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Proof in Geometry - (Dover Books on Mathematics) by A I Fetisov & YA S Dubnov (Paperback) - 1 of 1

Proof in Geometry - (Dover Books on Mathematics) by A I Fetisov & YA S Dubnov (Paperback)

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About this item

Highlights

  • This single-volume compilation of 2 books explores the construction of geometric proofs.
  • Author(s): A I Fetisov & YA S Dubnov
  • 146 Pages
  • Mathematics, Geometry
  • Series Name: Dover Books on Mathematics

Description



About the Book



This single-volume compilation of 2 books explores the construction of geometric proofs. It offers useful criteria for determining correctness and presents examples of faulty proofs that illustrate common errors. 1963 editions.



Book Synopsis



This single-volume compilation of 2 books explores the construction of geometric proofs. It offers useful criteria for determining correctness and presents examples of faulty proofs that illustrate common errors. 1963 editions.
Dimensions (Overall): 8.48 Inches (H) x 5.4 Inches (W) x .29 Inches (D)
Weight: .34 Pounds
Suggested Age: 22 Years and Up
Number of Pages: 146
Series Title: Dover Books on Mathematics
Genre: Mathematics
Sub-Genre: Geometry
Publisher: Dover Publications
Theme: General
Format: Paperback
Author: A I Fetisov & YA S Dubnov
Language: English
Street Date: November 17, 2006
TCIN: 77733451
UPC: 9780486453545
Item Number (DPCI): 247-61-2089
Origin: Made in the USA or Imported
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Shipping details

Estimated ship dimensions: 0.29 inches length x 5.4 inches width x 8.48 inches height
Estimated ship weight: 0.34 pounds
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Q: When was this book published?

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  • A: The book was published in 1963.

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Q: Who are the authors of this book?

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  • A: The book is authored by A I Fetisov and YA S Dubnov.

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Q: What subject does this book focus on?

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  • A: This book primarily focuses on geometry and the construction of geometric proofs.

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Q: What type of publication is this book?

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  • A: This publication is a paperback edition under the series 'Dover Books on Mathematics'.

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Q: What is the main purpose of this book?

submitted by AI Shopping Assistant - 2 months ago

  • A: The main purpose is to explore geometric proofs and provide criteria for their correctness.

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