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where R is the offset distance (Faux and Pratt, 1979; Pharn, 1992) From Eq (534), we can observe that the pro le equation of the cam is a function of the follower motion and its derivatives Therefore, it is convenient to utilize the nonparametric B-spline functions to interpolate the motion function directly Here, the matter of determining the motion function will be addressed Spline-based methods similar to those described earlier will be employed However, they will be extended to yield functions of two variables As mentioned earlier, the position of the follower is directly dependent on the angular and the translating positions of the cam Therefore, the follower motion function to be synthesized can be expressed as S1 = s1 (f 2 , s2 ) (536)

Commas have a second meaning When they occur on the immediate left of the decimal point, they act as a scaling factor Each comma causes the value to be divided by 1,000 For example,

The place within your marketing mix is where you plan to deliver BusinessObjects XI capabilities or reports Somehow the place is a seldom-considered aspect of a business intelligence project, yet it is a component of the marketing mix that greatly affects which of the vendor s products you use or which features are important With BI, a push approach versus a pull approach has been a pendulum in which many companies initially thought pushing reports to users was a good way to manage scalability According to some recent surveys, though, this approach is on the decline, and allowing users self-service pull access is on the rise I suspect this is in part a backlash against information overload Too many pushed reports can quickly be perceived as spam Table 4-5 lists some of the places you may deliver standard reports or interactive analysis; each of these places affects the product functionality you will teach the users as well as the interfaces you choose to deploy

ConsoleWriteLine("Value in thousands: {0:#,###,#}", 87634213);

As a result, the synthesis of the follower motion requires the formulation of a continuous surface that ts discrete follower motion constraints on the domain of the angular and the translating position parameters Spline methods applied to functions of two variables follow closely the methods described earlier and will be presented without lengthy discussion (Cox, 1972; de Boor, 1972; Farin, 1988; Faux and Pratt, 1979) Only displacement constraints will be addressed at this point

produces this output:

Many BI deployments focus on the product and capabilities they want to deliver and pay little attention to promotion The project team, staffed primarily with IT people, focuses on development efforts and not on the promotion activities that should accompany an

Value in thousands: 8,7634

148 10

As the output shows, the value is scaled in terms of thousands In addition to the placeholders, a custom format specifier can contain other characters Any other characters are simply passed through, appearing in the formatted string exactly as they appear in the format specifier For example, this WriteLine( ) statement:

4:

ConsoleWriteLine("Fuel efficiency is {0:### mpg}", 213);

FIGURE 532 Cam accelerations for both spline (k = 10) and optimized polydyne with damping ratio = 02 (Cs = Cf) in Example 8

produces this output:

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You can also use the escape sequences, such as \t or \n, if necessary The E and e placeholders cause a value to be displayed in scientific notation At least one 0, but possibly more, must follow the E or e The 0s indicate the number of decimal digits that will be displayed The decimal component will be rounded to fit the format Using an uppercase E causes an uppercase E to be displayed; using a lowercase e causes a lowercase e to be displayed To ensure that a sign character precedes the exponent, use the E+ or e+ forms To display a sign character for negative values only, use E, e, E , or e The ; is a separator that enables you to specify different formats for positive, negative, and zero values Here is the general form of a custom format specifier that uses the ; : positive-fmt;negative-fmt;zero-fmt Here is an example:

Assuming the motion constraints are de ned in an n m array, a recursive de nition of nonparametric B-spline surface S1 (f2,s2) can be de ned as follows (de Boor, 1978):

ConsoleWriteLine("{0:###;(###);000}", num);

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