Cake-Cutting Algorithms: Be Fair if You Can
The challenge of dividing an asset fairly, from cakes to more important properties, is of great practical importance in many situations. Since the famous Polish school of mathematicians (Steinhaus, Banach, and Knaster) introduced and described algorithms for the fair division problem in the 1940s, the concept has been widely popularized. This book
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Cake-Cutting Algorithms: Be Fair if You Can
The challenge of dividing an asset fairly, from cakes to more important properties, is of great practical importance in many situations. Since the famous Polish school of mathematicians (Steinhaus, Banach, and Knaster) introduced and described algorithms for the fair division problem in the 1940s, the concept has been widely popularized. This book
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Cake-Cutting Algorithms: Be Fair if You Can

Cake-Cutting Algorithms: Be Fair if You Can

Cake-Cutting Algorithms: Be Fair if You Can

Cake-Cutting Algorithms: Be Fair if You Can

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Overview

The challenge of dividing an asset fairly, from cakes to more important properties, is of great practical importance in many situations. Since the famous Polish school of mathematicians (Steinhaus, Banach, and Knaster) introduced and described algorithms for the fair division problem in the 1940s, the concept has been widely popularized. This book

Product Details

ISBN-13: 9781040179499
Publisher: CRC Press
Publication date: 07/15/1998
Sold by: Barnes & Noble
Format: eBook
Pages: 177
File size: 1 MB

About the Author

Jack Robertson, William Webb

Table of Contents

Preface 1 Fairly Dividing a Cake 2 Pieces or Crumbs - How Many Cuts Are Needed? 3 Unequal Shares 4 The Serendipity of Disagreement 5 Some Variations on the Theme of ''Fair'' Division 6 Some Combinatorial Observations 7 Interlude: An Inventory of Results 8 Impossibility Theorems 9 Attempting Fair Division with a Limited Number of Cuts 10 Exact and Envy-Free Algorithms 11 A Return to Division for Unequal Shares

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From the Publisher

Cake-Cutting Algorithms will engage and challenge both veteran and novice mathematicians...
— Francis Edward Su, American Mathematical Monthly , March 2000

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