9780262256179-0262256177-The Reasoned Schemer

The Reasoned Schemer

ISBN-13: 9780262256179
ISBN-10: 0262256177
Author: Daniel P. Friedman, William E. Byrd, Oleg Kiselyov
Publication date: 2005
Publisher: The MIT Press
Format: Printed Access Code 184 pages
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Book details

ISBN-13: 9780262256179
ISBN-10: 0262256177
Author: Daniel P. Friedman, William E. Byrd, Oleg Kiselyov
Publication date: 2005
Publisher: The MIT Press
Format: Printed Access Code 184 pages

Summary

The Reasoned Schemer (ISBN-13: 9780262256179 and ISBN-10: 0262256177), written by authors Daniel P. Friedman, William E. Byrd, Oleg Kiselyov, was published by The MIT Press in 2005. With an overall rating of 4.1 stars, it's a notable title among other books. You can easily purchase or rent The Reasoned Schemer (Printed Access Code) from BooksRun, along with many other new and used books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $0.57.

Description

The goal of The Reasoned Schemer is to help the functional programmer think logically and the logic programmer think functionally. The authors of The Reasoned Schemer believe that logic programming is a natural extension of functional programming, and they demonstrate this by extending the functional language Scheme with logical constructs -- thereby combining the benefits of both styles. The extension encapsulates most of the ideas in the logic programming language Prolog. The pedagogical method of The Reasoned Schemer is a series of questions and answers, which proceed with the characteristic humor that marked The Little Schemer and The Seasoned Schmer. Familiarity with a functional language or with the first eight chapters of The Little Schemer is assumed. Adding logic capabilities required the introduction of new forms. The authors' goal is to show to what extent writing logic programs is the same as writing functional programs using these forms. In this way, the reader of The Reasoned Schemer will come to understand how simple logic programming is and how easy it is to define functions that behave like relations.

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