Titlebook: A Guide to Maple; Ernic Kamerich Book 1999 Springer Science+Business Media New York 1999 Fortran.Maple.Mathematica.calculus.linear optimiz

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Equivariant algebraic K-theory,ys they can be used, and how you can process several objects at once..Besides these three constructions, Maple has tables and arrays. The last section of this chapter introduces tables. Arrays are more important in the common interactive use of Maple, especially when using matrices and vectors. This

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The Classifying Space of a Small Category,ontinues discussing manipulation, but extends to more general types of algebraic expressions. The usual goal of manipulating algebraic expressions is conversion of an expression to a “simple” expression. but what is “simple” depends on what you want to do with the expression. Therefore, inverse acti

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Mark Adler,Pierre van Moerbeke,Pol Vanhaeckehe same time, you see some general aspects of using Maple, such as giving commands and assigning values to variables. These are discussed systematically in the subsequent sections, where some common users‘ mistakes are also demonstrated. Moreover, these sections show some more basic examples of calculations and the on-line help system of Maple.

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Mark Adler,Pierre van Moerbeke,Pol Vanhaecke as π, complex numbers, floating-point approximations, integers, and Z modulo n..Tools for manipulating and converting numbers are discussed in chapter12, Manipulating and converting numbers, but the basics ideas for manipulating radicals and complex numbers are demonstrated in the present chapter.

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Mark Adler,Pierre van Moerbeke,Pol Vanhaecke, Names and evaluation 1: mathematical variables.

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