06-Mar-2019 20:15:24

polyomino_multihedral_variants_test
  Test polyomino_multihedral_variants
  which determines variants of an array of polyominoes.
06-Mar-2019 20:15:24

POLYOMINO_MULTIHEDRAL_VARIANTS_TEST01
  POLYOMINO_MULTIHEDRAL_VARIANTS determines variants
  of an array of polyominoes.

  Region in which polyominoes must fit:

  3x5 array of 1 polyominoes:

  Polyomino #1

  1 1 1 1 1
  1 1 1 1 1
  1 1 1 1 1

  Array of polyominoes to be analyzed:

  3x5 array of 3 polyominoes:

  Polyomino #1

  1 1 1 1

  Polyomino #2

  1 1 0
  0 1 0
  0 1 1

  Polyomino #3

  1 0 0
  1 1 1

  The polyominoes have 13 distinct variants

  Variant 1 of polyomino 1

  1 1 1 1

  Variant 2 of polyomino 2

  1 1 0
  0 1 0
  0 1 1

  Variant 3 of polyomino 2

  0 0 1
  1 1 1
  1 0 0

  Variant 4 of polyomino 2

  0 1 1
  0 1 0
  1 1 0

  Variant 5 of polyomino 2

  1 0 0
  1 1 1
  0 0 1

  Variant 6 of polyomino 3

  1 0 0
  1 1 1

  Variant 7 of polyomino 3

  0 1
  0 1
  1 1

  Variant 8 of polyomino 3

  1 1 1
  0 0 1

  Variant 9 of polyomino 3

  1 1
  1 0
  1 0

  Variant 10 of polyomino 3

  0 0 1
  1 1 1

  Variant 11 of polyomino 3

  1 1
  0 1
  0 1

  Variant 12 of polyomino 3

  1 1 1
  1 0 0

  Variant 13 of polyomino 3

  1 0
  1 0
  1 1
06-Mar-2019 20:15:24

POLYOMINO_MULTIHEDRAL_VARIANTS_TEST02
  POLYOMINO_MULTIHEDRAL_VARIANTS determines variants
  of an array of polyominoes.

  Region in which polyominoes must fit:

  2x4 array of 1 polyominoes:

  Polyomino #1

  1 1 1 1
  1 1 1 1

  Array of polyominoes to be analyzed:

  2x4 array of 3 polyominoes:

  Polyomino #1

  1

  Polyomino #2

  1 1 1

  Polyomino #3

  0 0 1
  1 1 1

  The polyominoes have 6 distinct variants

  Variant 1 of polyomino 1

  1

  Variant 2 of polyomino 2

  1 1 1

  Variant 3 of polyomino 3

  0 0 1
  1 1 1

  Variant 4 of polyomino 3

  1 1 1
  1 0 0

  Variant 5 of polyomino 3

  1 0 0
  1 1 1

  Variant 6 of polyomino 3

  1 1 1
  0 0 1

polyomino_multihedral_variants_test
  Normal end of execution.

06-Mar-2019 20:15:25