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  1. Proceedings of the 26nd 2014 International Symposium on Implementation and Application of Functional Languages (IFL '14)
  2. Really Natural Linear Indexed Type Checking
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Type-Directed Elaboration of Quasiquotations: A High-Level Syntax for Low-Level Reflection
Combining Shared State with Speculative Parallelism in a Functional Language
An Efficient Type- and Control-Flow Analysis for System F
Church Encoding of Data Types Considered Harmful for Implementations: Functional Pearl
Really Natural Linear Indexed Type Checking
Editlets: type-based, client-side editors for iTasks
Task Oriented Programming with Purely Compositional Interactive Scalable Vector Graphics
Stream Processing for Embedded Domain Specific Languages
Parametric lenses: change notification for bidirectional lenses
Towards native higher-order remote procedure calls

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Really Natural Linear Indexed Type Checking

Content Provider ACM Digital Library
Author Gaboardi, Marco Hsu, Justin de Amorim, Arthur Azevedo Gallego Arias, Emilio Jesús
Abstract Recent works have shown the power of linear indexed type systems for enforcing complex program properties. These systems combine linear types with a language of type-level indices, allowing more fine-grained analyses. Such systems have been fruitfully applied in diverse domains, including implicit complexity and differential privacy. A natural way to enhance the expressiveness of this approach is by allowing the indices to depend on runtime information, in the spirit of dependent types. This approach is used in DFuzz, a language for differential privacy. The DFuzz type system relies on an index language supporting real and natural number arithmetic over constants and variables. Moreover, DFuzz uses a subtyping mechanism to make types more flexible. By themselves, linearity, dependency, and subtyping each require delicate handling when performing type checking or type inference; their combination increases this challenge substantially, as the features can interact in non-trivial ways. In this paper, we study the type-checking problem for DFuzz. We show how we can reduce type checking for (a simple extension of) DFuzz to constraint solving over a first-order theory of naturals and real numbers which, although undecidable, can often be handled in practice by standard numeric solvers.
Starting Page 1
Ending Page 12
Page Count 12
File Format PDF
ISBN 9781450332842
DOI 10.1145/2746325.2746335
Language English
Publisher Association for Computing Machinery (ACM)
Publisher Date 2014-10-01
Publisher Place New York
Access Restriction Subscribed
Subject Keyword Type inference Sensitivity analysis Type checking Linear types Subtyping
Content Type Text
Resource Type Article
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