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Published **2002**
by Kluwer Academic Publishers in Dordrecht, Boston .

Written in English

- Logic, Symbolic and mathematical

**Edition Notes**

Includes bibliographical references (p. 271-282) and index.

Statement | by David J. Pym. |

Series | Applied logic series -- v. 26. |

Classifications | |
---|---|

LC Classifications | QA9 .P88 2002, QA9 .P88 2002 |

The Physical Object | |

Pagination | xlix, 287 p. : |

Number of Pages | 287 |

ID Numbers | |

Open Library | OL18177135M |

ISBN 10 | 1402007450 |

LC Control Number | 2002030034 |

Get this from a library! The Semantics and Proof Theory of the Logic of Bunched Implications. [David J Pym] -- This monograph provides a thorough account of the model theory, proof theory and computational interpretations of BI, the logic of bunched implications, which freely combines intuitionistic logic and. We present the errors, typographical or otherwise, known to date in the following publication: David J. Pym. The Semantics and Proof Theory of the Logic of Bunched Implications. Vol Applied Logic Series, Kluwer Academic Publishers, Dordrecht/Boston/London Hardbound, ISBN , July , pp. This is a study of the semantics and proof theory of the logic of bunched implications (BI), which is promoted as a logic of (computational) resources, and is a foundational component of separation logic, an approach to program analysis. BI combines an additive, Author: Benjamin Robert Horsfall. semantics for focused proof-search in the logic of Bunched Implications. 1 Introduction The Logic of Bunched Implications (BI) [26] is noted for its handling of formulas as resources required for the derivation of a goal. It diverges from related logics e.g., Linear Logic (LL) [18], by classifying the resources as shared or separated, as.

The logic of bunched implications, BI, is a substructural system which freely combines an additive (intuitionistic) and a multiplicative (linear) implication via bunches (contexts with two combining operations, one which admits Weakening and Contraction and one which does not).BI may be seen to arise from two main perspectives. On the one hand, from proof-theoretic or categorical . The Semantics and Proof Theory of the Logic of Bunched Implications. Download book PDF. The Semantics and Proof Theory of the Logic of Bunched Implications pp | Cite as. () Topological Kripke Semantics. In: The Semantics and Proof Theory of the Logic of Bunched Implications. Applied Logic Series, vol The Semantics and Proof Theory of Linear Logic. Arnon Avron. Theoretical Computer Science (). CiteSeerX - Document Details (Isaac Councill, Lee Giles, Pradeep Teregowda): This is a study of the semantics and proof theory of the logic of bunched implications (BI), which is promoted as a logic of (computational) resources, and is a foundational component of separation logic, an approach to program analysis. BI combines an additive, or intuitionistic, fragment with a multiplicative fragment.

The Logic of Bunched Implications - Volume 5 Issue 2 - Peter W. O'Hearn, David J. Pym Due to essential maintenance, article purchase will be unavailable on 30th May between am and . The logic of Bunched Implications (BI) freely combines additive and multiplicative connectives, including implications. It allows for a natural interpretation of formulas as the shared and separated resources required for the construction of a goal; nonetheless, despite its well-studied proof theory, proof-search in BI has always been a difficult problem. Book. Jan ; Krzysztof R. Apt This is a monograph about logic. Specifically, it presents the mathe matical theory of the logic of bunched implications, BI: I consider Bl's proof theory. David Pym, The Semantics and Proof Theory of the Logic of Bunched Implications, Google books Brotherston and Calcagno, Classical BI: Its Semantics and Proof Theory, arxiv Last revised on July 7, at

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