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is ill de ned when ol = 0 The operation should be corrected to density(m: Real, vol: Real): Real pre: vol > 0 post: result = m/vol We can formalise the consistency conditions by using the notion of weakest precondition of an update behavior The notation [Code]P means that the operation or program statements Code always establish the predicate P Code can be a statement using the syntax described by the metamodel of Figure 64 or some other behavior speci cation language [Code]P is called the weakest precondition of Code with respect to P The formula R = [Code]P means that if R is true when Code starts to execute, P will be true when Code terminates The consistency rules of a class can be expressed precisely using this concept, as follows: 1.

The class invariant must be satis able; that is, there must exist at least one combination of attribute/role values of C in which InvC is true: 1 : T1 ; ; n : Tn ; r 1 : DT1 ; ; r m : DTm InvC [ /att, r /role] where the atti : Ti are the attributes (including inherited attributes) of C and the rolej : DTj represent the roles of C and its ancestors This also con rms that the explicit invariant of C is consistent with superclass invariants, because these are all conjoined to form the complete class invariant of C 2 The initialization of a class always establishes the invariant: [initC ]InvC where initC is the code de ning the constructor of C 3.

De nedness obligations: The invariant of a class should always be well de ned (not contain applications of functions to elements outside their domain, such as division by zero), and the precondition of an operation should ensure that the postcondition or code de nition of this operation is well de ned 4 The precondition and postcondition of each operation must be consistent with the class invariant 5 If an explicit code de nition Codeop is given for an operation op, this must satisfy the pre- and postspeci cation of the operation InvC Preop = [Codeop ]Postop Incompleteness can arise if the data of a class or the effect of an operation omit cases that are required For example, in the lift system ( 2) the class invariants of Lift are incomplete, since they only determine the value of lm, the lift motor, in.

When CActive::Cancel() is called, it rst determines if the active object it has been called on actually has an outstanding request. It does this by checking whether the iActive ag is set (by calling

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