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There is a developing literature on drug use and misuse from the standpoint of attribution theory. Some of the earliest classic studies in this area were carried out by Eiser and colleagues (e.g. Eiser, Sutton and Wober, 1977, 1978; Eiser and Sutton, 1977; Eiser, 1982) with samples of smokers. Several of these studies showed that belief that one was addicted to smoking was associated with a reduced likelihood of making an attempt to quit; and a lowered probability of success if the attempt was made. Although Eiser never explicitly stated such a conclusion, the implication is that the attribution of addiction to one s smoking is a self-handicapping attribution. More recently, the same type of dimension has emerged as a component of the DiClementi and Prochaska (1985) model in the form of self-ef cacy, whereby low self-ef cacy (belief that one is not in a position to change one s own behaviour) again predicts inability to quit. The whole point about the addiction attribution, as mentioned earlier, is that the behaviour in question is construed as compulsive, i.e. compelled by forces outwith one s control (i.e. external/stable/uncontrollable). In a similar vein, McAllister and Davies (1992) showed strategic shifts in the attribution of addiction among smokers
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Note that in this expression the 120 regression coef cients (bj) are linear combinations of the s from the regression on the custom index for
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than 1/2 in one pass must use (n) bits of working memory. The theorem can be proven using communication complexity tools. Theorem 9 [6] For any nonnegative integer k = 1, any randomized algorithm that makes one pass over a sequence of at least 2n items drawn from the universe U = {1, 2, . . . , n} and computes Fk exactly with probability > 1/2 must use (n) bits of working memory.
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The parameter of operation C o a c h e d B y is a fixed length array. It is appropriate to use a fixed length array as soccer teams generally have up to three coaches. The output parameter of the second P l a y e r s operation is a conformant array. We use a conformant array here because the operation needs to compute the output parameter and we do not know how many players the team has. The parameter to the first P l a y e r s operation is an open array.
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aPlayer->_duplicate(); return aPlayer; }; int main(int argc, char* argv[]) { PlayerFactoryServer myplayergenerator; TRY { CORBA::Orbix.impl_is_ready("PlayerFactory",IT_X); } CATCHANY { // output error that occured calling impl_is_ready() cout << IT_X; } ENDTRY } ///////////////////////////////////////////////////////////// // TeamServer.hh // 20 March 1999 ///////////////////////////////////////////////////////////// #ifndef TEAMSERVER_hh #define TEAMSERVER_hh #include "example.hh" #define MAXPLAYERS 22 class TeamServer : public virtual TeamBOAImpl { private: Player * the_team[MAXPLAYERS+1]; char * the_team_name; public: virtual void set_name(char *); virtual NameStr name(CORBA::Environment & env = CORBA::default_environment); virtual void add(Player * aPlayer, short number, CORBA::Environment & env = CORBA::default_environment); virtual void remove(short number, CORBA::Environment & env = CORBA::default_environment); virtual char * print (CORBA::Environment & env = CORBA::default_environment); }; class TeamFactoryServer : public virtual TeamFactoryBOAImpl { virtual Team * createTeam(NameStr name, CORBA::Environment & env = CORBA::default_environment); }; #endif
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Theories are always easier to understand with an example. So when you see this icon you know you re in for some help, usually using everyday items like pizza and beer. (We find pizza and beer help in all sorts of ways.) This icon alerts you that we re explaining a really fundamental economic concept or fact. It saves you the time and effort of marking up the book with a highlighter. Sometimes we find it helpful to kick theories out into the real world to see how they actually work. This icon alerts you that a helpful real-world application is nearby.
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