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Elements of Logical Reasoning
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Bibliographic Detail
Publisher Cambridge Univ Pr
Publication date March 17, 2014
Pages 264
Binding Paperback
Edition Reprint
Book category Adult Non-Fiction
ISBN-13 9781107610774
ISBN-10 110761077X
Dimensions 1 by 7 by 10 in.
Weight 1.24 lbs.
Published in Great Britain
Original list price $29.99
Other format details university press
Summaries and Reviews
Amazon.com description: Product Description: Some of our earliest experiences of the conclusive force of an argument come from school mathematics: faced with a mathematical proof, we cannot deny the conclusion once the premises have been accepted. Behind such arguments lies a more general pattern of 'demonstrative arguments' that is studied in the science of logic. Logical reasoning is applied at all levels, from everyday life to advanced sciences, and a remarkable level of complexity is achieved in everyday logical reasoning, even if the principles behind it remain intuitive. Jan von Plato provides an accessible but rigorous introduction to an important aspect of contemporary logic: its deductive machinery. He shows that when the forms of logical reasoning are analysed, it turns out that a limited set of first principles can represent any logical argument. His book will be valuable for students of logic, mathematics and computer science.

Editions
Hardcover
Book cover for 9781107036598
 
from Cambridge Univ Pr (March 17, 2014)
9781107036598 | details & prices | 264 pages | 7.25 × 10.00 × 0.75 in. | 1.56 lbs | List price $84.99
About: Some of our earliest experiences of the conclusive force of an argument come from school mathematics: faced with a mathematical proof, we cannot deny the conclusion once the premises have been accepted.
Paperback
Book cover for 9781107610774
 
The price comparison is for this edition
Reprint edition from Cambridge Univ Pr (March 17, 2014)
9781107610774 | details & prices | 264 pages | 7.00 × 10.00 × 1.00 in. | 1.24 lbs | List price $29.99
About: Some of our earliest experiences of the conclusive force of an argument come from school mathematics: faced with a mathematical proof, we cannot deny the conclusion once the premises have been accepted.

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