The Art of Computer Programming, Volume 4, Fascicle 4 : Generating All Trees--History of Combinatorial Generation

The Art of Computer Programming, Volume 4, Fascicle 4 : Generating All Trees--History of Combinatorial Generation

作者: Donald E. Knuth
出版社: Addison Wesley
出版在: 2006-02-01
ISBN-13: 9780321335708
ISBN-10: 0321335708
裝訂格式: Paperback
總頁數: 128 頁




內容描述


Description:

This multivolume work on the analysis of algorithms has long been
recognized as the definitive description of classical computer science.The
three complete volumes published to date already comprise a unique and
invaluable resource in programming theory and practice. Countless readers have
spoken about the profound personal influence of Knuth's writings. Scientists
have marveled at the beauty and elegance of his analysis, while practicing
programmers have successfully applied his “cookbook” solutions to their
day-to-day problems. All have admired Knuth for the breadth, clarity,
accuracy, and good humor found in his books.
To begin the fourth and later volumes of the set, and to update parts of
the existing three, Knuth has created a series of small books called
fascicles, which will be published at regular intervals. Each fascicle will
encompass a section or more of wholly new or revised material. Ultimately, the
content of these fascicles will be rolled up into the comprehensive, final
versions of each volume, and the enormous undertaking that began in 1962 will
be complete.
Volume 4, Fascicle 4
This latest fascicle covers the generation of all trees, a basic topic that
has surprisingly rich ties to the first three volumes of The Art of
Computer Programming. In thoroughly discussing this well-known subject,
while providing 124 new exercises, Knuth continues to build a firm foundation
for programming. To that same end, this fascicle also covers the history of
combinatorial generation. Spanning many centuries, across many parts of the
world, Knuth tells a fascinating story of interest and relevance to every
artful programmer, much of it never before told. The story even includes a
touch of suspense: two problems that no one has yet been able to
solve.




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