Reference. Conflation Confers Concurrency
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Cited by (1)
Observed Communication Semantics for Classical Processes atkey-2017-observed
Cites 28 works (2 here)
With notes (2)
Session Types as Intuitionistic Linear Propositions caires-2010-session
Linear logic girard_linear_1987
The familiar connective of negation is broken into two operations: linear negation which is the purely negative part of negation and the modality “of course” which has the meaning of a reaffirmation. Following this basic discovery, a completely new approach to the whole area between constructive logics and programmation is initiated.
External (26)
- The true concurrency of differential interaction nets (2016)
- Propositions as types (2015)
- A Semantics for Propositions as Sessions (2015)
- Comparing Deadlock-Free Session Typed Processes (2015)
- Deadlock analysis of unbounded process networks (2014)
- Propositions as sessions (2014)
- Deadlock and lock freedom in the linear pi-calculus (2014)
- Interpreting a finitary pi-calculus in differential interaction nets (2010)
- An exact correspondence between a typed pi-calculus and polarised proof-nets (2010)
- Finite products are biproducts in a compact closed category (2008)
- Differential structure in models of multiplicative biadditive intuitionistic linear logic (2007)
- A new type system for deadlock-free processes (2006)
- Java Generics and Collections (2006)
- Control in the pi-calculus (2004)
- Language primitives and type discipline for structured communication-based programming (1998)
- Interaction Categories and the Foundations of Typed Concurrent Programming (1996)
- Linearity and the pi-calculus (1996)
- On the π-calculus and linear logic (1994)
- An interaction-based language and its typing system (1994)
- Types for dyadic interaction (1993)
- Proofs as processes (1992)
- An Introduction to Functional Programming (1988)
- The formulae-as-types notion of construction (1980)
- Infinitely long terms of transfinite type (1965)
- The Mechanical Evaluation of Expressions (1964)
- Functionality in Combinatory Logic (1934)