Model theory | Theoretical computer science

Institution (computer science)

The notion of institution was created by Joseph Goguen and Rod Burstall in the late 1970s, in order to deal with the "population explosion among the logical systems used in computer science". The notion attempts to "formalize the informal" concept of logical system. The use of institutions makes it possible to develop concepts of specification languages (like structuring of specifications, parameterization, implementation, refinement, and development), proof calculi, and even tools in a way completely independent of the underlying logical system. There are also morphisms that allow to relate and translate logical systems. Important applications of this are re-use of logical structure (also called borrowing), and heterogeneous specification and combination of logics. The spread of institutional model theory has generalized various notions and results of model theory, and institutions themselves have impacted the progress of universal logic. (Wikipedia).

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From playlist Computer Science & Cybersecurity

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From playlist Fast Guides: To Electives and Majors

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From playlist Computer Science & Cybersecurity

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From playlist Starting out with Technology

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From playlist Computer Science Concepts

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From playlist Ethical Hacking & Penetration Testing - Complete Course

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From playlist Computer Science

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From playlist Computer Science

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From playlist Computer Science

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From playlist SICSS 2022

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From playlist Yale Day of Data 2014

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From playlist Mathematics

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From playlist 80th Anniversary Celebration

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Related pages

Category of sets | Common Algebraic Specification Language | Interpretation (logic) | Category of small categories | T-schema | Model theory | Abstract model theory | Higher-order logic | Binary relation | Modal logic | Institutional model theory | Sentence (mathematical logic) | Temporal logic | Web Ontology Language | Category (mathematics) | Morphism | Signature (logic) | Functor | Specification language | Intuitionistic logic | Opposite category | First-order logic