Preface.
About this Book.
Chapter Overview.About the Examples.Notation and Terminology.The
Programming in Mathematica Web Site.Teaching Mathematica
Programming.
1. Introduction.
From Calculations to Programs.Basic Ingredients of a Package.A
Second Function in the Package.Options.Defaults for Positional
Arguments.Parameter Type Checking.
2. Packages.
Contexts.Packages that Use Other Packages.Protection of Symbols in
a Package.Package Framework and Documentation.Loading
Packages.Large Projects.
3. Defaults and Options.
Default Values.Options for Your Functions.Setting Options of
Several Commands.
4. Functional and Procedural Programming.
Procedures and Local Variables.Loops.Structured Iteration.Iterated
Function Application.Map and Apply.Application: The Platonic
Solids.Operations on Lists and Matrices.
5. Evaluation.
Evaluation of the Body of a Rule.Pure Functions.Nonstandard
Evaluation.Nonlocal Flow of Control.Definitions.Advanced Topic:
Scopes of Names.
6. Transformation Rules.
Simplification Rules and Normal Forms.Application: Trigonometric
Simplifications.Globally Defined Rules.Pattern Matching for
Rules.Traversing Expressions.
7. Numerical Computations.
Numbers.Numerical Evaluation.Numeric Quantities.Application:
Differential Equations.
8. Interaction with Built-In Rules.
Modifying the Main Evaluation Loop.User-Defined Rules Take
Precedence.Modifying System Function.Advanced Topic: A New
Mathematical Function.
9. Input and Output.
Input and Output Formatting.Input from Files and Programs.Running
Mathematica Unattended.Session Logging.Advanced Topic: Typesetting
Mathematics.
10. Graphics Programming.
Graphics Packages.Animated Graphics.The Chapter Pictures.
11. Notebooks.
Packages and Notebooks.The Structure of Notebooks.Frontend
Programming.
12. Application: Iterated Function Systems.
Affine Maps.Iterated Function Systems.Examples of Invariant
Sets.Documentation: Help Notebooks and Manuals.
Appendix A. Exercises.
Programming Exercises.Solutions.
Appendix B. Bibliography.
Background Information and Further Reading.
References.
Index.
Programs.Subjects and Names. 020185449XT04062001
Roman Maeder was the third person to join the Mathematica
development project, and was responsible for such parts of the
system as polynomial factorization and language design. Maeder
received his Ph.D. from the Swiss Federal Institute of Technology
(ETH) in Zurich. Formerly a Professor of Computer Science at ETH,
he is now an independent computing consultant.
020185449XAB04062001
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