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With the first edition out of print, we decided to arrange for
republi cation of Denumerrible Markov Ohains with additional
bibliographic material. The new edition contains a section
Additional Notes that indicates some of the developments in Markov
chain theory over the last ten years. As in the first edition and
for the same reasons, we have resisted the temptation to follow the
theory in directions that deal with uncountable state spaces or
continuous time. A section entitled Additional References
complements the Additional Notes. J. W. Pitman pointed out an error
in Theorem 9-53 of the first edition, which we have corrected. More
detail about the correction appears in the Additional Notes. Aside
from this change, we have left intact the text of the first eleven
chapters. The second edition contains a twelfth chapter, written by
David Griffeath, on Markov random fields. We are grateful to Ted
Cox for his help in preparing this material. Notes for the chapter
appear in the section Additional Notes. J.G.K., J.L.S., A.W.K.
With the first edition out of print, we decided to arrange for
republi cation of Denumerrible Markov Ohains with additional
bibliographic material. The new edition contains a section
Additional Notes that indicates some of the developments in Markov
chain theory over the last ten years. As in the first edition and
for the same reasons, we have resisted the temptation to follow the
theory in directions that deal with uncountable state spaces or
continuous time. A section entitled Additional References
complements the Additional Notes. J. W. Pitman pointed out an error
in Theorem 9-53 of the first edition, which we have corrected. More
detail about the correction appears in the Additional Notes. Aside
from this change, we have left intact the text of the first eleven
chapters. The second edition contains a twelfth chapter, written by
David Griffeath, on Markov random fields. We are grateful to Ted
Cox for his help in preparing this material. Notes for the chapter
appear in the section Additional Notes. J.G.K., J.L.S., A.W.K."
Additional Author Is Gerald L. Thompson. Edited By W. Allen Spivey.
This text is designed for an introductory probability course at the
university level for sophomores, juniors, and seniors in
mathematics, physical and social sciences, engineering, and
computer science. It presents a thorough treatment of ideas and
techniques necessary for a firm understanding of the subject. The
text is also recommended for use in discrete probability courses.
The material is organized so that the discrete and continuous
probability discussions are presented in a separate, but parallel,
manner. This organization does not emphasize an overly rigorous or
formal view of probability and therefore offers some strong
pedagogical value. Hence, the discrete discussions can sometimes
serve to motivate the more abstract continuous probability
discussions. Features: Key ideas are developed in a somewhat
leisurely style, providing a variety of interesting applications to
probability and showing some nonintuitive ideas. Over 600 exercises
provide the opportunity for practicing skills and developing a
sound understanding of ideas. Numerous historical comments deal
with the development of discrete probability. The text includes
many computer programs that illustrate the algorithms or the
methods of computation for important problems.
Additional Author Is Gerald L. Thompson. Edited By W. Allen Spivey.
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Probability Tales (Paperback)
Charles M. Grinstead, William P. Peterson, J.Laurie Snell
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R1,529
Discovery Miles 15 290
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Ships in 12 - 17 working days
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This book explores four real-world topics through the lens of
probability theory. It can be used to supplement a standard text in
probability or statistics. Most elementary textbooks present the
basic theory and then illustrate the ideas with some neatly
packaged examples. Here the authors assume that the reader has
seen, or is learning, the basic theory from another book and
concentrate in some depth on the following topics: streaks, the
stock market, lotteries, and fingerprints. This extended format
allows the authors to present multiple approaches to problems and
to pursue promising side discussions in ways that would not be
possible in a book constrained to cover a fixed set of topics. To
keep the main narrative accessible, the authors have placed the
more technical mathematical details in appendices. The appendices
can be understood by someone who has taken one or two semesters of
calculus.
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