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  2. A simple polygon is a closed curve in the Euclidean plane consisting of straight line segments, meeting end-to-end to form a polygonal chain. Other than the shared endpoints of consecutive line segments in this chain, no two of the line segments may intersect each other.
    en.wikipedia.org/wiki/Simple_polygon
    A simple polygon has no self-intersections or holes, and its sides do not cross. Instead, the sides of a simple polygon only meet at their endpoint, and the polygon encloses a single, connected region. Some examples of simple polygons are triangles, rectangles, and regular polygons.
    brighterly.com/math/polygon/
    In geometry, a simple polygon is a polygon that does not intersect itself and has no holes. That is, it is a piecewise-linear Jordan curve consisting of finitely many line segments. These polygons include as special cases the convex polygons, star-shaped polygons, and monotone polygons.
    www.wikiwand.com/en/Simple_polygon
     
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    Simple polygon - Wikipedia

    In geometry, a simple polygon is a polygon that does not intersect itself and has no holes. That is, it is a piecewise-linear Jordan curve consisting of finitely many line segments. These polygons include as special cases the convex polygons, star-shaped polygons, and monotone polygons. See more

    A simple polygon is a closed curve in the Euclidean plane consisting of straight line segments, meeting end-to-end to form a polygonal chain. Two line segments meet at every endpoint, and there are no other points of … See more

    Every convex polygon is a simple polygon. Another important class of simple polygons are the star-shaped polygons, the polygons that have a point (interior or on their boundary) … See more

    According to the Riemann mapping theorem, any simply connected open subset of the plane can be conformally mapped onto … See more

    The internal angle of a simple polygon, at one of its vertices, is the angle spanned by the interior of the polygon at that vertex. A vertex is convex if its internal angle is less than See more

    In computational geometry, several important computational tasks involve inputs in the form of a simple polygon.
    Point in polygon testing involves determining, for a … See more

    Carpenter's rule problem, on continuous motion of a simple polygon into a convex polygon
    Erdős–Nagy theorem, a process of reflecting pockets of a non-convex simple polygon to make it convex
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