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Descrição
Tiling puzzles found with the aid of a program by dmoews - tiling-002.tgz
The puzzles are made from 9 pieces, 7 hexominoes, a domino and a tromino. See the image in Notes for the numbering used to identify individual hexominoes. See also - https://en.wikipedia.org/wiki/Hexomino
Four of the puzzles are of the kind that were described in thing:3155452, "Simple tiling puzzles". The hexominoes are in two sets, one of three pieces, numbers 6, 8, and 8 and a second set of four pieces numbers 16, 21, 22, and 29. The 4 piece set is to be taken, one at a time, and added to the three piece set to form a 4 piece puzzle. Each puzzle tiles a 5x5 square. As the pieces are all composed of 6 sub squares, the tiled square will be missing a sub square. In all 4 cases the solution will have a corner square missing; one of the puzzles, using piece 16, has a second solution where the tiled square lacks a sub square shifted diagonally one space in from a corner.
The two small pieces, a domino and a tromino, can be added to the 7 hexominoes to construct puzzles that tile to form rectangles - some trivial to solve - those with more pieces harder. See the image in Notes for the numbering.
Rectangular Tiling Puzzles
3x3 1 hexomino 1 tromino 1 puzzle - hexomino 16 + tromino
3x5 2 hexominoes 1 tromino 2 puzzles -hexominoes 6 & 16 + tromino
hexominoes 8 & 16 + tromino
4x5 3 hexominoes 1 domino 5 puzzles - hexominoes 6, 8, & 16 + domino
hexominoes 6, 8, & 21 + domino
hexominoes 6, 8, & 22 + domino
hexominoes 6, 8, & 29 + domino
hexominoes 8, 16, & 22 + domino
3x7 3 hexominoes 1 tromino 2 puzzles hexominoes 6, 8, & 16 + tromino
hexominoes 8, 8, & 16 + tromino
3x9 4 hexominoes 1 tromino 1 puzzle - hexominoes 6, 8, 8, & 16
+ tromino
4x8 5 hexominoes 1 domino 2 puzzles - hexominoes 6, 8, 16, 21 & 22
+ domino
hexominoes 6, 8, 21, 22 & 29
+ domino
5x9 7 hexominoes 1 tromino 1 puzzle - all 7 hexominoes that is 6, 8, 8,
16, 21, 22 & 29 + tromino
many different arrangements - hint
one has the tromino at a corner
Improved openSCAD code is given; any of the 2472 possible puzzles described in thing:3155452, can be printed directly
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