Abstract

Elementary Affine Logic (EAL) is a variant of the Linear Logic characterizing the computational power of the elementary bounded Turing machines. The EAL Type Inference problem is the problem of automatically assigning to terms of λ-calculus EAL formulas as types. This problem is proved to be decidable, and an algorithm is showed, building, for every λ-term, either a negative answer or a finite set of type schemata, from which all and only its typings can be derived, through suitable operations.

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