DISCRETE MATHEMATICS. FIFTH EDITION. John A. Dossey. Illinois State University. Albert D. Otto. Illinois State University. Lawrence E. Spence. Illinois State. Discrete Mathematics, 5th Edition. John A. Dossey, Illinois State University. Albert D. Otto, Illinois State University. Lawrence E. Spence, Illinois State University. : Discrete Mathematics (5th Edition) () by John A. Dossey; Albert D. Otto; Lawrence E. Spence; Charles Vanden Eynden and a.
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Discrete Mathematics, 5th Edition
An ever-increasing percentage of mathematic applications involve discrete rather than continuous models. Driving this trend is the integration of the computer into virtually every aspect discretr modern society. Intended for a one-semester introductory course, the strong algorithmic emphasis of Discrete Mathematics is independent of a specific programming language, allowing students to concentrate on foundational problem-solving and analytical skills.
Instructors get the topical breadth and organizational flexibility to tailor the course to the level and interests of their students. An Introduction to Combinatorial Problems and Techniques. Sets, Relations, and Functions.
Dossey, Otto, Spence, Spence & Vanden Eynden, Discrete Mathematics | Pearson
Recurrence Relations and Generating Functions. Combinatorial Circuits and Finite State Machines. Pearson offers special pricing when you package your text with other student resources.
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Discrete Mathematics, 5th Edition. Description An ever-increasing percentage of mathematic applications involve discrete rather than continuous models.
A strong algorithmic emphasis serves to unify the material. Algorithms are presented in English, eliminating the need for knowledge of a particular programming language. eiscrete
The wealth of material in Discrete Mathematics gives instructors the freedom to tailor their course to suit the interests and level of their students. The relative independence of chapters along with an optional review of logic and proof in the appendix allows for considerable flexibility in structuring a course. Straightforward computational and algorithmic exercise sets follow each chapter section immediately reinforcing material and mathematicx valuable hands-on practice with core concepts.
Further exercises extend chapter material and introduce new concepts, and more challenging, advanced exercises are identified as such.
Ending each chapter, these sets of supplementary exercises reprise the mathemtaics important concepts and techniques of the chapter and explore new ideas not covered elsewhere. Computer Projects, included at the end each chapter, challenge students to apply chapter content to actual applications and underscore the connection between computing and discrete mathematics. These are purposely stated in general terms for use with any number of computing systems and languages.
New and enhanced Historical Notes have been added to each chapter. These compelling portraits of influential mathematicians tell the story behind the theories and concepts in the chapter.
Changes in the Discgete Edition Coding Theory: New to This Edition. Coding Theory addresses congruences, the Euclidean algorithm and related topics from number theory, the RSA method of public key cryptography, error-detecting and error-correcting codes, and matrix codes.
Recent developments in discrete mathematics are recognized in this edition, resulting in a more up-to-date textbook. Share a link to All Resources.
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Sign Up Already have an access code? Instructor resource file download The work is protected by local and international copyright mahtematics and is provided solely for the use of instructors in teaching their courses and assessing student learning. Signed out You have successfully signed out and will be required to sign back in should you need to download more resources.