Numberlink: rules and how to play
Join each pair of matching numbers with a continuous path and cover all 36 cells of the planned 6×6 board. Numbers identify pairs; they do not specify path lengths.
Goal of the game
Join each pair of matching numbers with a continuous path and cover all 36 cells of the planned 6×6 board. Numbers identify pairs; they do not specify path lengths.
Rules
- Paths move between side-neighbouring cells, horizontally or vertically, never diagonally. A path joins exactly its two matching endpoints.
- Paths cannot cross, share a cell, branch or pass through a different pair’s endpoint. Every cell must belong to one path.
- This variant also forbids a path from touching itself along a side except between consecutive cells. Folding back beside an earlier part would create an extra connection.
- Each endpoint has exactly one same-path side-neighbour. Every other path cell has exactly two. Separate loops and detached fragments are not valid paths.
A small example, step by step
- Take an endpoint in the top-left corner. Its only board neighbours are the cell to the right and the cell below.
- Suppose the right-hand cell is already occupied by another confirmed path.
- The endpoint has only one exit: its path must extend down.
- Continue checking the new path end and the remaining empty area. Reaching the matching number is not enough if it leaves cells that no path can cover.
Beginner deductions
- Start with endpoints having only one available side-neighbour.
- A non-endpoint corner cell must connect through both of its two board neighbours, so a path must turn there.
- Look for narrow passages needed to connect separated areas. Avoid closing a route that strands another pair or leaves an empty pocket. Only commit a route when the constraints force it; a short route is not necessarily correct.
Common mistakes
- Do not stop when all pairs are connected if any cell remains empty.
- Do not cross diagonally or join two different labels.
- Do not fold a path back alongside itself: an extra side-contact changes its connections, even if the drawn line looks separate.