MLReleaseInteger32List() (Mathematica MathLink C Function)

void MLReleaseInteger32List (MLINK link, int *a, int n) disowns memory allocated by MLGetInteger32List() to store the array a of length n.

MLReleaseReal64List() (Mathematica MathLink C Function)

void MLReleaseReal64List (MLINK link, double *a, int n) disowns memory allocated by MLGetReal64List() to store the array a of length n.

Combining Graphics (Mathematica Guide)

The symbolic character of Mathematica graphics makes it straightforward to combine together different graphics constructs, both for presentation and interactive behavior—and ...

$ScriptCommandLine (Built-in Mathematica Symbol)

$ScriptCommandLine is a list of strings giving the elements of the command line with which the standalone Mathematica script was invoked.

NormalDistribution (Built-in Mathematica Symbol)

NormalDistribution[\[Mu], \[Sigma]] represents a normal (Gaussian) distribution with mean \[Mu] and standard deviation \[Sigma].NormalDistribution[] represents a normal ...

TLE (Mathematica Import/Export Format)

TLE geospatial file format. Satellite data format. Stores Keplerian parameters of satellite orbits. TLE is an acronym for Two Line Element. ASCII format. Developed by the ...

GUIKit Example: PlotGroup (GUIKit Package Tutorial)

This example demonstrates how to create a reusable GUIKit` widget for wrapping Plot and some of its options. You can easily treat the PlotGroup example as a single reusable ...

Maya (Mathematica Import/Export Format)

Autodesk Maya scene description format. 3D geometry format. Native format of the Maya modeling, animation, and rendering software. Used for storage and interchange of 3D ...

Editing and Evaluating Two-Dimensional ... (Mathematica Tutorial)

When you see a two-dimensional expression on the screen, you can edit it much as you would edit text. You can for example place your cursor somewhere and start typing. Or you ...

Projection (Built-in Mathematica Symbol)

Projection[u, v] finds the projection of the vector u onto the vector v.Projection[u, v, f] finds projections with respect to the inner product function f.