Tracing sharing in an imperative pure calculus

03/15/2018
by   Paola Giannini, et al.
0

We introduce a type and effect system, for an imperative object calculus, which infers "sharing" possibly introduced by the evaluation of an expression, represented as an equivalence relation among its free variables. This direct representation of sharing effects at the syntactic level allows us to express in a natural way, and to generalize, widely-used notions in literature, notably "uniqueness" and "borrowing". Moreover, the calculus is "pure" in the sense that reduction is defined on language terms only, since they directly encode store. The advantage of this non-standard execution model with respect to a behaviourally equivalent standard model using a global auxiliary structure is that reachability relations among references are partly encoded by scoping.

READ FULL TEXT

page 1

page 2

page 3

page 4

research
03/15/2018

Tracing sharing in an imperative pure calculus (Extended Version)

We introduce a type and effect system, for an imperative object calculus...
research
02/26/2019

The C_π-calculus: a Model for Confidential Name Passing

Sharing confidential information in distributed systems is a necessity i...
research
09/15/2022

Coeffects for Sharing and Mutation

In type-and-coeffect systems, contexts are enriched by coeffects modelin...
research
04/23/2019

A Syntactic Model of Mutation and Aliasing

Traditionally, semantic models of imperative languages use an auxiliary ...
research
06/30/2018

Flexible recovery of uniqueness and immutability (Extended Version)

We present an imperative object calculus where types are annotated with ...
research
05/28/2020

Explicit Effect Subtyping

As popularity of algebraic effects and handlers increases, so does a dem...
research
05/25/2021

Tracking Captured Variables in Types

Type systems usually characterize the shape of values but not their free...

Please sign up or login with your details

Forgot password? Click here to reset