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  2. Cut shapes into equal parts in Cut and Slice on Games.com - AOL

    www.aol.com/news/2013-02-09-cut-and-slice-games...

    Cut shapes into equal parts in Cut and Slice on Games.com. Brandy Shaul. Updated August 10, 2016 at 4:08 PM. ... as you may need to split a shape into more than just two equal pieces, and the ...

  3. Dividing a square into similar rectangles - Wikipedia

    en.wikipedia.org/wiki/Dividing_a_square_into...

    The problem has two parts: what aspect ratios are possible, and how many different solutions are there for a given n. [7] Frieling and Rinne had previously published a result in 1994 that states that the aspect ratio of rectangles in these dissections must be an algebraic number and that each of its conjugates must have a positive real part. [3]

  4. Bernoulli quadrisection problem - Wikipedia

    en.wikipedia.org/wiki/Bernoulli_quadrisection...

    This subdivision of a triangle is a special case of a theorem of Richard Courant and Herbert Robbins that any plane area can be subdivided into four equal parts by two perpendicular lines, a result that is related to the ham sandwich theorem. [4]

  5. Quadrilateral - Wikipedia

    en.wikipedia.org/wiki/Quadrilateral

    Equidiagonal quadrilateral: the diagonals are of equal length. Bisect-diagonal quadrilateral: one diagonal bisects the other into equal lengths. Every dart and kite is bisect-diagonal. When both diagonals bisect another, it's a parallelogram. Ex-tangential quadrilateral: the four extensions of the sides are tangent to an excircle.

  6. Square - Wikipedia

    en.wikipedia.org/wiki/Square

    A square is a special case of a rhombus (equal sides, opposite equal angles), a kite (two pairs of adjacent equal sides), a trapezoid (one pair of opposite sides parallel), a parallelogram (all opposite sides parallel), a quadrilateral or tetragon (four-sided polygon), and a rectangle (opposite sides equal, right-angles), [1] and therefore has ...

  7. Packing problems - Wikipedia

    en.wikipedia.org/wiki/Packing_problems

    Many of the puzzles of this type involve packing rectangles or polyominoes into a larger rectangle or other square-like shape. There are significant theorems on tiling rectangles (and cuboids) in rectangles (cuboids) with no gaps or overlaps: An a × b rectangle can be packed with 1 × n strips if and only if n divides a or n divides b. [15] [16]