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15: Remainder Computation struction of the elementary algorithm in Section 15.2 (for both the cases that 0 ^ P and P ^ 0) establishes that there is at least one remainder r and quotient d for all integers P and all strictly positive natural numbers Q. Together, we have thus established that there is a function that maps given integers P and Q, where 0 < Q, to the remainder, r, and quotient, d, after dividing P by Q, as specified formally by (15.1). A specification (a relation between input and output values) has a functional solution if there is exactly one output for each input. Exhibiting an algorithm, no matter how efficient or inefficient, satisfying the specification is the most effective way of demonstrating the existence of at least one solution to a specification. Recognizing that a specification has a functional solution has important consequences for reasoning about the specification. The consequences are realized by naming the function and expressing the functionality by a simple equivalence. (Some logic texts refer to this process as Skolemization.) In the case of the specification (15.1), there are two quantities involved, so we give separate names to each. The standard name in mathematics for the remainder function is 'mod'; the symbol '-r' is used for the quotient. Given integers P and Q, where 0 < Q, P mod Q denotes the remainder, and P + Q denotes the quotient, after dividing P by Q. The existence and uniqueness of these functions is expressed by the calculational rule: r = PmodQ A d = P - Q = 0 ^ r < Q A P = Qxd + r . (15.6)



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Using the lock Keyword Because of the frequent need for synchronization using Monitor in multithreaded code, and the fact that the try/finally block could easily be forgotten, C# provides a special keyword to handle this locking synchronization pattern Listing 194 demonstrates the use of the lock keyword, and Output 193 shows the results

We can build up graphical DSLs like this one from a set of simple diagrammatic conventions such as the following Many of these conventions are derived from UML, which we discuss in more depth later





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using System; using SystemThreading; using SystemThreadingTasks; class Program { readonly static object _Sync = new object(); const int _Total = intMaxValue; static long _Count = 0; public static void Main() { Task task = TaskFactoryStartNew(Decrement); // Increment for (int i = 0; i < _Total; i++) { lock (_Sync) { _Count++; } } taskWait(); ConsoleWriteLine("Count = {0}", _Count); } static void Decrement() { for (int i = 0; i < _Total; i++) { lock (_Sync) { _Count--; }

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Splitting the equivalence into a mutual implication, the '=>' expresses the existence of a solution to (15.1), and the '<=' expresses the uniqueness of a solution to (15.1). We established the existence of a solution by constructing the elementary algorithm of Section 15.2. The uniqueness of the solution was established in Section 15.1. In 6, the symbol' V was used for integer division, but a different definition was given. We show in Section 15.3.3 that the two definitions are equivalent. For the moment, however, we take care to use only properties of -r that are derived from (15.6). The standard convention in mathematics texts is that mod, like -5-, has higher precedence than addition but lower precedence than multiplication. So, for example, m + nmodQ and m + (nmodQ) are equal. Also, raxnmodQ and (raxn) mod Q are equal. Giving multiplication precedence over mod is undoubtedly due to the fact that it is common to denote multiplication by juxtaposition, and the eye naturally groups ra and n together in mnmodQ. When multiplication is explicitly denoted, the algebraic properties make it undesirable to give multiplication precedence over mod. Our own preference is therefore for the opposite convention. However, to avoid confusion with other texts, we take the middle road of including parentheses, even though some may be omitted.

} } }

OUTPUT 193:

Conventions for Representing Structure See Figure 1-11 for examples of structural conventions, including:

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