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(self-starvation) would not be clear until we could locate it in the hierarchy of motives. For one individual (Figure 27.3), self-starvation might have an agentic meaning: agentic motive motive to exercise autonomy desire to display self-control desire to lose weight goal to eat nothing but lettuce this weekend. For another individual (Figure 27.4), however, self-starvation might have a communal meaning: communal motive motive to be nurtured by the family desire to seem small, thin, and frail desire to lose weight goal to eat nothing but lettuce this weekend. (A blend of the two is also possible.) Minuchin s theory of anorexia emphasizes a communal motive to maintain family harmony (Minuchin, Rosman, & Baker, 1978), whereas Bruch s (1973) theory emphasizes an agentic motive to exhibit self-control and strength. Thus, the behavior (self-starvation) is ambiguous until we can describe the broader motive from which it emerged (Horowitz, 2004). In the same way, a major depression or agoraphobia may result from a frustrated motive, and that motive may be communal or agentic (or both). Sometimes, the disorder is precipitated by a frustrated communal motive, sometimes by a frustrated agentic motive, and sometimes by a combination of motives. Similar views about the importance of motives in psychopathology have been expressed by Caspar (1995, 1997), Grawe (2003), and Grosse Holtforth and Grawe (2000, 2002). The motive associated with a personality disorder, however, is usually unambiguous. First, personality disorders are defined in terms of enduring personality traits, and a personality trait, itself a high-order abstraction, often implies an abiding interpersonal motive. Generally speaking, for example, a sociable person wants company, an assertive person wants to have influence, a narcissistic person wants to be admired or respected, a dependent person wants to be cared for, and a theatrical person wants to be noticed.

Assuming that the signal has duration T , this signal can be represented by a discrete number of samples n = T Ts = 2BT. This means that the n numbers x1 , x2 , . . . , xn represent this signal. This is true because of the sampling theorem, which states that the signal can be perfectly reconstructed if this set of n samples is known. This set of numbers can be thought of as a vector, which becomes a vectorial representation of the signal, with the property of allowing us a perfect reconstruction of this signal by calculating x(t) =

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(Y1, Y2)

1

for s01l1e ullltary matril' U (see 6 for conditions), then tht' power of A is defined for any n E IR, n > 0, as follows:

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104 5

cuts and are rarely restructured. Off-cuts from premium cuts and lean trimmings are suitable raw materials for restructuring into whole-tissue meat products. We have previously restructured steaks (hot- and cold-set) using muscle strips from the fore- and hindquarter of beef (Farouk 2000, 2001a), lamb (Farouk 2002), and venison (2001b) that were rated by consumers as similar in their eating quality to intact strip loin steaks from the same carcasses from which the restruc-

differential that exists between them and their clients, patients, and students and avoid misusing or exploiting these relationships (Bersoff, 2003; Borys & Pope, 1989; Koocher & Keith-Spiegal, 1998; Stockman, 1990).

You ve got a list of contacts, and you re not going home until you ve added them to your Gmail account. Hurrah, then, for Listing 12-1. This provides the basis for a script to allow you to add contacts programmatically. It uses, as ever, the Utils.pm and Mail::Webmail::Gmail modules that you ve been working with since 7. Listing 12-1: Adding a Contact

aquifer which feeds water to the well in question. In most real cases, however, the water table is sloping (albeit gently) and more water feeds into the cone of depression on its up-gradient side than on its down-gradient side (Figure 3.11b). The resultant asymmetry of cones of depression in real aquifers needs to be taken into account in the planning of protection zones intended to safeguard the quality of pumped groundwaters (see Section 11.4).

for y ! 0