The Hamiltonian Circuit

The Hamiltonian Circuit icon

The Hamiltonian Circuit

Good Thinking Games

In this puzzle app, you find paths that connect all squares in a grid without crossing walls or crossing lines. Includes hints, progress tracking, and puzzles of various sizes.

AppRecs review analysis

AppRecs rating 3.8. Trustworthiness 75 out of 100. Review manipulation risk 20 out of 100. Based on a review sample analyzed.

★★★☆☆

3.8

AppRecs Rating

Ratings breakdown

5 star

48%

4 star

15%

3 star

15%

2 star

9%

1 star

12%

What to know

Low review manipulation risk

20% review manipulation risk

Credible reviews

75% trustworthiness score from analyzed reviews

Good user ratings

64% positive sampled reviews

About The Hamiltonian Circuit

Find a path that visits every square in the grid, avoiding walls and never crossing itself, to create one continuous circuit.

To get the hang of things, start with one of the simple 4x4 grids. Plot your moves carefully. Try to think ahead; not just by one square, but by four or five. If you think you've made a mistake, trace back over your line. It will disappear.

If you really get stuck, press Hints. Any mistakes will turn red, then disappear. But if you're on the right path, we'll add a line.

There's only one solution for every puzzle. When you find it, you'll know.

Puzzles start with 4x4 grids and go all the way to 20x20. The bigger puzzles are very challenging and can take hours to solve. If you have to quit in the middle of one, don't worry: your progress is automatically saved.

Many find working on these circuits meditative; others reach for the ibuprofen. But no matter which camp you find yourself in, know you're exercising your abstract thinking skills and challenging your brain in ways that actually matter.

Inspired by a puzzle created by Irish mathematician William Rowan Hamilton in 1856, these circuits start off easy and get hard. Really hard. Good luck!

Terms of use: https://www.apple.com/legal/internet-services/itunes/dev/stdeula/
The Hamiltonian Circuit Screenshots
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