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By applying one of the Pixelate filters to a feathered selection, you can create what I call a Crystal Halo effect, named after the Crystallize filter, which tends to deliver the most successful results. (For a preview of these effects, sneak a peek at Figure 11-2.) The following steps explain how to create a Crystal Halo, using the images in Figures 11-2 and 11-3 as an example.

If you are not using the JpaTransactionManager abstraction for transaction management, then you need to deal with transaction-specific APIs like the EntityTransaction interface shown in the following listing. It is useful to take a look at this alternative for several reasons. For one, it gives you a feel for what Spring must do under the hood; for another, you may see existing code using this technique (instead of Spring AOP); and last but not least, one of these days you may need to get access to this lower programmatic level of transaction to solve tricky application problems. In the following listing, the boldfaced code shows the explicit transaction management calls.

Figure 11-26: Raising the Ripple Size value (first number in each pair) spreads out the effect; raising the Ripple Magnitude (second number) adds more depth and contrast to the ripples.

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Steve Kitch takes advantage of the initial image of the Random Image Action in a nice way at www.artgallerystella.com. The initial image is a tiny GIF that lets visitors know an image is coming. It s small, but gives people with dial-up access something to see as the page builds.

Class wxWindowDC wxClientDC wxPaintDC wxPrinterDC wxPostScriptDC wxMemoryDC wxMetaFileDC Outputs To An entire window, including title bars and borders Window client area outside of the OnPaint method Window client area during a call to OnPaint A Microsoft Windows printer A PostScript file or printer A bitmap A Microsoft Windows metafile

You can zoom past the edge of the screen (actually the viewport) in Windows XP. As you move the mouse up or down to zoom, when you reach the edge of the viewport, continue to move the mouse in the same direction to continue the zoom in or out.

1. Open an RGB image or convert some other image to the RGB mode. This filter yields interesting results even when applied to grayscale images converted to RGB. 2. Choose Filter Synthetic Factory. Set all the slider bars back to 0, just in case somebody s been fooling around with them. 3. Enter rad(d (4*ctl(0)),m,0) into the R option box. The first argument in the expression d (4*ctl(0)) subtracts four times the value of the top slider bar from the angle variable d. Why four times Because the slider only offers 256 increments, and the filter measures a full circle in 1,024 increments 256 times 4 equals 1,024, thus enabling you to translate the slider values to a full circle.

The color appearance of a stimulus depends on the stimulus itself as well as other stimuli that are nearby in either space or time. Temporal effects, while important, are generally not encountered in typical color appearance applications. They are dealt with by ensuring that observers have had adequate time to adapt to the viewing environment and presenting stimuli that do not

$text = Hello, world! ; echo preg_match( /hello/ , $text ) . <br /> ; echo preg_match( /hello/i , $text ) . <br /> ;

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11. Choose View Zoom All to zoom to the entire drawing. Save your drawing. If you re continuing through the chapter, keep it open.

Most of the code is similar to the script in 4. The script displays an XHTML header, then creates a table to display the results. It also uses a for loop to display the Fibonacci numbers F0 to F10, much like the 4 script. The difference is in how the Fibonacci numbers are computed. The iterative version in 4 uses two variables, $num1 and $num2, to hold the current two Fibonacci numbers, computing new numbers as it iterates through the loop. This script, on the other hand, uses a recursive function, fibonacci(), to compute the Fibonacci number for any given sequence number. This function is then called from within the for loop to display the Fibonacci numbers F0 to F10. So how does the fibonacci() function work You can see that it accepts the current sequence number, $n, as an argument. The first line of the function itself represents the base case:

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