Polyomino and Polyking Tiling

Tiling Rectangles

Tiling L-Shaped Polyominoes

	Tiling an L Shape with a Polyomino. Tile an L-shaped polyomino with copies of a given polyomino.
	Tiling an L Shape with the 12 Pentominoes. Tile various L-shaped polyominoes with the 12 pentominoes.
	Tiling an L Shape with a Tetromino and a Pentomino. Tile an L-shaped polyomino with copies of a given tetromino and pentomino.
	L Shapes From Two Pentominoes. Form an L-shaped (hexagonal) polyomino with copies of two pentominoes, using at least one of each.
	Tiling an L Shape with a Tetromino and a Hexomino. Form an L-shaped (hexagonal) polyomino with copies of a tetromino and a hexomino, using at least one of each.
	Tiling an L Shape with a Pentomino and a Hexomino. Form an L-shaped (hexagonal) polyomino with copies of a pentomino and a hexomino, using at least one of each.
	Isolated Pentomino Pair L-Shapes. Form an L-shaped (hexagonal) polyomino with copies of two pentominoes, using at least one of each, and isolating the copies of one.
	Holey L Shapes From Two Pentominoes. Form an L-shaped (hexagonal) polyomino with copies of two pentominoes, using at least one of each, and allowing one-celled holes that do not touch the perimeter or one another.
	Scaled Two-Pentomino L Shapes. Form an L-shaped (hexagonal) polyomino with copies of two pentominoes, letting them be enlarged, using at least one of each.
	Tiling an L Shape with a Hexomino and Isolated Trominoes. Form an L-shaped (hexagonal) polyomino with copies of a hexomino and at least one tromino, not letting the trominoes touch at edges or corners.
	Tiling a Hexomino at Scales 1, 3,3 ,4. Scale up some hexomino at factors 1, 3, 3, 4 and tile these shapes with the 35 hexominoes.
	L Shapes From Two Hexominoes. Form an L-shaped (hexagonal) polyomino with copies of two hexominoes, using at least one of each.
	Tiling an L Shape with Three Pentominoes. Tile an L-shaped polyomino with copies of three given pentominoes.
	Scaled Three-Pentomino L Shapes. Tile an L-shaped polyomino with copies of three given pentominoes at various sizes.

Tiling Double-Scale Polyominoes

	Tiling a Polyomino at Scale 2 with a Pentomino.
	Tiling a Polyomino at Scale 2 with Two Pentominoes.
	Tiling a Polyomino at Scale 2 with a Tetromino and a Pentomino.
	Tiling a Polyomino at Scale 2 with a Hexomino.
	Tiling a Polyomino at Scale 2 with Two Hexominoes.
	Tiling a Polyomino at Scale 2 with a Heptomino.

Other Tilings and Coverings

	Two-Pentomino Square Frames.
	Three-Pentomino Square Frames.
	Tiling Right Trapezoidal Polyominoes with Two Pentominoes.
	Tiling Right Trapezoidal Polyominoes with Three Pentominoes.
	Tiling a Blunt Pyramid with Two Polyominoes.
	Full Symmetry from the Twelve Pentominoes.
	Tiling a Hexomino at Scales 1, 3, 3, 4. Scale up some hexomino at factors 1, 3, 3, 4 and tile these shapes with the 35 hexominoes.
	Tiling a Beveled Rectangle with Polyominoes.
	Tiling Strips with Polyominoes. Tiling straight, bent, branched, and crossed infinite strips with polyominoes of orders 1 through 6.
	Uniform Polyomino Stacks. Join copies of a polyomino to make a figure with uniform row width.
	Globular 3-4-5 Pentomino Dissections. Dissect a pentomino at scale 5 into two copies of the pentomino at scales 3 and 4, with the pentomino at scale 4 unbroken.
	Perfect Polyominoes. Polyominoes that can be formed by joining all the smaller polyominoes that can tile them.
	Polyomino Bireptiles. Join two copies of a polyomino, then dissect the result into equal smaller copies of it.
	Covering a Rectangle with Copies of a Polyomino. Find the largest rectangles that copies of a polyomino can cover without overlapping.
	A Pentomino Christmas Card. Pentomino art with an unexpected aftermath.