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Coeffect systems are a general, type-based framework for reasoning about computations under resource constraints. They have a beautiful categorical interpretation based on graded comonads over symmetric monoidal categories. In this lecture I will show a few examples of calculi where coeffects are used to reason about resources: linear and bounded computation, monotonicity, and sensitivity analysis. Then I'll show how all of these systems can be uniformly presented in the generic framework of coeffect systems. If time permits, I'll sketch the categorical semantics of the various systems and of coeffects in general.