If you've played Minesweeper for more than an hour, you've encountered the 1-2-1 pattern without knowing it. It's the single most useful pattern in the game — completely deterministic, appears constantly, and immediately gives you both mines to flag and safe cells to click.
Three revealed cells in a row showing the numbers 1, 2, and 1 respectively. They sit along the border of revealed territory, with a row of unrevealed cells directly in front of them.
Let's work through the logic. The left "1" needs exactly one mine among its unrevealed neighbours. The right "1" needs exactly one mine among its unrevealed neighbours. The "2" in the middle needs exactly two mines among its unrevealed neighbours.
The "2"'s unrevealed neighbours overlap with both 1s. If the "2" had its mines in the middle cells (shared with both 1s), then each "1" would already have its mine satisfied — but those middle cells are shared between multiple constraints.
The only configuration that satisfies all three numbers simultaneously: one mine under the leftmost unrevealed cell (touching only the left 1) and one mine under the rightmost unrevealed cell (touching only the right 1). The middle cells are safe.
1-2-1 on an edge: The same pattern works when the sequence runs along the edge of the board. The only difference is that edge cells have fewer neighbours, which sometimes makes the logic even tighter.
1-2-2-1: Four numbers in sequence. The same outer-mine logic applies. Flags go on the outermost unrevealed cells; everything in between is safe.
1-3-1: Slightly different. The "3" needs three mines, and the two outer cells account for two of them. The third mine is directly in front of the 3. All other unrevealed cells are safe.
Most Minesweeper patterns give you one piece of information — either a mine or a safe cell. The 1-2-1 pattern gives you both simultaneously: two mines to flag and at least one safe cell to click. In Medium and Hard games, it's the pattern that most often breaks open a stuck position.
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