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  2. Ages of Three Children puzzle - Wikipedia

    en.wikipedia.org/wiki/Ages_of_Three_Children_puzzle

    The Ages of Three Children puzzle (sometimes referred to as the Census-Taker Problem [1]) is a logical puzzle in number theory which on first inspection seems to have insufficient information to solve. However, with closer examination and persistence by the solver, the question reveals its hidden mathematical clues, especially when the solver ...

  3. JumpStart Adventures 3rd Grade: Mystery Mountain - Wikipedia

    en.wikipedia.org/wiki/JumpStart_Adventures_3rd...

    JumpStart Adventures 3rd Grade: Mystery Mountain is a personal computer game in Knowledge Adventure's JumpStart series of educational software. As the title suggests, the game is intended to teach a third grade curriculum. This is the only version of this game created and, unusually for Knowledge Adventure, was still being sold over fifteen ...

  4. Triple product - Wikipedia

    en.wikipedia.org/wiki/Triple_product

    The scalar triple product (also called the mixed product, box product, or triple scalar product) is defined as the dot product of one of the vectors with the cross product of the other two. Geometric interpretation

  5. Arithmetic progression game - Wikipedia

    en.wikipedia.org/wiki/Arithmetic_progression_game

    In a Maker-Breaker game variant, the first player (Maker) wins by occupying a k-length arithmetic progression, otherwise the second player (Breaker) wins. The game is also called the van der Waerden game , [ 1 ] named after Van der Waerden's theorem .

  6. The Math Book - Wikipedia

    en.wikipedia.org/wiki/The_Math_Book

    Download as PDF; Printable version; ... The Math Book (Sterling Publishing, 2009. ... [3] The book is the winner of the Neumann Prize. [4]

  7. Hilbert's third problem - Wikipedia

    en.wikipedia.org/wiki/Hilbert's_third_problem

    The third of Hilbert's list of mathematical problems, presented in 1900, was the first to be solved. The problem is related to the following question: given any two polyhedra of equal volume , is it always possible to cut the first into finitely many polyhedral pieces which can be reassembled to yield the second?

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