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In 1 we described explanatory power. An intelligent user interface that is capable of explaining its actions is said to be one that is endowed with explanatory power. Further, we noted that there are two facets of explanatory power: system transparency, which is related to providing a user with an understanding of how a system works, and system exibility, which refers to the features of the user interface that make it easy to use, such as the provision of feedback, the ability to back out of changes made to a system, the ability to display different levels of details very easily, and the ability to process uncertain data and information. Understanding the difference between transparency and exibility is important in designing a user interface having maximum explanatory power. This is because system transparency, in and of itself, may be insuf cient in creating a system having adequate explanatory power. What we desire, in addition, is the ability to request information and explanations in different ways, depending on our needs and the context of the problem-solving situation. That is to say, it may be possible to request more information from a system (i.e., system transparency exists) but without exibility, such as the ability to back out of changes, and the ability to easily modify input assumptions without having to start all over again, a user may not bother to seek out transparency, even if it does already exist. In effect, the rigidity of the user interface may hamper and discourage such a user from exploring the system more fully; system transparency is lost on a user.

Encryption for confidentiality in several encryption modes Authentication Hash functions for integrity and authentication Digital signatures for integrity and authentication Key management Random number generation Prime number generation

If you ve inserted a photoshop psD file as your image, changes made in photoshop are automatically updated in Dreamweaver. For more details, see 24.

i: 0 Ai: 1

where: 1 w(t ) = L-1 B(s) A(s) z(t ) = L-1 B(s) (1.94)

If not, let ,! 2 be an element which has not been covered yet. Then form al,! ~ 4 2 as and a2 vary independently. This must lead to p 2 distinct values in G F ( q ) . If still not done, then continue, forming the linear combinations

This de nition will display chapter num: before the text in each <h1> element. The chapter counter is incremented and the section counter is reset both of these actions take place prior to the counter and text being assigned to the content property. So, the following text would then result in the output shown in Figure 19-12:

Another way of creating a frameset is to start with an existing document and use the mouse to drag and drop the frame borders into position. When you do this, Dreamweaver creates all the new files necessary for your frameset. To create a frameset visually, using the mouse, follow these steps:

Now we multiply by 2, because we considered only the right half of the profile. SECTION 10.4. Green s Theorem in the Plane, page 439 Purpose. To state, prove, and apply Green s theorem in the plane, relating line and double integrals. Comment on the Role of Green s Theorem in the Plane This theorem is a special case of each of the two big integral theorems in this chapter, Gauss s and Stokes s theorems (Secs. 10.7, 10.9), but we need it as the essential tool in the proof of Stokes s theorem. The present theorem must not be confused with Green s first and second theorems in Sec. 10.8.

Synchro Scrolling enables multiple files to scroll in unison the files in all open windows scroll when you scroll just one. This feature is great for comparing two versions of the same file.

From Equation 3.81 the pressure drop across a cell is based on the pressure drop between alternate grid nodes. The consequence for pP is serious the gradients at all node points become zero whilst spatial variations in gradients exist at alternate nodes resulting in a zig-zag pressure eld. The same applies when considering the discretised continuity equations in conditions of zero density variation. The usual solution, proposed by Harlow & Welch (1965), is to use a staggered grid for velocity components as shown in Fig. 3.5. With this method, the velocities for control volume interface ow rate and diffusion coef cients require to be determined by interpolation.

s i l ) ( x )is the remainder of 11(')(x)divided by g ( x ) . Since the remainder of x r ( x ) is s ( l ) ( x )and the remainder of xx"-l is 1, the new syndrome is

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We present here a suggested method for computing a reliability matrix for transmission using a large signal constellation. Consider the constellation shown in Figure 7.8. Let the signal points in the constellation be so, . . .,S M - ~and let the received point be r. Then the likelihood functions f(rlsi) can be computed. Rather than use all M points in computing the reliability, we compute using only the N largest likelihoods. From the N largest of these likelihoods (corresponding to the N closest points in Gaussian noise) f(rlsi,), f(r1si2),. . . , f(rlsiN)we form

FIgUre 28-22 Any changes made to a template can be applied automatically to the template s associated files by using the Update Pages command.

respectively. The corresponding general solution is y 1 c1 [ ] 1 c2 [ 1 1

Most HTML tags include a style attribute that allows you to specify styles that should directly impact the tag in which they appear. For example, if you wanted a particular <h1> tag to render its text in red, you could use the following code:

P1: KPE WY022-29 WY022/Pfaffenberger WY022/Pfaffenberger-v3.cls June 16, 2004 2:57

Hence: