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  2. Hidato - Wikipedia

    en.wikipedia.org/wiki/Hidato

    Numbrix puzzles, which appear in Parade magazine, are similar to Hidato except diagonal moves are not allowed. [9] (vos Savant has only used 7×7 and 9×9 grids). [10]Jadium puzzles (formerly Snakepit puzzles), created by Jeff Marchant, are a more difficult version of Numbrix with fewer given numbers and have appeared on the Parade web site regularly since 2014, along with a daily online ...

  3. Rubik's Snake - Wikipedia

    en.wikipedia.org/wiki/Rubik's_Snake

    The number of different shapes of the Rubik's Snake is at most 4 23 = 70 368 744 177 664 (⁠ ⁠≈⁠ ⁠7×10 13 or 70 trillion), i.e. 23 turning areas with 4 positions each. The real number of different shapes is lower, since some configurations are spatially impossible (because they would require multiple prisms to occupy the same region ...

  4. List of puzzle topics - Wikipedia

    en.wikipedia.org/wiki/List_of_puzzle_topics

    Print/export Download as PDF ... Word and Number; Crossword; Sudoku; Puzzle video games; Mazes; ... Rush Hour (puzzle) Situation puzzle; Sliding puzzle; Snake cube ...

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  6. Snake cube - Wikipedia

    en.wikipedia.org/wiki/Snake_cube

    The 27-cube snake cube puzzle laid flat (top) and packed into a 3×3×3 cube (bottom, exploded view) – cubelets with straight holes are outlined [1] The snake cube is a mechanical puzzle, a chain of 27 or 64 cubelets, connected by an elastic band running through them. The band runs straight through certain cubes, but bends 90° in others ...

  7. Combination puzzle - Wikipedia

    en.wikipedia.org/wiki/Combination_puzzle

    A combination puzzle, also known as a sequential move puzzle, is a puzzle which consists of a set of pieces which can be manipulated into different combinations by a group of operations. Many such puzzles are mechanical puzzles of polyhedral shape , consisting of multiple layers of pieces along each axis which can rotate independently of each ...

  8. Snake-in-the-box - Wikipedia

    en.wikipedia.org/wiki/Snake-in-the-box

    Maximum lengths of snakes (L s) and coils (L c) in the snakes-in-the-box problem for dimensions n from 1 to 4. The maximum length for the snake-in-the-box problem is known for dimensions one through eight; it is 1, 2, 4, 7, 13, 26, 50, 98 (sequence A099155 in the OEIS).

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