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The implementation we seek is, thus, an on-line algorithm, similar to the online computation of remainders in integer arithmetic (Section 15.5). The circuitry is required to input an arbitrary sequence of bits, computing, at each successive input bit, the remainder after dividing the polynomial input thus far by the given generator polynomial. When a signal is received that all of the data bits have been input, the remainder stored in the register can be output, bit by bit. A shift register (Figure 16.5) is a fundamental component of computer hardware. It consists of an array of cells, each of which is capable of storing one bit. On receipt of a signal, its basic operation is to simultaneously 'shift' the contents of each cell into the next cell. Suppose the register stores m bits and we regard its contents r m _i, rm-2,..., n, ro as a polynomial r, where Y = rm-ix rm-2x m

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OUTPUT 114:

Not surprisingly, the type parameters, int and string, correspond to the actual types used in the generic method calls However, specifying the type is redundant because the compiler can infer the type from the parameters passed to the method To avoid redundancy, you can exclude the type parameters from the call This is known as type inferencing, and an example appears in Listing 1137 The output appears in Output 115

r :=

ConsoleWriteLine( MathExMax(7, 490)); ConsoleWriteLine( MathExMin("ROUS'", "Fireswamp"));

A bene t here is that it is slightly easier to read if we decide to allow more than one starting state in that case, there would still be one start marker, with more than one pointer to states It s also in tune with standard notion for statecharts CJKW chooses scheme 4

OUTPUT 115:

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where b is the bit that is input to the cell with index 0. hi this assignment, l rxx' represents shifting, the addition of 'b' represents the input of a new bit, and 'mod x m ' represents the loss of the bit with index m-1. Using a shift register with m cells, it is easy to implement the combined operation of multiplying a polynomial by x (i.e. shifting) and adding a multiple of a polynomial Q of degree m, all modulo xm. Figure 16.6 shows the layout of such a circuit. In this figure, the circles marked '+' represent addition modulo 2 (better

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For type inferencing to be successful, the types must match the method signature However, starting with C# 30, the compiler added an enhancement to imply the type parameter as long as the types were implicitly compatible For example, calling the Max<T> method using MathExMax(70, 490) will compile successfully Even though the parameters are not both the same type (int and double), they will both implicitly convert to double, so the method call compiles You can resolve the error by either casting explicitly or including the type argument Also note that you cannot perform type inferencing purely on the return type Parameters are required for type inferencing to be allowed

To make this notation work the following must be there: The Project domain class is removed, because each model corresponds to a single project The mapping from domain model to drawing will be easier to de ne if states all embed directly from the root element (rather than some being embedded in states, as in the draft model) A separate relationship between states is required to represent the transitions This should be a reference relationship To provide for the start mark, we need a separate type of element It must have a unique quali er/key pair among the other states We therefore arrive at the model in Figure 11-15

Specifying Constraints The generic method also allows constraints to be specified For example, you can restrict a type parameter to implement IComparable<T> The constraint is specified immediately following the method header, prior to the curly braces of the method block, as shown in Listing 1138

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