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Titlebook: Design and Implementation of Symbolic Computation Systems; International Sympos John Fitch Conference proceedings 1993 Springer-Verlag Berl

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Building a Computer Algebra environment by composition of collaborative tools,ponents should be able to exchange data and freely cooperate with each other, without being too tightly coupled as in a monolithic system. A prototype of such an environment is currently under development in the framework of the SAFIR project. It will be built using an implementation of the software
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A uniform approach to deduction and automatic implementation,l entity: formal definitions become in this way tools for rapid prototyping..On this basis, we developed MEMO (Manipulating Executable Mathematical Objects), a system which integrates the capability of automatically deriving Prolog code from algebraic specifications with that of proving their proper
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Comprehensive crisis managementsion. In an object-oriented system this is implemented much cleaner as a virtual method. The pattern matcher and unifier is also implemented in this way. This leads to a transparent design, completely different from traditional systems. It is a strong point-in-case for object-oriented design methodo
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A. Pletscher,K. F. Gey,P. Zellerield of symbolic and algebraic computation, can be directly combined and evaluated. Such schemas include data types, domains, properties, intervals and parallel execution of algorithms. Furthermore new characteristics like multi-level metaclassing, declarations and uniform manipulation of objects ar
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Systematik und Evolution der Samenpflanzenponents should be able to exchange data and freely cooperate with each other, without being too tightly coupled as in a monolithic system. A prototype of such an environment is currently under development in the framework of the SAFIR project. It will be built using an implementation of the software
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Lothar Geitler,Elisabeth Tschermak-Woessl entity: formal definitions become in this way tools for rapid prototyping..On this basis, we developed MEMO (Manipulating Executable Mathematical Objects), a system which integrates the capability of automatically deriving Prolog code from algebraic specifications with that of proving their proper
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