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  2. Skewb Diamond - Wikipedia

    en.wikipedia.org/wiki/Skewb_Diamond

    The Skewb Diamond The Skewb Diamond, slightly twisted. The Skewb Diamond is an octahedron-shaped combination puzzle similar to the Rubik's Cube. It has 14 movable pieces which can be rearranged in a total of 138,240 possible combinations. This puzzle is the dual polyhedron of the Skewb. It was invented by Uwe Mèffert, a German puzzle inventor ...

  3. File:Diamond, Puzzle 1.PNG - Wikipedia

    en.wikipedia.org/wiki/File:Diamond,_Puzzle_1.PNG

    This is a file from the Wikimedia Commons.Information from its description page there is shown below. Commons is a freely licensed media file repository. You can help.

  4. List of How It's Made episodes - Wikipedia

    en.wikipedia.org/wiki/List_of_How_It's_Made_episodes

    3D metal printers Detectable warning panels: Model Stirling engines: March 10, 2019 32-09 412 Compression & extension springs: Micro Drill bits: Skiffs: Painted glass backsplashes 32-10 413 Fencing masks Books: Ocean drone transformers: 3D puzzles: March 17, 2019 32-11 414 Tin whistles: Horn products Formula F race cars 32-12 415 Motorcycle ...

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  6. Chinese puzzle ball - Wikipedia

    en.wikipedia.org/wiki/Chinese_puzzle_ball

    A puzzle ball on display at the Overseas Museum, Bremen. A Chinese puzzle ball, sometimes known as a devil's work ball (Chinese: 鬼工球; pinyin: guǐ gōng qiú) or the Concentric Ball (Chinese: 同心球; pinyin: tóng xīn qiú), is a Chinese-made artifact that consists of a number of intricately carved concentric hollow spheres carved from a single solid block that fit within one another ...

  7. Soma cube - Wikipedia

    en.wikipedia.org/wiki/Soma_cube

    Similar to Soma cube is the 3D pentomino puzzle, which can fill boxes of 2×3×10, 2×5×6 and 3×4×5 units. The Bedlam cube is a 4×4×4 sided cube puzzle consisting of twelve pentacubes and one tetracube. The Diabolical cube is a puzzle of six polycubes that can be assembled together to form a single 3×3×3 cube.

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  9. Necklace (combinatorics) - Wikipedia

    en.wikipedia.org/wiki/Necklace_(combinatorics)

    The above necklace-counting polynomials give the number necklaces made from all possible multisets of beads. Polya's pattern inventory polynomial refines the counting polynomial, using variable for each bead color, so that the coefficient of each monomial counts the number of necklaces on a given multiset of beads.