06-Mar-2019 21:34:47

polyomino_multihedral_tiling_print_test:
  MATLAB version
  Test polyomino_multihedral_tiling_print,
  which investigates solutions to the problem of tiling a given region R, using
  copies of a set of polyominoes P.

POLYOMINO_MULTIHEDRAL_TILING_PRINT_TEST01
  Given 4 solutions for the 2x4 multihedral polyomino
  tiling problem, print a representation of the tiling
  corresponding to each solution.

  Region R:

  1 1 1 1
  1 1 1 1

  Polyomino N:

  1

  Polyomino O:

  1 1 1

  Polyomino P:

  0 0 1
  1 1 1

  2x4 Multihedral Tiling #1
  Numeric Labels

  2 2 2 3
  1 3 3 3

  2x4 Multihedral Tiling #1
  "Colors"

  2 2 2 3
  1 3 3 3

  2x4 Multihedral Tiling #2
  Numeric Labels

  3 3 3 1
  3 2 2 2

  2x4 Multihedral Tiling #2
  "Colors"

  3 3 3 1
  3 2 2 2

  2x4 Multihedral Tiling #3
  Numeric Labels

  3 2 2 2
  3 3 3 1

  2x4 Multihedral Tiling #3
  "Colors"

  3 2 2 2
  3 3 3 1

  2x4 Multihedral Tiling #4
  Numeric Labels

  1 3 3 3
  2 2 2 3

  2x4 Multihedral Tiling #4
  "Colors"

  1 3 3 3
  2 2 2 3

POLYOMINO_MULTIHEDRAL_TILING_PRINT_TEST02
  Given 4 solutions for the 2x4 multihedral polyomino
  tiling problem, print a representation of the tiling
  corresponding to each solution.

  Region R:

  1 0 0 0
  1 0 0 0
  1 1 1 1
  1 1 1 1

  Polyomino N:

  0 0 1
  1 1 1

  Polyomino O:

  1 1 1

  Polyomino P:

  0 1
  1 1

  4x4 Multihedral Tiling #1
  Numeric Labels

  1 0 0 0
  1 0 0 0
  1 1 3 3
  2 2 2 3

  4x4 Multihedral Tiling #1
  "Colors"

  1 0 0 0
  1 0 0 0
  1 1 3 3
  2 2 2 3

POLYOMINO_MULTIHEDRAL_TILING_PRINT_TEST03
  The 4x5 rectangle with 1x2 hole is tiled by
  a 2x2 square, 2 P pentominoes, 1 L pentomino.

  4x5 with hole: square, 2P, 1L #1
  Numeric Labels

  1 1 1 2 2
  5 5 6 2 2
  7 3 0 0 0
  3 3 0 0 0

  4x5 with hole: square, 2P, 1L #1
  "Colors"

  1 1 1 1 1
  4 4 4 1 1
  5 2 0 0 0
  2 2 0 0 0

polyomino_multihedral_tiling_print_test:
  Normal end of execution.

06-Mar-2019 21:34:47