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Other Data Types C++

Defined data types (typedef)

C++ allows the definition of our own types based on other existing data types. We can do this using the keyword typedef, whose format is:

typedef existing_type new_type_name ;

where existing_type is a C++ fundamental or compound type and new_type_name is the name for the new type we are defining. For example:
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typedef char C;
typedef unsigned int WORD;
typedef char * pChar;
typedef char field [50]; 


In this case we have defined four data types: C, WORD, pChar and field as char, unsigned int, char*char[50] respectively, that we could perfectly use in declarations later as any other valid type:
and
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C mychar, anotherchar, *ptc1;
WORD myword;
pChar ptc2;
field name; 


typedef does not create different types. It only creates synonyms of existing types. That means that the type of myword can be considered to be either WORD or unsigned int, since both are in fact the same type.

typedef can be useful to define an alias for a type that is frequently used within a program. It is also useful to define types when it is possible that we will need to change the type in later versions of our program, or if a type you want to use has a name that is too long or confusing.

Unions

Unions allow one same portion of memory to be accessed as different data types, since all of them are in fact the same location in memory. Its declaration and use is similar to the one of structures but its functionality is totally different:
union union_name {
  member_type1 member_name1;
  member_type2 member_name2;
  member_type3 member_name3;
  .
  .
} object_names;

All the elements of the union declaration occupy the same physical space in memory. Its size is the one of the greatest element of the declaration. For example:
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union mytypes_t {
  char c;
  int i;
  float f;
  } mytypes;


defines three elements:
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mytypes.c
mytypes.i
mytypes.f


each one with a different data type. Since all of them are referring to the same location in memory, the modification of one of the elements will affect the value of all of them. We cannot store different values in them independent of each other.

One of the uses a union may have is to unite an elementary type with an array or structures of smaller elements. For example:
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union mix_t {
  long l;
  struct {
    short hi;
    short lo;
    } s;
  char c[4];
} mix;


defines three names that allow us to access the same group of 4 bytes: mix.l, mix.s and mix.c and which we can use according to how we want to access these bytes, as if they were a single long-type data, as if they were two short elements or as an array of char elements, respectively. I have mixed types, arrays and structures in the union so that you can see the different ways that we can access the data. For a little-endian


The exact alignment and order of the members of a union in memory is platform dependant. Therefore be aware of possible portability issues with this type of use.
system (most PC platforms), this union could be represented as:

Anonymous unions

In C++ we have the option to declare anonymous unions. If we declare a union without any name, the union will be anonymous and we will be able to access its members directly by their member names. For example, look at the difference between these two structure declarations:
structure with regular unionstructure with anonymous union
struct {
  char title[50];
  char author[50];
  union {
    float dollars;
    int yen;
  } price;
} book;
struct {
  char title[50];
  char author[50];
  union {
    float dollars;
    int yen;
  };
} book;

The only difference between the two pieces of code is that in the first one we have given a name to the union (price) and in the second one we have not. The difference is seen when we access the members dollarsyen of an object of this type. For an object of the first type, it would be:
and
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book.price.dollars
book.price.yen


whereas for an object of the second type, it would be:
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book.dollars
book.yen


Once again I remind you that because it is a union and not a struct, the members dollars and yen occupy the same physical space in the memory so they cannot be used to store two different values simultaneously. You can set a value for price in dollars or in yen, but not in both.

Enumerations (enum)

Enumerations create new data types to contain something different that is not limited to the values fundamental data types may take. Its form is the following:
enum enumeration_name {
  value1,
  value2,
  value3,
  .
  .
} object_names;

For example, we could create a new type of variable called colors_t to store colors with the following declaration:
 
enum colors_t {black, blue, green, cyan, red, purple, yellow, white}; 


Notice that we do not include any fundamental data type in the declaration. To say it somehow, we have created a whole new data type from scratch without basing it on any other existing type. The possible values that variables of this new type color_t may take are the new constant values included within braces. For example, once the colors_t enumeration is declared the following expressions will be valid:
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colors_t mycolor;
 
mycolor = blue;
if (mycolor == green) mycolor = red; 


Enumerations are type compatible with numeric variables, so their constants are always assigned an integer numerical value internally. If it is not specified, the integer value equivalent to the first possible value is equivalent to 0 and the following ones follow a +1 progression. Thus, in our data type colors_t that we have defined above, black would be equivalent to 0, blue would be equivalent to 1, green to 2, and so on.

We can explicitly specify an integer value for any of the constant values that our enumerated type can take. If the constant value that follows it is not given an integer value, it is automatically assumed the same value as the previous one plus one. For example:
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enum months_t { january=1, february, march, april,
                may, june, july, august,
                september, october, november, december} y2k;


In this case, variable y2k of enumerated type months_t can contain any of the 12 possible values that go from january to december and that are equivalent to values between 1 and 12 (not between 0 and 11, since we have made january equal to 1).