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δΈζEvery edge clue is a line of sight. Fill the grid with tower heights 1β5, one of each per row and column. An observer at each edge clue looks down that line: a tower is visible only if it is taller than everything before it, so the clue equals the number of visible towers. A clue of 1 means the tallest tower stands right at that edge; a clue of 5 means the heights ascend all the way (1-2-3-4-5).
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| Rule | What it means |
|---|---|
| Latin square | Every row and every column contains each height exactly once. |
| Visibility count | Each edge clue equals the number of towers visible from that side; taller towers hide all shorter towers behind them. |
| Classic presentation | All edge clues are shown; the given digits inside the grid are minimized instead. |
Clue 1 β the tallest tower (5) is adjacent to that clue. Clue 5 β the whole line ascends 1-2-3-4-5. Fill every forced cell these produce before anything else.
For the same line seen from both ends, clue_a + clue_b β€ n + 1. Pairs that hit the bound (like 2 and 4 on a 5Γ5) sharply limit where the 5 can stand.
A clue of k means the first kβ1 cells cannot hold the tallest tower β cross 5 out of them immediately, then re-apply the row/column no-repeat rule.
450 daily 5Γ5 boards (from 2026-08-24) plus 320 free-play boards, all edge clues kept visible in the classic style. Interior givens are minimized with the solver re-proving a unique, deduction-reachable solution after every removal.
Fill the grid with tower heights (1β5 on a 5Γ5) so every row and column contains each height once. Each clue on the edge counts how many towers are visible looking down that row or column from the clue's position β taller towers hide shorter ones behind them.
A 1 means only one tower is visible from that edge, which forces the tallest tower (5 on a 5Γ5) to stand immediately next to that clue.
For any line, the two clues at its opposite ends satisfy a + b β€ n + 1, where n is the grid size. Clue pairs near that bound pin down the position of the tallest tower quickly.
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