Is it true that there does not exist a closed convex plane polyline containing an infinite number of segments, belonging to distinct lines each?
Edit: Replaced broken line with a polyline, since this seems to be a more common term in literature.
Is it true that there does not exist a closed convex plane polyline containing an infinite number of segments, belonging to distinct lines each?
Edit: Replaced broken line with a polyline, since this seems to be a more common term in literature.
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