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  2. Squaring the circle is a problem in geometry first proposed in Greek mathematics. It is the challenge of constructing a square with the area of a given circle by using only a finite number of steps with a compass and straightedge.

  3. Philosophically and spiritually, to square the circle means to see equally in four directionsup, down, in, and out—and to be whole, complete, and free. Circles often represent the spiritual because they are infinite—they have no end.

  4. Squaring the circle means, using only an unmarked straight-edge and a compass to construct either a square with the same area as a circle or a circle with the same area as a square. That is what most people forget about this problem: the restrictions on construction.

  5. Literally, squaring the circle means devising the straightedge-and-compass construction of a square whose area equals that of a given circle. This means a construction relating a segment of length 1 (the radius of the circle) to a segment of length √π π (the side of the square).

  6. In the Rhind papyrus Ahmes gives a rule to construct a square of area nearly equal to that of a circle. The rule is to cut \large\frac {1} {9} ormalsize 91 off the circle's diameter and to construct a square on the remainder.

  7. Squaring the circle is a problem of geometry. The problem is to construct a square that has the same area as the unit circle, only by using a compass and straightedge construction method. Some people also call this problem the quadrature of the circle. This is not about a circle with corners like a square. It is a problem like squaring a triangle.

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