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As expected, cisequals(s) returns true The problem is that while the equals method in CaseInsensitiveString knows about ordinary strings, the equals method in String is oblivious to case-insensitive strings Therefore sequals(cis) returns false, a clear violation of symmetry Suppose you put a case-insensitive string into a collection:

A proper solution to the problem of the divergency of the self-energy requires a relativistic theory. When a relativistic theory of quantum electrodynamics was first developed, however, this divergency associated with the Coulomb self-energy and others associated with the infinite number of degrees of freedom of the field remained unsolved. These divergencies were dealt with only by renormalization theory [202]. We do not discuss this problem here and refer the reader to [203, 313], for example. The Hamiltonian (5.82) is meaningless unless the associated canonical variables are defined. It turns out that the canonical variables do not involve the fields directly, but the electromagnetic potentials. This gives the potentials a physical significance in quantum mechanics that they do not possess in classical mechanics7 [9,318]. A complete discussion should provide a derivation of the Hamiltonian and Canonical variables from a Lagrangian. Such an approach is adopted by Cohen-Tannoudji et at. [108]. In this section I merely show that a given choice of canonical variables is possible. The potentials A and U are defined such that

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2

1 . E(r, t) = -VU(r, t) - -A(r, t),

(5.86) (5.87)

.

B(r, t) = V 1\ A(r, t). In reciprocal space, this becomes &(k, t)

this approach is that most of the time the users don t really know what they need They may know what they do and have some idea of how the computer can make their job easier or more productive But frequently, they don t really know how an application can help them Sometimes users do not even know the primary business goal being met by the tasks they are performing They do the task this way because it has always been done this way, so they think the application should do it this way as well However, the current process may not make sense in an automated system A better way to de ne project requirements is to take a goal-centered approach This approach requires that you investigate further with the users and domain experts to establish the true goals behind the de ned needs These goals are then used to morph the de ned needs into project requirements The primary difference between this approach and the usercentered approach is that with this approach you have to dig deeper to the real goals instead of just asking the users A simple example can illustrate this point Say your users are the salespeople who make calls to customers As you are de ning the requirements for a Purchase Tracker application, the users state the requirement: We currently e-mail the accounting department if a customer s contact name has changed It would be nice if the system sent this e-mail automatically By digging further into this need, you nd that the true goal is to ensure that the contact name is updated in the accounting database The goal-centered requirement can then be stated: Keep the accounting data current with customer data This allows more ef cient solutions, such as automatically creating a transaction to update the accounting data when a contact name is changed This saves the company time and money both in the sales department, since they no longer need to send an e-mail, and in the accounting department, since they no longer need to receive the e-mail and manually adjust their records Several types of users may use the application In the Purchase Tracker example, support staff enters customer and product information; external customers can maintain and view their own information; salespeople view desired purchase data; management gets reports; and another internal system is a user of product data Including each of these different types of users, sometimes called actors, in this step helps ensure that you de ne all the appropriate use cases for the application.

= -- A(k, t) c B(k, t) = ik 1\ A(k, t).

ikU(k, t),

List list = new ArrayList(); listadd(cis);

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