Archive · Zip #23
Zip #23 (October 18, 2026): solution and route
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Zip #23 was the 8×8 hard board of Sunday, October 18, 2026: 13 numbered dots, 5 walls, and one path that visits all 64 cells in order. Our solver, a line-for-line port of the app's, needed 3,846 search nodes to prove the path unique, which puts the board at 5 of 5 on the difficulty scale. Along the answer, 49% of the moves had only one legal continuation; the other 32 steps offered a real choice, and those are where you have to look ahead. The path turns at 68% of its cells, and its longest straight run is 5 cells. The longest leg, between two consecutive dots, is 20 cells.
Zip #23 in numbers
| Board | 8×8, Hard |
| Numbered dots | 13 |
| Walls | 5 |
| Cells on the path | 64 |
| Solver search nodes | 3,846 (5/5) |
| Moves with a single legal continuation | 49% |
| Decision points | 32 |
| Turns along the path | 68% |
Zip #23 route, dot by dot
How many cells each leg takes and which way it runs, reading from dot 1. “Right 3” means three steps to the right.
| Leg | Cells | Directions |
|---|---|---|
| 1 → 2 | 1 | right 1 |
| 2 → 3 | 2 | right 2 |
| 3 → 4 | 6 | right 1, down 1, left 4 |
| 4 → 5 | 3 | down 1, right 2 |
| 5 → 6 | 8 | down 1, left 2, down 1, right 2, down 1, right 1 |
| 6 → 7 | 3 | right 2, up 1 |
| 7 → 8 | 6 | left 2, up 2, right 1, down 1 |
| 8 → 9 | 1 | right 1 |
| 9 → 10 | 20 | up 3, right 2, down 1, left 1, down 1, right 1, down 1, left 1, down 1, right 1, down 1, left 1, down 1, right 1, down 1, left 2 |
| 10 → 11 | 8 | up 1, left 1, down 1, left 1, up 1, left 2, up 1 |
| 11 → 12 | 1 | left 1 |
| 12 → 13 | 4 | down 2, right 2 |
Where the choices are: step 2 at row 1, column 2 (2 ways), step 3 at row 1, column 3 (2 ways), step 4 at row 1, column 4 (2 ways), step 6 at row 2, column 5 (2 ways), step 7 at row 2, column 4 (2 ways) and step 9 at row 2, column 2 (2 ways) and 26 more. Everywhere else only one move keeps the board solvable.
Zip #23 solution
The number in each cell is its position on the path; the dots keep their own numbers and are highlighted.
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