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<< (imargin * abs(curPos)) << ") is not enough " << "for transaction strategy[" << (unsigned int)j << "] = " << strategy[j] << ". Use a0 greater than " << a0; throw invalid_argument(s.str()); } // if(total < tmargin) } // if(strategy[j] != 0) // Adjusts cash balance and open equity. cash -= abs(strategy[j]) * costs[j].cost(); cash += p.change(prices[j], costs[j].cost(), strategy[j], j, k, trades); openEquity.push_back(p.openEquity(prices[j], k)); cashBalance.push_back(cash); // Checks for margin call. if(cashBalance[j] + openEquity[j] < mmargin * abs(p.contracts())) { ostringstream s; s << "evaluate_strategy_alg: margin call! Total " << "equity (" << (cashBalance[j] + openEquity[j]) << ") = cash (" << cashBalance[j] << ") + open equity (" << openEquity[j] << ") is less than total maintenance margin " << mmargin * abs(p.contracts()) << " = " << mmargin << " * abs(" << p.contracts() << ") for " << "index = " << (unsigned int)j << ". Use a0 greater than " << a0; throw invalid_argument(s.str()); }

preferring the first for short components and the second in the case of longer expressions. The student is supposed to understand that the whole vector algebra (and vector calculus) has resulted from applications, with concepts that are practical, that is, they are made to measure for standard needs and situations; thus, in this section, the two algebraic operations resulted from forces (forming resultants and changing magnitudes of forces); similarly in the next sections. The restriction to three dimensions (as opposed to n dimensions in the previous two chapters) allows us to visualize concepts, relations, and results and to give geometrical explanations and interpretations. On a higher level, the equivalence of the geometric and the algebraic approach (Theorem 1) would require a consideration of how the various triples of numbers for the various choices of coordinate systems must be related (in terms of coordinate transformations) for a vector to have a norm and direction independent of the choice of coordinate systems. Teaching experience makes it advisable to cover the material in this first section rather slowly and to assign relatively many problems, so that the student gets a feel for vectors in R3 (and R2) and the interrelation between algebraic and geometric aspects.

Although the most popular browsers (Navigator, Internet Explorer, Opera, and StarOf ce) are JavaScript-capable, other browsers still do not support it for a variety of reasons. As a responsible developer, you should hide your scripts from non-JavaScript browsers by commenting out the contents of your script. A browser ignores any tags it doesn t recognize, so the JavaScript-challenged browser will see the <script> tag and ignore it; and then it will see a big, long comment (that actually contains your script) that it will ignore; and, nally, it will come to the </script> tag and ignore that.

/ / Change background color and update the session object if (bkcolor == "RED"){ bkcolor = "BLUE" ; } else { bkcolor = "RED"; 1 session.putValue(BKCOLOR, bkcolor);

A(x) [ r ( x ) S ( x ) ]= Q ( x )

Then the program will get the current user action by using the req. getParameter(ACT1ON) method. Based on the user action, there are three cases to consider as described below: Case 1: SHOW-LOGINSCREEN - In the first case, no session object is retrieved and no action is specified. This occurs when the user accesses the URL for the first time. The program returns the login form to the user so that he can log on to the system. Case 2: AUTHENTICATION - In this case, there is no session object but the action indicates that login is required. This request actually comes from case 1 after the user has submitted the login form to the server. After receiving the request, the program calls the " checklogin ( method to check for user authentication. If the verification is successful, the program will update the shopping cart using the "putvalue(SCART, scart) method. Note that "SCARTI~the session object name, is and ~ ~ s c a ris the actual session object, which is a SCART object as defined in t~~ Figure 6.17. Case 3: DISPLAY-HELLOSCREEN - In the last case, the "start" session object exists. It means that the user has already passed the authentication process before (in case 2), and therefore, he does not need to login again but can go directly to the hello screen by using the "HelloScreen( ) method. For illustrative purposes, a snapshot of the login screen and the hello screen are shown in Figures 6.20 and 6.21, respectively. Note that, in general, a user will log into the system by going through case 1, then case 2, and finally case 3 .

P i ( ) = 1 - P ( a = s i p = si) = 1 -