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Each element tool is associated with a single domain class Unless you write custom code, the tool creates a single element of this class each time the user drags from the tool to the drawing surface The properties of the new element have their default values as speci ed in the DSL de nition The construction of relationships between the new element and the existing model is governed by an element merge directive, which we ll look at shortly Each connection tool invokes a speci ed connection builder, which governs what elements may be created and the result of creating them You might expect that by analogy with the element tools, each connection tool would be



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{ { (15.22) } arithmetic and trading (heading towards one-point rule) } (3r : r = P-Qxd : 0 ^ r < Q) = { one-point rule } 0 ^ P-Qxd < Q { arithmetic } P P Q-'^Q { for all real x and integer ra, [x\ = m == x -I < m ^ x Or :: 0 ^ r < Q A P = Qxd + r)

ConsoleWriteLine( "Application started"); Task task = new Task(DoWork); ConsoleWriteLine( "Starting thread"); taskStart(); DoWorkSignaledResetEventWait();

DoWork( )

de ned to create instances of a particular domain relationship class; but no, a connection builder can be de ned so as to instantiate any of several relationships, depending on the classes of the two elements the user wants to connect We ll come back to connection tools later in this chapter; rst let s focus on creating elements





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A remainder after dividing by Q is called a remainder modulo Q. (Indeed, P mod Q is sometimes read as P modulo Q.) A modulo-Q number is any number in the range O..Q-1. In this section, we identify addition, multiplication and negation operations on modulo-Q numbers. We do so by seeking distributivity properties of the mod Q function over addition, multiplication and negation.

ConsoleWriteLine( "DoWork() started"); DoWorkSignaledResetEventSet();

ConsoleWriteLine( "Thread executing"); MainSignaledResetEventSet(); taskWait();

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We begin with negation. The problem we consider is whether, for given Q, there is a unary operator e such that, for all P, e(PmodQ) = (-P)modQ . An appropriate definition is calculated as follows. (-P)modQ = r A (-P)-Q = d { { = { (15.6) with P := -P } 0 ^ r < Q A -P = Qxd + r (15.7), in order to introduce P mod Q and P^-Q } arithmetic rewriting the second conjunct in the shape of the second conjunct of (15.6) } O s $ r < Q A -(PmodQ) = Qx(d + P + Q ) + r { We conclude that (-P)modQ = ( - ( P m o d Q ) ) m o d Q . Thus, we define the operation e by, for all integers m, em = (-m)modQ , so that (-P)modQ = e(PmodQ) . (15.25) (15.24) (15.6) with P.d.r := -(PmodQ) , d + P+Q , r } (-(PmodQ))modQ = r A (-(PmodQ)HQ = d + P+Q . 0 ^ r < Q A -(Qx(P-^Q) + PmodQ) = Qxd + r

Element Merge Directives Element merge directives (EMDs) control what relationships are constructed when one element is merged into another A merge happens when one of the following occurs:

ConsoleWriteLine( "DoWork() ending");

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Note that em is a modulo-Q number for all integers m. In particular, em is a modulo-Q number when m is a modulo-Q number. The operation e is called negation modulo Q. We say that the modulo-Q numbers are closed under negation modulo Q. Calling e a 'negation' operator is justified if it has similar algebraic properties to negation in integer (or real) arithmetic. Negation of integers has two properties, namely

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