Titlebook: Discrete Mathematics for Computing; Peter Grossman Textbook 1995Latest edition Peter Grossman 1995 algebra.algorithms.Boolean algebra.code

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harpsichord

https://doi.org/10.1007/978-1-349-13908-8algebra; algorithms; Boolean algebra; code; combinatorics; complexity; computational complexity; discrete m

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Jon Ladd,Allen Taylor,Shaoyi JiangIn Chapter 2, we looked at how numbers can be represented in the binary number system. In this chapter, we shall use the techniques we developed in Chapter 2 to investigate the ways in which numbers are represented and manipulated in binary form in a computer.

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On Plasmon Dispersion Measurements by EELSIn this chapter we will study the particular type of graph known as a tree, and investigate some applications of trees to practical problems. Trees arise in the problem of designing a communications network as cheaply as possible, and in the representation of hierarchical structures and decision processes, as well as in many other situations.

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Algorithms and Computational Complexity,In Chapter 1 we introduced the concept of an algorithm. Our main purpose at that stage was to define a language, or pseudocode, in which algorithms could be written. We have been using the ideas of Chapter 1, and the pseudocode notation in particular, throughout this book.