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The following are repeated from 83 to make the presentation here clearer:

Select Case dayNumber Case 1 ConsoleWriteLine("Sunday") Case 2 ConsoleWriteLine("Monday") etc, up to Case 7 ConsoleWriteLine("Saturday") Case Else ConsoleWriteLine("Not a day") End Select

VariableDeclarator: VariableDeclaratorId VariableDeclaratorId = VariableInitializer VariableDeclaratorId: Identi er VariableDeclaratorId [ ] VariableInitializer: Expression ArrayInitializer

As I described earlier in this chapter, signing your scripts is a simple and effective way to guarantee their identity By globally setting the WSH trust policy, you can prevent your computers from running untrusted scripts There doesn't have to be much expense associated with this technique: You can establish your own Certification Authority (CA) root, use Group Policy to configure all client computers to trust that root, and then use the root to issue yourself a code-signing certificate

Every local variable declaration statement is immediately contained by a block Local variable declaration statements may be intermixed freely with other kinds of statements in the block A local variable declaration can also appear in the header of a for statement ( 1414) In this case it is executed in the same manner as if it were part of a local variable declaration statement

While) for the following tasks:

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1441 Local Variable Declarators and Types Each declarator in a local variable declaration declares one local variable, whose name is the Identi er that appears in the declarator If the optional keyword final appears at the start of the declarator, the variable being declared is a nal variable( 4124) If an annotation a on a local variable declaration corresponds to an annotation type T, and T has a (meta-)annotation m that corresponds to annotationTarget, then m must have an element whose value is annotationElementTypeLOCAL_VARIABLE, or a compile-time error occurs Annotation modi ers are described further in ( 97) The type of the variable is denoted by the Type that appears in the local variable declaration, followed by any bracket pairs that follow the Identi er in the declarator Thus, the local variable declaration:

a) to keep getting numeric values from the user, processing them in some way until a 0 is entered DoLoop Until b) to keep asking a user to enter a date until a valid one has been entered DoLoop

int a, b[], c[][]; int a; int[] b; int[][] c;

c) to read items of data from a disk le (using Value = ReadFromFile()) until an item read can be interpreted as a National Insurance number Do Until <Test here for

is equivalent to the series of declarations:

d) to calculate and print out all of the odd numbers in the range up to 1000 ForNext e) to repeatedly halve the value of a variable until it becomes less than 100 Do WhileLoop 6 A date variable D holds a speci c date Write a ForNext loop that will assign a sequence of dates starting from D and counting through one year in 1-week intervals to a variable incD (Hint: use a Step value in the ForNext loop)

Brackets are allowed in declarators as a nod to the tradition of C and C++ The general rule, however, also means that the local variable declaration: float[][] f[][], g[][][], h[];// Yechh! is equivalent to the series of declarations:

Most modern antivirus software watches for script launches and displays some kind of warning message I don't consider this an effective means of protecting your enterprise from unauthorized scripts; it's difficult to communicate to your users which scripts are "good" and which are "bad," putting them into just as much trouble as before the antivirus solution stepped in to help However, such software can provide an easy-to-deploy means of protecting against scripts, especially if you aren't planning to use your own scripts on users' machines (as in logon scripts)

float[][][][] f; float[][][][][] g; float[][][] h;

7 In 1 in Section 14 on Algorithms, Euclid s algorithm for nding the greatest common divisor of two numbers is given as: 1 Let quotient = m / n, disregarding any fractional part of quotient 2 Let Remainder = m-(quotient * n) 3 Let m = n 4 Let n = quotient 5 If Remainder is not zero, go to step 1 6 Greatest-common divisor is m Implement this algorithm in Visual Basic code in a Sub Main()

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