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New in 6.0: Statistics   (Mathematica Guide)
Version 6.0 introduced integrated highly efficient support for a wide range of statistical functions and operations, both on explicit data and on symbolic representations of ...
New in 7.0: Dynamic Interactivity   (Mathematica Guide)
Mathematica 6 introduced the revolutionary idea of symbolic dynamic interactivity. Mathematica 7 makes use of this idea throughout the system, and adds a number of additional ...
Version 7.0 introduces built-in zero-configuration parallel computing. Taking full advantage of Mathematica's unique symbolic architecture, Version 7.0 provides an ...
New in 8.0: Computable Data   (Mathematica Guide)
In addition to the existing datasets that have been updated, Mathematica 8 now exposes the curated knowledge databases available from Wolfram|Alpha.
New in 8.0: Core Language   (Mathematica Guide)
Built on powerful and elegant principles, the core Mathematica language provides a uniquely deep and rich programming language that scales from rapid prototyping to large ...
New in 8.0: Dynamic Interactivity   (Mathematica Guide)
Mathematica 8 introduces interactive content delivered by Wolfram|Alpha directly into your documents. Additionally, Mathematica 8 extends the existing set of interface ...
New in 8.0: Notebooks & Documents   (Mathematica Guide)
Mathematica 8 introduces numerous new usability features, including a whole new paradigm for entering input using free-form linguistics that no longer require even ...
Version 8.0 introduces new features to load functions from shared libraries, giving a new way to incorporate external code into Mathematica. It also adds support for GPU ...
Non-Printing Characters   (Mathematica Guide)
Mathematica includes a variety of non-printing characters, some used to fine-tune layout, and others used to define precise syntactic interpretations while maintaining the ...
Normal and Related Distributions   (Mathematica Guide)
The central limit theorem asserts that means of independent, identically distributed variables will converge to a normal distribution provided they are light tailed enough. ...
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