Atsushi Ohori. A compilation method for ML-style polymor- phlc record calculi. In Nineteenth Annual ACM Syrup. on Principles of Prog. Languages, New York, Jan 1992. ACM Press.

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....tax) ml) else ( m m, m) Figure 4: Kinded unification algorithm imum sharing constraints required to make the structure expression elaborate. Figure 4 gives the unification algorithms KindUnify ad Name Unify. The kinded unification algorithm KindUnify presented there extends the one in Ohori [24] with considerations on ML structure names. The following theorem can be proved in the same way as Ohori [24] Theorem 3.1 Given any kinded set of equations, the algorithm KindUnify computes a most general unifier if one exists and reports failure otherwise. The following lemma shows how the ....

....the structure expression elaborate. Figure 4 gives the unification algorithms KindUnify ad Name Unify. The kinded unification algorithm KindUnify presented there extends the one in Ohori [24] with considerations on ML structure names. The following theorem can be proved in the same way as Ohori [24]. Theorem 3.1 Given any kinded set of equations, the algorithm KindUnify computes a most general unifier if one exists and reports failure otherwise. The following lemma shows how the thinning effect is achieved in our algorithm. Lemma 3.2 Given a signature E = N(S) and a structure S , ....

Atsushi Ohori. A compilation method for ML-style polymor- phlc record calculi. In Nineteenth Annual ACM Syrup. on Principles of Prog. Languages, New York, Jan 1992. ACM Press.

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