Cover of: Logic, algebra, and databases | Peter M. D. Gray Read Online

Logic, algebra, and databases by Peter M. D. Gray

  • 3 Want to read
  • ·
  • 8 Currently reading

Published by E. Horwood, Distributor, Halsted Press in Chichester, West Sussex, England, New York .
Written in English


  • Database management.,
  • Prolog (Computer program language),
  • Computer programming.,
  • Algebra.,
  • Logic, Symbolic and mathematical.

Book details:

Edition Notes

StatementPeter M.D. Gray.
SeriesComputers and their applications ;, 29
LC ClassificationsQA76.9.D3 G722 1984
The Physical Object
Pagination294 p. :
Number of Pages294
ID Numbers
Open LibraryOL2850568M
ISBN 100470201037
LC Control Number84012854

Download Logic, algebra, and databases


Logic, algebra, and databases (Computers and their applications) Hardcover – January 1, by Peter M. D Gray (Author) See all 5 formats and editions Hide other formats and editions. Price New from Used from Cited by:   Logic and Databases book. Read reviews from world’s largest community for readers. Logic and databases are inextricably intertwined. The relational model /5(13). Logic and databases are inextricably intertwined. The relational model in particular is essentially just elementary predicate logic, tailored to fit the needs of database management. Now, if you're a database professional, I'm sure this isn't news to you; but you still might not realize just how much everything we do in the database world is - or should be! - affected by predicate logic.   Logic, algebra, and databases by Gray, Peter M. D., Computer programming, Algebra, Logic, Symbolic and mathematical, CODASYL, langage base donnée, modèle relationnel, Internet Archive Books. Scanned in China. Uploaded by Lotu Tii on SIMILAR ITEMS (based on metadata) Pages:

In mathematics and mathematical logic, Boolean algebra is the branch of algebra in which the values of the variables are the truth values true and false, usually denoted 1 and 0 d of elementary algebra where the values of the variables are numbers, and the prime operations are addition and multiplication, the main operations of Boolean algebra . Open Library is an open, editable library catalog, building towards a web page for every book ever published. Universal Algebra, Algebraic Logic, and Databases by B. Plotkin, , Springer edition, paperback. I wonder what do you think about this book Universal Algebra, Algebraic Logic, and Databases?. I've looked for some reviews but found none so I can not determine if it's fine to learn about polyadic algebras and algebraic logic from or not. Modern algebra, which not long ago seemed to be a science divorced from real life, now has numerous applications. The first part contains information about universal algebra, algebraic logic is the Read more.

Relational algebra, first created by Edgar F. Codd while at IBM, is a family of algebras with a well-founded semantics used for modelling the data stored in relational databases, and defining queries on it.. The main application of relational algebra is providing a theoretical foundation for relational databases, particularly query languages for such databases, chief among which is SQL. This book provides a much-needed survey of the field. The book consists of 12 chapters. Chapter 1 provides an overview of logic programming and databases. Chapter 2 reviews relational databases and Prolog. The remaining chapters are grouped into three parts. Part 1, “Coupling Prolog to Relational Databases,” consists of chapters 3, 4, and 5. Full Description: "This book offers a concise introduction to both proof-theory and algebraic methods, the core of the syntactic and semantic study of logic respectively. The importance of combining these two has been increasingly recognized in recent years. It highlights the contrasts between the deep, concrete results using the former and the general, abstract ones using the . The wikipedia article is fairly good, but is imo flawed in two respects: (1) it pretends that outer joins and nulls can be part of the relational model / relational algebra, and (2) it seems to pretend that "the" relational algebra cannot support transitive closure (the correct state of affairs is that both a simple and a generalized.