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Mathematica's integrated symbolic architecture makes possible a uniquely powerful and streamlined approach to labeling and legending, in which metadata can manually or ...
Discrete & Integer Data   (Mathematica Guide)
Integrated into the Mathematica system are powerful functions for analyzing large volumes of discrete and integer data—often conveniently specified using Mathematica's ...
Graphics Annotation & Appearance   (Mathematica Guide)
Mathematica's graphics language is carefully designed to make it easy to control—both manually and programmatically—the detailed appearance and labeling of graphics, while ...
Mathematical Morphology   (Mathematica Guide)
Combining methods from set theory, topology, and discrete mathematics, mathematical morphology provides a powerful approach to processing images and other discrete data. ...
Namespace Management   (Mathematica Guide)
Mathematica supports dynamic hierarchical namespace management, fully integrated into the Mathematica language. Mathematica's symbolic programming paradigm allows a unique ...
Building on the concept of symbolic data description, Mathematica 6.0 introduced the major new "elements" framework for handling import and export of data, in nearly a ...
Standalone Mathematica Kernels   (Mathematica Guide)
Mathematica's core language and computation capabilities can be accessed not only through its rich interactive notebook interface, but also directly through a command-line ...
Connect to Other Systems   (Mathematica How To)
The unified architecture of Mathematica is highly extensible, allowing you to connect to other systems and programs. Using the MathLink communication protocol, which operates ...
Work with Variables and Functions   (Mathematica How To)
Variables and functions are integral to Mathematica 's symbolic programming language. These "How tos" give step-by-step instructions for common tasks related to variables, ...
AllowScriptLevelChange   (Built-in Mathematica Symbol)
AllowScriptLevelChange is an option for fractions and grids that controls whether certain operators, such as \[Sum], \[Product], and \[Integral], always appear smaller than ...
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