## Higher Order Logic Theorem Proving and Its Applications: 8th International Workshop, Aspen Grove, UT, USA, September 11 - 14, 1995. Proceedings, Volume 8This book constitutes the proceedings of the 8th International Conference on Higher Order Logic Theorem Proving and Its Applications, held in Aspen Grove, Utah, USA in September 1995. The 26 papers selected by the program committee for inclusion in this volume document the advances in the field achieved since the predecessor conference. The papers presented fall into three general categories: representation of formalisms in higher order logic; applications of mechanized higher order logic; and enhancements to the HOL and other theorem proving systems. |

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### Contents

I | 1 |

II | 17 |

III | 32 |

IV | 46 |

V | 58 |

VI | 75 |

VII | 90 |

VIII | 106 |

XV | 214 |

XVI | 229 |

XVII | 245 |

XVIII | 261 |

XIX | 277 |

XX | 293 |

XXI | 308 |

XXII | 324 |

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### Common terms and phrases

7r-calculus abstraction algorithm applied assumptions automated automatically automaton axioms basic bisimulation bool boolean checker component Computer Science constant construction constructors cycle datatype decision procedures defined denotes derived described developed domain theory element embedding encoding example execution extended finite maps formal GNY protocol stage higher order logic higher-order logic implementation inductive definition inference rules input interface Isabelle key escrow LEAF Logic Theorem Proving Melham microSR natural numbers operator OR-SML Order Logic Theorem pair pipeline planar graphs predicate principal programming languages properties protocol stage Believes protocol stage Possesses recursive types refinement Refinement Calculus relation representation represented reset result rewriting semantics session set theory specification Standard ML structure subset subterms tactics temporal temporal logic term TkHolWorkbench TkWinHOL transformation transition type classes Update variables verification VHDL virtual theory well-founded well-founded relation window inference