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When discussing the values for n, one should be able to say something about the number of classes of nontrivial ngons for n=6 and 8 (hexagons and octagons)...

See Talk:Star_polygon/Gallery for reference image gallery of regular and isogonal polygrams. The introduction says that "star" polygons are by definition...

Mathworld, then looked at Coxeter's book Regular polytopes. For the generalized Petrie polygons, I left out any math details, just gave the results for h as...

naturally defined first for polygons then generalized to arbitrary closed curves (which can be taken as a smooth limit of polygons as the vertices get infinitely...

When I first read this I thought it was talking about moving the whole polygon around. I quickly realised what it really meant, but thought it should...

apeirogon is a generalized polygon. You could define a "generalized polygon" to be either a finite polygon or one of the zebras in the San Diego Zoo, but people...

following: In computer graphics, back-face culling determines whether a polygon of a graphical object, within the field of view of the camera, is visible...

skew polygon, for both finite and infinite cases. Coxeter uses the word apeirogon exclusively for the linear form, and the rest he calls "generalized polygons"...

that reports a paper that generalizes the hinged dissection result: "Abstract. We prove that any finite collection of polygons of equal area has a common...

short proof of the statement that "The area of any polygon on a sphere is proportional to the polygon's angle excess, with the proportionality constant being...

uniform polytopes in lower dimensions. They were extracted from a paper Generalized Dynkin diagrams and root systems and their folding by Jean-Bernard Zuber...

though not necessarily, circular. It then goes on to say A cone with a polygonal base is called a pyramid.[2] But reference [2] does not say that. It says...

collection of points, boundary of polygon and plane polygon. For triangles, they are the same. But for other polygons they are not! The problem is that...

that a quadrilateral is a cyclic quad - Anon Good question. See cyclic polygon ... which isn't written yet. Wait and see :-) -- Tarquin 00:43 Aug 10,...

rotational symmetry). Now, I'm hinting that we could generalize this idea with cross-sections which are polygons with an odd number of sides, am I right? Actually...

will not necessarily become the edges of the polyhedron, since two of the polygons may be coplanar in the assembled polyhedron"? Yes, the image is helpful...

also true that a circle can also be taken as a limiting case of a regular polygon as the number of sides increases without bound. Perhaps this would be worth...

right? Here you are saying sources do not call it "microsoft windows". Polygon says Windows PC, and not just "Windows". VG247, Kotaku, GameSpot and IGN...

May 2008 (UTC) The picture shows the complex polygon 4(4)2. The complex edges can be presented by polygons. This is purely a convention to keep track of...

circumscribed circle: for a triangle, they are the same; however, for other polygons this may not be true. User:KyleGoetz I think it is very wrong to have a...