Searching for "Nominal Equational Logic." – sorted by Relevance.
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Nominal Unification
- # X, b # X} ⊢ fn a.X ≈ fn b.X is a valid judgement of our nominal equational logic. Similarly
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- Nominal equational logic We take a concrete approach to the syntax of binders in which bound entities
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Finitary construction of free algebras for equational systems
- example of this situation, we consider in Section 6 the recently introduced Nominal Equational Logic
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Nominal Unification
- } # fn a.X # fn b.X (7) is a valid judgement of our nominal equational logic. Similarly, judgements
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Nominal Unification
- . For example ���� (7) is a valid judgement of our nominal equational logic. Similarly, judgements about
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