Bridge the islands
Connect numbered islands with straight bridges. Match each number and keep every island connected.
Example
Example
Each number is the total bridges an island needs. A double bridge counts as two.
Try the example, then choose a puzzle.
6–8 islands. Start with the clearest connections.
An original puzzle with a checked solution.
One puzzle · Untimed · Hints available
One answer, reached by reasoning alone. No guessing.
Clear this puzzle and start it again?
Puzzle complete
On by default unless you turn it off. Saved choices are kept. Shares starts, completions, replays and error categories. For ChatGPT visits, starts and completions may include the first QuickenBrain page and country. No answers, drawings or names.
How this data is usedHelp
- Each number tells you exactly how many bridges must touch that island.
- Connect the nearest island in a straight horizontal or vertical line. A pair can share one or two bridges.
- Bridges cannot cross one another or pass through an island.
- Every island must belong to one connected network.
A bridge can fit two islands and still split the network. Check both the local numbers and the whole picture.
About this practice
Connect numbered islands with straight bridges. Match each number and keep every island connected.
Report a problem
On by default unless you turn it off. Saved choices are kept. Shares starts, completions, replays and error categories. For ChatGPT visits, starts and completions may include the first QuickenBrain page and country. No answers, drawings or names.
How this data is used