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  2. Game of the Day: Chinese Checkers - AOL

    www.aol.com/news/2014-05-29-game-of-the-day...

    Today's Game of the Day is a board game classic: Chinese Checkers! Chinese Checkers, contrary to popular belief, was not invented in China, or, indeed, any part of Asia at all. It was actually ...

  3. Discover the best free online games at AOL.com - Play board, card, casino, puzzle and many more online games while chatting with others in real-time.

  4. Play Checkers Online for Free - AOL.com

    www.aol.com/games/play/masque-publishing/checkers

    The best board game ever, Checkers, is here. Make your move, red or black, and king me!

  5. Cool Math Games - Wikipedia

    en.wikipedia.org/wiki/Cool_Math_Games

    Cool Math Games (branded as Coolmath Games) [a] is an online web portal that hosts HTML and Flash web browser games targeted at children and young adults. Cool Math Games is operated by Coolmath LLC and first went online in 1997 with the slogan: "Where logic & thinking meets fun & games.".

  6. Chinese checkers - Wikipedia

    en.wikipedia.org/wiki/Chinese_checkers

    Chinese checkers (US) or Chinese chequers (UK), [1] known as Sternhalma in German, is a strategy board game of German origin that can be played by two, three, four, or six people, playing individually or with partners. [2] The game is a modern and simplified variation of the game Halma. [3]

  7. Abacus checkers - Wikipedia

    en.wikipedia.org/wiki/Abacus_checkers

    Abacus checkers is a traditional two-player game popular in China. The game is played on a five-plus-two bead suanpan abacus. Rules are grouped into three main categories: Halma -type, Checkers -type, and Go -type.

  8. Game of the Day: Checkers - AOL

    www.aol.com/news/2012-02-21-checkers-game-of-the...

    Today's Game of the Day is good ol' Checkers. You know the rules: you can only move diagonally and you can't move backwards. If you're in position to jump over an opponent's piece, you have to do it.

  9. Bashni - Wikipedia

    en.wikipedia.org/wiki/Bashni

    Lasker described towers that can only be "double-layered": i.e. there can be no alternation of colors. He also showed that during the game the number of game pieces either remains constant or decreases. Column draughts are a subject of interest for the mathematical Sciences: combinatorics, theory of paired zero-sum games, etc.