Polyominoes
Introduction
Polyominoes are the shapes made by connecting squares edge to edge. But I assume you already know that seeing as you're on a website called 'polyominoes.co.uk'. If you're not, go check like The Poly Pages or somewhere for the grisly deets.
Eventually all the bullet points below will be links to pages, but I'm lazy so right now they're just there, teasing what could be.
General polyomino stuff
- Polyominoes 101: The absolute basics
- A guide to manually solving large polyomino constructions
- Polyomino/polyform software on the web - a handy guide
Tetrominoes
Pentominoes
Hexominoes
- Rectangles
- Hexagons
- Misc. Shapes
- 15x15 with 15 holes
- Combining the Hexominoes and Pentominoes
- One Sided Hexominoes
- Subsets of the Hexominoes
Heptominoes
- First Steps - a few really early solutions from back in 2018/2019.
- More Heptominoes
- Congruent Rectangles - Coming soon
- 29x29 Square with crenelated edges - a needlessly in-depth run-through of the solution process.
- A Great Britain Map made of Heptominoes (August 2021)
- One Sided Heptominoes
Octominoes
- First success with Octominoes: A 20x148 rectangle solved in MS Paint
- The Hall of Shame - Failed constructions
- A 40x74 rectangle and a new set of actual, physical pieces
- A 34x87 rectangle
- 55x55 Truncated Square (with 13 central holes)
- Nine 15x22 Rectangles
- Nine 9x37 Rectangles (with help from Patrick Hamlyn)
Enneominoes
-
Enneominoes - the physical set, and a first construction with them
Manual Solving
Hardware
[ Home > Polyominoes ]
Lewis Patterson. Last updated 26/11/2022.