Abstract
We present a new precedence-based termination ordering for (polymorphic) higher-order terms without λ-abstraction. The ordering has been designed to strictly generalize the lexicographic path ordering (on first-order terms). It is relatively simple, but can be used to prove termination of many higher-order rewrite systems, especially those corresponding to typical functional programs. We establish the relevant properties of the ordering, include a number of examples, and also discuss certain limitations of the ordering and possible extensions.
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