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1

Figure 11-14

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You can use iCal to run a script for you at a particular time even if iCal itself isn t running at the time

2 2

5 Open the Alarm pop-up menu, and choose Run Script 6 Open the pop-up menu that appears below the Alarm pop-up menu (see Figure 11-14),

2 The variance is x = 0 (v x )2 exp( v)dv, but can also be easily calculate from the information above using the eqn (413) as

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var(x) =

and then click Other In the iCal: Script To Run As Alarm dialog box, click the script, and then click the Select button

1 1 2 2 = 2 2

his chapter shows you how to bring AppleScript to bear on iTunes, Apple s widely used audio- and video-management application, and iPhoto, the graphics application in the iLife suite You ll learn how to work with tracks and playlists in iTunes, and how to work with albums, photos, and keywords in iPhoto

1

Both iTunes and iPhoto are powerful applications that perform relatively few tasks but do them well They have friendly, easy-to-use interfaces that give users most of the functionality they need As a result, you may not need to perform a wide variety of tasks in iTunes and iPhoto using AppleScript

The notation x N ( , 2 ) is used to indicate that the scalar (or univariate) random variable x has the Gaussian or Normal density function described by 1 (X )2 ; (414) exp px (X) = 2 2 2 therefore, the density of a Normal random variable is completely described by two parameters and It can be shown that

As you know, iTunes helps you organize and enjoy your library of songs, videos, podcasts, and other multimedia items You can add items from a CD, from the iTunes Store, or by dragging in existing media files You ll find various objects in iTunes dictionary, but this chapter focuses on the two objects you ll probably find the most useful:

(X )2 p(X)dX = 2 ;

This section presents the method to nd the density for the random variable v under the conditions that v = g(w), the function g is invertible, and the density for the random variable w is known Due to the assumption that g is monotone, it has an inverse function f = g 1 The derivation begins with the basic idea that the probability of the events causing v [V, V + dV ] and w [W, W + dW ] for V = g(W ) and V + dV = g(W + dW ) must be the same whether measured with respect to v or w Mathematically this is expressed as P {w [W, W + dW ]} = P {v [V, V + dV ]} (415)

track The track object represents one of the files in your iTunes library for example, a song or a TV show playlist The playlist object represents a list of songs

where this formulation assumes that dW is positive Therefore, dW = |dW | which will be used below For positive, dW , the quantity dV can still dV be either positive or negative, depending on the sign of dW = g The computation of the probabilities in eqn (415) must account for either possible sign:

| 231

To represent a song, podcast, video file, or other type of file in iTunes, AppleScript uses the track object Table 12-1 explains the properties of the track object

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