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// ---- userC ---#include <primerh> #include "userh" namespace cplusplus_primer { // specialization for cplusplus_primer::min() template<> SmallInt min<SmallInt>( SmallInt* array, int size ) { /* */ } } SmallInt asi[4]; int main() { // set the elements of asi using the set() member function using cplusplus_primer::min; // using declaration int size = sizeof(asi) / sizeof(SmallInt); // instantiation of min(SmallInt*,int) min( &asi[0], size ); }

Or we can define the specialization in the same way that we can define any namespace member outside its namespace definition: by qualifying the name of the namespace member by the name of its enclosing namespace

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16 Sep 2015 ... The most common 1D barcodes are Code 39, Code 128 , UPC-A, UPC-E, EAN -8, EAN -13, etc. 2D barcodes include DataMatrix, PDF 417 and QR codes. In order to create a barcode, you have to install a barcode font onto your system and then use that font in any program that supports fonts like Word , WordPad, etc.

// ---- userC ---#include <primerh> #include "userh" // specialization for cplusplus_primer::min() // the name of the specialization is qualified template<> SmallInt cplusplus_primer:: min<SmallInt>( SmallInt* array, int size ) { /* */ } //

Therefore, as the user of a library that contains template definitions, if we want to provide specializations for the templates in the library we must ensure that their definitions are properly placed within the namespace containing the original template definition

rc (k) =

file:///F|/WinDDK/resources/CPPPrimer/c++primerhtm (495 / 1065) [2001-3-29 11:32:09]

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Exercise 1015 We now place the content of the header file <exerciseh> provided in Exercise 1014 in namespace cplusplus_primer How would you change the function main() so that it can instantiate the function template max() located in namespace cplusplus_primer Exercise 1016 Again referring to Exercise 1014, given that the content of the header file < exerciseh> is placed in namespace cplusplus_primer, we want to specialize the function template max() for arrays of objects of class LongDouble We want the template specialization to use the function compareGreater() defined to compare two objects of class type LongDouble like this:

// comparison function for LongDouble objects // returns true if parm1 is greater than parm2 bool compareGreater( const LongDouble &parm1, const LongDouble &parm2 );

The definition of our class LongDouble looks as follows:

class LongDouble { public: LongDouble(double dval) : value(dval) { } void set(double dval) { value = dval; } friend bool compareGreater( const LongDouble &, const LongDouble & ); private: double value; };

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The range, rc , in (14.5) depends only on the length, L, of the road section and the vehicle density within the section, k. The traf c jam density, kjam , is a constant. The value of kF is obtained from (14.3). The density, kc , is the critical density that separates the free- ow traf c from congested traf c (see Section 14.8.1). Figure 14.2 shows the plot of Eq. (14.5). The values of kc and kF are determined for different values of uf . Equation (14.5) indicates that the nonhomogeneous distribution of vehicles results in a considerable increase in the MTR. At the speed of uf = 135 km/hr, the rise in MTR reaches more than six times the value obtained from (14.1).

and D(i) D(i 1):(2 d(i 1)): D(0) and d(0) are initially set to the dividend and the divisor, respectively. The basic cell and the general structure of the Goldschmidt divider are presented in Figure 13.21. As stated in 6, a look-up table procedure can re ne those initial values in order to speed up the convergence process. This alternative is not represented in the basic cell scheme. An important feature of the Goldschmidt basic cell is the independence of the multipliers; so the multiplications may be either performed in parallel or pipelined into a unique multiplier. The pipeline alternative is quite attractive for its lower cost in most design environments. A typical case is that of Xilinx FPGA, where ip- ops are readily available in every slice. The cost and computation time of the Goldschmidt basic cell, using a single pipelined multiplier, are given by Cbasic cell Cppmultiplier (p) Csubtractor (p), Tbasic cell Tppmultiplier (p) Tsubtractor (p): (13:36) (13:37)

Provide the definition for the function compareGreater() and the definition for the specialization of max() that uses this function Write a function main() that sets the elements of the array ad and then calls the specialization of max() to obtain the maximum value in ad; the values to initialize the elements of the array ad should be obtained by reading the values from the standard input cin

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