# The Mordell-Schinzel conjecture for cubic surfaces
# János Kollár, Jennifer Li
# This is the output of integerTriples.py

Integer triples (x, y, z) for the first equation (11.1):
   * (-925, 17, 50385)
   * (-383, -67, -2207)
   * (-83, 293, -1007)
   * (-67, -383, -2207)
   * (-59, 7, 505)
   * (-17, -7, -47)
   * (-7, -17, -47)
   * (-1, -1, -3)
   * (-1, 1, 1)
   * (1, -1, 1)
   * (1, 1, 1)
   * (7, -59, 505)
   * (17, -925, 50385)
   * (229, 671, 2041)
   * (293, -83, -1007)
   * (671, 229, 2041)
Integer triples (x, y, z) for the second equation (11.2):
   * (-601, 293, 1095)
   * (-1, -1, -3)
   * (-1, 1, 3)
   * (1, -1, 3)
   * (1, 1, -3)
   * (293, -601, 1095)
Integer triples (x, y, z) for the third equation (11.3):
   * (-473, -13, -17283)
   * (-101, -197, -439)
   * (-67, 287, -1209)
   * (-55, 97, -137)
   * (-43, -13, -153)
   * (-25, -83, -287)
   * (-23, -307, -4113)
   * (-5, -13, -39)
   * (-1, -1, -3)
   * (-1, 1, 1)
   * (1, -1, 3)
   * (1, 1, -1)
   * (11, -13, 9)
   * (17, -7, -33)
   * (59, 7, 481)
Integer triples (x, y, z) for the fourth equation (11.4):
   * (-307, -23, -4113)
   * (-197, -101, -439)
   * (-83, -25, -287)
   * (-13, -473, -17283)
   * (-13, -43, -153)
   * (-13, -5, -39)
   * (-13, 11, 9)
   * (-7, 17, -33)
   * (-1, -1, -3)
   * (-1, 1, 3)
   * (1, -1, 1)
   * (1, 1, -1)
   * (7, 59, 481)
   * (97, -55, -137)
   * (287, -67, -1209)