head	1.1;
access;
symbols
	netbsd-11-0-RC4:1.1
	netbsd-11-0-RC3:1.1
	netbsd-11-0-RC2:1.1
	netbsd-11-0-RC1:1.1
	perseant-exfatfs-base-20250801:1.1
	netbsd-11:1.1.0.56
	netbsd-11-base:1.1
	netbsd-10-1-RELEASE:1.1
	perseant-exfatfs-base-20240630:1.1
	perseant-exfatfs:1.1.0.54
	perseant-exfatfs-base:1.1
	netbsd-8-3-RELEASE:1.1
	netbsd-9-4-RELEASE:1.1
	netbsd-10-0-RELEASE:1.1
	netbsd-10-0-RC6:1.1
	netbsd-10-0-RC5:1.1
	netbsd-10-0-RC4:1.1
	netbsd-10-0-RC3:1.1
	netbsd-10-0-RC2:1.1
	netbsd-10-0-RC1:1.1
	netbsd-10:1.1.0.52
	netbsd-10-base:1.1
	netbsd-9-3-RELEASE:1.1
	cjep_sun2x-base1:1.1
	cjep_sun2x:1.1.0.50
	cjep_sun2x-base:1.1
	cjep_staticlib_x-base1:1.1
	netbsd-9-2-RELEASE:1.1
	cjep_staticlib_x:1.1.0.48
	cjep_staticlib_x-base:1.1
	netbsd-9-1-RELEASE:1.1
	phil-wifi-20200421:1.1
	phil-wifi-20200411:1.1
	is-mlppp:1.1.0.46
	is-mlppp-base:1.1
	phil-wifi-20200406:1.1
	netbsd-8-2-RELEASE:1.1
	netbsd-9-0-RELEASE:1.1
	netbsd-9-0-RC2:1.1
	netbsd-9-0-RC1:1.1
	phil-wifi-20191119:1.1
	netbsd-9:1.1.0.44
	netbsd-9-base:1.1
	phil-wifi-20190609:1.1
	netbsd-8-1-RELEASE:1.1
	netbsd-8-1-RC1:1.1
	pgoyette-compat-merge-20190127:1.1
	pgoyette-compat-20190127:1.1
	pgoyette-compat-20190118:1.1
	pgoyette-compat-1226:1.1
	pgoyette-compat-1126:1.1
	pgoyette-compat-1020:1.1
	pgoyette-compat-0930:1.1
	pgoyette-compat-0906:1.1
	netbsd-7-2-RELEASE:1.1
	pgoyette-compat-0728:1.1
	netbsd-8-0-RELEASE:1.1
	phil-wifi:1.1.0.42
	phil-wifi-base:1.1
	pgoyette-compat-0625:1.1
	netbsd-8-0-RC2:1.1
	pgoyette-compat-0521:1.1
	pgoyette-compat-0502:1.1
	pgoyette-compat-0422:1.1
	netbsd-8-0-RC1:1.1
	pgoyette-compat-0415:1.1
	pgoyette-compat-0407:1.1
	pgoyette-compat-0330:1.1
	pgoyette-compat-0322:1.1
	pgoyette-compat-0315:1.1
	netbsd-7-1-2-RELEASE:1.1
	pgoyette-compat:1.1.0.40
	pgoyette-compat-base:1.1
	netbsd-7-1-1-RELEASE:1.1
	matt-nb8-mediatek:1.1.0.38
	matt-nb8-mediatek-base:1.1
	perseant-stdc-iso10646:1.1.0.36
	perseant-stdc-iso10646-base:1.1
	netbsd-8:1.1.0.34
	netbsd-8-base:1.1
	prg-localcount2-base3:1.1
	prg-localcount2-base2:1.1
	prg-localcount2-base1:1.1
	prg-localcount2:1.1.0.32
	prg-localcount2-base:1.1
	pgoyette-localcount-20170426:1.1
	bouyer-socketcan-base1:1.1
	pgoyette-localcount-20170320:1.1
	netbsd-7-1:1.1.0.30
	netbsd-7-1-RELEASE:1.1
	netbsd-7-1-RC2:1.1
	netbsd-7-nhusb-base-20170116:1.1
	bouyer-socketcan:1.1.0.28
	bouyer-socketcan-base:1.1
	pgoyette-localcount-20170107:1.1
	netbsd-7-1-RC1:1.1
	pgoyette-localcount-20161104:1.1
	netbsd-7-0-2-RELEASE:1.1
	localcount-20160914:1.1
	netbsd-7-nhusb:1.1.0.26
	netbsd-7-nhusb-base:1.1
	pgoyette-localcount-20160806:1.1
	pgoyette-localcount-20160726:1.1
	pgoyette-localcount:1.1.0.24
	pgoyette-localcount-base:1.1
	netbsd-7-0-1-RELEASE:1.1
	netbsd-7-0:1.1.0.22
	netbsd-7-0-RELEASE:1.1
	netbsd-7-0-RC3:1.1
	netbsd-7-0-RC2:1.1
	netbsd-7-0-RC1:1.1
	netbsd-6-0-6-RELEASE:1.1
	netbsd-6-1-5-RELEASE:1.1
	netbsd-7:1.1.0.20
	netbsd-7-base:1.1
	yamt-pagecache-base9:1.1
	yamt-pagecache-tag8:1.1.2.2
	netbsd-6-1-4-RELEASE:1.1
	netbsd-6-0-5-RELEASE:1.1
	tls-earlyentropy:1.1.0.18
	tls-earlyentropy-base:1.1
	riastradh-xf86-video-intel-2-7-1-pre-2-21-15:1.1
	riastradh-drm2-base3:1.1
	netbsd-6-1-3-RELEASE:1.1
	netbsd-6-0-4-RELEASE:1.1
	netbsd-6-1-2-RELEASE:1.1
	netbsd-6-0-3-RELEASE:1.1
	netbsd-6-1-1-RELEASE:1.1
	riastradh-drm2-base2:1.1
	riastradh-drm2-base1:1.1
	riastradh-drm2:1.1.0.12
	riastradh-drm2-base:1.1
	netbsd-6-1:1.1.0.16
	netbsd-6-0-2-RELEASE:1.1
	netbsd-6-1-RELEASE:1.1
	netbsd-6-1-RC4:1.1
	netbsd-6-1-RC3:1.1
	agc-symver:1.1.0.14
	agc-symver-base:1.1
	netbsd-6-1-RC2:1.1
	netbsd-6-1-RC1:1.1
	yamt-pagecache-base8:1.1
	netbsd-6-0-1-RELEASE:1.1
	yamt-pagecache-base7:1.1
	matt-nb6-plus-nbase:1.1
	yamt-pagecache-base6:1.1
	netbsd-6-0:1.1.0.10
	netbsd-6-0-RELEASE:1.1
	netbsd-6-0-RC2:1.1
	tls-maxphys:1.1.0.8
	tls-maxphys-base:1.1
	matt-nb6-plus:1.1.0.6
	matt-nb6-plus-base:1.1
	netbsd-6-0-RC1:1.1
	yamt-pagecache-base5:1.1
	yamt-pagecache-base4:1.1
	netbsd-6:1.1.0.4
	netbsd-6-base:1.1
	yamt-pagecache:1.1.0.2
	yamt-pagecache-base3:1.1
	yamt-pagecache-base2:1.1;
locks; strict;
comment	@# @;


1.1
date	2011.11.06.16.40.37;	author christos;	state Exp;
branches
	1.1.2.1;
next	;

1.1.2.1
date	2011.11.06.16.40.37;	author yamt;	state dead;
branches;
next	1.1.2.2;

1.1.2.2
date	2011.11.10.14.31.52;	author yamt;	state Exp;
branches;
next	;


desc
@@


1.1
log
@moved because we cannot have multiple FILESDIR
@
text
@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)
@


1.1.2.1
log
@file nullsubexpr.dat was added on branch yamt-pagecache on 2011-11-10 14:31:52 +0000
@
text
@d1 73
@


1.1.2.2
log
@sync with head
@
text
@a0 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)
@


