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Titlebook: Big Data Integration Theory; Theory and Methods o Zoran Majkić Textbook 2014 Springer International Publishing Switzerland 2014 Algebras fo

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Introduction to C++ Programming and Graphicsategory (by translations of the arrows of the action category ., represented by the Application Plans of the RDB machine, into the morphisms of the database category .). The embedding of SQL into general purpose programs, synchronization process for execution of SQL statements as morphisms in the .
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https://doi.org/10.1007/978-0-387-68993-7 initial algebraic semantics introduced in Chap. . for the syntax monads (programming languages), and completed in this chapter) of the database-mapping programs. We introduce an observational comonad for the final coalgebra operational semantics and explain the duality for the database mapping prog
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Introduction to C++ Programming and Graphicsons and algebraic lattice of the databases. It is demonstrated that the . category is not a Cartesian Closed Category (CCC) and hence it is not an elementary topos, so that its computational capabilities are strictly inferior to those of typed .-calculus (as more precisely demonstrated in Chap. .).
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Introduction to C++ Programming and Graphicsweak monoidal topos. It is shown that . is monoidal biclosed, finitely complete and cocomplete, locally small and locally finitely presentable category with hom-objects (“exponentiations”) and a subobject classifier. It is well known that the intuitionistic logic is a logic of an elementary (standar
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Textbook 2014k for database integration/exchange and peer-to-peer. Database mappings, database programming languages, and denotational and operational semantics are discussed in depth. An analysis method is also developed that combines techniques from second order logic, data modeling, co-algebras and functorial
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Functorial Semantics for Database Schema Mappings,tion resulting in the . category and the categorical semantics based on functors. A number of applications are given in order to obtain a clear view of these introduced concepts, especially for database experts who have not worked with categorical semantics.
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Textbook 2014perational semantics for database mappings; discusses matching and merging operators for databases, universal algebra considerations and algebraic lattices of the databases; explores the relationship of the database weak monoidal topos w.r.t. intuitionistic logic.
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