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Because both user-defined conversion sequences use the same conversion function, the rank of the standard conversion sequence is used to determine the best sequence Because an exact match is better than a standard conversion, the function manip(int) is chosen as the best viable function Note that the standard conversion sequences following the user-defined conversion are only used as a criterion of selection if the two user-defined conversion sequences use the same conversion function This is somewhat different from the examples presented at the end of Section 159 In that section, we illustrate how the compiler selects a user-defined conversion to convert a value of a particular type to a given target type In that case both the source and the target types are fixed, and the compiler selects between different userdefined conversions that can convert between these two types Here, two different functions are considered, with different parameter types, and the target types vary If two different parameter types require different user-defined conversions, it is not possible to select one parameter type as being better than another unless the user-defined conversions involve the same conversion function In this case we can use the standard conversions that follow the user-defined conversions to select the best target type For example:

15.4 INVERSION IN GF( pn)

class SmallInt { public: operator int(); operator float(); // }; void compute( float ); void compute( char ); SmallInt si ( 68 ); main() { compute( si ); // ambiguous }

Both compute(float) and compute(char) are viable functions compute(float) is a viable function because the conversion function SmallInt::operator float() can convert the argument of type SmallInt to the type of the function parameter float compute(char) is also a viable function because the conversion function SmallInt::- operator int() can convert the argument of type SmallInt to the type int, and then a standard conversion can convert the result of the conversion function to the type char The user-defined sequences are then

41 58 32 MIT, MIT Roofnet 2002 33 K Tang and M Gerla MAC reliable broadcast in ad hoc networks In Proceedings of IEEE MILCOM 2001, October 2001 34 K Viswanath and K Obraczka An Adaptive Approach to Group Communications in Multi-Hop Ad Hoc Networks In Proceedings of International Conference on Networking, 2002 35 M Kabir Region-Based Adaptation of Diffusion Protocols in MANETs MS thesis, University of Stuttgart, Germany, November 2003 36 S Pleisch, M Balakrishnan, K Birman, and R van Renesse Mistral: Ef cient ooding in mobile ad-hoc networks In MobiHoc 06: Proceedings of the Seventh ACM International Symposium on Mobile Ad Hoc Networking and Computing, New York, ACM Press, New York, 2006, pp 1 12 37 P Rogers and N Abu-Ghazaleh Towards Reliable Network Broadcast in Mobile Ad-Hoc Networks Technical Report, SUNY Binghamton, February 2004 38 P Rogers and N Abu-Ghazaleh.

compute(float): operator float() -> exact match compute(char): operator int() -> standard conversion

Because both user-defined conversion sequences use different conversion functions, it is not possible to determine which function has the best parameter type for the call The rank of the standard conversion sequence is not used to determine the best conversion sequence, and hence the best parameter type The call is flagged by the compiler as ambiguous

There are no conversion functions defined for the classes in the C++ standard library, and many of the constructors taking one argument are declared to be explicit However, many overloaded operators are defined for the classes in the C++ standard library Why do you think this design decision was chosen

file:///F|/WinDDK/resources/CPPPrimer/c++primerhtm (723 / 1065) [2001-3-29 11:32:11]

Directed broadcast: A MAC level primitive for robust network broadcast In Proceedings of the IEEE International Conference on Wireless and Mobile Computing, Networking and Communications (WiMob 2005), August 2005..

Why is the overloaded input operator for class SmallInt defined at the beginning of Section 159 not implemented in the following manner

istream& operator>>( istream &is, SmallInt &si ) { return ( is >> sivalue ); }

Show the possible user-defined conversion sequences for each of the following initializations What is the outcome of each initialization

where the count function returns the number of 1 s in state. The corresponding iterative circuit includes n 2 1 cells. Each of them computes state(i) as a function of a(i) and state(i+1): if state(i+1) 0 and a(i) 0 then state(i) 0; in all other cases state(i) 1. The circuit that generates the output degree is an (n 2 1)-to-log2(n) binary counter. The data path corresponding to Algorithm 8.24 is shown in Figure 15.14. It is made up of the following computation resources:

class LongDouble { operator double(); operator float(); }; extern LongDouble ldObj; (a) int ex1 = ldObj; (b) float ex2 = ldObj;