The unavoidable arrangements of pseudocircles
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A fact closely related to the classical Erdős-Szekeres theorem is that cyclic arrangements are the only unavoidable simple arrangements of pseudolines: for each fixed m ≥ 1, every sufficiently large simple arrangement of pseudolines has a cyclic subarrangement of size m. In the same spirit, we show that there are three unavoidable arrangements of pseudocircles. © 2019 American Mathematical Society.
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