Rodgers | Learning to Reason | Buch | 978-0-471-37122-9 | www.sack.de

Buch, Englisch, 456 Seiten, Format (B × H): 191 mm x 235 mm, Gewicht: 845 g

Rodgers

Learning to Reason

An Introduction to Logic, Sets, and Relations
1. Auflage 2000
ISBN: 978-0-471-37122-9
Verlag: Wiley

An Introduction to Logic, Sets, and Relations

Buch, Englisch, 456 Seiten, Format (B × H): 191 mm x 235 mm, Gewicht: 845 g

ISBN: 978-0-471-37122-9
Verlag: Wiley


Learn how to develop your reasoning skills and how to writewell-reasoned proofs

Learning to Reason shows you how to use the basic elements ofmathematical language to develop highly sophisticated, logicalreasoning skills. You'll get clear, concise, easy-to-followinstructions on the process of writing proofs, including thenecessary reasoning techniques and syntax for constructingwell-written arguments. Through in-depth coverage of logic, sets,and relations, Learning to Reason offers a meaningful, integratedview of modern mathematics, cuts through confusing terms and ideas,and provides a much-needed bridge to advanced work in mathematicsas well as computer science. Original, inspiring, and designed formaximum comprehension, this remarkable book:

* Clearly explains how to write compound sentences in equivalentforms and use them in valid arguments
* Presents simple techniques on how to structure your thinking andwriting to form well-reasoned proofs
* Reinforces these techniques through a survey of sets--thebuilding blocks of mathematics
* Examines the fundamental types of relations, which is "where theaction is" in mathematics
* Provides relevant examples and class-tested exercises designed tomaximize the learning experience
* Includes a mind-building game/exercise space atwww.wiley.com/products/subject/mathematics/

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Autoren/Hrsg.


Weitere Infos & Material


LOGICAL REASONING.

Symbolic Language.

Two Quantifiers.

Five Logical Operators.

Laws of Logic.

Logic Circuits.

Translations.

WRITING OUR REASONING.

Proofs and Arguments.

Proving Implications.

Writing a Proof.

Working with Quantifiers.

Using Cases.

Proof by Contradiction.

Mathematical Induction.

Axiomatic Systems.

SETS -
THE BUILDING BLOCKS.

Sets and Elements.

Operations on Sets.

Multiple Unions and Intersections.

Cross Product.

Finite Sets.

Infinite Sets.

RELATIONS -
THE ACTION.

Relations.

Equivalence Relations.

Functions.

Order Relations.

Summary.

Appendices.

Bibliography.


NANCY RODGERS, PhD, is Professor of Mathematics at Hanover College, Hanover, Indiana.



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