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Discrete Distributions   (Mathematica Tutorial)
The functions described here are among the most commonly used discrete univariate statistical distributions. You can compute their densities, means, variances, and other ...
Introduction to Toolbars   (Mathematica Tutorial)
Mathematica's unique symbolic architecture makes it easy to add toolbars with any possible appearance and action to a Mathematica notebook. The ruler is a toolbar used to set ...
Searching Files   (Mathematica Tutorial)
Finding lines that contain specified text. Here is a file containing some text. This returns a list of all the lines in the file containing the text is.
The Structure of Graphics   (Mathematica Tutorial)
"Graphics and Sound" discusses how to use functions like Plot and ListPlot to plot graphs of functions and data. This tutorial discusses how Mathematica represents such ...
Evaluation > Parallel Kernel ...   (Mathematica Menu Item)
Parallel Kernel Configuration opens a dialog to add, remove, and configure parallel kernels.
EstimatorGains   (Built-in Mathematica Symbol)
EstimatorGains[ss, {p_1, p_2, ..., p_n}] gives the estimator gain matrix for the StateSpaceModel object ss, such that the poles of the estimator are p_i.
Special Characters   (Mathematica Tutorial)
Built into Mathematica are a large number of special characters intended for use in mathematical and other notation. "Listing of Named Characters" gives a complete listing. ...
LogPlot   (Built-in Mathematica Symbol)
LogPlot[f, {x, x_min, x_max}] generates a log plot of f as a function of x from x_min to x_max. LogPlot[{f_1, f_2, ...}, {x, x_min, x_max}] generates log plots of several ...
PolarPlot   (Built-in Mathematica Symbol)
PolarPlot[r, {\[Theta], \[Theta]_min, \[Theta]_max}] generates a polar plot of a curve with radius r as a function of angle \[Theta].PolarPlot[{f_1, f_2, ...}, {\[Theta], ...
TreePlot   (Built-in Mathematica Symbol)
TreePlot[{v i 1 -> v j 1, v i 2 -> v j 2, ...}] generates a tree plot of the graph in which vertex v_ik is connected to vertex v_jk.TreePlot[{{v i 1 -> v j 1, lbl_1}, ...}] ...
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