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So, suitable values for a and b are a = x and b - x x y. (Note the implicit use of the associativity of multiplication!) Again applying the assignment axiom, the requirement on c and d is 0 < k = K A xkxy = C A even.k => ( K k - - 2 < K A ck+2xd = C . 0<k = K A xkxy = C A even.k => { heading for introducing 'fc-s-2' we use the fact that 0<k = K A even.k => k = ( k ^ - 2 ) x 2 A 0 < k - 2 < K } O s C k + 2 < K AX ( f c - 2 ) x 2 x y = c { property of powers } (Kk4-2<K A (x'2)k-2xy = C . So, suitable values for c and d are c = x2 and d = y. In summary, taking account of the fact that x is unchanged when the assignment k := k-1 is chosen, and y is unchanged when the assignment k := k-=-2 is chosen, the program we have constructed is {0<k=K A X k x y = C } if true k,y n even.k - k,x



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float n=0f; // Displays: NaN SystemConsoleWriteLine(n / 0);

OUTPUT 37:

Now,

In mathematics, certain mathematical operations are undefined In C#, the result of dividing 0F by the value 0 results in Not a Number, and all attempts to print the output of such a number will result in NaN Similarly, taking the square root of a negative number (SystemMathSqrt(-1)) will result in NaN





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This method has been added to the IssueStateModel class, but it s actually validating a property (Name) of the IssueState class This is a purely performance-driven choice It would have been perfectly possible to place a validation method directly on IssueState and have it check that it had no peer instances with a clashing name However, the scan of all IssueStates would then have been run as many times as there were instances, creating an algorithm with an O(n2) order When you re writing code for a validation method, you are very focused on the individual element, and it s easy to forget that your code is part of a larger algorithm This performance gain, however, like most of its kind, is a trade-off Because this validation method is hosted on IssueStateModel, we can no longer choose to run validation across a subset of IssueState objects, for example, the set currently selected by the user A good compromise is often to maintain central data structures holding data that can be referenced in validation methods and then to place the methods themselves on the individual model elements In this case, this would involve maintaining a centralized dictionary of names of states and checking it from a validation method hosted on IssueState

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A floating-point number could overflow its bounds as well For example, the upper bound of a float type is 34E38 Should the number overflow that bound, the result would be stored as positive infinity and the output of printing the number would be Infinity Similarly, the lower bound of a float type is 34E38, and assigning a value below that bound would result in negative infinity, which would be represented by the string -Infinity Listing 39 produces negative and positive infinity, respectively, and Output 38 shows the results

Solution 10.21. Using Exercise 10.12, we have { 0 < k - = - 2 < K A even.k A xkxy = C } k,x := k+2,x2 So the statement 52 is k , x := k^2 , x2 and the assertion P is 0 < k-^-2 < K. Now, satisfying the postcondition even.k is achieved by doing nothing in the case that k is already even, and subtracting one in the case that k is odd. So, again making use of Exercise 10.12, we postulate that statement SI is the statement if even.k - skip D odd.k > k,y :- k-l,xxy

// Displays: -Infinity SystemConsoleWriteLine(-1f / 0); // Displays: Infinity SystemConsoleWriteLine(3402823E+38f * 2f);

Make validation method code ef cient, especially for classes where there are likely to be a lot of instances in the model This advice is especially relevant to validations marked as running on le open, because these will slow down the perceived startup time of your designer

OUTPUT 38:

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