File:  FilipEM.txt

URL Reference:  http://www.itl.nist.gov/div898/strd/lls/data/Filip.shtml

Dataset Name:  Filip (Filip.dat)

Reference:     Filippelli, A., NIST.

Data:          y           x
            0.8116   -6.860120914
            0.9072   -4.324130045
            0.9052   -4.358625055
            0.9039   -4.358426747
            0.8053   -6.955852379
            0.8377   -6.661145254
            0.8667   -6.355462942
            0.8809   -6.118102026
            0.7975   -7.115148017
            0.8162   -6.815308569
            0.8515   -6.519993057
            0.8766   -6.204119983
            0.8885   -5.853871964
            0.8859   -6.109523091
            0.8959   -5.79832982
            0.8913   -5.482672118
            0.8959   -5.171791386
            0.8971   -4.851705903
            0.9021   -4.517126416
            0.909    -4.143573228
            0.9139   -3.709075441
            0.9199   -3.499489089
            0.8692   -6.300769497
            0.8872   -5.953504836
            0.89     -5.642065153
            0.891    -5.031376979
            0.8977   -4.680685696
            0.9035   -4.329846955
            0.9078   -3.928486195
            0.7675   -8.56735134
            0.7705   -8.363211311
            0.7713   -8.107682739
            0.7736   -7.823908741
            0.7775   -7.522878745
            0.7841   -7.218819279
            0.7971   -6.920818754
            0.8329   -6.628932138
            0.8641   -6.323946875
            0.8804   -5.991399828
            0.7668   -8.781464495
            0.7633   -8.663140179
            0.7678   -8.473531488
            0.7697   -8.247337057
            0.77     -7.971428747
            0.7749   -7.676129393
            0.7796   -7.352812702
            0.7897   -7.072065318
            0.8131   -6.774174009
            0.8498   -6.478861916
            0.8741   -6.159517513
            0.8061   -6.835647144
            0.846    -6.53165267
            0.8751   -6.224098421
            0.8856   -5.910094889
            0.8919   -5.598599459
            0.8934   -5.290645224
            0.894    -4.974284616
            0.8957   -4.64454848
            0.9047   -4.290560426
            0.9129   -3.885055584
            0.9209   -3.408378962
            0.9219   -3.13200249
            0.7739   -8.726767166
            0.7681   -8.66695597
            0.7665   -8.511026475
            0.7703   -8.165388579
            0.7702   -7.886056648
            0.7761   -7.588043762
            0.7809   -7.283412422
            0.7961   -6.995678626
            0.8253   -6.691862621
            0.8602   -6.392544977
            0.8809   -6.067374056
            0.8301   -6.684029655
            0.8664   -6.378719832
            0.8834   -6.065855188
            0.8898   -5.752272167
            0.8964   -5.132414673
            0.8963   -4.811352704
            0.9074   -4.098269308
            0.9119   -3.66174277
            0.9228   -3.2644011

Mathematica Lists:
xLst = {-6.860120914, -4.324130045, -4.358625055, -4.358426747, -6.955852379, -6.661145254, -6.355462942, -6.118102026, -7.115148017, -6.815308569, -6.519993057, -6.204119983, -5.853871964, -6.109523091, -5.79832982, -5.482672118, -5.171791386, -4.851705903, -4.517126416, -4.143573228, -3.709075441, -3.499489089, -6.300769497, -5.953504836, -5.642065153, -5.031376979, -4.680685696, -4.329846955, -3.928486195, -8.56735134, -8.363211311, -8.107682739, -7.823908741, -7.522878745, -7.218819279, -6.920818754, -6.628932138, -6.323946875, -5.991399828, -8.781464495, -8.663140179, -8.473531488, -8.247337057, -7.971428747, -7.676129393, -7.352812702, -7.072065318, -6.774174009, -6.478861916, -6.159517513, -6.835647144, -6.53165267, -6.224098421, -5.910094889, -5.598599459, -5.290645224, -4.974284616, -4.64454848, -4.290560426, -3.885055584, -3.408378962, -3.13200249, -8.726767166, -8.66695597, -8.511026475, -8.165388579, -7.886056648, -7.588043762, -7.283412422, -6.995678626, -6.691862621, -6.392544977, -6.067374056, -6.684029655, -6.378719832, -6.065855188, -5.752272167, -5.132414673, -4.811352704, -4.098269308, -3.66174277, -3.2644011};

yLst = {0.8116, 0.9072, 0.9052, 0.9039, 0.8053, 0.8377, 0.8667, 0.8809, 0.7975, 0.8162, 0.8515, 0.8766, 0.8885, 0.8859, 0.8959, 0.8913, 0.8959, 0.8971, 0.9021, 0.909 , 0.9139, 0.9199, 0.8692, 0.8872, 0.89  , 0.891 , 0.8977, 0.9035, 0.9078, 0.7675, 0.7705, 0.7713, 0.7736, 0.7775, 0.7841, 0.7971, 0.8329, 0.8641, 0.8804, 0.7668, 0.7633, 0.7678, 0.7697, 0.77  , 0.7749, 0.7796, 0.7897, 0.8131, 0.8498, 0.8741, 0.8061, 0.846 , 0.8751, 0.8856, 0.8919, 0.8934, 0.894 , 0.8957, 0.9047, 0.9129, 0.9209, 0.9219, 0.7739, 0.7681, 0.7665, 0.7703, 0.7702, 0.7761, 0.7809, 0.7961, 0.8253, 0.8602, 0.8809, 0.8301, 0.8664, 0.8834, 0.8898, 0.8964, 0.8963, 0.9074, 0.9119, 0.9228};

Maple Lists:
xLst := [-6.860120914, -4.324130045, -4.358625055, -4.358426747, -6.955852379, -6.661145254, -6.355462942, -6.118102026, -7.115148017, -6.815308569, -6.519993057, -6.204119983, -5.853871964, -6.109523091, -5.79832982, -5.482672118, -5.171791386, -4.851705903, -4.517126416, -4.143573228, -3.709075441, -3.499489089, -6.300769497, -5.953504836, -5.642065153, -5.031376979, -4.680685696, -4.329846955, -3.928486195, -8.56735134, -8.363211311, -8.107682739, -7.823908741, -7.522878745, -7.218819279, -6.920818754, -6.628932138, -6.323946875, -5.991399828, -8.781464495, -8.663140179, -8.473531488, -8.247337057, -7.971428747, -7.676129393, -7.352812702, -7.072065318, -6.774174009, -6.478861916, -6.159517513, -6.835647144, -6.53165267, -6.224098421, -5.910094889, -5.598599459, -5.290645224, -4.974284616, -4.64454848, -4.290560426, -3.885055584, -3.408378962, -3.13200249, -8.726767166, -8.66695597, -8.511026475, -8.165388579, -7.886056648, -7.588043762, -7.283412422, -6.995678626, -6.691862621, -6.392544977, -6.067374056, -6.684029655, -6.378719832, -6.065855188, -5.752272167, -5.132414673, -4.811352704, -4.098269308, -3.66174277, -3.2644011]:

yLst := [0.8116, 0.9072, 0.9052, 0.9039, 0.8053, 0.8377, 0.8667, 0.8809, 0.7975, 0.8162, 0.8515, 0.8766, 0.8885, 0.8859, 0.8959, 0.8913, 0.8959, 0.8971, 0.9021, 0.909 , 0.9139, 0.9199, 0.8692, 0.8872, 0.89  , 0.891 , 0.8977, 0.9035, 0.9078, 0.7675, 0.7705, 0.7713, 0.7736, 0.7775, 0.7841, 0.7971, 0.8329, 0.8641, 0.8804, 0.7668, 0.7633, 0.7678, 0.7697, 0.77  , 0.7749, 0.7796, 0.7897, 0.8131, 0.8498, 0.8741, 0.8061, 0.846 , 0.8751, 0.8856, 0.8919, 0.8934, 0.894 , 0.8957, 0.9047, 0.9129, 0.9209, 0.9219, 0.7739, 0.7681, 0.7665, 0.7703, 0.7702, 0.7761, 0.7809, 0.7961, 0.8253, 0.8602, 0.8809, 0.8301, 0.8664, 0.8834, 0.8898, 0.8964, 0.8963, 0.9074, 0.9119, 0.9228]:

MATLAB Row Vectors:
xLst = [-6.860120914, -4.324130045, -4.358625055, -4.358426747, -6.955852379, -6.661145254, -6.355462942, -6.118102026, -7.115148017, -6.815308569, -6.519993057, -6.204119983, -5.853871964, -6.109523091, -5.79832982, -5.482672118, -5.171791386, -4.851705903, -4.517126416, -4.143573228, -3.709075441, -3.499489089, -6.300769497, -5.953504836, -5.642065153, -5.031376979, -4.680685696, -4.329846955, -3.928486195, -8.56735134, -8.363211311, -8.107682739, -7.823908741, -7.522878745, -7.218819279, -6.920818754, -6.628932138, -6.323946875, -5.991399828, -8.781464495, -8.663140179, -8.473531488, -8.247337057, -7.971428747, -7.676129393, -7.352812702, -7.072065318, -6.774174009, -6.478861916, -6.159517513, -6.835647144, -6.53165267, -6.224098421, -5.910094889, -5.598599459, -5.290645224, -4.974284616, -4.64454848, -4.290560426, -3.885055584, -3.408378962, -3.13200249, -8.726767166, -8.66695597, -8.511026475, -8.165388579, -7.886056648, -7.588043762, -7.283412422, -6.995678626, -6.691862621, -6.392544977, -6.067374056, -6.684029655, -6.378719832, -6.065855188, -5.752272167, -5.132414673, -4.811352704, -4.098269308, -3.66174277, -3.2644011];

yLst = [0.8116, 0.9072, 0.9052, 0.9039, 0.8053, 0.8377, 0.8667, 0.8809, 0.7975, 0.8162, 0.8515, 0.8766, 0.8885, 0.8859, 0.8959, 0.8913, 0.8959, 0.8971, 0.9021, 0.909 , 0.9139, 0.9199, 0.8692, 0.8872, 0.89  , 0.891 , 0.8977, 0.9035, 0.9078, 0.7675, 0.7705, 0.7713, 0.7736, 0.7775, 0.7841, 0.7971, 0.8329, 0.8641, 0.8804, 0.7668, 0.7633, 0.7678, 0.7697, 0.77  , 0.7749, 0.7796, 0.7897, 0.8131, 0.8498, 0.8741, 0.8061, 0.846 , 0.8751, 0.8856, 0.8919, 0.8934, 0.894 , 0.8957, 0.9047, 0.9129, 0.9209, 0.9219, 0.7739, 0.7681, 0.7665, 0.7703, 0.7702, 0.7761, 0.7809, 0.7961, 0.8253, 0.8602, 0.8809, 0.8301, 0.8664, 0.8834, 0.8898, 0.8964, 0.8963, 0.9074, 0.9119, 0.9228];