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The InspectableList tag allows you to list a subset of all the possible inspectable properties that you want to actually display to the user in the Component Inspector panel. The use of this tag might not be readily obvious. After all, why would you mark some properties as inspectable only to then remove them from the list of displayed parameters The key to remember is that some component classes extend other components. In such a case, you might not necessarily want to display all the inspectable properties from the superclass for instances of the subclass. Therefore, you can use InspectableList to indicate which parameters to display so that not all the inherited inspectable properties are included. The InspectableList tag requires that you specify a list of the property names that should be included. For example:

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You can construct a new Service object using the constructor. The constructor requires that you specify three parameters at a minimum: the gateway URL, a Log object, and the service name. It is not common to use a Log object with Flash Remoting because the NetConnection Debugger (which we ll discuss shortly) is a better option. However, to keep the API similar to the WebService class, Macromedia opted to require the Log parameter as the second parameter. Most frequently you ll use a null value. The following makes a Service object that maps to a service called ExampleFlashRemotingService using a gateway at http:// www.rightactionscript.com/flashremoting/gateway.php.

Cells that have a comment display a small red triangle in the upper-right corner. When you move the mouse pointer over a cell that contains a comment, the comment becomes visible.

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(12.14)

Figure 1.93 Structural representations of the L I phase, the main uid lamellar mesophase formed by lipid assemblies and the primary mesophase adopted by biological membranes. Subscript I refers to normal phase (lipid inside ) and II to reverse phase (lipid outside ). In lipid assembly terms, this represents the equivalent of secondary/tertiary structure formation.

Table 11-5 Organ Toxicity from Acute Exposure Threshold Gy (rad) 2 (200)a 20 50 (2000 5000)

We note that, in some press articles and op-ed pieces, persons have cited privacy issues as a reason for opposing the basic concept of EDRs. In our own use of information from EDRs, we are careful to protect privacy. As part of our crash investigations, including those with EDRs, we often obtain personal information. In handling this information, we are careful to comply with applicable provisions of the Privacy Act of 1974 and other statutory requirements that limit the disclosure of personal information by Federal agencies. In order to gain access to EDR data to aid our crash investigations, we obtain a release for the data from the owner of the vehicle. We assure the owner that all personally identifiable information will be held confidential. We invite comments on the general topic of privacy as it relates to EDRs.

Beatnik has created JavaScript library files (.js) to make life easier for Beatnik authors. They contain the comprehensive JavaScript code needed to make our connections to the Beatnik plug-in. It is not necessary to fully understand the code in these .js files, but it is a good idea to whip out the text editor and take a look at what is in the code. To build the foundation for a Flash/Beatnik Web page, source these two JavaScript s in the HTML body. <SCRIPT SRC= ../java/music-object.js ></SCRIPT> <SCRIPT SRC= ../java/music-object-x-flash.js ></SCRIPT>

p(z)) 1 : (0,0,0,1) p(z)) z : (0,0,1,0) p(z)) z 2 : (0,1,0,0) p(z)) z 3 : (1,0,0,0) p(z)) z 3 z 2 z 1 : (1,1,1,1) p(z)) 1 : (0,0,0,1)

Similar to the two TSL case, the following linear equation can be written describing the steady state behaviour of Figure B.2: 0 = T Pf F (h 1)H + T (1 )P (f 1)F hH + (h + 1)Pf F (h + 1)H + (f + 1)P (f + 1)F hH f Pf F hH Exist (P (f 1)F hH ) T Pf F hH Exist(Pf F (h + 1)H ) T (1 )Pf F hH Exist(P (f + 1)F hH ) hPf F hH Exist(Pf F (h 1)H ) where Exist(Pf FhH) is a function equal to 1 if the state exists in the state diagram, and is equal to 0 otherwise. Two terms contribute to the BP equation: The sum of those states in which the system is totally full:

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