.534039 1.45298448 123.799722 325 3105 1888 1.51506010 121.237207 1.57948201 118.739176 1.64696196 116.281264 325 3105 1889 1.71699247 113.885156 1.79034725 111.527573 1.86647465 109.229353 325 3105 1890 1.94621574 106.968101 2.02897083 104.763712 2.11565421 102.594749 325 3105 1891 2.20561399 100.480487 2.29984408 98.4005157 2.39763580 96.3732087 325 3105 1892 2.50006960 94.3786512 2.60637512 92.4341906 2.71772686 90.5208388 325 3105 1893 2.83328738 88.6556865 2.99543407 86.2233656 3.16686028 83.8583396 325 3105 1894 3.34809707 81.5581098 3.53970589 79.3201299 3.74228032 77.1430930 325 3105 1895 3.95644792 75.0263449 4.18287216 72.9681776 4.42225446 70.9666486 325 3105 1896 4.74129723 68.5372140 5.08237344 66.1961681 5.44904038 63.9301725 325 3105 1897 5.84102973 61.7506083 6.26242979 59.6363859 6.71293220 57.6002350 325 3105 1898 7.29736328 55.2477277 7.93267522 52.9935316 8.62329771 50.8314458 325 3105 1899 9.50629751 48.4106122 10.4776856 46.1057970 11.5505691 43.9168316 325 3105 1900 12.7308483 41.8238877 14.0344490 39.8352383 15.4685400 37.9433913 325 3105 1901 17.0524721 36.1326959 18.7949557 34.4149749 20.7195027 32.7740514 325 3105 1902 22.8366969 31.2227575 25.1751061 29.7310861 27.7475900 28.3211770 325 3105 1903 30.5888600 26.9746072 33.2519408 25.8678934 36.6497450 24.6373625 325 3105 1904 40.4025689 23.4623825 44.5310504 22.3467121 49.7738477 21.1363705 325 3105 1905 54.1071826 20.2736150 58.8177798 19.4439987 64.8405439 18.5170033 325 3105 1906 70.4855926 17.7588093 76.6221020 17.0317239 83.2928588 16.3364050 325 3105 1907 93.0992203 15.4501154 101.204483 14.8169727 111.545925 14.1120896 325 3105 1908 124.678619 13.3463608 135.533200 12.8032969 147.332785 12.2778452 325 3105 1909 171.714337 11.3716518 189.260732 10.8307531 208.640463 10.3123012 325 3105 1910 226.804802 9.89269518 246.550536 9.48774690 264.286721 9.16239636 325 3105 1911 291.348888 8.72414500 321.119977 8.30961704 354.001699 7.91305823 325 3105 1912 384.821256 7.59242867 418.323978 7.27980882 454.743463 6.97973192 325 3105 1913 501.210805 6.64701967 560.220117 6.28749913 608.993148 6.03017004 325 3105 1914 662.012382 5.78415453 729.800463 5.50626584 804.374129 5.24381968 325 3105 1915 886.739626 4.99462275 977.349907 4.75690047 1123.24093 4.43658165 325 3105 1916 1255.48404 4.19577237 1364.78708 4.02484226 1478.66379 3.86581060 325 3105 1917 1585.34173 3.73359695 1718.93735 3.58528678 1889.84130 3.41906279 325 3105 1918 2083.35538 3.25565010 2427.65213 3.01615236 2639.00469 2.89309027 325 3105 1919 2909.23085 2.75468007 3228.89446 2.61541762 3510.00356 2.50808838 325 3105 1920 4508.87999 2.21427593 5500.00000 2.00611687 6499.35265 1.84612818 325 3105 1921 7574.90625 1.71226821 8500.00000 1.61793563 9500.00000 1.53203074 325 3105 1922 15000.0000 1.22805004 20000.0000 1.07205835 24000.0000 .985495339 325 3105 1923 29983.8773 .892567732 35000.0000 .835780267 44960.2962 .756908359 325 3105 1924 55000.0000 .706627490 64993.5265 .674008558 75000.0000 .654614413 325 3105 1925 85000.0000 .647427589 95000.0000 .649703245 100000.000 .654009999 325 3105 1926 110000.000 .672944080 120000.000 .701487651 130000.000 .743652075 325 3105 1927 140000.000 .806948839 150000.000 .889439191 160000.000 1.00107288 325 3105 1928 170000.000 1.15485582 179728.959 1.35304406 190000.000 1.62700814 325 3105 1929 200000.000 1.97057698 211481.367 2.44125364 220000.000 2.80026461 325 3105 1930 230000.000 3.12921313 235000.000 3.21936046 239000.000 3.24389535 325 3105 1931 242000.000 3.23369442 245000.000 3.20115473 250000.000 3.10060208 325 3105 1932 260000.000 2.78011794 270000.000 2.39910642 280000.000 2.03682748 325 3105 1933 300000.000 1.47966351 310000.000 1.28059168 325000.000 1.05544294 325 3105 1934 335000.000 .941148767 350000.000 .811247497 359875.775 .744608614 325 3105 1935 375000.000 .662881187 385000.000 .618996744 400000.000 .564833814 325 3105 1936 410000.000 .535367633 425000.000 .497994154 435000.000 .476526808 325 3105 1937 450000.000 .449067708 460000.000 .433748910 485000.000 .400075492 325 3105 1938 500000.000 .383158744 520000.000 .365903217 540000.000 .350468989 325 3105 1939 570000.000 .331281319 600000.000 .315748472 650000.000 .295613593 325 3105 1940 700000.000 .280790828 750000.000 .269305801 800000.000 .260025853 325 3105 1941 850000.000 .252508739 912697.425 .245202153 973543.920 .239316584 325 3105 1942 1100000.00 .230633473 1216929.90 .225584441 1318340.73 .222673859 325 3105 1943 1419751.55 .220894867 1600000.00 .219628843 1800000.00 .220751280 325 3105 1944 2000000.00 .219399075 2300000.00 .211922782 2400000.00 .206848197 325 3105 1945 2600000.00 .185895758 2800000.00 .170978827 3000000.00 .158175296 325 3105 1946 3143735.58 .150082185 3400000.00 .137307133 3600000.00 .124908755 325 3105 1947 3700000.00 .119698960 3800000.00 .115243203 3900000.00 .111572029 325 3105 1948 4000000.00 .108700547 4200000.00 .103999659 4500000.00 .095999628 325 3105 1949 4600000.00 .093000563 4700000.00 .090499544 4800000.00 .087600460 325 3105 1950 4900000.00 .085100465 5000000.00 .083000900 5300000.00 .078999193 325 3105 1951 5600000.00 .073000932 6400000.00 .063000332 7200000.00 .055000352 325 3105 1952 8000000.00 .049000223 9500000.00 .040000324 11000000.0 .034000348 325 3105 1953 11500000.0 .032999644 12500000.0 .029000371 15000000.0 .024000122 325 3105 1954 15500000.0 .023299959 16000000.0 .022499916 18000000.0 .018500045 325 3105 1955 18500000.0 .017600045 19000000.0 .016799954 20000000.0 .015000423 325 3105 1956 325 3 0 1957 325 0 0 1958 3006.00000 5.96340000 0 1 0 0 325 4 2 1959 0.000000+0 5.963400+0 0 2 0 0 325 4 2 1960 0.000000+0 0.000000+0 0 0 1 165 325 4 2 1961 165 2 325 4 2 1962 0.000000+0 1.000000-5 0 0 2 0 325 4 2 1963 0.000000+0 0.000000+0 325 4 2 1964 0.000000+0 2.530000-2 0 0 6 0 325 4 2 1965 -2.279900-8 5.04320-16 1.51900-17 3.71320-17-1.24280-17-3.50550-17 325 4 2 1966 0.000000+0 9.400000+0 0 0 6 0 325 4 2 1967 -8.473900-6 7.05780-11 1.34240-15-6.11320-16 4.83590-16-3.62430-16 325 4 2 1968 0.000000+0 1.500000+2 0 0 6 0 325 4 2 1969 -1.354400-4 1.802500-8-2.08770-13-9.94900-15 7.93530-15-5.16380-15 325 4 2 1970 0.000000+0 2.500000+2 0 0 6 0 325 4 2 1971 -2.259200-4 5.014400-8-1.03300-12-1.66330-14 1.32360-14-8.59440-15 325 4 2 1972 0.000000+0 3.500000+2 0 0 6 0 325 4 2 1973 -3.165200-4 9.842000-8-2.88700-12-2.33360-14 1.85350-14-1.20550-14 325 4 2 1974 0.000000+0 4.500000+2 0 0 6 0 325 4 2 1975 -4.072400-4 1.629100-7-6.18480-12-3.00760-14 2.38550-14-1.54900-14 325 4 2 1976 0.000000+0 5.500000+2 0 0 6 0 325 4 2 1977 -4.980700-4 2.436700-7-1.13420-11-3.68740-14 2.91910-14-1.89700-14 325 4 2 1978 0.000000+0 6.500000+2 0 0 6 0 325 4 2 1979 -5.890100-4 3.407600-7-1.87750-11-4.36800-14 3.45670-14-2.24480-14 325 4 2 1980 0.000000+0 7.500000+2 0 0 6 0 325 4 2 1981 -6.800500-4 4.542200-7-2.89010-11-5.06290-14 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