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Graphics Coordinates   (Mathematica Guide)
Mathematica supports a variety of coordinate systems, organized for ease and efficiency of both direct and programmatic use. It supports convenient robust automatic range and ...
Function Approximations Package ...   (Function Approximations Package Tutorial)
[1] Hairer, E. and G. Wanner. Solving Ordinary Differential Equations II: Stiff and Differential-Algebraic Problems. Springer, 1991. [2] Iserles, A. and S. P. Nørsett. Order ...
RevolutionPlot3D   (Built-in Mathematica Symbol)
RevolutionPlot3D[f_z, {t, t_min, t_max}] generates a plot of the surface of revolution with height f_z at radius t.RevolutionPlot3D[f_z, {t, t_min, t_max}, {\[Theta], ...
Transformation Rules for Functions   (Mathematica Tutorial)
"Values for Symbols" discussed how you can use transformation rules of the form x->value to replace symbols by values. The notion of transformation rules in Mathematica is, ...
InverseFunctions   (Built-in Mathematica Symbol)
InverseFunctions is an option for Solve and related functions that specifies whether inverse functions should be used.
ListPolarPlot   (Built-in Mathematica Symbol)
ListPolarPlot[{r_1, r_2, ...}] plots points equally spaced in angle at radii r_i.ListPolarPlot[{{\[Theta]_1, r_1}, {\[Theta]_2, r_2}, ...}] plots points at polar coordinates ...
Plot a Vector Field   (Mathematica How To)
MATHEMATICA HOW TO Tutorials » Options for Graphics Density and Contour Plots Three-Dimensional Surface Plots See Also » VectorPlot VectorDensityPlot ListVectorPlot ...
Plot Legends Package   (Plot Legends Package Tutorial)
There are two ways to use the functions in this package to place a legend in a graphic: the first can only be used as an option to the built-in functions Plot, ListPlot and ...
Integer and Number Theoretic Functions   (Mathematica Tutorial)
Some integer functions. The remainder on dividing 17 by 3. The integer part of 17/3.
$FrontEndInitializationFunction is a function that you can assign to execute when the front end link is first established by ConnectToFrontEnd[].
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