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About Sliding Puzzle
The Sliding Puzzle — also known as the 15-puzzle, gem puzzle, or boss puzzle — is one of the oldest and most enduring logic puzzles in history. Invented in the 1870s, it swept the world in a craze that predated both chess and crossword puzzles as a mass entertainment phenomenon. The premise is timeless: a grid of numbered tiles with one space missing. Slide tiles into the empty space to rearrange them into numerical order. Our version offers three grid sizes — 3×3 (8 tiles), 4×4 (15 tiles), and 5×5 (24 tiles) — each dramatically different in difficulty. The 3×3 puzzle can typically be solved in under 30 moves by a beginner. The 4×4 puzzle is where the real challenge begins: the minimum possible solution for a scrambled 15-puzzle can exceed 80 moves, and finding an efficient path requires systematic thinking. The 5×5 is a beast — a puzzle that can humble even experienced solvers. The mathematics of the sliding puzzle are fascinating. Not every scrambled arrangement is solvable — exactly half of all configurations are impossible to solve. Our game generates only solvable puzzles, verified by counting inversions. The minimum number of moves to solve any 15-puzzle (the "God's Number" equivalent) can be surprisingly large, making optimization a worthy challenge for perfectionist solvers. Strategies range from informal (work from top to bottom, left to right, placing the top row first then the left column) to formal algorithms used in competitive speedsolving. The "human" approach focuses on inserting individual tiles into position without disrupting already-placed tiles — a skill that develops through practice and pattern recognition. The game tracks your move count and time, making every solve a new personal best opportunity. Can you beat the 4×4 in under 100 moves? Under 60? The puzzle scales infinitely with skill level. **Tips:** Solve top row first, then left column, then repeat for the remaining grid. Don't try to "force" individual tiles into position — cycle them around carefully. The last two tiles in a row require a special rotation move.