Raw and Cooked
C++11 has user-defined literals for characters, C strings, integers, and floating-point numbers. Integers and floating-point numbers are available in raw and cooked form. Thanks to C++14, we have built-in literals for binary numbers, C++ strings, complex numbers, and time units.
The four user-defined literals
After the example in the last post user-defined literals I will provide – as promised – the details in this post. To make my intention clear, here are the literal types, including the raw and cooked variations:
How should you read the table? The data type character has the form character_suffix. An example is ‘s’_c. The compiler invokes the literal operator operator”” _c(‘s’). The character is, in this case, a char. C++ supports, in addition to the data type char
the data types wchar_t, char16_t, and char32_t. You can use this type as a base for your C string. I used in the table a char
. The table shows that the compiler maps the C string “hi”_i18 to the literal operator operator”” _i18n(“hi”,2). 2 is the length of the c string.
The compiler can map integers or floating-point numbers to integers (unsigned long long int) or floating-point numbers (long double), but the compiler can also map them to C strings. The first variant is called the cooked form; the second variant is the raw form. The compiler will use the raw form if the literal operator wants its arguments as a C string. If not, it uses the cooked form. If you implement both versions, the compiler will choose the cooked form.
Admittedly, in the last lines is a lot of confusion potential. Therefore, I sum it all up from the perspective of the signatures in the following table. The first column has the signature of the literal operator, the second column is the type of the user-defined literal, and the last column an example for a user-defined literal that fits the signature of the literal operator.
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Calculate it once more
I calculated in the post user-defined literals how many meters I have to go by car on average per week. I made my calculation based on user-defined literals of the type long double in the cooked form. I have to adjust the literal operators to make my calculation in the raw form.
It’s only necessary to convert the arguments of the literal operator from type C string to long double. That is relatively easy to do with the new function std::stold.
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// unit.h #ifndef UNIT_H #define UNIT_H #include <distance.h> namespace Distance{ namespace Unit{ MyDistance operator "" _km(const char* k){ return MyDistance(1000* std::stold(k)); } MyDistance operator "" _m(const char* m){ return MyDistance(std::stold(m)); } MyDistance operator "" _dm(const char* d){ return MyDistance(std::stold(d)/10); } MyDistance operator "" _cm(const char* c){ return MyDistance(std::stold(c)/100); } } } #endif |
Either I have not touched the class MyDistance.
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// distance.h #ifndef DISTANCE_H #define DISTANCE_H #include <iostream> #include <ostream> namespace Distance{ class MyDistance{ public: MyDistance(double i):m(i){} friend MyDistance operator+(const MyDistance& a, const MyDistance& b){ return MyDistance(a.m + b.m); } friend MyDistance operator-(const MyDistance& a,const MyDistance& b){ return MyDistance(a.m - b.m); } friend MyDistance operator*(double m, const MyDistance& a){ return MyDistance(m*a.m); } friend MyDistance operator/(const MyDistance& a, int n){ return MyDistance(a.m/n); } friend std::ostream& operator<< (std::ostream &out, const MyDistance& myDist){ out << myDist.m << " m"; return out; } private: double m; }; } Distance::MyDistance getAverageDistance(std::initializer_list<Distance::MyDistance> inList){ auto sum= Distance::MyDistance{0.0}; for (auto i: inList) sum = sum + i ; return sum/inList.size(); } #endif |
Nor does the main program need a modification.
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// average.cpp #include <distance.h> #include <unit.h> using namespace Distance::Unit; int main(){ std:: cout << std::endl; std::cout << "1.0_km: " << 1.0_km << std::endl; std::cout << "1.0_m: " << 1.0_m << std::endl; std::cout << "1.0_dm: " << 1.0_dm << std::endl; std::cout << "1.0_cm: " << 1.0_cm << std::endl; std::cout << std::endl; std::cout << "0.001 * 1.0_km: " << 0.001 * 1.0_km << std::endl; std::cout << "10 * 1_dm: " << 10 * 1.0_dm << std::endl; std::cout << "100 * 1.0cm: " << 100 * 1.0_cm << std::endl; std::cout << "1_.0km / 1000: " << 1.0_km / 1000 << std::endl; std::cout << std::endl; std::cout << "1.0_km + 2.0_dm + 3.0_dm + 4.0_cm: " << 1.0_km + 2.0_dm + 3.0_dm + 4.0_cm << std::endl; std::cout << std::endl; auto work= 63.0_km; auto workPerDay= 2 * work; auto abbrevationToWork= 5400.0_m; auto workout= 2 * 1600.0_m; auto shopping= 2 * 1200.0_m; auto distPerWeek1= 4*workPerDay-3*abbrevationToWork+ workout+ shopping; auto distPerWeek2= 4*workPerDay-3*abbrevationToWork+ 2*workout; auto distPerWeek3= 4*workout + 2*shopping; auto distPerWeek4= 5*workout + shopping; std::cout << "distPerWeek1: " << distPerWeek1 << std::endl; auto averageDistance= getAverageDistance({distPerWeek1,distPerWeek2,distPerWeek3,distPerWeek4}); std::cout<< "averageDistance: " << averageDistance << std::endl; std::cout << std::endl; } |
Of course, the result is the same.
New built-in literals with C++14
C++ added with C++14 a few new built-in literals. These are built-in literals for binary numbers, C++ strings, complex numbers, and time units. First, here is the overview.
You have to keep a few special rules in mind. The binary numbers start with the prefix 0b. The built-in literals have no underscore. That is different from the user-defined literals. C++ support with C++14 the first time a C++ string literal. So far, C++ supports only C-string literals. That means, for example, that you always have to use a C string literal to initialize a C++ string. That was very strange. The time literals are very convenient because they implicitly know their unit. They are of the type std::chrono::duration.
The base unit for time is the second. My 16-year-old son often complains that his school day is exhausting. Of course, the question arises. How many seconds does my son need for a typical school day? The program answers.
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// literals.cpp #include <iostream> #include <chrono> using namespace std::literals::chrono_literals; int main(){ std::cout << std::endl; auto schoolHour= 45min; auto shortBreak= 300s; auto longBreak= 0.25h; auto schoolWay= 15min; auto homework= 2h; auto schoolDayInSeconds= 2*schoolWay + 6 * schoolHour + 4 * shortBreak + longBreak + homework; std::cout << "School day in seconds: " << schoolDayInSeconds.count() << std::endl; std::cout << "School day in minutes: " << schoolDayInSeconds.count() / 60 << std::endl; std::cout << "School day in hours: " << schoolDayInSeconds.count() / 3600 << std::endl; std::cout << std::endl; |
I think the program is self-explanatory. The suffixes are expressive enough. Making the correct additions is the job of the compiler. The time literals support the base arithmetic addition, subtraction, multiplication, division, and modulo operation.
I have no C++14-compliant compiler at my disposal. Not really an issue. The online compiler on en.cppreference.com gives me the answers
My son needs 27300 seconds for all his task related to school. This is almost a typical working day in Germany of about 8 hours.
What’s next?
The classical enumerations (enum) in C++ have three big disadvantages.
- They convert implicitly to int.
- They introduce their enumerators into the enclosing scope.
- The type of enumerators can not be defined.
In particular, characteristics 1 and 2 are often a reason for bad surprises. The new strong-typed enumerations clear off these issues. Read about it in the next post.
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