guile/doc/ref/data-rep.texi

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@c essay \input texinfo
@c essay @c -*-texinfo-*-
@c essay @c %**start of header
@c essay @setfilename data-rep.info
@c essay @settitle Data Representation in Guile
@c essay @c %**end of header

@c essay @include version.texi

@c essay @dircategory The Algorithmic Language Scheme
@c essay @direntry
@c essay * data-rep: (data-rep).  Data Representation in Guile --- how to use
@c essay                 Guile objects in your C code.
@c essay @end direntry

@c essay @setchapternewpage off

@c essay @ifinfo
@c essay Data Representation in Guile

@c essay Copyright (C) 1998, 1999, 2000, 2003, 2006 Free Software Foundation

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@c essay @titlepage
@c essay @sp 10
@c essay @comment The title is printed in a large font.
@c essay @title Data Representation in Guile
@c essay @subtitle $Id: data-rep.texi,v 1.19.2.1 2006-02-12 13:42:50 mvo Exp $
@c essay @subtitle For use with Guile @value{VERSION}
@c essay @author Jim Blandy
@c essay @author Free Software Foundation
@c essay @author @email{jimb@@red-bean.com}
@c essay @c The following two commands start the copyright page.
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@c essay Permission is granted to copy and distribute modified versions of this
@c essay manual under the conditions for verbatim copying, provided that the entire
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@c essay @c @smallbook
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@c essay @headings double


@c essay @node Top, Data Representation in Scheme, (dir), (dir)
@c essay @top Data Representation in Guile

@c essay @ifinfo
@c essay This essay is meant to provide the background necessary to read and
@c essay write C code that manipulates Scheme values in a way that conforms to
@c essay libguile's interface.  If you would like to write or maintain a
@c essay Guile-based application in C or C++, this is the first information you
@c essay need.

@c essay In order to make sense of Guile's @code{SCM_} functions, or read
@c essay libguile's source code, it's essential to have a good grasp of how Guile
@c essay actually represents Scheme values.  Otherwise, a lot of the code, and
@c essay the conventions it follows, won't make very much sense.

@c essay We assume you know both C and Scheme, but we do not assume you are
@c essay familiar with Guile's C interface.
@c essay @end ifinfo


@node Data Representation
@appendix Data Representation in Guile

@strong{by Jim Blandy}

[Due to the rather non-orthogonal and performance-oriented nature of the
SCM interface, you need to understand SCM internals *before* you can use
the SCM API.  That's why this chapter comes first.]

[NOTE: this is Jim Blandy's essay almost entirely unmodified.  It has to
be adapted to fit this manual smoothly.]

In order to make sense of Guile's SCM_ functions, or read libguile's
source code, it's essential to have a good grasp of how Guile actually
represents Scheme values.  Otherwise, a lot of the code, and the
conventions it follows, won't make very much sense.  This essay is meant
to provide the background necessary to read and write C code that
manipulates Scheme values in a way that is compatible with libguile.

We assume you know both C and Scheme, but we do not assume you are
familiar with Guile's implementation.

@menu
* Data Representation in Scheme::       Why things aren't just totally
                                        straightforward, in general terms.
* How Guile does it::                   How to write C code that manipulates
                                        Guile values, with an explanation
                                        of Guile's garbage collector.
@end menu

@node Data Representation in Scheme
@section Data Representation in Scheme

Scheme is a latently-typed language; this means that the system cannot,
in general, determine the type of a given expression at compile time.
Types only become apparent at run time.  Variables do not have fixed
types; a variable may hold a pair at one point, an integer at the next,
and a thousand-element vector later.  Instead, values, not variables,
have fixed types.

In order to implement standard Scheme functions like @code{pair?} and
@code{string?} and provide garbage collection, the representation of
every value must contain enough information to accurately determine its
type at run time.  Often, Scheme systems also use this information to
determine whether a program has attempted to apply an operation to an
inappropriately typed value (such as taking the @code{car} of a string).

Because variables, pairs, and vectors may hold values of any type,
Scheme implementations use a uniform representation for values --- a
single type large enough to hold either a complete value or a pointer
to a complete value, along with the necessary typing information.

The following sections will present a simple typing system, and then
make some refinements to correct its major weaknesses.  However, this is
not a description of the system Guile actually uses.  It is only an
illustration of the issues Guile's system must address.  We provide all
the information one needs to work with Guile's data in @ref{How Guile
does it}.


@menu
* A Simple Representation::     
* Faster Integers::             
* Cheaper Pairs::               
* Guile Is Hairier::            
@end menu

@node A Simple Representation
@subsection A Simple Representation

The simplest way to meet the above requirements in C would be to
represent each value as a pointer to a structure containing a type
indicator, followed by a union carrying the real value.  Assuming that
@code{SCM} is the name of our universal type, we can write:

@example
enum type @{ integer, pair, string, vector, ... @};

typedef struct value *SCM;

struct value @{
  enum type type;
  union @{
    int integer;
    struct @{ SCM car, cdr; @} pair;
    struct @{ int length; char *elts; @} string;
    struct @{ int length; SCM  *elts; @} vector;
    ...
  @} value;
@};
@end example
with the ellipses replaced with code for the remaining Scheme types.

This representation is sufficient to implement all of Scheme's
semantics.  If @var{x} is an @code{SCM} value:
@itemize @bullet
@item
  To test if @var{x} is an integer, we can write @code{@var{x}->type == integer}.
@item
  To find its value, we can write @code{@var{x}->value.integer}.
@item
  To test if @var{x} is a vector, we can write @code{@var{x}->type == vector}.
@item
  If we know @var{x} is a vector, we can write
  @code{@var{x}->value.vector.elts[0]} to refer to its first element.
@item
  If we know @var{x} is a pair, we can write
  @code{@var{x}->value.pair.car} to extract its car.
@end itemize


@node Faster Integers
@subsection Faster Integers

Unfortunately, the above representation has a serious disadvantage.  In
order to return an integer, an expression must allocate a @code{struct
value}, initialize it to represent that integer, and return a pointer to
it.  Furthermore, fetching an integer's value requires a memory
reference, which is much slower than a register reference on most
processors.  Since integers are extremely common, this representation is
too costly, in both time and space.  Integers should be very cheap to
create and manipulate.

One possible solution comes from the observation that, on many
architectures, structures must be aligned on a four-byte boundary.
(Whether or not the machine actually requires it, we can write our own
allocator for @code{struct value} objects that assures this is true.)
In this case, the lower two bits of the structure's address are known to
be zero.

This gives us the room we need to provide an improved representation
for integers.  We make the following rules:
@itemize @bullet
@item
If the lower two bits of an @code{SCM} value are zero, then the SCM
value is a pointer to a @code{struct value}, and everything proceeds as
before.
@item
Otherwise, the @code{SCM} value represents an integer, whose value
appears in its upper bits.
@end itemize

Here is C code implementing this convention:
@example
enum type @{ pair, string, vector, ... @};

typedef struct value *SCM;

struct value @{
  enum type type;
  union @{
    struct @{ SCM car, cdr; @} pair;
    struct @{ int length; char *elts; @} string;
    struct @{ int length; SCM  *elts; @} vector;
    ...
  @} value;
@};

#define POINTER_P(x) (((int) (x) & 3) == 0)
#define INTEGER_P(x) (! POINTER_P (x))

#define GET_INTEGER(x)  ((int) (x) >> 2)
#define MAKE_INTEGER(x) ((SCM) (((x) << 2) | 1))
@end example

Notice that @code{integer} no longer appears as an element of @code{enum
type}, and the union has lost its @code{integer} member.  Instead, we
use the @code{POINTER_P} and @code{INTEGER_P} macros to make a coarse
classification of values into integers and non-integers, and do further
type testing as before.

Here's how we would answer the questions posed above (again, assume
@var{x} is an @code{SCM} value):
@itemize @bullet
@item
  To test if @var{x} is an integer, we can write @code{INTEGER_P (@var{x})}.
@item
  To find its value, we can write @code{GET_INTEGER (@var{x})}.
@item
  To test if @var{x} is a vector, we can write:
@example
  @code{POINTER_P (@var{x}) && @var{x}->type == vector}
@end example
  Given the new representation, we must make sure @var{x} is truly a
  pointer before we dereference it to determine its complete type.
@item
  If we know @var{x} is a vector, we can write
  @code{@var{x}->value.vector.elts[0]} to refer to its first element, as
  before.
@item
  If we know @var{x} is a pair, we can write
  @code{@var{x}->value.pair.car} to extract its car, just as before.
@end itemize

This representation allows us to operate more efficiently on integers
than the first.  For example, if @var{x} and @var{y} are known to be
integers, we can compute their sum as follows:
@example
MAKE_INTEGER (GET_INTEGER (@var{x}) + GET_INTEGER (@var{y}))
@end example
Now, integer math requires no allocation or memory references.  Most
real Scheme systems actually use an even more efficient representation,
but this essay isn't about bit-twiddling.  (Hint: what if pointers had
@code{01} in their least significant bits, and integers had @code{00}?)


@node Cheaper Pairs
@subsection Cheaper Pairs

However, there is yet another issue to confront.  Most Scheme heaps
contain more pairs than any other type of object; Jonathan Rees says
that pairs occupy 45% of the heap in his Scheme implementation, Scheme
48.  However, our representation above spends three @code{SCM}-sized
words per pair --- one for the type, and two for the @sc{car} and
@sc{cdr}.  Is there any way to represent pairs using only two words?

Let us refine the convention we established earlier.  Let us assert
that:
@itemize @bullet
@item
  If the bottom two bits of an @code{SCM} value are @code{#b00}, then
  it is a pointer, as before.
@item
  If the bottom two bits are @code{#b01}, then the upper bits are an
  integer.  This is a bit more restrictive than before.
@item
  If the bottom two bits are @code{#b10}, then the value, with the bottom
  two bits masked out, is the address of a pair.
@end itemize

Here is the new C code:
@example
enum type @{ string, vector, ... @};

typedef struct value *SCM;

struct value @{
  enum type type;
  union @{
    struct @{ int length; char *elts; @} string;
    struct @{ int length; SCM  *elts; @} vector;
    ...
  @} value;
@};

struct pair @{
  SCM car, cdr;
@};

#define POINTER_P(x) (((int) (x) & 3) == 0)

#define INTEGER_P(x)  (((int) (x) & 3) == 1)
#define GET_INTEGER(x)  ((int) (x) >> 2)
#define MAKE_INTEGER(x) ((SCM) (((x) << 2) | 1))

#define PAIR_P(x) (((int) (x) & 3) == 2)
#define GET_PAIR(x) ((struct pair *) ((int) (x) & ~3))
@end example

Notice that @code{enum type} and @code{struct value} now only contain
provisions for vectors and strings; both integers and pairs have become
special cases.  The code above also assumes that an @code{int} is large
enough to hold a pointer, which isn't generally true.


Our list of examples is now as follows:
@itemize @bullet
@item
  To test if @var{x} is an integer, we can write @code{INTEGER_P
  (@var{x})}; this is as before.
@item
  To find its value, we can write @code{GET_INTEGER (@var{x})}, as
  before.
@item
  To test if @var{x} is a vector, we can write:
@example
  @code{POINTER_P (@var{x}) && @var{x}->type == vector}
@end example
  We must still make sure that @var{x} is a pointer to a @code{struct
  value} before dereferencing it to find its type.
@item
  If we know @var{x} is a vector, we can write
  @code{@var{x}->value.vector.elts[0]} to refer to its first element, as
  before.
@item
  We can write @code{PAIR_P (@var{x})} to determine if @var{x} is a
  pair, and then write @code{GET_PAIR (@var{x})->car} to refer to its
  car.
@end itemize

This change in representation reduces our heap size by 15%.  It also
makes it cheaper to decide if a value is a pair, because no memory
references are necessary; it suffices to check the bottom two bits of
the @code{SCM} value.  This may be significant when traversing lists, a
common activity in a Scheme system.

Again, most real Scheme systems use a slightly different implementation;
for example, if GET_PAIR subtracts off the low bits of @code{x}, instead
of masking them off, the optimizer will often be able to combine that
subtraction with the addition of the offset of the structure member we
are referencing, making a modified pointer as fast to use as an
unmodified pointer.


@node Guile Is Hairier
@subsection Guile Is Hairier

We originally started with a very simple typing system --- each object
has a field that indicates its type.  Then, for the sake of efficiency
in both time and space, we moved some of the typing information directly
into the @code{SCM} value, and left the rest in the @code{struct value}.
Guile itself employs a more complex hierarchy, storing finer and finer
gradations of type information in different places, depending on the
object's coarser type.

In the author's opinion, Guile could be simplified greatly without
significant loss of efficiency, but the simplified system would still be
more complex than what we've presented above.


@node How Guile does it
@section How Guile does it

Here we present the specifics of how Guile represents its data.  We
don't go into complete detail; an exhaustive description of Guile's
system would be boring, and we do not wish to encourage people to write
code which depends on its details anyway.  We do, however, present
everything one need know to use Guile's data.

This section is in limbo.  It used to document the 'low-level' C API
of Guile that was used both by clients of libguile and by libguile
itself.

In the future, clients should only need to look into the sections
@ref{Programming in C} and @ref{API Reference}.  This section will in
the end only contain stuff about the internals of Guile.

@menu
* General Rules::               
* Conservative GC::          
* Immediates vs Non-immediates::  
* Immediate Datatypes::         
* Non-immediate Datatypes::     
* Signalling Type Errors::      
* Unpacking the SCM type::
@end menu

@node General Rules
@subsection General Rules

Any code which operates on Guile datatypes must @code{#include} the
header file @code{<libguile.h>}.  This file contains a definition for
the @code{SCM} typedef (Guile's universal type, as in the examples
above), and definitions and declarations for a host of macros and
functions that operate on @code{SCM} values.

All identifiers declared by @code{<libguile.h>} begin with @code{scm_}
or @code{SCM_}.

@c [[I wish this were true, but I don't think it is at the moment. -JimB]]
@c Macros do not evaluate their arguments more than once, unless documented
@c to do so.

The functions described here generally check the types of their
@code{SCM} arguments, and signal an error if their arguments are of an
inappropriate type.  Macros generally do not, unless that is their
specified purpose.  You must verify their argument types beforehand, as
necessary.

Macros and functions that return a boolean value have names ending in
@code{P} or @code{_p} (for ``predicate'').  Those that return a negated
boolean value have names starting with @code{SCM_N}.  For example,
@code{SCM_IMP (@var{x})} is a predicate which returns non-zero iff
@var{x} is an immediate value (an @code{IM}).  @code{SCM_NCONSP
(@var{x})} is a predicate which returns non-zero iff @var{x} is
@emph{not} a pair object (a @code{CONS}).


@node Conservative GC
@subsection Conservative Garbage Collection

Aside from the latent typing, the major source of constraints on a
Scheme implementation's data representation is the garbage collector.
The collector must be able to traverse every live object in the heap, to
determine which objects are not live.

There are many ways to implement this, but Guile uses an algorithm
called @dfn{mark and sweep}.  The collector scans the system's global
variables and the local variables on the stack to determine which
objects are immediately accessible by the C code.  It then scans those
objects to find the objects they point to, @i{et cetera}.  The collector
sets a @dfn{mark bit} on each object it finds, so each object is
traversed only once.  This process is called @dfn{tracing}.

When the collector can find no unmarked objects pointed to by marked
objects, it assumes that any objects that are still unmarked will never
be used by the program (since there is no path of dereferences from any
global or local variable that reaches them) and deallocates them.

In the above paragraphs, we did not specify how the garbage collector
finds the global and local variables; as usual, there are many different
approaches.  Frequently, the programmer must maintain a list of pointers
to all global variables that refer to the heap, and another list
(adjusted upon entry to and exit from each function) of local variables,
for the collector's benefit.

The list of global variables is usually not too difficult to maintain,
since global variables are relatively rare.  However, an explicitly
maintained list of local variables (in the author's personal experience)
is a nightmare to maintain.  Thus, Guile uses a technique called
@dfn{conservative garbage collection}, to make the local variable list
unnecessary.

The trick to conservative collection is to treat the stack as an
ordinary range of memory, and assume that @emph{every} word on the stack
is a pointer into the heap.  Thus, the collector marks all objects whose
addresses appear anywhere in the stack, without knowing for sure how
that word is meant to be interpreted.

Obviously, such a system will occasionally retain objects that are
actually garbage, and should be freed.  In practice, this is not a
problem.  The alternative, an explicitly maintained list of local
variable addresses, is effectively much less reliable, due to programmer
error.

To accommodate this technique, data must be represented so that the
collector can accurately determine whether a given stack word is a
pointer or not.  Guile does this as follows:

@itemize @bullet
@item
Every heap object has a two-word header, called a @dfn{cell}.  Some
objects, like pairs, fit entirely in a cell's two words; others may
store pointers to additional memory in either of the words.  For
example, strings and vectors store their length in the first word, and a
pointer to their elements in the second.

@item
Guile allocates whole arrays of cells at a time, called @dfn{heap
segments}.  These segments are always allocated so that the cells they
contain fall on eight-byte boundaries, or whatever is appropriate for
the machine's word size.  Guile keeps all cells in a heap segment
initialized, whether or not they are currently in use.

@item
Guile maintains a sorted table of heap segments.
@end itemize

Thus, given any random word @var{w} fetched from the stack, Guile's
garbage collector can consult the table to see if @var{w} falls within a
known heap segment, and check @var{w}'s alignment.  If both tests pass,
the collector knows that @var{w} is a valid pointer to a cell,
intentional or not, and proceeds to trace the cell.

Note that heap segments do not contain all the data Guile uses; cells
for objects like vectors and strings contain pointers to other memory
areas.  However, since those pointers are internal, and not shared among
many pieces of code, it is enough for the collector to find the cell,
and then use the cell's type to find more pointers to trace.


@node Immediates vs Non-immediates
@subsection Immediates vs Non-immediates

Guile classifies Scheme objects into two kinds: those that fit entirely
within an @code{SCM}, and those that require heap storage.

The former class are called @dfn{immediates}.  The class of immediates
includes small integers, characters, boolean values, the empty list, the
mysterious end-of-file object, and some others.

The remaining types are called, not surprisingly, @dfn{non-immediates}.
They include pairs, procedures, strings, vectors, and all other data
types in Guile.

@deftypefn Macro int SCM_IMP (SCM @var{x})
Return non-zero iff @var{x} is an immediate object.
@end deftypefn

@deftypefn Macro int SCM_NIMP (SCM @var{x})
Return non-zero iff @var{x} is a non-immediate object.  This is the
exact complement of @code{SCM_IMP}, above.
@end deftypefn

Note that for versions of Guile prior to 1.4 it was necessary to use the
@code{SCM_NIMP} macro before calling a finer-grained predicate to
determine @var{x}'s type, such as @code{SCM_CONSP} or
@code{SCM_VECTORP}.  This is no longer required: the definitions of all
Guile type predicates now include a call to @code{SCM_NIMP} where
necessary.


@node Immediate Datatypes
@subsection Immediate Datatypes

The following datatypes are immediate values; that is, they fit entirely
within an @code{SCM} value.  The @code{SCM_IMP} and @code{SCM_NIMP}
macros will distinguish these from non-immediates; see @ref{Immediates
vs Non-immediates} for an explanation of the distinction.

Note that the type predicates for immediate values work correctly on any
@code{SCM} value; you do not need to call @code{SCM_IMP} first, to
establish that a value is immediate.

@menu
* Integer Data::                    
* Character Data::                  
* Boolean Data::                    
* Unique Values::               
@end menu

@node Integer Data
@subsubsection Integers

Here are functions for operating on small integers, that fit within an
@code{SCM}.  Such integers are called @dfn{immediate numbers}, or
@dfn{INUMs}.  In general, INUMs occupy all but two bits of an
@code{SCM}.

Bignums and floating-point numbers are non-immediate objects, and have
their own, separate accessors.  The functions here will not work on
them.  This is not as much of a problem as you might think, however,
because the system never constructs bignums that could fit in an INUM,
and never uses floating point values for exact integers.

@deftypefn Macro int SCM_INUMP (SCM @var{x})
Return non-zero iff @var{x} is a small integer value.
@end deftypefn

@deftypefn Macro int SCM_NINUMP (SCM @var{x})
The complement of SCM_INUMP.
@end deftypefn

@deftypefn Macro int SCM_INUM (SCM @var{x})
Return the value of @var{x} as an ordinary, C integer.  If @var{x}
is not an INUM, the result is undefined.
@end deftypefn

@deftypefn Macro SCM SCM_MAKINUM (int @var{i})
Given a C integer @var{i}, return its representation as an @code{SCM}.
This function does not check for overflow.
@end deftypefn


@node Character Data
@subsubsection Characters

Here are functions for operating on characters.

@deftypefn Macro int SCM_CHARP (SCM @var{x})
Return non-zero iff @var{x} is a character value.
@end deftypefn

@deftypefn Macro {unsigned int} SCM_CHAR (SCM @var{x})
Return the value of @code{x} as a C character.  If @var{x} is not a
Scheme character, the result is undefined.
@end deftypefn

@deftypefn Macro SCM SCM_MAKE_CHAR (int @var{c})
Given a C character @var{c}, return its representation as a Scheme
character value.
@end deftypefn


@node Boolean Data
@subsubsection Booleans

Booleans are represented as two specific immediate SCM values,
@code{SCM_BOOL_T} and @code{SCM_BOOL_F}.  @xref{Booleans}, for more
information.

@node Unique Values
@subsubsection Unique Values

The immediate values that are neither small integers, characters, nor
booleans are all unique values --- that is, datatypes with only one
instance.

@deftypefn Macro SCM SCM_EOL
The Scheme empty list object, or ``End Of List'' object, usually written
in Scheme as @code{'()}.
@end deftypefn

@deftypefn Macro SCM SCM_EOF_VAL
The Scheme end-of-file value.  It has no standard written
representation, for obvious reasons.
@end deftypefn

@deftypefn Macro SCM SCM_UNSPECIFIED
The value returned by expressions which the Scheme standard says return
an ``unspecified'' value.

This is sort of a weirdly literal way to take things, but the standard
read-eval-print loop prints nothing when the expression returns this
value, so it's not a bad idea to return this when you can't think of
anything else helpful.
@end deftypefn

@deftypefn Macro SCM SCM_UNDEFINED
The ``undefined'' value.  Its most important property is that is not
equal to any valid Scheme value.  This is put to various internal uses
by C code interacting with Guile.

For example, when you write a C function that is callable from Scheme
and which takes optional arguments, the interpreter passes
@code{SCM_UNDEFINED} for any arguments you did not receive.

We also use this to mark unbound variables.
@end deftypefn

@deftypefn Macro int SCM_UNBNDP (SCM @var{x})
Return true if @var{x} is @code{SCM_UNDEFINED}.  Apply this to a
symbol's value to see if it has a binding as a global variable.
@end deftypefn


@node Non-immediate Datatypes
@subsection Non-immediate Datatypes 

A non-immediate datatype is one which lives in the heap, either because
it cannot fit entirely within a @code{SCM} word, or because it denotes a
specific storage location (in the nomenclature of the Revised^5 Report
on Scheme).

The @code{SCM_IMP} and @code{SCM_NIMP} macros will distinguish these
from immediates; see @ref{Immediates vs Non-immediates}.

Given a cell, Guile distinguishes between pairs and other non-immediate
types by storing special @dfn{tag} values in a non-pair cell's car, that
cannot appear in normal pairs.  A cell with a non-tag value in its car
is an ordinary pair.  The type of a cell with a tag in its car depends
on the tag; the non-immediate type predicates test this value.  If a tag
value appears elsewhere (in a vector, for example), the heap may become
corrupted.

Note how the type information for a non-immediate object is split
between the @code{SCM} word and the cell that the @code{SCM} word points
to.  The @code{SCM} word itself only indicates that the object is
non-immediate --- in other words stored in a heap cell.  The tag stored
in the first word of the heap cell indicates more precisely the type of
that object.

The type predicates for non-immediate values work correctly on any
@code{SCM} value; you do not need to call @code{SCM_NIMP} first, to
establish that a value is non-immediate.

@menu
* Pair Data::                       
* Vector Data::                     
* Procedures::                  
* Closures::                    
* Subrs::                       
* Port Data::                       
@end menu


@node Pair Data
@subsubsection Pairs

Pairs are the essential building block of list structure in Scheme.  A
pair object has two fields, called the @dfn{car} and the @dfn{cdr}.

It is conventional for a pair's @sc{car} to contain an element of a
list, and the @sc{cdr} to point to the next pair in the list, or to
contain @code{SCM_EOL}, indicating the end of the list.  Thus, a set of
pairs chained through their @sc{cdr}s constitutes a singly-linked list.
Scheme and libguile define many functions which operate on lists
constructed in this fashion, so although lists chained through the
@sc{car}s of pairs will work fine too, they may be less convenient to
manipulate, and receive less support from the community.

Guile implements pairs by mapping the @sc{car} and @sc{cdr} of a pair
directly into the two words of the cell.


@deftypefn Macro int SCM_CONSP (SCM @var{x})
Return non-zero iff @var{x} is a Scheme pair object.
@end deftypefn

@deftypefn Macro int SCM_NCONSP (SCM @var{x})
The complement of SCM_CONSP.
@end deftypefn

@deftypefun SCM scm_cons (SCM @var{car}, SCM @var{cdr})
Allocate (``CONStruct'') a new pair, with @var{car} and @var{cdr} as its
contents.
@end deftypefun

The macros below perform no type checking.  The results are undefined if
@var{cell} is an immediate.  However, since all non-immediate Guile
objects are constructed from cells, and these macros simply return the
first element of a cell, they actually can be useful on datatypes other
than pairs.  (Of course, it is not very modular to use them outside of
the code which implements that datatype.)

@deftypefn Macro SCM SCM_CAR (SCM @var{cell})
Return the @sc{car}, or first field, of @var{cell}.
@end deftypefn

@deftypefn Macro SCM SCM_CDR (SCM @var{cell})
Return the @sc{cdr}, or second field, of @var{cell}.
@end deftypefn

@deftypefn Macro void SCM_SETCAR (SCM @var{cell}, SCM @var{x})
Set the @sc{car} of @var{cell} to @var{x}.
@end deftypefn

@deftypefn Macro void SCM_SETCDR (SCM @var{cell}, SCM @var{x})
Set the @sc{cdr} of @var{cell} to @var{x}.
@end deftypefn

@deftypefn Macro SCM SCM_CAAR (SCM @var{cell})
@deftypefnx Macro SCM SCM_CADR (SCM @var{cell})
@deftypefnx Macro SCM SCM_CDAR (SCM @var{cell}) @dots{}
@deftypefnx Macro SCM SCM_CDDDDR (SCM @var{cell})
Return the @sc{car} of the @sc{car} of @var{cell}, the @sc{car} of the
@sc{cdr} of @var{cell}, @i{et cetera}.
@end deftypefn


@node Vector Data
@subsubsection Vectors, Strings, and Symbols

Vectors, strings, and symbols have some properties in common.  They all
have a length, and they all have an array of elements.  In the case of a
vector, the elements are @code{SCM} values; in the case of a string or
symbol, the elements are characters.

All these types store their length (along with some tagging bits) in the
@sc{car} of their header cell, and store a pointer to the elements in
their @sc{cdr}.  Thus, the @code{SCM_CAR} and @code{SCM_CDR} macros
are (somewhat) meaningful when applied to these datatypes.

@deftypefn Macro int SCM_VECTORP (SCM @var{x})
Return non-zero iff @var{x} is a vector.
@end deftypefn

@deftypefn Macro int SCM_STRINGP (SCM @var{x})
Return non-zero iff @var{x} is a string.
@end deftypefn

@deftypefn Macro int SCM_SYMBOLP (SCM @var{x})
Return non-zero iff @var{x} is a symbol.
@end deftypefn

@deftypefn Macro int SCM_VECTOR_LENGTH (SCM @var{x})
@deftypefnx Macro int SCM_STRING_LENGTH (SCM @var{x})
@deftypefnx Macro int SCM_SYMBOL_LENGTH (SCM @var{x})
Return the length of the object @var{x}.  The result is undefined if
@var{x} is not a vector, string, or symbol, respectively.
@end deftypefn

@deftypefn Macro {SCM *} SCM_VECTOR_BASE (SCM @var{x})
Return a pointer to the array of elements of the vector @var{x}.
The result is undefined if @var{x} is not a vector.
@end deftypefn

@deftypefn Macro {char *} SCM_STRING_CHARS (SCM @var{x})
@deftypefnx Macro {char *} SCM_SYMBOL_CHARS (SCM @var{x})
Return a pointer to the characters of @var{x}.  The result is undefined
if @var{x} is not a symbol or string, respectively.
@end deftypefn

There are also a few magic values stuffed into memory before a symbol's
characters, but you don't want to know about those.  What cruft!

Note that @code{SCM_VECTOR_BASE}, @code{SCM_STRING_CHARS} and
@code{SCM_SYMBOL_CHARS} return pointers to data within the respective
object.  Care must be taken that the object is not garbage collected
while that data is still being accessed.  This is the same as for a
smob, @xref{Remembering During Operations}.


@node Procedures
@subsubsection Procedures

Guile provides two kinds of procedures: @dfn{closures}, which are the
result of evaluating a @code{lambda} expression, and @dfn{subrs}, which
are C functions packaged up as Scheme objects, to make them available to
Scheme programmers.

(There are actually other sorts of procedures: compiled closures, and
continuations; see the source code for details about them.)

@deftypefun SCM scm_procedure_p (SCM @var{x})
Return @code{SCM_BOOL_T} iff @var{x} is a Scheme procedure object, of
any sort.  Otherwise, return @code{SCM_BOOL_F}.
@end deftypefun


@node Closures
@subsubsection Closures

[FIXME: this needs to be further subbed, but texinfo has no subsubsub]

A closure is a procedure object, generated as the value of a
@code{lambda} expression in Scheme.  The representation of a closure is
straightforward --- it contains a pointer to the code of the lambda
expression from which it was created, and a pointer to the environment
it closes over.

In Guile, each closure also has a property list, allowing the system to
store information about the closure.  I'm not sure what this is used for
at the moment --- the debugger, maybe?

@deftypefn Macro int SCM_CLOSUREP (SCM @var{x})
Return non-zero iff @var{x} is a closure.
@end deftypefn

@deftypefn Macro SCM SCM_PROCPROPS (SCM @var{x})
Return the property list of the closure @var{x}.  The results are
undefined if @var{x} is not a closure.
@end deftypefn

@deftypefn Macro void SCM_SETPROCPROPS (SCM @var{x}, SCM @var{p})
Set the property list of the closure @var{x} to @var{p}.  The results
are undefined if @var{x} is not a closure.
@end deftypefn

@deftypefn Macro SCM SCM_CODE (SCM @var{x})
Return the code of the closure @var{x}.  The result is undefined if
@var{x} is not a closure.

This function should probably only be used internally by the
interpreter, since the representation of the code is intimately
connected with the interpreter's implementation.
@end deftypefn

@deftypefn Macro SCM SCM_ENV (SCM @var{x})
Return the environment enclosed by @var{x}.
The result is undefined if @var{x} is not a closure.

This function should probably only be used internally by the
interpreter, since the representation of the environment is intimately
connected with the interpreter's implementation.
@end deftypefn


@node Subrs
@subsubsection Subrs

[FIXME: this needs to be further subbed, but texinfo has no subsubsub]

A subr is a pointer to a C function, packaged up as a Scheme object to
make it callable by Scheme code.  In addition to the function pointer,
the subr also contains a pointer to the name of the function, and
information about the number of arguments accepted by the C function, for
the sake of error checking.

There is no single type predicate macro that recognizes subrs, as
distinct from other kinds of procedures.  The closest thing is
@code{scm_procedure_p}; see @ref{Procedures}.

@deftypefn Macro {char *} SCM_SNAME (@var{x})
Return the name of the subr @var{x}.  The result is undefined if
@var{x} is not a subr.
@end deftypefn

@deftypefun SCM scm_c_define_gsubr (char *@var{name}, int @var{req}, int @var{opt}, int @var{rest}, SCM (*@var{function})())
Create a new subr object named @var{name}, based on the C function
@var{function}, make it visible to Scheme the value of as a global
variable named @var{name}, and return the subr object.

The subr object accepts @var{req} required arguments, @var{opt} optional
arguments, and a @var{rest} argument iff @var{rest} is non-zero.  The C
function @var{function} should accept @code{@var{req} + @var{opt}}
arguments, or @code{@var{req} + @var{opt} + 1} arguments if @code{rest}
is non-zero.

When a subr object is applied, it must be applied to at least @var{req}
arguments, or else Guile signals an error.  @var{function} receives the
subr's first @var{req} arguments as its first @var{req} arguments.  If
there are fewer than @var{opt} arguments remaining, then @var{function}
receives the value @code{SCM_UNDEFINED} for any missing optional
arguments.

If @var{rst} is non-zero, then any arguments after the first
@code{@var{req} + @var{opt}} are packaged up as a list and passed as
@var{function}'s last argument.  @var{function} must not modify that
list.  (Because when subr is called through @code{apply} the list is
directly from the @code{apply} argument, which the caller will expect
to be unchanged.)

Note that subrs can actually only accept a predefined set of
combinations of required, optional, and rest arguments.  For example, a
subr can take one required argument, or one required and one optional
argument, but a subr can't take one required and two optional arguments.
It's bizarre, but that's the way the interpreter was written.  If the
arguments to @code{scm_c_define_gsubr} do not fit one of the predefined
patterns, then @code{scm_c_define_gsubr} will return a compiled closure
object instead of a subr object.
@end deftypefun


@node Port Data
@subsubsection Ports

Haven't written this yet, 'cos I don't understand ports yet.


@node Signalling Type Errors
@subsection Signalling Type Errors

Every function visible at the Scheme level should aggressively check the
types of its arguments, to avoid misinterpreting a value, and perhaps
causing a segmentation fault.  Guile provides some macros to make this
easier.

@deftypefn Macro void SCM_ASSERT (int @var{test}, SCM @var{obj}, unsigned int @var{position}, const char *@var{subr})
If @var{test} is zero, signal a ``wrong type argument'' error,
attributed to the subroutine named @var{subr}, operating on the value
@var{obj}, which is the @var{position}'th argument of @var{subr}.
@end deftypefn

@deftypefn Macro int SCM_ARG1
@deftypefnx Macro int SCM_ARG2
@deftypefnx Macro int SCM_ARG3
@deftypefnx Macro int SCM_ARG4
@deftypefnx Macro int SCM_ARG5
@deftypefnx Macro int SCM_ARG6
@deftypefnx Macro int SCM_ARG7
One of the above values can be used for @var{position} to indicate the
number of the argument of @var{subr} which is being checked.
Alternatively, a positive integer number can be used, which allows to
check arguments after the seventh.  However, for parameter numbers up to
seven it is preferable to use @code{SCM_ARGN} instead of the
corresponding raw number, since it will make the code easier to
understand.
@end deftypefn

@deftypefn Macro int SCM_ARGn
Passing a value of zero or @code{SCM_ARGn} for @var{position} allows to
leave it unspecified which argument's type is incorrect.  Again,
@code{SCM_ARGn} should be preferred over a raw zero constant.
@end deftypefn


@node Unpacking the SCM type
@subsection Unpacking the SCM Type

The previous sections have explained how @code{SCM} values can refer to
immediate and non-immediate Scheme objects.  For immediate objects, the
complete object value is stored in the @code{SCM} word itself, while for
non-immediates, the @code{SCM} word contains a pointer to a heap cell,
and further information about the object in question is stored in that
cell.  This section describes how the @code{SCM} type is actually
represented and used at the C level.

In fact, there are two basic C data types to represent objects in
Guile: @code{SCM} and @code{scm_t_bits}.

@menu
* Relationship between SCM and scm_t_bits::
* Immediate objects::
* Non-immediate objects::
* Allocating Cells::
* Heap Cell Type Information::
* Accessing Cell Entries::
* Basic Rules for Accessing Cell Entries::
@end menu


@node Relationship between SCM and scm_t_bits
@subsubsection Relationship between @code{SCM} and @code{scm_t_bits}

A variable of type @code{SCM} is guaranteed to hold a valid Scheme
object.  A variable of type @code{scm_t_bits}, on the other hand, may
hold a representation of a @code{SCM} value as a C integral type, but
may also hold any C value, even if it does not correspond to a valid
Scheme object.

For a variable @var{x} of type @code{SCM}, the Scheme object's type
information is stored in a form that is not directly usable.  To be able
to work on the type encoding of the scheme value, the @code{SCM}
variable has to be transformed into the corresponding representation as
a @code{scm_t_bits} variable @var{y} by using the @code{SCM_UNPACK}
macro.  Once this has been done, the type of the scheme object @var{x}
can be derived from the content of the bits of the @code{scm_t_bits}
value @var{y}, in the way illustrated by the example earlier in this
chapter (@pxref{Cheaper Pairs}).  Conversely, a valid bit encoding of a
Scheme value as a @code{scm_t_bits} variable can be transformed into the
corresponding @code{SCM} value using the @code{SCM_PACK} macro.

@node Immediate objects
@subsubsection Immediate objects

A Scheme object may either be an immediate, i.e. carrying all necessary
information by itself, or it may contain a reference to a @dfn{cell}
with additional information on the heap.  Although in general it should
be irrelevant for user code whether an object is an immediate or not,
within Guile's own code the distinction is sometimes of importance.
Thus, the following low level macro is provided:

@deftypefn Macro int SCM_IMP (SCM @var{x})
A Scheme object is an immediate if it fulfills the @code{SCM_IMP}
predicate, otherwise it holds an encoded reference to a heap cell.  The
result of the predicate is delivered as a C style boolean value.  User
code and code that extends Guile should normally not be required to use
this macro.
@end deftypefn

@noindent
Summary:
@itemize @bullet
@item
Given a Scheme object @var{x} of unknown type, check first
with @code{SCM_IMP (@var{x})} if it is an immediate object.
@item
If so, all of the type and value information can be determined from the
@code{scm_t_bits} value that is delivered by @code{SCM_UNPACK
(@var{x})}.
@end itemize


@node Non-immediate objects
@subsubsection Non-immediate objects

A Scheme object of type @code{SCM} that does not fulfill the
@code{SCM_IMP} predicate holds an encoded reference to a heap cell.
This reference can be decoded to a C pointer to a heap cell using the
@code{SCM2PTR} macro.  The encoding of a pointer to a heap cell into a
@code{SCM} value is done using the @code{PTR2SCM} macro.

@c (FIXME:: this name should be changed)
@deftypefn Macro (scm_t_cell *) SCM2PTR (SCM @var{x})
Extract and return the heap cell pointer from a non-immediate @code{SCM}
object @var{x}.
@end deftypefn

@c (FIXME:: this name should be changed)
@deftypefn Macro SCM PTR2SCM (scm_t_cell * @var{x})
Return a @code{SCM} value that encodes a reference to the heap cell
pointer @var{x}.
@end deftypefn

Note that it is also possible to transform a non-immediate @code{SCM}
value by using @code{SCM_UNPACK} into a @code{scm_t_bits} variable.
However, the result of @code{SCM_UNPACK} may not be used as a pointer to
a @code{scm_t_cell}: only @code{SCM2PTR} is guaranteed to transform a
@code{SCM} object into a valid pointer to a heap cell.  Also, it is not
allowed to apply @code{PTR2SCM} to anything that is not a valid pointer
to a heap cell.

@noindent
Summary:  
@itemize @bullet
@item
Only use @code{SCM2PTR} on @code{SCM} values for which @code{SCM_IMP} is
false!
@item
Don't use @code{(scm_t_cell *) SCM_UNPACK (@var{x})}!  Use @code{SCM2PTR
(@var{x})} instead!
@item
Don't use @code{PTR2SCM} for anything but a cell pointer!
@end itemize

@node Allocating Cells
@subsubsection Allocating Cells

Guile provides both ordinary cells with two slots, and double cells
with four slots.  The following two function are the most primitive
way to allocate such cells.

If the caller intends to use it as a header for some other type, she
must pass an appropriate magic value in @var{word_0}, to mark it as a
member of that type, and pass whatever value as @var{word_1}, etc that
the type expects.  You should generally not need these functions,
unless you are implementing a new datatype, and thoroughly understand
the code in @code{<libguile/tags.h>}.

If you just want to allocate pairs, use @code{scm_cons}.

@deftypefn Function SCM scm_cell (scm_t_bits word_0, scm_t_bits word_1)
Allocate a new cell, initialize the two slots with @var{word_0} and
@var{word_1}, and return it.

Note that @var{word_0} and @var{word_1} are of type @code{scm_t_bits}.
If you want to pass a @code{SCM} object, you need to use
@code{SCM_UNPACK}.
@end deftypefn

@deftypefn Function SCM scm_double_cell (scm_t_bits word_0, scm_t_bits word_1, scm_t_bits word_2, scm_t_bits word_3)
Like @code{scm_cell}, but allocates a double cell with four
slots.
@end deftypefn

@node Heap Cell Type Information
@subsubsection Heap Cell Type Information

Heap cells contain a number of entries, each of which is either a scheme
object of type @code{SCM} or a raw C value of type @code{scm_t_bits}.
Which of the cell entries contain Scheme objects and which contain raw C
values is determined by the first entry of the cell, which holds the
cell type information.

@deftypefn Macro scm_t_bits SCM_CELL_TYPE (SCM @var{x})
For a non-immediate Scheme object @var{x}, deliver the content of the
first entry of the heap cell referenced by @var{x}.  This value holds
the information about the cell type.
@end deftypefn

@deftypefn Macro void SCM_SET_CELL_TYPE (SCM @var{x}, scm_t_bits @var{t})
For a non-immediate Scheme object @var{x}, write the value @var{t} into
the first entry of the heap cell referenced by @var{x}.  The value
@var{t} must hold a valid cell type.
@end deftypefn


@node Accessing Cell Entries
@subsubsection Accessing Cell Entries

For a non-immediate Scheme object @var{x}, the object type can be
determined by reading the cell type entry using the @code{SCM_CELL_TYPE}
macro.  For each different type of cell it is known which cell entries
hold Scheme objects and which cell entries hold raw C data.  To access
the different cell entries appropriately, the following macros are
provided.

@deftypefn Macro scm_t_bits SCM_CELL_WORD (SCM @var{x}, unsigned int @var{n})
Deliver the cell entry @var{n} of the heap cell referenced by the
non-immediate Scheme object @var{x} as raw data.  It is illegal, to
access cell entries that hold Scheme objects by using these macros.  For
convenience, the following macros are also provided.
@itemize @bullet
@item
SCM_CELL_WORD_0 (@var{x}) @result{} SCM_CELL_WORD (@var{x}, 0)
@item
SCM_CELL_WORD_1 (@var{x}) @result{} SCM_CELL_WORD (@var{x}, 1)
@item
@dots{}
@item
SCM_CELL_WORD_@var{n} (@var{x}) @result{} SCM_CELL_WORD (@var{x}, @var{n})
@end itemize
@end deftypefn

@deftypefn Macro SCM SCM_CELL_OBJECT (SCM @var{x}, unsigned int @var{n})
Deliver the cell entry @var{n} of the heap cell referenced by the
non-immediate Scheme object @var{x} as a Scheme object.  It is illegal,
to access cell entries that do not hold Scheme objects by using these
macros.  For convenience, the following macros are also provided.
@itemize @bullet
@item
SCM_CELL_OBJECT_0 (@var{x}) @result{} SCM_CELL_OBJECT (@var{x}, 0)
@item
SCM_CELL_OBJECT_1 (@var{x}) @result{} SCM_CELL_OBJECT (@var{x}, 1)
@item
@dots{}
@item
SCM_CELL_OBJECT_@var{n} (@var{x}) @result{} SCM_CELL_OBJECT (@var{x},
@var{n})
@end itemize
@end deftypefn

@deftypefn Macro void SCM_SET_CELL_WORD (SCM @var{x}, unsigned int @var{n}, scm_t_bits @var{w})
Write the raw C value @var{w} into entry number @var{n} of the heap cell
referenced by the non-immediate Scheme value @var{x}.  Values that are
written into cells this way may only be read from the cells using the
@code{SCM_CELL_WORD} macros or, in case cell entry 0 is written, using
the @code{SCM_CELL_TYPE} macro.  For the special case of cell entry 0 it
has to be made sure that @var{w} contains a cell type information which
does not describe a Scheme object.  For convenience, the following
macros are also provided.
@itemize @bullet
@item
SCM_SET_CELL_WORD_0 (@var{x}, @var{w}) @result{} SCM_SET_CELL_WORD
(@var{x}, 0, @var{w})
@item
SCM_SET_CELL_WORD_1 (@var{x}, @var{w}) @result{} SCM_SET_CELL_WORD
(@var{x}, 1, @var{w})
@item
@dots{}
@item
SCM_SET_CELL_WORD_@var{n} (@var{x}, @var{w}) @result{} SCM_SET_CELL_WORD
(@var{x}, @var{n}, @var{w})
@end itemize
@end deftypefn

@deftypefn Macro void SCM_SET_CELL_OBJECT (SCM @var{x}, unsigned int @var{n}, SCM @var{o})
Write the Scheme object @var{o} into entry number @var{n} of the heap
cell referenced by the non-immediate Scheme value @var{x}.  Values that
are written into cells this way may only be read from the cells using
the @code{SCM_CELL_OBJECT} macros or, in case cell entry 0 is written,
using the @code{SCM_CELL_TYPE} macro.  For the special case of cell
entry 0 the writing of a Scheme object into this cell is only allowed
if the cell forms a Scheme pair.  For convenience, the following macros
are also provided.
@itemize @bullet
@item
SCM_SET_CELL_OBJECT_0 (@var{x}, @var{o}) @result{} SCM_SET_CELL_OBJECT
(@var{x}, 0, @var{o})
@item
SCM_SET_CELL_OBJECT_1 (@var{x}, @var{o}) @result{} SCM_SET_CELL_OBJECT
(@var{x}, 1, @var{o})
@item
@dots{}
@item
SCM_SET_CELL_OBJECT_@var{n} (@var{x}, @var{o}) @result{}
SCM_SET_CELL_OBJECT (@var{x}, @var{n}, @var{o})
@end itemize
@end deftypefn

@noindent
Summary:
@itemize @bullet
@item
For a non-immediate Scheme object @var{x} of unknown type, get the type
information by using @code{SCM_CELL_TYPE (@var{x})}.
@item
As soon as the cell type information is available, only use the
appropriate access methods to read and write data to the different cell
entries.
@end itemize


@node Basic Rules for Accessing Cell Entries
@subsubsection Basic Rules for Accessing Cell Entries

For each cell type it is generally up to the implementation of that type
which of the corresponding cell entries hold Scheme objects and which
hold raw C values.  However, there is one basic rule that has to be
followed: Scheme pairs consist of exactly two cell entries, which both
contain Scheme objects.  Further, a cell which contains a Scheme object
in it first entry has to be a Scheme pair.  In other words, it is not
allowed to store a Scheme object in the first cell entry and a non
Scheme object in the second cell entry.

@c Fixme:shouldn't this rather be SCM_PAIRP / SCM_PAIR_P ?
@deftypefn Macro int SCM_CONSP (SCM @var{x})
Determine, whether the Scheme object @var{x} is a Scheme pair,
i.e. whether @var{x} references a heap cell consisting of exactly two
entries, where both entries contain a Scheme object.  In this case, both
entries will have to be accessed using the @code{SCM_CELL_OBJECT}
macros.  On the contrary, if the @code{SCM_CONSP} predicate is not
fulfilled, the first entry of the Scheme cell is guaranteed not to be a
Scheme value and thus the first cell entry must be accessed using the
@code{SCM_CELL_WORD_0} macro.
@end deftypefn


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