\chapter{\CFA Enumeration}


\CFA supports C enumeration using the same syntax and semantics for backwards compatibility.
\CFA also extends C-Style enumeration by adding a number of new features that bring enumerations inline with other modern programming languages.
Any enumeration extensions must be intuitive to C programmers both in syntax and semantics.
The following sections detail all of my new contributions to enumerations in \CFA.


\section{Aliasing}

C already provides @const@-style aliasing using the unnamed enumerator \see{\VRef{s:TypeName}}, even if the name @enum@ is misleading (@const@ would be better).
Given the existence of this form, it is straightforward to extend it with types other than integers.
\begin{cfa}
enum E { Size = 20u, PI = 3.14159L, Jack = L"John" };
\end{cfa}
which matches with @const@ aliasing in other programming languages.
Here, the type of the enumerator is the type of the initialization constant, \eg @typeof(20u)@ for @Size@ implies @unsigned int@.
Auto-initialization is restricted to the case where all constants are @int@, matching with C.
As seen in \VRef{s:EnumeratorTyping}, this feature is just a shorthand for multiple typed-enumeration declarations.


\section{Enumerator Unscoping}
\label{s:EnumeratorUnscoping}

In C, unscoped enumerators presents a \Newterm{naming problem} when multiple enumeration types appear in the same scope with duplicate enumerator names.
There is no mechanism in C to resolve these naming conflicts other than renaming one of the duplicates, which may be impossible.

The \CFA type-system allows extensive overloading, including enumerators.
Furthermore, \CFA uses the left-hand of assignment in type resolution to pinpoint the best overloaded name.
Finally, qualification and casting are provided to disambiguate any ambiguous situations.
\begin{cfa}
enum E1 { First, Second, Third, Fourth };
enum E2 { @Fourth@, @Third@, @Second@, @First@ }; $\C{// same enumerator names}$
E1 p() { return Third; }				$\C{// correctly resolved duplicate names}$
E2 p() { return Fourth; }
void foo() {
	E1 e1 = First;   E2 e2 = First;		$\C{// initialization}$
	e1 = Second;   e2 = Second;			$\C{// assignment}$
	e1 = p();   e2 = p();				$\C{// function call}$
	int i = @E1.@First + @E2.@First;	$\C{// disambiguate with qualification}$
	int j = @(E1)@First + @(E2)@First;	$\C{// disambiguate with cast}$
}
\end{cfa}
\CFA overloading allows programmers to use the most meaningful names without fear of name clashes from include files.
In most cases, the type system implicitly disambiguates, otherwise the programmer explicitly disambiguates using qualification or casting.


\section{Enumerator Scoping}

An enumeration can be scoped, using @'!'@, so the enumerator constants are not projected into the enclosing scope.
\begin{cfa}
enum Week @!@ { Mon, Tue, Wed, Thu = 10, Fri, Sat, Sun };
enum RGB @!@ { Red, Green, Blue };
\end{cfa}
Now the enumerators \emph{must} be qualified with the associated enumeration.
\begin{cfa}
Week week = @Week.@Mon;
week = @Week.@Sat;
RGB rgb = @RGB.@Red;
rgb = @RGB.@Blue;
\end{cfa}
It is possible to toggle back to unscoping using the \CFA @with@ clause/statement (see also \CC \lstinline[language=c++]{using enum} in Section~\ref{s:C++RelatedWork}).
\begin{cfa}
with ( @Week@, @RGB@ ) {			$\C{// type names}$
	 week = @Sun@;					$\C{// no qualification}$
	 rgb = @Green@;
}
\end{cfa}
As in Section~\ref{s:EnumeratorUnscoping}, opening multiple scoped enumerations in a @with@ can result in duplicate enumeration names, but \CFA implicit type resolution and explicit qualification/casting handles ambiguities.


\section{Enumeration Pseudo-functions}

Pseudo-functions are function-like operators that do not result in any run-time computations, \ie like @sizeof@, @alignof@, @typeof@.
A pseudo-function call is often substituted with information extracted from the compilation symbol-table, like storage size or alignment associated with the underlying architecture.

The attributes of an enumerator are accessed by pseudo-functions @posE@, @valueE@, and @labelE@.
\begin{cfa}
int jane_pos = @posE@( Names.Jane );   $\C{// 2}$
char * jane_value = @valueE@( Names.Jane ); $\C{// "JANE"}$
char * jane_label = @labelE@( Names.Jane ); $\C{// "Jane"}$
sout | posE( Names.Jane) | labelE( Names.Jane ) | valueE( Names.Jane );
\end{cfa}
Note the ability to print all of an enumerator's properties.


\section{Enumerator Typing}
\label{s:EnumeratorTyping}

\CFA extends the enumeration declaration by parameterizing with a type (like a generic type), allowing enumerators to be assigned any values from the declared type.
Figure~\ref{f:EumeratorTyping} shows a series of examples illustrating that all \CFA types can be use with an enumeration and each type's constants used to set the enumerator constants.
Note, the synonyms @Liz@ and @Beth@ in the last declaration.
Because enumerators are constants, the enumeration type is implicitly @const@, so all the enumerator types in Figure~\ref{f:EumeratorTyping} are logically rewritten with @const@.

C has an implicit type conversion from an enumerator to its base type @int@.
Correspondingly, \CFA has an implicit (safe) conversion from a typed enumerator to its base type.
\begin{cfa}
char currency = Dollar;
string fred = Fred;						$\C{// implicit conversion from char * to \CFA string type}$
Person student = Beth;
\end{cfa}

% \begin{cfa}
% struct S { int i, j; };
% enum( S ) s { A = { 3,  4 }, B = { 7,  8 } };
% enum( @char@ ) Currency { Dollar = '$\textdollar$', Euro = '$\texteuro$', Pound = '$\textsterling$'  };
% enum( @double@ ) Planet { Venus = 4.87, Earth = 5.97, Mars = 0.642  }; // mass
% enum( @char *@ ) Colour { Red = "red", Green = "green", Blue = "blue"  };
% enum( @Currency@ ) Europe { Euro = '$\texteuro$', Pound = '$\textsterling$' }; // intersection
% \end{cfa}

\begin{figure}
\begin{cfa}
// integral
	enum( @char@ ) Currency { Dollar = '$\textdollar$', Cent = '$\textcent$', Yen = '$\textyen$', Pound = '$\textsterling$', Euro = 'E' };
	enum( @signed char@ ) srgb { Red = -1, Green = 0, Blue = 1 };
	enum( @long long int@ ) BigNum { X = 123_456_789_012_345,  Y = 345_012_789_456_123 };
// non-integral
	enum( @double@ ) Math { PI_2 = 1.570796, PI = 3.141597, E = 2.718282 };
	enum( @_Complex@ ) Plane { X = 1.5+3.4i, Y = 7+3i, Z = 0+0.5i };
// pointer
	enum( @const char *@ ) Name { Fred = "FRED", Mary = "MARY", Jane = "JANE" };
	int i, j, k;
	enum( @int *@ ) ptr { I = &i,  J = &j,  K = &k };
	enum( @int &@ ) ref { I = i,   J = j,   K = k };
// tuple
	enum( @[int, int]@ ) { T = [ 1, 2 ] }; $\C{// new \CFA type}$
// function
	void f() {...}   void g() {...}
	enum( @void (*)()@ ) funs { F = f,  G = g };
// aggregate
	struct Person { char * name; int age, height; };
@***@enum( @Person@ ) friends { @Liz@ = { "ELIZABETH", 22, 170 }, @Beth@ = Liz,
									Jon = { "JONATHAN", 35, 190 } };
\end{cfa}
\caption{Enumerator Typing}
\label{f:EumeratorTyping}
\end{figure}

An advantage of the typed enumerations is eliminating the \emph{harmonizing} problem between an enumeration and companion data \see{\VRef{s:Usage}}:
\begin{cfa}
enum( char * ) integral_types {
	chr = "char", schar = "signed char", uschar = "unsigned char",
	sshort = "signed short int", ushort = "unsigned short int",
	sint = "signed int", usint = "unsigned int",
	...
};
\end{cfa}
Note, the enumeration type can be a structure (see @Person@ in Figure~\ref{f:EumeratorTyping}), so it is possible to have the equivalent of multiple arrays of companion data using an array of structures.

While the enumeration type can be any C aggregate, the aggregate's \CFA constructors are not used to evaluate an enumerator's value.
\CFA enumeration constants are compile-time values (static);
calling constructors happens at runtime (dynamic).


\section{Enumeration Inheritance}

\CFA Plan-9 inheritance may be used with enumerations, where Plan-9 inheritance is containment inheritance with implicit unscoping (like a nested unnamed @struct@/@union@ in C).
\begin{cfa}
enum( char * ) Names { /* as above */ };
enum( char * ) Names2 { @inline Names@, Jack = "JACK", Jill = "JILL" };
@***@enum /* inferred */ Names3 { @inline Names2@, Sue = "SUE", Tom = "TOM" };
\end{cfa}
Enumeration @Name2@ inherits all the enumerators and their values from enumeration @Names@ by containment, and a @Names@ enumeration is a subtype of enumeration @Name2@.
Note, enumerators must be unique in inheritance but enumerator values may be repeated.

The enumeration type for the inheriting type must be the same as the inherited type;
hence the enumeration type may be omitted for the inheriting enumeration and it is inferred from the inherited enumeration, as for @Name3@.
% When inheriting from integral types, automatic numbering may be used, so the inheritance placement left to right is important.
Specifically, the inheritance relationship for @Names@ is:
\begin{cfa}
Names $\(\subset\)$ Names2 $\(\subset\)$ Names3 $\(\subset\)$ const char * $\C{// enum type of Names}$
\end{cfa}
For the given function prototypes, the following calls are valid.
\begin{cquote}
\begin{tabular}{ll}
\begin{cfa}
void f( Names );
void g( Names2 );
void h( Names3 );
void j( const char * );
\end{cfa}
&
\begin{cfa}
f( Fred );
g( Fred );   g( Jill );
h( Fred );   h( Jill );   h( Sue );
 j( Fred );    j( Jill );    j( Sue );    j( "WILL" );
\end{cfa}
\end{tabular}
\end{cquote}
Note, the validity of calls is the same for call-by-reference as for call-by-value, and @const@ restrictions are the same as for other types.


\section{Enumerator Control Structures}

Enumerators can be used in multiple contexts.
In most programming languages, an enumerator is implicitly converted to its value (like a typed macro substitution).
However, enumerator synonyms and typed enumerations make this implicit conversion to value incorrect in some contexts.
In these contexts, a programmer's initition assumes an implicit conversion to postion.

For example, an intuitive use of enumerations is with the \CFA @switch@/@choose@ statement, where @choose@ performs an implict @break@ rather than a fall-through at the end of a @case@ clause.
\begin{cquote}
\begin{cfa}
enum Count { First, Second, Third, Fourth };
Count e;
\end{cfa}
\begin{tabular}{ll}
\begin{cfa}

choose( e ) {
	case @First@: ...;
	case @Second@: ...;
	case @Third@: ...;
	case @Fourth@: ...;
}
\end{cfa}
&
\begin{cfa}
// rewrite
choose( @value@( e ) ) {
	case @value@( First ): ...;
	case @value@( Second ): ...;
	case @value@( Third ): ...;
	case @value@( Fourth ): ...;
}
\end{cfa}
\end{tabular}
\end{cquote}
Here, the intuitive code on the left is implicitly transformed into the statndard implementation on the right, using the value of the enumeration variable and enumerators.
However, this implementation is fragile, \eg if the enumeration is changed to:
\begin{cfa}
enum Count { First, Second, Third @= First@, Fourth };
\end{cfa}
which make @Third == First@ and @Fourth == Second@, causing a compilation error because of duplicase @case@ clauses.
To better match with programmer intuition, \CFA toggles between value and position semantics depneding on the language context.
For conditional clauses and switch statments, \CFA uses the robust position implementation.
\begin{cfa}
choose( @position@( e ) ) {
	case @position@( First ): ...;
	case @position@( Second ): ...;
	case @position@( Third ): ...;
	case @position@( Fourth ): ...;
}
\end{cfa}

\begin{cfa}
Count variable_a = First, variable_b = Second, variable_c = Third, variable_d = Fourth;
p(variable_a); // 0
p(variable_b); // 1
p(variable_c); // "Third"
p(variable_d); // 3
\end{cfa}


@if@ statement

@switch@ statement

looping statements


\section{Planet Example}

\VRef[Figure]{f:PlanetExample} shows an archetypal enumeration example illustrating most of the \CFA enumeration features.
Enumeration @Planet@ is a typed enumeration of type @MR@.
Each of the planet enumerators is initialized to a specific mass/radius, @MR@, value.
The unnamed enumeration projects the gravitational-constant enumerator @G@.
The program main iterates through the planets computing the weight on each planet for a given earth weight.

\begin{figure}
\begin{cfa}
struct MR { double mass, radius; };
enum( MR ) Planet {
	//                      mass (kg)   radius (km)
	MERCURY = { 0.330_E24, 2.4397_E6 },
	VENUS      = { 4.869_E24, 6.0518_E6 },
	EARTH       = { 5.976_E24, 6.3781_E6 },
	MOON        = { 7.346_E22, 1.7380_E6 }, $\C{// not a planet}$
	MARS         = { 0.642_E24, 3.3972_E6 },
	JUPITER    = { 1898._E24, 71.492_E6 },
	SATURN     = { 568.8_E24, 60.268_E6 },
	URANUS    = { 86.86_E24, 25.559_E6 },
	NEPTUNE  = { 102.4_E24, 24.746_E6 },
};
enum( double ) { G = 6.6743E-11 }; $\C{// universal gravitational constant (m3 kg-1 s-2)}$

static double surfaceGravity( Planet p ) with( p ) {
	return G * mass / ( radius * radius );
}
static double surfaceWeight( Planet p, double otherMass ) {
	return otherMass * surfaceGravity( p );
}
int main( int argc, char * argv[] ) {
	if ( argc != 2 ) exit | "Usage: " | argv[0] | "earth-weight";
	double earthWeight = convert( argv[1] );
	double mass = earthWeight / surfaceGravity( EARTH );
	for ( p; Planet ) {
		sout | "Your weight on" | labelE(p) | "is" | wd(1,1, surfaceWeight( p, mass )) | "kg";
	}
}

$\$$ planet 100
Your weight on MERCURY is 37.7 kg
Your weight on VENUS is 90.5 kg
Your weight on EARTH is 100.0 kg
Your weight on MOON is 16.6 kg
Your weight on MARS is 37.9 kg
Your weight on JUPITER is 252.8 kg
Your weight on SATURN is 106.6 kg
Your weight on URANUS is 90.5 kg
Your weight on NEPTUNE is 113.8 kg
\end{cfa}
\caption{Planet Example}
\label{f:PlanetExample}
\end{figure}