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To do so, you use the Delete statement as follows: Delete From Table Where ColumnN="Value" Stored procedures A stored procedure is a set of SQL statements used to perform specific tasks A stored procedure resides on the SQL server and can be executed by any user who has the appropriate permissions Because the stored procedures reside on the SQL server, you do not need to transfer SQL statements to the server each time you want to perform a task on the server This reduces the network traffic When you want to execute a procedure, you only need to transfer the name of the procedure However, if the procedure takes any parameters, you also need to transfer the parameters along with the procedure name You can create a stored procedure by using the Create Procedure statement as follows: Create Procedure ProcName As SQL statements Return.

See L Rising, The Pattern Almanac 2000 Addison-Wesley, Boston, 2000

Having factory methods for creating either the super type hierarchy or the complete type hierarchy allows clients to choose which association they want This is important because computing the super type hierarchy is much cheaper than computing a complete hierarchy

multiplier mod m 1 m*1 m*2

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In this statement: ProcName: Represents the name of the stored procedure. SQL statements: Represents the set of SQL statements in the stored procedure. Return: Represents the end of the procedure. Each stored procedure must end with a Return statement. After the stored procedure is created, the SQL server scrutinizes it for any errors. The procedure can be executed by using the Execute or Exec keyword, as follows: Execute ProcName You can also pass parameters or arguments to a stored procedure to perform a specific task based on the parameter. For example, consider the following procedure that displays the price of a product whose ID is passed as a parameter: Create Procedure ProductPrice (@id char (4)) As Select UnitPrice From Products Where ProductID=@id Return This procedure takes a parameter, @id, at the time of execution. To display the price of the product whose ID is "P001", execute this procedure using the following code: Execute ProductPrice "P001"

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time T(M, s) of the circuit presented in Figure 14.9 are C(M, s) 2:CLUT S j Cmult (m j ) s:Cmult (M) Cs-operandadder (M), T(M, s) TLUT maxj (Tmult (m j )) Tmult (M) Ts-operandadder (M):

In contrast to the workspace, the Java model doesn't provide Visitors to traverse its structure There wasn't an urgent need to have such a visitor More importantly, given the lazy nature of the Java model, using a visitor is often not the most efficient way to traverse the Java element tree For example, finding a method by traversing the Java model starting at the root and then drilling down to methods is expensive It will fully populate the element info caches You can perform search operations much faster by using Search Search keeps an index of the Java elements contained in compilation units It allows you to quickly find Java elements without having to create all of the element infos A recursive traversal of the Java element tree can be done using theIParent interface:

(14:19)

IJavaElement element; IJavaElement[] children; if (element instanceof IParent) { IParent parent= (IParent)element; children= parentgetChildren(); }

Table 1-1: Fragment of an ASP.NET Page Trace Category aspx.page Message End ProcessPostD ata Page_Load event handler started Page_Load event handler exit From First(s) 0.000551 From Last(s) 0.000158

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The size of the look-up tables is bounded by s.log2 m bits (m is the greatest modulus). Given the range M, a set of pairwise prime moduli {mi} may be selected as minimal according to some particular criterion ([GAR1959], [SZA1967]). So if a strategy is de ned to select the set of moduli from a given range M, the cost and time complexity can actually be computed as a function of M only. If a parameterized circuit can be synthesized to achieve mod mi multiplication, a low-cost iterative sequential circuit can be designed (Figure 14.10). The cost C(M, s) and computation time T(M, s) of the circuit presented in Figure 14.10 are roughly C(M, s) 2:CLUT (m) Cmult (m) Cmult (M) C2-operandadder (M) Cacc (M), T(M, s) s:(TLUT (m) Tmult (m) Tmult (M) T2-operandadder (M)), where m stands for the greatest modulus of the set {mj}. It is assumed that TLUT (m j ) TLUT (m); Tmult (m j ) Tmult (m); CLUT (m j ) CLUT (m), Cmult (m j ) Cmult (m), 8j, 8j: (14:21) (14:20)

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