From: Jukka-Pekka Kervinen <kkervinen@mailcan.com>
To: _arc.hive_@lm.va.com.au
Subject: busy
Date: Thu, 18 Mar 2004 20:10:43 +0000
t-ca
er-ca h ,
e-cach ash 2 ( e : 7, 52428
L1 I ache: L
: L2 he: 512
el m ne check arc tur pported.
tel e check rep ing e led on CPU#0.
0010327) Richard och (rgooch@atnf.csir
: 12K, L1 D cac 8K
12K
heck nabled on .
n int ng APM .
0020 ard Go @atnf.csi au)
g t ur frame b e ice 128x
ock per batch=32
IIX4: visio
da: 78 ctors 8 MB) w/1 Ca , CH /240 , UDMA
dc: ATA D-ROM e, 512kB C UD 3
rtit
sion: 2000/11/ i ey vochki
ry i ce ch 5 PHY #1.
checks f-te d (0x04
: routing c has f 4096 bu y
NIX-fs: mo un file syste rec ende
rwxr-xr-x ot ot 2044 1 busy
rwxrwxrwx ot 4 cat - usy
x rwx ot 7 :24 chmod u
wx 24 chroot
x 1 r 24 cp ->
x 1 r r 5 24 date ->
1 roo 7 Mar 5 0 4 dd -> bus
1 root 7 Mar 5 06:24 df -> busy
1 t root 7 Mar 5 06: mesg -> b
1 root 7 Mar 5 06:24 e h > bus
x 1 r ot oot 7 Mar 5 06: > b
rwx x 1 root oot 7 Mar 5 24
rwxrw rwx 1 root ot 7 Mar 24 g ->
rwxrwxrwx oot 7 Mar 24 gzi
rwxrwxrwx ot 7 Mar 6:24 hostname
wxrwxrwx oot 7 M 6:24 kill -
x wxr x ot o 7 06:24 ln -> b
o root 7 M 06:24 ->
root 7 M 5 06:24 ir
roo 7 Ma 06:24 od y
7 Ma 5 06:24 re - y
x 7 M 06:2 nt busy
x 1 7 M 06:24 h - sy
wxrw rwx 1 r t t 6:24 sy
rwxrwxrwx 1 root oot 06:24
rwxrwxrw 1 root root 06:24 pw
rwxrwxrwx 1 roo root 06:24 rm ->
rwxrwxrw 1 ro root 6:24 rmdir
rwxrwxrw 1 root 24 sed -
rwxrwxr root sh ->
rwxrwxr roo 5 06 leep sy
rwxrwxr ro 5 06 ync -> y
wxrwxr x 5 06:2 r -> b
wxrwxrwx oot 5 06:2 ch ->
rwxrwxrwx oot r a 5 06:24 e ->
wxrwxrwx root roo 7 Ma 06:2 nt
wxrwxrwx root root 7 06:2 ame -
r xrwx 1 root root 7 5 0 zcat -
100000 111111000010 11111011 000 111 1 1110001
11100 111110101111 11 110101111 111 0010 111101101
00010 1111101000 0111000 11 01000 111110101
001 11110110100 1000100 111 111001 1111101111
0 110111 110101 111 00100 11111010001
1 1101100 100000 1111 01001 11111100001
11 111000 00111 11 1111 111110111000
11 11100 101001 111111 00010 11111011111
11011 00110 1 111101 1111101110 11
1010 00001 111110111011 111111000 10
1101001 1 1 0100 000110 11111010
110100111 1 1000 11 111000 111110101
1110111001 11 110 1 11111010001
11 111010001 1 100 111110110001 11
1 0000 1110111 111 111110101010 1111
1 1 00 1111011 1 11110111011 11111