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    Chapter and Conference Paper

    Unification in order-sorted type theory

    The introduction of sorts to first-order automated deduction has brought a considerable gain in efficiency by reducing the search space. It is therefore promising to treat sorts in higher order theorem proving...

    Michael Kohlhase in Logic Programming and Automated Reasoning (1992)

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    Chapter and Conference Paper

    Adapting methods to novel tasks in proof planning

    In this paper we generalize the notion of method for proof planning. While we adopt the general structure of methods introduced by Alan Bundy, we make an essential advancement in that we strictly separate the ...

    **aorong Huang, Manfred Kerber in KI-94: Advances in Artificial Intelligence (1994)

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    Chapter and Conference Paper

    Ω-MKRP: A proof development environment

    **aorong Huang, Manfred Kerber, Michael Kohlhase in Automated Deduction — CADE-12 (1994)

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    Chapter and Conference Paper

    KEIM: A toolkit for automated deduction

    KEIM is a collection of software modules, written in Common Lisp with CLOS, designed to be used in the implementation of automated reasoning systems. KEIM is intended to be used by those who want to build or u...

    **aorong Huang, Manfred Kerber, Michael Kohlhase in Automated Deduction — CADE-12 (1994)

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    Chapter and Conference Paper

    Unification in a sorted λ-calculus with term declarations and function sorts

    The introduction of sorts to first-order automated deduction has brought greater conciseness of representation and a considerable gain in efficiency by reducing search spaces. This suggests that sort informati...

    Michael Kohlhase in KI-94: Advances in Artificial Intelligence (1994)

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    Chapter and Conference Paper

    Unification in an extensional lambda calculus with ordered function sorts and constant overloading

    We develop an order-sorted higher-order calculus suitable for automatic theorem proving applications by extending the extensional simply typed lambda calculus with a higher-order ordered sort concept and const...

    Patricia Johann, Michael Kohlhase in Automated Deduction — CADE-12 (1994)

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    Chapter and Conference Paper

    A mechanization of strong Kleene logic for partial functions

    Even though it is not very often admitted, partial functions do play a significant role in many practical applications of deduction systems. Kleene has already given a semantic account of partial functions usi...

    Manfred Kerber, Michael Kohlhase in Automated Deduction — CADE-12 (1994)

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    Chapter and Conference Paper

    Higher-order tableaux

    Even though higher-order calculi for automated theorem proving are rather old, tableau calculi have not been investigated yet. This paper presents two free variable tableau calculi for higher-order logic that ...

    Michael Kohlhase in Theorem Proving with Analytic Tableaux and Related Methods (1995)

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    Chapter and Conference Paper

    A Tableau Calculus for Partial Functions

    Even though it is not very often admitted, partial functions do play a significant role in many practical applications of deduction systems. Kleene has already given a semantic account of partial functions usi...

    Manfred Kerber, Michael Kohlhase in Collegium Logicum (1996)

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    Chapter and Conference Paper

    Ωmega: Towards a mathematical assistant

    Ωmega is a mixed-initiative system with the ultimate purpose of supporting theorem proving in main-stream mathematics and mathematics education. The current system consists of a proof planner and an integrated co...

    Christoph Benzmüller, Lassaad Cheikhrouhou, Detlef Fehrer in Automated Deduction—CADE-14 (1997)

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    Chapter and Conference Paper

    A colored version of the λ-calculus

    Rippling is a technique developed for inductive theorem proving which uses syntactic differences of terms to guide the proof search. Annotations (like colors) to terms are used to maintain this information. Th...

    Dieter Hutter, Michael Kohlhase in Automated Deduction—CADE-14 (1997)

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    Chapter and Conference Paper

    System description: Leo — A higher-order theorem prover

    Christoph Benzmüller, Michael Kohlhase in Automated Deduction — CADE-15 (1998)

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    Chapter and Conference Paper

    Extensional higher-order resolution

    In this paper we present an extensional higher-order resolution calculus that is complete relative to Henkin model semantics. The treatment of the extensionality principles — necessary for the completeness res...

    Christoph Benzmüller, Michael Kohlhase in Automated Deduction — CADE-15 (1998)

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    Chapter and Conference Paper

    System Description: MathWeb, an Agent-Based Communication Layer for Distributed Automated Theorem Proving

    Real-world applications of theorem proving require open and modern software environments that enable modularization, distribution, inter-operability, networking, and coordination. This system description prese...

    Andreas Franke, Michael Kohlhase in Automated Deduction — CADE-16 (1999)

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    Chapter and Conference Paper

    System Description: MBase, an Open Mathematical Knowledge Base

    In this paper we describe the MBase system, a web-based, distributed mathematical knowledge base. This system is a mathematical service in MathWeb that offers a universal repository of formalized mathematics wher...

    Andreas Franke, Michael Kohlhase in Automated Deduction - CADE-17 (2000)

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    Chapter and Conference Paper

    OMDoc: Towards an Internet Standard for the Administration, Distribution, and Teaching of Mathematical Knowledge

    In this paper we present an extension OMDoc to the Open- Math standard that allows the representation of the semantics and structure of various kinds of mathematical documents, including articles, textbooks, i...

    Michael Kohlhase in Artificial Intelligence and Symbolic Computation (2001)

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    Chapter and Conference Paper

    System Description: The MathWeb Software Bus for Distributed Mathematical Reasoning

    Automated reasoning systems have reached a high degree of maturity in the last decade. Many reasoning tasks can be delegated to an automated theorem prover (ATP) by encoding them into its interface logic, simp...

    Jürgen Zimmer, Michael Kohlhase in Automated Deduction—CADE-18 (2002)

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    Chapter and Conference Paper

    Proof Development with Ωmega

    The Ωmega proof development system [2] is the core of several related and well integrated research projects of the Ωmega research group.

    Jörg Siekmann, Christoph Benzmüller, Vladimir Brezhnev in Automated Deduction—CADE-18 (2002)

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    Chapter and Conference Paper

    Towards Collaborative Content Management and Version Control for Structured Mathematical Knowledge

    We propose an infrastructure for collaborative content management and version control for structured mathematical knowledge. This will enable multiple users to work jointly on mathematical theories with minima...

    Michael Kohlhase, Romeo Anghelache in Mathematical Knowledge Management (2003)

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    Chapter

    Appendix

    In this appendix, we document the changes of the OMDoc format over the versions, provide quick reference tables, and discuss the validation helps.

    Michael Kohlhase in OMDoc – An Open Markup Format for Mathematical Documents [version 1.2] (2006)

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