Importing NetBSD "Kyua" test framework

To do so, a few dependencies have been imported:

 * external/bsd/lutok
 * external/mit/lua
 * external/public-domain/sqlite
 * external/public-domain/xz

The Kyua framework is the new generation of ATF (Automated Test
Framework), it is composed of:

 * external/bsd/atf
 * external/bsd/kyua-atf-compat
 * external/bsd/kyua-cli
 * external/bsd/kyua-tester
 * tests

Kyua/ATF being written in C++, it depends on libstdc++ which is
provided by GCC. As this is not part of the sources, Kyua is only
compiled when the native GCC utils are installed.

To install Kyua do the following:

 * In a cross-build enviromnent, add the following to the build.sh
   commandline: -V MKBINUTILS=yes -V MKGCCCMDS=yes

WARNING:
  At this point the import is still experimental, and not supported
  on native builds (a.k.a make build).

Change-Id: I26aee23c5bbd2d64adcb7c1beb98fe0d479d7ada
This commit is contained in:
2013-07-23 20:43:41 +02:00
committed by Gerrit Code Review
parent 003ff52ebb
commit 11be35a165
2893 changed files with 502052 additions and 2630 deletions
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# anchoring and REG_NEWLINE
^abc$ & abc abc
a^b - a^b
a^b b a^b a^b
a$b - a$b
a$b b a$b a$b
^ & abc @abc
$ & abc @
^$ & "" @
$^ - "" @
\($\)\(^\) b "" @
# stop retching, those are legitimate (although disgusting)
^^ - "" @
$$ - "" @
b$ & abNc
b$ &n abNc b
^b$ & aNbNc
^b$ &n aNbNc b
^$ &n aNNb @Nb
^$ n abc
^$ n abcN @
$^ n aNNb @Nb
\($\)\(^\) bn aNNb @Nb
^^ n^ aNNb @Nb
$$ n aNNb @NN
^a ^ a
a$ $ a
^a ^n aNb
^b ^n aNb b
a$ $n bNa
b$ $n bNa b
a*(^b$)c* - b b
a*\(^b$\)c* b b b
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AT&T test data from: http://www2.research.att.com/~gsf/testregex/
Quoting from the page:
testregex.c 2004-05-31 is the latest source for the AT&T Research
regression test harness for the X/Open regex pattern match interface.
See testregex(1) for option and test input details. The source and
test data posted here are license free.
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NOTE all standard compliant implementations should pass these : 2002-05-31
BE abracadabra$ abracadabracadabra (7,18)
BE a...b abababbb (2,7)
BE XXXXXX ..XXXXXX (2,8)
E \) () (1,2)
BE a] a]a (0,2)
B } } (0,1)
E \} } (0,1)
BE \] ] (0,1)
B ] ] (0,1)
E ] ] (0,1)
B { { (0,1)
B } } (0,1)
BE ^a ax (0,1)
BE \^a a^a (1,3)
BE a\^ a^ (0,2)
BE a$ aa (1,2)
BE a\$ a$ (0,2)
BE ^$ NULL (0,0)
E $^ NULL (0,0)
E a($) aa (1,2)(2,2)
E a*(^a) aa (0,1)(0,1)
E (..)*(...)* a (0,0)
E (..)*(...)* abcd (0,4)(2,4)
E (ab|a)(bc|c) abc (0,3)(0,2)(2,3)
E (ab)c|abc abc (0,3)(0,2)
E a{0}b ab (1,2)
E (a*)(b?)(b+)b{3} aaabbbbbbb (0,10)(0,3)(3,4)(4,7)
E (a*)(b{0,1})(b{1,})b{3} aaabbbbbbb (0,10)(0,3)(3,4)(4,7)
E a{9876543210} NULL BADBR
E ((a|a)|a) a (0,1)(0,1)(0,1)
E (a*)(a|aa) aaaa (0,4)(0,3)(3,4)
E a*(a.|aa) aaaa (0,4)(2,4)
E a(b)|c(d)|a(e)f aef (0,3)(?,?)(?,?)(1,2)
E (a|b)?.* b (0,1)(0,1)
E (a|b)c|a(b|c) ac (0,2)(0,1)
E (a|b)c|a(b|c) ab (0,2)(?,?)(1,2)
E (a|b)*c|(a|ab)*c abc (0,3)(1,2)
E (a|b)*c|(a|ab)*c xc (1,2)
E (.a|.b).*|.*(.a|.b) xa (0,2)(0,2)
E a?(ab|ba)ab abab (0,4)(0,2)
E a?(ac{0}b|ba)ab abab (0,4)(0,2)
E ab|abab abbabab (0,2)
E aba|bab|bba baaabbbaba (5,8)
E aba|bab baaabbbaba (6,9)
E (aa|aaa)*|(a|aaaaa) aa (0,2)(0,2)
E (a.|.a.)*|(a|.a...) aa (0,2)(0,2)
E ab|a xabc (1,3)
E ab|a xxabc (2,4)
Ei (Ab|cD)* aBcD (0,4)(2,4)
BE [^-] --a (2,3)
BE [a-]* --a (0,3)
BE [a-m-]* --amoma-- (0,4)
E :::1:::0:|:::1:1:0: :::0:::1:::1:::0: (8,17)
E :::1:::0:|:::1:1:1: :::0:::1:::1:::0: (8,17)
{E [[:upper:]] A (0,1) [[<element>]] not supported
E [[:lower:]]+ `az{ (1,3)
E [[:upper:]]+ @AZ[ (1,3)
BE [[-]] [[-]] (2,4)
BE [[.NIL.]] NULL ECOLLATE
BE [[=aleph=]] NULL ECOLLATE
}
BE$ \n \n (0,1)
BEn$ \n \n (0,1)
BE$ [^a] \n (0,1)
BE$ \na \na (0,2)
E (a)(b)(c) abc (0,3)(0,1)(1,2)(2,3)
BE xxx xxx (0,3)
E1 (^|[ (,;])((([Ff]eb[^ ]* *|0*2/|\* */?)0*[6-7]))([^0-9]|$) feb 6, (0,6)
E1 (^|[ (,;])((([Ff]eb[^ ]* *|0*2/|\* */?)0*[6-7]))([^0-9]|$) 2/7 (0,3)
E1 (^|[ (,;])((([Ff]eb[^ ]* *|0*2/|\* */?)0*[6-7]))([^0-9]|$) feb 1,Feb 6 (5,11)
E3 ((((((((((((((((((((((((((((((x)))))))))))))))))))))))))))))) x (0,1)(0,1)(0,1)
E3 ((((((((((((((((((((((((((((((x))))))))))))))))))))))))))))))* xx (0,2)(1,2)(1,2)
E a?(ab|ba)* ababababababababababababababababababababababababababababababababababababababababa (0,81)(79,81)
E abaa|abbaa|abbbaa|abbbbaa ababbabbbabbbabbbbabbbbaa (18,25)
E abaa|abbaa|abbbaa|abbbbaa ababbabbbabbbabbbbabaa (18,22)
E aaac|aabc|abac|abbc|baac|babc|bbac|bbbc baaabbbabac (7,11)
BE$ .* \x01\xff (0,2)
E aaaa|bbbb|cccc|ddddd|eeeeee|fffffff|gggg|hhhh|iiiii|jjjjj|kkkkk|llll XaaaXbbbXcccXdddXeeeXfffXgggXhhhXiiiXjjjXkkkXlllXcbaXaaaa (53,57)
L aaaa\nbbbb\ncccc\nddddd\neeeeee\nfffffff\ngggg\nhhhh\niiiii\njjjjj\nkkkkk\nllll XaaaXbbbXcccXdddXeeeXfffXgggXhhhXiiiXjjjXkkkXlllXcbaXaaaa NOMATCH
E a*a*a*a*a*b aaaaaaaaab (0,10)
BE ^ NULL (0,0)
BE $ NULL (0,0)
BE ^$ NULL (0,0)
BE ^a$ a (0,1)
BE abc abc (0,3)
BE abc xabcy (1,4)
BE abc ababc (2,5)
BE ab*c abc (0,3)
BE ab*bc abc (0,3)
BE ab*bc abbc (0,4)
BE ab*bc abbbbc (0,6)
E ab+bc abbc (0,4)
E ab+bc abbbbc (0,6)
E ab?bc abbc (0,4)
E ab?bc abc (0,3)
E ab?c abc (0,3)
BE ^abc$ abc (0,3)
BE ^abc abcc (0,3)
BE abc$ aabc (1,4)
BE ^ abc (0,0)
BE $ abc (3,3)
BE a.c abc (0,3)
BE a.c axc (0,3)
BE a.*c axyzc (0,5)
BE a[bc]d abd (0,3)
BE a[b-d]e ace (0,3)
BE a[b-d] aac (1,3)
BE a[-b] a- (0,2)
BE a[b-] a- (0,2)
BE a] a] (0,2)
BE a[]]b a]b (0,3)
BE a[^bc]d aed (0,3)
BE a[^-b]c adc (0,3)
BE a[^]b]c adc (0,3)
E ab|cd abc (0,2)
E ab|cd abcd (0,2)
E a\(b a(b (0,3)
E a\(*b ab (0,2)
E a\(*b a((b (0,4)
E ((a)) abc (0,1)(0,1)(0,1)
E (a)b(c) abc (0,3)(0,1)(2,3)
E a+b+c aabbabc (4,7)
E a* aaa (0,3)
E (a*)* - (0,0)(0,0)
E (a*)+ - (0,0)(0,0)
E (a*|b)* - (0,0)(0,0)
E (a+|b)* ab (0,2)(1,2)
E (a+|b)+ ab (0,2)(1,2)
E (a+|b)? ab (0,1)(0,1)
BE [^ab]* cde (0,3)
E (^)* - (0,0)(0,0)
BE a* NULL (0,0)
E ([abc])*d abbbcd (0,6)(4,5)
E ([abc])*bcd abcd (0,4)(0,1)
E a|b|c|d|e e (0,1)
E (a|b|c|d|e)f ef (0,2)(0,1)
E ((a*|b))* - (0,0)(0,0)(0,0)
BE abcd*efg abcdefg (0,7)
BE ab* xabyabbbz (1,3)
BE ab* xayabbbz (1,2)
E (ab|cd)e abcde (2,5)(2,4)
BE [abhgefdc]ij hij (0,3)
E (a|b)c*d abcd (1,4)(1,2)
E (ab|ab*)bc abc (0,3)(0,1)
E a([bc]*)c* abc (0,3)(1,3)
E a([bc]*)(c*d) abcd (0,4)(1,3)(3,4)
E a([bc]+)(c*d) abcd (0,4)(1,3)(3,4)
E a([bc]*)(c+d) abcd (0,4)(1,2)(2,4)
E a[bcd]*dcdcde adcdcde (0,7)
E (ab|a)b*c abc (0,3)(0,2)
E ((a)(b)c)(d) abcd (0,4)(0,3)(0,1)(1,2)(3,4)
BE [A-Za-z_][A-Za-z0-9_]* alpha (0,5)
E ^a(bc+|b[eh])g|.h$ abh (1,3)
E (bc+d$|ef*g.|h?i(j|k)) effgz (0,5)(0,5)
E (bc+d$|ef*g.|h?i(j|k)) ij (0,2)(0,2)(1,2)
E (bc+d$|ef*g.|h?i(j|k)) reffgz (1,6)(1,6)
E (((((((((a))))))))) a (0,1)(0,1)(0,1)(0,1)(0,1)(0,1)(0,1)(0,1)(0,1)(0,1)
BE multiple words multiple words yeah (0,14)
E (.*)c(.*) abcde (0,5)(0,2)(3,5)
BE abcd abcd (0,4)
E a(bc)d abcd (0,4)(1,3)
E a[-]?c ac (0,3)
E M[ou]'?am+[ae]r .*([AEae]l[- ])?[GKQ]h?[aeu]+([dtz][dhz]?)+af[iy] Muammar Qaddafi (0,15)(?,?)(10,12)
E M[ou]'?am+[ae]r .*([AEae]l[- ])?[GKQ]h?[aeu]+([dtz][dhz]?)+af[iy] Mo'ammar Gadhafi (0,16)(?,?)(11,13)
E M[ou]'?am+[ae]r .*([AEae]l[- ])?[GKQ]h?[aeu]+([dtz][dhz]?)+af[iy] Muammar Kaddafi (0,15)(?,?)(10,12)
E M[ou]'?am+[ae]r .*([AEae]l[- ])?[GKQ]h?[aeu]+([dtz][dhz]?)+af[iy] Muammar Qadhafi (0,15)(?,?)(10,12)
E M[ou]'?am+[ae]r .*([AEae]l[- ])?[GKQ]h?[aeu]+([dtz][dhz]?)+af[iy] Muammar Gadafi (0,14)(?,?)(10,11)
E M[ou]'?am+[ae]r .*([AEae]l[- ])?[GKQ]h?[aeu]+([dtz][dhz]?)+af[iy] Mu'ammar Qadafi (0,15)(?,?)(11,12)
E M[ou]'?am+[ae]r .*([AEae]l[- ])?[GKQ]h?[aeu]+([dtz][dhz]?)+af[iy] Moamar Gaddafi (0,14)(?,?)(9,11)
E M[ou]'?am+[ae]r .*([AEae]l[- ])?[GKQ]h?[aeu]+([dtz][dhz]?)+af[iy] Mu'ammar Qadhdhafi (0,18)(?,?)(13,15)
E M[ou]'?am+[ae]r .*([AEae]l[- ])?[GKQ]h?[aeu]+([dtz][dhz]?)+af[iy] Muammar Khaddafi (0,16)(?,?)(11,13)
E M[ou]'?am+[ae]r .*([AEae]l[- ])?[GKQ]h?[aeu]+([dtz][dhz]?)+af[iy] Muammar Ghaddafy (0,16)(?,?)(11,13)
E M[ou]'?am+[ae]r .*([AEae]l[- ])?[GKQ]h?[aeu]+([dtz][dhz]?)+af[iy] Muammar Ghadafi (0,15)(?,?)(11,12)
E M[ou]'?am+[ae]r .*([AEae]l[- ])?[GKQ]h?[aeu]+([dtz][dhz]?)+af[iy] Muammar Ghaddafi (0,16)(?,?)(11,13)
E M[ou]'?am+[ae]r .*([AEae]l[- ])?[GKQ]h?[aeu]+([dtz][dhz]?)+af[iy] Muamar Kaddafi (0,14)(?,?)(9,11)
E M[ou]'?am+[ae]r .*([AEae]l[- ])?[GKQ]h?[aeu]+([dtz][dhz]?)+af[iy] Muammar Quathafi (0,16)(?,?)(11,13)
E M[ou]'?am+[ae]r .*([AEae]l[- ])?[GKQ]h?[aeu]+([dtz][dhz]?)+af[iy] Muammar Gheddafi (0,16)(?,?)(11,13)
E M[ou]'?am+[ae]r .*([AEae]l[- ])?[GKQ]h?[aeu]+([dtz][dhz]?)+af[iy] Moammar Khadafy (0,15)(?,?)(11,12)
E M[ou]'?am+[ae]r .*([AEae]l[- ])?[GKQ]h?[aeu]+([dtz][dhz]?)+af[iy] Moammar Qudhafi (0,15)(?,?)(10,12)
E a+(b|c)*d+ aabcdd (0,6)(3,4)
E ^.+$ vivi (0,4)
E ^(.+)$ vivi (0,4)(0,4)
E ^([^!.]+).att.com!(.+)$ gryphon.att.com!eby (0,19)(0,7)(16,19)
E ^([^!]+!)?([^!]+)$ bas (0,3)(?,?)(0,3)
E ^([^!]+!)?([^!]+)$ bar!bas (0,7)(0,4)(4,7)
E ^([^!]+!)?([^!]+)$ foo!bas (0,7)(0,4)(4,7)
E ^.+!([^!]+!)([^!]+)$ foo!bar!bas (0,11)(4,8)(8,11)
E ((foo)|(bar))!bas bar!bas (0,7)(0,3)(?,?)(0,3)
E ((foo)|(bar))!bas foo!bar!bas (4,11)(4,7)(?,?)(4,7)
E ((foo)|(bar))!bas foo!bas (0,7)(0,3)(0,3)
E ((foo)|bar)!bas bar!bas (0,7)(0,3)
E ((foo)|bar)!bas foo!bar!bas (4,11)(4,7)
E ((foo)|bar)!bas foo!bas (0,7)(0,3)(0,3)
E (foo|(bar))!bas bar!bas (0,7)(0,3)(0,3)
E (foo|(bar))!bas foo!bar!bas (4,11)(4,7)(4,7)
E (foo|(bar))!bas foo!bas (0,7)(0,3)
E (foo|bar)!bas bar!bas (0,7)(0,3)
E (foo|bar)!bas foo!bar!bas (4,11)(4,7)
E (foo|bar)!bas foo!bas (0,7)(0,3)
E ^(([^!]+!)?([^!]+)|.+!([^!]+!)([^!]+))$ foo!bar!bas (0,11)(0,11)(?,?)(?,?)(4,8)(8,11)
E ^([^!]+!)?([^!]+)$|^.+!([^!]+!)([^!]+)$ bas (0,3)(?,?)(0,3)
E ^([^!]+!)?([^!]+)$|^.+!([^!]+!)([^!]+)$ bar!bas (0,7)(0,4)(4,7)
E ^([^!]+!)?([^!]+)$|^.+!([^!]+!)([^!]+)$ foo!bar!bas (0,11)(?,?)(?,?)(4,8)(8,11)
E ^([^!]+!)?([^!]+)$|^.+!([^!]+!)([^!]+)$ foo!bas (0,7)(0,4)(4,7)
E ^(([^!]+!)?([^!]+)|.+!([^!]+!)([^!]+))$ bas (0,3)(0,3)(?,?)(0,3)
E ^(([^!]+!)?([^!]+)|.+!([^!]+!)([^!]+))$ bar!bas (0,7)(0,7)(0,4)(4,7)
E ^(([^!]+!)?([^!]+)|.+!([^!]+!)([^!]+))$ foo!bar!bas (0,11)(0,11)(?,?)(?,?)(4,8)(8,11)
E ^(([^!]+!)?([^!]+)|.+!([^!]+!)([^!]+))$ foo!bas (0,7)(0,7)(0,4)(4,7)
E .*(/XXX).* /XXX (0,4)(0,4)
E .*(\\XXX).* \XXX (0,4)(0,4)
E \\XXX \XXX (0,4)
E .*(/000).* /000 (0,4)(0,4)
E .*(\\000).* \000 (0,4)(0,4)
E \\000 \000 (0,4)
@@ -0,0 +1,62 @@
NOTE regex implementation categorization 2004-05-31
?E aa* xaxaax (1,2) POSITION=leftmost
; POSITION=bug
?E (a*)(ab)*(b*) abc (0,2)(0,1)(?,?)(1,2) ASSOCIATIVITY=right
|E (a*)(ab)*(b*) abc (0,2)(0,0)(0,2)(2,2) ASSOCIATIVITY=left
; ASSOCIATIVITY=bug
?E ((a*)(ab)*)((b*)(a*)) aba (0,3)(0,2)(0,0)(0,2)(2,3)(2,2)(2,3) SUBEXPRESSION=precedence
|E ((a*)(ab)*)((b*)(a*)) aba (0,3)(0,1)(0,1)(?,?)(1,3)(1,2)(2,3) SUBEXPRESSION=grouping
; SUBEXPRESSION=bug
?E (...?.?)* xxxxxx (0,6)(4,6) REPEAT_LONGEST=first
|E (...?.?)* xxxxxx (0,6)(2,6) REPEAT_LONGEST=last
|E (...?.?)* xxxxxx OK REPEAT_LONGEST=unknown
; REPEAT_LONGEST=bug
?E (a|ab)(bc|c) abcabc (0,3)(0,2)(2,3) EXPECTED
|E (a|ab)(bc|c) abcabc (0,3)(0,1)(1,3) BUG=alternation-order
; BUG=alternation-order-UNKNOWN
?E (aba|a*b)(aba|a*b) ababa (0,5)(0,2)(2,5) EXPECTED
|E (aba|a*b)(aba|a*b) ababa (0,4)(0,3)(3,4) BUG=first-match
; BUG=unknown-match
?B a\(b\)*\1 a NOMATCH EXPECTED
|B a\(b\)*\1 a (0,1) BUG=nomatch-match
|B a\(b\)*\1 abab (0,2)(1,2) # BUG=repeat-any
; BUG=nomatch-match-UNKNOWN
?E (a*){2} xxxxx (0,0)(0,0) EXPECTED
|E (a*){2} xxxxx (5,5)(5,5) BUG=range-null
; BUG=range-null-UNKNOWN
?B a\(b\)*\1 abab NOMATCH EXPECTED
|B a\(b\)*\1 abab (0,1) # BUG=nomatch-match
|B a\(b\)*\1 abab (0,2)(1,2) BUG=repeat-any
; BUG=repeat-any-UNKNOWN
?E (a*)* a (0,1)(0,1) EXPECTED
|E (a*)* ax (0,1)(0,1) BUG=repeat-null-unknown
|E (a*)* a (0,1)(1,1) BUG=repeat-null
; BUG=repeat-null-UNKNOWN
?E (aba|a*b)* ababa (0,5)(2,5) EXPECTED
|E (aba|a*b)* ababa (0,5)(3,4) BUG=repeat-short
|E (aba|a*b)* ababa (0,4)(3,4) # LENGTH=first
; BUG=repeat-short-UNKNOWN
?E (a(b)?)+ aba (0,3)(2,3) EXPECTED
|E (a(b)?)+ aba (0,3)(2,3)(1,2) BUG=repeat-artifact
; BUG=repeat-artifact-UNKNOWN
?B \(a\(b\)*\)*\2 abab NOMATCH EXPECTED
|B \(a\(b\)*\)*\2 abab (0,4)(2,3)(1,2) BUG=repeat-artifact-nomatch
; BUG=repeat-artifact-nomatch-UNKNOWN
?E (a?)((ab)?)(b?)a?(ab)?b? abab (0,4)(0,1)(1,1)(?,?)(1,2)(2,4) BUG=subexpression-first
|E .*(.*) ab (0,2)(2,2) EXPECTED
|E .*(.*) ab (0,2)(0,2) BUG=subexpression-first
; BUG=subexpression-first-UNKNOWN
@@ -0,0 +1,30 @@
NOTE left-assoc:pass-all right-assoc:pass-all : 2002-04-29
E (a|ab)(c|bcd) abcd (0,4)(0,1)(1,4)
E (a|ab)(bcd|c) abcd (0,4)(0,1)(1,4)
E (ab|a)(c|bcd) abcd (0,4)(0,1)(1,4)
E (ab|a)(bcd|c) abcd (0,4)(0,1)(1,4)
E ((a|ab)(c|bcd))(d*) abcd (0,4)(0,4)(0,1)(1,4)(4,4)
E ((a|ab)(bcd|c))(d*) abcd (0,4)(0,4)(0,1)(1,4)(4,4)
E ((ab|a)(c|bcd))(d*) abcd (0,4)(0,4)(0,1)(1,4)(4,4)
E ((ab|a)(bcd|c))(d*) abcd (0,4)(0,4)(0,1)(1,4)(4,4)
E (a|ab)((c|bcd)(d*)) abcd (0,4)(0,2)(2,4)(2,3)(3,4)
E (a|ab)((bcd|c)(d*)) abcd (0,4)(0,2)(2,4)(2,3)(3,4)
E (ab|a)((c|bcd)(d*)) abcd (0,4)(0,2)(2,4)(2,3)(3,4)
E (ab|a)((bcd|c)(d*)) abcd (0,4)(0,2)(2,4)(2,3)(3,4)
E (a*)(b|abc) abc (0,3)(0,0)(0,3)
E (a*)(abc|b) abc (0,3)(0,0)(0,3)
E ((a*)(b|abc))(c*) abc (0,3)(0,3)(0,0)(0,3)(3,3)
E ((a*)(abc|b))(c*) abc (0,3)(0,3)(0,0)(0,3)(3,3)
E (a*)((b|abc)(c*)) abc (0,3)(0,1)(1,3)(1,2)(2,3)
E (a*)((abc|b)(c*)) abc (0,3)(0,1)(1,3)(1,2)(2,3)
E (a*)(b|abc) abc (0,3)(0,0)(0,3)
E (a*)(abc|b) abc (0,3)(0,0)(0,3)
E ((a*)(b|abc))(c*) abc (0,3)(0,3)(0,0)(0,3)(3,3)
E ((a*)(abc|b))(c*) abc (0,3)(0,3)(0,0)(0,3)(3,3)
E (a*)((b|abc)(c*)) abc (0,3)(0,1)(1,3)(1,2)(2,3)
E (a*)((abc|b)(c*)) abc (0,3)(0,1)(1,3)(1,2)(2,3)
E (a|ab) ab (0,2)(0,2)
E (ab|a) ab (0,2)(0,2)
E (a|ab)(b*) ab (0,2)(0,2)(2,2)
E (ab|a)(b*) ab (0,2)(0,2)(2,2)
@@ -0,0 +1,16 @@
NOTE left-assoc:pass-all right-assoc:pass-none : 2002-04-29
E (a|ab)(c|bcd)(d*) abcd (0,4)(0,1)(1,4)(4,4)
E (a|ab)(bcd|c)(d*) abcd (0,4)(0,1)(1,4)(4,4)
E (ab|a)(c|bcd)(d*) abcd (0,4)(0,1)(1,4)(4,4)
E (ab|a)(bcd|c)(d*) abcd (0,4)(0,1)(1,4)(4,4)
E (a*)(b|abc)(c*) abc (0,3)(0,0)(0,3)(3,3)
E (a*)(abc|b)(c*) abc (0,3)(0,0)(0,3)(3,3)
E (a*)(b|abc)(c*) abc (0,3)(0,0)(0,3)(3,3)
E (a*)(abc|b)(c*) abc (0,3)(0,0)(0,3)(3,3)
E (a|ab)(c|bcd)(d|.*) abcd (0,4)(0,1)(1,4)(4,4)
E (a|ab)(bcd|c)(d|.*) abcd (0,4)(0,1)(1,4)(4,4)
E (ab|a)(c|bcd)(d|.*) abcd (0,4)(0,1)(1,4)(4,4)
E (ab|a)(bcd|c)(d|.*) abcd (0,4)(0,1)(1,4)(4,4)
@@ -0,0 +1,73 @@
NOTE null subexpression matches : 2002-06-06
E (a*)* a (0,1)(0,1)
E SAME x (0,0)(0,0)
E SAME aaaaaa (0,6)(0,6)
E SAME aaaaaax (0,6)(0,6)
E (a*)+ a (0,1)(0,1)
E SAME x (0,0)(0,0)
E SAME aaaaaa (0,6)(0,6)
E SAME aaaaaax (0,6)(0,6)
E (a+)* a (0,1)(0,1)
E SAME x (0,0)
E SAME aaaaaa (0,6)(0,6)
E SAME aaaaaax (0,6)(0,6)
E (a+)+ a (0,1)(0,1)
E SAME x NOMATCH
E SAME aaaaaa (0,6)(0,6)
E SAME aaaaaax (0,6)(0,6)
E ([a]*)* a (0,1)(0,1)
E SAME x (0,0)(0,0)
E SAME aaaaaa (0,6)(0,6)
E SAME aaaaaax (0,6)(0,6)
E ([a]*)+ a (0,1)(0,1)
E SAME x (0,0)(0,0)
E SAME aaaaaa (0,6)(0,6)
E SAME aaaaaax (0,6)(0,6)
E ([^b]*)* a (0,1)(0,1)
E SAME b (0,0)(0,0)
E SAME aaaaaa (0,6)(0,6)
E SAME aaaaaab (0,6)(0,6)
E ([ab]*)* a (0,1)(0,1)
E SAME aaaaaa (0,6)(0,6)
E SAME ababab (0,6)(0,6)
E SAME bababa (0,6)(0,6)
E SAME b (0,1)(0,1)
E SAME bbbbbb (0,6)(0,6)
E SAME aaaabcde (0,5)(0,5)
E ([^a]*)* b (0,1)(0,1)
E SAME bbbbbb (0,6)(0,6)
E SAME aaaaaa (0,0)(0,0)
E ([^ab]*)* ccccxx (0,6)(0,6)
E SAME ababab (0,0)(0,0)
E ((z)+|a)* zabcde (0,2)(1,2)
{E a+? aaaaaa (0,1) no *? +? mimimal match ops
E (a) aaa (0,1)(0,1)
E (a*?) aaa (0,0)(0,0)
E (a)*? aaa (0,0)
E (a*?)*? aaa (0,0)
}
B \(a*\)*\(x\) x (0,1)(0,0)(0,1)
B \(a*\)*\(x\) ax (0,2)(0,1)(1,2)
B \(a*\)*\(x\) axa (0,2)(0,1)(1,2)
B \(a*\)*\(x\)\(\1\) x (0,1)(0,0)(0,1)(1,1)
B \(a*\)*\(x\)\(\1\) ax (0,2)(1,1)(1,2)(2,2)
B \(a*\)*\(x\)\(\1\) axa (0,3)(0,1)(1,2)(2,3)
B \(a*\)*\(x\)\(\1\)\(x\) axax (0,4)(0,1)(1,2)(2,3)(3,4)
B \(a*\)*\(x\)\(\1\)\(x\) axxa (0,3)(1,1)(1,2)(2,2)(2,3)
E (a*)*(x) x (0,1)(0,0)(0,1)
E (a*)*(x) ax (0,2)(0,1)(1,2)
E (a*)*(x) axa (0,2)(0,1)(1,2)
E (a*)+(x) x (0,1)(0,0)(0,1)
E (a*)+(x) ax (0,2)(0,1)(1,2)
E (a*)+(x) axa (0,2)(0,1)(1,2)
E (a*){2}(x) x (0,1)(0,0)(0,1)
E (a*){2}(x) ax (0,2)(1,1)(1,2)
E (a*){2}(x) axa (0,2)(1,1)(1,2)
@@ -0,0 +1,140 @@
NOTE implicit vs. explicit repetitions : 2009-02-02
# Glenn Fowler <gsf@research.att.com>
# conforming matches (column 4) must match one of the following BREs
# NOMATCH
# (0,.)\((\(.\),\(.\))(?,?)(\2,\3)\)*
# (0,.)\((\(.\),\(.\))(\2,\3)(?,?)\)*
# i.e., each 3-tuple has two identical elements and one (?,?)
E ((..)|(.)) NULL NOMATCH
E ((..)|(.))((..)|(.)) NULL NOMATCH
E ((..)|(.))((..)|(.))((..)|(.)) NULL NOMATCH
E ((..)|(.)){1} NULL NOMATCH
E ((..)|(.)){2} NULL NOMATCH
E ((..)|(.)){3} NULL NOMATCH
E ((..)|(.))* NULL (0,0)
E ((..)|(.)) a (0,1)(0,1)(?,?)(0,1)
E ((..)|(.))((..)|(.)) a NOMATCH
E ((..)|(.))((..)|(.))((..)|(.)) a NOMATCH
E ((..)|(.)){1} a (0,1)(0,1)(?,?)(0,1)
E ((..)|(.)){2} a NOMATCH
E ((..)|(.)){3} a NOMATCH
E ((..)|(.))* a (0,1)(0,1)(?,?)(0,1)
E ((..)|(.)) aa (0,2)(0,2)(0,2)(?,?)
E ((..)|(.))((..)|(.)) aa (0,2)(0,1)(?,?)(0,1)(1,2)(?,?)(1,2)
E ((..)|(.))((..)|(.))((..)|(.)) aa NOMATCH
E ((..)|(.)){1} aa (0,2)(0,2)(0,2)(?,?)
E ((..)|(.)){2} aa (0,2)(1,2)(?,?)(1,2)
E ((..)|(.)){3} aa NOMATCH
E ((..)|(.))* aa (0,2)(0,2)(0,2)(?,?)
E ((..)|(.)) aaa (0,2)(0,2)(0,2)(?,?)
E ((..)|(.))((..)|(.)) aaa (0,3)(0,2)(0,2)(?,?)(2,3)(?,?)(2,3)
E ((..)|(.))((..)|(.))((..)|(.)) aaa (0,3)(0,1)(?,?)(0,1)(1,2)(?,?)(1,2)(2,3)(?,?)(2,3)
E ((..)|(.)){1} aaa (0,2)(0,2)(0,2)(?,?)
E ((..)|(.)){2} aaa (0,3)(2,3)(?,?)(2,3)
E ((..)|(.)){3} aaa (0,3)(2,3)(?,?)(2,3)
E ((..)|(.))* aaa (0,3)(2,3)(?,?)(2,3)
E ((..)|(.)) aaaa (0,2)(0,2)(0,2)(?,?)
E ((..)|(.))((..)|(.)) aaaa (0,4)(0,2)(0,2)(?,?)(2,4)(2,4)(?,?)
E ((..)|(.))((..)|(.))((..)|(.)) aaaa (0,4)(0,2)(0,2)(?,?)(2,3)(?,?)(2,3)(3,4)(?,?)(3,4)
E ((..)|(.)){1} aaaa (0,2)(0,2)(0,2)(?,?)
E ((..)|(.)){2} aaaa (0,4)(2,4)(2,4)(?,?)
E ((..)|(.)){3} aaaa (0,4)(3,4)(?,?)(3,4)
E ((..)|(.))* aaaa (0,4)(2,4)(2,4)(?,?)
E ((..)|(.)) aaaaa (0,2)(0,2)(0,2)(?,?)
E ((..)|(.))((..)|(.)) aaaaa (0,4)(0,2)(0,2)(?,?)(2,4)(2,4)(?,?)
E ((..)|(.))((..)|(.))((..)|(.)) aaaaa (0,5)(0,2)(0,2)(?,?)(2,4)(2,4)(?,?)(4,5)(?,?)(4,5)
E ((..)|(.)){1} aaaaa (0,2)(0,2)(0,2)(?,?)
E ((..)|(.)){2} aaaaa (0,4)(2,4)(2,4)(?,?)
E ((..)|(.)){3} aaaaa (0,5)(4,5)(?,?)(4,5)
E ((..)|(.))* aaaaa (0,5)(4,5)(?,?)(4,5)
E ((..)|(.)) aaaaaa (0,2)(0,2)(0,2)(?,?)
E ((..)|(.))((..)|(.)) aaaaaa (0,4)(0,2)(0,2)(?,?)(2,4)(2,4)(?,?)
E ((..)|(.))((..)|(.))((..)|(.)) aaaaaa (0,6)(0,2)(0,2)(?,?)(2,4)(2,4)(?,?)(4,6)(4,6)(?,?)
E ((..)|(.)){1} aaaaaa (0,2)(0,2)(0,2)(?,?)
E ((..)|(.)){2} aaaaaa (0,4)(2,4)(2,4)(?,?)
E ((..)|(.)){3} aaaaaa (0,6)(4,6)(4,6)(?,?)
E ((..)|(.))* aaaaaa (0,6)(4,6)(4,6)(?,?)
NOTE additional repetition tests graciously provided by Chris Kuklewicz www.haskell.org 2009-02-02
# These test a bug in OS X / FreeBSD / NetBSD, and libtree.
# Linux/GLIBC gets the {8,} and {8,8} wrong.
:HA#100:E X(.?){0,}Y X1234567Y (0,9)(7,8)
:HA#101:E X(.?){1,}Y X1234567Y (0,9)(7,8)
:HA#102:E X(.?){2,}Y X1234567Y (0,9)(7,8)
:HA#103:E X(.?){3,}Y X1234567Y (0,9)(7,8)
:HA#104:E X(.?){4,}Y X1234567Y (0,9)(7,8)
:HA#105:E X(.?){5,}Y X1234567Y (0,9)(7,8)
:HA#106:E X(.?){6,}Y X1234567Y (0,9)(7,8)
:HA#107:E X(.?){7,}Y X1234567Y (0,9)(7,8)
:HA#108:E X(.?){8,}Y X1234567Y (0,9)(8,8)
:HA#110:E X(.?){0,8}Y X1234567Y (0,9)(7,8)
:HA#111:E X(.?){1,8}Y X1234567Y (0,9)(7,8)
:HA#112:E X(.?){2,8}Y X1234567Y (0,9)(7,8)
:HA#113:E X(.?){3,8}Y X1234567Y (0,9)(7,8)
:HA#114:E X(.?){4,8}Y X1234567Y (0,9)(7,8)
:HA#115:E X(.?){5,8}Y X1234567Y (0,9)(7,8)
:HA#116:E X(.?){6,8}Y X1234567Y (0,9)(7,8)
:HA#117:E X(.?){7,8}Y X1234567Y (0,9)(7,8)
:HA#118:E X(.?){8,8}Y X1234567Y (0,9)(8,8)
# These test a fixed bug in my regex-tdfa that did not keep the expanded
# form properly grouped, so right association did the wrong thing with
# these ambiguous patterns (crafted just to test my code when I became
# suspicious of my implementation). The first subexpression should use
# "ab" then "a" then "bcd".
# OS X / FreeBSD / NetBSD badly fail many of these, with impossible
# results like (0,6)(4,5)(6,6).
:HA#260:E (a|ab|c|bcd){0,}(d*) ababcd (0,6)(3,6)(6,6)
:HA#261:E (a|ab|c|bcd){1,}(d*) ababcd (0,6)(3,6)(6,6)
:HA#262:E (a|ab|c|bcd){2,}(d*) ababcd (0,6)(3,6)(6,6)
:HA#263:E (a|ab|c|bcd){3,}(d*) ababcd (0,6)(3,6)(6,6)
:HA#264:E (a|ab|c|bcd){4,}(d*) ababcd NOMATCH
:HA#265:E (a|ab|c|bcd){0,10}(d*) ababcd (0,6)(3,6)(6,6)
:HA#266:E (a|ab|c|bcd){1,10}(d*) ababcd (0,6)(3,6)(6,6)
:HA#267:E (a|ab|c|bcd){2,10}(d*) ababcd (0,6)(3,6)(6,6)
:HA#268:E (a|ab|c|bcd){3,10}(d*) ababcd (0,6)(3,6)(6,6)
:HA#269:E (a|ab|c|bcd){4,10}(d*) ababcd NOMATCH
:HA#270:E (a|ab|c|bcd)*(d*) ababcd (0,6)(3,6)(6,6)
:HA#271:E (a|ab|c|bcd)+(d*) ababcd (0,6)(3,6)(6,6)
# The above worked on Linux/GLIBC but the following often fail.
# They also trip up OS X / FreeBSD / NetBSD:
:HA#280:E (ab|a|c|bcd){0,}(d*) ababcd (0,6)(3,6)(6,6)
:HA#281:E (ab|a|c|bcd){1,}(d*) ababcd (0,6)(3,6)(6,6)
:HA#282:E (ab|a|c|bcd){2,}(d*) ababcd (0,6)(3,6)(6,6)
:HA#283:E (ab|a|c|bcd){3,}(d*) ababcd (0,6)(3,6)(6,6)
:HA#284:E (ab|a|c|bcd){4,}(d*) ababcd NOMATCH
:HA#285:E (ab|a|c|bcd){0,10}(d*) ababcd (0,6)(3,6)(6,6)
:HA#286:E (ab|a|c|bcd){1,10}(d*) ababcd (0,6)(3,6)(6,6)
:HA#287:E (ab|a|c|bcd){2,10}(d*) ababcd (0,6)(3,6)(6,6)
:HA#288:E (ab|a|c|bcd){3,10}(d*) ababcd (0,6)(3,6)(6,6)
:HA#289:E (ab|a|c|bcd){4,10}(d*) ababcd NOMATCH
:HA#290:E (ab|a|c|bcd)*(d*) ababcd (0,6)(3,6)(6,6)
:HA#291:E (ab|a|c|bcd)+(d*) ababcd (0,6)(3,6)(6,6)
@@ -0,0 +1,16 @@
NOTE left-assoc:pass-none right-assoc:pass-all : 2002-04-29
E (a|ab)(c|bcd)(d*) abcd (0,4)(0,2)(2,3)(3,4)
E (a|ab)(bcd|c)(d*) abcd (0,4)(0,2)(2,3)(3,4)
E (ab|a)(c|bcd)(d*) abcd (0,4)(0,2)(2,3)(3,4)
E (ab|a)(bcd|c)(d*) abcd (0,4)(0,2)(2,3)(3,4)
E (a*)(b|abc)(c*) abc (0,3)(0,1)(1,2)(2,3)
E (a*)(abc|b)(c*) abc (0,3)(0,1)(1,2)(2,3)
E (a*)(b|abc)(c*) abc (0,3)(0,1)(1,2)(2,3)
E (a*)(abc|b)(c*) abc (0,3)(0,1)(1,2)(2,3)
E (a|ab)(c|bcd)(d|.*) abcd (0,4)(0,2)(2,3)(3,4)
E (a|ab)(bcd|c)(d|.*) abcd (0,4)(0,2)(2,3)(3,4)
E (ab|a)(c|bcd)(d|.*) abcd (0,4)(0,2)(2,3)(3,4)
E (ab|a)(bcd|c)(d|.*) abcd (0,4)(0,2)(2,3)(3,4)
+21
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@@ -0,0 +1,21 @@
# back references, ugh
a\(b\)\2c bC ESUBREG
a\(b\1\)c bC ESUBREG
a\(b*\)c\1d b abbcbbd abbcbbd bb
a\(b*\)c\1d b abbcbd
a\(b*\)c\1d b abbcbbbd
^\(.\)\1 b abc
a\([bc]\)\1d b abcdabbd abbd b
a\(\([bc]\)\2\)*d b abbccd abbccd
a\(\([bc]\)\2\)*d b abbcbd
# actually, this next one probably ought to fail, but the spec is unclear
a\(\(b\)*\2\)*d b abbbd abbbd
# here is a case that no NFA implementation does right
\(ab*\)[ab]*\1 b ababaaa ababaaa a
# check out normal matching in the presence of back refs
\(a\)\1bcd b aabcd aabcd
\(a\)\1bc*d b aabcd aabcd
\(a\)\1bc*d b aabd aabd
\(a\)\1bc*d b aabcccd aabcccd
\(a\)\1bc*[ce]d b aabcccd aabcccd
^\(a\)\1b\(c\)*cd$ b aabcccd aabcccd
+5
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@@ -0,0 +1,5 @@
# basics
a & a a
abc & abc abc
abc|de - abc abc
a|b|c - abc a
+55
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@@ -0,0 +1,55 @@
# brackets, and numerous perversions thereof
a[b]c & abc abc
a[ab]c & abc abc
a[^ab]c & adc adc
a[]b]c & a]c a]c
a[[b]c & a[c a[c
a[-b]c & a-c a-c
a[^]b]c & adc adc
a[^-b]c & adc adc
a[b-]c & a-c a-c
a[b &C EBRACK
a[] &C EBRACK
a[1-3]c & a2c a2c
a[3-1]c &C ERANGE
a[1-3-5]c &C ERANGE
a[[.-.]--]c & a-c a-c
a[1- &C ERANGE
a[[. &C EBRACK
a[[.x &C EBRACK
a[[.x. &C EBRACK
a[[.x.] &C EBRACK
a[[.x.]] & ax ax
a[[.x,.]] &C ECOLLATE
a[[.one.]]b & a1b a1b
a[[.notdef.]]b &C ECOLLATE
a[[.].]]b & a]b a]b
a[[:alpha:]]c & abc abc
a[[:notdef:]]c &C ECTYPE
a[[: &C EBRACK
a[[:alpha &C EBRACK
a[[:alpha:] &C EBRACK
a[[:alpha,:] &C ECTYPE
a[[:]:]]b &C ECTYPE
a[[:-:]]b &C ECTYPE
a[[:alph:]] &C ECTYPE
a[[:alphabet:]] &C ECTYPE
[[:alnum:]]+ - -%@a0X- a0X
[[:alpha:]]+ - -%@aX0- aX
[[:blank:]]+ - aSSTb SST
[[:cntrl:]]+ - aNTb NT
[[:digit:]]+ - a019b 019
[[:graph:]]+ - Sa%bS a%b
[[:lower:]]+ - AabC ab
[[:print:]]+ - NaSbN aSb
[[:punct:]]+ - S%-&T %-&
[[:space:]]+ - aSNTb SNT
[[:upper:]]+ - aBCd BC
[[:xdigit:]]+ - p0f3Cq 0f3C
a[[=b=]]c & abc abc
a[[= &C EBRACK
a[[=b &C EBRACK
a[[=b= &C EBRACK
a[[=b=] &C EBRACK
a[[=b,=]] &C ECOLLATE
a[[=one=]]b & a1b a1b
+17
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@@ -0,0 +1,17 @@
# Let's have some fun -- try to match a C comment.
# first the obvious, which looks okay at first glance...
/\*.*\*/ - /*x*/ /*x*/
# but...
/\*.*\*/ - /*x*/y/*z*/ /*x*/y/*z*/
# okay, we must not match */ inside; try to do that...
/\*([^*]|\*[^/])*\*/ - /*x*/ /*x*/
/\*([^*]|\*[^/])*\*/ - /*x*/y/*z*/ /*x*/
# but...
/\*([^*]|\*[^/])*\*/ - /*x**/y/*z*/ /*x**/y/*z*/
# and a still fancier version, which does it right (I think)...
/\*([^*]|\*+[^*/])*\*+/ - /*x*/ /*x*/
/\*([^*]|\*+[^*/])*\*+/ - /*x*/y/*z*/ /*x*/
/\*([^*]|\*+[^*/])*\*+/ - /*x**/y/*z*/ /*x**/
/\*([^*]|\*+[^*/])*\*+/ - /*x****/y/*z*/ /*x****/
/\*([^*]|\*+[^*/])*\*+/ - /*x**x*/y/*z*/ /*x**x*/
/\*([^*]|\*+[^*/])*\*+/ - /*x***x/y/*z*/ /*x***x/y/*z*/
+23
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@@ -0,0 +1,23 @@
# complexities
a(((b)))c - abc abc
a(b|(c))d - abd abd
a(b*|c)d - abbd abbd
# just gotta have one DFA-buster, of course
a[ab]{20} - aaaaabaaaabaaaabaaaab aaaaabaaaabaaaabaaaab
# and an inline expansion in case somebody gets tricky
a[ab][ab][ab][ab][ab][ab][ab][ab][ab][ab][ab][ab][ab][ab][ab][ab][ab][ab][ab][ab] - aaaaabaaaabaaaabaaaab aaaaabaaaabaaaabaaaab
# and in case somebody just slips in an NFA...
a[ab][ab][ab][ab][ab][ab][ab][ab][ab][ab][ab][ab][ab][ab][ab][ab][ab][ab][ab][ab](wee|week)(knights|night) - aaaaabaaaabaaaabaaaabweeknights aaaaabaaaabaaaabaaaabweeknights
# fish for anomalies as the number of states passes 32
12345678901234567890123456789 - a12345678901234567890123456789b 12345678901234567890123456789
123456789012345678901234567890 - a123456789012345678901234567890b 123456789012345678901234567890
1234567890123456789012345678901 - a1234567890123456789012345678901b 1234567890123456789012345678901
12345678901234567890123456789012 - a12345678901234567890123456789012b 12345678901234567890123456789012
123456789012345678901234567890123 - a123456789012345678901234567890123b 123456789012345678901234567890123
# and one really big one, beyond any plausible word width
1234567890123456789012345678901234567890123456789012345678901234567890 - a1234567890123456789012345678901234567890123456789012345678901234567890b 1234567890123456789012345678901234567890123456789012345678901234567890
# fish for problems as brackets go past 8
[ab][cd][ef][gh][ij][kl][mn] - xacegikmoq acegikm
[ab][cd][ef][gh][ij][kl][mn][op] - xacegikmoq acegikmo
[ab][cd][ef][gh][ij][kl][mn][op][qr] - xacegikmoqy acegikmoq
[ab][cd][ef][gh][ij][kl][mn][op][q] - xacegikmoqy acegikmoq
+30
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@@ -0,0 +1,30 @@
# certain syntax errors and non-errors
| C EMPTY
| b | |
* C BADRPT
* b * *
+ C BADRPT
? C BADRPT
"" &C EMPTY
() - abc @abc
\(\) b abc @abc
a||b C EMPTY
|ab C EMPTY
ab| C EMPTY
(|a)b C EMPTY
(a|)b C EMPTY
(*a) C BADRPT
(+a) C BADRPT
(?a) C BADRPT
({1}a) C BADRPT
\(\{1\}a\) bC BADRPT
(a|*b) C BADRPT
(a|+b) C BADRPT
(a|?b) C BADRPT
(a|{1}b) C BADRPT
^* C BADRPT
^* b * *
^+ C BADRPT
^? C BADRPT
^{1} C BADRPT
^\{1\} bC BADRPT
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# metacharacters, backslashes
a.c & abc abc
a[bc]d & abd abd
a\*c & a*c a*c
a\\b & a\b a\b
a\\\*b & a\*b a\*b
a\bc & abc abc
a\ &C EESCAPE
a\\bc & a\bc a\bc
\{ bC BADRPT
a\[b & a[b a[b
a[b &C EBRACK
# trailing $ is a peculiar special case for the BRE code
a$ & a a
a$ & a$
a\$ & a
a\$ & a$ a$
a\\$ & a
a\\$ & a$
a\\$ & a\$
a\\$ & a\ a\
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# plain strings, with the NOSPEC flag
abc m abc abc
abc m xabcy abc
abc m xyz
a*b m aba*b a*b
a*b m ab
"" mC EMPTY
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# parentheses and perversions thereof
a(b)c - abc abc
a\(b\)c b abc abc
a( C EPAREN
a( b a( a(
a\( - a( a(
a\( bC EPAREN
a\(b bC EPAREN
a(b C EPAREN
a(b b a(b a(b
# gag me with a right parenthesis -- 1003.2 goofed here (my fault, partly)
a) - a) a)
) - ) )
# end gagging (in a just world, those *should* give EPAREN)
a) b a) a)
a\) bC EPAREN
\) bC EPAREN
a()b - ab ab
a\(\)b b ab ab
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# past problems, and suspected problems
(A[1])|(A[2])|(A[3])|(A[4])|(A[5])|(A[6])|(A[7])|(A[8])|(A[9])|(A[A]) - A1 A1
abcdefghijklmnop i abcdefghijklmnop abcdefghijklmnop
abcdefghijklmnopqrstuv i abcdefghijklmnopqrstuv abcdefghijklmnopqrstuv
(ALAK)|(ALT[AB])|(CC[123]1)|(CM[123]1)|(GAMC)|(LC[23][EO ])|(SEM[1234])|(SL[ES][12])|(SLWW)|(SLF )|(SLDT)|(VWH[12])|(WH[34][EW])|(WP1[ESN]) - CC11 CC11
CC[13]1|a{21}[23][EO][123][Es][12]a{15}aa[34][EW]aaaaaaa[X]a - CC11 CC11
Char \([a-z0-9_]*\)\[.* b Char xyz[k Char xyz[k xyz
a?b - ab ab
-\{0,1\}[0-9]*$ b -5 -5
@@ -0,0 +1,45 @@
# the dreaded bounded repetitions
{ & { {
{abc & {abc {abc
{1 C BADRPT
{1} C BADRPT
a{b & a{b a{b
a{1}b - ab ab
a\{1\}b b ab ab
a{1,}b - ab ab
a\{1,\}b b ab ab
a{1,2}b - aab aab
a\{1,2\}b b aab aab
a{1 C EBRACE
a\{1 bC EBRACE
a{1a C EBRACE
a\{1a bC EBRACE
a{1a} C BADBR
a\{1a\} bC BADBR
a{,2} - a{,2} a{,2}
a\{,2\} bC BADBR
a{,} - a{,} a{,}
a\{,\} bC BADBR
a{1,x} C BADBR
a\{1,x\} bC BADBR
a{1,x C EBRACE
a\{1,x bC EBRACE
a{300} C BADBR
a\{300\} bC BADBR
a{1,0} C BADBR
a\{1,0\} bC BADBR
ab{0,0}c - abcac ac
ab\{0,0\}c b abcac ac
ab{0,1}c - abcac abc
ab\{0,1\}c b abcac abc
ab{0,3}c - abbcac abbc
ab\{0,3\}c b abbcac abbc
ab{1,1}c - acabc abc
ab\{1,1\}c b acabc abc
ab{1,3}c - acabc abc
ab\{1,3\}c b acabc abc
ab{2,2}c - abcabbc abbc
ab\{2,2\}c b abcabbc abbc
ab{2,4}c - abcabbc abbc
ab\{2,4\}c b abcabbc abbc
((a{1,10}){1,10}){1,10} - a a a,a
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# multiple repetitions
a** &C BADRPT
a++ C BADRPT
a?? C BADRPT
a*+ C BADRPT
a*? C BADRPT
a+* C BADRPT
a+? C BADRPT
a?* C BADRPT
a?+ C BADRPT
a{1}{1} C BADRPT
a*{1} C BADRPT
a+{1} C BADRPT
a?{1} C BADRPT
a{1}* C BADRPT
a{1}+ C BADRPT
a{1}? C BADRPT
a*{b} - a{b} a{b}
a\{1\}\{1\} bC BADRPT
a*\{1\} bC BADRPT
a\{1\}* bC BADRPT
@@ -0,0 +1,10 @@
# ordinary repetitions
ab*c & abc abc
ab+c - abc abc
ab?c - abc abc
a\(*\)b b a*b a*b
a\(**\)b b ab ab
a\(***\)b bC BADRPT
*a b *a *a
**a b a a
***a bC BADRPT
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# check out the STARTEND option
[abc] &# a(b)c b
[abc] &# a(d)c
[abc] &# a(bc)d b
[abc] &# a(dc)d c
. &# a()c
b.*c &# b(bc)c bc
b.* &# b(bc)c bc
.*c &# b(bc)c bc
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# subexpressions
a(b)(c)d - abcd abcd b,c
a(((b)))c - abc abc b,b,b
a(b|(c))d - abd abd b,-
a(b*|c|e)d - abbd abbd bb
a(b*|c|e)d - acd acd c
a(b*|c|e)d - ad ad @d
a(b?)c - abc abc b
a(b?)c - ac ac @c
a(b+)c - abc abc b
a(b+)c - abbbc abbbc bbb
a(b*)c - ac ac @c
(a|ab)(bc([de]+)f|cde) - abcdef abcdef a,bcdef,de
# the regression tester only asks for 9 subexpressions
a(b)(c)(d)(e)(f)(g)(h)(i)(j)k - abcdefghijk abcdefghijk b,c,d,e,f,g,h,i,j
a(b)(c)(d)(e)(f)(g)(h)(i)(j)(k)l - abcdefghijkl abcdefghijkl b,c,d,e,f,g,h,i,j,k
a([bc]?)c - abc abc b
a([bc]?)c - ac ac @c
a([bc]+)c - abc abc b
a([bc]+)c - abcc abcc bc
a([bc]+)bc - abcbc abcbc bc
a(bb+|b)b - abb abb b
a(bbb+|bb+|b)b - abb abb b
a(bbb+|bb+|b)b - abbb abbb bb
a(bbb+|bb+|b)bb - abbb abbb b
(.*).* - abcdef abcdef abcdef
(a*)* - bc @b @b
# do we get the right subexpression when it is used more than once?
a(b|c)*d - ad ad -
a(b|c)*d - abcd abcd c
a(b|c)+d - abd abd b
a(b|c)+d - abcd abcd c
a(b|c?)+d - ad ad @d
a(b|c?)+d - abcd abcd @d
a(b|c){0,0}d - ad ad -
a(b|c){0,1}d - ad ad -
a(b|c){0,1}d - abd abd b
a(b|c){0,2}d - ad ad -
a(b|c){0,2}d - abcd abcd c
a(b|c){0,}d - ad ad -
a(b|c){0,}d - abcd abcd c
a(b|c){1,1}d - abd abd b
a(b|c){1,1}d - acd acd c
a(b|c){1,2}d - abd abd b
a(b|c){1,2}d - abcd abcd c
a(b|c){1,}d - abd abd b
a(b|c){1,}d - abcd abcd c
a(b|c){2,2}d - acbd acbd b
a(b|c){2,2}d - abcd abcd c
a(b|c){2,4}d - abcd abcd c
a(b|c){2,4}d - abcbd abcbd b
a(b|c){2,4}d - abcbcd abcbcd c
a(b|c){2,}d - abcd abcd c
a(b|c){2,}d - abcbd abcbd b
a(b+|((c)*))+d - abd abd @d,@d,-
a(b+|((c)*))+d - abcd abcd @d,@d,-
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# subtleties of matching
abc & xabcy abc
a\(b\)?c\1d b acd
aBc i Abc Abc
a[Bc]*d i abBCcd abBCcd
0[[:upper:]]1 &i 0a1 0a1
0[[:lower:]]1 &i 0A1 0A1
a[^b]c &i abc
a[^b]c &i aBc
a[^b]c &i adc adc
[a]b[c] - abc abc
[a]b[a] - aba aba
[abc]b[abc] - abc abc
[abc]b[abd] - abd abd
a(b?c)+d - accd accd
(wee|week)(knights|night) - weeknights weeknights
(we|wee|week|frob)(knights|night|day) - weeknights weeknights
a[bc]d - xyzaaabcaababdacd abd
a[ab]c - aaabc abc
abc s abc abc
a* & b @b
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# word boundaries (ick)
[[:<:]]a & a a
[[:<:]]a & ba
[[:<:]]a & -a a
a[[:>:]] & a a
a[[:>:]] & ab
a[[:>:]] & a- a
[[:<:]]a.c[[:>:]] & axcd-dayc-dazce-abc abc
[[:<:]]a.c[[:>:]] & axcd-dayc-dazce-abc-q abc
[[:<:]]a.c[[:>:]] & axc-dayc-dazce-abc axc
[[:<:]]b.c[[:>:]] & a_bxc-byc_d-bzc-q bzc
[[:<:]].x..[[:>:]] & y_xa_-_xb_y-_xc_-axdc _xc_
[[:<:]]a_b[[:>:]] & x_a_b
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# cases involving NULs
aZb & a a
aZb &p a
aZb &p# (aZb) aZb
aZ*b &p# (ab) ab
a.b &# (aZb) aZb
a.* &# (aZb)c aZb