Searching for "Normalized Types." – sorted by Relevance.
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Normalization for Typed Lambda Calculi with Explicit Substitution
- Normalization for Typed Lambda Calculi with Explicit Substitution Eike Ritter 1 Introduction
- Cited by 8 (4 self) – Add To MetaCart
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Reducibility Candidates in Proving the Strong Normalization of Typed λ-Calculi
- Reducibility Candidates in Proving the Strong Normalization of Typed λ-Calculi Xiaochu Qi November
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Strong normalization from weak normalization in typed λ-calculi
- Strong Normalization from Weak Normalization in Typed -Calculi Morten Heine S��rensen Faculty
- Cited by 4 (0 self) – Add To MetaCart
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New Notions of Reduction and Non-Semantic Proofs of-Strong Normalization in Typed-Calculi
- New Notions of Reduction and Non-Semantic Proofs of -Strong Normalization in Typed -Calculi A. J
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New Notions of Reduction and Non-Semantic Proofs of Strong β-Normalization in Typed λ-Calculi
- New Notions of Reduction and Non-Semantic Proofs of Strong fi-Normalization in Typed -Calculi A
- Cited by 9 (2 self) – Add To MetaCart
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New Notions of Reduction and Non-Semantic Proofs of β-Strong Normalization in Typed λ-Calculi
- New Notions of Reduction and Non-Semantic Proofs of fi-Strong Normalization in Typed -Calculi A
- Cited by 2 (2 self) – Add To MetaCart
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Addendum to `New notions of reduction and non-semantic proofs of fi-strong normalization in typed
- Addendum to \New Notions of Reduction and Non-Semantic Proofs of -Strong Normalization in Typed
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Strong Normalization by Type-Directed Partial Evaluation and Run-Time Code Generation
- Normalization by Type-Directed Partial Evaluation and Run-Time Code Generation (Preliminary Version) Vincent
- Cited by 15 (7 self) – Add To MetaCart
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Strong Normalization with Singleton Types
- Strong Normalization with Singleton Types Preliminary Version Judical Courant Judicael
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Normalization and the Yoneda Embedding
- to normalization in typed - calculus and related theories. Traditionally, the operational semantics of -calculi
- Cited by 18 (3 self) – Add To MetaCart

