First of all, we should know: draw the largest circle in a square. How much does this circle occupy in the square area?
Because the size of the area is determined by the number of points. A unit is a square point. The inscribed circle of a square point is a point. The diameter of a point is called the point diameter. When the field diameter is 1, which is 3/3 of the side length of a square, the square has 9 points, so the area of the square is equal to the square of the diameter of 9 points. Because the maximum inscribed circle of a square has seven points, the maximum inscribed circle area of a square (according to the axiom of softening equal product deformation) is equal to the square of the diameter of seven points.