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In fact, we have a correspondence: Every symplectic 4-manifold admits a Lefschetz pencil and the total space of every such pencil is symplectic. Nonetheless, this correspondence is not canonical. A natural question is then the following: Given a fixed symplectic manifold, does it admit more than one (inequivalent) Lefschetz pencil of fixed genus? How about infinitely many? In this talk we will discuss these questions in the context of Ruled surfaces. In particular, we will show that for any ruled surface of negative euler characteristic the answer to both questions is Yes. 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