A practical way to solve puzzles

Use constraints, candidate reduction, reversible choices, and deliberate checking across many logic games.

Reading time7 minutes
FormatOriginal explainer

Start with what cannot change

Puzzles become easier when you stop asking “What should I try?” and ask “What is still allowed?” Rules create constraints. In Sudoku, a number cannot repeat in a row, column, or box. In Minesweeper, a clue fixes the number of neighboring mines.

Write or notice the candidates that remain after applying those constraints. A square with one remaining candidate is not a guess; it is a deduction.

Choose the most constrained area

Begin where the puzzle gives the most information. A nearly complete Sudoku row or a Minesweeper clue touching only two closed squares reduces uncertainty faster than a wide-open region.

This idea appears in programming and scheduling too: resolve the variable with the fewest legal values first.

Separate reversible moves from commitments

Some actions can be undone cheaply. In Gomoku, using Undo during practice lets you inspect why a defensive move failed. Other actions, such as opening an uncertain Minesweeper square, may end the round. Gather all available information before an irreversible action.

Protect future options

In 2048, a move can score points while damaging the structure of the board. Keeping open spaces and a stable high-value corner often matters more than taking the largest immediate merge. Good puzzle moves solve the present without making the future rigid.

Check assumptions, not only answers

When progress stops, inspect the deductions that produced the current state. A single mistaken assumption can make every later step look impossible. Use the check and reset controls as learning tools rather than treating them as failure.

Build a repeatable rhythm

  1. Scan for the most constrained region.
  2. List what the rules still allow.
  3. Make the smallest certain move.
  4. Update nearby constraints.
  5. Only guess after exhausting deductions.

The method is deliberately plain. Puzzle skill grows from repeating a reliable process until common patterns become easy to recognize.