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CSL

2006

Springer

2006

Springer

A complete and decidable propositional logic for reasoning about states of probabilistic sequential programs is presented. The state logic is then used to obtain a sound Hoare-style calculus for basic probabilistic sequential programs. The Hoare calculus presented herein is the first probabilistic Hoare calculus with a complete and decidable state logic that has truth-functional propositional (not arithmetical) connectives. The models of the state logic are obtained exogenously by attaching sub-probability measures to valuations over memory cells. In order to achieve complete and recursive axiomatization of the state logic, the probabilities are taken in arbitrary real closed fields.

Related Content

Added |
22 Aug 2010 |

Updated |
22 Aug 2010 |

Type |
Conference |

Year |
2006 |

Where |
CSL |

Authors |
Rohit Chadha, Paulo Mateus, Amílcar Sernadas |

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