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Logic Puzzles

Hashi (Bridges) Puzzle

Connect the numbered islands with bridges.

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What this tool does

Generate printable Hashi (Bridges) puzzles, also known as Hashiwokakero. Numbered islands sit on a grid and must be joined by straight, non-crossing bridges so that every island gets exactly as many bridge ends as its number. Choose a grid size and difficulty, then download a clean PDF with an optional answer key.

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7×7 grid · medium · A4

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What is a Hashi (Bridges) puzzle?

Hashi, short for Hashiwokakero (Japanese for "build bridges"), is a logic puzzle played on a rectangular grid. Scattered across the grid are circular islands, each printed with a single number. Your job is to draw bridges between the islands so that the puzzle becomes one connected network and every island ends up touched by exactly as many bridge ends as the number it shows. There is no arithmetic and no guessing once you learn the rules — only careful, satisfying deduction. Because each generated puzzle is built from a guaranteed-valid network of bridges, the clue numbers and the answer key always agree, so you can mark a finished sheet with confidence.

The rules of Hashi

Bridges in Hashi follow a small set of strict rules. Bridges run only in straight horizontal or vertical lines between two islands — never diagonally. At most two bridges may join the same pair of islands, so each connection is either a single line or a double line. Bridges may never cross one another, and they may never pass through an island. Finally, the number on each island states the total number of bridge ends that must meet it: an island marked 3 needs three bridges touching it in total, which might be a double bridge on one side and a single bridge on another. When every island's count is satisfied and all the islands form one connected group, the puzzle is solved.

How to solve it

Start with the islands that almost force a move. An island marked 1 in a corner can only reach one neighbour, so it must take a single bridge to that neighbour. An island marked with a high number relative to its neighbours often demands double bridges in several directions. A classic opening move is an island showing the maximum possible for its position — for example an edge island that can only reach two neighbours and is marked 4 must use a double bridge to each. Once a bridge is fixed it can block a crossing route, which in turn forces more bridges elsewhere. Work outward from these certainties, pencil in single bridges first, and upgrade to doubles only when the counts demand it. Keep checking that the whole picture stays connected; a move that would seal off a small island group from the rest is never correct.

Why Hashi is great practice

Hashi builds the same reasoning muscles as Sudoku and other grid logic puzzles, but with a spatial twist: solvers must keep track of crossings and connectivity rather than just rows and columns. It is excellent for developing planning, elimination and checking habits, and it rewards patient, methodical thinking. Younger solvers can start on a small five-by-five grid with only single bridges, while older students and adults can take on larger boards packed with double bridges. Because there is no language content, Hashi works in any classroom and is a friendly introduction to Japanese logic puzzles for learners who find word puzzles harder.

Using this generator

Pick a grid size and a difficulty, then preview the live PDF. Every puzzle is generated fresh from a seed, so you can produce an endless supply of unique sheets — print a different one for every pupil, or a new one each day. Turn the answer key on to add a second page that shows the full bridge network drawn as single and double lines, ready for quick marking. The puzzle prints through the same branded template as every other tool on the site, so it looks tidy on A4 or US Letter. Use the Generate New button to reshuffle the preview until you find a layout you like, then download or print.

FAQs

Quick answers

What do the numbers on the islands mean?

Each number is the total count of bridge ends that must touch that island. An island marked 4 needs four bridge ends, which could be two double bridges, or a double plus two singles, and so on.

How many bridges can join two islands?

At most two. Each connection between a pair of islands is either a single bridge or a double bridge, and bridges only run straight horizontally or vertically without crossing.

Is there an answer key?

Yes. Turn the answer key on and the PDF adds a second page showing the complete solution with every single and double bridge drawn in, so marking takes seconds.

Can I make every puzzle different?

Yes. Each puzzle is built from a fresh seed, so you can print a unique sheet for every pupil. Press Generate New to reshuffle the preview, and change the size or difficulty for a new challenge.

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