(The Miquel Configuration with n = 5) Let P1, P2, P3, P4, and P5 be five points.
Let Q1 = P2P5 ∩ P1P3, Q2 = P1P3 ∩ P2P4, Q3 = P2P4 ∩ P3P5, Q4 = P3P5 ∩ P1P4, and
Q5 = P1P4∩P2P5. Let the other intersections of the consecutive circumscribed circles of triangles
Q5Q1P1, Q1Q2P2, Q2Q3P3, Q3Q4P4, and Q4Q5P5 be M1, M2, M3, M4, and M5 respectively.
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