Type Soundness for Dependent Object Types (DOT) * Complete We sis

Source URL: lampwww.epfl.ch

• Software engineering
• Computing
• Type theory
• Computer programming
• Object-oriented programming
• Data types
• Polymorphism
• Functional programming
• Subtyping
• Covariance and contravariance
• Natural deduction
• Bottom type

Type Soundness for DOT (Dependent Object Types) Tiark Rompf Nada Amin

Source URL: lampwww.epfl.ch

• Computing
• Software engineering
• Computer programming
• Type theory
• Data types
• Functional languages
• Subroutines
• Scala
• Recursive data type
• Recursion
• Type system

Big Types in Little Runtime Open-World Soundness and Collaborative Blame for Gradual Type Systems Jeremy G. Siek Ar tifact

Source URL: homes.soic.indiana.edu

Type Soundness Proofs with Definitional Interpreters Ar Ev

Source URL: lampwww.epfl.ch

Chapter 3 Simple Types We study simple types in this chapter, We first formalize a simply-typed programming language L0 and then establish its type soundness, setting some machinery for development in the following chap

Source URL: www.cs.bu.edu

• Computability theory
• Lambda calculus
• Theoretical computer science
• Computer science
• Mathematics
• Academia
• Proof theory

Keywords and phrases Dynamic semantics, scope graphs, memory layout, type soundness, operational semantics Digital Object IdentifierLIPIcsIntroduction

Source URL: web.cecs.pdx.edu

• Identifiers
• XDI
• Scope
• Extensible Resource Identifier
• Name resolution
• Variable
• Name binding
• Heap
• Matching
• Local variable
• C dynamic memory allocation

— Technical Report — Version 2.0: revised and extended JanuaryInitially published JulyFrom F to DOT: Type Soundness Proofs with Definitional Interpreters Tiark Rompf ∗

Source URL: arxiv.org

Soundness of embeddings in the λΠ-calculus modulo rewriting Ali Assaf Deducteam, Inria Paris-Rocquencourt École Polytechnique

Source URL: who.rocq.inria.fr

• Logic
• Logic in computer science
• Dependently typed programming
• Lambda calculus
• Proof theory
• Curry–Howard correspondence
• First-order logic
• Logical framework
• System F
• Mathematical logic
• Theoretical computer science
• Type theory

Published in Proc. of Conference on Automated Deduction, 2002, pp. 47–62. A Gradual Approach to a More Trustworthy, yet Scalable, Proof-Carrying Code Robert R. Schneck1 and George C. Necula2,? 1

Source URL: www.cs.berkeley.edu

• Deduction
• Formal methods
• Model theory
• Proof-carrying code
• Theorem
• Type safety
• IP
• Soundness
• Logic
• Mathematics
• Proof theory

1 Syntactic soundness proof of a type-and-capability system with hidden state FRANÇOIS POTTIER

Source URL: gallium.inria.fr

• Data types
• Computer programming
• Object-oriented programming
• Primitive types
• Programming paradigms
• Type system
• Subtype polymorphism
• Soundness
• Reference
• Software engineering
• Type theory
• Computing