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The shipment would not be a shipment if the enterprise wasn't sending something somewhere but where Shipments must be delivered to and from a location. Therefore, there are two relationships to POSTAL ADDRESS. One shows the location that is the ultimate destination of the shipment; the other shows the source or starting point of the shipment. A shipment, once scheduled, will need to show both shipped to and shipped from even prior to actual shipment. The shipment is related to parties in addition to contact mechanisms. The shipped to party is needed as well as the shipped from party. The shipped to party will most likely be the same as the designated to be shipped to PARTV of the ORDER, and similarly the shipped to CONTACT MECHANISM relation ship will likely be the designated to be shipped to relationship from ORDER to CONTACT MECHANISM. Therefore, it is possible to use these pieces of in formation as a default in order to determine the shipped to party and shippe< to contact mechanism. This may appear to be a duplication of data (PARTY and CONTACT MECE ANISM information tied to both SHIPMENT and ORDER), but the informatio needs to appear in both places because the shipment record may not be create until much later than the order. If the shipment record was created during ord< entry, then the information could be stored only in the shipment record. Thi of course, could also be controlled through business rules and processes. It also possible that the shipment information may change and be overridden dv ing the shipment process. The model shows additional relationships from SHIPMENT to CONTA( MECHANISM to provide information about how to trace the shipment. The may be a receiving contact number for the receiver of the SHIPMENT

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Addis, M. E., & Krasnow, A. D. (2000). A national survey of practicing psychologists attitudes toward psychotherapy treatment manuals. Journal of Consulting and Clinical Psychology, 68, 331 39. Agras, W. S., & Berkowitz, R. (1980). Clinical research in behavior therapy: Halfway there Behavior Therapy, 11, 472 487. Agras, W. S., Kazdin, A. E., & Wilson, G. T. (1979). Behavior therapy: Toward an applied clinical science. San Francisco: Freeman. American Psychological Association. (2000). Criteria for evaluating treatment guidelines. Washington, DC: Author. Barlow, D. H. (2002). Anxiety and its disorders: The nature and treatment of anxiety and panic. New York: Guilford Press. Barlow, D. H., & Craske, M. G. (1994). Mastery of your anxiety and panic (Vol. II ). Albany, NY: Graywind. Barlow, D. H., Hayes, S. C., & Nelson, R. O. (1984). The scientist practitioner: Research and accountability in clinical and educational settings. New York: Pergamon Press. Beutler, L. E., & Castonguay, L. G. (Eds.). (in press). Empirically supported principles of therapy change. New York: Oxford University Press. Beutler, L. E., Malik, M., Alimohamed, S., Harwood, T. M., Talebi, H., Noble, S., et al. (2003). Therapist variables. In M. J. Lambert (Ed.), Handbook of psychotherapy and behavior change (5th ed., pp. 227 306). New York: Wiley. Bohart, A. D., O Hara, M., & Leitner, L. M. (1998). Empirically violated treatments: Disenfranchisement of humanistic and other psychotherapies. Psychotherapy Research, 8, 141 157.

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A function f : A-B is onto or surjective if and only if the range of f=B, that is, f is de ned for every bAB. If a function is both one-to-one and onto (or bijective), then the relation f 1 is single-valued and maps every element of B onto some element of A; f 1 is therefore a function, called the inverse function. Example If A={1, 2, 3, 4} and B={a, b, c, d}, determine if the following functions are one-to-one or onto. (a) f f 1; a ; 2; a ; 3; b ; 4; d g (b) g f 1; d ; 2; b ; 3; a ; 4; a g (c) h f 1; d ; 2; b ; 3; a ; 4; c g Solution: (a) f is NOT one-to-one since f 1 a f1; 2g. f is NOT onto since f 1 c F. (b) g is NOT one-to-one since g 1 a f3; 4g. g is NOT onto since g 1 c F. (c) h is one-to-one since all elements of B correspond to unique elements in A. h is onto since every element of B has some pre-image in A. So we have progressed mathematically from sets to relations to functions. FunctionsDRelationsDSets, or a function is a relation is a set. As systems engineers we will focus on functional architectures. We will represent the functions of the system as relations or functions in graph-like structures. The underlying theory is set theory. 4.4.2 Composition

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