
doi: 10.29007/1tkw
We design an interpretation-based theory of higher-order functions that is well-suited for the complexity analysis of a standard higher- order functional language a` la ml. We manage to express the interpretation of a given program in terms of a least fixpoint and we show that when restricted to functions bounded by higher-order polynomials, they characterize exactly classes of tractable functions known as Basic Feasible Functions at any order.
higher-order programs, Basic Feasible Functionals, [INFO.INFO-CC] Computer Science [cs]/Computational Complexity [cs.CC], higher-order interpretation
higher-order programs, Basic Feasible Functionals, [INFO.INFO-CC] Computer Science [cs]/Computational Complexity [cs.CC], higher-order interpretation
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