Regular expressions (“REs”), as defined in IEEE
Std 1003.2 (“POSIX.2”), come in two forms: modern REs
(roughly those of
egrep(1);
1003.2 calls these “extended” REs) and obsolete REs (roughly
those of
ed(1); 1003.2
“basic” REs). Obsolete REs mostly exist for backward
compatibility in some old programs; they will be discussed at the end.
IEEE Std 1003.2 (“POSIX.2”) leaves some
aspects of RE syntax and semantics open; `‡' marks decisions on these
aspects that may not be fully portable to other IEEE Std
1003.2 (“POSIX.2”) implementations.
A (modern) RE is one‡ or more non-empty‡
branches, separated by
‘|
’. It matches anything that matches
one of the branches.
A branch is one‡ or more pieces,
concatenated. It matches a match for the first, followed by a match for the
second, etc.
A piece is an atom possibly followed by a
single‡ ‘*
’,
‘+
’,
‘?
’, or bound. An
atom followed by ‘*
’ matches a
sequence of 0 or more matches of the atom. An atom followed by
‘+
’ matches a sequence of 1 or more
matches of the atom. An atom followed by
‘?
’ matches a sequence of 0 or 1
matches of the atom.
A bound is
‘{
’ followed by an unsigned decimal
integer, possibly followed by ‘,
’
possibly followed by another unsigned decimal integer, always followed by
‘}
’. The integers must lie between 0
and RE_DUP_MAX
(255‡) inclusive, and if there
are two of them, the first may not exceed the second. An atom followed by a
bound containing one integer i and no comma matches a
sequence of exactly i matches of the atom. An atom
followed by a bound containing one integer i and a comma
matches a sequence of i or more matches of the atom. An
atom followed by a bound containing two integers i and
j matches a sequence of i through
j (inclusive) matches of the atom.
An atom is a regular expression enclosed in
‘()
’ (matching a match for the regular
expression), an empty set of ‘()
’
(matching the null string)‡, a bracket expression
(see below), ‘.
’ (matching any single
character), ‘^
’ (matching the null
string at the beginning of a line),
‘$
’ (matching the null string at the
end of a line), a ‘\
’ followed by one
of the characters ‘^.[$()|*+?{\
’
(matching that character taken as an ordinary character), a
‘\
’ followed by any other
character‡ (matching that character taken as an ordinary character,
as if the ‘\
’ had not been
present‡), or a single character with no other significance (matching
that character). A ‘{
’ followed by a
character other than a digit is an ordinary character, not the beginning of
a bound‡. It is illegal to end an RE with
‘\
’.
A bracket expression is a list of characters
enclosed in ‘[]
’. It normally matches
any single character from the list (but see below). If the list begins with
‘^
’, it matches any single character
(but see below) not from the rest of the list. If two
characters in the list are separated by
‘-
’, this is shorthand for the full
range of characters between those two (inclusive) in the
collating sequence, e.g.
‘[0-9]
’ in ASCII matches any decimal
digit. It is illegal‡ for two ranges to share an endpoint,
e.g. ‘a-c-e
’.
Ranges are very collating-sequence-dependent, and portable programs should
avoid relying on them.
To include a literal ‘]
’ in
the list, make it the first character (following a possible
‘^
’). To include a literal
‘-
’, make it the first or last
character, or the second endpoint of a range. To use a literal
‘-
’ as the first endpoint of a range,
enclose it in ‘[.
’ and
‘.]
’ to make it a collating element
(see below). With the exception of these and some combinations using
‘[
’ (see next paragraphs), all other
special characters, including ‘\
’,
lose their special significance within a bracket expression.
Within a bracket expression, a collating element (a character, a
multi-character sequence that collates as if it were a single character, or
a collating-sequence name for either) enclosed in
‘[.
’ and
‘.]
’ stands for the sequence of
characters of that collating element. The sequence is a single element of
the bracket expression's list. A bracket expression containing a
multi-character collating element can thus match more than one character,
e.g. if the collating sequence includes a
‘ch
’ collating element, then the RE
‘[[.ch.]]*c
’ matches the first five
characters of ‘chchcc
’.
Within a bracket expression, a collating element enclosed in
‘[=
’ and
‘=]
’ is an equivalence class, standing
for the sequences of characters of all collating elements equivalent to that
one, including itself. (If there are no other equivalent collating elements,
the treatment is as if the enclosing delimiters were
‘[.
’ and
‘.]
’.) For example, if
‘x
’ and
‘y
’ are the members of an equivalence
class, then ‘[[=x=]]
’,
‘[[=y=]]
’, and
‘[xy]
’ are all synonymous. An
equivalence class may not‡ be an endpoint of a range.
Within a bracket expression, the name of a character
class enclosed in ‘[:
’ and
‘:]
’ stands for the list of all
characters belonging to that class. Standard character class names are:
alnum |
digit |
punct |
alpha |
graph |
space |
blank |
lower |
upper |
cntrl |
print |
xdigit |
These stand for the character classes defined in
ctype(3).
A locale may provide others. A character class may not be used as an
endpoint of a range.
A bracketed expression like
‘[[:class:]]
’ can be used to match a
single character that belongs to a character class. The reverse, matching
any character that does not belong to a specific class, the negation
operator of bracket expressions may be used:
‘[^[:class:]]
’.
There are two special cases‡ of bracket expressions: the
bracket expressions ‘[[:<:]]
’ and
‘[[:>:]]
’ match the null string at
the beginning and end of a word respectively. A word is defined as a
sequence of word characters which is neither preceded nor followed by word
characters. A word character is an alnum character (as
defined by
ctype(3))
or an underscore. This is an extension, compatible with but not specified by
IEEE Std 1003.2 (“POSIX.2”), and
should be used with caution in software intended to be portable to other
systems. The additional word delimiters
‘\<
’ and
‘\>
’ are provided to ease
compatibility with traditional SVR4 systems but are not portable and should
be avoided.
In the event that an RE could match more than one substring of a
given string, the RE matches the one starting earliest in the string. If the
RE could match more than one substring starting at that point, it matches
the longest. Subexpressions also match the longest possible substrings,
subject to the constraint that the whole match be as long as possible, with
subexpressions starting earlier in the RE taking priority over ones starting
later. Note that higher-level subexpressions thus take priority over their
lower-level component subexpressions.
Match lengths are measured in characters, not collating elements.
A null string is considered longer than no match at all. For example,
‘bb*
’ matches the three middle
characters of ‘abbbc
’,
‘(wee|week)(knights|nights)
’ matches
all ten characters of ‘weeknights
’,
when ‘(.*).*
’ is matched against
‘abc
’ the parenthesized subexpression
matches all three characters, and when
‘(a*)*
’ is matched against
‘bc
’ both the whole RE and the
parenthesized subexpression match the null string.
If case-independent matching is specified, the effect is much as
if all case distinctions had vanished from the alphabet. When an alphabetic
that exists in multiple cases appears as an ordinary character outside a
bracket expression, it is effectively transformed into a bracket expression
containing both cases, e.g.
‘x
’ becomes
‘[xX]
’. When it appears inside a
bracket expression, all case counterparts of it are added to the bracket
expression, so that (e.g.) ‘[x]
’
becomes ‘[xX]
’ and
‘[^x]
’ becomes
‘[^xX]
’.
No particular limit is imposed on the length of REs‡.
Programs intended to be portable should not employ REs longer than 256
bytes, as an implementation can refuse to accept such REs and remain
POSIX-compliant.
Obsolete (“basic”) regular expressions differ in
several respects. ‘|
’ is an ordinary
character and there is no equivalent for its functionality.
‘+
’ and
‘?
’ are ordinary characters, and their
functionality can be expressed using bounds
(‘{1,}
’ or
‘{0,1}
’ respectively). Also note that
‘x+
’ in modern REs is equivalent to
‘xx*
’. The delimiters for bounds are
‘\{
’ and
‘\}
’, with
‘{
’ and
‘}
’ by themselves ordinary characters.
The parentheses for nested subexpressions are
‘\(
’ and
‘\)
’, with
‘(
’ and
‘)
’ by themselves ordinary characters.
‘^
’ is an ordinary character except at
the beginning of the RE or‡ the beginning of a parenthesized
subexpression, ‘$
’ is an ordinary
character except at the end of the RE or‡ the end of a parenthesized
subexpression, and ‘*
’ is an ordinary
character if it appears at the beginning of the RE or the beginning of a
parenthesized subexpression (after a possible leading
‘^
’). Finally, there is one new type
of atom, a back reference:
‘\
’ followed by a non-zero decimal
digit d matches the same sequence of characters matched by
the dth parenthesized subexpression (numbering
subexpressions by the positions of their opening parentheses, left to
right), so that (e.g.) ‘\([bc]\)\1
’
matches ‘bb
’ or
‘cc
’ but not
‘bc
’.