A Petrie polygon is a closed series of edges on a polyhedron (see Coxeter[1] for a more detailed treatment). It is generally taken to mean an equatorial polygon (usually skew), for example the regular dodecahedron has six skew decagons with vertices that alternate across the equatorial planes parallel to its faces. A sequence of regular frameworks can be generated by moving the vertices of Petrie polygons anywhere between the equatorial planes and the ends of the axes perpendicular to the planes. The sequence passes through a position where the skew polygons define the edges of the original polyhedron, and the convex hull of the framework corresponds to the polyhedron .. The full sequence defines a series of polyhedra (which are isogonal if the original polyhedron is regular). Other isogonal polyhedra can be generated. (or example compounds of the antiprisms defined by each skew polygon. The vertices of moving frameworks generated from Platonic polyhedra define a conjugate framework which passes through an identical sequence. and also other frameworks that match the sequences generated by the dual Platonic polyhedron.