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| 1 | REQUIRE "atoms.a4l"; |
| 2 | (* => atoms.a4l, measures.a4l, system.a4l, basemodel.a4l *) |
| 3 | PROVIDE "components.a4l"; |
| 4 | (* |
| 5 | * |
| 6 | * WARNINGS: |
| 7 | * - The contents of this file represent a physical |
| 8 | * properties database of minimal functionality. Such a |
| 9 | * database is just messy conceptually in a declarative language, |
| 10 | * so we do not apologize for the modeling style found in this |
| 11 | * file. |
| 12 | * |
| 13 | * - We, of course, would like to replace it with a small wrapper to a |
| 14 | * thermodynamic information database with a much wider range |
| 15 | * of chemical species. We are aware of no such database of |
| 16 | * significant size being placed in the public domain |
| 17 | * in source form which we can distribute to all our users. |
| 18 | * |
| 19 | * 1: |
| 20 | * Add species or new correlation coefficients as you need them. |
| 21 | * Models you create in the ASCEND IV language are Not subject to |
| 22 | * the GNU Public License (GPL) UNLESS you base those models on GNU Public |
| 23 | * Licensed ASCEND Libraries. All ASCEND libraries distributed from |
| 24 | * Carnegie Mellon are distributed under the GPL unless explicitly noted |
| 25 | * as being in the public domain in the distributed source code. |
| 26 | * |
| 27 | * In the interest of promoting research, we make an EXCEPTION to the |
| 28 | * above condition for proprietary physical property data integrated |
| 29 | * with ASCEND library models for non-commercial research purposes only. |
| 30 | * |
| 31 | * If you base a commercial application on GNU Public Licensed ASCEND IV |
| 32 | * libraries or modifications or extensions of those libraries, then the |
| 33 | * models you create must be released in source code form per the GPL. |
| 34 | * |
| 35 | * 2: If you have such a properties database to donate, please let us know. |
| 36 | * 3: |
| 37 | * If you create a wrapper to a proprietary database for use with |
| 38 | * ASCEND in a way that entangles your code with our sources, you |
| 39 | * are required under the terms of the ASCEND GPL |
| 40 | * to _give_ the wrapper code back to us and to make it otherwise |
| 41 | * available for public use. This does not require making the |
| 42 | * proprietary database public, just the interface. If releasing |
| 43 | * such an interface violates the proprietary licensing, then do not |
| 44 | * create it in an entangled fashion. |
| 45 | * 4: |
| 46 | * If you have questions about any of the above, please contact us |
| 47 | * ascend+developers@cs.cmu.edu and aw0a@cs.cmu.edu. We will consider |
| 48 | * alternative licensing arrangements on a case-by-case basis subject |
| 49 | * to keeping the lawyers and accountants on all sides happy. |
| 50 | *) |
| 51 | |
| 52 | (* |
| 53 | * components.a4l |
| 54 | * by Joseph J. Zaher and Ben Allan |
| 55 | * Part of the ASCEND Library |
| 56 | * $Date: 1998/08/10 16:03:36 $ |
| 57 | * $Revision: 1.1 $ |
| 58 | * $Author: ballan $ |
| 59 | * $Source: /afs/cs.cmu.edu/project/ascend/Repository/models/small_components.a4l,v $ |
| 60 | * |
| 61 | * This file is part of the ASCEND Modeling Library. |
| 62 | * |
| 63 | * Copyright (C) 1994 Joseph J Zaher |
| 64 | * Copyright (C) 1997 Benjamin Andrew Allan |
| 65 | * |
| 66 | * The ASCEND Modeling Library is free software; you can redistribute |
| 67 | * it and/or modify it under the terms of the GNU General Public |
| 68 | * License as published by the Free Software Foundation; either |
| 69 | * version 2 of the License, or (at your option) any later version. |
| 70 | * |
| 71 | * The ASCEND Modeling Library is distributed in hope that it |
| 72 | * will be useful, but WITHOUT ANY WARRANTY; without even the implied |
| 73 | * warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. |
| 74 | * See the GNU General Public License for more details. |
| 75 | * |
| 76 | * You should have received a copy of the GNU General Public License |
| 77 | * along with the program; if not, write to the Free Software |
| 78 | * Foundation, Inc., 675 Mass Ave, Cambridge, MA 02139 USA. Check |
| 79 | * the file named COPYING. |
| 80 | *) |
| 81 | |
| 82 | (** |
| 83 | ** |
| 84 | ** C O M P O N E N T S . A 4 L |
| 85 | ** ---------------------------------------- |
| 86 | ** |
| 87 | ** AUTHOR: Joseph J. Zaher |
| 88 | ** |
| 89 | ** DATES: 07/91 - Original code. |
| 90 | ** 02/92 - Made compatible with new set version of ASCEND. |
| 91 | ** Expanded data base, revised vapor pressure data, |
| 92 | ** and added UNIFAC group and subgroup sets with help |
| 93 | ** of Bob Huss. |
| 94 | ** 07/92 - Expanded data base with help of Kay C. Dee. |
| 95 | ** 08/92 - Replaced name attribute of each component with a |
| 96 | ** formula attribute. Component names are free to be |
| 97 | ** specified by the user. |
| 98 | ** 03/94 - Made compatible with gnu-ascend. |
| 99 | ** 08/94 - Made compatible with H,G or H,S thermo library, |
| 100 | ** and with Wilson models written by Boyd Safrit. |
| 101 | ** 02/96 - Made compatible with ASCEND IV. Ben Allan. |
| 102 | ** 01/97 - Addition OF td_component_constants by _____ |
| 103 | ** 01/97 - All constants checked by Jennifer Perry |
| 104 | ** 03/97 - Added container models for data groups. BAA. |
| 105 | ** 03/98 - 99% of the code in this file should be reduced |
| 106 | ** to a call on a database. |
| 107 | ** |
| 108 | ** |
| 109 | ** CONTENTS: ASCEND structure for component physical property constants. |
| 110 | ** All anticipated constants which may be used by the models |
| 111 | ** of "thermodynamics.a4l" are created in a general model where |
| 112 | ** a consistent reference state (298.15{K} and 1.0{atm}) is |
| 113 | ** chosen. Specific refinements to actual chemical species are |
| 114 | ** made UNIVERSAL to ensure only one instantiation of the |
| 115 | ** constants for each component is maintained throughout a |
| 116 | ** user's simulation. A reference enthalpy and entropy is |
| 117 | ** chosen by default to be those of formation of the component |
| 118 | ** from its elements at the reference state. |
| 119 | ** |
| 120 | ** |
| 121 | **) |
| 122 | |
| 123 | (* Wilson pairs checked by Boyd |
| 124 | i_propanol-water |
| 125 | i_propanol-ethylene_glycol |
| 126 | ethylene_glycol-water |
| 127 | acetone-chloroform |
| 128 | acetone-benzene |
| 129 | acetone-methanol |
| 130 | methanol-water |
| 131 | benzene-chloroform |
| 132 | propadiene-propylene provided by Vince Verneulli OF Sim Sci |
| 133 | propadiene-propane provided by Vince Verneulli OF Sim Sci |
| 134 | propylene-propane provided by Vince Verneulli OF Sim Sci |
| 135 | *) |
| 136 | |
| 137 | MODEL compmodel() REFINES cmumodel(); |
| 138 | METHODS |
| 139 | METHOD check_self; |
| 140 | END check_self; |
| 141 | METHOD check_all; |
| 142 | END check_all; |
| 143 | METHOD default_self; |
| 144 | END default_self; |
| 145 | METHOD default_all; |
| 146 | END default_all; |
| 147 | METHOD specify; |
| 148 | END specify; |
| 149 | METHOD scale_self; |
| 150 | END scale_self; |
| 151 | METHOD scale_all; |
| 152 | END scale_all; |
| 153 | METHOD bound_self; |
| 154 | END bound_self; |
| 155 | METHOD bound_all; |
| 156 | END bound_all; |
| 157 | END compmodel; |
| 158 | |
| 159 | UNIVERSAL MODEL UNIFAC_constants() REFINES compmodel; |
| 160 | |
| 161 | (* |
| 162 | REFERENCE: |
| 163 | The reference for the bulk of this MODEL is |
| 164 | Reid, Prausnitz & Poling, Properties of Gases and Liquids, |
| 165 | 1986, Chapter 8. |
| 166 | DISCLAIMER: DISCLAIMER: DISCLAIMER: DISCLAIMER: DISCLAIMER: DISCLAIMER: |
| 167 | The authors of ASCEND and Carnegie Mellon University make |
| 168 | absolutely NO WARRANTY about the accuracy of this transcription |
| 169 | of the RPP data or of the original data itself, nor do they |
| 170 | provide any guarantee that the data here represented is |
| 171 | suitable for any purpose academic or commercial. |
| 172 | DISCLAIMER: DISCLAIMER: DISCLAIMER: DISCLAIMER: DISCLAIMER: DISCLAIMER: |
| 173 | NOTES: |
| 174 | The frontiers of group contribution methods have moved on |
| 175 | well past the data presented here and the correlations |
| 176 | it is used with. Users with a penchant for thermodynamic |
| 177 | detail are advised to MODEL their own favorite correlations. |
| 178 | COMMON USAGE: |
| 179 | The local name of every instance of this MODEL |
| 180 | (since it is UNIVERSAL) should always be uc. |
| 181 | In the comments that follow, we will use uc where applicable. |
| 182 | ANNOTATED: |
| 183 | 10/96 Ben Allan |
| 184 | *) |
| 185 | |
| 186 | |
| 187 | groups IS_A set OF integer_constant; |
| 188 | (* |
| 189 | * uc.groups is the main group list (the ones we support) from RPP |
| 190 | * Table 8.21 column 1. |
| 191 | * Currently supported groups are (in RPP Main index) |
| 192 | * 1,2,3,4,5,6,7,8,9,23, and 11 |
| 193 | *) |
| 194 | groups :== [1..47]; |
| 195 | (* fix a 10, 12-22, 24-47 |
| 196 | *) |
| 197 | |
| 198 | (* |
| 199 | * uc.sub[i IN uc.groups] is the set of secondary groups for the ith |
| 200 | * main group. This is the column 2 data of RPP Table 8-21. |
| 201 | * The UNION of uc.sub[i] is uc.subgroups, basically the set of |
| 202 | * rows in Table 8-21 that we have entered. |
| 203 | *) |
| 204 | sub[groups] IS_A set OF symbol_constant; |
| 205 | sub[1] :== ['CH3', 'CH2', 'CH', 'C']; |
| 206 | sub[2] :== ['CH2=CH', 'CH=CH', 'CH2=C', 'CH=C', 'C=C']; |
| 207 | sub[3] :== ['ACH', 'AC']; |
| 208 | sub[4] :== ['ACCH3', 'ACCH2', 'ACCH']; |
| 209 | sub[5] :== ['OH']; |
| 210 | sub[6] :== ['CH3OH']; |
| 211 | sub[7] :== ['H2O']; |
| 212 | sub[8] :== ['ACOH']; |
| 213 | sub[9] :== ['CH3CO', 'CH2CO']; |
| 214 | sub[10] :== ['CHO']; |
| 215 | sub[11] :== ['CH3COO', 'CH2COO']; |
| 216 | sub[12] :== ['HCOO']; |
| 217 | sub[13] :== ['CH3O', 'CH2O', 'CH-O', 'FCH2O']; |
| 218 | sub[14] :== ['CH3NH2', 'CH2NH2', 'CHNH2']; |
| 219 | sub[15] :== ['CH3NH', 'CH2NH', 'CHNH']; |
| 220 | sub[16] :== ['CH3N', 'CH2N']; |
| 221 | sub[17] :== ['ACNH2']; |
| 222 | sub[18] :== ['C5H5N', 'C5H4N', 'C5H3N']; |
| 223 | sub[19] :== ['CH3CN', 'CH2CN']; |
| 224 | sub[20] :== ['COOH', 'HCOOH']; |
| 225 | sub[21] :== ['CH2Cl', 'CHCl', 'CCl']; |
| 226 | sub[22] :== ['CH2Cl2', 'CHCl2', 'CCl2']; |
| 227 | sub[23] :== ['CHCl3', 'CCl3']; |
| 228 | sub[24] :== ['CCl4']; |
| 229 | sub[25] :== ['ACCl']; |
| 230 | sub[26] :== ['CH3NO2', 'CH2NO2', 'CHNO2']; |
| 231 | sub[27] :== ['ACNO2']; |
| 232 | sub[28] :== ['CS2']; |
| 233 | sub[29] :== ['CH3SH', 'CH2SH']; |
| 234 | sub[30] :== ['Furfural']; |
| 235 | sub[31] :== ['(CH2OH)2']; |
| 236 | sub[32] :== ['I']; |
| 237 | sub[33] :== ['Br']; |
| 238 | sub[34] :== ['CH-trip-C', 'C-trip-C']; |
| 239 | sub[35] :== ['Me2SO']; |
| 240 | sub[36] :== ['Acry']; |
| 241 | sub[37] :== ['Cl(C=C)']; |
| 242 | sub[38] :== ['ACF']; |
| 243 | sub[39] :== ['DMF-1', 'DMF-2']; |
| 244 | sub[40] :== ['CF3', 'CF2', 'CF']; |
| 245 | sub[41] :== ['COO']; |
| 246 | sub[42] :== ['SiH3', 'SiH2', 'SiH', 'Si']; |
| 247 | sub[43] :== ['SiH2O', 'SiHO', 'SiO']; |
| 248 | sub[44] :== ['NMP']; |
| 249 | sub[45] :== ['tert-N']; |
| 250 | sub[46] :== ['Amide']; |
| 251 | sub[47] :== ['CON(Me)2', 'CONMeCH2', 'CON(CH2)2']; |
| 252 | subgroups IS_A set OF symbol_constant; |
| 253 | |
| 254 | (* |
| 255 | * uc. subgroups is the total list of secondary groups we accomodate. |
| 256 | *) |
| 257 | subgroups :== UNION[sub[i] | i IN groups]; |
| 258 | group[subgroups] IS_A integer_constant; |
| 259 | (* |
| 260 | * Next we have a horribly named array, group, that lets us look up the |
| 261 | * main group given a particular subgroup. So, for example, |
| 262 | * if we want to know the main group of 'CHCl3', then |
| 263 | * group['CHCl3'] will give it to us: 'CCl3'. |
| 264 | * Note, then, that the assignments which follow in most |
| 265 | * cases expand to have several left-hand-sides. |
| 266 | *) |
| 267 | FOR i IN groups CREATE |
| 268 | group[sub[i]] :== i; |
| 269 | END FOR; |
| 270 | |
| 271 | a[groups][groups] "binary group interaction parameters" IS_A UNIFAC_a; |
| 272 | (* |
| 273 | * Now we have uc.a[m][n], a portion of RPP Table 8-22, the main group |
| 274 | * interaction matrix which is asymmetric and in principle |
| 275 | * dense but in our practice rather sparse. |
| 276 | * Adding a main group to this MODEL means adding a row and |
| 277 | * column to uc.a, which is a non-trivial exercise until we |
| 278 | * get a proper tabular assignment syntax implemented. |
| 279 | * Note that such an syntax has been completely scoped but |
| 280 | * we've just not yet got round to implementation. |
| 281 | * When we do implement, this will be the first test MODEL. |
| 282 | * a[i][j] should have i and j being integer_constant! |
| 283 | *) |
| 284 | |
| 285 | (* we would like the ascend TABLE syntax or a database |
| 286 | * external lookup to handle this data entry. |
| 287 | *) |
| 288 | (* row 1 *) |
| 289 | a[1][1] :== 0.0 {K}; |
| 290 | a[1][2] :== 86.020 {K}; |
| 291 | a[1][3] :== 61.13 {K}; |
| 292 | a[1][4] :== 76.50 {K}; |
| 293 | a[1][5] :== 986.5 {K}; |
| 294 | a[1][6] :== 697.2 {K}; |
| 295 | a[1][7] :== 1318.0 {K}; |
| 296 | a[1][8] :== 1333.0 {K}; |
| 297 | a[1][9] :== 476.4 {K}; |
| 298 | a[1][10] :== 677 {K}; |
| 299 | a[1][11] :== 232.1 {K}; |
| 300 | a[1][12] :== 741.4 {K}; |
| 301 | a[1][13] :== 251.5 {K}; |
| 302 | a[1][14] :== 391.5 {K}; |
| 303 | a[1][15] :== 225.7 {K}; |
| 304 | a[1][16] :== 206.6 {K}; |
| 305 | a[1][17] :== 920.7 {K}; |
| 306 | a[1][18] :== 287.7 {K}; |
| 307 | a[1][19] :== 597 {K}; |
| 308 | a[1][20] :== 663.5 {K}; |
| 309 | a[1][21] :== 35.93 {K}; |
| 310 | a[1][22] :== 53.76 {K}; |
| 311 | a[1][23] :== 24.90 {K}; |
| 312 | a[1][24] :== 104.3 {K}; |
| 313 | a[1][25] :== 321.5 {K}; |
| 314 | a[1][26] :== 661.5 {K}; |
| 315 | a[1][27] :== 543 {K}; |
| 316 | a[1][28] :== 153.6 {K}; |
| 317 | a[1][29] :== 184.4 {K}; |
| 318 | a[1][30] :== 354.5 {K}; |
| 319 | a[1][31] :== 3025 {K}; |
| 320 | a[1][32] :== 335.8 {K}; |
| 321 | a[1][33] :== 479.5 {K}; |
| 322 | a[1][34] :== 298.9 {K}; |
| 323 | a[1][35] :== 526.5 {K}; |
| 324 | a[1][36] :== 689 {K}; |
| 325 | a[1][37] :== -4.189 {K}; |
| 326 | a[1][38] :== 125.8 {K}; |
| 327 | a[1][39] :== 485.3 {K}; |
| 328 | a[1][40] :== -2.859 {K}; |
| 329 | a[1][41] :== 387.1 {K}; |
| 330 | a[1][42] :== -450.4 {K}; |
| 331 | a[1][43] :== 252.7 {K}; |
| 332 | a[1][44] :== 13.89 {K}; |
| 333 | a[1][45] :== 383 {K}; |
| 334 | a[1][46] :== -1380 {K}; |
| 335 | a[1][47] :== 729 {K}; |
| 336 | |
| 337 | (* row 2 *) (* the ?!? numbers in group 2 are bogus. probably entered by ka. |
| 338 | * they have been replaced. part looks like a paste of row 4. |
| 339 | *) |
| 340 | (* old: |
| 341 | a[2][1] :== 2520 {K}; (*?!?*) |
| 342 | a[2][2] :== 0.0 {K}; (*?!?*) |
| 343 | a[2][3] :== 340.7 {K}; (*?!?*) |
| 344 | a[2][4] :== 4102 {K}; (*?!?*) |
| 345 | a[2][5] :== 693.9 {K}; (*?!?*) |
| 346 | a[2][6] :== 1509.0 {K}; (*?!?*) |
| 347 | a[2][7] :== 634.2 {K}; (*?!?*) |
| 348 | a[2][8] :== 547.4 {K}; (*?!?*) |
| 349 | a[2][9] :== 524.5 {K}; (*?!?*) |
| 350 | a[2][11] :== 71.23 {K}; (*?!?*) |
| 351 | END old *) |
| 352 | a[2][1] :== -35.36 {K}; |
| 353 | a[2][2] :== 0.0 {K}; |
| 354 | a[2][3] :== 38.81 {K}; |
| 355 | a[2][4] :== 74.15 {K}; |
| 356 | a[2][5] :== 524.1 {K}; |
| 357 | a[2][6] :== 787.6 {K}; |
| 358 | a[2][7] :== 270.6 {K}; |
| 359 | a[2][8] :== 526.1 {K}; |
| 360 | a[2][9] :== 182.6 {K}; |
| 361 | a[2][10] :== 448.8 {K}; |
| 362 | a[2][11] :== 37.85 {K}; |
| 363 | a[2][12] :== 449.1 {K}; |
| 364 | a[2][13] :== 214.5 {K}; |
| 365 | a[2][14] :== 240.9 {K}; |
| 366 | a[2][15] :== 163.9 {K}; |
| 367 | a[2][16] :== 61.11 {K}; |
| 368 | a[2][17] :== 749.3 {K}; |
| 369 | a[2][18] :== 0 {K}; |
| 370 | a[2][19] :== 336.9 {K}; |
| 371 | a[2][20] :== 318.9 {K}; |
| 372 | a[2][21] :== 204.6 {K}; |
| 373 | a[2][22] :== 5.892 {K}; |
| 374 | (* old |
| 375 | a[2][23] :== 4584.0 {K}; (*?!?*) |
| 376 | END old *) |
| 377 | |
| 378 | a[2][23] :== -13.99 {K}; |
| 379 | a[2][24] :== -109.7 {K}; |
| 380 | a[2][25] :== 393.1 {K}; |
| 381 | a[2][26] :== 357.5 {K}; |
| 382 | a[2][27] :== 0 {K}; |
| 383 | a[2][28] :== 76.3 {K}; |
| 384 | a[2][29] :== 0 {K}; |
| 385 | a[2][30] :== 0 {K}; |
| 386 | a[2][31] :== 0 {K}; |
| 387 | a[2][32] :== 0 {K}; |
| 388 | a[2][33] :== 0 {K}; |
| 389 | a[2][34] :== 31.14 {K}; |
| 390 | a[2][35] :== -137.4 {K}; |
| 391 | a[2][36] :== 0 {K}; |
| 392 | a[2][37] :== -66.46 {K}; |
| 393 | a[2][38] :== 0 {K}; |
| 394 | a[2][39] :== -70.45 {K}; |
| 395 | a[2][40] :== 0 {K}; |
| 396 | a[2][41] :== 48.33 {K}; |
| 397 | a[2][42] :== 0 {K}; |
| 398 | a[2][43] :== 0 {K}; |
| 399 | a[2][44] :== 0 {K}; |
| 400 | a[2][45] :== 0 {K}; |
| 401 | a[2][46] :== 2340 {K}; |
| 402 | a[2][47] :== 0 {K}; |
| 403 | (* row 3 *) |
| 404 | a[3][1] :== -11.12 {K}; |
| 405 | a[3][2] :== 3.446 {K}; |
| 406 | a[3][3] :== 0.0 {K}; |
| 407 | a[3][4] :== 167.0 {K}; |
| 408 | a[3][5] :== 636.10 {K}; |
| 409 | a[3][6] :== 637.3 {K}; |
| 410 | a[3][7] :== 903.8 {K}; |
| 411 | a[3][8] :== 1329.0 {K}; |
| 412 | a[3][9] :== 25.77 {K}; |
| 413 | a[3][11] :== 5.994 {K}; |
| 414 | a[3][10] :== 347.3 {K}; |
| 415 | a[3][12] :== -92.55 {K}; |
| 416 | a[3][13] :== 32.14 {K}; |
| 417 | a[3][14] :== 161.7 {K}; |
| 418 | a[3][15] :== 122.8 {K}; |
| 419 | a[3][16] :== 90.49 {K}; |
| 420 | a[3][17] :== 648.2 {K}; |
| 421 | a[3][18] :== -4.449 {K}; |
| 422 | a[3][19] :== 212.5 {K}; |
| 423 | a[3][20] :== 537.4 {K}; |
| 424 | a[3][21] :== -18.81 {K}; |
| 425 | a[3][22] :== -144.4 {K}; |
| 426 | a[3][23] :== -231.9 {K}; |
| 427 | a[3][24] :== 3 {K}; |
| 428 | a[3][25] :== 538.2 {K}; |
| 429 | a[3][26] :== 168 {K}; |
| 430 | a[3][27] :== 194.9 {K}; |
| 431 | a[3][28] :== 52.07 {K}; |
| 432 | a[3][29] :== -10.43 {K}; |
| 433 | a[3][30] :== -64.69 {K}; |
| 434 | a[3][31] :== 210.4 {K}; |
| 435 | a[3][32] :== 113.3 {K}; |
| 436 | a[3][33] :== -13.59 {K}; |
| 437 | a[3][34] :== 0 {K}; |
| 438 | a[3][35] :== 169.9 {K}; |
| 439 | a[3][36] :== 0 {K}; |
| 440 | a[3][37] :== -259.1 {K}; |
| 441 | a[3][38] :== 389.3 {K}; |
| 442 | a[3][39] :== 245.6 {K}; |
| 443 | a[3][40] :== 0 {K}; |
| 444 | a[3][41] :== 103.5 {K}; |
| 445 | a[3][42] :== -432.3 {K}; |
| 446 | a[3][43] :== 238.9 {K}; |
| 447 | a[3][44] :== -23.88 {K}; |
| 448 | a[3][45] :== 109 {K}; |
| 449 | a[3][46] :== 75.9 {K}; |
| 450 | a[3][47] :== 784 {K}; |
| 451 | (* row 4 *) |
| 452 | a[4][1] :== -69.70 {K}; |
| 453 | a[4][2] :== -113.6 {K}; |
| 454 | a[4][3] :== -146.80 {K}; |
| 455 | a[4][4] :== 0.0 {K}; |
| 456 | a[4][5] :== 803.20 {K}; |
| 457 | a[4][6] :== 603.2 {K}; |
| 458 | a[4][7] :== 5695.00 {K}; |
| 459 | a[4][8] :== 547.4 {K}; |
| 460 | a[4][9] :== -52.10 {K}; |
| 461 | a[4][10] :== 586.6 {K}; |
| 462 | a[4][11] :== 5688.0 {K}; |
| 463 | |
| 464 | a[4][12] :== 115.2 {K}; |
| 465 | a[4][13] :== 213.1 {K}; |
| 466 | a[4][14] :== 0 {K}; |
| 467 | a[4][15] :== 49.29 {K}; |
| 468 | a[4][16] :== 23.5 {K}; |
| 469 | a[4][17] :== 664.2 {K}; |
| 470 | a[4][18] :== 52.8 {K}; |
| 471 | a[4][19] :== 6096 {K}; |
| 472 | a[4][20] :== 603.8 {K}; |
| 473 | a[4][21] :== -114.1 {K}; |
| 474 | a[4][22] :== -111 {K}; |
| 475 | a[4][23] :== -12.14 {K}; |
| 476 | a[4][24] :== -141.3 {K}; |
| 477 | a[4][25] :== -126.9 {K}; |
| 478 | a[4][26] :== 3629 {K}; |
| 479 | a[4][27] :== 4448 {K}; |
| 480 | a[4][28] :== -9.451 {K}; |
| 481 | a[4][29] :== 0 {K}; |
| 482 | a[4][30] :== -20.36 {K}; |
| 483 | a[4][31] :== 4975 {K}; |
| 484 | a[4][32] :== 0 {K}; |
| 485 | a[4][33] :== -171.3 {K}; |
| 486 | a[4][34] :== 0 {K}; |
| 487 | a[4][35] :== 4284 {K}; |
| 488 | a[4][36] :== 0 {K}; |
| 489 | a[4][37] :== 0 {K}; |
| 490 | a[4][38] :== 101.4 {K}; |
| 491 | a[4][39] :== 5629 {K}; |
| 492 | a[4][40] :== 0 {K}; |
| 493 | a[4][41] :== 69.26 {K}; |
| 494 | a[4][42] :== 683.3 {K}; |
| 495 | a[4][43] :== 355.5 {K}; |
| 496 | a[4][44] :== 6.214 {K}; |
| 497 | a[4][45] :== 1320 {K}; |
| 498 | a[4][46] :== 482 {K}; |
| 499 | a[4][47] :== 386 {K}; |
| 500 | (* row 5 *) |
| 501 | a[5][1] :== 156.40 {K}; |
| 502 | a[5][2] :== 475.000 {K}; |
| 503 | a[5][3] :== 89.60 {K}; |
| 504 | a[5][4] :== 25.82 {K}; |
| 505 | a[5][5] :== 0.0 {K}; |
| 506 | a[5][6] :== -137.1 {K}; |
| 507 | a[5][7] :== 353.50 {K}; |
| 508 | a[5][8] :== -259.7 {K}; |
| 509 | a[5][9] :== 84.0 {K}; |
| 510 | a[5][10] :== 441.8 {K}; |
| 511 | a[5][11] :== 101.1 {K}; |
| 512 | a[5][12] :== 193.1 {K}; |
| 513 | a[5][13] :== 28.06 {K}; |
| 514 | a[5][14] :== 83.02 {K}; |
| 515 | a[5][15] :== 42.7 {K}; |
| 516 | a[5][16] :== -323 {K}; |
| 517 | a[5][17] :== -52.39 {K}; |
| 518 | a[5][18] :== 170 {K}; |
| 519 | a[5][19] :== 6.712 {K}; |
| 520 | a[5][20] :== 199 {K}; |
| 521 | a[5][21] :== 75.62 {K}; |
| 522 | a[5][22] :== -112.1 {K}; |
| 523 | a[5][23] :== -98.12 {K}; |
| 524 | a[5][24] :== 143.1 {K}; |
| 525 | a[5][25] :== 287.8 {K}; |
| 526 | a[5][26] :== 256.5 {K}; |
| 527 | a[5][27] :== 157.1 {K}; |
| 528 | a[5][28] :== 477 {K}; |
| 529 | a[5][29] :== 147.5 {K}; |
| 530 | a[5][30] :== -120.5 {K}; |
| 531 | a[5][31] :== -318.9 {K}; |
| 532 | a[5][32] :== 313.5 {K}; |
| 533 | a[5][33] :== 133.4 {K}; |
| 534 | a[5][34] :== 0 {K}; |
| 535 | a[5][35] :== -202.1 {K}; |
| 536 | a[5][36] :== 0 {K}; |
| 537 | a[5][37] :== 225.8 {K}; |
| 538 | a[5][38] :== 44.78 {K}; |
| 539 | a[5][39] :== -143.9 {K}; |
| 540 | a[5][40] :== 0 {K}; |
| 541 | a[5][41] :== 190.3 {K}; |
| 542 | a[5][42] :== -817.7 {K}; |
| 543 | a[5][43] :== 202.7 {K}; |
| 544 | a[5][44] :== 796.9 {K}; |
| 545 | a[5][45] :== 0 {K}; |
| 546 | a[5][46] :== 0 {K}; |
| 547 | a[5][47] :== 0 {K}; |
| 548 | (* row 6 *) |
| 549 | a[6][1] :== 16.51 {K}; |
| 550 | a[6][2] :== -12.520 {K}; |
| 551 | a[6][3] :== -50.00 {K}; |
| 552 | a[6][4] :== -44.50 {K}; |
| 553 | a[6][5] :== 249.1 {K}; |
| 554 | a[6][6] :== 0.0 {K}; |
| 555 | a[6][7] :== -181.0 {K}; |
| 556 | a[6][8] :== -101.7 {K}; |
| 557 | a[6][9] :== 23.39 {K}; |
| 558 | a[6][10] :== 306.4 {K}; |
| 559 | a[6][11] :== -10.72 {K}; |
| 560 | a[6][12] :== 193.4 {K}; |
| 561 | a[6][13] :== -128.6 {K}; |
| 562 | a[6][14] :== 359.3 {K}; |
| 563 | a[6][15] :== 266 {K}; |
| 564 | a[6][16] :== 53.9 {K}; |
| 565 | a[6][17] :== 489.7 {K}; |
| 566 | a[6][18] :== 580.5 {K}; |
| 567 | a[6][19] :== 36.23 {K}; |
| 568 | a[6][20] :== -289.5 {K}; |
| 569 | a[6][21] :== -38.32 {K}; |
| 570 | a[6][22] :== -102.5 {K}; |
| 571 | a[6][23] :== -139.4 {K}; |
| 572 | a[6][24] :== -67.8 {K}; |
| 573 | a[6][25] :== 17.12 {K}; |
| 574 | a[6][26] :== 75.14 {K}; |
| 575 | a[6][27] :== 0 {K}; |
| 576 | a[6][28] :== -31.09 {K}; |
| 577 | a[6][29] :== 37.84 {K}; |
| 578 | a[6][30] :== 0 {K}; |
| 579 | a[6][31] :== 0 {K}; |
| 580 | a[6][32] :== 0 {K}; |
| 581 | a[6][33] :== 106.3 {K}; |
| 582 | a[6][34] :== 0 {K}; |
| 583 | a[6][35] :== -399.3 {K}; |
| 584 | a[6][36] :== 0 {K}; |
| 585 | a[6][37] :== 33.47 {K}; |
| 586 | a[6][38] :== -48.25 {K}; |
| 587 | a[6][39] :== -172.4 {K}; |
| 588 | a[6][40] :== 0 {K}; |
| 589 | a[6][41] :== 165.7 {K}; |
| 590 | a[6][42] :== 0 {K}; |
| 591 | a[6][43] :== 0 {K}; |
| 592 | a[6][44] :== 0 {K}; |
| 593 | a[6][45] :== 214 {K}; |
| 594 | a[6][46] :== 0 {K}; |
| 595 | a[6][47] :== 0 {K}; |
| 596 | (* row 7 *) |
| 597 | a[7][1] :== 300.00 {K}; |
| 598 | a[7][2] :== 496.100 {K}; |
| 599 | a[7][3] :== 362.30 {K}; |
| 600 | a[7][4] :== 377.60 {K}; |
| 601 | a[7][5] :== -229.10 {K}; |
| 602 | a[7][6] :== 289.6 {K}; |
| 603 | a[7][7] :== 0.0 {K}; |
| 604 | a[7][8] :== 324.5 {K}; |
| 605 | a[7][9] :== -195.40 {K}; |
| 606 | a[7][10] :== -257.3 {K}; |
| 607 | (* a[7][11] :== 14.42 {K}; ?!?*) |
| 608 | a[7][11] :== 72.87 {K}; |
| 609 | a[7][12] :== 0 {K}; |
| 610 | a[7][13] :== 540.5 {K}; |
| 611 | a[7][14] :== 48.89 {K}; |
| 612 | a[7][15] :== 168 {K}; |
| 613 | a[7][16] :== 304 {K}; |
| 614 | a[7][17] :== -59.29 {K}; |
| 615 | a[7][18] :== 459 {K}; |
| 616 | a[7][19] :== 112.6 {K}; |
| 617 | a[7][20] :== -14.09 {K}; |
| 618 | a[7][21] :== 325.4 {K}; |
| 619 | a[7][22] :== 370.4 {K}; |
| 620 | a[7][23] :== 353.7 {K}; |
| 621 | a[7][24] :== 497.5 {K}; |
| 622 | a[7][25] :== 678.2 {K}; |
| 623 | a[7][26] :== 220.6 {K}; |
| 624 | a[7][27] :== 399.5 {K}; |
| 625 | a[7][28] :== 887.1 {K}; |
| 626 | a[7][29] :== 0 {K}; |
| 627 | a[7][30] :== 188 {K}; |
| 628 | a[7][31] :== 13.53 {K}; |
| 629 | a[7][32] :== 0 {K}; |
| 630 | a[7][33] :== 0 {K}; |
| 631 | a[7][34] :== 0 {K}; |
| 632 | a[7][35] :== -139 {K}; |
| 633 | a[7][36] :== 160.8 {K}; |
| 634 | a[7][37] :== 0 {K}; |
| 635 | a[7][38] :== 0 {K}; |
| 636 | a[7][39] :== 319 {K}; |
| 637 | a[7][40] :== 0 {K}; |
| 638 | a[7][41] :== -197.5 {K}; |
| 639 | a[7][42] :== 0 {K}; |
| 640 | a[7][43] :== 0 {K}; |
| 641 | a[7][44] :== 832.2 {K}; |
| 642 | a[7][45] :== 365 {K}; |
| 643 | a[7][46] :== 0 {K}; |
| 644 | a[7][47] :== 0 {K}; |
| 645 | (* row 8 *) |
| 646 | a[8][1] :== 275.8 {K}; |
| 647 | a[8][2] :== 217.5 {K}; |
| 648 | a[8][3] :== 25.34 {K}; |
| 649 | a[8][4] :== 244.2 {K}; |
| 650 | a[8][5] :== -451.6 {K}; |
| 651 | a[8][6] :== -265.2 {K}; |
| 652 | a[8][7] :== -601.8 {K}; |
| 653 | a[8][8] :== 0.0 {K}; |
| 654 | a[8][9] :== -356.1 {K}; |
| 655 | a[8][10] :== 0 {K}; |
| 656 | a[8][11] :== -449.4 {K}; |
| 657 | a[8][12] :== 0 {K}; |
| 658 | a[8][13] :== 0 {K}; |
| 659 | a[8][14] :== 0 {K}; |
| 660 | a[8][15] :== 0 {K}; |
| 661 | a[8][16] :== 0 {K}; |
| 662 | a[8][17] :== 119.9 {K}; |
| 663 | a[8][18] :== -305.5 {K}; |
| 664 | a[8][19] :== 0 {K}; |
| 665 | a[8][20] :== 0 {K}; |
| 666 | a[8][21] :== 0 {K}; |
| 667 | a[8][22] :== 0 {K}; |
| 668 | a[8][23] :== 0.0 {K}; |
| 669 | a[8][24] :== 1827 {K}; |
| 670 | a[8][25] :== 0 {K}; |
| 671 | a[8][26] :== 0 {K}; |
| 672 | a[8][27] :== 0 {K}; |
| 673 | a[8][28] :== 0 {K}; |
| 674 | a[8][29] :== 0 {K}; |
| 675 | a[8][30] :== 0 {K}; |
| 676 | a[8][31] :== -687.1 {K}; |
| 677 | a[8][32] :== 0 {K}; |
| 678 | a[8][33] :== 0 {K}; |
| 679 | a[8][34] :== 0 {K}; |
| 680 | a[8][35] :== 0 {K}; |
| 681 | a[8][36] :== 0 {K}; |
| 682 | a[8][37] :== 0 {K}; |
| 683 | a[8][38] :== 0 {K}; |
| 684 | a[8][39] :== 0 {K}; |
| 685 | a[8][40] :== 0 {K}; |
| 686 | a[8][41] :== -494.2 {K}; |
| 687 | (* a[8][42] :== undefined in book. *) |
| 688 | a[8][43] :== 0 {K}; |
| 689 | a[8][44] :== 0 {K}; |
| 690 | a[8][45] :== 0 {K}; |
| 691 | a[8][46] :== 0 {K}; |
| 692 | a[8][47] :== 0 {K}; |
| 693 | (* row 9 *) |
| 694 | a[9][1] :== 26.76 {K}; |
| 695 | a[9][2] :== 42.920 {K}; |
| 696 | a[9][3] :== 140.10 {K}; |
| 697 | a[9][4] :== 365.80 {K}; |
| 698 | a[9][5] :== 164.5 {K}; |
| 699 | a[9][6] :== 108.7 {K}; |
| 700 | a[9][7] :== 472.5 {K}; |
| 701 | a[9][8] :== -133.1 {K}; |
| 702 | a[9][9] :== 0.0 {K}; |
| 703 | a[9][10] :== -37.36 {K}; |
| 704 | a[9][11] :== -213.7 {K}; |
| 705 | a[9][12] :== -38.47 {K}; |
| 706 | a[9][13] :== -103.6 {K}; |
| 707 | a[9][14] :== 0 {K}; |
| 708 | a[9][15] :== 0 {K}; |
| 709 | a[9][16] :== -169 {K}; |
| 710 | a[9][17] :== 6201 {K}; |
| 711 | a[9][18] :== 165.1 {K}; |
| 712 | a[9][19] :== 481.7 {K}; |
| 713 | a[9][20] :== 669.4 {K}; |
| 714 | a[9][21] :== -191.7 {K}; |
| 715 | a[9][22] :== -284 {K}; |
| 716 | a[9][23] :== -354.6 {K}; |
| 717 | a[9][24] :== -39.2 {K}; |
| 718 | a[9][25] :== 174.5 {K}; |
| 719 | a[9][26] :== 137.5 {K}; |
| 720 | a[9][27] :== 0 {K}; |
| 721 | a[9][28] :== 216.1 {K}; |
| 722 | a[9][29] :== -46.28 {K}; |
| 723 | a[9][30] :== -163.7 {K}; |
| 724 | a[9][31] :== 0 {K}; |
| 725 | a[9][32] :== 53.59 {K}; |
| 726 | a[9][33] :== 245.2 {K}; |
| 727 | a[9][34] :== -246.2 {K}; |
| 728 | a[9][35] :== -44.58 {K}; |
| 729 | a[9][36] :== 0 {K}; |
| 730 | a[9][37] :== -34.57 {K}; |
| 731 | a[9][38] :== 0 {K}; |
| 732 | a[9][39] :== -61.7 {K}; |
| 733 | a[9][40] :== 0 {K}; |
| 734 | a[9][41] :== -18.8 {K}; |
| 735 | a[9][42] :== 0 {K}; |
| 736 | a[9][43] :== 0 {K}; |
| 737 | a[9][44] :== 0 {K}; |
| 738 | a[9][45] :== 135 {K}; |
| 739 | a[9][46] :== -1680 {K}; |
| 740 | a[9][47] :== -58 {K}; |
| 741 | (* row 10 *) |
| 742 | a[10][1] :== 505.7 {K}; |
| 743 | a[10][2] :== 56.3 {K}; |
| 744 | a[10][3] :== 23.39 {K}; |
| 745 | a[10][4] :== 106.6 {K}; |
| 746 | a[10][5] :== -404.8 {K}; |
| 747 | a[10][6] :== -340.2 {K}; |
| 748 | a[10][7] :== 232.7 {K}; |
| 749 | a[10][8] :== 0 {K}; |
| 750 | a[10][9] :== 128 {K}; |
| 751 | a[10][10] :== 0 {K}; |
| 752 | a[10][11] :== -110.3 {K}; |
| 753 | a[10][12] :== 11.31 {K}; |
| 754 | a[10][13] :== 304.1 {K}; |
| 755 | a[10][14] :== 0 {K}; |
| 756 | a[10][15] :== 0 {K}; |
| 757 | a[10][16] :== 0 {K}; |
| 758 | a[10][17] :== 0 {K}; |
| 759 | a[10][18] :== 0 {K}; |
| 760 | a[10][19] :== 0 {K}; |
| 761 | a[10][20] :== 0 {K}; |
| 762 | a[10][21] :== 751.9 {K}; |
| 763 | a[10][22] :== 0 {K}; |
| 764 | a[10][23] :== -483.7 {K}; |
| 765 | a[10][24] :== 0 {K}; |
| 766 | a[10][25] :== 0 {K}; |
| 767 | a[10][26] :== 0 {K}; |
| 768 | a[10][27] :== 0 {K}; |
| 769 | a[10][28] :== 0 {K}; |
| 770 | a[10][29] :== 0 {K}; |
| 771 | a[10][30] :== 0 {K}; |
| 772 | a[10][31] :== 0 {K}; |
| 773 | a[10][32] :== 0 {K}; |
| 774 | a[10][33] :== 0 {K}; |
| 775 | a[10][34] :== 0 {K}; |
| 776 | a[10][35] :== 0 {K}; |
| 777 | a[10][36] :== 0 {K}; |
| 778 | a[10][37] :== 0 {K}; |
| 779 | a[10][38] :== 0 {K}; |
| 780 | a[10][39] :== 0 {K}; |
| 781 | a[10][40] :== 0 {K}; |
| 782 | a[10][41] :== 0 {K}; |
| 783 | a[10][42] :== 0 {K}; |
| 784 | a[10][43] :== 0 {K}; |
| 785 | a[10][44] :== 0 {K}; |
| 786 | a[10][45] :== -7.18 {K}; |
| 787 | a[10][46] :== 333 {K}; |
| 788 | a[10][47] :== 6810 {K}; |
| 789 | (* row 11 *) |
| 790 | a[11][1] :== 114.8 {K}; |
| 791 | a[11][2] :== 132.1 {K}; |
| 792 | a[11][3] :== 85.84 {K}; |
| 793 | a[11][4] :== -170.0 {K}; |
| 794 | a[11][5] :== 245.4 {K}; |
| 795 | a[11][6] :== 249.6 {K}; |
| 796 | a[11][7] :== 10000.0 {K}; |
| 797 | a[11][8] :== -36.72 {K}; |
| 798 | a[11][9] :== 372.2 {K}; |
| 799 | a[11][10] :== 185.1 {K}; |
| 800 | a[11][11] :== 0.0 {K}; |
| 801 | a[11][12] :== 372.9 {K}; |
| 802 | a[11][13] :== -235.7 {K}; |
| 803 | a[11][14] :== 0 {K}; |
| 804 | a[11][15] :== -73.5 {K}; |
| 805 | a[11][16] :== 0 {K}; |
| 806 | a[11][17] :== 475.5 {K}; |
| 807 | a[11][18] :== 0 {K}; |
| 808 | a[11][19] :== 494.6 {K}; |
| 809 | a[11][20] :== 660.2 {K}; |
| 810 | a[11][21] :== -34.74 {K}; |
| 811 | a[11][22] :== 108.9 {K}; |
| 812 | a[11][23] :== -209.7 {K}; |
| 813 | a[11][24] :== 54.47 {K}; |
| 814 | a[11][25] :== 629 {K}; |
| 815 | a[11][26] :== -81.13 {K}; |
| 816 | a[11][27] :== 0 {K}; |
| 817 | a[11][28] :== 183 {K}; |
| 818 | a[11][29] :== 0 {K}; |
| 819 | a[11][30] :== 202.3 {K}; |
| 820 | a[11][31] :== -101.7 {K}; |
| 821 | a[11][32] :== 148.3 {K}; |
| 822 | a[11][33] :== 18.88 {K}; |
| 823 | a[11][34] :== 0 {K}; |
| 824 | a[11][35] :== 52.08 {K}; |
| 825 | a[11][36] :== -28.61 {K}; |
| 826 | a[11][37] :== -83.3 {K}; |
| 827 | a[11][38] :== 0 {K}; |
| 828 | a[11][39] :== 0 {K}; |
| 829 | a[11][40] :== 0 {K}; |
| 830 | a[11][41] :== 560.2 {K}; |
| 831 | a[11][42] :== 0 {K}; |
| 832 | a[11][43] :== 0 {K}; |
| 833 | a[11][44] :== 0 {K}; |
| 834 | a[11][45] :== -54.6 {K}; |
| 835 | a[11][46] :== 0 {K}; |
| 836 | a[11][47] :== 6960 {K}; |
| 837 | (* row 12 *) |
| 838 | a[12][1] :== 90.49 {K}; |
| 839 | a[12][2] :== -62.55 {K}; |
| 840 | a[12][3] :== 1967 {K}; |
| 841 | a[12][4] :== 2347 {K}; |
| 842 | a[12][5] :== 191.2 {K}; |
| 843 | a[12][6] :== 155.7 {K}; |
| 844 | a[12][7] :== 0 {K}; |
| 845 | a[12][8] :== 0 {K}; |
| 846 | a[12][9] :== 70.42 {K}; |
| 847 | a[12][10] :== 35.35 {K}; |
| 848 | a[12][11] :== -261.1 {K}; |
| 849 | a[12][12] :== 0 {K}; |
| 850 | a[12][13] :== 0 {K}; |
| 851 | a[12][14] :== 0 {K}; |
| 852 | a[12][15] :== 0 {K}; |
| 853 | a[12][16] :== 0 {K}; |
| 854 | a[12][17] :== 0 {K}; |
| 855 | a[12][18] :== 0 {K}; |
| 856 | a[12][19] :== 0 {K}; |
| 857 | a[12][20] :== -356.3 {K}; |
| 858 | a[12][21] :== 0 {K}; |
| 859 | a[12][22] :== 0 {K}; |
| 860 | a[12][23] :== -287.2 {K}; |
| 861 | a[12][24] :== 36.84 {K}; |
| 862 | a[12][25] :== 0 {K}; |
| 863 | a[12][26] :== 0 {K}; |
| 864 | a[12][27] :== 0 {K}; |
| 865 | a[12][28] :== 0 {K}; |
| 866 | a[12][29] :== 4.339 {K}; |
| 867 | a[12][30] :== 0 {K}; |
| 868 | a[12][31] :== 0 {K}; |
| 869 | a[12][32] :== 0 {K}; |
| 870 | a[12][33] :== 0 {K}; |
| 871 | a[12][34] :== 0 {K}; |
| 872 | a[12][35] :== 0 {K}; |
| 873 | a[12][36] :== 0 {K}; |
| 874 | a[12][37] :== 0 {K}; |
| 875 | a[12][38] :== 0 {K}; |
| 876 | a[12][39] :== 0 {K}; |
| 877 | a[12][40] :== 0 {K}; |
| 878 | a[12][41] :== -70.24 {K}; |
| 879 | a[12][42] :== 0 {K}; |
| 880 | a[12][43] :== 0 {K}; |
| 881 | a[12][44] :== 0 {K}; |
| 882 | a[12][45] :== 0 {K}; |
| 883 | a[12][46] :== 0 {K}; |
| 884 | a[12][47] :== 0 {K}; |
| 885 | (* row 13 *) |
| 886 | a[13][1] :== 83.36 {K}; |
| 887 | a[13][2] :== 26.51 {K}; |
| 888 | a[13][3] :== 52.13 {K}; |
| 889 | a[13][4] :== 65.69 {K}; |
| 890 | a[13][5] :== 237.7 {K}; |
| 891 | a[13][6] :== 238.4 {K}; |
| 892 | a[13][7] :== -314.7 {K}; |
| 893 | a[13][8] :== 0 {K}; |
| 894 | a[13][9] :== 191.1 {K}; |
| 895 | a[13][10] :== -7.838 {K}; |
| 896 | a[13][11] :== 461.3 {K}; |
| 897 | a[13][12] :== 0 {K}; |
| 898 | a[13][13] :== 0 {K}; |
| 899 | a[13][14] :== 0 {K}; |
| 900 | a[13][15] :== 141.7 {K}; |
| 901 | a[13][16] :== 0 {K}; |
| 902 | a[13][17] :== 0 {K}; |
| 903 | a[13][18] :== 0 {K}; |
| 904 | a[13][19] :== -18.51 {K}; |
| 905 | a[13][20] :== 664.6 {K}; |
| 906 | a[13][21] :== 301.1 {K}; |
| 907 | a[13][22] :== 137.8 {K}; |
| 908 | a[13][23] :== -154.3 {K}; |
| 909 | a[13][24] :== 47.67 {K}; |
| 910 | a[13][25] :== 66.15 {K}; |
| 911 | a[13][26] :== 95.18 {K}; |
| 912 | a[13][27] :== 0 {K}; |
| 913 | a[13][28] :== 140.9 {K}; |
| 914 | a[13][29] :== -8.538 {K}; |
| 915 | a[13][30] :== 0 {K}; |
| 916 | a[13][31] :== -20.11 {K}; |
| 917 | a[13][32] :== -149.5 {K}; |
| 918 | a[13][33] :== -202.3 {K}; |
| 919 | a[13][34] :== 0 {K}; |
| 920 | a[13][35] :== 172.1 {K}; |
| 921 | a[13][36] :== 0 {K}; |
| 922 | a[13][37] :== 240.2 {K}; |
| 923 | a[13][38] :== -273.9 {K}; |
| 924 | a[13][39] :== 254.8 {K}; |
| 925 | a[13][40] :== 0 {K}; |
| 926 | a[13][41] :== 417 {K}; |
| 927 | a[13][42] :== 0 {K}; |
| 928 | a[13][43] :== 0 {K}; |
| 929 | a[13][44] :== 0 {K}; |
| 930 | a[13][45] :== 5780 {K}; |
| 931 | a[13][46] :== 131 {K}; |
| 932 | a[13][47] :== 0 {K}; |
| 933 | (* row 14 *) |
| 934 | a[14][1] :== -30.48 {K}; |
| 935 | a[14][2] :== 1.163 {K}; |
| 936 | a[14][3] :== -44.850 {K}; |
| 937 | a[14][4] :== 0 {K}; |
| 938 | a[14][5] :== -164 {K}; |
| 939 | a[14][6] :== -481.7 {K}; |
| 940 | a[14][7] :== -330.4 {K}; |
| 941 | a[14][8] :== 0 {K}; |
| 942 | a[14][9] :== 0 {K}; |
| 943 | a[14][10] :== 0 {K}; |
| 944 | a[14][11] :== 0 {K}; |
| 945 | a[14][12] :== 0 {K}; |
| 946 | a[14][13] :== 0 {K}; |
| 947 | a[14][14] :== 0 {K}; |
| 948 | a[14][15] :== 63.72 {K}; |
| 949 | a[14][16] :== -41.11 {K}; |
| 950 | a[14][17] :== -200.7 {K}; |
| 951 | a[14][18] :== 0 {K}; |
| 952 | a[14][19] :== 0 {K}; |
| 953 | a[14][20] :== 0 {K}; |
| 954 | a[14][21] :== 0 {K}; |
| 955 | a[14][22] :== 0 {K}; |
| 956 | a[14][23] :== 0 {K}; |
| 957 | a[14][24] :== -99.81 {K}; |
| 958 | a[14][25] :== 68.81 {K}; |
| 959 | a[14][26] :== 0 {K}; |
| 960 | a[14][27] :== 0 {K}; |
| 961 | a[14][28] :== 0 {K}; |
| 962 | a[14][29] :== -70.14 {K}; |
| 963 | a[14][30] :== 0 {K}; |
| 964 | a[14][31] :== 0 {K}; |
| 965 | a[14][32] :== 0 {K}; |
| 966 | a[14][33] :== 0 {K}; |
| 967 | a[14][34] :== 0 {K}; |
| 968 | a[14][35] :== 0 {K}; |
| 969 | a[14][36] :== 0 {K}; |
| 970 | a[14][37] :== 0 {K}; |
| 971 | a[14][38] :== 0 {K}; |
| 972 | a[14][39] :== 0 {K}; |
| 973 | a[14][40] :== 0 {K}; |
| 974 | a[14][41] :== 0 {K}; |
| 975 | a[14][42] :== 0 {K}; |
| 976 | a[14][43] :== 0 {K}; |
| 977 | a[14][44] :== 0 {K}; |
| 978 | a[14][45] :== 0 {K}; |
| 979 | a[14][46] :== 0 {K}; |
| 980 | a[14][47] :== 0 {K}; |
| 981 | (* row 15 *) |
| 982 | a[15][1] :== 65.33 {K}; |
| 983 | a[15][2] :== -28.7 {K}; |
| 984 | a[15][3] :== -22.31 {K}; |
| 985 | a[15][4] :== 223 {K}; |
| 986 | a[15][5] :== -150 {K}; |
| 987 | a[15][6] :== -500 {K}; |
| 988 | a[15][7] :== -448.2 {K}; |
| 989 | a[15][8] :== 0 {K}; |
| 990 | a[15][9] :== 0 {K}; |
| 991 | a[15][10] :== 0 {K}; |
| 992 | a[15][11] :== 136 {K}; |
| 993 | a[15][12] :== 0 {K}; |
| 994 | a[15][13] :== -49.3 {K}; |
| 995 | a[15][14] :== 108.8 {K}; |
| 996 | a[15][15] :== 0 {K}; |
| 997 | a[15][16] :== -189.2 {K}; |
| 998 | a[15][17] :== 0 {K}; |
| 999 | a[15][18] :== 0 {K}; |
| 1000 | a[15][19] :== 0 {K}; |
| 1001 | a[15][20] :== 0 {K}; |
| 1002 | a[15][21] :== 0 {K}; |
| 1003 | a[15][22] :== 0 {K}; |
| 1004 | a[15][23] :== 0 {K}; |
| 1005 | a[15][24] :== 71.23 {K}; |
| 1006 | a[15][25] :== 4350 {K}; |
| 1007 | a[15][26] :== 0 {K}; |
| 1008 | a[15][27] :== 0 {K}; |
| 1009 | a[15][28] :== 0 {K}; |
| 1010 | a[15][29] :== 0 {K}; |
| 1011 | a[15][30] :== 0 {K}; |
| 1012 | a[15][31] :== 0 {K}; |
| 1013 | a[15][32] :== 0 {K}; |
| 1014 | a[15][33] :== 0 {K}; |
| 1015 | a[15][34] :== 0 {K}; |
| 1016 | a[15][35] :== 0 {K}; |
| 1017 | a[15][36] :== 0 {K}; |
| 1018 | a[15][37] :== 0 {K}; |
| 1019 | a[15][38] :== 0 {K}; |
| 1020 | a[15][39] :== 0 {K}; |
| 1021 | a[15][40] :== 0 {K}; |
| 1022 | a[15][41] :== -38.77 {K}; |
| 1023 | a[15][42] :== 0 {K}; |
| 1024 | a[15][43] :== 0 {K}; |
| 1025 | a[15][44] :== 0 {K}; |
| 1026 | a[15][45] :== 0 {K}; |
| 1027 | a[15][46] :== 0 {K}; |
| 1028 | a[15][47] :== 0 {K}; |
| 1029 | (* row 16 *) |
| 1030 | a[16][1] :== -83.98 {K}; |
| 1031 | a[16][2] :== -25.38 {K}; |
| 1032 | a[16][3] :== -223.9 {K}; |
| 1033 | a[16][4] :== 109.9 {K}; |
| 1034 | a[16][5] :== 28.6 {K}; |
| 1035 | a[16][6] :== -406.8 {K}; |
| 1036 | a[16][7] :== -598.8 {K}; |
| 1037 | a[16][8] :== 0 {K}; |
| 1038 | a[16][9] :== 225.3 {K}; |
| 1039 | a[16][10] :== 0 {K}; |
| 1040 | a[16][11] :== 0 {K}; |
| 1041 | a[16][12] :== 0 {K}; |
| 1042 | a[16][13] :== 0 {K}; |
| 1043 | a[16][14] :== 38.89 {K}; |
| 1044 | a[16][15] :== 865.9 {K}; |
| 1045 | a[16][16] :== 0 {K}; |
| 1046 | a[16][17] :== 0 {K}; |
| 1047 | a[16][18] :== 0 {K}; |
| 1048 | a[16][19] :== 0 {K}; |
| 1049 | a[16][20] :== 0 {K}; |
| 1050 | a[16][21] :== 0 {K}; |
| 1051 | a[16][22] :== -73.85 {K}; |
| 1052 | a[16][23] :== -352.9 {K}; |
| 1053 | a[16][24] :== -8.238 {K}; |
| 1054 | a[16][25] :== -86.36 {K}; |
| 1055 | a[16][26] :== 0 {K}; |
| 1056 | a[16][27] :== 0 {K}; |
| 1057 | a[16][28] :== 0 {K}; |
| 1058 | a[16][29] :== 0 {K}; |
| 1059 | a[16][30] :== 0 {K}; |
| 1060 | a[16][31] :== 0 {K}; |
| 1061 | a[16][32] :== 0 {K}; |
| 1062 | a[16][33] :== 0 {K}; |
| 1063 | a[16][34] :== 0 {K}; |
| 1064 | a[16][35] :== 243.1 {K}; |
| 1065 | a[16][36] :== 0 {K}; |
| 1066 | a[16][37] :== 0 {K}; |
| 1067 | a[16][38] :== -196.3 {K}; |
| 1068 | a[16][39] :== 0 {K}; |
| 1069 | a[16][40] :== 0 {K}; |
| 1070 | a[16][41] :== 0 {K}; |
| 1071 | a[16][42] :== 0 {K}; |
| 1072 | a[16][43] :== 0 {K}; |
| 1073 | a[16][44] :== 0 {K}; |
| 1074 | a[16][45] :== 0 {K}; |
| 1075 | a[16][46] :== 0 {K}; |
| 1076 | a[16][47] :== 0 {K}; |
| 1077 | (* row 17 *) |
| 1078 | a[17][1] :== 1139 {K}; |
| 1079 | a[17][2] :== 2000 {K}; |
| 1080 | a[17][3] :== 247.5 {K}; |
| 1081 | a[17][4] :== 762.8 {K}; |
| 1082 | a[17][5] :== -17.4 {K}; |
| 1083 | a[17][6] :== -118.1 {K}; |
| 1084 | a[17][7] :== -367.8 {K}; |
| 1085 | a[17][8] :== -253.1 {K}; |
| 1086 | a[17][9] :== -450.3 {K}; |
| 1087 | a[17][10] :== 0 {K}; |
| 1088 | a[17][11] :== -294.8 {K}; |
| 1089 | a[17][12] :== 0 {K}; |
| 1090 | a[17][13] :== 0 {K}; |
| 1091 | a[17][14] :== -15.07 {K}; |
| 1092 | a[17][15] :== 0 {K}; |
| 1093 | a[17][16] :== 0 {K}; |
| 1094 | a[17][17] :== 0 {K}; |
| 1095 | a[17][18] :== 0 {K}; |
| 1096 | a[17][19] :== -281.6 {K}; |
| 1097 | a[17][20] :== 0 {K}; |
| 1098 | a[17][21] :== 287 {K}; |
| 1099 | a[17][22] :== 0 {K}; |
| 1100 | a[17][23] :== 0 {K}; |
| 1101 | a[17][24] :== 882 {K}; |
| 1102 | a[17][25] :== 287.9 {K}; |
| 1103 | a[17][26] :== 0 {K}; |
| 1104 | a[17][27] :== -139.3 {K}; |
| 1105 | a[17][28] :== 0 {K}; |
| 1106 | a[17][29] :== 0 {K}; |
| 1107 | a[17][30] :== 0 {K}; |
| 1108 | a[17][31] :== -136.9 {K}; |
| 1109 | a[17][32] :== 0 {K}; |
| 1110 | a[17][33] :== 0 {K}; |
| 1111 | a[17][34] :== 0 {K}; |
| 1112 | a[17][35] :== 0 {K}; |
| 1113 | a[17][36] :== 0 {K}; |
| 1114 | a[17][37] :== 0 {K}; |
| 1115 | a[17][38] :== 0 {K}; |
| 1116 | a[17][39] :== -334.4 {K}; |
| 1117 | a[17][40] :== 0 {K}; |
| 1118 | a[17][41] :== -89.42 {K}; |
| 1119 | a[17][42] :== 0 {K}; |
| 1120 | a[17][43] :== 0 {K}; |
| 1121 | a[17][44] :== 0 {K}; |
| 1122 | a[17][45] :== 0 {K}; |
| 1123 | a[17][46] :== 0 {K}; |
| 1124 | a[17][47] :== 0 {K}; |
| 1125 | (* row 18 *) |
| 1126 | a[18][1] :== -101.6 {K}; |
| 1127 | a[18][2] :== 0 {K}; |
| 1128 | a[18][3] :== 31.87 {K}; |
| 1129 | a[18][4] :== 49.8 {K}; |
| 1130 | a[18][5] :== -132.3 {K}; |
| 1131 | a[18][6] :== 378.2 {K}; |
| 1132 | a[18][7] :== -332.9 {K}; |
| 1133 | a[18][8] :== -341.6 {K}; |
| 1134 | a[18][9] :== -51.54 {K}; |
| 1135 | a[18][10] :== 0 {K}; |
| 1136 | a[18][11] :== 0 {K}; |
| 1137 | a[18][12] :== 0 {K}; |
| 1138 | a[18][13] :== 0 {K}; |
| 1139 | a[18][14] :== 0 {K}; |
| 1140 | a[18][15] :== 0 {K}; |
| 1141 | a[18][16] :== 0 {K}; |
| 1142 | a[18][17] :== 0 {K}; |
| 1143 | a[18][18] :== 0 {K}; |
| 1144 | a[18][19] :== -169.7 {K}; |
| 1145 | a[18][20] :== -153.7 {K}; |
| 1146 | a[18][21] :== 0 {K}; |
| 1147 | a[18][22] :== -351.6 {K}; |
| 1148 | a[18][23] :== -114.7 {K}; |
| 1149 | a[18][24] :== -165.1 {K}; |
| 1150 | a[18][25] :== 0 {K}; |
| 1151 | a[18][26] :== 0 {K}; |
| 1152 | a[18][27] :== 0 {K}; |
| 1153 | a[18][28] :== 0 {K}; |
| 1154 | a[18][29] :== 0 {K}; |
| 1155 | a[18][30] :== 0 {K}; |
| 1156 | a[18][31] :== 0 {K}; |
| 1157 | a[18][32] :== 0 {K}; |
| 1158 | a[18][33] :== 0 {K}; |
| 1159 | a[18][34] :== 0 {K}; |
| 1160 | a[18][35] :== 0 {K}; |
| 1161 | a[18][36] :== 0 {K}; |
| 1162 | a[18][37] :== 0 {K}; |
| 1163 | a[18][38] :== 0 {K}; |
| 1164 | a[18][39] :== 0 {K}; |
| 1165 | a[18][40] :== 0 {K}; |
| 1166 | a[18][41] :== 0 {K}; |
| 1167 | a[18][42] :== 0 {K}; |
| 1168 | a[18][43] :== 0 {K}; |
| 1169 | a[18][44] :== 0 {K}; |
| 1170 | a[18][45] :== 0 {K}; |
| 1171 | a[18][46] :== 0 {K}; |
| 1172 | a[18][47] :== 0 {K}; |
| 1173 | (* row 19 *) |
| 1174 | a[19][1] :== 24.82 {K}; |
| 1175 | a[19][2] :== -40.62 {K}; |
| 1176 | a[19][3] :== -22.97 {K}; |
| 1177 | a[19][4] :== -138.4 {K}; |
| 1178 | a[19][5] :== -185.4 {K}; |
| 1179 | a[19][6] :== 157.8 {K}; |
| 1180 | a[19][7] :== 242.8 {K}; |
| 1181 | a[19][8] :== 0 {K}; |
| 1182 | a[19][9] :== -287.5 {K}; |
| 1183 | a[19][10] :== 0 {K}; |
| 1184 | a[19][11] :== -266.6 {K}; |
| 1185 | a[19][12] :== 0 {K}; |
| 1186 | a[19][13] :== 38.81 {K}; |
| 1187 | a[19][14] :== 0 {K}; |
| 1188 | a[19][15] :== 0 {K}; |
| 1189 | a[19][16] :== 0 {K}; |
| 1190 | a[19][17] :== 777.4 {K}; |
| 1191 | a[19][18] :== 134.3 {K}; |
| 1192 | a[19][19] :== 0 {K}; |
| 1193 | a[19][20] :== 0 {K}; |
| 1194 | a[19][21] :== 88.75 {K}; |
| 1195 | a[19][22] :== -152.7 {K}; |
| 1196 | a[19][23] :== -15.62 {K}; |
| 1197 | a[19][24] :== -54.86 {K}; |
| 1198 | a[19][25] :== 52.31 {K}; |
| 1199 | a[19][26] :== -0.515 {K}; |
| 1200 | a[19][27] :== 0 {K}; |
| 1201 | a[19][28] :== 230.9 {K}; |
| 1202 | a[19][29] :== 21.37 {K}; |
| 1203 | a[19][30] :== 0 {K}; |
| 1204 | a[19][31] :== 0 {K}; |
| 1205 | a[19][32] :== 0 {K}; |
| 1206 | a[19][33] :== 0 {K}; |
| 1207 | a[19][34] :== -203 {K}; |
| 1208 | a[19][35] :== 0 {K}; |
| 1209 | a[19][36] :== 81.57 {K}; |
| 1210 | a[19][37] :== 3.509 {K}; |
| 1211 | a[19][38] :== 0 {K}; |
| 1212 | a[19][39] :== 0 {K}; |
| 1213 | a[19][40] :== 0 {K}; |
| 1214 | a[19][41] :== 120.3 {K}; |
| 1215 | a[19][42] :== 0 {K}; |
| 1216 | a[19][43] :== 0 {K}; |
| 1217 | a[19][44] :== 0 {K}; |
| 1218 | a[19][45] :== 0 {K}; |
| 1219 | a[19][46] :== 0 {K}; |
| 1220 | a[19][47] :== 0 {K}; |
| 1221 | (* row 20 *) |
| 1222 | a[20][1] :== 315.3 {K}; |
| 1223 | a[20][2] :== 1264 {K}; |
| 1224 | a[20][3] :== 62.32 {K}; |
| 1225 | a[20][4] :== 268.2 {K}; |
| 1226 | a[20][5] :== -151 {K}; |
| 1227 | a[20][6] :== 1020 {K}; |
| 1228 | a[20][7] :== -66.17 {K}; |
| 1229 | a[20][8] :== 0 {K}; |
| 1230 | a[20][9] :== -297.8 {K}; |
| 1231 | a[20][10] :== 0 {K}; |
| 1232 | a[20][11] :== -256.3 {K}; |
| 1233 | a[20][12] :== 312.5 {K}; |
| 1234 | a[20][13] :== -338.5 {K}; |
| 1235 | a[20][14] :== 0 {K}; |
| 1236 | a[20][15] :== 0 {K}; |
| 1237 | a[20][16] :== 0 {K}; |
| 1238 | a[20][17] :== 0 {K}; |
| 1239 | a[20][18] :== -313.5 {K}; |
| 1240 | a[20][19] :== 0 {K}; |
| 1241 | a[20][20] :== 0 {K}; |
| 1242 | a[20][21] :== 44.42 {K}; |
| 1243 | a[20][22] :== 120.2 {K}; |
| 1244 | a[20][23] :== 76.75 {K}; |
| 1245 | a[20][24] :== 212.7 {K}; |
| 1246 | a[20][25] :== 0 {K}; |
| 1247 | a[20][26] :== 0 {K}; |
| 1248 | a[20][27] :== 0 {K}; |
| 1249 | a[20][28] :== 0 {K}; |
| 1250 | a[20][29] :== 0 {K}; |
| 1251 | a[20][30] :== 0 {K}; |
| 1252 | a[20][31] :== 0 {K}; |
| 1253 | a[20][32] :== 0 {K}; |
| 1254 | a[20][33] :== -95 {K}; |
| 1255 | a[20][34] :== 0 {K}; |
| 1256 | a[20][35] :== -561.2 {K}; |
| 1257 | a[20][36] :== 0 {K}; |
| 1258 | a[20][37] :== -11.16 {K}; |
| 1259 | a[20][38] :== 0 {K}; |
| 1260 | a[20][39] :== -246.5 {K}; |
| 1261 | a[20][40] :== 0 {K}; |
| 1262 | a[20][41] :== -337 {K}; |
| 1263 | a[20][42] :== 169.3 {K}; |
| 1264 | a[20][43] :== 127.2 {K}; |
| 1265 | a[20][44] :== 0 {K}; |
| 1266 | a[20][45] :== 0 {K}; |
| 1267 | a[20][46] :== 0 {K}; |
| 1268 | a[20][47] :== 0 {K}; |
| 1269 | (* row 21 *) |
| 1270 | a[21][1] :== 91.46 {K}; |
| 1271 | a[21][2] :== 97.51 {K}; |
| 1272 | a[21][3] :== 4.68 {K}; |
| 1273 | a[21][4] :== 122.9 {K}; |
| 1274 | a[21][5] :== 562.2 {K}; |
| 1275 | a[21][6] :== 529 {K}; |
| 1276 | a[21][7] :== 698.2 {K}; |
| 1277 | a[21][8] :== 0 {K}; |
| 1278 | a[21][9] :== 286.3 {K}; |
| 1279 | a[21][10] :== -47.51 {K}; |
| 1280 | a[21][11] :== 35.38 {K}; |
| 1281 | a[21][12] :== 0 {K}; |
| 1282 | a[21][13] :== 225.4 {K}; |
| 1283 | a[21][14] :== 0 {K}; |
| 1284 | a[21][15] :== 0 {K}; |
| 1285 | a[21][16] :== 0 {K}; |
| 1286 | a[21][17] :== 429.7 {K}; |
| 1287 | a[21][18] :== 0 {K}; |
| 1288 | a[21][19] :== -62.41 {K}; |
| 1289 | a[21][20] :== 326.4 {K}; |
| 1290 | a[21][21] :== 0 {K}; |
| 1291 | a[21][22] :== 108.3 {K}; |
| 1292 | a[21][23] :== 249.2 {K}; |
| 1293 | a[21][24] :== 62.42 {K}; |
| 1294 | a[21][25] :== 464.4 {K}; |
| 1295 | a[21][26] :== 32.75 {K}; |
| 1296 | a[21][27] :== 0 {K}; |
| 1297 | a[21][28] :== 450.1 {K}; |
| 1298 | a[21][29] :== 59.02 {K}; |
| 1299 | a[21][30] :== 0 {K}; |
| 1300 | a[21][31] :== 0 {K}; |
| 1301 | a[21][32] :== 0 {K}; |
| 1302 | a[21][33] :== -125.9 {K}; |
| 1303 | a[21][34] :== 0 {K}; |
| 1304 | a[21][35] :== 0 {K}; |
| 1305 | a[21][36] :== 0 {K}; |
| 1306 | a[21][37] :== -245.4 {K}; |
| 1307 | a[21][38] :== 0 {K}; |
| 1308 | a[21][39] :== 0 {K}; |
| 1309 | a[21][40] :== 0 {K}; |
| 1310 | a[21][41] :== 63.67 {K}; |
| 1311 | a[21][42] :== 0 {K}; |
| 1312 | a[21][43] :== 0 {K}; |
| 1313 | a[21][44] :== 0 {K}; |
| 1314 | a[21][45] :== 0 {K}; |
| 1315 | a[21][46] :== 0 {K}; |
| 1316 | a[21][47] :== 0 {K}; |
| 1317 | (* row 22 *) |
| 1318 | a[22][1] :== 34.01 {K}; |
| 1319 | a[22][2] :== 18.25 {K}; |
| 1320 | a[22][3] :== 121.3 {K}; |
| 1321 | a[22][4] :== 140.8 {K}; |
| 1322 | a[22][5] :== 747.7 {K}; |
| 1323 | a[22][6] :== 669.9 {K}; |
| 1324 | a[22][7] :== 708.7 {K}; |
| 1325 | a[22][8] :== 0 {K}; |
| 1326 | a[22][9] :== 423.2 {K}; |
| 1327 | a[22][10] :== 0 {K}; |
| 1328 | a[22][11] :== -132.9 {K}; |
| 1329 | a[22][12] :== 0 {K}; |
| 1330 | a[22][13] :== -197.7 {K}; |
| 1331 | a[22][14] :== 0 {K}; |
| 1332 | a[22][15] :== 0 {K}; |
| 1333 | a[22][16] :== -141.4 {K}; |
| 1334 | a[22][17] :== 0 {K}; |
| 1335 | a[22][18] :== 587.3 {K}; |
| 1336 | a[22][19] :== 258.6 {K}; |
| 1337 | a[22][20] :== 339.6 {K}; |
| 1338 | a[22][21] :== -84.53 {K}; |
| 1339 | a[22][22] :== 0 {K}; |
| 1340 | a[22][23] :== 0 {K}; |
| 1341 | a[22][24] :== 56.33 {K}; |
| 1342 | a[22][25] :== 0 {K}; |
| 1343 | a[22][26] :== 0 {K}; |
| 1344 | a[22][27] :== 0 {K}; |
| 1345 | a[22][28] :== 0 {K}; |
| 1346 | a[22][29] :== 0 {K}; |
| 1347 | a[22][30] :== 0 {K}; |
| 1348 | a[22][31] :== 0 {K}; |
| 1349 | a[22][32] :== 177.6 {K}; |
| 1350 | a[22][33] :== 0 {K}; |
| 1351 | a[22][34] :== 0 {K}; |
| 1352 | a[22][35] :== 215 {K}; |
| 1353 | a[22][36] :== 0 {K}; |
| 1354 | a[22][37] :== 0 {K}; |
| 1355 | a[22][38] :== 0 {K}; |
| 1356 | a[22][39] :== 0 {K}; |
| 1357 | a[22][40] :== 0 {K}; |
| 1358 | a[22][41] :== -96.87 {K}; |
| 1359 | a[22][42] :== 0 {K}; |
| 1360 | a[22][43] :== 0 {K}; |
| 1361 | a[22][44] :== 0 {K}; |
| 1362 | a[22][45] :== 0 {K}; |
| 1363 | a[22][46] :== 0 {K}; |
| 1364 | a[22][47] :== 0 {K}; |
| 1365 | (* row 23 *) |
| 1366 | a[23][1] :== 36.70 {K}; |
| 1367 | a[23][2] :== 51.060 {K}; |
| 1368 | a[23][3] :== 288.5 {K}; |
| 1369 | a[23][4] :== 33.61 {K}; |
| 1370 | a[23][5] :== 742.1 {K}; |
| 1371 | a[23][6] :== 649.1 {K}; |
| 1372 | a[23][7] :== 826.7 {K}; |
| 1373 | a[23][8] :== 0.0 {K}; |
| 1374 | a[23][9] :== 552.1 {K}; |
| 1375 | a[23][10] :== 242.8 {K}; |
| 1376 | a[23][11] :== 176.5 {K}; |
| 1377 | a[23][12] :== 488.9 {K}; |
| 1378 | a[23][13] :== -20.93 {K}; |
| 1379 | a[23][14] :== 0 {K}; |
| 1380 | a[23][15] :== 0 {K}; |
| 1381 | a[23][16] :== -293.7 {K}; |
| 1382 | a[23][17] :== 0 {K}; |
| 1383 | a[23][18] :== 18.98 {K}; |
| 1384 | a[23][19] :== 74.04 {K}; |
| 1385 | a[23][20] :== 1346 {K}; |
| 1386 | a[23][21] :== -157.1 {K}; |
| 1387 | a[23][22] :== 0 {K}; |
| 1388 | a[23][23] :== 0.0 {K}; |
| 1389 | a[23][24] :== -30.1 {K}; |
| 1390 | a[23][25] :== 0 {K}; |
| 1391 | a[23][26] :== 0 {K}; |
| 1392 | a[23][27] :== 0 {K}; |
| 1393 | a[23][28] :== 116.6 {K}; |
| 1394 | a[23][29] :== 0 {K}; |
| 1395 | a[23][30] :== -64.38 {K}; |
| 1396 | a[23][31] :== 0 {K}; |
| 1397 | a[23][32] :== 86.4 {K}; |
| 1398 | a[23][33] :== 0 {K}; |
| 1399 | a[23][34] :== 0 {K}; |
| 1400 | a[23][35] :== 363.7 {K}; |
| 1401 | a[23][36] :== 0 {K}; |
| 1402 | a[23][37] :== 111.2 {K}; |
| 1403 | a[23][38] :== 0 {K}; |
| 1404 | a[23][39] :== 0 {K}; |
| 1405 | a[23][40] :== 0 {K}; |
| 1406 | a[23][41] :== 255.8 {K}; |
| 1407 | a[23][42] :== 0 {K}; |
| 1408 | a[23][43] :== 0 {K}; |
| 1409 | a[23][44] :== 0 {K}; |
| 1410 | a[23][45] :== 0 {K}; |
| 1411 | a[23][46] :== 0 {K}; |
| 1412 | a[23][47] :== 0 {K}; |
| 1413 | |
| 1414 | (* fixme |
| 1415 | (* row 24 *) |
| 1416 | a[24][1] :== |
| 1417 | a[24][2] :== |
| 1418 | a[24][3] :== |
| 1419 | a[24][4] :== |
| 1420 | a[24][5] :== |
| 1421 | a[24][6] :== |
| 1422 | a[24][7] :== |
| 1423 | a[24][8] :== |
| 1424 | a[24][9] :== |
| 1425 | a[24][10] :== |
| 1426 | a[24][11] :== |
| 1427 | a[24][12] :== |
| 1428 | a[24][13] :== |
| 1429 | a[24][14] :== |
| 1430 | a[24][15] :== |
| 1431 | a[24][16] :== |
| 1432 | a[24][17] :== |
| 1433 | a[24][18] :== |
| 1434 | a[24][19] :== |
| 1435 | a[24][20] :== |
| 1436 | a[24][21] :== |
| 1437 | a[24][22] :== |
| 1438 | a[24][23] :== |
| 1439 | a[24][24] :== |
| 1440 | a[24][25] :== |
| 1441 | a[24][26] :== |
| 1442 | a[24][27] :== |
| 1443 | a[24][28] :== |
| 1444 | a[24][29] :== |
| 1445 | a[24][30] :== |
| 1446 | a[24][31] :== |
| 1447 | a[24][32] :== |
| 1448 | a[24][33] :== |
| 1449 | a[24][34] :== |
| 1450 | a[24][35] :== |
| 1451 | a[24][36] :== |
| 1452 | a[24][37] :== |
| 1453 | a[24][38] :== |
| 1454 | a[24][39] :== |
| 1455 | a[24][40] :== |
| 1456 | a[24][41] :== |
| 1457 | a[24][42] :== |
| 1458 | a[24][43] :== |
| 1459 | a[24][44] :== |
| 1460 | a[24][45] :== |
| 1461 | a[24][46] :== |
| 1462 | a[24][47] :== |
| 1463 | |
| 1464 | (* row 25 *) |
| 1465 | a[25][1] :== |
| 1466 | a[25][2] :== |
| 1467 | a[25][3] :== |
| 1468 | a[25][4] :== |
| 1469 | a[25][5] :== |
| 1470 | a[25][6] :== |
| 1471 | a[25][7] :== |
| 1472 | a[25][8] :== |
| 1473 | a[25][9] :== |
| 1474 | a[25][10] :== |
| 1475 | a[25][11] :== |
| 1476 | a[25][12] :== |
| 1477 | a[25][13] :== |
| 1478 | a[25][14] :== |
| 1479 | a[25][15] :== |
| 1480 | a[25][16] :== |
| 1481 | a[25][17] :== |
| 1482 | a[25][18] :== |
| 1483 | a[25][19] :== |
| 1484 | a[25][20] :== |
| 1485 | a[25][21] :== |
| 1486 | a[25][22] :== |
| 1487 | a[25][23] :== |
| 1488 | a[25][24] :== |
| 1489 | a[25][25] :== |
| 1490 | a[25][26] :== |
| 1491 | a[25][27] :== |
| 1492 | a[25][28] :== |
| 1493 | a[25][29] :== |
| 1494 | a[25][30] :== |
| 1495 | a[25][31] :== |
| 1496 | a[25][32] :== |
| 1497 | a[25][33] :== |
| 1498 | a[25][34] :== |
| 1499 | a[25][35] :== |
| 1500 | a[25][36] :== |
| 1501 | a[25][37] :== |
| 1502 | a[25][38] :== |
| 1503 | a[25][39] :== |
| 1504 | a[25][40] :== |
| 1505 | a[25][41] :== |
| 1506 | a[25][42] :== |
| 1507 | a[25][43] :== |
| 1508 | a[25][44] :== |
| 1509 | a[25][45] :== |
| 1510 | a[25][46] :== |
| 1511 | a[25][47] :== |
| 1512 | |
| 1513 | (* row 26 *) |
| 1514 | a[26][1] :== |
| 1515 | a[26][2] :== |
| 1516 | a[26][3] :== |
| 1517 | a[26][4] :== |
| 1518 | a[26][5] :== |
| 1519 | a[26][6] :== |
| 1520 | a[26][7] :== |
| 1521 | a[26][8] :== |
| 1522 | a[26][9] :== |
| 1523 | a[26][10] :== |
| 1524 | a[26][11] :== |
| 1525 | a[26][12] :== |
| 1526 | a[26][13] :== |
| 1527 | a[26][14] :== |
| 1528 | a[26][15] :== |
| 1529 | a[26][16] :== |
| 1530 | a[26][17] :== |
| 1531 | a[26][18] :== |
| 1532 | a[26][19] :== |
| 1533 | a[26][20] :== |
| 1534 | a[26][21] :== |
| 1535 | a[26][22] :== |
| 1536 | a[26][23] :== |
| 1537 | a[26][24] :== |
| 1538 | a[26][25] :== |
| 1539 | a[26][26] :== |
| 1540 | a[26][27] :== |
| 1541 | a[26][28] :== |
| 1542 | a[26][29] :== |
| 1543 | a[26][30] :== |
| 1544 | a[26][31] :== |
| 1545 | a[26][32] :== |
| 1546 | a[26][33] :== |
| 1547 | a[26][34] :== |
| 1548 | a[26][35] :== |
| 1549 | a[26][36] :== |
| 1550 | a[26][37] :== |
| 1551 | a[26][38] :== |
| 1552 | a[26][39] :== |
| 1553 | a[26][40] :== |
| 1554 | a[26][41] :== |
| 1555 | a[26][42] :== |
| 1556 | a[26][43] :== |
| 1557 | a[26][44] :== |
| 1558 | a[26][45] :== |
| 1559 | a[26][46] :== |
| 1560 | a[26][47] :== |
| 1561 | |
| 1562 | (* row 27 *) |
| 1563 | a[27][1] :== |
| 1564 | a[27][2] :== |
| 1565 | a[27][3] :== |
| 1566 | a[27][4] :== |
| 1567 | a[27][5] :== |
| 1568 | a[27][6] :== |
| 1569 | a[27][7] :== |
| 1570 | a[27][8] :== |
| 1571 | a[27][9] :== |
| 1572 | a[27][10] :== |
| 1573 | a[27][11] :== |
| 1574 | a[27][12] :== |
| 1575 | a[27][13] :== |
| 1576 | a[27][14] :== |
| 1577 | a[27][15] :== |
| 1578 | a[27][16] :== |
| 1579 | a[27][17] :== |
| 1580 | a[27][18] :== |
| 1581 | a[27][19] :== |
| 1582 | a[27][20] :== |
| 1583 | a[27][21] :== |
| 1584 | a[27][22] :== |
| 1585 | a[27][23] :== |
| 1586 | a[27][24] :== |
| 1587 | a[27][25] :== |
| 1588 | a[27][26] :== |
| 1589 | a[27][27] :== |
| 1590 | a[27][28] :== |
| 1591 | a[27][29] :== |
| 1592 | a[27][30] :== |
| 1593 | a[27][31] :== |
| 1594 | a[27][32] :== |
| 1595 | a[27][33] :== |
| 1596 | a[27][34] :== |
| 1597 | a[27][35] :== |
| 1598 | a[27][36] :== |
| 1599 | a[27][37] :== |
| 1600 | a[27][38] :== |
| 1601 | a[27][39] :== |
| 1602 | a[27][40] :== |
| 1603 | a[27][41] :== |
| 1604 | a[27][42] :== |
| 1605 | a[27][43] :== |
| 1606 | a[27][44] :== |
| 1607 | a[27][45] :== |
| 1608 | a[27][46] :== |
| 1609 | a[27][47] :== |
| 1610 | |
| 1611 | (* row 28 *) |
| 1612 | a[28][1] :== |
| 1613 | a[28][2] :== |
| 1614 | a[28][3] :== |
| 1615 | a[28][4] :== |
| 1616 | a[28][5] :== |
| 1617 | a[28][6] :== |
| 1618 | a[28][7] :== |
| 1619 | a[28][8] :== |
| 1620 | a[28][9] :== |
| 1621 | a[28][10] :== |
| 1622 | a[28][11] :== |
| 1623 | a[28][12] :== |
| 1624 | a[28][13] :== |
| 1625 | a[28][14] :== |
| 1626 | a[28][15] :== |
| 1627 | a[28][16] :== |
| 1628 | a[28][17] :== |
| 1629 | a[28][18] :== |
| 1630 | a[28][19] :== |
| 1631 | a[28][20] :== |
| 1632 | a[28][21] :== |
| 1633 | a[28][22] :== |
| 1634 | a[28][23] :== |
| 1635 | a[28][24] :== |
| 1636 | a[28][25] :== |
| 1637 | a[28][26] :== |
| 1638 | a[28][27] :== |
| 1639 | a[28][28] :== |
| 1640 | a[28][29] :== |
| 1641 | a[28][30] :== |
| 1642 | a[28][31] :== |
| 1643 | a[28][32] :== |
| 1644 | a[28][33] :== |
| 1645 | a[28][34] :== |
| 1646 | a[28][35] :== |
| 1647 | a[28][36] :== |
| 1648 | a[28][37] :== |
| 1649 | a[28][38] :== |
| 1650 | a[28][39] :== |
| 1651 | a[28][40] :== |
| 1652 | a[28][41] :== |
| 1653 | a[28][42] :== |
| 1654 | a[28][43] :== |
| 1655 | a[28][44] :== |
| 1656 | a[28][45] :== |
| 1657 | a[28][46] :== |
| 1658 | a[28][47] :== |
| 1659 | |
| 1660 | (* row 29 *) |
| 1661 | a[29][1] :== |
| 1662 | a[29][2] :== |
| 1663 | a[29][3] :== |
| 1664 | a[29][4] :== |
| 1665 | a[29][5] :== |
| 1666 | a[29][6] :== |
| 1667 | a[29][7] :== |
| 1668 | a[29][8] :== |
| 1669 | a[29][9] :== |
| 1670 | a[29][10] :== |
| 1671 | a[29][11] :== |
| 1672 | a[29][12] :== |
| 1673 | a[29][13] :== |
| 1674 | a[29][14] :== |
| 1675 | a[29][15] :== |
| 1676 | a[29][16] :== |
| 1677 | a[29][17] :== |
| 1678 | a[29][18] :== |
| 1679 | a[29][19] :== |
| 1680 | a[29][20] :== |
| 1681 | a[29][21] :== |
| 1682 | a[29][22] :== |
| 1683 | a[29][23] :== |
| 1684 | a[29][24] :== |
| 1685 | a[29][25] :== |
| 1686 | a[29][26] :== |
| 1687 | a[29][27] :== |
| 1688 | a[29][28] :== |
| 1689 | a[29][29] :== |
| 1690 | a[29][30] :== |
| 1691 | a[29][31] :== |
| 1692 | a[29][32] :== |
| 1693 | a[29][33] :== |
| 1694 | a[29][34] :== |
| 1695 | a[29][35] :== |
| 1696 | a[29][36] :== |
| 1697 | a[29][37] :== |
| 1698 | a[29][38] :== |
| 1699 | a[29][39] :== |
| 1700 | a[29][40] :== |
| 1701 | a[29][41] :== |
| 1702 | a[29][42] :== |
| 1703 | a[29][43] :== |
| 1704 | a[29][44] :== |
| 1705 | a[29][45] :== |
| 1706 | a[29][46] :== |
| 1707 | a[29][47] :== |
| 1708 | |
| 1709 | (* row 30 *) |
| 1710 | a[30][1] :== |
| 1711 | a[30][2] :== |
| 1712 | a[30][3] :== |
| 1713 | a[30][4] :== |
| 1714 | a[30][5] :== |
| 1715 | a[30][6] :== |
| 1716 | a[30][7] :== |
| 1717 | a[30][8] :== |
| 1718 | a[30][9] :== |
| 1719 | a[30][10] :== |
| 1720 | a[30][11] :== |
| 1721 | a[30][12] :== |
| 1722 | a[30][13] :== |
| 1723 | a[30][14] :== |
| 1724 | a[30][15] :== |
| 1725 | a[30][16] :== |
| 1726 | a[30][17] :== |
| 1727 | a[30][18] :== |
| 1728 | a[30][19] :== |
| 1729 | a[30][20] :== |
| 1730 | a[30][21] :== |
| 1731 | a[30][22] :== |
| 1732 | a[30][23] :== |
| 1733 | a[30][24] :== |
| 1734 | a[30][25] :== |
| 1735 | a[30][26] :== |
| 1736 | a[30][27] :== |
| 1737 | a[30][28] :== |
| 1738 | a[30][29] :== |
| 1739 | a[30][30] :== |
| 1740 | a[30][31] :== |
| 1741 | a[30][32] :== |
| 1742 | a[30][33] :== |
| 1743 | a[30][34] :== |
| 1744 | a[30][35] :== |
| 1745 | a[30][36] :== |
| 1746 | a[30][37] :== |
| 1747 | a[30][38] :== |
| 1748 | a[30][39] :== |
| 1749 | a[30][40] :== |
| 1750 | a[30][41] :== |
| 1751 | a[30][42] :== |
| 1752 | a[30][43] :== |
| 1753 | a[30][44] :== |
| 1754 | a[30][45] :== |
| 1755 | a[30][46] :== |
| 1756 | a[30][47] :== |
| 1757 | |
| 1758 | (* row 31 *) |
| 1759 | a[31][1] :== |
| 1760 | a[31][2] :== |
| 1761 | a[31][3] :== |
| 1762 | a[31][4] :== |
| 1763 | a[31][5] :== |
| 1764 | a[31][6] :== |
| 1765 | a[31][7] :== |
| 1766 | a[31][8] :== |
| 1767 | a[31][9] :== |
| 1768 | a[31][10] :== |
| 1769 | a[31][11] :== |
| 1770 | a[31][12] :== |
| 1771 | a[31][13] :== |
| 1772 | a[31][14] :== |
| 1773 | a[31][15] :== |
| 1774 | a[31][16] :== |
| 1775 | a[31][17] :== |
| 1776 | a[31][18] :== |
| 1777 | a[31][19] :== |
| 1778 | a[31][20] :== |
| 1779 | a[31][21] :== |
| 1780 | a[31][22] :== |
| 1781 | a[31][23] :== |
| 1782 | a[31][24] :== |
| 1783 | a[31][25] :== |
| 1784 | a[31][26] :== |
| 1785 | a[31][27] :== |
| 1786 | a[31][28] :== |
| 1787 | a[31][29] :== |
| 1788 | a[31][30] :== |
| 1789 | a[31][31] :== |
| 1790 | a[31][32] :== |
| 1791 | a[31][33] :== |
| 1792 | a[31][34] :== |
| 1793 | a[31][35] :== |
| 1794 | a[31][36] :== |
| 1795 | a[31][37] :== |
| 1796 | a[31][38] :== |
| 1797 | a[31][39] :== |
| 1798 | a[31][40] :== |
| 1799 | a[31][41] :== |
| 1800 | a[31][42] :== |
| 1801 | a[31][43] :== |
| 1802 | a[31][44] :== |
| 1803 | a[31][45] :== |
| 1804 | a[31][46] :== |
| 1805 | a[31][47] :== |
| 1806 | |
| 1807 | (* row 32 *) |
| 1808 | a[32][1] :== |
| 1809 | a[32][2] :== |
| 1810 | a[32][3] :== |
| 1811 | a[32][4] :== |
| 1812 | a[32][5] :== |
| 1813 | a[32][6] :== |
| 1814 | a[32][7] :== |
| 1815 | a[32][8] :== |
| 1816 | a[32][9] :== |
| 1817 | a[32][10] :== |
| 1818 | a[32][11] :== |
| 1819 | a[32][12] :== |
| 1820 | a[32][13] :== |
| 1821 | a[32][14] :== |
| 1822 | a[32][15] :== |
| 1823 | a[32][16] :== |
| 1824 | a[32][17] :== |
| 1825 | a[32][18] :== |
| 1826 | a[32][19] :== |
| 1827 | a[32][20] :== |
| 1828 | a[32][21] :== |
| 1829 | a[32][22] :== |
| 1830 | a[32][23] :== |
| 1831 | a[32][24] :== |
| 1832 | a[32][25] :== |
| 1833 | a[32][26] :== |
| 1834 | a[32][27] :== |
| 1835 | a[32][28] :== |
| 1836 | a[32][29] :== |
| 1837 | a[32][30] :== |
| 1838 | a[32][31] :== |
| 1839 | a[32][32] :== |
| 1840 | a[32][33] :== |
| 1841 | a[32][34] :== |
| 1842 | a[32][35] :== |
| 1843 | a[32][36] :== |
| 1844 | a[32][37] :== |
| 1845 | a[32][38] :== |
| 1846 | a[32][39] :== |
| 1847 | a[32][40] :== |
| 1848 | a[32][41] :== |
| 1849 | a[32][42] :== |
| 1850 | a[32][43] :== |
| 1851 | a[32][44] :== |
| 1852 | a[32][45] :== |
| 1853 | a[32][46] :== |
| 1854 | a[32][47] :== |
| 1855 | |
| 1856 | (* row 33 *) |
| 1857 | a[33][1] :== |
| 1858 | a[33][2] :== |
| 1859 | a[33][3] :== |
| 1860 | a[33][4] :== |
| 1861 | a[33][5] :== |
| 1862 | a[33][6] :== |
| 1863 | a[33][7] :== |
| 1864 | a[33][8] :== |
| 1865 | a[33][9] :== |
| 1866 | a[33][10] :== |
| 1867 | a[33][11] :== |
| 1868 | a[33][12] :== |
| 1869 | a[33][13] :== |
| 1870 | a[33][14] :== |
| 1871 | a[33][15] :== |
| 1872 | a[33][16] :== |
| 1873 | a[33][17] :== |
| 1874 | a[33][18] :== |
| 1875 | a[33][19] :== |
| 1876 | a[33][20] :== |
| 1877 | a[33][21] :== |
| 1878 | a[33][22] :== |
| 1879 | a[33][23] :== |
| 1880 | a[33][24] :== |
| 1881 | a[33][25] :== |
| 1882 | a[33][26] :== |
| 1883 | a[33][27] :== |
| 1884 | a[33][28] :== |
| 1885 | a[33][29] :== |
| 1886 | a[33][30] :== |
| 1887 | a[33][31] :== |
| 1888 | a[33][32] :== |
| 1889 | a[33][33] :== |
| 1890 | a[33][34] :== |
| 1891 | a[33][35] :== |
| 1892 | a[33][36] :== |
| 1893 | a[33][37] :== |
| 1894 | a[33][38] :== |
| 1895 | a[33][39] :== |
| 1896 | a[33][40] :== |
| 1897 | a[33][41] :== |
| 1898 | a[33][42] :== |
| 1899 | a[33][43] :== |
| 1900 | a[33][44] :== |
| 1901 | a[33][45] :== |
| 1902 | a[33][46] :== |
| 1903 | a[33][47] :== |
| 1904 | |
| 1905 | (* row 34 *) |
| 1906 | a[34][1] :== |
| 1907 | a[34][2] :== |
| 1908 | a[34][3] :== |
| 1909 | a[34][4] :== |
| 1910 | a[34][5] :== |
| 1911 | a[34][6] :== |
| 1912 | a[34][7] :== |
| 1913 | a[34][8] :== |
| 1914 | a[34][9] :== |
| 1915 | a[34][10] :== |
| 1916 | a[34][11] :== |
| 1917 | a[34][12] :== |
| 1918 | a[34][13] :== |
| 1919 | a[34][14] :== |
| 1920 | a[34][15] :== |
| 1921 | a[34][16] :== |
| 1922 | a[34][17] :== |
| 1923 | a[34][18] :== |
| 1924 | a[34][19] :== |
| 1925 | a[34][20] :== |
| 1926 | a[34][21] :== |
| 1927 | a[34][22] :== |
| 1928 | a[34][23] :== |
| 1929 | a[34][24] :== |
| 1930 | a[34][25] :== |
| 1931 | a[34][26] :== |
| 1932 | a[34][27] :== |
| 1933 | a[34][28] :== |
| 1934 | a[34][29] :== |
| 1935 | a[34][30] :== |
| 1936 | a[34][31] :== |
| 1937 | a[34][32] :== |
| 1938 | a[34][33] :== |
| 1939 | a[34][34] :== |
| 1940 | a[34][35] :== |
| 1941 | a[34][36] :== |
| 1942 | a[34][37] :== |
| 1943 | a[34][38] :== |
| 1944 | a[34][39] :== |
| 1945 | a[34][40] :== |
| 1946 | a[34][41] :== |
| 1947 | a[34][42] :== |
| 1948 | a[34][43] :== |
| 1949 | a[34][44] :== |
| 1950 | a[34][45] :== |
| 1951 | a[34][46] :== |
| 1952 | a[34][47] :== |
| 1953 | |
| 1954 | (* row 35 *) |
| 1955 | a[35][1] :== |
| 1956 | a[35][2] :== |
| 1957 | a[35][3] :== |
| 1958 | a[35][4] :== |
| 1959 | a[35][5] :== |
| 1960 | a[35][6] :== |
| 1961 | a[35][7] :== |
| 1962 | a[35][8] :== |
| 1963 | a[35][9] :== |
| 1964 | a[35][10] :== |
| 1965 | a[35][11] :== |
| 1966 | a[35][12] :== |
| 1967 | a[35][13] :== |
| 1968 | a[35][14] :== |
| 1969 | a[35][15] :== |
| 1970 | a[35][16] :== |
| 1971 | a[35][17] :== |
| 1972 | a[35][18] :== |
| 1973 | a[35][19] :== |
| 1974 | a[35][20] :== |
| 1975 | a[35][21] :== |
| 1976 | a[35][22] :== |
| 1977 | a[35][23] :== |
| 1978 | a[35][24] :== |
| 1979 | a[35][25] :== |
| 1980 | a[35][26] :== |
| 1981 | a[35][27] :== |
| 1982 | a[35][28] :== |
| 1983 | a[35][29] :== |
| 1984 | a[35][30] :== |
| 1985 | a[35][31] :== |
| 1986 | a[35][32] :== |
| 1987 | a[35][33] :== |
| 1988 | a[35][34] :== |
| 1989 | a[35][35] :== |
| 1990 | a[35][36] :== |
| 1991 | a[35][37] :== |
| 1992 | a[35][38] :== |
| 1993 | a[35][39] :== |
| 1994 | a[35][40] :== |
| 1995 | a[35][41] :== |
| 1996 | a[35][42] :== |
| 1997 | a[35][43] :== |
| 1998 | a[35][44] :== |
| 1999 | a[35][45] :== |
| 2000 | a[35][46] :== |
| 2001 | a[35][47] :== |
| 2002 | |
| 2003 | (* row 36 *) |
| 2004 | a[36][1] :== |
| 2005 | a[36][2] :== |
| 2006 | a[36][3] :== |
| 2007 | a[36][4] :== |
| 2008 | a[36][5] :== |
| 2009 | a[36][6] :== |
| 2010 | a[36][7] :== |
| 2011 | a[36][8] :== |
| 2012 | a[36][9] :== |
| 2013 | a[36][10] :== |
| 2014 | a[36][11] :== |
| 2015 | a[36][12] :== |
| 2016 | a[36][13] :== |
| 2017 | a[36][14] :== |
| 2018 | a[36][15] :== |
| 2019 | a[36][16] :== |
| 2020 | a[36][17] :== |
| 2021 | a[36][18] :== |
| 2022 | a[36][19] :== |
| 2023 | a[36][20] :== |
| 2024 | a[36][21] :== |
| 2025 | a[36][22] :== |
| 2026 | a[36][23] :== |
| 2027 | a[36][24] :== |
| 2028 | a[36][25] :== |
| 2029 | a[36][26] :== |
| 2030 | a[36][27] :== |
| 2031 | a[36][28] :== |
| 2032 | a[36][29] :== |
| 2033 | a[36][30] :== |
| 2034 | a[36][31] :== |
| 2035 | a[36][32] :== |
| 2036 | a[36][33] :== |
| 2037 | a[36][34] :== |
| 2038 | a[36][35] :== |
| 2039 | a[36][36] :== |
| 2040 | a[36][37] :== |
| 2041 | a[36][38] :== |
| 2042 | a[36][39] :== |
| 2043 | a[36][40] :== |
| 2044 | a[36][41] :== |
| 2045 | a[36][42] :== |
| 2046 | a[36][43] :== |
| 2047 | a[36][44] :== |
| 2048 | a[36][45] :== |
| 2049 | a[36][46] :== |
| 2050 | a[36][47] :== |
| 2051 | |
| 2052 | (* row 37 *) |
| 2053 | a[37][1] :== |
| 2054 | a[37][2] :== |
| 2055 | a[37][3] :== |
| 2056 | a[37][4] :== |
| 2057 | a[37][5] :== |
| 2058 | a[37][6] :== |
| 2059 | a[37][7] :== |
| 2060 | a[37][8] :== |
| 2061 | a[37][9] :== |
| 2062 | a[37][10] :== |
| 2063 | a[37][11] :== |
| 2064 | a[37][12] :== |
| 2065 | a[37][13] :== |
| 2066 | a[37][14] :== |
| 2067 | a[37][15] :== |
| 2068 | a[37][16] :== |
| 2069 | a[37][17] :== |
| 2070 | a[37][18] :== |
| 2071 | a[37][19] :== |
| 2072 | a[37][20] :== |
| 2073 | a[37][21] :== |
| 2074 | a[37][22] :== |
| 2075 | a[37][23] :== |
| 2076 | a[37][24] :== |
| 2077 | a[37][25] :== |
| 2078 | a[37][26] :== |
| 2079 | a[37][27] :== |
| 2080 | a[37][28] :== |
| 2081 | a[37][29] :== |
| 2082 | a[37][30] :== |
| 2083 | a[37][31] :== |
| 2084 | a[37][32] :== |
| 2085 | a[37][33] :== |
| 2086 | a[37][34] :== |
| 2087 | a[37][35] :== |
| 2088 | a[37][36] :== |
| 2089 | a[37][37] :== |
| 2090 | a[37][38] :== |
| 2091 | a[37][39] :== |
| 2092 | a[37][40] :== |
| 2093 | a[37][41] :== |
| 2094 | a[37][42] :== |
| 2095 | a[37][43] :== |
| 2096 | a[37][44] :== |
| 2097 | a[37][45] :== |
| 2098 | a[37][46] :== |
| 2099 | a[37][47] :== |
| 2100 | |
| 2101 | (* row 38 *) |
| 2102 | a[38][1] :== |
| 2103 | a[38][2] :== |
| 2104 | a[38][3] :== |
| 2105 | a[38][4] :== |
| 2106 | a[38][5] :== |
| 2107 | a[38][6] :== |
| 2108 | a[38][7] :== |
| 2109 | a[38][8] :== |
| 2110 | a[38][9] :== |
| 2111 | a[38][10] :== |
| 2112 | a[38][11] :== |
| 2113 | a[38][12] :== |
| 2114 | a[38][13] :== |
| 2115 | a[38][14] :== |
| 2116 | a[38][15] :== |
| 2117 | a[38][16] :== |
| 2118 | a[38][17] :== |
| 2119 | a[38][18] :== |
| 2120 | a[38][19] :== |
| 2121 | a[38][20] :== |
| 2122 | a[38][21] :== |
| 2123 | a[38][22] :== |
| 2124 | a[38][23] :== |
| 2125 | a[38][24] :== |
| 2126 | a[38][25] :== |
| 2127 | a[38][26] :== |
| 2128 | a[38][27] :== |
| 2129 | a[38][28] :== |
| 2130 | a[38][29] :== |
| 2131 | a[38][30] :== |
| 2132 | a[38][31] :== |
| 2133 | a[38][32] :== |
| 2134 | a[38][33] :== |
| 2135 | a[38][34] :== |
| 2136 | a[38][35] :== |
| 2137 | a[38][36] :== |
| 2138 | a[38][37] :== |
| 2139 | a[38][38] :== |
| 2140 | a[38][39] :== |
| 2141 | a[38][40] :== |
| 2142 | a[38][41] :== |
| 2143 | a[38][42] :== |
| 2144 | a[38][43] :== |
| 2145 | a[38][44] :== |
| 2146 | a[38][45] :== |
| 2147 | a[38][46] :== |
| 2148 | a[38][47] :== |
| 2149 | |
| 2150 | (* row 39 *) |
| 2151 | a[39][1] :== |
| 2152 | a[39][2] :== |
| 2153 | a[39][3] :== |
| 2154 | a[39][4] :== |
| 2155 | a[39][5] :== |
| 2156 | a[39][6] :== |
| 2157 | a[39][7] :== |
| 2158 | a[39][8] :== |
| 2159 | a[39][9] :== |
| 2160 | a[39][10] :== |
| 2161 | a[39][11] :== |
| 2162 | a[39][12] :== |
| 2163 | a[39][13] :== |
| 2164 | a[39][14] :== |
| 2165 | a[39][15] :== |
| 2166 | a[39][16] :== |
| 2167 | a[39][17] :== |
| 2168 | a[39][18] :== |
| 2169 | a[39][19] :== |
| 2170 | a[39][20] :== |
| 2171 | a[39][21] :== |
| 2172 | a[39][22] :== |
| 2173 | a[39][23] :== |
| 2174 | a[39][24] :== |
| 2175 | a[39][25] :== |
| 2176 | a[39][26] :== |
| 2177 | a[39][27] :== |
| 2178 | a[39][28] :== |
| 2179 | a[39][29] :== |
| 2180 | a[39][30] :== |
| 2181 | a[39][31] :== |
| 2182 | a[39][32] :== |
| 2183 | a[39][33] :== |
| 2184 | a[39][34] :== |
| 2185 | a[39][35] :== |
| 2186 | a[39][36] :== |
| 2187 | a[39][37] :== |
| 2188 | a[39][38] :== |
| 2189 | a[39][39] :== |
| 2190 | a[39][40] :== |
| 2191 | a[39][41] :== |
| 2192 | a[39][42] :== |
| 2193 | a[39][43] :== |
| 2194 | a[39][44] :== |
| 2195 | a[39][45] :== |
| 2196 | a[39][46] :== |
| 2197 | a[39][47] :== |
| 2198 | |
| 2199 | (* row 40 *) |
| 2200 | a[40][1] :== |
| 2201 | a[40][2] :== |
| 2202 | a[40][3] :== |
| 2203 | a[40][4] :== |
| 2204 | a[40][5] :== |
| 2205 | a[40][6] :== |
| 2206 | a[40][7] :== |
| 2207 | a[40][8] :== |
| 2208 | a[40][9] :== |
| 2209 | a[40][10] :== |
| 2210 | a[40][11] :== |
| 2211 | a[40][12] :== |
| 2212 | a[40][13] :== |
| 2213 | a[40][14] :== |
| 2214 | a[40][15] :== |
| 2215 | a[40][16] :== |
| 2216 | a[40][17] :== |
| 2217 | a[40][18] :== |
| 2218 | a[40][19] :== |
| 2219 | a[40][20] :== |
| 2220 | a[40][21] :== |
| 2221 | a[40][22] :== |
| 2222 | a[40][23] :== |
| 2223 | a[40][24] :== |
| 2224 | a[40][25] :== |
| 2225 | a[40][26] :== |
| 2226 | a[40][27] :== |
| 2227 | a[40][28] :== |
| 2228 | a[40][29] :== |
| 2229 | a[40][30] :== |
| 2230 | a[40][31] :== |
| 2231 | a[40][32] :== |
| 2232 | a[40][33] :== |
| 2233 | a[40][34] :== |
| 2234 | a[40][35] :== |
| 2235 | a[40][36] :== |
| 2236 | a[40][37] :== |
| 2237 | a[40][38] :== |
| 2238 | a[40][39] :== |
| 2239 | a[40][40] :== |
| 2240 | a[40][41] :== |
| 2241 | a[40][42] :== |
| 2242 | a[40][43] :== |
| 2243 | a[40][44] :== |
| 2244 | a[40][45] :== |
| 2245 | a[40][46] :== |
| 2246 | a[40][47] :== |
| 2247 | |
| 2248 | (* row 41 *) |
| 2249 | a[41][1] :== |
| 2250 | a[41][2] :== |
| 2251 | a[41][3] :== |
| 2252 | a[41][4] :== |
| 2253 | a[41][5] :== |
| 2254 | a[41][6] :== |
| 2255 | a[41][7] :== |
| 2256 | a[41][8] :== |
| 2257 | a[41][9] :== |
| 2258 | a[41][10] :== |
| 2259 | a[41][11] :== |
| 2260 | a[41][12] :== |
| 2261 | a[41][13] :== |
| 2262 | a[41][14] :== |
| 2263 | a[41][15] :== |
| 2264 | a[41][16] :== |
| 2265 | a[ |