Polymorphic Type Inference And Semi Unification
Polymorphic Type Inference And Semi Unification
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Typability in the Mycroft Calculus; 2. (nonuniform) semi-unifiability; 3. Typability in the Flat Mycroft Calculus.
Proof: The steps (1) => (2) and (2) => (3) are proved in theorems 8 and 12; (3) => (1) is trivial since FMM-typability instances are a subclass of MM-typability instances.
This corollary stands in contradiction to a statement by Mycroft who suggests prohibiting nested polymorphically typed fix-definitions "due to the exponential cost of analysing nested fix definitions" [85]. Indee...d nesting does not make things any worse than they already are in a single fix definition.
Corollary 20 1. The Mtlner Calculus is polynomial-time reducible to the Flat Mycroft Cal- culus.
2. The Flat Mycroft Calculus is PSPACE-hard. Proof: 1. By theorem 8 the Milner Calculus is polynomial-time reducible to semi- unification, which in turn is polynomial-time reducible to the Flat Mycroft Calculus by theorem 12.
2. By (1) and the PSPACE-hardness result of Kanellakis and Mitchell [53] for the Milner Calculus.
What to read after Polymorphic Type Inference And Semi Unification?
You can find similar books in the "Read Also" column, or choose other free books by Fritz Henglein to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
Typability in the Mycroft Calculus; 2. (nonuniform) semi-unifiability; 3. Typability in the Flat Mycroft Calculus.
Proof: The steps (1) => (2) and (2) => (3) are proved in theorems 8 and 12; (3) => (1) is trivial since FMM-typability instances are a subclass of MM-typability instances.
This corollary stands in contradiction to a statement by Mycroft who suggests prohibiting nested polymorphically typed fix-definitions "due to the exponential cost of analysing nested fix definitions" [85]. Indee...d nesting does not make things any worse than they already are in a single fix definition.
Corollary 20 1. The Mtlner Calculus is polynomial-time reducible to the Flat Mycroft Cal- culus.
2. The Flat Mycroft Calculus is PSPACE-hard. Proof: 1. By theorem 8 the Milner Calculus is polynomial-time reducible to semi- unification, which in turn is polynomial-time reducible to the Flat Mycroft Calculus by theorem 12.
2. By (1) and the PSPACE-hardness result of Kanellakis and Mitchell [53] for the Milner Calculus.
What to read after Polymorphic Type Inference And Semi Unification?
You can find similar books in the "Read Also" column, or choose other free books by Fritz Henglein to read onlineMoreLess
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