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Legacy   (Parallel Package Tutorial)
The parallel computing features of Mathematica entirely replace the Parallel Computing Toolkit that was available up to Mathematica Version 6. As stated in the Introduction, ...
Deployment   (GUIKit Package Tutorial)
There are a number of features of the GUIKit framework that aid deployment of user interface definitions with your own AddOns so that they can be easily executed when needed. ...
Threads   (GUIKit Package Tutorial)
By default, any interface definition executes within a single thread, and since currently GUIKit` definitions execute at runtime as Java components, this means that execution ...
InterpolateRoot   (Function Approximations Package Symbol)
InterpolateRoot[lhs == rhs, {x, x_0, x_1}] searches for a numerical solution to the equation lhs == rhs using x_0 and x_1 as the first two values of x.
Music Package   (Music Package Tutorial)
The functions defined in Music` allow you to make conversions between cents and hertz, and play scales in one of the common tuning systems, or in a user-specified tuning ...
In addition to importing ZIP files stored on your machine, Mathematica can also import ZIP files directly from a URL. In most cases, processing data in ZIP files is ...
HTML   (Mathematica Import/Export Format)
Registered MIME type: text/html HTML markup language and file format. Predominant language for the creation of web pages. HTML is an acronym derived from Hypertext Markup ...
BellY   (Built-in Mathematica Symbol)
BellY[n, k, {x_1, ..., x n - k + 1}] gives the partial Bell polynomial Y n, k (x_1, ..., x n - k + 1). BellY[n, k, m] gives the generalized partial Bell polynomial of a ...
NSum   (Built-in Mathematica Symbol)
NSum[f, {i, i_min, i_max}] gives a numerical approximation to the sum \[Sum]i = i_min i_max f.NSum[f, {i, i_min, i_max, di}] uses a step di in the sum.
RealDigits   (Built-in Mathematica Symbol)
RealDigits[x] gives a list of the digits in the approximate real number x, together with the number of digits that are to the left of the decimal point. RealDigits[x, b] ...
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