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 Polygon cyclic fixpoint conjecture tommy1729 Ultimate Fellow Posts: 1,370 Threads: 335 Joined: Feb 2009 05/17/2016, 12:28 PM (This post was last modified: 05/18/2016, 12:21 PM by tommy1729.) Consider a real-analytic function f. Consider An nth cyclic fixpoint A. N >= 4. Connect those n fixpoints : A , f(A) , ... With a straith line. That makes a polygon. Consider the cyclic points that make convex polygons. Call them convex cyclic points. Call the polygons : cyclic polygons. Conjecture : Every cyclic polygon within a cyclic polygon of order n , is cyclic of order m : M =< N. Regards Tommy1729 « Next Oldest | Next Newest »

 Messages In This Thread Polygon cyclic fixpoint conjecture - by tommy1729 - 05/17/2016, 12:28 PM RE: Polygon cyclic fixpoint conjecture - by tommy1729 - 05/18/2016, 12:26 PM

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