vasp.6.4.1 05Apr23 (build Apr 16 2023 22:14:57) gamma-only                     
  
 MD_VERSION_INFO: Compiled 2023-04-16T20:44:05-UTC in mrdevlin:/home/medea/data/
 build/vasp6.4.1/19212/x86_64/src/src/build/gam from svn 19212
 
 This VASP executable licensed from Materials Design, Inc.
 
 executed on                        Lin64 date 2025.07.24  07:09:35
 running    4 mpi-ranks, on    1 nodes
 distrk:  each k-point on    4 cores,    1 groups
 distr:  one band on NCORE=   1 cores,    4 groups


--------------------------------------------------------------------------------------------------------


 INCAR:
   SYSTEM = Optical_BPDABAPP_6_geomfrom996
   PREC = Normal
   ENCUT = 400.000
   IBRION = -1
   NSW = 0
   ISIF = 2
   NELMIN = 2
   EDIFF = 1.0e-05
   EDIFFG = -0.02
   VOSKOWN = 1
   NBLOCK = 1
   NWRITE = 1
   NELM = 60
   ALGO = Normal (blocked Davidson)
   ISPIN = 1
   INIWAV = 1
   ISTART = 0
   ICHARG = 2
   LWAVE = .FALSE.
   LCHARG = .TRUE.
   ADDGRID = .FALSE.
   ISMEAR = 1
   SIGMA = 0.2
   LREAL = .FALSE.
   LSCALAPACK = .FALSE.
   RWIGS = 0.77 0.32 0.73 0.75
   NPAR = 4

 POTCAR:    PAW_PBE C 08Apr2002                   
 POTCAR:    PAW_PBE H 15Jun2001                   
 POTCAR:    PAW_PBE O 08Apr2002                   
 POTCAR:    PAW_PBE N 08Apr2002                   
 POTCAR:    PAW_PBE C 08Apr2002                   
  local pseudopotential read in
  partial core-charges read in
  partial kinetic energy density read in
  atomic valenz-charges read in
  non local Contribution for L=           0  read in
    real space projection operators read in
  non local Contribution for L=           0  read in
    real space projection operators read in
  non local Contribution for L=           1  read in
    real space projection operators read in
  non local Contribution for L=           1  read in
    real space projection operators read in
    PAW grid and wavefunctions read in
 
   number of l-projection  operators is LMAX  =           4
   number of lm-projection operators is LMMAX =           8
 
 POTCAR:    PAW_PBE H 15Jun2001                   
  local pseudopotential read in
  atomic valenz-charges read in
  non local Contribution for L=           0  read in
    real space projection operators read in
  non local Contribution for L=           0  read in
    real space projection operators read in
  non local Contribution for L=           1  read in
    real space projection operators read in
    PAW grid and wavefunctions read in
 
   number of l-projection  operators is LMAX  =           3
   number of lm-projection operators is LMMAX =           5
 
 POTCAR:    PAW_PBE O 08Apr2002                   
  local pseudopotential read in
  partial core-charges read in
  partial kinetic energy density read in
  kinetic energy density of atom read in
  atomic valenz-charges read in
  non local Contribution for L=           0  read in
    real space projection operators read in
  non local Contribution for L=           0  read in
    real space projection operators read in
  non local Contribution for L=           1  read in
    real space projection operators read in
  non local Contribution for L=           1  read in
    real space projection operators read in
    PAW grid and wavefunctions read in
 
   number of l-projection  operators is LMAX  =           4
   number of lm-projection operators is LMMAX =           8
 
 POTCAR:    PAW_PBE N 08Apr2002                   
  local pseudopotential read in
  partial core-charges read in
  partial kinetic energy density read in
  atomic valenz-charges read in
  non local Contribution for L=           0  read in
    real space projection operators read in
  non local Contribution for L=           0  read in
    real space projection operators read in
  non local Contribution for L=           1  read in
    real space projection operators read in
  non local Contribution for L=           1  read in
    real space projection operators read in
    PAW grid and wavefunctions read in
 
   number of l-projection  operators is LMAX  =           4
   number of lm-projection operators is LMMAX =           8
 
 -----------------------------------------------------------------------------
|                                                                             |
|               ----> ADVICE to this user running VASP <----                  |
|                                                                             |
|     You have a (more or less) 'large supercell' and for larger cells it     |
|     might be more efficient to use real-space projection operators.         |
|     Therefore, try LREAL= Auto in the INCAR file.                           |
|     Mind: For very accurate calculation, you might also keep the            |
|     reciprocal projection scheme (i.e. LREAL=.FALSE.).                      |
|                                                                             |
 -----------------------------------------------------------------------------

  PAW_PBE C 08Apr2002                   :
 energy of atom  1       EATOM= -147.1560
 kinetic energy error for atom=    0.0288 (will be added to EATOM!!)
  PAW_PBE H 15Jun2001                   :
 energy of atom  2       EATOM=  -12.4884
 kinetic energy error for atom=    0.0098 (will be added to EATOM!!)
  PAW_PBE O 08Apr2002                   :
 energy of atom  3       EATOM= -432.3788
 kinetic energy error for atom=    0.1156 (will be added to EATOM!!)
  PAW_PBE N 08Apr2002                   :
 energy of atom  4       EATOM= -264.5486
 kinetic energy error for atom=    0.0736 (will be added to EATOM!!)
 
 
 POSCAR: Optical_BPDABAPP_6_geomfrom996
  positions in direct lattice
  No initial velocities read in
 exchange correlation table for  LEXCH =        8
   RHO(1)=    0.500       N(1)  =     2000
   RHO(2)=  100.500       N(2)  =     4000
 


--------------------------------------------------------------------------------------------------------


 ion  position               nearest neighbor table
   1  0.486  0.068  0.038-   4 1.41   2 1.41 466 1.44
   2  0.534  0.083  0.974- 260 1.08   3 1.40   1 1.41
   3  0.606  0.121  0.986- 259 1.09   2 1.40   6 1.40
   4  0.506  0.100  0.110- 261 1.08   5 1.39   1 1.41
   5  0.575  0.140  0.121- 262 1.09   4 1.39   6 1.40
   6  0.629  0.145  0.060- 429 1.39   3 1.40   5 1.40
   7  0.731  0.229  0.108-  10 1.39   8 1.39 429 1.40
   8  0.693  0.299  0.096- 264 1.09   9 1.39   7 1.39
   9  0.724  0.367  0.128- 263 1.09   8 1.39  12 1.41
  10  0.799  0.228  0.152- 265 1.09   7 1.39  11 1.41
  11  0.826  0.296  0.188- 266 1.09  12 1.38  10 1.41
  12  0.790  0.366  0.177-  11 1.38   9 1.41  13 1.55
  13  0.803  0.441  0.224-  12 1.55  26 1.55  27 1.55  14 1.58
  14  0.866  0.448  0.290-  17 1.41  15 1.41  13 1.58
  15  0.947  0.449  0.276- 268 1.09  16 1.41  14 1.41
  16  1.000  0.487  0.325- 267 1.09  19 1.40  15 1.41
  17  0.846  0.476  0.365- 269 1.09  18 1.40  14 1.41
  18  0.898  0.514  0.414- 270 1.10  17 1.40  19 1.40
  19  0.975  0.526  0.392-  16 1.40  18 1.40 430 1.42
  20  0.070  0.631  0.441- 430 1.40  21 1.40  23 1.41
  21  0.116  0.656  0.378- 272 1.09  20 1.40  22 1.40
  22  0.165  0.721  0.385- 271 1.08  21 1.40  25 1.42
  23  0.078  0.673  0.510- 273 1.09  24 1.40  20 1.41
  24  0.127  0.737  0.518- 274 1.09  23 1.40  25 1.41
  25  0.172  0.764  0.455-  24 1.41  22 1.42 467 1.46
  26  0.825  0.507  0.167- 277 1.09 275 1.10 276 1.10  13 1.55
  27  0.720  0.456  0.255- 278 1.08 279 1.09 280 1.10  13 1.55
  28  0.072  0.696  0.833-  31 1.39  29 1.39  34 1.49
  29  0.093  0.771  0.812-  30 1.39  28 1.39  35 1.48
  30  0.143  0.816  0.856- 281 1.08  29 1.39  33 1.41
  31  0.104  0.662  0.899- 282 1.09  28 1.39  32 1.40
  32  0.157  0.707  0.942- 283 1.08  31 1.40  33 1.41
  33  0.177  0.784  0.923-  30 1.41  32 1.41  36 1.49
  34  0.021  0.663  0.771- 432 1.23 465 1.40  28 1.49
  35  0.058  0.788  0.735- 431 1.22 465 1.40  29 1.48
  36  0.233  0.828  0.971-  39 1.41  37 1.42  33 1.49
  37  0.278  0.887  0.936- 284 1.09  38 1.38  36 1.42
  38  0.328  0.929  0.982-  37 1.38  41 1.39  43 1.48
  39  0.243  0.813  0.051- 285 1.09  40 1.40  36 1.41
  40  0.290  0.859  0.098- 286 1.09  41 1.39  39 1.40
  41  0.331  0.919  0.062-  38 1.39  40 1.39  42 1.48
  42  0.383  0.980  0.094- 434 1.23 466 1.42  41 1.48
  43  0.387  0.988  0.961- 433 1.23 466 1.42  38 1.48
  44  0.683  0.282  0.765-  45 1.41  47 1.41 468 1.45
  45  0.655  0.298  0.840- 288 1.09  46 1.40  44 1.41
  46  0.696  0.348  0.889- 287 1.09  45 1.40  49 1.41
  47  0.754  0.316  0.743- 289 1.09  48 1.40  44 1.41
  48  0.795  0.366  0.793- 290 1.09  49 1.40  47 1.40
  49  0.766  0.384  0.866- 435 1.39  48 1.40  46 1.41
  50  0.865  0.471  0.940-  53 1.40  51 1.40 435 1.40
  51  0.913  0.431  0.991- 292 1.09  50 1.40  52 1.41
  52  0.970  0.472  0.032- 291 1.09  51 1.41  55 1.43
  53  0.879  0.550  0.929- 293 1.08  50 1.40  54 1.41
  54  0.933  0.591  0.975- 294 1.09  55 1.41  53 1.41
  55  0.980  0.554  0.031-  54 1.41  52 1.43  56 1.60
  56  0.039  0.594  0.091-  69 1.52  70 1.56  55 1.60  57 1.60
  57  0.041  0.684  0.115-  60 1.41  58 1.42  56 1.60
  58  0.055  0.702  0.194- 296 1.08  59 1.40  57 1.42
  59  0.079  0.774  0.222- 295 1.09  62 1.39  58 1.40
  60  0.043  0.750  0.067- 297 1.09  61 1.40  57 1.41
  61  0.067  0.823  0.094- 298 1.09  60 1.40  62 1.41
  62  0.090  0.836  0.171- 436 1.39  59 1.39  61 1.41
  63  0.160  0.938  0.253-  64 1.40  66 1.40 436 1.41
  64  0.132  0.941  0.329- 300 1.09  63 1.40  65 1.40
  65  0.168  0.988  0.385- 299 1.08  64 1.40  68 1.41
  66  0.228  0.980  0.238- 301 1.08  67 1.39  63 1.40
  67  0.263  0.029  0.292- 302 1.08  66 1.39  68 1.40
  68  0.233  0.035  0.367-  67 1.40  65 1.41 469 1.45
  69  0.029  0.552  0.167- 304 1.08 305 1.09 303 1.10  56 1.52
  70  0.122  0.569  0.066- 307 1.09 308 1.10 306 1.10  56 1.56
  71  0.340  0.900  0.433-  72 1.39  74 1.39  77 1.48
  72  0.322  0.919  0.510-  71 1.39  73 1.41  78 1.52
  73  0.371  0.969  0.553- 309 1.09  72 1.41  76 1.43
  74  0.409  0.923  0.399- 310 1.09  71 1.39  75 1.39
  75  0.460  0.968  0.444- 311 1.09  74 1.39  76 1.43
  76  0.440  0.998  0.519-  75 1.43  73 1.43  79 1.53
  77  0.282  0.845  0.400- 438 1.22 467 1.43  71 1.48
  78  0.251  0.870  0.530- 437 1.22 467 1.46  72 1.52
  79  0.495  0.059  0.552-  82 1.43  80 1.43  76 1.53
  80  0.502  0.083  0.631- 312 1.09  81 1.41  79 1.43
  81  0.556  0.140  0.651-  84 1.39  80 1.41  86 1.52
  82  0.544  0.097  0.497- 313 1.09  83 1.39  79 1.43
  83  0.600  0.152  0.518- 314 1.09  84 1.38  82 1.39
  84  0.604  0.173  0.595-  83 1.38  81 1.39  85 1.48
  85  0.654  0.234  0.630- 440 1.22 468 1.42  84 1.48
  86  0.577  0.181  0.727- 439 1.22 468 1.44  81 1.52
  87  0.682  0.567  0.762-  88 1.41  90 1.41 470 1.45
  88  0.740  0.600  0.716- 316 1.08  89 1.40  87 1.41
  89  0.792  0.654  0.747- 315 1.09  92 1.40  88 1.40
  90  0.678  0.591  0.840- 317 1.08  91 1.39  87 1.41
  91  0.729  0.646  0.871- 318 1.09  90 1.39  92 1.40
  92  0.787  0.679  0.824-  91 1.40  89 1.40 441 1.40
  93  0.869  0.791  0.883-  94 1.39 441 1.40  96 1.40
  94  0.898  0.844  0.829- 320 1.09  93 1.39  95 1.39
  95  0.938  0.910  0.853- 319 1.09  94 1.39  98 1.42
  96  0.879  0.811  0.961- 321 1.09  93 1.40  97 1.42
  97  0.919  0.878  0.985- 322 1.09  98 1.40  96 1.42
  98  0.954  0.929  0.932-  97 1.40  95 1.42  99 1.59
  99  0.995  0.010  0.947- 112 1.54 113 1.55  98 1.59 100 1.63
 100  0.046  0.041  0.020- 103 1.42 101 1.42  99 1.63
 101  0.123  0.017  0.039- 324 1.10 102 1.42 100 1.42
 102  0.176  0.062  0.082- 323 1.09 105 1.41 101 1.42
 103  0.029  0.114  0.053- 325 1.09 104 1.40 100 1.42
 104  0.081  0.160  0.095- 326 1.09 105 1.40 103 1.40
 105  0.157  0.136  0.110- 104 1.40 102 1.41 442 1.42
 106  0.273  0.227  0.166- 107 1.40 109 1.41 442 1.42
 107  0.346  0.194  0.182- 328 1.09 106 1.40 108 1.41
 108  0.408  0.239  0.210- 327 1.09 111 1.41 107 1.41
 109  0.269  0.308  0.175- 329 1.09 110 1.41 106 1.41
 110  0.331  0.353  0.204- 330 1.09 109 1.41 111 1.42
 111  0.402  0.318  0.228- 108 1.41 110 1.42 471 1.47
 112  0.052  0.023  0.879- 331 1.09 332 1.09 333 1.10  99 1.54
 113  0.924  0.065  0.936- 336 1.10 334 1.10 335 1.10  99 1.55
 114  0.284  0.160  0.536- 117 1.38 115 1.39 120 1.48
 115  0.346  0.181  0.490- 114 1.39 116 1.41 121 1.52
 116  0.402  0.234  0.516- 337 1.09 115 1.41 119 1.43
 117  0.271  0.196  0.607- 338 1.09 114 1.38 118 1.39
 118  0.323  0.252  0.631- 339 1.09 117 1.39 119 1.42
 119  0.393  0.270  0.590- 118 1.42 116 1.43 122 1.53
 120  0.236  0.099  0.499- 444 1.22 469 1.42 114 1.48
 121  0.336  0.135  0.415- 443 1.21 469 1.46 115 1.52
 122  0.449  0.322  0.634- 125 1.42 123 1.43 119 1.53
 123  0.508  0.374  0.607- 340 1.09 124 1.42 122 1.43
 124  0.547  0.423  0.660- 127 1.39 123 1.42 129 1.53
 125  0.437  0.319  0.716- 341 1.09 126 1.38 122 1.42
 126  0.470  0.372  0.767- 342 1.09 127 1.38 125 1.38
 127  0.524  0.423  0.737- 126 1.38 124 1.39 128 1.46
 128  0.567  0.479  0.784- 446 1.23 470 1.42 127 1.46
 129  0.616  0.478  0.659- 445 1.21 470 1.45 124 1.53
 130  0.920  0.847  0.545- 133 1.41 131 1.41 472 1.45
 131  0.891  0.879  0.615- 344 1.08 132 1.39 130 1.41
 132  0.930  0.940  0.651- 343 1.09 131 1.39 135 1.40
 133  0.990  0.878  0.517- 345 1.09 134 1.41 130 1.41
 134  0.031  0.937  0.556- 346 1.09 135 1.40 133 1.41
 135  0.001  0.970  0.624- 447 1.39 132 1.40 134 1.40
 136  0.089  0.070  0.698- 447 1.39 139 1.40 137 1.41
 137  0.074  0.147  0.721- 348 1.09 138 1.39 136 1.41
 138  0.123  0.187  0.772- 347 1.09 137 1.39 141 1.41
 139  0.160  0.038  0.720- 349 1.09 136 1.40 140 1.42
 140  0.208  0.079  0.774- 350 1.10 141 1.42 139 1.42
 141  0.189  0.152  0.805- 138 1.41 140 1.42 142 1.58
 142  0.222  0.186  0.884- 155 1.54 156 1.54 143 1.57 141 1.58
 143  0.283  0.252  0.893- 144 1.41 146 1.41 142 1.57
 144  0.268  0.315  0.942- 352 1.09 145 1.40 143 1.41
 145  0.325  0.360  0.977- 351 1.09 148 1.40 144 1.40
 146  0.362  0.238  0.878- 353 1.09 147 1.39 143 1.41
 147  0.421  0.282  0.912- 354 1.09 146 1.39 148 1.40
 148  0.403  0.344  0.962- 448 1.38 145 1.40 147 1.40
 149  0.468  0.449  0.035- 448 1.38 150 1.40 152 1.40
 150  0.410  0.506  0.037- 356 1.09 151 1.39 149 1.40
 151  0.421  0.572  0.083- 355 1.09 150 1.39 154 1.40
 152  0.537  0.461  0.075- 357 1.09 153 1.38 149 1.40
 153  0.550  0.528  0.118- 358 1.09 152 1.38 154 1.40
 154  0.491  0.584  0.123- 153 1.40 151 1.40 473 1.42
 155  0.150  0.210  0.931- 360 1.09 359 1.09 361 1.10 142 1.54
 156  0.263  0.120  0.928- 363 1.09 364 1.09 362 1.10 142 1.54
 157  0.561  0.387  0.364- 158 1.39 160 1.40 163 1.50
 158  0.533  0.458  0.339- 157 1.39 159 1.41 164 1.51
 159  0.569  0.528  0.361- 365 1.09 158 1.41 162 1.43
 160  0.622  0.384  0.418- 366 1.10 157 1.40 161 1.41
 161  0.656  0.454  0.442- 367 1.09 160 1.41 162 1.42
 162  0.637  0.528  0.409- 161 1.42 159 1.43 165 1.57
 163  0.520  0.323  0.320- 450 1.22 471 1.44 157 1.50
 164  0.468  0.442  0.282- 449 1.22 471 1.44 158 1.51
 165  0.696  0.596  0.415- 168 1.42 166 1.43 162 1.57
 166  0.717  0.638  0.483- 368 1.08 167 1.42 165 1.43
 167  0.778  0.692  0.481- 170 1.40 166 1.42 172 1.49
 168  0.737  0.618  0.347- 369 1.09 169 1.41 165 1.42
 169  0.805  0.662  0.348- 370 1.09 170 1.38 168 1.41
 170  0.827  0.697  0.417- 169 1.38 167 1.40 171 1.50
 171  0.891  0.755  0.430- 452 1.22 472 1.42 170 1.50
 172  0.801  0.763  0.526- 451 1.21 472 1.45 167 1.49
 173  0.850  0.158  0.493- 174 1.40 176 1.41 474 1.42
 174  0.862  0.129  0.568- 372 1.09 175 1.39 173 1.40
 175  0.898  0.175  0.623- 371 1.09 174 1.39 178 1.40
 176  0.881  0.231  0.473- 373 1.09 177 1.40 173 1.41
 177  0.917  0.277  0.529- 374 1.09 176 1.40 178 1.40
 178  0.925  0.249  0.605- 453 1.39 175 1.40 177 1.40
 179  0.020  0.332  0.674- 453 1.39 180 1.39 182 1.40
 180  0.077  0.334  0.617- 376 1.09 179 1.39 181 1.40
 181  0.144  0.378  0.629- 375 1.09 180 1.40 184 1.41
 182  0.034  0.372  0.744- 377 1.09 183 1.40 179 1.40
 183  0.101  0.416  0.754- 378 1.09 184 1.40 182 1.40
 184  0.157  0.423  0.696- 183 1.40 181 1.41 185 1.56
 185  0.218  0.489  0.687- 198 1.54 199 1.55 184 1.56 186 1.57
 186  0.252  0.539  0.755- 189 1.40 187 1.41 185 1.57
 187  0.323  0.521  0.792- 380 1.09 186 1.41 188 1.42
 188  0.371  0.577  0.829- 379 1.09 191 1.41 187 1.42
 189  0.229  0.617  0.762- 381 1.08 190 1.39 186 1.40
 190  0.275  0.673  0.798- 382 1.09 189 1.39 191 1.40
 191  0.348  0.655  0.829- 454 1.39 190 1.40 188 1.41
 192  0.453  0.735  0.893- 454 1.38 193 1.39 195 1.41
 193  0.502  0.682  0.929- 384 1.09 192 1.39 194 1.40
 194  0.564  0.708  0.974- 383 1.09 193 1.40 197 1.41
 195  0.470  0.815  0.902- 385 1.09 196 1.39 192 1.41
 196  0.531  0.841  0.948- 386 1.09 195 1.39 197 1.41
 197  0.580  0.787  0.986- 194 1.41 196 1.41 475 1.44
 198  0.289  0.460  0.642- 387 1.09 389 1.09 388 1.10 185 1.54
 199  0.173  0.544  0.632- 390 1.09 392 1.10 391 1.10 185 1.55
 200  0.507  0.787  0.180- 203 1.37 201 1.39 206 1.46
 201  0.564  0.757  0.229- 202 1.39 200 1.39 207 1.48
 202  0.615  0.805  0.269- 393 1.09 201 1.39 205 1.42
 203  0.498  0.865  0.169- 394 1.08 200 1.37 204 1.38
 204  0.545  0.915  0.213- 395 1.09 203 1.38 205 1.41
 205  0.607  0.886  0.258- 204 1.41 202 1.42 208 1.47
 206  0.469  0.725  0.137- 456 1.22 473 1.42 200 1.46
 207  0.566  0.672  0.213- 455 1.22 473 1.42 201 1.48
 208  0.661  0.947  0.284- 209 1.41 211 1.42 205 1.47
 209  0.704  0.946  0.353- 396 1.09 210 1.39 208 1.41
 210  0.741  0.015  0.375- 209 1.39 213 1.40 215 1.48
 211  0.667  0.012  0.234- 397 1.09 212 1.39 208 1.42
 212  0.701  0.081  0.258- 398 1.09 213 1.38 211 1.39
 213  0.733  0.082  0.331- 212 1.38 210 1.40 214 1.47
 214  0.767  0.147  0.374- 458 1.22 474 1.42 213 1.47
 215  0.792  0.033  0.442- 457 1.22 474 1.43 210 1.48
 216  0.090  0.257  0.344- 217 1.41 219 1.41 476 1.44
 217  0.097  0.320  0.293- 400 1.08 218 1.40 216 1.41
 218  0.155  0.375  0.302- 399 1.09 221 1.39 217 1.40
 219  0.141  0.255  0.409- 401 1.09 220 1.40 216 1.41
 220  0.200  0.310  0.417- 402 1.09 221 1.40 219 1.40
 221  0.209  0.369  0.362- 459 1.38 218 1.39 220 1.40
 222  0.300  0.469  0.411- 223 1.39 459 1.39 225 1.39
 223  0.264  0.541  0.409- 404 1.09 222 1.39 224 1.39
 224  0.296  0.602  0.452- 403 1.08 223 1.39 227 1.41
 225  0.365  0.457  0.457- 405 1.09 222 1.39 226 1.41
 226  0.397  0.520  0.499- 406 1.09 227 1.40 225 1.41
 227  0.364  0.594  0.496- 226 1.40 224 1.41 228 1.54
 228  0.392  0.663  0.545- 229 1.53 227 1.54 241 1.54 242 1.55
 229  0.475  0.662  0.578- 230 1.40 232 1.40 228 1.53
 230  0.491  0.657  0.657- 408 1.09 229 1.40 231 1.40
 231  0.558  0.691  0.689- 407 1.09 234 1.40 230 1.40
 232  0.533  0.694  0.531- 409 1.09 233 1.38 229 1.40
 233  0.596  0.733  0.561- 410 1.09 232 1.38 234 1.40
 234  0.608  0.733  0.641- 460 1.38 231 1.40 233 1.40
 235  0.673  0.837  0.713- 460 1.38 238 1.39 236 1.40
 236  0.695  0.908  0.679- 412 1.09 237 1.40 235 1.40
 237  0.710  0.972  0.727- 411 1.10 240 1.39 236 1.40
 238  0.664  0.832  0.793- 413 1.09 235 1.39 239 1.39
 239  0.680  0.896  0.840- 414 1.08 238 1.39 240 1.40
 240  0.703  0.966  0.807- 428 1.09 237 1.39 239 1.40
 241  0.389  0.740  0.499- 416 1.09 417 1.10 415 1.10 228 1.54
 242  0.333  0.674  0.612- 419 1.09 420 1.10 418 1.10 228 1.55
 243  0.751  0.808  0.117- 246 1.39 244 1.39 249 1.48
 244  0.740  0.886  0.099- 243 1.39 245 1.40 250 1.49
 245  0.786  0.945  0.130- 421 1.09 244 1.40 248 1.43
 246  0.813  0.786  0.164- 422 1.09 243 1.39 247 1.40
 247  0.862  0.844  0.193- 423 1.09 246 1.40 248 1.42
 248  0.848  0.924  0.181- 247 1.42 245 1.43 251 1.51
 249  0.690  0.761  0.081- 462 1.22 475 1.42 243 1.48
 250  0.670  0.889  0.048- 461 1.22 475 1.44 244 1.49
 251  0.895  0.980  0.230- 254 1.41 252 1.43 248 1.51
 252  0.916  0.058  0.210- 424 1.09 253 1.41 251 1.43
 253  0.961  0.102  0.262- 256 1.40 252 1.41 258 1.50
 254  0.918  0.953  0.303- 425 1.09 255 1.39 251 1.41
 255  0.961  0.996  0.356- 426 1.09 256 1.38 254 1.39
 256  0.983  0.070  0.334- 255 1.38 253 1.40 257 1.48
 257  0.028  0.127  0.379- 464 1.22 476 1.43 256 1.48
 258  0.993  0.183  0.261- 463 1.22 476 1.44 253 1.50
 259  0.646  0.127  0.938-   3 1.09
 260  0.520  0.063  0.917-   2 1.08
 261  0.469  0.091  0.160-   4 1.08
 262  0.589  0.163  0.178-   5 1.09
 263  0.694  0.421  0.117-   9 1.09
 264  0.639  0.300  0.064-   8 1.09
 265  0.831  0.174  0.160-  10 1.09
 266  0.876  0.293  0.226-  11 1.09
 267  0.061  0.487  0.310-  16 1.09
 268  0.967  0.421  0.223-  15 1.09
 269  0.788  0.466  0.386-  17 1.09
 270  0.878  0.537  0.469-  18 1.10
 271  0.201  0.736  0.336-  22 1.08
 272  0.117  0.624  0.324-  21 1.09
 273  0.045  0.653  0.560-  23 1.09
 274  0.130  0.768  0.573-  24 1.09
 275  0.819  0.564  0.195-  26 1.10
 276  0.789  0.506  0.115-  26 1.10
 277  0.885  0.500  0.147-  26 1.09
 278  0.717  0.486  0.310-  27 1.08
 279  0.689  0.401  0.261-  27 1.09
 280  0.688  0.491  0.212-  27 1.10
 281  0.155  0.874  0.837-  30 1.08
 282  0.090  0.603  0.913-  31 1.09
 283  0.185  0.681  0.992-  32 1.08
 284  0.275  0.898  0.874-  37 1.09
 285  0.211  0.766  0.078-  39 1.09
 286  0.295  0.848  0.160-  40 1.09
 287  0.673  0.362  0.946-  46 1.09
 288  0.601  0.273  0.860-  45 1.09
 289  0.778  0.306  0.686-  47 1.09
 290  0.848  0.393  0.772-  48 1.09
 291  0.006  0.436  0.071-  52 1.09
 292  0.903  0.370  0.004-  51 1.09
 293  0.845  0.581  0.886-  53 1.08
 294  0.936  0.654  0.965-  54 1.09
 295  0.090  0.781  0.284-  59 1.09
 296  0.048  0.658  0.239-  58 1.08
 297  0.028  0.746  0.006-  60 1.09
 298  0.069  0.872  0.054-  61 1.09
 299  0.144  0.990  0.442-  65 1.08
 300  0.082  0.907  0.346-  64 1.09
 301  0.253  0.975  0.181-  66 1.08
 302  0.315  0.060  0.275-  67 1.08
 303  0.081  0.557  0.202-  69 1.10
 304  0.019  0.490  0.157-  69 1.08
 305  0.979  0.574  0.200-  69 1.09
 306  0.165  0.595  0.106-  70 1.10
 307  0.138  0.584  0.007-  70 1.09
 308  0.127  0.506  0.070-  70 1.10
 309  0.354  0.985  0.611-  73 1.09
 310  0.423  0.904  0.341-  74 1.09
 311  0.517  0.980  0.418-  75 1.09
 312  0.465  0.058  0.676-  80 1.09
 313  0.538  0.085  0.435-  82 1.09
 314  0.638  0.179  0.476-  83 1.09
 315  0.839  0.676  0.711-  89 1.09
 316  0.747  0.582  0.656-  88 1.08
 317  0.637  0.564  0.879-  90 1.08
 318  0.728  0.658  0.932-  91 1.09
 319  0.958  0.947  0.806-  95 1.09
 320  0.891  0.833  0.767-  94 1.09
 321  0.857  0.772  0.006-  96 1.09
 322  0.924  0.890  0.047-  97 1.09
 323  0.234  0.039  0.090- 102 1.09
 324  0.146  0.961  0.017- 101 1.10
 325  0.972  0.140  0.043- 103 1.09
 326  0.061  0.217  0.114- 104 1.09
 327  0.463  0.210  0.222- 108 1.09
 328  0.354  0.132  0.176- 107 1.09
 329  0.214  0.337  0.164- 109 1.09
 330  0.323  0.415  0.208- 110 1.09
 331  0.082  0.078  0.885- 112 1.09
 332  0.023  0.025  0.823- 112 1.09
 333  0.096  0.977  0.878- 112 1.10
 334  0.939  0.127  0.932- 113 1.10
 335  0.882  0.057  0.984- 113 1.10
 336  0.894  0.049  0.883- 113 1.10
 337  0.454  0.244  0.481- 116 1.09
 338  0.221  0.179  0.643- 117 1.09
 339  0.308  0.284  0.683- 118 1.09
 340  0.522  0.377  0.545- 123 1.09
 341  0.401  0.274  0.741- 125 1.09
 342  0.457  0.373  0.828- 126 1.09
 343  0.904  0.965  0.703- 132 1.09
 344  0.837  0.861  0.640- 131 1.08
 345  0.012  0.855  0.462- 133 1.09
 346  0.086  0.957  0.533- 134 1.09
 347  0.105  0.245  0.788- 138 1.09
 348  0.022  0.176  0.702- 137 1.09
 349  0.177  0.981  0.699- 139 1.09
 350  0.260  0.048  0.793- 140 1.10
 351  0.308  0.403  0.021- 145 1.09
 352  0.208  0.328  0.960- 144 1.09
 353  0.380  0.188  0.843- 146 1.09
 354  0.481  0.267  0.902- 147 1.09
 355  0.376  0.616  0.084- 151 1.09
 356  0.359  0.502  0.001- 150 1.09
 357  0.583  0.418  0.069- 152 1.09
 358  0.605  0.538  0.147- 153 1.09
 359  0.167  0.223  0.991- 155 1.09
 360  0.107  0.164  0.934- 155 1.09
 361  0.121  0.262  0.908- 155 1.10
 362  0.280  0.142  0.986- 156 1.10
 363  0.316  0.103  0.898- 156 1.09
 364  0.226  0.069  0.936- 156 1.09
 365  0.547  0.582  0.338- 159 1.09
 366  0.646  0.330  0.439- 160 1.10
 367  0.701  0.450  0.487- 161 1.09
 368  0.685  0.627  0.536- 166 1.08
 369  0.717  0.598  0.290- 168 1.09
 370  0.842  0.669  0.297- 169 1.09
 371  0.903  0.154  0.682- 175 1.09
 372  0.842  0.071  0.583- 174 1.09
 373  0.872  0.254  0.415- 176 1.09
 374  0.936  0.336  0.513- 177 1.09
 375  0.185  0.380  0.581- 181 1.09
 376  0.068  0.303  0.562- 180 1.09
 377  0.991  0.368  0.790- 182 1.09
 378  0.108  0.449  0.808- 183 1.09
 379  0.427  0.558  0.852- 188 1.09
 380  0.345  0.462  0.790- 187 1.09
 381  0.176  0.637  0.735- 189 1.08
 382  0.257  0.734  0.797- 190 1.09
 383  0.601  0.664  0.001- 194 1.09
 384  0.493  0.620  0.925- 193 1.09
 385  0.434  0.856  0.871- 195 1.09
 386  0.542  0.903  0.954- 196 1.09
 387  0.335  0.504  0.643- 198 1.09
 388  0.276  0.448  0.581- 198 1.10
 389  0.315  0.408  0.668- 198 1.09
 390  0.209  0.592  0.611- 199 1.09
 391  0.121  0.568  0.661- 199 1.10
 392  0.152  0.511  0.581- 199 1.10
 393  0.662  0.780  0.302- 202 1.09
 394  0.459  0.886  0.125- 203 1.08
 395  0.534  0.977  0.211- 204 1.09
 396  0.708  0.894  0.389- 209 1.09
 397  0.646  0.007  0.175- 211 1.09
 398  0.705  0.132  0.220- 212 1.09
 399  0.160  0.422  0.260- 218 1.09
 400  0.057  0.324  0.244- 217 1.08
 401  0.136  0.208  0.450- 219 1.09
 402  0.242  0.304  0.463- 220 1.09
 403  0.266  0.657  0.450- 224 1.08
 404  0.213  0.549  0.373- 223 1.09
 405  0.390  0.399  0.461- 225 1.09
 406  0.448  0.510  0.535- 226 1.09
 407  0.570  0.687  0.751- 231 1.09
 408  0.449  0.631  0.697- 230 1.09
 409  0.523  0.696  0.468- 232 1.09
 410  0.635  0.765  0.523- 233 1.09
 411  0.731  0.026  0.701- 237 1.10
 412  0.704  0.913  0.617- 236 1.09
 413  0.647  0.777  0.818- 238 1.09
 414  0.676  0.890  0.902- 239 1.08
 415  0.415  0.785  0.536- 241 1.10
 416  0.329  0.755  0.488- 241 1.09
 417  0.420  0.739  0.444- 241 1.10
 418  0.348  0.722  0.651- 242 1.10
 419  0.328  0.621  0.647- 242 1.09
 420  0.275  0.687  0.588- 242 1.10
 421  0.773  0.005  0.118- 245 1.09
 422  0.822  0.725  0.178- 246 1.09
 423  0.912  0.825  0.227- 247 1.09
 424  0.899  0.082  0.154- 252 1.09
 425  0.900  0.895  0.322- 254 1.09
 426  0.976  0.974  0.413- 255 1.09
 427  0.987  0.717  0.664- 465 1.02
 428  0.718  0.015  0.844- 240 1.09
 429  0.707  0.161  0.072-   6 1.39   7 1.40
 430  0.023  0.565  0.446-  20 1.40  19 1.42
 431  0.067  0.845  0.695-  35 1.22
 432  0.992  0.598  0.765-  34 1.23
 433  0.407  0.006  0.895-  43 1.23
 434  0.391  0.997  0.163-  42 1.23
 435  0.792  0.444  0.914-  49 1.39  50 1.40
 436  0.123  0.908  0.187-  62 1.39  63 1.41
 437  0.220  0.863  0.593-  78 1.22
 438  0.286  0.818  0.335-  77 1.22
 439  0.545  0.174  0.790-  86 1.22
 440  0.695  0.279  0.594-  85 1.22
 441  0.850  0.716  0.860-  93 1.40  92 1.40
 442  0.202  0.185  0.158- 105 1.42 106 1.42
 443  0.379  0.136  0.359- 121 1.21
 444  0.183  0.064  0.530- 120 1.22
 445  0.660  0.493  0.605- 129 1.21
 446  0.552  0.495  0.852- 128 1.23
 447  0.025  0.036  0.662- 136 1.39 135 1.39
 448  0.467  0.382  0.992- 149 1.38 148 1.38
 449  0.428  0.490  0.248- 164 1.22
 450  0.535  0.254  0.323- 163 1.22
 451  0.758  0.807  0.560- 172 1.21
 452  0.938  0.778  0.383- 171 1.22
 453  0.950  0.293  0.669- 179 1.39 178 1.39
 454  0.388  0.722  0.850- 192 1.38 191 1.39
 455  0.612  0.625  0.237- 207 1.22
 456  0.419  0.733  0.087- 206 1.22
 457  0.818  0.987  0.489- 215 1.22
 458  0.761  0.216  0.359- 214 1.22
 459  0.277  0.411  0.359- 221 1.38 222 1.39
 460  0.673  0.769  0.671- 234 1.38 235 1.38
 461  0.640  0.948  0.023- 250 1.22
 462  0.680  0.691  0.090- 249 1.22
 463  0.982  0.233  0.213- 258 1.22
 464  0.051  0.120  0.445- 257 1.22
 465  0.016  0.722  0.715- 427 1.02  35 1.40  34 1.40
 466  0.419  0.017  0.031-  42 1.42  43 1.42   1 1.44
 467  0.228  0.827  0.461-  77 1.43  78 1.46  25 1.46
 468  0.641  0.233  0.711-  85 1.42  86 1.44  44 1.45
 469  0.267  0.087  0.424- 120 1.42  68 1.45 121 1.46
 470  0.625  0.511  0.735- 128 1.42 129 1.45  87 1.45
 471  0.462  0.360  0.272- 164 1.44 163 1.44 111 1.47
 472  0.879  0.784  0.506- 171 1.42 172 1.45 130 1.45
 473  0.504  0.655  0.161- 206 1.42 154 1.42 207 1.42
 474  0.806  0.114  0.438- 214 1.42 173 1.42 215 1.43
 475  0.644  0.811  0.034- 249 1.42 250 1.44 197 1.44
 476  0.038  0.193  0.330- 257 1.43 258 1.44 216 1.44
 
  LATTYP: Found a simple cubic cell.
 ALAT       =    17.2439483300
  
  Lattice vectors:
  
 A1 = (  17.2439483300,   0.0000000000,   0.0000000000)
 A2 = (   0.0000000000,  17.2439483300,   0.0000000000)
 A3 = (   0.0000000000,   0.0000000000,  17.2439483300)


Analysis of symmetry for initial positions (statically):
=====================================================================
 Subroutine PRICEL returns:
 Original cell was already a primitive cell.
 

 Routine SETGRP: Setting up the symmetry group for a 
 simple cubic supercell.


 Subroutine GETGRP returns: Found  1 space group operations
 (whereof  1 operations were pure point group operations)
 out of a pool of 48 trial point group operations.


The static configuration has the point symmetry C_1 .


Analysis of symmetry for dynamics (positions and initial velocities):
=====================================================================
 Subroutine PRICEL returns:
 Original cell was already a primitive cell.
 

 Routine SETGRP: Setting up the symmetry group for a 
 simple cubic supercell.


 Subroutine GETGRP returns: Found  1 space group operations
 (whereof  1 operations were pure point group operations)
 out of a pool of 48 trial point group operations.


The dynamic configuration has the point symmetry C_1 .


 Subroutine INISYM returns: Found  1 space group operations
 (whereof  1 operations are pure point group operations),
 and found     1 'primitive' translations


----------------------------------------------------------------------------------------

                                     Primitive cell                                     

  volume of cell :    5127.5528

  direct lattice vectors                    reciprocal lattice vectors
    17.243948330  0.000000000  0.000000000     0.057991359  0.000000000  0.000000000
     0.000000000 17.243948330  0.000000000     0.000000000  0.057991359  0.000000000
     0.000000000  0.000000000 17.243948330     0.000000000  0.000000000  0.057991359

  length of vectors
    17.243948330 17.243948330 17.243948330     0.057991359  0.057991359  0.057991359

  position of ions in fractional coordinates (direct lattice)
     0.485547560  0.068267630  0.037602000
     0.534462910  0.083442910  0.974069150
     0.605501270  0.120644710  0.985836770
     0.505584880  0.100255170  0.109919100
     0.575224480  0.139842510  0.120604450
     0.628663790  0.144668150  0.059765600
     0.731381800  0.229153580  0.108108360
     0.693250890  0.299409060  0.096421170
     0.724422190  0.366651510  0.127536870
     0.798938560  0.227903240  0.152232250
     0.826150130  0.295787580  0.188182530
     0.789740160  0.366348430  0.176726100
     0.803182440  0.441346400  0.224290930
     0.866012510  0.448389790  0.290418060
     0.946802760  0.448702910  0.276391150
     0.999995810  0.487135540  0.324932370
     0.846377860  0.475645040  0.364813610
     0.898267330  0.513907670  0.413731000
     0.975416750  0.525755970  0.391688930
     0.070278500  0.630658630  0.440561070
     0.115730540  0.656079530  0.378291460
     0.165043850  0.720578300  0.385053250
     0.078465630  0.672989180  0.510020890
     0.127400380  0.737287480  0.517732260
     0.172257110  0.763557680  0.454623410
     0.825404910  0.506988230  0.167085060
     0.719825090  0.456033980  0.254686060
     0.071532930  0.695695670  0.833289810
     0.092560770  0.770890810  0.812213560
     0.142959830  0.815657160  0.855900220
     0.104161360  0.662445780  0.898861380
     0.156573370  0.706555850  0.942278740
     0.176841750  0.783527200  0.923054740
     0.021218960  0.662914500  0.770978960
     0.058257250  0.787697290  0.735482960
     0.233095410  0.827826990  0.971105310
     0.278477210  0.886694190  0.936177420
     0.328413370  0.929256170  0.982390450
     0.242990520  0.812608020  0.051052890
     0.290240420  0.858934440  0.097991700
     0.331030520  0.919053560  0.062444660
     0.382530870  0.980077390  0.094237020
     0.387499980  0.987590990  0.960828020
     0.682856010  0.281516120  0.764864760
     0.655198210  0.298279270  0.839847550
     0.696209960  0.348269610  0.888989970
     0.754284590  0.315515000  0.743103260
     0.794851710  0.365759670  0.792651220
     0.765947580  0.384125550  0.866238430
     0.864529500  0.471094470  0.939674900
     0.912985820  0.431265750  0.991154570
     0.970360910  0.472140240  0.032177790
     0.879491970  0.550037680  0.928764380
     0.933326430  0.591073250  0.974564060
     0.979775190  0.554380350  0.030754810
     0.038886890  0.593966180  0.090504140
     0.040917540  0.683608850  0.114892220
     0.054602870  0.702101020  0.194113540
     0.078713690  0.774419840  0.222288720
     0.043249030  0.749988310  0.067101620
     0.066793420  0.823117140  0.094201650
     0.090044720  0.835808680  0.171331280
     0.160045660  0.938104940  0.253273220
     0.132120190  0.940806430  0.329259330
     0.168287470  0.988132410  0.384708840
     0.227563250  0.980259950  0.237847090
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     0.898790000  0.082095240  0.154285550
     0.899903560  0.895238560  0.322413130
     0.976200720  0.974267740  0.413008510
     0.986658220  0.716523050  0.663853420
     0.718332720  0.014876820  0.844280440
     0.706616220  0.160965420  0.071832540
     0.022715970  0.565164320  0.445965860
     0.067378270  0.845301600  0.695081940
     0.991619920  0.598121840  0.765428960
     0.406862260  0.005992870  0.894583640
     0.391382600  0.997085440  0.163174710
     0.792441070  0.443535310  0.913732790
     0.122749290  0.907589400  0.187206230
     0.220128990  0.863160860  0.593001440
     0.285673720  0.817723060  0.335067160
     0.544874880  0.173603920  0.789782050
     0.695302490  0.278884060  0.594322980
     0.849890090  0.716061600  0.860302570
     0.202384020  0.185369900  0.158094170
     0.378550230  0.135716790  0.359389480
     0.183010830  0.064192650  0.529602520
     0.659576060  0.493213360  0.605197370
     0.552287890  0.494508330  0.851755360
     0.025173760  0.036209130  0.662342260
     0.466948180  0.381553750  0.991550680
     0.427720120  0.489571080  0.248222280
     0.534889630  0.254177970  0.323270160
     0.757710660  0.807121980  0.560115940
     0.938023000  0.777803000  0.382646860
     0.950204640  0.292651900  0.668672200
     0.388000100  0.721671460  0.849690380
     0.612260950  0.624587230  0.237437090
     0.419314600  0.732803580  0.086931520
     0.818176240  0.987488690  0.489067430
     0.760763610  0.216447660  0.359457490
     0.276851450  0.411268540  0.358650600
     0.672842090  0.769083040  0.671017450
     0.639589160  0.948117670  0.022684470
     0.679621590  0.691473160  0.090444880
     0.981724700  0.232921430  0.212611860
     0.051496560  0.120045900  0.445352330
     0.015760920  0.721716970  0.715090500
     0.419496520  0.017159290  0.030811710
     0.227965750  0.827352840  0.460586630
     0.640569730  0.232512980  0.711193510
     0.267066770  0.087348050  0.423892120
     0.625315020  0.510909460  0.735375530
     0.461939240  0.359577210  0.272105150
     0.879234700  0.784497080  0.506493850
     0.503883590  0.655079710  0.161444180
     0.806232080  0.114411130  0.438485270
     0.644316550  0.811446080  0.034111090
     0.038226100  0.192899710  0.329896100

  ion indices of the primitive-cell ions
   primitive index   ion index
                 1           1
                 2           2
                 3           3
                 4           4
                 5           5
                 6           6
                 7           7
                 8           8
                 9           9
                10          10
                11          11
                12          12
                13          13
                14          14
                15          15
                16          16
                17          17
                18          18
                19          19
                20          20
                21          21
                22          22
                23          23
                24          24
                25          25
                26          26
                27          27
                28          28
                29          29
                30          30
                31          31
                32          32
                33          33
                34          34
                35          35
                36          36
                37          37
                38          38
                39          39
                40          40
                41          41
                42          42
                43          43
                44          44
                45          45
                46          46
                47          47
                48          48
                49          49
                50          50
                51          51
                52          52
                53          53
                54          54
                55          55
                56          56
                57          57
                58          58
                59          59
                60          60
                61          61
                62          62
                63          63
                64          64
                65          65
                66          66
                67          67
                68          68
                69          69
                70          70
                71          71
                72          72
                73          73
                74          74
                75          75
                76          76
                77          77
                78          78
                79          79
                80          80
                81          81
                82          82
                83          83
                84          84
                85          85
                86          86
                87          87
                88          88
                89          89
                90          90
                91          91
                92          92
                93          93
                94          94
                95          95
                96          96
                97          97
                98          98
                99          99
               100         100
               101         101
               102         102
               103         103
               104         104
               105         105
               106         106
               107         107
               108         108
               109         109
               110         110
               111         111
               112         112
               113         113
               114         114
               115         115
               116         116
               117         117
               118         118
               119         119
               120         120
               121         121
               122         122
               123         123
               124         124
               125         125
               126         126
               127         127
               128         128
               129         129
               130         130
               131         131
               132         132
               133         133
               134         134
               135         135
               136         136
               137         137
               138         138
               139         139
               140         140
               141         141
               142         142
               143         143
               144         144
               145         145
               146         146
               147         147
               148         148
               149         149
               150         150
               151         151
               152         152
               153         153
               154         154
               155         155
               156         156
               157         157
               158         158
               159         159
               160         160
               161         161
               162         162
               163         163
               164         164
               165         165
               166         166
               167         167
               168         168
               169         169
               170         170
               171         171
               172         172
               173         173
               174         174
               175         175
               176         176
               177         177
               178         178
               179         179
               180         180
               181         181
               182         182
               183         183
               184         184
               185         185
               186         186
               187         187
               188         188
               189         189
               190         190
               191         191
               192         192
               193         193
               194         194
               195         195
               196         196
               197         197
               198         198
               199         199
               200         200
               201         201
               202         202
               203         203
               204         204
               205         205
               206         206
               207         207
               208         208
               209         209
               210         210
               211         211
               212         212
               213         213
               214         214
               215         215
               216         216
               217         217
               218         218
               219         219
               220         220
               221         221
               222         222
               223         223
               224         224
               225         225
               226         226
               227         227
               228         228
               229         229
               230         230
               231         231
               232         232
               233         233
               234         234
               235         235
               236         236
               237         237
               238         238
               239         239
               240         240
               241         241
               242         242
               243         243
               244         244
               245         245
               246         246
               247         247
               248         248
               249         249
               250         250
               251         251
               252         252
               253         253
               254         254
               255         255
               256         256
               257         257
               258         258
               259         259
               260         260
               261         261
               262         262
               263         263
               264         264
               265         265
               266         266
               267         267
               268         268
               269         269
               270         270
               271         271
               272         272
               273         273
               274         274
               275         275
               276         276
               277         277
               278         278
               279         279
               280         280
               281         281
               282         282
               283         283
               284         284
               285         285
               286         286
               287         287
               288         288
               289         289
               290         290
               291         291
               292         292
               293         293
               294         294
               295         295
               296         296
               297         297
               298         298
               299         299
               300         300
               301         301
               302         302
               303         303
               304         304
               305         305
               306         306
               307         307
               308         308
               309         309
               310         310
               311         311
               312         312
               313         313
               314         314
               315         315
               316         316
               317         317
               318         318
               319         319
               320         320
               321         321
               322         322
               323         323
               324         324
               325         325
               326         326
               327         327
               328         328
               329         329
               330         330
               331         331
               332         332
               333         333
               334         334
               335         335
               336         336
               337         337
               338         338
               339         339
               340         340
               341         341
               342         342
               343         343
               344         344
               345         345
               346         346
               347         347
               348         348
               349         349
               350         350
               351         351
               352         352
               353         353
               354         354
               355         355
               356         356
               357         357
               358         358
               359         359
               360         360
               361         361
               362         362
               363         363
               364         364
               365         365
               366         366
               367         367
               368         368
               369         369
               370         370
               371         371
               372         372
               373         373
               374         374
               375         375
               376         376
               377         377
               378         378
               379         379
               380         380
               381         381
               382         382
               383         383
               384         384
               385         385
               386         386
               387         387
               388         388
               389         389
               390         390
               391         391
               392         392
               393         393
               394         394
               395         395
               396         396
               397         397
               398         398
               399         399
               400         400
               401         401
               402         402
               403         403
               404         404
               405         405
               406         406
               407         407
               408         408
               409         409
               410         410
               411         411
               412         412
               413         413
               414         414
               415         415
               416         416
               417         417
               418         418
               419         419
               420         420
               421         421
               422         422
               423         423
               424         424
               425         425
               426         426
               427         427
               428         428
               429         429
               430         430
               431         431
               432         432
               433         433
               434         434
               435         435
               436         436
               437         437
               438         438
               439         439
               440         440
               441         441
               442         442
               443         443
               444         444
               445         445
               446         446
               447         447
               448         448
               449         449
               450         450
               451         451
               452         452
               453         453
               454         454
               455         455
               456         456
               457         457
               458         458
               459         459
               460         460
               461         461
               462         462
               463         463
               464         464
               465         465
               466         466
               467         467
               468         468
               469         469
               470         470
               471         471
               472         472
               473         473
               474         474
               475         475
               476         476

----------------------------------------------------------------------------------------

 
 
 KPOINTS: Automatic mesh                          

Automatic generation of k-mesh.
 Grid dimensions read from file:
 generate k-points for:    1    1    1

 Generating k-lattice:

  Cartesian coordinates                     Fractional coordinates (reciprocal lattice)
     0.057991359  0.000000000  0.000000000     1.000000000  0.000000000  0.000000000
     0.000000000  0.057991359  0.000000000     0.000000000  1.000000000  0.000000000
     0.000000000  0.000000000  0.057991359     0.000000000  0.000000000  1.000000000

  Length of vectors
     0.057991359  0.057991359  0.057991359

  Shift w.r.t. Gamma in fractional coordinates (k-lattice)
     0.000000000  0.000000000  0.000000000

 
 Subroutine IBZKPT returns following result:
 ===========================================
 
 Found      1 irreducible k-points:
 
 Following reciprocal coordinates:
            Coordinates               Weight
  0.000000  0.000000  0.000000      1.000000
 
 Following cartesian coordinates:
            Coordinates               Weight
  0.000000  0.000000  0.000000      1.000000
 


--------------------------------------------------------------------------------------------------------




 Dimension of arrays:
   k-points           NKPTS =      1   k-points in BZ     NKDIM =      1   number of bands    NBANDS=    980
   number of dos      NEDOS =    301   number of ions     NIONS =    476
   non local maximal  LDIM  =      4   non local SUM 2l+1 LMDIM =      8
   total plane-waves  NPLWV = 592704
   max r-space proj   IRMAX =      1   max aug-charges    IRDMAX=   1699
   dimension x,y,z NGX =    84 NGY =   84 NGZ =   84
   dimension x,y,z NGXF=   168 NGYF=  168 NGZF=  168
   support grid    NGXF=   168 NGYF=  168 NGZF=  168
   ions per type =             258 170  36  12
   NGX,Y,Z   is equivalent  to a cutoff of   8.10,  8.10,  8.10 a.u.
   NGXF,Y,Z  is equivalent  to a cutoff of  16.20, 16.20, 16.20 a.u.

 SYSTEM =  Optical_BPDABAPP_6_geomfrom996          
 POSCAR =  Optical_BPDABAPP_6_geomfrom996          

 Startparameter for this run:
   NWRITE =      1    write-flag & timer
   PREC   = normal    normal or accurate (medium, high low for compatibility)
   ISTART =      0    job   : 0-new  1-cont  2-samecut
   ICHARG =      2    charge: 1-file 2-atom 10-const
   ISPIN  =      1    spin polarized calculation?
   LNONCOLLINEAR =      F non collinear calculations
   LSORBIT =      F    spin-orbit coupling
   INIWAV =      1    electr: 0-lowe 1-rand  2-diag
   LASPH  =      F    aspherical Exc in radial PAW
 Electronic Relaxation 1
   ENCUT  =  400.0 eV  29.40 Ry    5.42 a.u.  28.12 28.12 28.12*2*pi/ulx,y,z
   ENINI  =  400.0     initial cutoff
   ENAUG  =  644.9 eV  augmentation charge cutoff
   NELM   =     60;   NELMIN=  2; NELMDL= -5     # of ELM steps 
   EDIFF  = 0.1E-04   stopping-criterion for ELM
   LREAL  =      F    real-space projection
   NLSPLINE    = F    spline interpolate recip. space projectors
   LCOMPAT=      F    compatible to vasp.4.4
   GGA_COMPAT  = T    GGA compatible to vasp.4.4-vasp.4.6
   LMAXPAW     = -100 max onsite density
   LMAXMIX     =    2 max onsite mixed and CHGCAR
   VOSKOWN=      1    Vosko Wilk Nusair interpolation
   ROPT   =    0.00000   0.00000   0.00000   0.00000
 Ionic relaxation
   EDIFFG = -.2E-01   stopping-criterion for IOM
   NSW    =      0    number of steps for IOM
   NBLOCK =      1;   KBLOCK =      1    inner block; outer block 
   IBRION =     -1    ionic relax: 0-MD 1-quasi-New 2-CG
   NFREE  =      0    steps in history (QN), initial steepest desc. (CG)
   ISIF   =      2    stress and relaxation
   IWAVPR =     10    prediction:  0-non 1-charg 2-wave 3-comb
   ISYM   =      2    0-nonsym 1-usesym 2-fastsym
   LCORR  =      T    Harris-Foulkes like correction to forces

   POTIM  = 0.5000    time-step for ionic-motion
   TEIN   =    0.0    initial temperature
   TEBEG  =    0.0;   TEEND  =   0.0 temperature during run
   SMASS  =  -3.00    Nose mass-parameter (am)
   estimated Nose-frequenzy (Omega)   =  0.10E-29 period in steps = 0.13E+47 mass=  -0.680E-26a.u.
   SCALEE = 1.0000    scale energy and forces
   NPACO  =    256;   APACO  = 10.0  distance and # of slots for P.C.
   PSTRESS=    0.0 pullay stress

  Mass of Ions in am
   POMASS =  12.01  1.00 16.00 14.00
  Ionic Valenz
   ZVAL   =   4.00  1.00  6.00  5.00
  Atomic Wigner-Seitz radii
   RWIGS  =   0.77  0.32  0.73  0.75
  virtual crystal weights 
   VCA    =   1.00  1.00  1.00  1.00
   NELECT =    1478.0000    total number of electrons
   NUPDOWN=      -1.0000    fix difference up-down

 DOS related values:
   EMIN   =  10.00;   EMAX   =-10.00  energy-range for DOS
   EFERMI =   0.00;   METHOD = LEGACY      
   ISMEAR =     1;   SIGMA  =   0.20  broadening in eV -4-tet -1-fermi 0-gaus

 Electronic relaxation 2 (details)
   IALGO  =     38    algorithm
   LDIAG  =      T    sub-space diagonalisation (order eigenvalues)
   LSUBROT=      F    optimize rotation matrix (better conditioning)
   TURBO    =      0    0=normal 1=particle mesh
   IRESTART =      0    0=no restart 2=restart with 2 vectors
   NREBOOT  =      0    no. of reboots
   NMIN     =      0    reboot dimension
   EREF     =   0.00    reference energy to select bands
   IMIX   =      4    mixing-type and parameters
     AMIX     =   0.40;   BMIX     =  1.00
     AMIX_MAG =   1.60;   BMIX_MAG =  1.00
     AMIN     =   0.10
     WC   =   100.;   INIMIX=   1;  MIXPRE=   1;  MAXMIX= -45

 Intra band minimization:
   WEIMIN = 0.0000     energy-eigenvalue tresh-hold
   EBREAK =  0.26E-08  absolut break condition
   DEPER  =   0.30     relativ break condition  

   TIME   =   0.40     timestep for ELM

  volume/ion in A,a.u.               =      10.77        72.69
  Fermi-wavevector in a.u.,A,eV,Ry     =   1.081425  2.043596 15.911731  1.169479
  Thomas-Fermi vector in A             =   2.217441
 
 Write flags
   LWAVE        =      F    write WAVECAR
   LDOWNSAMPLE  =      F    k-point downsampling of WAVECAR
   LCHARG       =      T    write CHGCAR
   LVTOT        =      F    write LOCPOT, total local potential
   LVHAR        =      F    write LOCPOT, Hartree potential only
   LELF         =      F    write electronic localiz. function (ELF)
   LORBIT       =      0    0 simple, 1 ext, 2 COOP (PROOUT), +10 PAW based schemes


 Dipole corrections
   LMONO  =      F    monopole corrections only (constant potential shift)
   LDIPOL =      F    correct potential (dipole corrections)
   IDIPOL =      0    1-x, 2-y, 3-z, 4-all directions 
   EPSILON=  1.0000000 bulk dielectric constant

 Exchange correlation treatment:
   GGA     =    --    GGA type
   LEXCH   =     8    internal setting for exchange type
   LIBXC   =     F    Libxc                    
   VOSKOWN =     1    Vosko Wilk Nusair interpolation
   LHFCALC =     F    Hartree Fock is set to
   LHFONE  =     F    Hartree Fock one center treatment
   AEXX    =    0.0000 exact exchange contribution

 Linear response parameters
   LEPSILON=     F    determine dielectric tensor
   LRPA    =     F    only Hartree local field effects (RPA)
   LNABLA  =     F    use nabla operator in PAW spheres
   LVEL    =     F    velocity operator in full k-point grid
   CSHIFT  =0.1000    complex shift for real part using Kramers Kronig
   OMEGAMAX=  -1.0    maximum frequency
   DEG_THRESHOLD= 0.2000000E-02 threshold for treating states as degnerate
   RTIME   =   -0.100 relaxation time in fs
  (WPLASMAI=    0.000 imaginary part of plasma frequency in eV, 0.658/RTIME)
   DFIELD  = 0.0000000 0.0000000 0.0000000 field for delta impulse in time
 
  Optional k-point grid parameters
   LKPOINTS_OPT  =     F    use optional k-point grid
   KPOINTS_OPT_MODE=     1    mode for optional k-point grid
 
 Orbital magnetization related:
   ORBITALMAG=     F  switch on orbital magnetization
   LCHIMAG   =     F  perturbation theory with respect to B field
   DQ        =  0.001000  dq finite difference perturbation B field
   LLRAUG    =     F  two centre corrections for induced B field
   LBONE     =     F  B-component reconstruction in AE one-centre
   LVGVCALC  =     T  calculate vGv susceptibility
   LVGVAPPL  =     F  apply vGv susceptibility instead of pGv for G=0

 Random number generation:
   RANDOM_GENERATOR = DEFAULT
   PCG_SEED         = not used


--------------------------------------------------------------------------------------------------------


 Static calculation
 charge density and potential will be updated during run
 non-spin polarized calculation
 Variant of blocked Davidson
 Davidson routine will perform the subspace rotation
 perform sub-space diagonalisation
    after iterative eigenvector-optimisation
 modified Broyden-mixing scheme, WC =      100.0
 initial mixing is a Kerker type mixing with AMIX =  0.4000 and BMIX =      1.0000
 Hartree-type preconditioning will be used
 using additional bands          241
 reciprocal scheme for non local part
 use partial core corrections
 calculate Harris-corrections to forces 
   (improved forces if not selfconsistent)
 use gradient corrections 
 use of overlap-Matrix (Vanderbilt PP)
 Methfessel and Paxton  Order N= 1 SIGMA  =   0.20


--------------------------------------------------------------------------------------------------------


  energy-cutoff  :      400.00
  volume of cell :     5127.55
      direct lattice vectors                 reciprocal lattice vectors
    17.243948330  0.000000000  0.000000000     0.057991359  0.000000000  0.000000000
     0.000000000 17.243948330  0.000000000     0.000000000  0.057991359  0.000000000
     0.000000000  0.000000000 17.243948330     0.000000000  0.000000000  0.057991359

  length of vectors
    17.243948330 17.243948330 17.243948330     0.057991359  0.057991359  0.057991359


 
 k-points in units of 2pi/SCALE and weight: Automatic mesh                          
   0.00000000  0.00000000  0.00000000       1.000
 
 k-points in reciprocal lattice and weights: Automatic mesh                          
   0.00000000  0.00000000  0.00000000       1.000
 
 position of ions in fractional coordinates (direct lattice) 
   0.48554756  0.06826763  0.03760200
   0.53446291  0.08344291  0.97406915
   0.60550127  0.12064471  0.98583677
   0.50558488  0.10025517  0.10991910
   0.57522448  0.13984251  0.12060445
   0.62866379  0.14466815  0.05976560
   0.73138180  0.22915358  0.10810836
   0.69325089  0.29940906  0.09642117
   0.72442219  0.36665151  0.12753687
   0.79893856  0.22790324  0.15223225
   0.82615013  0.29578758  0.18818253
   0.78974016  0.36634843  0.17672610
   0.80318244  0.44134640  0.22429093
   0.86601251  0.44838979  0.29041806
   0.94680276  0.44870291  0.27639115
   0.99999581  0.48713554  0.32493237
   0.84637786  0.47564504  0.36481361
   0.89826733  0.51390767  0.41373100
   0.97541675  0.52575597  0.39168893
   0.07027850  0.63065863  0.44056107
   0.11573054  0.65607953  0.37829146
   0.16504385  0.72057830  0.38505325
   0.07846563  0.67298918  0.51002089
   0.12740038  0.73728748  0.51773226
   0.17225711  0.76355768  0.45462341
   0.82540491  0.50698823  0.16708506
   0.71982509  0.45603398  0.25468606
   0.07153293  0.69569567  0.83328981
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   0.70425437  0.91306223  0.61682248
   0.64701132  0.77657698  0.81781105
   0.67570691  0.88998389  0.90237253
   0.41522113  0.78535080  0.53550039
   0.32886856  0.75518333  0.48835989
   0.42027059  0.73915096  0.44400434
   0.34842204  0.72206707  0.65098008
   0.32794241  0.62117054  0.64690229
   0.27542436  0.68706438  0.58848704
   0.77291373  0.00542751  0.11798246
   0.82207871  0.72539795  0.17786189
   0.91168378  0.82536705  0.22670843
   0.89879000  0.08209524  0.15428555
   0.89990356  0.89523856  0.32241313
   0.97620072  0.97426774  0.41300851
   0.98665822  0.71652305  0.66385342
   0.71833272  0.01487682  0.84428044
   0.70661622  0.16096542  0.07183254
   0.02271597  0.56516432  0.44596586
   0.06737827  0.84530160  0.69508194
   0.99161992  0.59812184  0.76542896
   0.40686226  0.00599287  0.89458364
   0.39138260  0.99708544  0.16317471
   0.79244107  0.44353531  0.91373279
   0.12274929  0.90758940  0.18720623
   0.22012899  0.86316086  0.59300144
   0.28567372  0.81772306  0.33506716
   0.54487488  0.17360392  0.78978205
   0.69530249  0.27888406  0.59432298
   0.84989009  0.71606160  0.86030257
   0.20238402  0.18536990  0.15809417
   0.37855023  0.13571679  0.35938948
   0.18301083  0.06419265  0.52960252
   0.65957606  0.49321336  0.60519737
   0.55228789  0.49450833  0.85175536
   0.02517376  0.03620913  0.66234226
   0.46694818  0.38155375  0.99155068
   0.42772012  0.48957108  0.24822228
   0.53488963  0.25417797  0.32327016
   0.75771066  0.80712198  0.56011594
   0.93802300  0.77780300  0.38264686
   0.95020464  0.29265190  0.66867220
   0.38800010  0.72167146  0.84969038
   0.61226095  0.62458723  0.23743709
   0.41931460  0.73280358  0.08693152
   0.81817624  0.98748869  0.48906743
   0.76076361  0.21644766  0.35945749
   0.27685145  0.41126854  0.35865060
   0.67284209  0.76908304  0.67101745
   0.63958916  0.94811767  0.02268447
   0.67962159  0.69147316  0.09044488
   0.98172470  0.23292143  0.21261186
   0.05149656  0.12004590  0.44535233
   0.01576092  0.72171697  0.71509050
   0.41949652  0.01715929  0.03081171
   0.22796575  0.82735284  0.46058663
   0.64056973  0.23251298  0.71119351
   0.26706677  0.08734805  0.42389212
   0.62531502  0.51090946  0.73537553
   0.46193924  0.35957721  0.27210515
   0.87923470  0.78449708  0.50649385
   0.50388359  0.65507971  0.16144418
   0.80623208  0.11441113  0.43848527
   0.64431655  0.81144608  0.03411109
   0.03822610  0.19289971  0.32989610
 
 position of ions in cartesian coordinates  (Angst):
   8.37275704  1.17720348  0.64840695
   9.21625080  1.43888523 16.79679809
  10.44123261  2.08039115 16.99971832
   8.71827955  1.72879497  1.89543928
   9.91914121  2.41143702  2.07969690
  10.84064591  2.49465010  1.03059492
  12.61190997  3.95151249  1.86421497
  11.95438253  5.16299436  1.66268167
  12.49189881  6.32251969  2.19923920
  13.77685525  3.92995169  2.62508505
  14.24609015  5.10054575  3.24500982
  13.61823851  6.31729340  3.04745574
  13.85003649  7.61055452  3.86766121
  14.93347498  7.73201037  5.00795402
  16.32661787  7.73740980  4.76607471
  17.24387608  8.40014008  5.60311700
  14.59489609  8.20199849  6.29082704
  15.48967543  8.86179731  7.13435599
  16.82003604  9.06610878  6.75426367
   1.21187882 10.87504483  7.59701233
   1.99565145 11.31340152  6.52323839
   2.84600762 12.42561497  6.63983835
   1.35305727 11.60499065  8.79477387
   2.19688557 12.71374721  8.92774834
   2.97039270 13.16674918  7.83950259
  14.23323962  8.74247884  2.88120614
  12.41262666  7.86382639  4.39179326
   1.23351015 11.99654019 14.36920643
   1.59611314 13.29320130 14.00576866
   2.46519192 14.06514992 14.75909917
   1.79615311 11.42318080 15.49991919
   2.69994310 12.18381257 16.24860591
   3.04945000 13.51110255 15.91710824
   0.36589865 11.43126339 13.29472135
   1.00458501 13.58301137 12.68263016
   4.01948521 14.27500584 16.74568979
   4.80204662 15.29010880 16.14339506
   5.66314318 16.02404538 16.94029016
   4.19011597 14.01257071  0.88035340
   5.00489081 14.81142110  1.68976381
   5.70827318 15.84811210  1.07679249
   6.59634256 16.90040387  1.62501830
   6.68202963 17.02996800 16.56846873
  11.77513375  4.85444943 13.18928840
  11.29820408  5.14351232 14.48228776
  12.00540858  6.00554316 15.32969711
  13.00684450  5.44072436 12.81403422
  13.70638182  6.30714085 13.66843668
  13.20796049  6.62384114 14.93737073
  14.90790203  8.12352870 16.20370542
  15.74348031  7.43672431 17.09141819
  16.73285339  8.14156190  0.55487215
  15.16591409  9.48482133 16.01556498
  16.09423273 10.19243658 16.80533229
  16.89519275  9.55970611  0.53033435
   0.67056352 10.24232212  1.56064871
   0.70557995 11.78811569  1.98119551
   0.94156907 12.10699371  3.34728385
   1.35733480 13.35405571  3.83313520
   0.74578404 12.93275967  1.15709687
   1.15178228 14.19378943  1.62440839
   1.55272650 14.41264169  2.95442774
   2.75981909 16.17663311  4.36743032
   2.27827373 16.22321747  5.67773087
   2.90194044 17.03930422  6.63389936
   3.92408892 16.90355193  4.10142293
   4.53829733  0.49223420  5.03160737
   4.01931415  0.60767708  6.33115098
   0.49203624  9.51101920  2.88285932
   2.10725791  9.81769851  1.13926559
   5.85679893 15.52509518  7.46913655
   5.55041242 15.83993312  8.78623536
   6.38998112 16.70218158  9.52742803
   7.05544889 15.91853811  6.88871767
   7.92736292 16.69464270  7.64821116
   7.59472647 17.20406325  8.94193218
   4.86973464 14.57746539  6.90382578
   4.32872783 15.00335780  9.13699262
   8.54019784  1.01705652  9.51534881
   8.64849208  1.43479410 10.87892437
   9.59234546  2.41623083 11.22907085
   9.38784585  1.67013451  8.57239799
  10.34398123  2.61550638  8.93581299
  10.42321941  2.97835837 10.26874968
  11.27218486  4.03020473 10.86169836
   9.94667893  3.11364094 12.53532839
  11.75579035  9.78126877 13.14231226
  12.76725932 10.34177383 12.34173110
  13.65601155 11.28371278 12.88236354
  11.69852130 10.19179787 14.49259722
  12.57482306 11.13591094 15.01169163
  13.57197576 11.70459359 14.21572477
  14.99320560 13.64664292 15.22575093
  15.48118726 14.56156336 14.29418611
  16.18274385 15.69359856 14.70792310
  15.15262124 13.97853616 16.57986888
  15.84810020 15.14629427 16.98014644
  16.45616769 16.01807053 16.06413566
  17.15070254  0.18016719 16.32615177
   0.80019783  0.70085528  0.34115307
   2.11863512  0.28764906  0.66400341
   3.03313067  1.07347407  1.40593842
   0.49282877  1.95885131  0.91549639
   1.39545083  2.75811332  1.63534243
   2.71525797  2.35368807  1.88974171
   4.71223203  3.90651234  2.86320674
   5.96721814  3.34485022  3.13043827
   7.04276062  4.11379771  3.62741317
   4.64344868  5.30669663  3.02333025
   5.71117224  6.08037965  3.52110044
   6.93114244  5.48778137  3.92831490
   0.89464104  0.39495177 15.16412555
  15.93561721  1.12213700 16.14695904
   4.88880092  2.76697947  9.25095615
   5.96147832  3.12491728  8.44368743
   6.93995116  4.02828566  8.89684270
   4.66864675  3.37515197 10.47368572
   5.57388695  4.35289540 10.87593910
   6.77838899  4.65054388 10.17555269
   4.07623659  1.70819552  8.61213304
   5.80196542  2.32708014  7.16120309
   7.74857473  5.55619001 10.94044181
   8.76157600  6.45076156 10.46577127
   9.43651086  7.28733602 11.38786554
   7.54298169  5.50414846 12.34657613
   8.10511992  6.41385209 13.22038303
   9.03066660  7.29581383 12.71392051
   9.77632321  8.26724770 13.51741746
  10.62824013  8.24612955 11.35683092
  15.85716448 14.60655179  9.40112904
  15.36969341 15.16457303 10.60162651
  16.04137883 16.21093253 11.22606523
  17.06887311 15.13635762  8.91427133
   0.53201736 16.15363469  9.58050404
   0.01298487 16.72216835 10.75171352
   1.53468157  1.21344975 12.03252106
   1.28106206  2.53913794 12.43612464
   2.12138605  3.21875264 13.31146488
   2.76294663  0.65918269 12.41924902
   3.58751223  1.35588148 13.34138209
   3.26708432  2.62724348 13.88181847
   3.82166849  3.20193151 15.24231047
   4.88218063  4.34740234 15.40316719
   4.61400326  5.43667410 16.25110645
   5.60546994  6.21623144 16.85540527
   6.24756128  4.10700618 15.14270425
   7.25243461  4.86740636 15.73008434
   6.94667165  5.93991821 16.58048121
   8.06837221  7.74058544  0.59596879
   7.07500490  8.72598897  0.63787641
   7.26165633  9.85815333  1.42981577
   9.26753655  7.95219731  1.28719056
   9.47801704  9.10220502  2.02884795
   8.46561277 10.06540800  2.11637685
   2.58525705  3.62577241 16.05830773
   4.53525170  2.06771443 16.00335178
   9.67218770  6.66714104  6.27548803
   9.18313777  7.90121023  5.84665639
   9.80974198  9.10102260  6.22831273
  10.71784831  6.62401340  7.20373391
  11.31828224  7.83348066  7.61570649
  10.97676861  9.09683957  7.05421387
   8.96779310  5.57513231  5.52376638
   8.06692371  7.62776225  4.86397964
  11.99515929 10.28137018  7.15388959
  12.36136299 10.99325003  8.33401644
  13.41807576 11.94011678  8.29712905
  12.70193269 10.65080504  5.97794939
  13.88619930 11.41274028  6.00103645
  14.26101721 12.02264114  7.18532461
  15.35646868 13.02467026  7.41973971
  13.80828786 13.15328148  9.07639359
  14.66419434  2.71998436  8.50227685
  14.86334280  2.22681279  9.79584026
  15.48449258  3.02340319 10.74688039
  15.18372743  3.98413184  8.15955372
  15.81697367  4.78101987  9.12274549
  15.95482765  4.30188797 10.43273549
   0.34906080  5.72975121 11.62561458
   1.32566457  5.75241855 10.63209760
   2.47712197  6.51473385 10.84113133
   0.58568519  6.40800726 12.83216468
   1.74394137  7.18040561 13.00942557
   2.70819933  7.29424670 11.99694473
   3.75632841  8.43777672 11.84889595
   4.34916501  9.30085462 13.01576531
   5.56609666  8.99038198 13.66384996
   6.39555609  9.95121427 14.29014861
   3.94843221 10.64069509 13.14491403
   4.74185817 11.60875879 13.75702247
   5.99272159 11.30017765 14.29772147
   7.81876605 12.68270396 15.40376866
   8.65526206 11.75914085 16.02768558
   9.73297158 12.20472724 16.80225908
   8.11247723 14.04891440 15.55069141
   9.16351398 14.49453268 16.34629908
  10.00656872 13.57131601 17.00190451
   4.99138914  7.92926769 11.07572214
   2.97934300  9.38573985 10.89398196
   8.74460709 13.57560992  3.10652023
   9.72111671 13.04643729  3.94987104
  10.60157788 13.87754439  4.63096820
   8.58863023 14.92232521  2.92228674
   9.39075939 15.77039621  3.66587718
  10.45941291 15.27818875  4.45122901
   8.09166688 12.50553947  2.35588288
   9.75185094 11.58666654  3.67936436
  11.39877734 16.32453929  4.89386858
  12.14181062 16.30804528  6.09326071
  12.76946103  0.25014399  6.47043983
  11.50059027  0.20661216  4.03753514
  12.08352590  1.40247894  4.44346975
  12.63771278  1.41432122  5.70813937
  13.22660137  2.54087785  6.44714326
  13.65556287  0.57047499  7.61662870
   1.55772069  4.42440674  5.93624508
   1.66649207  5.51043060  5.04633888
   2.67169424  6.46649942  5.20640876
   2.43001668  4.38992074  7.04474988
   3.44118888  5.34329467  7.18416582
   3.59955299  6.36030739  6.24128035
   5.16824859  8.08008205  7.08307766
   4.55692131  9.32783967  7.05427078
   5.10054902 10.37737051  7.79178152
   6.29112829  7.88760165  7.88536253
   6.84674348  8.96795209  8.59723772
   6.27140673 10.24241817  8.55695517
   6.75866450 11.43250150  9.40196451
   8.18274338 11.42185060  9.96440002
   8.46183634 11.33297943 11.33462295
   9.61898546 11.90826066 11.87696220
   9.18282307 11.97190393  9.14791459
  10.27945024 12.63423054  9.67338184
  10.48343976 12.64207826 11.05941954
  11.60991655 14.43948500 12.29609602
  11.99126354 15.65844884 11.71159687
  12.24919300 16.75745137 12.53450947
  11.44813193 14.35111770 13.67468382
  11.71821596 15.45164700 14.48387006
  12.12949344 16.66071523 13.91929302
   6.70785624 12.75829419  8.61229186
   5.74497468 11.62091750 10.55297133
  12.95596261 13.94155461  2.01889457
  12.75792569 15.28073412  1.70575533
  13.55625669 16.29274817  2.24878330
  14.01815551 13.55758017  2.82314853
  14.85588807 14.55644449  3.32899440
  14.62046455 15.93928258  3.12901013
  11.89441980 13.12022949  1.39436394
  11.55303204 15.33830805  0.83132558
  15.43041987 16.90125521  3.95963043
  15.79606400  0.99455282  3.62057129
  16.56293963  1.75213431  4.52612741
  15.82744437 16.42767189  5.23180720
  16.57515283 17.18092463  6.13398661
  16.95043339  1.21263652  5.75687646
   0.48963657  2.19235041  6.53675506
  17.11773539  3.15030744  4.49985229
  11.13984480  2.18850656 16.16818599
   8.96228883  1.08337399 15.80541798
   8.08350584  1.57314144  2.75611578
  10.15125407  2.81727093  3.06580330
  11.96139150  7.25583167  2.01954725
  11.01572682  5.17017319  1.11004641
  14.33363440  3.00233350  2.75741960
  15.10876074  5.04729316  3.90126346
   1.05605492  8.39092664  5.35181801
  16.68228483  7.26627167  3.84412270
  13.58325916  8.04340314  6.65004883
  15.13553232  9.26340748  8.08995025
   3.46688184 12.68592410  5.78939527
   2.01065076 10.76751691  5.58175537
   0.78078443 11.26228114  9.65708752
   2.23956279 13.23976264  9.87789576
  14.12524146  9.72517283  3.36246405
  13.59978783  8.73172534  1.97737356
  15.26440617  8.62336851  2.54330356
  12.36259610  8.38010261  5.33885728
  11.88105298  6.91331995  4.49394951
  11.86568224  8.46143766  3.65107911
   2.67721541 15.07493519 14.42550740
   1.55297343 10.39076544 15.74783285
   3.18536973 11.73779888 17.10988767
   4.73707780 15.48970784 15.07590947
   3.64130886 13.20141952  1.35195642
   5.08987105 14.61428397  2.75842181
  11.59940654  6.24056369 16.31166720
  10.36638353  4.70716266 14.83371218
  13.41111145  5.27158795 11.82117682
  14.62177578  6.77419664 13.30722701
   0.10196467  7.52280248  1.21633173
  15.56847268  6.38144244  0.07249339
  14.57814290 10.02271285 15.28150562
  16.13971348 11.27238437 16.64717666
   1.54887575 13.46307247  4.89957856
   0.82534934 11.35251803  4.11797212
   0.47997685 12.87218944  0.10356612
   1.18756261 15.03171013  0.93208386
   2.47821628 17.07540615  7.62895122
   1.40568270 15.64039874  5.96366502
   4.36274048 16.80515951  3.11925419
   5.42474042  1.04267620  4.73999910
   1.40253550  9.60633616  3.48746612
   0.33512665  8.45171345  2.71415539
  16.88840864  9.89380175  3.45281389
   2.83938163 10.26480736  1.82740156
   2.38489910 10.07283187  0.11955643
   2.19806644  8.72509298  1.21244960
   6.10375314 16.98551810 10.54189382
   7.29000521 15.59247746  5.87387820
   8.90888174 16.90732266  7.21408166
   8.01378149  1.00321136 11.65370997
   9.27277647  1.47123160  7.50482756
  11.00149091  3.08556228  8.20430987
  14.46885834 11.65763780 12.26411988
  12.88708562 10.04037065 11.30744494
  10.99143441  9.71992912 15.16174588
  12.55050944 11.34300368 16.07809671
  16.52567442 16.33659143 13.89899862
  15.35592515 14.35834878 13.23115188
  14.77255997 13.30552744  0.10972807
  15.92613321 15.35280866  0.80332399
   4.03519030  0.67919601  1.55448435
   2.51537078 16.57940864  0.29395569
  16.76060994  2.40856211  0.73506037
   1.05524894  3.73705054  1.96570216
   7.98535536  3.61378959  3.83130545
   6.11194936  2.27112284  3.04148071
   3.69049533  5.80518728  2.83287291
   5.56941543  7.15866926  3.59186374
   1.41755705  1.34523231 15.26571275
   0.39829106  0.42397075 14.19294137
   1.65608052 16.85027968 15.13566251
  16.19837308  2.18373809 16.07694154
  15.21428854  0.98468653 16.96483433
  15.41161449  0.84806152 15.22498582
   7.82900120  4.20784361  8.28918027
   3.81738561  3.09435859 11.09323475
   5.31375544  4.90187908 11.78005311
   9.00036985  6.50425298  9.40361458
   6.91565651  4.72925853 12.78327067
   7.88674066  6.42792419 14.28649790
  15.59096224 16.63980729 12.12160520
  14.43290230 14.84253281 11.04363995
   0.19831386 14.74539730  7.97104771
   1.48334858 16.50137787  9.18487441
   1.80722097  4.22428951 13.59339223
   0.37088957  3.03254041 12.10620997
   3.04563219 16.91279675 12.05671157
   4.48619560  0.82752898 13.67998116
   5.31775431  6.94574185  0.36155524
   3.59280285  5.66348323 16.54849024
   6.55296885  3.24904318 14.54401661
   8.29975530  4.60456875 15.56248334
   6.49172473 10.62439490  1.45532664
   6.18442309  8.66460172  0.01425437
  10.05810295  7.21122278  1.18813425
  10.42540250  9.27022712  2.53115020
   2.87293491  3.83978102 17.09053444
   1.84442220  2.82627365 16.10658095
   2.08481456  4.51780721 15.65955263
   4.83324506  2.44171101 16.99412387
   5.45258906  1.77257701 15.49021844
   3.90312718  1.18431782 16.13627676
   9.42475876 10.03548699  5.83201576
  11.14062405  5.68317065  7.57390164
  12.08154837  7.76450969  8.38976767
  11.80717853 10.81282711  9.24914088
  12.35640846 10.31794235  4.99965054
  14.51150677 11.52930765  5.11404379
  15.57653440  2.65753868 11.76648126
  14.52345786  1.22892326 10.06172314
  15.04394367  4.37918172  7.15499458
  16.14481906  5.78840719  8.85272389
   3.18428198  6.55912874 10.01049448
   1.17501505  5.22324454  9.68903434
  17.08130875  6.35242725 13.62844590
   1.86068910  7.74072443 13.94028391
   7.35905015  9.62577940 14.68905649
   5.95183757  7.96695330 13.62059731
   3.03319327 10.98088249 12.67377470
   4.43288973 12.65445613 13.74496636
  10.36381229 11.45104892  0.02560416
   8.49491558 10.68706527 15.94722825
   7.48632998 14.76868767 15.02199540
   9.33889132 15.56579970 16.44374411
   5.77840553  8.68821041 11.08698123
   4.76326481  7.72977435 10.02322534
   5.42355059  7.02870128 11.52105073
   3.60656593 10.20904181 10.53996560
   2.08972288  9.79156789 11.39193115
   2.62868455  8.82027474 10.02153578
  11.42224135 13.45214963  5.20844165
   7.91053576 15.26978198  2.15127240
   9.20647418 16.84327829  3.63598876
  12.20585154 15.40847781  6.70445263
  11.14323065  0.12225373  3.01174386
  12.15046364  2.28011193  3.79812792
   2.76036779  7.27859644  4.48450086
   0.98622227  5.58873555  4.20616698
   2.33738995  3.58529293  7.76738995
   4.17709076  5.24851848  7.98942200
   4.58069226 11.32790919  7.75523624
   3.67288305  9.47531492  6.43731421
   6.72042363  6.88708484  7.95472614
   7.72887421  8.79228557  9.21808987
   9.82105074 11.85191209 12.94884948
   7.74081185 10.87650936 12.01773886
   9.02556188 12.00349105  8.06924837
  10.94743010 13.19391909  9.01604236
  12.60396034  0.44756892 12.08461676
  12.14412597 15.74479792 10.63645497
  11.15702977 13.39125332 14.10229149
  11.65185504 15.34683621 15.56046528
   7.16005171 13.54254862  9.23414106
   5.67099246 13.02234232  8.42125271
   7.24712434 12.74588096  7.65638790
   6.00817165 12.45128725 11.22546686
   5.65502197 10.71143270 11.15514966
   4.74940343 11.84770267 10.14784011
  13.32808442  0.09359170  2.03448344
  14.17588280 12.50872477  3.06704124
  15.72102800 14.23258676  3.90934845
  15.49868832  1.41564608  2.66049205
  15.51789049 15.43744747  5.55967535
  16.83355478 16.80022257  7.12189741
  17.01388337 12.35568645 11.44745407
  12.38689231  0.25653512 14.55872828
  12.18485359  2.77567939  1.23867661
   0.39171301  9.74566433  7.69021225
   1.16186741 14.57633711 11.98595706
  17.09944266 10.31398210 13.19901744
   7.01591179  0.10334074 15.42615407
   6.74898133 17.19368981  2.81377627
  13.66481287  7.64829997 15.75636102
   2.11668241 15.65042472  3.22817456
   3.79589293 14.88430127 10.22568619
   4.92614287 14.10077419  5.77788079
   9.39579428  2.99361703 13.61896086
  11.98976021  4.80906232 10.24847476
  14.65546080 12.34772923 14.83501307
   3.48989958  3.19650898  2.72616770
   6.52770061  2.34029331  6.19729362
   3.15582930  1.10693474  9.13243849
  11.37369550  8.50494570 10.43599218
   9.52362384  8.52727609 14.68762542
   0.43409502  0.62438837 11.42139571
   8.05203029  6.57949315 17.09824869
   7.37558365  8.44213841  4.28033217
   9.22360914  4.38303178  5.57445394
  13.06592347 13.91796972  9.65861033
  16.17522014 13.41239474  6.59834268
  16.38527972  5.04647424 11.53054887
   6.69065368 12.44446537 14.65201701
  10.55779619 10.77034992  4.09435291
   7.23063930 12.63642707  1.49904264
  14.10858881 17.02820395  8.43345349
  13.11856838  3.73241227  6.19846638
   4.77401210  7.09189345  6.18455241
  11.60245423 13.26202820 11.57099024
  11.02904243 16.34929211  0.39116983
  11.71935958 11.92372744  1.55962684
  16.92881000  4.01648510  3.66626793
   0.88800402  2.07006530  7.67963257
   0.27178049 12.44525014 12.33098363
   7.23377632  0.29589391  0.53131554
   3.93102961 14.26682962  7.94233205
  11.04595133  4.00944181 12.26378414
   4.60528558  1.50622526  7.30957381
  10.78289989  8.81009633 12.68077764
   7.96565639  6.20053083  4.69216715
  15.16147774 13.52782711  8.73395378
   8.68894259 11.29616067  2.78393510
  13.90262433  1.97289961  7.56121734
  11.11056130 13.99253428  0.58820987
   0.65916889  3.32635263  5.68871130
 


--------------------------------------------------------------------------------------------------------


 use serial FFT for orbitals x direction half grid
 k-point   1 :   0.0000 0.0000 0.0000  plane waves:   46583

 maximum and minimum number of plane-waves per node :     46583    46583

 maximum number of plane-waves:     46583
 maximum index in each direction: 
   IXMAX=   28   IYMAX=   28   IZMAX=   28
   IXMIN=    0   IYMIN=  -28   IZMIN=  -28

 The following grids will avoid any aliasing or wrap around errors in the Hartre
 e energy
  - symmetry arguments have not been applied
  - exchange correlation energies might require even more grid points
  - we recommend to set PREC=Normal or Accurate and rely on VASP defaults
 WARNING: aliasing errors must be expected set NGX to   120 to avoid them
 WARNING: aliasing errors must be expected set NGY to   120 to avoid them
 WARNING: aliasing errors must be expected set NGZ to   120 to avoid them

 serial   3D FFT for wavefunctions
 parallel 3D FFT for charge:
    minimum data exchange during FFTs selected (reduces bandwidth)


 total amount of memory used by VASP MPI-rank0   739106. kBytes
=======================================================================

   base      :      30000. kBytes
   nonl-proj :     366709. kBytes
   fftplans  :      42629. kBytes
   grid      :     109960. kBytes
   one-center:        731. kBytes
   wavefun   :     189077. kBytes
 
 Broyden mixing: mesh for mixing (old mesh)
   NGX = 57   NGY = 57   NGZ = 57
  (NGX  =168   NGY  =168   NGZ  =168)
  gives a total of 185193 points

 initial charge density was supplied:
 charge density of overlapping atoms calculated
 number of electron    1478.0000000 magnetization 
 keeping initial charge density in first step


--------------------------------------------------------------------------------------------------------


 Maximum index for augmentation-charges          375 (set IRDMAX)


--------------------------------------------------------------------------------------------------------


 First call to EWALD:  gamma=   0.103
 Maximum number of real-space cells 3x 3x 3
 Maximum number of reciprocal cells 3x 3x 3



--------------------------------------- Ionic step        1  -------------------------------------------




--------------------------------------- Iteration      1(   1)  ---------------------------------------