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Corollary 5.35 [373, p. 581 Let f (x) E G F ( q ) [ x ] irreducible. Then all of the roots of be f (x)have the same ordel: Proof Let G F ( q m )be the smallest field containing all the roots of the polynomial f ( x ) and let B E G F ( q m )be a root of f ( x ) . Then ord(/ ) qm - 1 (Lemma 5.16). By the theorem, the roots of f (x) are the conjugates of @ and so are of the form {B, 8 4 , p q 2 , . . .}. Since q =prforsomer,itfollowsthat(q,qm-1)= l . A l s o , i f t I q m - l , t h e n ( q , t ) = l . By Lemma 5.19 we have k ord(B) ord(Bq ) = = ord(B). ( q k 9 ord(B))

Edit with Opens the External HTML Editor as defined External Editor in Preferences External Editors (Menu entry specifies external editor when defined) Preferences Keyboard Shortcuts Displays the Preferences dialog box Opens the Keyboard Shortcuts dialog box to allow customization of the keyboard shortcuts

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Don t get the idea that the internal and external strategies are mutually exclusive. Several sites today are routing 3.0 browsers to one page and using internal coding methods to differentiate between the various 4.0 browser versions on another page. This section examines techniques for implementing browser-compatibility from both the internal and external perspective.

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The real dif culty facing the logistics decision maker is that a number of tradeoffs must be considered in deciding which of several network designs is most suitable. The consolidation problem would be much easier if the only goal was to reduce network costs. If this were the case, we could more easily automate the network design task using Consolidation 1 alone. However, the lowest-cost network design is frequently not the one we seek because it results in an unacceptable deterioration of customer service level. Therefore, we require a procedure that recommends a consolidation candidate that does not degrade customer service level too much. The second consolidation approach was expressly created for this purpose. It suggests the consolidation candidate that results in a network cost savings, but does so with the least damage to customer service level.

Much of the prior work on model-based reasoning has focused on fault diagnosis and troubleshooting, in particular, of simple devices such as electronic circuits.6 Model-based diagnosis starts with an observed malfunction of a device (a symptom that something is wrong) and works backward to determine which underlying component(s) might be the cause. The driving force behind model-based diagnosis is that we wish to understand the difference between an observed behavior (what a device actually does) and a predicted behavior (what a device is supposed to do when working correctly). This difference is referred to as a discrepancy. A discrepancy is an outward sign that the device is not working properly, so diagnosis involves the determination of which component is responsible for the discrepant behavior. As is common in the eld (and to simplify the discussion in this section) we assume single point failure, meaning that there is a single source of error one component alone is the cause of the malfunctioning behavior.

Site Management with Dreamweaver Setting Up a New Site Local directory information Remote Info Integrating Design Notes Modifying the Site Map File View Columns Using the Site Window Remote Site and Local Root windows Connect/Disconnect button Get and Put buttons Refresh button Stop Current Task button Check Out/Check In buttons 193 195 196 197 199 201 202 204 205 205 205 207 207 207.

const char* name() const {return p_->name();} double tick() const {return p_->tick();} double tickValue() const {return p_->tickValue();} size_t size() const {return p_->size();} double operator[](size_t n) const {return (*p_)[n];} void assign(size_t n, double price){p_->assign(n, price);} void append(double price){p_->append(price);} void clear(){p_->clear();} Prices& operator=(const Prices& rhs) { if(this != &rhs) { IPrices* tmp = rhs.p_->clone(); delete p_; p_ = tmp; } return *this; } private: IPrices* p_; static IPrices* create(const string& s); };