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information in a way that can easily be manipulated. The structure groups information into areas such as hardware platform, software platform, and browser user agent. These areas of information are called pro le components. CC/PP also supports use of default values and allows inclusion of data by URL reference. Figure 7.10 shows the structure of an example CC/PP pro le. The root of the structure is associated with the current session. The picture shows two pro le components, Hardware and Software, and each component has a number of attributes as well as default values. Note how the Hardware component both overrides an existing default value (Memory) and provides an entirely new attribute (Bluetooth). CC/PP data are intended to be stored in RDF (resource de nition framework) format, which is based on XML [57]. The internal representation used by software to process the pro le may vary, but for transport the data is serialized into RDF/ XML [15]. The idea is that the terminal must send its pro le (a description of its capabilities, network connection, user preferences, etc.) with each request. Thus up-to-date information is always available to the server. A complete pro le would be prohibitively large, however. This is solved by storing a default pro le in a generally accessible repository. The pro le in the request can then refer to the pro le in the repository



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with probability 0.5 with probability 0.5 2-7

2. Move the Edit line in the Timeline to the frame that you wish to split. 3. Click on the clip to cut it with either the Razor tool or Multiple Razor tool, as shown in Figure 10-4. After you click with either the Razor or Multiple Razor tool you can move the cut clip independently of the rest of the clip, as shown in Figure 10-4. You can also edit the cut portion independently of the rest.





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In his initial growth curve analyses, Ebbinghaus (~1880) described his forgetting curves using a form of the classic exponential growth model (see Figure 183) in which the rate of change is de ned as a linear function of the percentage of initial size (eg, compound interest) The Velhurst (~1839) curve of population growth, an S-shaped logistic curve, was used by Pearl (~1925) for many forms of cognitive growth In related work, Thurstone (~1919) found that a hyperbolic curve of learning best t the norms of many different tests; Peters (~1930) advocated an ogival curve of growth in ideational learning; and Ettlinger (~1926) and Valentine (~1930) demonstrated the relationships among these functions (see Bock & Thissen, 1980; Seber & Wild, 1989).

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1. Open the file Sphere.obj. 2. Click the thumbnail in the Layers palette and use the Scale tool to make the ball approximately one-third as big. Add a color overlay from the style menu if you d like to liven up your scene. 3. Select Window Animation to open the Animation (Timeline) palette. 4. Set the current-time indicator to the beginning of the Timeline (if it is not already there), and move the ball to the top of the canvas. 5. Click the triangle next to the layer name in the Animation (Timeline) palette to show the layer properties, and click the Time-Vary Stop Watch button next to the word Position to activate it. 6. Move the Zoom slider to the right to expand the Timeline enough to see half-second increments. 7. Set the current-time indicator to one-half second and move the ball down to the bottom of the canvas. 8. Move the current-time indicator back slightly between the two keyframes, and move the ball up about one third of the way to create a new keyframe. This makes the first part of the ball drop slower than the second. 9. Select all three keyframes and copy them by right-clicking one of them and selecting Copy Keyframe from the menu.

* is the usecase specific Command bean that * an application developer would write. */ public class InsertEmployeeCommand extends BaseUpdateCommand { static String statement = insert into Employees (EMPLOYEEID, NAME, EMAIL) values ( , , ) ; static final String dataSourceJNDI = bookPool ; /** * Passes parent class the usecase specific sql statement to use */ protected InsertEmployeeCommand() throws DataCommandException { super(dataSourceJNDI, statement); } public void setEmail(String anEmail) throws DataCommandException { try { pstmt.setString(3, anEmail); } catch (SQLException e) { throw new DataCommandException(e.getMessage()); } } public void setId(int id) throws DataCommandException { try { pstmt.setInt(1, id); } catch (SQLException e) { throw new DataCommandException(e.getMessage()); } } public void setName(String aName) throws DataCommandException { try { pstmt.setString(2, aName); } catch (SQLException e) { throw new DataCommandException(e.getMessage()); } } }

A popular model for physical growth was initially presented by Gompertz (~1825), who described the derivative (instantaneous rate of change) of the growth curve in terms of two exponential accumulations of different rates toward different asymptotes This exible model was studied by Winsor (~1932), used by Medwar (~1940) to study the growth of chicken hearts, and used by Deming (~1957) for human physical growth Another popular growth model was introduced by von Bertalanffy (1938, 1957) and proposed that the individual s change in a physical variable (eg, weight) was the direct result of the difference in opposing forces of anabolism and catabolism Although the exact relationship among these forces was not known, von Bertalanffy used a xed alliometric value (of = 2/3) based on prior research.

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