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GUIKit Example: PrimeFinder   (GUIKit Package Tutorial)
This example displays a dialog for finding prime numbers and alerting the user when any entered expression evaluates to a prime number. The modal version also shows how ...
Rotate, Zoom, and Pan Graphics   (Mathematica How To)
One of the most powerful aspects of graphics in Mathematica is their interactivity. Rotating, zooming, and panning your graphics allows for a more complete visualization ...
Sound   (Mathematica Tutorial)
On most computer systems, Mathematica can produce not only graphics but also sound. Mathematica treats graphics and sound in a closely analogous way. For example, just as you ...
Work with Pure Functions   (Mathematica How To)
The ability to define and use your own functions is part of what gives Mathematica such power. It is often inconvenient to have to explicitly name a function for every small ...
SetterBar   (Built-in Mathematica Symbol)
SetterBar[x, {val_1, val_2, ...}] represents a setter bar with setting x and with setter buttons for values val_i.SetterBar[Dynamic[x], {val_1, val_2, ...}] takes the setting ...
Setting Up Hyperlinks   (Mathematica Tutorial)
Methods for generating hyperlinks. A hyperlink is a special kind of button which jumps to another part of a notebook when it is pressed. Typically hyperlinks are indicated in ...
Script   (GUIKit Package Symbol)
Script[scriptcode] defines a script to be used either on load or during an event.
InteractiveTradingChart   (Built-in Mathematica Symbol)
InteractiveTradingChart[{{date_1, {open_1, high_1, low_1, close_1, volume_1}}, ...}] makes a chart showing prices and volume for each date. InteractiveTradingChart[{" name", ...
MousePosition   (Built-in Mathematica Symbol)
MousePosition[] gives the current mouse position in the notebook front end. MousePosition["coords"] gives the mouse position with respect to the specified coordinate ...
Structural Elements and Keyboard ...   (Mathematica Tutorial)
Invisible characters. In the input there is an invisible comma between the 1 and 2. Here there is an invisible space between the x and y, interpreted as multiplication.
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