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  2. Four square - Wikipedia

    en.wikipedia.org/wiki/Four_square

    Four square [1] (also called handball, champ, four squares or box ball) is a global sport played on a square court divided by two perpendicular lines into four identical boxes creating four squares labelled 1–4 or A–D. [2] Four square is a popular game at elementary schools with little required equipment, almost no setup, and short rounds ...

  3. Associative magic square - Wikipedia

    en.wikipedia.org/wiki/Associative_magic_square

    For instance, the Lo Shu Square – the unique 3 × 3 magic square – is associative, because each pair of opposite points form a line of the square together with the center point, so the sum of the two opposite points equals the sum of a line minus the value of the center point regardless of which two opposite points are chosen. [4] The 4 × ...

  4. Antimagic square - Wikipedia

    en.wikipedia.org/wiki/Antimagic_square

    An antimagic square of order n is an arrangement of the numbers 1 to n 2 in a square, such that the sums of the n rows, the n columns and the two diagonals form a sequence of 2n + 2 consecutive integers. The smallest antimagic squares have order 4. [1]

  5. Magic square - Wikipedia

    en.wikipedia.org/wiki/Magic_square

    A construction of a magic square of order 4 Starting from top left, go left to right through each row of the square, counting each cell from 1 to 16 and filling the cells along the diagonals with its corresponding number. Once the bottom right cell is reached, continue by going right to left, starting from the bottom right of the table through ...

  6. Square pyramidal number - Wikipedia

    en.wikipedia.org/wiki/Square_pyramidal_number

    For example, a common mathematical puzzle involves counting the squares in a large n by n square grid. [11] This count can be derived as follows: The number of 1 × 1 squares in the grid is n 2. The number of 2 × 2 squares in the grid is (n − 1) 2. These can be counted by counting all of the possible upper-left corners of 2 × 2 squares.

  7. Small Latin squares and quasigroups - Wikipedia

    en.wikipedia.org/wiki/Small_Latin_squares_and...

    Latin squares and finite quasigroups are equivalent mathematical objects, although the former has a combinatorial nature while the latter is more algebraic.The listing below will consider the examples of some very small orders, which is the side length of the square, or the number of elements in the equivalent quasigroup.

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