Transitive Closure (Paperback)


High Quality Content by WIKIPEDIA articles! In mathematics, the transitive closure of a binary relation R on a set X is the smallest transitive relation on X that contains R (Lidl and Pilz 1998:337). If the original relation is transitive, the transitive closure will be that same relation; otherwise, the transitive closure will be a different relation. For example, if X is a set of airports and x R y means "there is a direct flight from airport x to airport y," then the transitive closure of R on X is the relation R+: "it is possible to fly from x to y in one or more flights.

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Product Description

High Quality Content by WIKIPEDIA articles! In mathematics, the transitive closure of a binary relation R on a set X is the smallest transitive relation on X that contains R (Lidl and Pilz 1998:337). If the original relation is transitive, the transitive closure will be that same relation; otherwise, the transitive closure will be a different relation. For example, if X is a set of airports and x R y means "there is a direct flight from airport x to airport y," then the transitive closure of R on X is the relation R+: "it is possible to fly from x to y in one or more flights.

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Product Details

General

Imprint

Betascript Publishing

Country of origin

United States

Release date

August 2010

Availability

Supplier out of stock. If you add this item to your wish list we will let you know when it becomes available.

First published

August 2010

Editors

, ,

Dimensions

152 x 229 x 6mm (L x W x T)

Format

Paperback - Trade

Pages

98

ISBN-13

978-6131231377

Barcode

9786131231377

Categories

LSN

6131231370



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