Approximative matching¶
You may or not be know agrep
. It is basically a "forgiving" grep
and is, for instance, used for searching through (offline) dictionaries. It is tolerant against errors (up to degree you specify). It may be beneficial is you want to match against domains where you don't really know the pattern. It is just an idea, we will have to see if it is actually useful.
This is a somewhat complicated topic, we'll approach it by examples as it is very complicated to get the head around it by just listening to the specifications.
The approximate matching settings for a subpattern can be changed by appending approxsettings to the subpattern. Limits for the number of errors can be set and an expression for specifying and limiting the costs can be given:
Accepted insertions (+
)¶
Use (something){+x}
to specify that the regex should still be matching when x
characters would need it be inserted into the subexpression something
.
Example:
doubleclick.net
is matched by^doubleclick\.(nt){+1}$
The missing e
in nt
is inserted.
Similarly:
doubleclick.net
is matched by^(doubleclk\.nt){+3}$
The missing characters in the domain are substituted. The maximum number of insertions spans the entire domain as is wrapped in the subexpression (...)
.
Accepted deletions (
)¶
Use (something){x}
to specify that the regex should still be matching when x
characters would need it be deleted from the subexpression something
:
Example:
doubleclick.net
is matched by^doubleclick\.(neet){1}$
The surplus e
in neet
is deleted.
Similarly:
doubleclick.net
is matched by^(doubleclicky\.netty){3}$
doubleclick.net
is NOT matched by^(doubleclicky\.nettfy){3}$
Accepted substitutions (#
)¶
Use (something){#x}
to specify that the regex should still be matching when x
characters would need to be substituted from the subexpression something
:
Example 1:
oobargoobaploowap
is matched by(foobar){#2~2}
Hint:goobap
isfoobar
with two substitutionsf>g
andr>p
Example 2:
doubleclick.net
is matched by^doubleclick\.n(tt){#1}$
The incorrect t
in ntt
is substituted. Note that substitutions are necessary when a character needs to be replaced as the corresponding realization with one insertion and one deletion is not identical:
doubleclick.net
is matched by ^doubleclick\.n(tt){+11}$
(t
is removed, e
is added), however
doubleclick.nt
is ALSO matched by^doubleclick\.n(tt){+11}$
(the t
is just removed, nothing had to be added) but
doubleclick.nt
is NOT matched by^doubleclick\.n(tt){#1}$
doesn't match as substitutions always require characters to be swapped by others.
Combinations and total error limit (~
)¶
All rules from above can be combined like as {+25#6}
allowing (up to!) two insertions, five deletions, and six substitutions. You can enforce an upper limit on the number of tried realizations using the tilde. Even when {+25#6}
can lead to up to 13 operations being tried, this can be limited to (at most) seven tries using {+25#6~7}
.
Example:

oobargoobploowap
is matched by(foobar){+2#2~3}
Hint:
goobaap
isfoobar
with  two substitutionsf>g
andr>p
, and  one additiona
betweenbar
(to havebaap
)
Specifying ~2
instead of ~3
will lead to no match as three errors need to be corrected in total for a match in this example.
Advanced topic: Costequation¶
You can even weight the "costs" of insertions, deletions or substitutions. This is really an advanced topic and should only be touched when really needed.
A costequation can be thought of as a mathematical equation, where i
, d
, and s
stand for the number of insertions, deletions, and substitutions, respectively. The equation can have a multiplier for each of i
, d
, and s
.
The multiplier is the cost of the error, and the number after <
is the maximum allowed total cost of a match. Spaces and pluses can be inserted to make the equation more readable. When specifying only a cost equation, adding a space after the opening {
is required .
Example 1: { 2i + 1d + 2s < 5 }
This sets the cost of an insertion to two, a deletion to one, a substitution to two, and the maximum cost to five.
Example 2: {+25#6, 2i + 1d + 2s < 5 }
This sets the cost of an insertion to two, a deletion to one, a substitution to two, and the maximum cost to five. Furthermore, it allows only up to 2 insertions (coming at a total cost of 4), five deletions and up to 6 substitutions. As six substitutions would come at a cost of 6*2 = 12
, exeeding the total allowed costs of 5, they cannot all be realized.