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associations with type one of the Ss, and such that the total number of these properties is strictly greater than card(Cs) + card(Ss). 14.6.2 Introducing a Singleton Pattern

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The objective of the previous chapter was to show that the opposition to government spending ultimately comes down to a value judgment that the growth of the public

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This behavioral technique is particularly important in the early phase of the maintenance stage of habit change, before self-ef cacy has increased and before new, more effective coping skills for handling high-risk situations have been learned. The situational cues previously associated with drinking are likely to create craving, urges and temptations to resume the old pattern of excessive alcohol consumption. Several stimulus control strategies can be easily learned and applied while more extensive coping skills training is under way. The rst option is avoidance of those high-risk situations that have been identi ed in the assessment as having the highest problem potential. While this may not be practical in all cases, there are many situations that can be avoided with some forethought and vigilance. Where avoidance is not possible, or when a high-risk situation appears to occur unexpectedly, escape is the next best option. Some preparation may be necessary to prepare a client with escape plans for the most probable high-risk situations. Finally, if neither avoidance or escape is possible, delay of action may be a nal stop-gap measure to buy time until escape is possible.

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EXERCISES TO CHAPTER 5 5.1 Prove correctness of the algorithm D of one-pass analysis of de nition systems from Section 5.4, and implement this algorithm. 5.2 De ne an attributed grammar for very simple, Pascal-like language containing integer type, variable de nitions, assignments, and blocks. Test this grammar using yacc. 5.3 Implement the algorithm ST to process type expressions for structural type identity languages from Section 5.9. 5.4 Implement a type-checking algorithm for Pascal expression of the kind a + b. 5.5 Implement Dijkstra s algorithm to convert an expression into post x notation. 5.6 Implement an algorithm to convert a binary tree representation of an expression to its post x notation, and, vice versa, the algorithm to convert post x notation of an expression to its binary tree representation. 5.7 Implement the structure of the IR consisting of triples, leaves, and segments covered in Section 5.17.

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