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Examples   (Library Link Tutorial)
Wolfram LibraryLink allows dynamic libraries to be directly loaded into the Mathematica kernel so that functions in the libraries can be immediately called from Mathematica. ...
DaysPlus   (Calendar Package Symbol)
DaysPlus[{year, month, day}, n] gives the date n days after the date {year, month, day}.DaysPlus[{year, month, day, hour, minute, second}, n] gives the date n days after the ...
CityData   (Built-in Mathematica Symbol)
CityData["name", " property"] gives the value of the specified property for the city with the specified name.CityData["name"] gives a list of the full specifications of ...
ParallelCombine   (Built-in Mathematica Symbol)
ParallelCombine[f, h[e_1, e_2, ...], comb] evaluates f[h[e_1, e_2, ...]] in parallel by distributing parts of the computation to all parallel kernels and combining the ...
Tensors   (Mathematica Tutorial)
Tensors are mathematical objects that give generalizations of vectors and matrices. In Mathematica, a tensor is represented as a set of lists, nested to a certain number of ...
NVCCCompiler   (CUDALink Package Symbol)
CreateLibrary[src, name, "Compiler" -> NVCCCompiler] compiles a string of CUDA code in src into a library and returns the full path to the library.CreateLibrary [{ file, ...
Creating Reusable Definitions   (GUIKit Package Tutorial)
The GUIKit framework makes it relatively easy to reuse interface definitions because of its automatic use of private symbol contexts for each instance of a definition. There ...
Cells as Mathematica Expressions   (Mathematica Tutorial)
Like other objects in Mathematica, the cells in a notebook, and in fact the whole notebook itself, are all ultimately represented as Mathematica expressions. With the ...
Notebooks as Mathematica Expressions   (Mathematica Tutorial)
Expressions corresponding to notebooks. Here is a simple Mathematica notebook. Here is the expression that corresponds to this notebook.
Termination Conditions   (Mathematica Tutorial)
Mathematically, sufficient conditions for a local minimum of a smooth function are quite straightforward: x^* is a local minimum if ∇f(x^*)=0 and the Hessian ∇^2f(x^*) is ...
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