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Using original algorithms developed at Wolfram Research, Mathematica evaluates error and exponential integral functions anywhere in the complex plane, to arbitrary ...
MaxRecursion   (Built-in Mathematica Symbol)
MaxRecursion is an option for functions like NIntegrate and Plot that specifies how many recursive subdivisions can be made.
SphericalPlot3D   (Built-in Mathematica Symbol)
SphericalPlot3D[r, \[Theta], \[Phi]] generates a 3D plot with a spherical radius r as a function of spherical coordinates \[Theta] and \[Phi].SphericalPlot3D[r, {\[Theta], ...
Modifying Built-in Functions   (Mathematica Tutorial)
Mathematica allows you to define transformation rules for any expression. You can define such rules not only for functions that you add to Mathematica, but also for intrinsic ...
Applying Functions Repeatedly   (Mathematica Tutorial)
Many programs you write will involve operations that need to be iterated several times. Nest and NestList are powerful constructs for doing this. Applying functions of one ...
Working with Special Functions   (Mathematica Tutorial)
Some common operations on special functions. Most special functions have simpler forms when given certain specific arguments. Mathematica will automatically simplify special ...
Flat and Orderless Functions   (Mathematica Tutorial)
Although Mathematica matches patterns in a purely structural fashion, its notion of structural equivalence is quite sophisticated. In particular, it takes account of ...
Recurrence and Sum Functions   (Mathematica Guide)
Mathematica has a wide coverage of named functions defined by sums and recurrence relations. Often using original algorithms developed at Wolfram Research, Mathematica ...
Mathematica has long set the standard for high-end technical graphics and visualization. Version 6.0 added many innovative options that brought automated aesthetics to a new ...
Number Theoretic Functions   (Mathematica Guide)
Mathematica contains the world's largest collection of number theoretic functions, many based on specially developed algorithms.
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