%!PS-Adobe-3.0
%%Title: (Microsoft Word - COBS)
%%Creator: (Microsoft Word: PSPrinter 8.3.1)
%%CreationDate: (1:25 PM Thursday, July 3, 1997)
%%For: (Stuart Cheshire)
%%Pages: 12
%%DocumentFonts: Helvetica Palatino-Roman Palatino-Italic Palatino-Bold Courier Times-Roman Times-Italic Symbol
%%DocumentNeededFonts: Helvetica Courier Times-Roman Times-Italic Symbol
%%DocumentSuppliedFonts: Palatino-Roman Palatino-Italic Palatino-Bold
%%DocumentData: Clean7Bit
%%PageOrder: Ascend
%%Orientation: Portrait
%%DocumentMedia: Default 612 792 0 () ()
%ADO_ImageableArea: 18 19 593 774
%%EndComments
%%BeginDefaults
%%ViewingOrientation: 1 0 0 1
%%EndDefaults
userdict begin/dscInfo 5 dict dup begin
/Title(Microsoft Word - COBS)def
/Creator(Microsoft Word: PSPrinter 8.3.1)def
/CreationDate(1:25 PM Thursday, July 3, 1997)def
/For(Stuart Cheshire)def
/Pages 12 def
end def end
/md 227 dict def md begin/currentpacking where {pop /sc_oldpacking currentpacking def true setpacking}if
%%BeginFile: adobe_psp_basic
%%Copyright: Copyright 1990-1996 Adobe Systems Incorporated. All Rights Reserved.
/bd{bind def}bind def
/xdf{exch def}bd
/xs{exch store}bd
/ld{load def}bd
/Z{0 def}bd
/T/true
/F/false
/:L/lineto
/lw/setlinewidth
/:M/moveto
/rl/rlineto
/rm/rmoveto
/:C/curveto
/:T/translate
/:K/closepath
/:mf/makefont
/gS/gsave
/gR/grestore
/np/newpath
14{ld}repeat
/$m matrix def
/av 83 def
/por true def
/normland false def
/psb-nosave{}bd
/pse-nosave{}bd
/us Z
/psb{/us save store}bd
/pse{us restore}bd
/level2
/languagelevel where
{
pop languagelevel 2 ge
}{
false
}ifelse
def
/featurecleanup
{
stopped
cleartomark
countdictstack exch sub dup 0 gt
{
{end}repeat
}{
pop
}ifelse
}bd
/noload Z
/startnoload
{
{/noload save store}if
}bd
/endnoload
{
{noload restore}if
}bd
level2 startnoload
/setjob
{
statusdict/jobname 3 -1 roll put
}bd
/setcopies
{
userdict/#copies 3 -1 roll put
}bd
level2 endnoload level2 not startnoload
/setjob
{
1 dict begin/JobName xdf currentdict end setuserparams
}bd
/setcopies
{
1 dict begin/NumCopies xdf currentdict end setpagedevice
}bd
level2 not endnoload
/pm Z
/mT Z
/sD Z
/realshowpage Z
/initializepage
{
/pm save store mT concat
}bd
/endp
{
pm restore showpage
}def
/endp1
{
pm restore
}def
/endp2
{
showpage
}def
/$c/DeviceRGB def
/rectclip where
{
pop/rC/rectclip ld
}{
/rC
{
np 4 2 roll
:M
1 index 0 rl
0 exch rl
neg 0 rl
:K
clip np
}bd
}ifelse
/rectfill where
{
pop/rF/rectfill ld
}{
/rF
{
gS
np
4 2 roll
:M
1 index 0 rl
0 exch rl
neg 0 rl
fill
gR
}bd
}ifelse
/rectstroke where
{
pop/rS/rectstroke ld
}{
/rS
{
gS
np
4 2 roll
:M
1 index 0 rl
0 exch rl
neg 0 rl
:K
stroke
gR
}bd
}ifelse
%%EndFile
%%BeginFile: adobe_psp_colorspace_level1
%%Copyright: Copyright 1991-1996 Adobe Systems Incorporated. All Rights Reserved.
/G/setgray ld
/:F1/setgray ld
/:F/setrgbcolor ld
/:F4/setcmykcolor where
{
pop
/setcmykcolor ld
}{
{
3
{
dup
3 -1 roll add
dup 1 gt{pop 1}if
1 exch sub
4 1 roll
}repeat
pop
setrgbcolor
}bd
}ifelse
/:Fx
{
counttomark
{0{G}0{:F}{:F4}}
exch get
exec
pop
}bd
/:rg{/DeviceRGB :ss}bd
/:sc{$cs :ss}bd
/:dc{/$cs xdf}bd
/:sgl{}def
/:dr{}bd
/:nmCRD{pop}bd
/:fCRD{pop}bd
/:ckcs{}bd
/:ss{/$c xdf}bd
/$cs Z
%%EndFile
level2 startnoload
%%BeginFile: adobe_psp_patterns_level1
%%Copyright: Copyright 1991-1996 Adobe Systems Incorporated. All Rights Reserved.
/patfreq Z
/patangle Z
/bk Z
/fg Z
/docolorscreen Z
/graystring Z
/pattransf{}def
/initQDpatterns
{
/patfreq 9.375 store
/patangle
1 0 $m defaultmatrix dtransform
exch atan
por not
{90 add}if
normland{180 add}if
store
:a
}def
/docolorscreen
/setcolorscreen where
{
pop/currentcolorscreen where
{
pop/setcmykcolor where
{
pop true
}{
false
}ifelse
}{
false
}ifelse
}{
false
}ifelse
def
/setgraypattern
{
/graystring xs
patfreq
patangle
{
1 add
4 mul
cvi
graystring
exch get
exch
1 add 4 mul
cvi
7 sub
bitshift
1 and
}setscreen
64 div setgray
}bd
/:b
{
/pattransf load settransfer
pop pop pop
setgraypattern
}bd
docolorscreen startnoload
/screensave 5 array def
/:a{currentgray currentscreen currenttransfer screensave astore pop}bd
/:e{screensave aload pop settransfer setscreen setgray}bd
/:d
{
pop pop pop
/pattransf load settransfer
setgraypattern 8{pop}repeat
}bd
/:c
/:d ld
docolorscreen endnoload docolorscreen not startnoload
/screensave 20 array def
/:a{currentcmykcolor currentcolorscreen currentcolortransfer screensave astore pop}bd
/:e{screensave aload pop setcolortransfer setcolorscreen setcmykcolor}bd
/rstring Z
/grstring Z
/blstring Z
/convroll{64 div 4 -1 roll}bd
/setcolorpattern
{
/graystring xs
/blstring xs
/grstring xs
/rstring xs
patfreq
patangle
{
1 add 4 mul cvi rstring
exch get exch 1 add 4 mul
cvi 7 sub bitshift 1 and
}
patfreq
patangle
{
1 add 4 mul cvi grstring
exch get exch 1 add 4 mul
cvi 7 sub bitshift 1 and
}
patfreq
patangle
{
1 add 4 mul cvi blstring
exch get exch 1 add 4 mul
cvi 7 sub bitshift 1 and
}
patfreq
patangle
{
1 add 4 mul cvi graystring
exch get exch 1 add 4 mul
cvi 7 sub bitshift 1 and
}
setcolorscreen
convroll convroll convroll convroll
setcmykcolor
}bd
/:d
{
pop pop pop
/pattransf load settransfer
pop pop setcolorpattern
}bd
/:c
/:d ld
docolorscreen not endnoload
%%EndFile
level2 endnoload level2 not startnoload
%%BeginFile: adobe_psp_patterns_level2
%%Copyright: Copyright 1990-1996 Adobe Systems Incorporated. All Rights Reserved.
/pmtx Z
/BGnd Z
/FGnd Z
/PaintData Z
/PatternMtx Z
/PatHeight Z
/PatWidth Z
/$d Z
/savecolor 4 array def
/savecolorspace Z
/patDecode Z
/:a{
mark 0 0 0 currentcolor savecolor astore pop cleartomark
/savecolorspace currentcolorspace store
$c setcolorspace
/patDecode
[currentcolor counttomark
dup 2 add 1
roll
cleartomark[exch
{0 1}repeat]
def
}bd
/:e{
savecolorspace setcolorspace
mark savecolor aload pop setcolor cleartomark
}bd
/initQDpatterns
{
gS
initmatrix
mT dup 4 get exch 5 get :T
1 0 dtransform round exch round exch idtransform
dup mul exch dup mul exch add sqrt
0 1 dtransform round exch round exch idtransform
dup mul exch dup mul exch add sqrt
neg
scale
0
por not{90 add}if
normland{180 add}if
rotate
matrix currentmatrix
gR
/pmtx xs
:a
}bd
/:t
{
14 dict begin
/BGnd xdf
/FGnd xdf
/PaintData xdf
/PatternType 1 def
/PaintType 1 def
/BBox[0 0 1 1]def
/TilingType 1 def
/XStep 1 def
/YStep 1 def
/PatternMtx[24 0 0 24 0 0]def
/PaintProc
BGnd null ne
{
{
begin
BGnd aload pop :F
0 0 1 1 rF
FGnd aload pop :F
24 24 true PatternMtx PaintData imagemask
end
}
}{
{
begin
FGnd aload pop :F
24 24 true PatternMtx PaintData imagemask
end
}
}ifelse
def
currentdict
PatternMtx
end
$c setcolorspace
gS pmtx setmatrix makepattern gR
}bd
/:u
{
14 dict begin
/$d 8 dict def
/PatternType 1 def
/PaintType 1 def
/BBox[0 0 1 1]def
/TilingType 1 def
/XStep 1 def
/YStep 1 def
/PaintData xdf
/PatHeight xdf
/PatWidth xdf
/PatternMtx[PatWidth 0 0 PatHeight 0 0]def
$d begin
/ImageType 1 def
/MultipleDataSource false def
/Height PatHeight def
/Width PatWidth def
/Decode patDecode def
/ImageMatrix PatternMtx def
/DataSource PaintData def
/BitsPerComponent 8 def
end
/PaintProc
{
begin
$d image
end
}def
currentdict
PatternMtx
end
gS $c setcolorspace pmtx setmatrix makepattern gR
}bd
/bk[1 1 1]def
/fg[0 0 0]def
/:b{
:t
setpattern
pop pop
}bd
/:d{
:t
setpattern
10{pop}repeat
}bd
/:c{
:u
setpattern
10{pop}repeat
}bd
%%EndFile
level2 not endnoload
%%BeginFile: adobe_psp_uniform_graphics
%%Copyright: Copyright 1990-1996 Adobe Systems Incorporated. All Rights Reserved.
/@a
{
np :M 0 rl :L 0 exch rl 0 rl :L fill
}bd
/@b
{
np :M 0 rl 0 exch rl :L 0 rl 0 exch rl fill
}bd
/@c
{
moveto lineto stroke
}bd
/arct where
{
pop
}{
/arct
{
arcto pop pop pop pop
}bd
}ifelse
/x1 Z
/x2 Z
/y1 Z
/y2 Z
/rad Z
/@q
{
/rad xs
/y2 xs
/x2 xs
/y1 xs
/x1 xs
np
x2 x1 add 2 div y1 :M
x2 y1 x2 y2 rad arct
x2 y2 x1 y2 rad arct
x1 y2 x1 y1 rad arct
x1 y1 x2 y1 rad arct
fill
}bd
/@s
{
/rad xs
/y2 xs
/x2 xs
/y1 xs
/x1 xs
np
x2 x1 add 2 div y1 :M
x2 y1 x2 y2 rad arct
x2 y2 x1 y2 rad arct
x1 y2 x1 y1 rad arct
x1 y1 x2 y1 rad arct
:K
stroke
}bd
/@i
{
np 0 360 arc fill
}bd
/@j
{
gS
np
:T
scale
0 0 .5 0 360 arc
fill
gR
}bd
/@e
{
np
0 360 arc
:K
stroke
}bd
/@f
{
np
$m currentmatrix
pop
:T
scale
0 0 .5 0 360 arc
:K
$m setmatrix
stroke
}bd
/@k
{
gS
np
:T
0 0 :M
0 0 5 2 roll
arc fill
gR
}bd
/@l
{
gS
np
:T
0 0 :M
scale
0 0 .5 5 -2 roll arc
fill
gR
}bd
/@m
{
np
arc
stroke
}bd
/@n
{
np
$m currentmatrix
pop
:T
scale
0 0 .5 5 -2 roll arc
$m setmatrix
stroke
}bd
%%EndFile
%%BeginFile: adobe_psp_customps
%%Copyright: Copyright 1990-1996 Adobe Systems Incorporated. All Rights Reserved.
/$t Z
/$p Z
/$s Z
/$o 1. def
/2state? false def
/ps Z
level2 startnoload
/pushcolor/currentrgbcolor ld
/popcolor/setrgbcolor ld
/setcmykcolor where
{
pop/currentcmykcolor where
{
pop/pushcolor/currentcmykcolor ld
/popcolor/setcmykcolor ld
}if
}if
level2 endnoload level2 not startnoload
/pushcolor
{
currentcolorspace $c eq
{
currentcolor currentcolorspace true
}{
currentcmykcolor false
}ifelse
}bd
/popcolor
{
{
setcolorspace setcolor
}{
setcmykcolor
}ifelse
}bd
level2 not endnoload
/pushstatic
{
ps
2state?
$o
$t
$p
$s
$cs
}bd
/popstatic
{
/$cs xs
/$s xs
/$p xs
/$t xs
/$o xs
/2state? xs
/ps xs
}bd
/pushgstate
{
save errordict/nocurrentpoint{pop 0 0}put
currentpoint
3 -1 roll restore
pushcolor
currentlinewidth
currentlinecap
currentlinejoin
currentdash exch aload length
np clippath pathbbox
$m currentmatrix aload pop
}bd
/popgstate
{
$m astore setmatrix
2 index sub exch
3 index sub exch
rC
array astore exch setdash
setlinejoin
setlinecap
lw
popcolor
np :M
}bd
/bu
{
pushgstate
gR
pushgstate
2state?
{
gR
pushgstate
}if
pushstatic
pm restore
mT concat
}bd
/bn
{
/pm save store
popstatic
popgstate
gS
popgstate
2state?
{
gS
popgstate
}if
}bd
/cpat{pop 64 div setgray 8{pop}repeat}bd
%%EndFile
%%BeginFile: adobe_psp_basic_text
%%Copyright: Copyright 1990-1996 Adobe Systems Incorporated. All Rights Reserved.
/S/show ld
/A{
0.0 exch ashow
}bd
/R{
0.0 exch 32 exch widthshow
}bd
/W{
0.0 3 1 roll widthshow
}bd
/J{
0.0 32 4 2 roll 0.0 exch awidthshow
}bd
/V{
0.0 4 1 roll 0.0 exch awidthshow
}bd
/fcflg true def
/fc{
fcflg{
vmstatus exch sub 50000 lt{
(%%[ Warning: Running out of memory ]%%\r)print flush/fcflg false store
}if pop
}if
}bd
/$f[1 0 0 -1 0 0]def
/:ff{$f :mf}bd
/MacEncoding StandardEncoding 256 array copy def
MacEncoding 39/quotesingle put
MacEncoding 96/grave put
/Adieresis/Aring/Ccedilla/Eacute/Ntilde/Odieresis/Udieresis/aacute
/agrave/acircumflex/adieresis/atilde/aring/ccedilla/eacute/egrave
/ecircumflex/edieresis/iacute/igrave/icircumflex/idieresis/ntilde/oacute
/ograve/ocircumflex/odieresis/otilde/uacute/ugrave/ucircumflex/udieresis
/dagger/degree/cent/sterling/section/bullet/paragraph/germandbls
/registered/copyright/trademark/acute/dieresis/notequal/AE/Oslash
/infinity/plusminus/lessequal/greaterequal/yen/mu/partialdiff/summation
/product/pi/integral/ordfeminine/ordmasculine/Omega/ae/oslash
/questiondown/exclamdown/logicalnot/radical/florin/approxequal/Delta/guillemotleft
/guillemotright/ellipsis/space/Agrave/Atilde/Otilde/OE/oe
/endash/emdash/quotedblleft/quotedblright/quoteleft/quoteright/divide/lozenge
/ydieresis/Ydieresis/fraction/currency/guilsinglleft/guilsinglright/fi/fl
/daggerdbl/periodcentered/quotesinglbase/quotedblbase/perthousand
/Acircumflex/Ecircumflex/Aacute/Edieresis/Egrave/Iacute/Icircumflex/Idieresis/Igrave
/Oacute/Ocircumflex/apple/Ograve/Uacute/Ucircumflex/Ugrave/dotlessi/circumflex/tilde
/macron/breve/dotaccent/ring/cedilla/hungarumlaut/ogonek/caron
MacEncoding 128 128 getinterval astore pop
level2 startnoload
/copyfontdict
{
findfont dup length dict
begin
{
1 index/FID ne{def}{pop pop}ifelse
}forall
}bd
level2 endnoload level2 not startnoload
/copyfontdict
{
findfont dup length dict
copy
begin
}bd
level2 not endnoload
md/fontname known not{
/fontname/customfont def
}if
/Encoding Z
/:mre
{
copyfontdict
/Encoding MacEncoding def
fontname currentdict
end
definefont :ff def
}bd
/:bsr
{
copyfontdict
/Encoding Encoding 256 array copy def
Encoding dup
}bd
/pd{put dup}bd
/:esr
{
pop pop
fontname currentdict
end
definefont :ff def
}bd
/scf
{
scalefont def
}bd
/scf-non
{
$m scale :mf setfont
}bd
/ps Z
/fz{/ps xs}bd
/sf/setfont ld
/cF/currentfont ld
/mbf
{
/makeblendedfont where
{
pop
makeblendedfont
/ABlend exch definefont
}{
pop
}ifelse
def
}def
%%EndFile
%%BeginFile: adobe_psp_TrueType
%%Copyright: Copyright 1991-1996 Apple Computer, Inc. All Rights Reserved.
userdict/LW
statusdict begin product end(LaserWriter)anchorsearch
exch pop
{
dup length 0 eq
{
pop 1
}{
( Plus)eq
{
2
}{
3
}ifelse
}ifelse
}{
0
}ifelse
put
userdict/patchOK known not{
userdict/patchOK
systemdict/eexec known
systemdict/cexec known and{
countdictstack mark
false
<1861AEDAE118A9F95F1629C0137F8FE656811DD93DFBEA65E947502E78BA12284B8A58EF0A3
2E272778DAA2ABEC72A84102D591E11D96BA61F57877B895A752D9BEAAC3DFD7D3220E2BDE7
C036467464E0E836748F1DE7AB6216866F130CE7CFCEC8CE050B870C11881EE3E9D70919>
{eexec}stopped{
cleartomark
countdictstack exch sub dup 0 gt{{end}repeat}{pop}ifelse
false
}{
{cleartomark pop true}{cleartomark pop false}ifelse
}ifelse
}{false}ifelse
put
}if
userdict/downloadOK known not
{
userdict/downloadOK
{
patchOK
LW dup 1 ne
exch 2 ne
and
and
vmstatus exch sub
exch pop 120000 gt
and
}bind
put
}if
userdict/type42known known not
{
userdict/type42known
systemdict/resourcestatus known
{
42/FontType resourcestatus
{
pop pop true
}{
false
}ifelse
}{
false
}ifelse
put
}if
type42known not downloadOK and
userdict/*charpath known not and
{
userdict begin
/*charpath/charpath load def
/charpathflag false def
/charpath
{
userdict/charpathflag true put
userdict/*charpath get exec
userdict/charpathflag false put
}bind def
end
}if
/endstring 0 def
/mystring 0 def
userdict/checkload
{
{
pop exec
}{
save
3 dict begin
/mystring 6050 string def
exch
/endstring exch def
{
currentfile mystring readline not
{stop}if
endstring eq
{exit}if
}loop
end
restore
pop
}ifelse
}bind
put
type42known not downloadOK and{userdict/TrueDict known{TrueDict/initer known not}
{true userdict begin/TrueDict 8 dict dup /version 28 put def end}ifelse}{false}ifelse{currentfile eexec}exch( %endeexec)exch checkload
1861AEDAAA5472E4FDE5287D4C4E53EBA565E19358AEA5550A3550B39C26EE55F98C1D4C2CA2D63919AE617140BD52D3FE961B3CFC9F7CA38C3DD467FB1641238797A5642FED713B53CDD80F41A863595D7A82B8D7598E6EE7F27933BBBC5A58AB46FDCA84ED117437ADC525E4EA0D93CDFED129F6868DCD011E14210D9F3CAD52C5B33B1402DC0F86914E67BE0F63B2D12F3CD76A10C151CB4C2798487A34FC7181BE3C79B4FBD2CBB3540E86BF70FBDD8FF3D9B16424EF45871B2C818EF2346EA3CE37BEC8FE1D40
33DF000C886A940A0E1DD7A0AC40BD0CBCE29D0A81FEF9A5AEF813B8BA06F4CFE9527E601A0164DECE8FD10BCB2333021DACF6CD0D802E151AE96A82C7C10AD99F5DC43A9889CAA64EC4E5307DB9440000F35F79E51FAEBDA92D2F97390C93FFAD4D21411F932BFCBA4EB0666BDCE3DE8D1BBCD7B24CA0DA1A08E747409D9094A6417BFBE926A6300DEB2B572C63EF42C4F392637AC94290C58CC92681376B29B2726CFA8518689DAF9D01B93598C69BBF98F865C384CE5C853476A202F9059D3DC6C3025E697CC2AC
66B1E30CA6B566A9A61CC040FE44E773038251DD8BB53FED0BDF11F8AA276DC0456A43E529324252861E8FD4D06DD6331376E315B4BCB8997534ED06B0175C4078FC85147C69F444EE9CA1BE9649059C1E995631947FF372330DB97F421219E17E912826005B9732665C73E12043050366987A7B8AD687CD322D14E6DF7FFB894B18497D3F38037978563161854F0EAB66CEAC3377512C802EE1A0630A39BEC52B590DAAF5052BB8A78E570FAB15C1C2793EC7FB8F2FFC33A432DAC0DD7803B9D0503A2ECAE101DCE9
672356B6B624504E8831277D45CB7F80255804E8059671ED3D3B767479C6C4A5CE28DC38BFB809E86D8E02B2BD80479101031868468A128033F4E409B2DAAB4868379E2BD2622333D5C309B9649E86EC4FDC1C420D5CAE6A2767311CC207BFD09FEDF37EE8A3D66EB4782D9C663FC030B779E0AB02BE4584658CC25BB9BCFFBE006F41DA9BCE2CED2966CFAA201248D9AB714873EC6F933909A1F48C01F80023BCB24B192EA19588A88DA28D36F6B782D2607E957212299C3840557B14CDD260356826793A64E235CA
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cleartomark
%endeexec
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cleartomark
%endeexec
%%EndFile
/currentpacking where {pop sc_oldpacking setpacking}if end
%%EndProlog
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%%EndFeature
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countdictstack[{
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0 statusdict begin setpapertray end
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countdictstack[{
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letter
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(Stuart Cheshire; document: Microsoft Word - COBS)setjob
/mT[1 0 0 -1 18 774]def
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dup 0 /.null put
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dup 9 /space put
dup 13 /nonmarkingreturn put
dup 29 /.null put
dup 32 /space put
dup 33 /exclam put
dup 34 /quotedbl put
dup 35 /numbersign put
dup 36 /dollar put
dup 37 /percent put
dup 38 /ampersand put
dup 39 /quotesingle put
dup 40 /parenleft put
dup 41 /parenright put
dup 42 /asterisk put
dup 43 /plus put
dup 44 /comma put
dup 45 /hyphen put
dup 46 /period put
dup 47 /slash put
dup 48 /zero put
dup 49 /one put
dup 50 /two put
dup 51 /three put
dup 52 /four put
dup 53 /five put
dup 54 /six put
dup 55 /seven put
dup 56 /eight put
dup 57 /nine put
dup 58 /colon put
dup 59 /semicolon put
dup 60 /less put
dup 61 /equal put
dup 62 /greater put
dup 63 /question put
dup 64 /at put
dup 65 /A put
dup 66 /B put
dup 67 /C put
dup 68 /D put
dup 69 /E put
dup 70 /F put
dup 71 /G put
dup 72 /H put
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dup 75 /K put
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dup 78 /N put
dup 79 /O put
dup 80 /P put
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dup 82 /R put
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dup 90 /Z put
dup 91 /bracketleft put
dup 92 /backslash put
dup 93 /bracketright put
dup 94 /asciicircum put
dup 95 /underscore put
dup 96 /grave put
dup 97 /a put
dup 98 /b put
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dup 100 /d put
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dup 102 /f put
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dup 104 /h put
dup 105 /i put
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dup 108 /l put
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dup 112 /p put
dup 113 /q put
dup 114 /r put
dup 115 /s put
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dup 123 /braceleft put
dup 124 /bar put
dup 125 /braceright put
dup 126 /asciitilde put
dup 128 /Adieresis put
dup 129 /Aring put
dup 130 /Ccedilla put
dup 131 /Eacute put
dup 132 /Ntilde put
dup 133 /Odieresis put
dup 134 /Udieresis put
dup 135 /aacute put
dup 136 /agrave put
dup 137 /acircumflex put
dup 138 /adieresis put
dup 139 /atilde put
dup 140 /aring put
dup 141 /ccedilla put
dup 142 /eacute put
dup 143 /egrave put
dup 144 /ecircumflex put
dup 145 /edieresis put
dup 146 /iacute put
dup 147 /igrave put
dup 148 /icircumflex put
dup 149 /idieresis put
dup 150 /ntilde put
dup 151 /oacute put
dup 152 /ograve put
dup 153 /ocircumflex put
dup 154 /odieresis put
dup 155 /otilde put
dup 156 /uacute put
dup 157 /ugrave put
dup 158 /ucircumflex put
dup 159 /udieresis put
dup 160 /dagger put
dup 161 /degree put
dup 162 /cent put
dup 163 /sterling put
dup 164 /section put
dup 165 /bullet put
dup 166 /paragraph put
dup 167 /germandbls put
dup 168 /registered put
dup 169 /copyright put
dup 170 /trademark put
dup 171 /acute put
dup 172 /dieresis put
dup 173 /notequal put
dup 174 /AE put
dup 175 /Oslash put
dup 176 /infinity put
dup 177 /plusminus put
dup 178 /lessequal put
dup 179 /greaterequal put
dup 180 /yen put
dup 181 /mu put
dup 182 /partialdiff put
dup 183 /summation put
dup 184 /product put
dup 185 /pi put
dup 186 /integral put
dup 187 /ordfeminine put
dup 188 /ordmasculine put
dup 189 /Omega put
dup 190 /ae put
dup 191 /oslash put
dup 192 /questiondown put
dup 193 /exclamdown put
dup 194 /logicalnot put
dup 195 /radical put
dup 196 /florin put
dup 197 /approxequal put
dup 198 /Delta put
dup 199 /guillemotleft put
dup 200 /guillemotright put
dup 201 /ellipsis put
dup 202 /nobreakspace put
dup 203 /Agrave put
dup 204 /Atilde put
dup 205 /Otilde put
dup 206 /OE put
dup 207 /oe put
dup 208 /endash put
dup 209 /emdash put
dup 210 /quotedblleft put
dup 211 /quotedblright put
dup 212 /quoteleft put
dup 213 /quoteright put
dup 214 /divide put
dup 215 /lozenge put
dup 216 /ydieresis put
dup 217 /Ydieresis put
dup 218 /fraction put
dup 219 /currency put
dup 220 /guilsinglleft put
dup 221 /guilsinglright put
dup 222 /fi put
dup 223 /fl put
dup 224 /daggerdbl put
dup 225 /periodcentered put
dup 226 /quotesinglbase put
dup 227 /quotedblbase put
dup 228 /perthousand put
dup 229 /Acircumflex put
dup 230 /Ecircumflex put
dup 231 /Aacute put
dup 232 /Edieresis put
dup 233 /Egrave put
dup 234 /Iacute put
dup 235 /Icircumflex put
dup 236 /Idieresis put
dup 237 /Igrave put
dup 238 /Oacute put
dup 239 /Ocircumflex put
dup 240 /apple put
dup 241 /Ograve put
dup 242 /Uacute put
dup 243 /Ucircumflex put
dup 244 /Ugrave put
dup 245 /dotlessi put
dup 246 /circumflex put
dup 247 /tilde put
dup 248 /macron put
dup 249 /breve put
dup 250 /dotaccent put
dup 251 /ring put
dup 252 /cedilla put
dup 253 /hungarumlaut put
dup 254 /ogonek put
dup 255 /caron put
readonly def
/PaintType 0 def
/fcheckload{{pop}{save 3 dict begin/mystring 2050 string def exch/endstring exch def{currentfile mystring readline not{stop}if endstring eq{exit}if}loop end restore}ifelse}bind def
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00>]def
/CharStrings 258 dict dup begin
/.notdef 0 def/.null 1 def/nonmarkingreturn 2 def/space 3 def/exclam 4 def/quotedbl 5 def/numbersign 6 def
/dollar 7 def/percent 8 def/ampersand 9 def/quotesingle 10 def/parenleft 11 def/parenright 12 def/asterisk 13 def/plus 14 def
/comma 15 def/hyphen 16 def/period 17 def/slash 18 def/zero 19 def/one 20 def/two 21 def/three 22 def
/four 23 def/five 24 def/six 25 def/seven 26 def/eight 27 def/nine 28 def/colon 29 def/semicolon 30 def
/less 31 def/equal 32 def/greater 33 def/question 34 def/at 35 def/A 36 def/B 37 def/C 38 def
/D 39 def/E 40 def/F 41 def/G 42 def/H 43 def/I 44 def/J 45 def/K 46 def
/L 47 def/M 48 def/N 49 def/O 50 def/P 51 def/Q 52 def/R 53 def/S 54 def
/T 55 def/U 56 def/V 57 def/W 58 def/X 59 def/Y 60 def/Z 61 def/bracketleft 62 def
/backslash 63 def/bracketright 64 def/asciicircum 65 def/underscore 66 def/grave 67 def/a 68 def/b 69 def/c 70 def
/d 71 def/e 72 def/f 73 def/g 74 def/h 75 def/i 76 def/j 77 def/k 78 def
/l 79 def/m 80 def/n 81 def/o 82 def/p 83 def/q 84 def/r 85 def/s 86 def
/t 87 def/u 88 def/v 89 def/w 90 def/x 91 def/y 92 def/z 93 def/braceleft 94 def
/bar 95 def/braceright 96 def/asciitilde 97 def/Adieresis 98 def/Aring 99 def/Ccedilla 100 def/Eacute 101 def/Ntilde 102 def
/Odieresis 103 def/Udieresis 104 def/aacute 105 def/agrave 106 def/acircumflex 107 def/adieresis 108 def/atilde 109 def/aring 110 def
/ccedilla 111 def/eacute 112 def/egrave 113 def/ecircumflex 114 def/edieresis 115 def/iacute 116 def/igrave 117 def/icircumflex 118 def
/idieresis 119 def/ntilde 120 def/oacute 121 def/ograve 122 def/ocircumflex 123 def/odieresis 124 def/otilde 125 def/uacute 126 def
/ugrave 127 def/ucircumflex 128 def/udieresis 129 def/dagger 130 def/degree 131 def/cent 132 def/sterling 133 def/section 134 def
/bullet 135 def/paragraph 136 def/germandbls 137 def/registered 138 def/copyright 139 def/trademark 140 def/acute 141 def/dieresis 142 def
/notequal 143 def/AE 144 def/Oslash 145 def/infinity 146 def/plusminus 147 def/lessequal 148 def/greaterequal 149 def/yen 150 def
/mu 151 def/partialdiff 152 def/summation 153 def/product 154 def/pi 155 def/integral 156 def/ordfeminine 157 def/ordmasculine 158 def
/Omega 159 def/ae 160 def/oslash 161 def/questiondown 162 def/exclamdown 163 def/logicalnot 164 def/radical 165 def/florin 166 def
/approxequal 167 def/Delta 168 def/guillemotleft 169 def/guillemotright 170 def/ellipsis 171 def/nobreakspace 172 def/Agrave 173 def/Atilde 174 def
/Otilde 175 def/OE 176 def/oe 177 def/endash 178 def/emdash 179 def/quotedblleft 180 def/quotedblright 181 def/quoteleft 182 def
/quoteright 183 def/divide 184 def/lozenge 185 def/ydieresis 186 def/Ydieresis 187 def/fraction 188 def/currency 189 def/guilsinglleft 190 def
/guilsinglright 191 def/fi 192 def/fl 193 def/daggerdbl 194 def/periodcentered 195 def/quotesinglbase 196 def/quotedblbase 197 def/perthousand 198 def
/Acircumflex 199 def/Ecircumflex 200 def/Aacute 201 def/Edieresis 202 def/Egrave 203 def/Iacute 204 def/Icircumflex 205 def/Idieresis 206 def
/Igrave 207 def/Oacute 208 def/Ocircumflex 209 def/apple 210 def/Ograve 211 def/Uacute 212 def/Ucircumflex 213 def/Ugrave 214 def
/dotlessi 215 def/circumflex 216 def/tilde 217 def/macron 218 def/breve 219 def/dotaccent 220 def/ring 221 def/cedilla 222 def
/hungarumlaut 223 def/ogonek 224 def/caron 225 def/Lslash 226 def/lslash 227 def/Scaron 228 def/scaron 229 def/Zcaron 230 def
/zcaron 231 def/brokenbar 232 def/Eth 233 def/eth 234 def/Yacute 235 def/yacute 236 def/Thorn 237 def/thorn 238 def
/minus 239 def/multiply 240 def/onesuperior 241 def/twosuperior 242 def/threesuperior 243 def/onehalf 244 def/onequarter 245 def/threequarters 246 def
/franc 247 def/Gbreve 248 def/gbreve 249 def/Idot 250 def/Scedilla 251 def/scedilla 252 def/Cacute 253 def/cacute 254 def
/Ccaron 255 def/ccaron 256 def/dmacron 257 def end readonly def
%endsfnt
%beginsfntBC
truedictknown type42known not and ( %endsfntBC)exch fcheckload
/TrueState 271 string def
TrueDict begin sfnts save 72 0 matrix defaultmatrix dtransform dup mul exch dup mul add sqrt cvi 0 72 matrix defaultmatrix dtransform dup mul exch dup mul add sqrt cvi 3 -1 roll restore TrueState initer end
/BuildChar{exch begin Encoding 1 index get CharStrings dup 2 index known{exch}{exch pop /.notdef}ifelse get dup xcheck{currentdict systemdict begin begin exec end end}{exch pop TrueDict begin /bander load cvlit exch TrueState render end}ifelse end} bind def
%endsfntBC
%beginsfntdef
truedictknown type42known or( %endsfntdef)exch fcheckload
currentdict dup/FontName get exch definefont pop
%endsfntdef
%beginType1
truedictknown type42known or not( %endType1)exch fcheckload
/FontMatrix [1 2048 div 0 0 1 2048 div 0 0] def
/FontBBox{-471 -568 2241 1885}def
/FontInfo 4 dict dup begin{
/OrigFontName /Palatino def
/OrigFontType /TrueType def
/OrigFontStyle (Bold,Italic) def
/MacScript 0 def
} end def
/FontType 1 def
/UniqueID 16#004826F2 def
currentdict
currentfile eexec
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dup 34 /quotedbl put
dup 35 /numbersign put
dup 36 /dollar put
dup 37 /percent put
dup 38 /ampersand put
dup 39 /quotesingle put
dup 40 /parenleft put
dup 41 /parenright put
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dup 43 /plus put
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dup 45 /hyphen put
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dup 56 /eight put
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dup 166 /paragraph put
dup 167 /germandbls put
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dup 169 /copyright put
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dup 175 /Oslash put
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dup 179 /greaterequal put
dup 180 /yen put
dup 181 /mu put
dup 182 /partialdiff put
dup 183 /summation put
dup 184 /product put
dup 185 /pi put
dup 186 /integral put
dup 187 /ordfeminine put
dup 188 /ordmasculine put
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dup 190 /ae put
dup 191 /oslash put
dup 192 /questiondown put
dup 193 /exclamdown put
dup 194 /logicalnot put
dup 195 /radical put
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dup 197 /approxequal put
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dup 200 /guillemotright put
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dup 204 /Atilde put
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dup 209 /emdash put
dup 210 /quotedblleft put
dup 211 /quotedblright put
dup 212 /quoteleft put
dup 213 /quoteright put
dup 214 /divide put
dup 215 /lozenge put
dup 216 /ydieresis put
dup 217 /Ydieresis put
dup 218 /fraction put
dup 219 /currency put
dup 220 /guilsinglleft put
dup 221 /guilsinglright put
dup 222 /fi put
dup 223 /fl put
dup 224 /daggerdbl put
dup 225 /periodcentered put
dup 226 /quotesinglbase put
dup 227 /quotedblbase put
dup 228 /perthousand put
dup 229 /Acircumflex put
dup 230 /Ecircumflex put
dup 231 /Aacute put
dup 232 /Edieresis put
dup 233 /Egrave put
dup 234 /Iacute put
dup 235 /Icircumflex put
dup 236 /Idieresis put
dup 237 /Igrave put
dup 238 /Oacute put
dup 239 /Ocircumflex put
dup 240 /apple put
dup 241 /Ograve put
dup 242 /Uacute put
dup 243 /Ucircumflex put
dup 244 /Ugrave put
dup 245 /dotlessi put
dup 246 /circumflex put
dup 247 /tilde put
dup 248 /macron put
dup 249 /breve put
dup 250 /dotaccent put
dup 251 /ring put
dup 252 /cedilla put
dup 253 /hungarumlaut put
dup 254 /ogonek put
dup 255 /caron put
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/.notdef 0 def/.null 1 def/nonmarkingreturn 2 def/space 3 def/exclam 4 def/quotedbl 5 def/numbersign 6 def
/dollar 7 def/percent 8 def/ampersand 9 def/quotesingle 10 def/parenleft 11 def/parenright 12 def/asterisk 13 def/plus 14 def
/comma 15 def/hyphen 16 def/period 17 def/slash 18 def/zero 19 def/one 20 def/two 21 def/three 22 def
/four 23 def/five 24 def/six 25 def/seven 26 def/eight 27 def/nine 28 def/colon 29 def/semicolon 30 def
/less 31 def/equal 32 def/greater 33 def/question 34 def/at 35 def/A 36 def/B 37 def/C 38 def
/D 39 def/E 40 def/F 41 def/G 42 def/H 43 def/I 44 def/J 45 def/K 46 def
/L 47 def/M 48 def/N 49 def/O 50 def/P 51 def/Q 52 def/R 53 def/S 54 def
/T 55 def/U 56 def/V 57 def/W 58 def/X 59 def/Y 60 def/Z 61 def/bracketleft 62 def
/backslash 63 def/bracketright 64 def/asciicircum 65 def/underscore 66 def/grave 67 def/a 68 def/b 69 def/c 70 def
/d 71 def/e 72 def/f 73 def/g 74 def/h 75 def/i 76 def/j 77 def/k 78 def
/l 79 def/m 80 def/n 81 def/o 82 def/p 83 def/q 84 def/r 85 def/s 86 def
/t 87 def/u 88 def/v 89 def/w 90 def/x 91 def/y 92 def/z 93 def/braceleft 94 def
/bar 95 def/braceright 96 def/asciitilde 97 def/Adieresis 98 def/Aring 99 def/Ccedilla 100 def/Eacute 101 def/Ntilde 102 def
/Odieresis 103 def/Udieresis 104 def/aacute 105 def/agrave 106 def/acircumflex 107 def/adieresis 108 def/atilde 109 def/aring 110 def
/ccedilla 111 def/eacute 112 def/egrave 113 def/ecircumflex 114 def/edieresis 115 def/iacute 116 def/igrave 117 def/icircumflex 118 def
/idieresis 119 def/ntilde 120 def/oacute 121 def/ograve 122 def/ocircumflex 123 def/odieresis 124 def/otilde 125 def/uacute 126 def
/ugrave 127 def/ucircumflex 128 def/udieresis 129 def/dagger 130 def/degree 131 def/cent 132 def/sterling 133 def/section 134 def
/bullet 135 def/paragraph 136 def/germandbls 137 def/registered 138 def/copyright 139 def/trademark 140 def/acute 141 def/dieresis 142 def
/notequal 143 def/AE 144 def/Oslash 145 def/infinity 146 def/plusminus 147 def/lessequal 148 def/greaterequal 149 def/yen 150 def
/mu 151 def/partialdiff 152 def/summation 153 def/product 154 def/pi 155 def/integral 156 def/ordfeminine 157 def/ordmasculine 158 def
/Omega 159 def/ae 160 def/oslash 161 def/questiondown 162 def/exclamdown 163 def/logicalnot 164 def/radical 165 def/florin 166 def
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/Otilde 175 def/OE 176 def/oe 177 def/endash 178 def/emdash 179 def/quotedblleft 180 def/quotedblright 181 def/quoteleft 182 def
/quoteright 183 def/divide 184 def/lozenge 185 def/ydieresis 186 def/Ydieresis 187 def/fraction 188 def/currency 189 def/guilsinglleft 190 def
/guilsinglright 191 def/fi 192 def/fl 193 def/daggerdbl 194 def/periodcentered 195 def/quotesinglbase 196 def/quotedblbase 197 def/perthousand 198 def
/Acircumflex 199 def/Ecircumflex 200 def/Aacute 201 def/Edieresis 202 def/Egrave 203 def/Iacute 204 def/Icircumflex 205 def/Idieresis 206 def
/Igrave 207 def/Oacute 208 def/Ocircumflex 209 def/apple 210 def/Ograve 211 def/Uacute 212 def/Ucircumflex 213 def/Ugrave 214 def
/dotlessi 215 def/circumflex 216 def/tilde 217 def/macron 218 def/breve 219 def/dotaccent 220 def/ring 221 def/cedilla 222 def
/hungarumlaut 223 def/ogonek 224 def/caron 225 def/Lslash 226 def/lslash 227 def/Scaron 228 def/scaron 229 def/Zcaron 230 def
/zcaron 231 def/brokenbar 232 def/Eth 233 def/eth 234 def/Yacute 235 def/yacute 236 def/Thorn 237 def/thorn 238 def
/minus 239 def/multiply 240 def/onesuperior 241 def/twosuperior 242 def/threesuperior 243 def/onehalf 244 def/onequarter 245 def/threequarters 246 def
/franc 247 def/Gbreve 248 def/gbreve 249 def/Idot 250 def/Scedilla 251 def/scedilla 252 def/Cacute 253 def/cacute 254 def
/Ccaron 255 def/ccaron 256 def/dmacron 257 def end readonly def
%endsfnt
%beginsfntBC
truedictknown type42known not and ( %endsfntBC)exch fcheckload
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TrueDict begin sfnts save 72 0 matrix defaultmatrix dtransform dup mul exch dup mul add sqrt cvi 0 72 matrix defaultmatrix dtransform dup mul exch dup mul add sqrt cvi 3 -1 roll restore TrueState initer end
/BuildChar{exch begin Encoding 1 index get CharStrings dup 2 index known{exch}{exch pop /.notdef}ifelse get dup xcheck{currentdict systemdict begin begin exec end end}{exch pop TrueDict begin /bander load cvlit exch TrueState render end}ifelse end} bind def
%endsfntBC
%beginsfntdef
truedictknown type42known or( %endsfntdef)exch fcheckload
currentdict dup/FontName get exch definefont pop
%endsfntdef
%beginType1
truedictknown type42known or not( %endType1)exch fcheckload
/FontMatrix [1 2048 div 0 0 1 2048 div 0 0] def
/FontBBox{-471 -567 2241 1888}def
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/OrigFontType /TrueType def
/OrigFontStyle (Bold,Italic) def
/MacScript 0 def
} end def
/FontType 1 def
/UniqueID 16#0048406A def
currentdict
currentfile eexec
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dup 217 /Ydieresis put
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dup 219 /currency put
dup 220 /guilsinglleft put
dup 221 /guilsinglright put
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dup 224 /daggerdbl put
dup 225 /periodcentered put
dup 226 /quotesinglbase put
dup 227 /quotedblbase put
dup 228 /perthousand put
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dup 231 /Aacute put
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dup 234 /Iacute put
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dup 245 /dotlessi put
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dup 247 /tilde put
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dup 249 /breve put
dup 250 /dotaccent put
dup 251 /ring put
dup 252 /cedilla put
dup 253 /hungarumlaut put
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/Acircumflex 199 def/Ecircumflex 200 def/Aacute 201 def/Edieresis 202 def/Egrave 203 def/Iacute 204 def/Icircumflex 205 def/Idieresis 206 def
/Igrave 207 def/Oacute 208 def/Ocircumflex 209 def/apple 210 def/Ograve 211 def/Uacute 212 def/Ucircumflex 213 def/Ugrave 214 def
/dotlessi 215 def/circumflex 216 def/tilde 217 def/macron 218 def/breve 219 def/dotaccent 220 def/ring 221 def/cedilla 222 def
/hungarumlaut 223 def/ogonek 224 def/caron 225 def/Lslash 226 def/lslash 227 def/Scaron 228 def/scaron 229 def/Zcaron 230 def
/zcaron 231 def/brokenbar 232 def/Eth 233 def/eth 234 def/Yacute 235 def/yacute 236 def/Thorn 237 def/thorn 238 def
/minus 239 def/multiply 240 def/onesuperior 241 def/twosuperior 242 def/threesuperior 243 def/onehalf 244 def/onequarter 245 def/threequarters 246 def
/franc 247 def/Gbreve 248 def/gbreve 249 def/Idot 250 def/Scedilla 251 def/scedilla 252 def/Cacute 253 def/cacute 254 def
/Ccaron 255 def/ccaron 256 def/dmacron 257 def end readonly def
%endsfnt
%beginsfntBC
truedictknown type42known not and ( %endsfntBC)exch fcheckload
/TrueState 271 string def
TrueDict begin sfnts save 72 0 matrix defaultmatrix dtransform dup mul exch dup mul add sqrt cvi 0 72 matrix defaultmatrix dtransform dup mul exch dup mul add sqrt cvi 3 -1 roll restore TrueState initer end
/BuildChar{exch begin Encoding 1 index get CharStrings dup 2 index known{exch}{exch pop /.notdef}ifelse get dup xcheck{currentdict systemdict begin begin exec end end}{exch pop TrueDict begin /bander load cvlit exch TrueState render end}ifelse end} bind def
%endsfntBC
%beginsfntdef
truedictknown type42known or( %endsfntdef)exch fcheckload
currentdict dup/FontName get exch definefont pop
%endsfntdef
%beginType1
truedictknown type42known or not( %endType1)exch fcheckload
/FontMatrix [1 2048 div 0 0 1 2048 div 0 0] def
/FontBBox{-340 -539 2090 1884}def
/FontInfo 4 dict dup begin{
/OrigFontName /Palatino def
/OrigFontType /TrueType def
/OrigFontStyle (Bold,Italic) def
/MacScript 0 def
} end def
/FontType 1 def
/UniqueID 16#0043EFE6 def
currentdict
currentfile eexec
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f1_18 sf
-.003(Consistent Overhead Byte Stuffing)A
202 104 :M
f1_12 sf
(Stuart Cheshire and Mary Baker)S
161 118 :M
f2_12 sf
-.002(Computer Science Department, Stanford University)A
208 132 :M
(Stanford, California 94305, USA)S
169 158 :M
f4_12 sf
-.204({cheshire,mgbaker}@cs.stanford.edu)A
129 210 :M
f3_14 sf
(Abstract)S
36 230 :M
f2_10 sf
.112 .011(Byte stuffing is a process that transforms a sequence of data)J
36 242 :M
.703 .07(bytes that may contain \324illegal\325 or \324reserved\325 values into a)J
36 254 :M
.37 .037(potentially longer sequence that contains no occurrences of)J
36 266 :M
.237 .024(those values. The extra length is referred to in this paper as)J
36 278 :M
(the overhead of the algorithm.)S
36 296 :M
1.334 .133(To date, byte stuffing algorithms, such as those used by)J
36 308 :M
.57 .057(SLIP [RFC1055], PPP [RFC1662] and AX.25 [ARRL84],)J
36 320 :M
.358 .036(have been designed to incur low average overhead but have)J
36 332 :M
(made little effort to minimize worst case overhead.)S
36 350 :M
.672 .067(Some increasingly popular network devices, however, care)J
36 362 :M
.828 .083(more about the worst case. For example, the transmission)J
36 374 :M
1.735 .173(time for ISM-band packet radio transmitters is strictly)J
36 386 :M
.118 .012(limited by FCC regulation. To adhere to this regulation, the)J
36 398 :M
.033 .003(practice is to set the maximum packet size artificially low so)J
36 410 :M
.765 .076(that no packet, even after worst case overhead, can exceed)J
36 422 :M
(the transmission time limit.)S
36 440 :M
.976 .098(This paper presents a new byte stuffing algorithm, called)J
36 452 :M
1.23 .123(Consistent Overhead Byte Stuffing \(COBS\), that tightly)J
36 464 :M
.419 .042(bounds the worst case overhead. It guarantees in the worst)J
36 476 :M
1.136 .114(case to add no more than one byte in 254 to any packet.)J
36 488 :M
.693 .069(Furthermore, the algorithm is computationally cheap, and)J
36 500 :M
2.492 .249(its average overhead is very competitive with that of)J
36 512 :M
(existing alg)S
83 512 :M
(orithms.)S
36 538 :M
f3_14 sf
(1)S
43 538 :M
(.)S
46 538 :M
( )S
58 538 :M
(Introduction)S
36 558 :M
f1_10 sf
.098 .01(The purpose of byte stuffing is to convert data packets)J
36 570 :M
1.856 .186(into a form suitable for transmission over a serial)J
36 582 :M
1.621 .162(medium like a telephone line. Boundaries between)J
36 594 :M
.712 .071(packets are marked by a special reserved byte value,)J
36 606 :M
1.304 .13(and byte stuffing ensures, at the cost of a potential)J
36 618 :M
.853 .085(increase in packet size, that this reserved value does)J
36 630 :M
.399 .04(not inadvertently appear in the body of any transmi)J
271 630 :M
(t-)S
299 196 :M
.056 .006(ted packet. In general, some added overhead \(in terms)J
299 208 :M
1.671 .167(of additional bytes transmitted over the serial m)J
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(e-)S
299 220 :M
.597 .06(dium\) is inevitable if we are to perform byte stuffing)J
299 232 :M
(without loss of information.)S
299 250 :M
.852 .085(Current byte stuffing algorithms, such as those used)J
299 262 :M
3.74 .374(by SLIP [RFC1055], PPP [RFC1662] and AX.25)J
299 274 :M
2.422 .242([ARRL84], have potentially high variance in per-)J
299 286 :M
3.523 .352(packet overhead. For example, using PPP byte)J
299 298 :M
.753 .075(stuffing, the overall overhead \(averaged over a large)J
299 310 :M
1.06 .106(number of packets\) is typically 1% or less, but ind)J
534 310 :M
(i-)S
299 322 :M
1.838 .184(vidual packets can increase in size by as much as)J
299 334 :M
(100%.)S
299 352 :M
.177 .018(While this variability in overhead may add some jitter)J
299 364 :M
.547 .055(and unpredictability to network behavior, it has only)J
299 376 :M
.565 .057(minor implications for running PPP over a telephone)J
299 388 :M
.621 .062(modem. The IP host using the PPP protocol has only)J
299 400 :M
.115 .011(to make its transmit and receive serial buffers twice as)J
299 412 :M
2.189 .219(big as the largest IP packet it expects to send or)J
299 424 :M
1.758 .176(receive. The modem itself is a connection-oriented)J
299 436 :M
1.608 .161(device and is only concerned with transmitting an)J
299 448 :M
.984 .098(unstructured stream of byte values. It is unaware of)J
299 460 :M
1.228 .123(the concept of packet boundaries, so the size of the)J
299 472 :M
.278 .028(packets it has to send does not have any direct design)J
299 484 :M
(implications for the modem.)S
299 502 :M
.478 .048(In contrast, new devices are now becoming available,)J
299 514 :M
.152 .015(particularly portable wireless devices, that are packet-)J
299 526 :M
3.764 .376(oriented, not circuit-oriented. Unlike telephone)J
299 538 :M
2.687 .269(modems these devices are not insensitive to the)J
299 550 :M
2.326 .233(packet sizes they have to send. Channel-hopping)J
299 562 :M
2.371 .237(packet radios that operate in the unlicensed ISM)J
299 574 :M
.714 .071(\(Industrial/Scientific/Medical\) bands under the FCC)J
299 586 :M
.134 .013(Part 15 rules [US94-15] have a maximum transmission)J
299 598 :M
.396 .04(time which they are not allowed to exceed. Unexpect-)J
299 610 :M
1.231 .123(edly doubling the size of a packet could result in a)J
299 622 :M
.997 .1(packet that is too big to transmit legally. Using PPP)J
299 634 :M
.775 .078(encoding, the only way to be certain that no packets)J
299 646 :M
2.598 .26(will exceed the legal limit is to set the IP MTU)J
299 658 :M
.261 .026(\(maximum transmission unit\) to half the device\325s true)J
299 670 :M
1.465 .146(MTU, despite the fact that it is exceedingly rare to)J
299 682 :M
.359 .036(encounter a packet that actually doubles in size when)J
299 694 :M
.262 .026(encoded. Drastically reducing the IP MTU in this way)J
299 706 :M
.157 .016(can significantly degrade the performance seen by the)J
299 718 :M
(end-user.)S
24 648 265 72 rC
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f0_8 sf
.056 .006(Permission to make digital/hard copies of all or part of this material with-)J
29 662 :M
.428 .043(out fee is granted provided that the copies are not made or distributed)J
29 670 :M
.897 .09(for profit or commercial advantage, the ACM copyright/server notice,)J
29 678 :M
.434 .043(the title of the publication and its date appear, and notice is given that)J
29 686 :M
.285 .028(copyright is by permission of the Association for Computing Machinery,)J
29 694 :M
.795 .079(Inc. \(ACM\). To copy otherwise, to republish, to post on servers or to)J
29 702 :M
(redistribute to lists, requires prior specific permission and/or a fee.)S
29 710 :M
(SIGCOMM \32597 - Cannes, France, September 1997)S
29 718 :M
(\251 1997 ACM)S
endp
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.389 .039(Although, as seen from experiments presented in this)J
36 58 :M
.025 .003(paper, packets that actually double in size rarely occur)J
36 70 :M
.539 .054(naturally, it is not acceptable to ignore the possibility)J
36 82 :M
1.851 .185(of their occurrence. Without a factor-of-two safety)J
36 94 :M
1.099 .11(margin, the network device would be open to mal)J
271 94 :M
(i-)S
36 106 :M
1.82 .182(cious attack through artificially constructed patho-)J
36 118 :M
.359 .036(logical packets. An attacker could use such packets to)J
36 130 :M
1.077 .108(exploit the device\325s inability to send and/or receive)J
36 142 :M
1.855 .186(worst-case packets, causing mischief ranging from)J
36 154 :M
1.771 .177(simple denial of service attacks to the much more)J
36 166 :M
1.609 .161(serious potential for exploiting finger-d\276mon-style)J
36 178 :M
-.002(run-off-the-end-of-the-array bugs [RFC1135].)A
36 196 :M
1.308 .131(This problem could be solved in a variety of ways.)J
36 208 :M
.478 .048(One solution would be to set the IP MTU close to the)J
36 220 :M
.631 .063(underlying device MTU, and use link-layer fragme)J
268 220 :M
(n-)S
36 232 :M
(tation and reassembly for packets that exceed the limit)S
36 244 :M
.215 .022(when encoded. While this could work, requiring link-)J
36 256 :M
1.868 .187(layer software to perform fragmentation and reas-)J
36 268 :M
1.016 .102(sembly is a substantial burden we would rather not)J
36 280 :M
1.715 .171(impose on driver writers. Fragmentation and rea)J
270 280 :M
(s-)S
36 292 :M
1.264 .126(sembly code has proved notoriously difficult to get)J
36 304 :M
1.782 .178(right, as evidenced by the recent spate of Internet)J
36 316 :M
.956 .096(\322Ping of death\323 attacks exploiting a reassembly bug)J
36 328 :M
.381 .038(that exists in many implementations of IP [CA-96.26].)J
36 340 :M
2.004 .2(Link-layer fragmentation would also add protocol)J
36 352 :M
3.034 .303(overhead, because the link-layer packet headers)J
36 364 :M
.168 .017(would have to contain additional fields to support the)J
36 376 :M
1.214 .121(detection, ordering, and reassembly of fragments at)J
36 388 :M
(the receiving end.)S
36 406 :M
.931 .093(It might also be possible to use IP\325s own fragment)J
269 406 :M
(a-)S
36 418 :M
1.588 .159(tion and reassembly mechanisms, but this solution)J
36 430 :M
1.771 .177(also has problems. One problem is that in current)J
36 442 :M
.922 .092(networking software implementations IP fragment)J
269 442 :M
(a-)S
36 454 :M
.685 .069(tion occurs before the packet is handed to the device)J
36 466 :M
.835 .084(driver software for transmission. There is no mech)J
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(a-)S
36 478 :M
.492 .049(nism for the device driver to hand the packet back to)J
36 490 :M
1.398 .14(IP with a message saying, \322Sorry, I failed, can you)J
36 502 :M
1.208 .121(please refragment this packet and try again?\323 Also,)J
36 514 :M
.84 .084(some software goes to great lengths to perform path)J
36 526 :M
2.516 .252(MTU discovery in order to send optimally sized)J
36 538 :M
.052 .005(packets. It would be difficult for such software to cope)J
36 550 :M
2.542 .254(with an IP implementation where the MTU of a)J
36 562 :M
.478 .048(device may vary for each packet. Finally, it is unclear)J
36 574 :M
1.885 .188(how this mechanism could handle IP packets that)J
36 586 :M
-.001(have the \322Don\325t Fragment\323 header bit set.)A
36 604 :M
.152 .015(Given these problems it would be much better if there)J
36 616 :M
.412 .041(were a byte stuffing algorithm that did not have such)J
36 628 :M
2.417 .242(inconsistent behavior. This paper presents a new)J
36 640 :M
1.028 .103(algorithm, called Consistent Overhead Byte Stuffing)J
36 652 :M
2.599 .26(\(COBS\), which can be relied upon to encode all)J
36 664 :M
1.21 .121(packets efficiently, regardless of their contents. It is)J
36 676 :M
1.883 .188(simple to understand, computationally cheap, and)J
36 688 :M
.681 .068(easy to implement in software. All packets up to 254)J
36 700 :M
2.255 .226(bytes in length are encoded with an overhead of)J
36 712 :M
.425 .043(exactly one byte. For packets over 254 bytes in length)J
299 46 :M
.084 .008(the overhead is at most one byte for every 254 bytes of)J
299 58 :M
1.49 .149(packet data. The maximum overhead can be calc)J
531 58 :M
(u-)S
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1.946 .195(lated as 0.4% of the packet size, rounded up to a)J
299 82 :M
(whole number of bytes.)S
299 100 :M
.356 .036(Using this algorithm, the IP MTU can be set to within)J
299 112 :M
.266 .027(0.4% of the underlying device\325s maximum packet size)J
299 124 :M
1.37 .137(without fear of any packet inadvertently exceeding)J
299 136 :M
1.797 .18(that limit. This gives better end-user performance,)J
299 148 :M
.475 .048(because now any given piece of hardware can consis-)J
299 160 :M
-.001(tently send larger IP packet payloads.)A
299 178 :M
(The rest of the paper proceeds as follows:)S
299 196 :M
.288 .029(In the next section we give more detailed background)J
299 208 :M
.243 .024(information on the subject of packet framing and byte)J
299 220 :M
(stuffing.)S
299 238 :M
2.958 .296(Section 3 describes COBS and Sections 4 and 5)J
299 250 :M
.151 .015(compare its cost to using PPP to encode the same data)J
299 262 :M
.142 .014(packets. In the least favourable case for our algorithm,)J
299 274 :M
2.146 .215(network traffic consisting predominantly of small)J
299 286 :M
1.158 .116(packets, COBS is found to add less than 0.5% add)J
534 286 :M
(i-)S
299 298 :M
.705 .071(tional average overhead compared to PPP. Although)J
299 310 :M
1.59 .159(this is a small price for the performance benefit of)J
299 322 :M
.27 .027(being able to use much larger packets, it is possible to)J
299 334 :M
.815 .081(eliminate even this cost. We present a trivial modifi-)J
299 346 :M
1.179 .118(cation to COBS, called Zero Pair Elimination \(ZPE\),)J
299 358 :M
1.299 .13(that improves on straight COBS\325s average perfor)J
528 358 :M
(m-)S
299 370 :M
.246 .025(ance at the expense of a fractionally higher worst case)J
299 382 :M
1.349 .135(bound. In addition to having a very low bound on)J
299 394 :M
2.135 .214(worst-case overhead, COBS/ZPE also achieves an)J
299 406 :M
1.066 .107(average overhead lower than PPP\325s, even for small-)J
299 418 :M
(packet traffic.)S
299 436 :M
.014 .001(In Section 4 we consider the expected overhead from a)J
299 448 :M
2.921 .292(theoretical point of view, for data consisting of)J
299 460 :M
2 .2(uniformly distributed random eight-bit values. Of)J
299 472 :M
2.218 .222(course real network traffic often does not have a)J
299 484 :M
.147 .015(uniform distribution of byte values, so in Section 5 we)J
299 496 :M
1.338 .134(present experimental results comparing COBS with)J
299 508 :M
1.392 .139(PPP for real network traffic. Section 6 presents our)J
299 520 :M
(conclusions.)S
299 546 :M
f3_14 sf
(2)S
306 546 :M
(.)S
309 546 :M
( )S
321 546 :M
(Background:)S
321 562 :M
(Packet Framing and Data Stuffing)S
299 582 :M
f1_10 sf
.938 .094(When packet data is sent over any serial medium, a)J
299 594 :M
3.26 .326(protocol is needed by which to demark packet)J
299 606 :M
.949 .095(boundaries. This is done by using a special value or)J
299 618 :M
.881 .088(signal. That marker should be one that never occurs)J
299 630 :M
2.271 .227(within the body of any packet, so that when the)J
299 642 :M
.194 .019(receiver detects that special marker, it knows, without)J
299 654 :M
.766 .077(any ambiguity, that it does indeed indicate a bound-)J
299 666 :M
(ary between packets.)S
299 684 :M
.645 .065(In hardware systems low-level framing protocols are)J
299 696 :M
3.285 .329(common. For example, in IBM Token Ring the)J
299 708 :M
2.505 .251(electrical signalling on the wire uses Differential)J
endp
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2.395 .239(Manchester Encoding, and packet boundaries are)J
36 58 :M
3.402 .34(marked by a violation of those encoding rules)J
36 70 :M
1.567 .157([IEEE802.5]. Making the packet delimiter an illegal)J
36 82 :M
1.19 .119(signal value is a very simple way to ensure that no)J
36 94 :M
.383 .038(packet payload can inadvertently generate that signal)J
36 106 :M
.038 .004(on the cable. This approach is not a universal solution,)J
36 118 :M
.624 .062(because not all hardware supports deliberate genera-)J
36 130 :M
.169 .017(tion of protocol violations, and even on hardware that)J
36 142 :M
1.422 .142(does, use of this facility is usually restricted to the)J
36 154 :M
(lowest levels of the driver firmware.)S
36 172 :M
1.654 .165(An alternative is to use a legal value as the frame)J
36 184 :M
1.523 .152(delimiter. The drawback of this method is that the)J
36 196 :M
2.074 .207(protocol needs to ensure that the frame delimiter)J
36 208 :M
.146 .015(value never occurs within the body of the packet. One)J
36 220 :M
1.593 .159(approach is simply to prohibit the frame delimiter)J
36 232 :M
.703 .07(value from being used in the data of any packet, but)J
36 244 :M
2.001 .2(this has the disadvantage that the communication)J
36 256 :M
.204 .02(protocol is no longer \324transparent\325 to the higher layers)J
36 268 :M
1.746 .175(\321 the software using it has to be aware of which)J
36 280 :M
-.001(character values it can use and which it cannot.)A
36 298 :M
1.825 .183(A better approach is to allow the higher layers of)J
36 310 :M
.553 .055(software to send any character values they wish, and)J
36 322 :M
.224 .022(to make the framing protocol software responsible for)J
36 334 :M
1.811 .181(transforming any data it is given into a form that)J
36 346 :M
.769 .077(contains no reserved character values and is suitable)J
36 358 :M
.005 .001(for transmission. Whatever transformation it performs)J
36 370 :M
3.184 .318(must be reversible, so that the communications)J
36 382 :M
.456 .046(software at the receiving end can recover the original)J
36 394 :M
1.25 .125(payload from the encoded form that is transmitted.)J
36 406 :M
.839 .084(The mechanisms generally used to do this are called)J
36 418 :M
.676 .068(bit stuffing algorithms \(which operate on a bit-by-bit)J
36 430 :M
.359 .036(basis\) or byte stuffing algorithms \(which operate on a)J
36 442 :M
(byte at a time\).)S
36 460 :M
.463 .046(Both bit stuffing and byte stuffing in general increase)J
36 472 :M
.149 .015(the size of the data being sent. The amount of increase)J
36 484 :M
.803 .08(depends on the patterns of values that appear in the)J
36 496 :M
.517 .052(original data and can vary from no overhead at all to)J
36 508 :M
.873 .087(doubling the packet size \(in the worst case for PPP\).)J
36 520 :M
(These are discussed in more detail below.)S
36 538 :M
.982 .098(HDLC [ECMA40] uses a bit stuffing scheme. It uses)J
36 550 :M
2.18 .218(the binary sequence 01111110, called the Flag Se-)J
36 562 :M
2.377 .238(quence, to mark boundaries between packets. To)J
36 574 :M
1.69 .169(eliminate this pattern from the data, the following)J
36 586 :M
2.48 .248(transformation is used: whenever the transmitter)J
36 598 :M
.586 .059(observes five ones in a row, it inserts a zero immed)J
271 598 :M
(i-)S
36 610 :M
.889 .089(ately following. This eliminates the possibility of six)J
36 622 :M
1.676 .168(ones ever occurring inadvertently in the data. The)J
36 634 :M
.163 .016(receiver performs the reverse process: After observing)J
36 646 :M
.083 .008(five ones in a row, if the next binary digit is a zero it is)J
36 658 :M
.448 .045(deleted, and if it is a one then the receiver recognizes)J
36 670 :M
.539 .054(it as one of the special framing patterns. This process)J
36 682 :M
.811 .081(of inserting extra zeroes \(\324bit stuffing\325 or \324zero inse)J
270 682 :M
(r-)S
36 694 :M
.371 .037(tion\325\) increases the transmitted size of the data. In the)J
36 706 :M
1.343 .134(worse case, for data that consists entirely of binary)J
299 46 :M
.685 .068(ones, HDLC framing can add 20% to the transmitted)J
299 58 :M
(size of the data.)S
299 76 :M
.963 .096(This kind of bit-level manipulation is easy to imple-)J
299 88 :M
.096 .01(ment in the hardware of a serial transmitter, but is not)J
299 100 :M
1.531 .153(easy to implement efficiently in software. Software)J
299 112 :M
.319 .032(gets efficiency from working in units of 8, 32, or more)J
299 124 :M
.905 .09(bits at a time, using on-chip registers and wide data)J
299 136 :M
2.745 .275(buses. Algorithms that are specified in terms of)J
299 148 :M
.205 .02(individual bits can be hard to implement efficiently in)J
299 160 :M
2.381 .238(software because it can be difficult to take good)J
299 172 :M
1.986 .199(advantage of the processor\325s ability to operate on)J
299 184 :M
1.251 .125(bytes or words at a time. For this reason it is more)J
299 196 :M
-.001(common for software algorithms to use byte stuffing.)A
299 214 :M
.727 .073(PPP uses a byte stuffing scheme [RFC1662]. It uses a)J
299 226 :M
1.579 .158(byte with value 0x7E \(the same as the HDLC Flag)J
299 238 :M
1.385 .139(Sequence\) to mark boundaries between packets. To)J
299 250 :M
2.926 .293(eliminate this value from the data payload, the)J
299 262 :M
1.882 .188(following transformation is used: everywhere that)J
299 274 :M
.791 .079(0x7E appears in the data it is replaced with the two-)J
299 286 :M
2.411 .241(character sequence 0x7D,0x5E. 0x7D is called the)J
299 298 :M
.977 .098(Control Escape byte. Everywhere that 0x7D appears)J
299 310 :M
2.57 .257(in the data it is replaced with the two-character)J
299 322 :M
3.257 .326(sequence 0x7D,0x5D. The receiver performs the)J
299 334 :M
.763 .076(reverse process: whenever it sees the Control Escape)J
299 346 :M
2.479 .248(value \(0x7D\) it discards that byte and XORs the)J
299 358 :M
-.002(following byte with 0x20 to recreate the original input.)A
299 376 :M
1.203 .12(On average this byte stuffing does reasonably well,)J
299 388 :M
.973 .097(increasing the size of purely random data by a little)J
299 400 :M
.41 .041(under 1%, but in the worst case it can double the size)J
299 412 :M
.978 .098(of the data being encoded. This is much worse than)J
299 424 :M
1.84 .184(HDLC\325s worst case, but PPP byte stuffing has the)J
299 436 :M
2.167 .217(advantage that it can be implemented reasonably)J
299 448 :M
(efficiently in software.)S
299 466 :M
.836 .084(PPP\325s byte stuffing mechanism, in which the offend-)J
299 478 :M
.412 .041(ing byte is prefixed with 0x7D and XORed with 0x20,)J
299 490 :M
1.044 .104(allows multiple byte values to be eliminated from a)J
299 502 :M
.999 .1(packet. For example, PPP byte stuffing can facilitate)J
299 514 :M
1.535 .153(communication over a non-transparent network by)J
299 526 :M
1.32 .132(eliminating all ASCII control characters \(0x00-0x1F\))J
299 538 :M
.061 .006(from the transmitted packet data. It is equally possible)J
299 550 :M
2.429 .243(to do this using a COBS-type algorithm, but the)J
299 562 :M
2.141 .214(subject of this paper is the minimal byte stuffing)J
299 574 :M
1.55 .155(necessary to facilitate reliable unambiguous packet)J
299 586 :M
.196 .02(framing, not extensive byte stuffing to compensate for)J
299 598 :M
-.002(non-transparency of the underlying network.)A
299 616 :M
1.879 .188(A more exhaustive treatment of framing and data)J
299 628 :M
(stuffing can be found in [Che97].)S
299 654 :M
f3_14 sf
(3)S
306 654 :M
(.)S
309 654 :M
( )S
321 654 :M
(Consistent Overhead)S
321 670 :M
(Byte Stuffing Algorithms)S
299 690 :M
f1_10 sf
.242 .024(We first provide an overview of the encoding used by)J
299 702 :M
.107 .011(COBS and then describe the procedure for performing)J
299 714 :M
.319 .032(that encoding. We conclude this section by describing)J
endp
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gS 0 0 575 755 rC
272 736 :M
f0_10 sf
(\321 )S
285 736 :M
(4)S
291 736 :M
( \321)S
36 194 :M
f1_10 sf
2.325 .232(some of the properties and implications of using)J
36 206 :M
3.136 .314(COBS, particularly the fact that COBS can also)J
36 218 :M
1.483 .148(eliminate the overhead of lower-level byte framing)J
36 230 :M
(and bit stuffing.)S
36 254 :M
f3_12 sf
(3)S
42 254 :M
(.)S
45 254 :M
(1)S
51 254 :M
( )S
58 254 :M
(Overview)S
36 274 :M
f1_10 sf
.517 .052(COBS performs a reversible transformation on a data)J
36 286 :M
.199 .02(packet to eliminate a particular byte value from it. We)J
36 298 :M
.257 .026(pick zero as the value to eliminate, because zeroes are)J
36 310 :M
.34 .034(common in computer data and COBS performs better)J
36 322 :M
.739 .074(when it has many bytes to eliminate. However, with)J
36 334 :M
.763 .076(only trivial changes any desired value may be elim)J
271 334 :M
(i-)S
36 346 :M
(nated, as described below.)S
36 364 :M
.216 .022(COBS takes its input data and encodes it as a series of)J
36 376 :M
1.095 .109(variable length code blocks. Each code block begins)J
36 388 :M
.051 .005(with a single code byte, followed by zero or more data)J
36 400 :M
.386 .039(bytes. The number of data bytes is determined by the)J
36 412 :M
1.673 .167(code byte. Figure 1)J
127 412 :M
1.718 .172( shows some examples of valid)J
36 424 :M
(code blocks.)S
36 442 :M
.805 .081(Apart from one exception, the meaning of each code)J
36 454 :M
.85 .085(block is that it represents the sequence of data bytes)J
36 466 :M
.235 .024(contained within the code block, )J
f2_10 sf
.236 .024(followed by an implicit)J
36 478 :M
(zero)S
53 478 :M
f1_10 sf
.179 .018(. The zero is implicit \321 it is not actually contained)J
36 490 :M
.967 .097(within the sequence of data bytes in the code block.)J
36 502 :M
1.956 .196(That would defeat our purpose, which is that the)J
36 514 :M
2.864 .286(output data should contain no zero values. The)J
36 526 :M
2.914 .291(exception mentioned above is code 0xFF, which)J
36 538 :M
.199 .02(represents a run of 254 non-zero data bytes )J
232 538 :M
f2_10 sf
(without)S
264 538 :M
f1_10 sf
.259 .026( an)J
36 550 :M
.981 .098(implicit zero on the end. This code acts as a kind of)J
36 562 :M
.545 .054(\324fail-safe\325 or \324escape hatch\325, allowing COBS to encode)J
36 574 :M
.09 .009(long sequences of bytes that do not contain any zeroes)J
36 586 :M
.182 .018(at all, which it would not otherwise be able to do. The)J
36 598 :M
.47 .047(meanings of the various code values are summarized)J
36 610 :M
(in Table 1.)S
36 628 :M
1.68 .168(COBS has the property that the byte value zero is)J
36 640 :M
.641 .064(never used as a code byte, nor does it ever appear in)J
36 652 :M
1.181 .118(the data section of any code block. This means that)J
36 664 :M
1.255 .126(COBS takes an input consisting of characters in the)J
36 676 :M
1.465 .147(range [0,255] and produces an output consisting of)J
36 688 :M
1.737 .174(characters only in the range [1,255]. Having elimi-)J
36 700 :M
1.445 .145(nated all zero bytes from the data, a zero byte can)J
36 712 :M
2.263 .226(now be used unambiguously to mark boundaries)J
299 422 :M
1.42 .142(between packets. This allows the receiver to resy)J
531 422 :M
(n-)S
299 434 :M
2.667 .267(chronize reliably with the beginning of the next)J
299 446 :M
1.144 .114(packet after an error. It also allows new listeners to)J
299 458 :M
.141 .014(join a broadcast stream at any time and reliably detect)J
299 470 :M
(where the next packet begins.)S
299 488 :M
1.189 .119(It is also simple to eliminate some value other than)J
299 500 :M
.803 .08(zero from the data stream, should that be necessary.)J
299 512 :M
.831 .083(For example, a radio interface that connects through)J
299 524 :M
1.955 .195(the serial port like a Hayes modem might use an)J
299 536 :M
.896 .09(ASCII carriage return \(byte value 0x0D\) to mark the)J
299 548 :M
1.06 .106(end of each packet [Che95]. By taking the output of)J
299 560 :M
3.145 .315(COBS and XORing each byte with 0x0D before)J
299 572 :M
1.842 .184(sending it to the radio, the COBS output is easily)J
299 584 :M
.917 .092(converted into a form suitable for transmission over)J
299 596 :M
.494 .049(this radio device. The only value that gives the result)J
299 608 :M
.323 .032(0x0D when XORed with 0x0D is zero, and since there)J
299 620 :M
.063 .006(are no zeroes in the output from COBS, this procedure)J
299 632 :M
2.707 .271(cannot result in any occurrences of 0x0D in the)J
299 644 :M
1.308 .131(converted output. The receiver XORs each received)J
299 656 :M
1.01 .101(byte with 0x0D to reverse the transformation before)J
299 668 :M
1.489 .149(feeding it to the COBS decoder, so that the data is)J
299 680 :M
.154 .015(decoded correctly. Of course, in real implementations,)J
299 692 :M
1.646 .165(the COBS encoding and the output conversion are)J
299 704 :M
2.325 .232(performed in a single loop for efficiency reasons)J
299 716 :M
([Cla90].)S
.8 G
69 36 175 81 rC
70 37 14 13 rF
0 G
.75 lw
69.5 36.5 15 14 rS
70 37 14 13 rC
70 48 :M
f4_12 sf
(0)S
77 48 :M
(1)S
gR
.8 G
gS 69 36 175 81 rC
70 59 14 13 rF
0 G
.75 lw
69.5 58.5 15 14 rS
70 59 14 13 rC
70 70 :M
f4_12 sf
(0)S
77 70 :M
(2)S
gR
0 G
.75 lw
gS 69 36 175 81 rC
84.5 58.5 14 14 rS
85 59 13 13 rC
88 70 :M
f4_12 sf
(x)S
gR
.8 G
gS 69 36 175 81 rC
70 80 14 14 rF
0 G
69.5 79.5 15 15 rS
70 80 14 14 rC
70 91 :M
f4_12 sf
(0)S
77 91 :M
(3)S
gR
0 G
gS 69 36 175 81 rC
84.5 79.5 14 15 rS
85 80 13 14 rC
88 91 :M
f4_12 sf
(x)S
gR
gS 69 36 175 81 rC
98.5 79.5 14 15 rS
99 80 13 14 rC
102 91 :M
f4_12 sf
(y)S
gR
.8 G
gS 69 36 175 81 rC
70 102 14 13 rF
0 G
69.5 101.5 15 14 rS
70 102 14 13 rC
70 113 :M
f4_12 sf
(0)S
77 113 :M
(C)S
gR
0 G
gS 69 36 175 81 rC
84.5 101.5 14 14 rS
85 102 13 13 rC
88 113 :M
f4_12 sf
(H)S
gR
gS 69 36 175 81 rC
98.5 101.5 14 14 rS
99 102 13 13 rC
102 113 :M
f4_12 sf
(e)S
gR
gS 69 36 175 81 rC
112.5 101.5 15 14 rS
113 102 14 13 rC
116 113 :M
f4_12 sf
(l)S
gR
gS 69 36 175 81 rC
127.5 101.5 14 14 rS
128 102 13 13 rC
131 113 :M
f4_12 sf
(l)S
gR
gS 69 36 175 81 rC
141.5 101.5 15 14 rS
142 102 14 13 rC
145 113 :M
f4_12 sf
(o)S
gR
gS 69 36 175 81 rC
156.5 101.5 14 14 rS
170.5 101.5 14 14 rS
171 102 13 13 rC
174 113 :M
f4_12 sf
(W)S
gR
gS 69 36 175 81 rC
184.5 101.5 15 14 rS
185 102 14 13 rC
188 113 :M
f4_12 sf
(o)S
gR
gS 69 36 175 81 rC
199.5 101.5 14 14 rS
200 102 13 13 rC
203 113 :M
f4_12 sf
(r)S
gR
gS 69 36 175 81 rC
213.5 101.5 15 14 rS
214 102 14 13 rC
217 113 :M
f4_12 sf
(l)S
gR
gS 69 36 175 81 rC
228.5 101.5 14 14 rS
229 102 13 13 rC
232 113 :M
f4_12 sf
(d)S
gR
gS 27 36 259 130 rC
86 136 :M
f3_10 sf
(Figure )S
118 136 :M
(1. Example Code Blocks)S
43 146 :M
f1_8 sf
.4 .04(COBS takes its input data and encodes it as a series of variable)J
43 155 :M
.531 .053(length code blocks. Each code block begins with a single code)J
43 164 :M
(byte \(shown shaded\), followed by zero or more data bytes.)S
gR
gS 284 36 271 359 rC
306 48 :M
f1_9 sf
(Code)S
342 48 :M
(Followed by)S
421 48 :M
(Meaning)S
300 36 2 2 rF
300 36 2 2 rF
302 36 34 2 rF
336 36 2 2 rF
338 36 77 2 rF
415 36 2 2 rF
417 36 120 2 rF
537 36 2 2 rF
537 36 2 2 rF
300 38 2 14 rF
336 38 1 14 rF
415 38 1 14 rF
537 38 2 14 rF
306 64 :M
(0x00)S
342 64 :M
(\(not applicable\))S
421 64 :M
(\(not allowed\))S
300 52 2 2 rF
302 52 34 2 rF
336 52 2 2 rF
338 52 77 2 rF
415 52 2 2 rF
417 52 120 2 rF
537 52 2 2 rF
300 54 2 23 rF
336 54 1 23 rF
415 54 1 23 rF
537 54 2 23 rF
306 88 :M
(0x01)S
342 88 :M
(nothing)S
421 88 :M
(A single zero byte)S
300 77 2 1 rF
302 77 34 1 rF
336 77 1 1 rF
337 77 78 1 rF
415 77 1 1 rF
416 77 121 1 rF
537 77 2 1 rF
300 78 2 23 rF
336 78 1 23 rF
415 78 1 23 rF
537 78 2 23 rF
306 112 :M
(0x02)S
342 112 :M
(one data byte)S
421 112 :M
(The single data byte,)S
421 121 :M
(followed by a single zero)S
300 101 2 1 rF
302 101 34 1 rF
336 101 1 1 rF
337 101 78 1 rF
415 101 1 1 rF
416 101 121 1 rF
537 101 2 1 rF
300 102 2 23 rF
336 102 1 23 rF
415 102 1 23 rF
537 102 2 23 rF
306 136 :M
(0x03)S
342 136 :M
(two data bytes)S
421 136 :M
(The pair of data bytes,)S
421 145 :M
(followed by a single zero)S
300 125 2 1 rF
302 125 34 1 rF
336 125 1 1 rF
337 125 78 1 rF
415 125 1 1 rF
416 125 121 1 rF
537 125 2 1 rF
300 126 2 23 rF
336 126 1 23 rF
415 126 1 23 rF
537 126 2 23 rF
306 160 :M
(0x04)S
342 160 :M
(three data bytes)S
421 160 :M
(The three data bytes,)S
421 169 :M
(followed by a single zero)S
300 149 2 1 rF
302 149 34 1 rF
336 149 1 1 rF
337 149 78 1 rF
415 149 1 1 rF
416 149 121 1 rF
537 149 2 1 rF
300 150 2 23 rF
336 150 1 23 rF
415 150 1 23 rF
537 150 2 23 rF
306 184 :M
f2_9 sf
(n)S
342 184 :M
f1_9 sf
<28>S
345 184 :M
f2_9 sf
(n)S
f1_9 sf
(-1\) data bytes)S
421 184 :M
(The \()S
f2_9 sf
(n)S
f1_9 sf
(-1\) data bytes,)S
421 193 :M
(followed by a single zero)S
300 173 2 1 rF
302 173 34 1 rF
336 173 1 1 rF
337 173 78 1 rF
415 173 1 1 rF
416 173 121 1 rF
537 173 2 1 rF
300 174 2 23 rF
336 174 1 23 rF
415 174 1 23 rF
537 174 2 23 rF
306 208 :M
(0xFD)S
342 208 :M
(252 data bytes)S
421 208 :M
(The 252 data bytes,)S
421 217 :M
(followed by a single zero)S
300 197 2 1 rF
302 197 34 1 rF
336 197 1 1 rF
337 197 78 1 rF
415 197 1 1 rF
416 197 121 1 rF
537 197 2 1 rF
300 198 2 23 rF
336 198 1 23 rF
415 198 1 23 rF
537 198 2 23 rF
306 232 :M
(0xFE)S
342 232 :M
(253 data bytes)S
421 232 :M
(The 253 data bytes,)S
421 241 :M
(followed by a single zero)S
300 221 2 1 rF
302 221 34 1 rF
336 221 1 1 rF
337 221 78 1 rF
415 221 1 1 rF
416 221 121 1 rF
537 221 2 1 rF
300 222 2 23 rF
336 222 1 23 rF
415 222 1 23 rF
537 222 2 23 rF
306 256 :M
(0xFF)S
342 256 :M
(254 data bytes)S
421 256 :M
(The 254 data bytes,)S
421 265 :M
f3_9 sf
(not)S
435 265 :M
f1_9 sf
( followed by a zero)S
300 245 2 1 rF
302 245 34 1 rF
336 245 1 1 rF
337 245 78 1 rF
415 245 1 1 rF
416 245 121 1 rF
537 245 2 1 rF
300 246 2 23 rF
300 269 2 2 rF
300 269 2 2 rF
302 269 34 2 rF
336 246 1 23 rF
336 269 2 2 rF
338 269 77 2 rF
415 246 1 23 rF
415 269 2 2 rF
417 269 120 2 rF
537 246 2 23 rF
537 269 2 2 rF
537 269 2 2 rF
353 290 :M
f3_10 sf
(Table )S
382 290 :M
(1. Code values used by)S
339 302 :M
(Consistent Overhead Byte Stuffing)S
306 312 :M
f1_8 sf
.582 .058(Apart from one exception, a code byte value of )J
482 312 :M
f2_8 sf
.159(n)A
f1_8 sf
.5 .05( represents a)J
306 321 :M
.823 .082(sequence of )J
352 321 :M
f2_8 sf
.299(n)A
f1_8 sf
.695 .07( bytes that ends with a zero. The \()J
f2_8 sf
.299(n)A
f1_8 sf
1.376 .138(-1\) non-zero)J
306 330 :M
1.568 .157(bytes are placed immediately after the code byte; the final)J
306 339 :M
1.022 .102(trailing zero is implicit. Note that this means that )J
496 339 :M
f2_8 sf
.42(n)A
f1_8 sf
1.002 .1( bytes of)J
306 348 :M
.479 .048(code \(a code byte plus \()J
f2_8 sf
.189(n)A
f1_8 sf
.522 .052(-1\) data bytes\) are used to encode the)J
306 357 :M
.031 .003(same number of bytes \321 )J
397 357 :M
f2_8 sf
(n)S
f1_8 sf
.029 .003( bytes \321 from the source data, which)J
306 366 :M
.597 .06(gives zero encoding overhead. The one exception is code byte)J
306 375 :M
.665 .066(0xFF, in which case 255 output bytes are used to encode a s)J
527 375 :M
(e-)S
306 384 :M
.692 .069(quence of 254 bytes from the source data, giving an encoding)J
306 393 :M
(overhead of )S
f1_5 sf
0 -3 rm
(1)S
0 3 rm
353 393 :M
f1_8 sf
(/)S
358 395 :M
f1_5 sf
(254)S
366 393 :M
f1_8 sf
( \(a little under 0.4%\) in that case.)S
endp
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(Stuart Cheshire; document: Microsoft Word - COBS; page: 5 of 12)setjob
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gS 0 0 575 755 rC
272 736 :M
f0_10 sf
(\321 )S
285 736 :M
(5)S
291 736 :M
( \321)S
36 46 :M
f1_10 sf
1.918 .192(For the remainder of this paper we will consider,)J
36 58 :M
.127 .013(without loss of generality, only the case of eliminating)J
36 70 :M
.102 .01(zeroes from the data. The process described above can)J
36 82 :M
1.024 .102(be used in any case where a different value is to be)J
36 94 :M
(eliminated.)S
36 118 :M
f3_12 sf
(3)S
42 118 :M
(.)S
45 118 :M
(2)S
51 118 :M
( )S
58 118 :M
(Encoding Procedure for COBS)S
36 138 :M
f1_10 sf
1.236 .124(The job of the COBS encoder is to break the packet)J
36 150 :M
1.493 .149(into one or more sequences of non-zero bytes. The)J
36 162 :M
.581 .058(encoding routine searches through the first 254 bytes)J
36 174 :M
.332 .033(of the packet looking for the first occurrence of a zero)J
36 186 :M
.048 .005(byte. If no zero is found, then a code of 0xFF is output,)J
36 198 :M
.224 .022(followed by the 254 non-zero bytes. If a zero is found,)J
36 210 :M
.013 .001(then the number of bytes examined, )J
198 210 :M
f2_10 sf
(n)S
204 210 :M
f1_10 sf
.016 .002(, is output as the)J
36 222 :M
.918 .092(code byte, followed by the actual values of the \()J
f2_10 sf
(n)S
265 222 :M
f1_10 sf
(-1\))S
36 234 :M
.129 .013(non-zero bytes up to \(but not including\) the zero byte.)J
36 246 :M
2.042 .204(This process is repeated until all the bytes of the)J
36 258 :M
(packet have been encoded.)S
36 276 :M
.862 .086(The one minor problem with this simple description)J
36 288 :M
.839 .084(of the algorithm is that the last sequence of a packet)J
36 300 :M
1.266 .127(must either end with a zero byte, or be exactly 254)J
36 312 :M
.442 .044(bytes long. This is not true for all packets. To circu)J
265 312 :M
(m-)S
36 324 :M
.076 .008(vent this problem, a zero byte is logically appended to)J
36 336 :M
.464 .046(the end of every packet before encoding; after deco)J
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(d-)S
36 348 :M
1.916 .192(ing, the final zero of every packet is discarded to)J
36 360 :M
.225 .023(correctly recreate the original input data. This ensures)J
36 372 :M
.688 .069(that all packets do end with a zero and are therefore)J
36 384 :M
.266 .027(encodable. It is not necessary actually to add this zero)J
36 396 :M
.128 .013(byte to the end of the packet in memory; the encoding)J
36 408 :M
1.709 .171(routine simply has to behave as if the added zero)J
36 420 :M
.532 .053(were there. As an optional optimization, packets that)J
36 432 :M
.756 .076(when encoded happen to end with a final code 0xFF)J
36 444 :M
.816 .082(block \(sequence without a final zero\) do not need to)J
36 456 :M
.986 .099(have a final zero logically appended. This optimiza-)J
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.08 .008(tion can be performed without ambiguity, because the)J
36 480 :M
.1 .01(receiver will observe that the decoded packet does not)J
36 492 :M
.023 .002(end with a zero, and hence will realize that in this case)J
36 504 :M
1.272 .127(there is no trailing zero to be discarded in order to)J
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1.456 .146(recreate the original input data. )J
190 516 :M
1.578 .158(Figure 2 shows an)J
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(example of packet encoding.)S
36 546 :M
2.204 .22(The implementation of COBS is very simple. The)J
36 558 :M
.393 .039(Appendix to this paper gives complete C source code)J
36 570 :M
1.106 .111(listings to perform both COBS encoding and decod-)J
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.648 .065(ing. Both algorithms have running time that is linear)J
36 594 :M
.766 .077(with respect to packet size, and can be implemented)J
36 606 :M
.759 .076(in extremely simple hardware. No multiplications or)J
36 618 :M
1.178 .118(divisions are required, nor are additions or subtrac-)J
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.13 .013(tions. Both algorithms can be implemented using only)J
36 642 :M
-.001(assignment, increment, and test for equal)A
218 642 :M
(ity.)S
36 660 :M
1.448 .145(One aspect of COBS that differs from conventional)J
36 672 :M
1.523 .152(two-for-one substitution encodings like PPP is that)J
36 684 :M
.029 .003(PPP operates on a single byte at a time, whereas COBS)J
36 696 :M
.737 .074(has to \324look ahead\325 up to 254 bytes. In the context of)J
36 708 :M
.853 .085(thinking about network data as a continuous stream)J
299 169 :M
2.727 .273(of bytes, this suggests that COBS requires more)J
299 181 :M
1.289 .129(buffering and consequently adds more delay to the)J
299 193 :M
2.722 .272(stream than PPP does. However, thinking about)J
299 205 :M
.712 .071(network data as a continuous stream of bytes can be)J
299 217 :M
1.781 .178(misleading. While it is true that hardware usually)J
299 229 :M
.929 .093(transmits data serially, it is much more common for)J
299 241 :M
.601 .06(programming interfaces to operate a packet at a time)J
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2.138 .214(rather than a byte at a time. When the operating)J
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1.951 .195(system has a packet to send, it does not slice the)J
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.009 .001(packet into single bytes and hand them to the network)J
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.422 .042(device driver one at a time; it makes a single call that)J
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.351 .035(passes the entire packet to the driver. The driver then)J
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1.2 .12(has access to the entire packet, which it can encode)J
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(and send immedi)S
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(ately.)S
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f3_12 sf
(3)S
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(.)S
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(3)S
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( )S
321 349 :M
(Behavior of COBS)S
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f1_10 sf
.762 .076(The low overhead of COBS is due to the fact that, in)J
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.841 .084(most cases, the size of each code block is exactly the)J
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2.076 .208(same as the size of the data sequence it encodes.)J
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1.102 .11(Consider a sequence of )J
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f2_10 sf
(n)S
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f1_10 sf
1.062 .106( input bytes \()J
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(n)S
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f1_10 sf
1.253 .125( \262 254\) that)J
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.109 .011(consists of \()J
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f2_10 sf
(n)S
358 417 :M
f1_10 sf
.108 .011(-1\) non-zero bytes, and a single zero byte)J
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1.519 .152(at the end. That sequence is encoded using a code)J
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1.495 .149(block containing a single code byte, and \()J
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f2_10 sf
(n)S
504 441 :M
f1_10 sf
1.394 .139(-1\) data)J
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.525 .053(bytes. Hence )J
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f2_10 sf
(n)S
366 453 :M
f1_10 sf
.52 .052( input bytes are encoded using exactly)J
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f2_10 sf
(n)S
305 465 :M
f1_10 sf
.892 .089( output bytes, so the output size is the same as the)J
299 477 :M
(input size.)S
299 495 :M
2.499 .25(The worst cases for PPP and for COBS occur in)J
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.005 .001(opposite circumstances. For PPP, the pathological case)J
299 519 :M
.717 .072(where the packet consists entirely of reserved values)J
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.116 .012(\(0x7D or 0x7E\) is the case that results in the size of the)J
299 543 :M
1.951 .195(packet being doubled. For COBS, the pathological)J
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.489 .049(case is the opposite case \321 the case where the packet)J
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.746 .075(contains no occurrences of the reserved value \(zero\).)J
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.595 .059(In this case, each 254 bytes of packet data is encoded)J
299 591 :M
.031 .003(using 255 bytes of output data \321 one code byte \(0xFF\))J
299 603 :M
.737 .074(and the 254 non-zero data bytes. This encoding ratio)J
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.04 .004(of 255 output bytes for every 254 input bytes results in)J
299 627 :M
2.164 .216(an overhead of about 0.4% for large packets. For)J
299 639 :M
.88 .088(COBS, the case where the packet consists entirely of)J
299 651 :M
.584 .058(the reserved value \(zero\) is not a pathological case at)J
299 663 :M
.078 .008(all. Every zero byte is encoded using just a single code)J
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(byte, resulting in zero overhead.)S
299 693 :M
2.251 .225(The property that COBS has at most one byte of)J
299 705 :M
1.188 .119(overhead for every 254 bytes of packet data is very)J
299 717 :M
.995 .1(good for large packets, but has an unfortunate side-)J
519 36 16 15 rC
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f4_10 sf
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(0)S
gR
.75 lw
gS 303 36 232 38 rC
346.5 36.5 15 14 rS
347 37 14 13 rC
347 47 :M
f4_10 sf
(4)S
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(5)S
gR
gS 303 36 232 38 rC
361.5 36.5 14 14 rS
362 37 13 13 rC
362 47 :M
f4_10 sf
(0)S
368 47 :M
(0)S
gR
gS 303 36 232 38 rC
375.5 36.5 15 14 rS
376 37 14 13 rC
376 47 :M
f4_10 sf
(0)S
382 47 :M
(0)S
gR
gS 303 36 232 38 rC
390.5 36.5 14 14 rS
391 37 13 13 rC
391 47 :M
f4_10 sf
(2)S
397 47 :M
(C)S
gR
gS 303 36 232 38 rC
404.5 36.5 14 14 rS
405 37 13 13 rC
405 47 :M
f4_10 sf
(4)S
411 47 :M
(C)S
gR
gS 303 36 232 38 rC
418.5 36.5 15 14 rS
419 37 14 13 rC
419 47 :M
f4_10 sf
(7)S
425 47 :M
(9)S
gR
gS 303 36 232 38 rC
433.5 36.5 14 14 rS
434 37 13 13 rC
434 47 :M
f4_10 sf
(0)S
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(0)S
gR
gS 303 36 232 38 rC
447.5 36.5 15 14 rS
448 37 14 13 rC
448 47 :M
f4_10 sf
(0)S
454 47 :M
(0)S
gR
gS 303 36 232 38 rC
462.5 36.5 14 14 rS
463 37 13 13 rC
463 47 :M
f4_10 sf
(4)S
469 47 :M
(0)S
gR
gS 303 36 232 38 rC
476.5 36.5 14 14 rS
477 37 13 13 rC
477 47 :M
f4_10 sf
(0)S
483 47 :M
(6)S
gR
gS 303 36 232 38 rC
490.5 36.5 15 14 rS
491 37 14 13 rC
491 47 :M
f4_10 sf
(4)S
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(F)S
gR
gS 303 36 232 38 rC
505.5 36.5 14 14 rS
506 37 13 13 rC
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f4_10 sf
(3)S
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(7)S
gR
gS 303 58 44 15 rC
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f5_12 sf
(O)S
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(p)S
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(u)S
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(t)S
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(:)S
gR
gS 303 36 44 15 rC
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f5_12 sf
(I)S
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(n)S
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(p)S
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(u)S
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(t)S
328 48 :M
(:)S
gR
.8 G
gS 303 36 232 38 rC
347 59 14 13 rF
0 G
346.5 58.5 15 14 rS
347 59 14 13 rC
347 69 :M
f4_10 sf
(0)S
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(2)S
gR
0 G
gS 303 36 232 38 rC
361.5 58.5 14 14 rS
362 59 13 13 rC
362 69 :M
f4_10 sf
(4)S
368 69 :M
(5)S
gR
.8 G
gS 303 36 232 38 rC
376 59 14 13 rF
0 G
375.5 58.5 15 14 rS
376 59 14 13 rC
376 69 :M
f4_10 sf
(0)S
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(1)S
gR
gS 303 36 232 38 rC
391 59 13 13 rF
0 G
390.5 58.5 14 14 rS
391 59 13 13 rC
391 69 :M
f4_10 sf
(0)S
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(4)S
gR
0 G
gS 303 36 232 38 rC
404.5 58.5 14 14 rS
405 59 13 13 rC
405 69 :M
f4_10 sf
(2)S
411 69 :M
(C)S
gR
gS 303 36 232 38 rC
418.5 58.5 15 14 rS
419 59 14 13 rC
419 69 :M
f4_10 sf
(4)S
425 69 :M
(C)S
gR
gS 303 36 232 38 rC
433.5 58.5 14 14 rS
434 59 13 13 rC
434 69 :M
f4_10 sf
(7)S
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(9)S
gR
.8 G
gS 303 36 232 38 rC
448 59 14 13 rF
0 G
447.5 58.5 15 14 rS
448 59 14 13 rC
448 69 :M
f4_10 sf
(0)S
454 69 :M
(1)S
gR
gS 303 36 232 38 rC
463 59 13 13 rF
0 G
462.5 58.5 14 14 rS
463 59 13 13 rC
463 69 :M
f4_10 sf
(0)S
469 69 :M
(5)S
gR
0 G
gS 303 36 232 38 rC
476.5 58.5 14 14 rS
477 59 13 13 rC
477 69 :M
f4_10 sf
(4)S
483 69 :M
(0)S
gR
gS 303 36 232 38 rC
490.5 58.5 15 14 rS
491 59 14 13 rC
491 69 :M
f4_10 sf
(0)S
497 69 :M
(6)S
gR
gS 303 36 232 38 rC
505.5 58.5 14 14 rS
506 59 13 13 rC
506 69 :M
f4_10 sf
(4)S
512 69 :M
(F)S
gR
gS 303 36 232 38 rC
519.5 58.5 15 14 rS
520 59 14 13 rC
520 69 :M
f4_10 sf
(3)S
526 69 :M
(7)S
gR
gS 290 36 259 105 rC
356 93 :M
f3_10 sf
(Figure )S
388 93 :M
(2. Example Encoding)S
306 103 :M
f1_8 sf
1.334 .133(The input data is shown with a phantom zero logically ap-)J
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1.12 .112(pended to the end. The encoded form is shown below, with)J
306 121 :M
1.251 .125(code bytes shaded. Note that the encoded form contains no)J
306 130 :M
.329 .033(zeroes and that it is exactly one byte longer than the input \(not)J
306 139 :M
(counting the phantom zero\).)S
endp
%%PageTrailer
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initializepage
(Stuart Cheshire; document: Microsoft Word - COBS; page: 6 of 12)setjob
%%EndPageSetup
gS 0 0 575 755 rC
272 736 :M
f0_10 sf
(\321 )S
285 736 :M
(6)S
291 736 :M
( \321)S
36 46 :M
f1_10 sf
1.666 .167(effect for small packets. Every packet 254 bytes or)J
36 58 :M
-.001(smaller always incurs exactly one byte of ove)A
236 58 :M
(r)S
240 58 :M
(head.)S
36 76 :M
.16 .016(We regard one byte of overhead for small IP packets a)J
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2.059 .206(small price to pay in exchange for the significant)J
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1.657 .166(performance gains we get from the ability to send)J
36 112 :M
2.304 .23(much larger IP packets than would otherwise be)J
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2.66 .266(possible. However, there could be circumstances)J
36 136 :M
1.286 .129(where any cost, however small, is unacceptable. To)J
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.399 .04(address this concern we have also experimented with)J
36 160 :M
.837 .084(a minor modification to basic COBS called Zero Pair)J
36 172 :M
.462 .046(Elimination \(ZPE\), which exhibits better performance)J
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-.001(for small packets, as described in the next section.)A
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f3_12 sf
(3)S
42 208 :M
(.)S
45 208 :M
(4)S
51 208 :M
( )S
58 208 :M
(Zero Pair Elimination)S
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f1_10 sf
.52 .052(In our experiments on real-world data \(see Section )J
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(5\))S
36 240 :M
.464 .046(we observed that not only is zero a common value in)J
36 252 :M
.017 .002(Internet traffic, but that adjacent pairs of zeros are also)J
36 264 :M
1.288 .129(very common, especially in the IP headers of small)J
36 276 :M
.987 .099(packets. To take advantage of this we shortened the)J
36 288 :M
1.347 .135(maximum encodable sequence length, freeing some)J
36 300 :M
.69 .069(codes for other uses. These codes were reassigned to)J
36 312 :M
2.391 .239(indicate sequences ending with a )J
f2_10 sf
.537(pair)A
f1_10 sf
2.063 .206( of implicit)J
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2.625 .262(zeroes. The reduction in the maximum sequence)J
36 336 :M
1.312 .131(length increases the worst-case overhead, so we do)J
36 348 :M
.22 .022(not wish to reduce the maximum length by too much.)J
36 360 :M
.623 .062(Empirically we found that reassigning 31 codes gave)J
36 372 :M
1.379 .138(good performance while still maintaining a reaso)J
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(n-)S
36 384 :M
(able worst-case bound.)S
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1.75 .175(Codes 0x00 to 0xDF have the same meaning as in)J
36 414 :M
1.418 .142(basic COBS, and code 0xE0 encodes the new maxi-)J
36 426 :M
.073 .007(mum length sequence of 223 bytes without an implicit)J
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.895 .089(zero on the end. This gives COBS/ZPE a worst-case)J
36 450 :M
2.034 .203(overhead of one byte in 223. Codes 0xE1 to 0xFF)J
36 462 :M
1.439 .144(encode sequences that end with an implicit pair of)J
36 474 :M
.373 .037(zeroes, containing, respectively, 0 to 30 non-zero data)J
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(bytes.)S
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.086 .009(This has the good property that now some of our code)J
36 516 :M
1.352 .135(blocks are )J
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f2_10 sf
.287(smaller)A
f1_10 sf
1.103 .11( than the data they encode, which)J
36 528 :M
.145 .014(helps mitigate the one-byte overhead that COBS adds.)J
36 540 :M
.209 .021(Figure 3 shows an example of a small packet \(actually)J
36 552 :M
.774 .077(the beginning of a real IPv4 packet header\) that gets)J
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3.192 .319(one byte smaller as a result of encoding using)J
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.375 .037(COBS/ZPE. The disadvantage of using COBS/ZPE is)J
36 588 :M
.457 .046(a slightly poorer worst-case overhead \321 about 0.45%)J
36 600 :M
.306 .031(instead of 0.40% \321 but this is still a very small worst-)J
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.225 .022(case overhead. In fact, as described in Section )J
242 612 :M
.222 .022(5, when)J
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.373 .037(a typical mix of real-world network traffic is encoded)J
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1.463 .146(using COBS/ZPE, it actually gets smaller by about)J
36 648 :M
.545 .054(1%. PPP byte stuffing cannot compete with this since)J
36 660 :M
(PPP never makes any packet smaller.)S
36 678 :M
2.63 .263(COBS/ZPE is useful because pairs of zeroes are)J
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1.082 .108(common in packet headers. Also, the trend towards)J
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1.199 .12(aligning packet fields on 64-bit boundaries in high-)J
36 714 :M
.751 .075(performance protocols sometimes results in padding)J
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1.561 .156(zeroes between fields. These padding zeroes waste)J
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.283 .028(precious bandwidth on slow wireless links, and using)J
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.696 .07(COBS/ZPE can help to mitigate this effect by encod-)J
299 217 :M
-.002(ing these patterns more efficiently.)A
299 235 :M
4.003 .4(We have avoided using more computationally)J
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.984 .098(expensive compression algorithms such as Huffman)J
299 259 :M
1.582 .158(encoding [Huff52] [Knu85] and Lempel Ziv [LZ77])J
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1.926 .193([Wel84]. Although, like PPP, they may have good)J
299 283 :M
1.35 .135(average performance, for some data they can make)J
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1.688 .169(the packet bigger instead of smaller [Hum81], and)J
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.526 .053(that is contrary to our goal of ensuring a tight bound)J
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2.493 .249(on worst-case performance. We also believe it is)J
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.198 .02(inappropriate to attempt heavyweight compression at)J
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1.344 .134(the link layer. The majority of compressible data is)J
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2.283 .228(much more effectively compressed before it even)J
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1.74 .174(reaches the IP layer using data-specific algorithms)J
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2.872 .287(such as JPEG [ISO10918] for images and MPEG)J
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.916 .092([ISO11172] for video. Finally, we expect to see more)J
299 403 :M
.474 .047(Internet traffic being encrypted in the future, particu-)J
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.77 .077(larly traffic over wireless links, and it is not possible)J
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.208 .021(to compress data after it has been properly encrypted.)J
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1.435 .143(ZPE is a lightweight technique that works well for)J
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1.135 .113(small packets that contain zero pairs, without sacri-)J
299 463 :M
2.306 .231(ficing the benefit of a tight bound on worst-case)J
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(overhead for large packets that do not.)S
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f3_12 sf
(3)S
305 499 :M
(.)S
308 499 :M
(5)S
314 499 :M
( )S
321 499 :M
(Lower-level Framing)S
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f1_10 sf
1.869 .187(COBS is defined in terms of byte operations. This)J
299 531 :M
1.342 .134(means that there also needs to be some underlying)J
299 543 :M
.078 .008(mechanism to detect correctly where the byte bound)J
532 543 :M
(a-)S
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.944 .094(ries fall in the bit-stream. When used over an RS232)J
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.092 .009(serial port, the start/stop bits perform this function, at)J
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2.664 .266(a cost of 20% extra overhead. HDLC framing is)J
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.05 .005(usually more efficient than this, but it too, in the worst)J
299 603 :M
.058 .006(case, can add as much as 20% overhead. The benefit of)J
299 615 :M
2.884 .288(COBS having such a tight bound on worst-case)J
299 627 :M
.598 .06(overhead at the byte level is somewhat diminished if)J
299 639 :M
.523 .052(the bit-level framing it depends upon is not similarly)J
299 651 :M
(well behaved.)S
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.776 .078(Fortunately, bit-level framing of COBS-encoded data)J
299 681 :M
1.273 .127(can be performed with no additional variable ove)J
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(r-)S
299 693 :M
1.953 .195(head, simply by choosing an appropriate bit-level)J
299 705 :M
1.964 .196(framing pattern: one that is known not to appear)J
299 717 :M
2.71 .271(anywhere in COBS-encoded data. If the framing)J
1 G
.75 lw
303 36 232 38 rC
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520 37 14 13 rC
520 47 :M
0 G
f4_10 sf
(0)S
526 47 :M
(0)S
gR
.75 lw
gS 303 36 232 38 rC
346.5 36.5 15 14 rS
347 37 14 13 rC
347 47 :M
f4_10 sf
(4)S
353 47 :M
(5)S
gR
gS 303 36 232 38 rC
361.5 36.5 14 14 rS
362 37 13 13 rC
362 47 :M
f4_10 sf
(0)S
368 47 :M
(0)S
gR
gS 303 36 232 38 rC
375.5 36.5 15 14 rS
376 37 14 13 rC
376 47 :M
f4_10 sf
(0)S
382 47 :M
(0)S
gR
gS 303 36 232 38 rC
390.5 36.5 14 14 rS
391 37 13 13 rC
391 47 :M
f4_10 sf
(2)S
397 47 :M
(C)S
gR
gS 303 36 232 38 rC
404.5 36.5 14 14 rS
405 37 13 13 rC
405 47 :M
f4_10 sf
(4)S
411 47 :M
(C)S
gR
gS 303 36 232 38 rC
418.5 36.5 15 14 rS
419 37 14 13 rC
419 47 :M
f4_10 sf
(7)S
425 47 :M
(9)S
gR
gS 303 36 232 38 rC
433.5 36.5 14 14 rS
434 37 13 13 rC
434 47 :M
f4_10 sf
(0)S
440 47 :M
(0)S
gR
gS 303 36 232 38 rC
447.5 36.5 15 14 rS
448 37 14 13 rC
448 47 :M
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(0)S
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(0)S
gR
gS 303 36 232 38 rC
462.5 36.5 14 14 rS
463 37 13 13 rC
463 47 :M
f4_10 sf
(4)S
469 47 :M
(0)S
gR
gS 303 36 232 38 rC
476.5 36.5 14 14 rS
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477 47 :M
f4_10 sf
(0)S
483 47 :M
(6)S
gR
gS 303 36 232 38 rC
490.5 36.5 15 14 rS
491 37 14 13 rC
491 47 :M
f4_10 sf
(4)S
497 47 :M
(F)S
gR
gS 303 36 232 38 rC
505.5 36.5 14 14 rS
506 37 13 13 rC
506 47 :M
f4_10 sf
(3)S
512 47 :M
(7)S
gR
gS 303 58 44 15 rC
303 70 :M
f5_12 sf
(O)S
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(u)S
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(p)S
326 70 :M
(u)S
332 70 :M
(t)S
335 70 :M
(:)S
gR
gS 303 36 44 15 rC
303 48 :M
f5_12 sf
(I)S
307 48 :M
(n)S
313 48 :M
(p)S
319 48 :M
(u)S
325 48 :M
(t)S
328 48 :M
(:)S
gR
.8 G
gS 303 36 232 38 rC
347 59 14 13 rF
0 G
346.5 58.5 15 14 rS
347 59 14 13 rC
347 69 :M
f4_10 sf
(E)S
353 69 :M
(2)S
gR
0 G
gS 303 36 232 38 rC
361.5 58.5 14 14 rS
362 59 13 13 rC
362 69 :M
f4_10 sf
(4)S
368 69 :M
(5)S
gR
.8 G
gS 303 36 232 38 rC
376 59 14 13 rF
0 G
375.5 58.5 15 14 rS
376 59 14 13 rC
376 69 :M
f4_10 sf
(E)S
382 69 :M
(4)S
gR
0 G
gS 303 36 232 38 rC
390.5 58.5 14 14 rS
391 59 13 13 rC
391 69 :M
f4_10 sf
(2)S
397 69 :M
(C)S
gR
gS 303 36 232 38 rC
404.5 58.5 14 14 rS
405 59 13 13 rC
405 69 :M
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(4)S
411 69 :M
(C)S
gR
gS 303 36 232 38 rC
418.5 58.5 15 14 rS
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419 69 :M
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(7)S
425 69 :M
(9)S
gR
.8 G
gS 303 36 232 38 rC
434 59 13 13 rF
0 G
433.5 58.5 14 14 rS
434 59 13 13 rC
434 69 :M
f4_10 sf
(0)S
440 69 :M
(5)S
gR
0 G
gS 303 36 232 38 rC
447.5 58.5 15 14 rS
448 59 14 13 rC
448 69 :M
f4_10 sf
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454 69 :M
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gS 303 36 232 38 rC
462.5 58.5 14 14 rS
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463 69 :M
f4_10 sf
(0)S
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(6)S
gR
gS 303 36 232 38 rC
476.5 58.5 14 14 rS
477 59 13 13 rC
477 69 :M
f4_10 sf
(4)S
483 69 :M
(F)S
gR
gS 303 36 232 38 rC
490.5 58.5 15 14 rS
491 59 14 13 rC
491 69 :M
f4_10 sf
(3)S
497 69 :M
(7)S
gR
gS 290 36 259 117 rC
344 93 :M
f3_10 sf
(Figure )S
376 93 :M
(3. Example Encoding with)S
369 105 :M
(Zero-Pair Elimination)S
306 115 :M
f1_8 sf
1.334 .133(The input data is shown with a phantom zero logically ap-)J
306 124 :M
1.572 .157(pended to the end. The encoded form using COBS/ZPE is)J
306 133 :M
.685 .068(shown below, with code bytes shaded. Note that the encoded)J
306 142 :M
.21 .021(form contains no zeroes, and that it is one byte shorter than the)J
306 151 :M
(input \(not counting the phantom zero\).)S
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gS 0 0 575 755 rC
272 736 :M
f0_10 sf
(\321 )S
285 736 :M
(7)S
291 736 :M
( \321)S
36 46 :M
f1_10 sf
.523 .052(pattern cannot inadvertently appear, there is no need)J
36 58 :M
-.001(for any bit stuffing mechanism to eliminate it.)A
36 76 :M
1.383 .138(The choice of framing pattern is easy. Since COBS-)J
36 88 :M
1.191 .119(encoded data contains no zero bytes, we know that)J
36 100 :M
.399 .04(there is at least one binary \3241\325 bit somewhere in every)J
36 112 :M
2.953 .295(byte. This means that in a bit-stream of COBS-)J
36 124 :M
.361 .036(encoded data there can be no contiguous run of more)J
36 136 :M
1.445 .144(than fourteen zero bits, which suggests an obvious)J
36 148 :M
.911 .091(candidate for the COBS end-of-packet marker: a run)J
36 160 :M
1.649 .165(of fifteen \(or more\) zero bits, followed by a single)J
36 172 :M
2.326 .233(binary \3241\325 bit to signal the beginning of the next)J
36 184 :M
.616 .062(packet. Used this way, COBS guarantees a very tight)J
36 196 :M
.773 .077(bound, not only on the number of bytes, but also on)J
36 208 :M
1.191 .119(the total number of bits required to transmit a data)J
36 220 :M
(packet.)S
36 238 :M
1.318 .132(Some kinds of network hardware cannot send long)J
36 250 :M
2.58 .258(runs of zero bits reliably, and in these cases bit)J
36 262 :M
1.357 .136(stuffing is used not only for framing purposes, but)J
36 274 :M
.874 .087(also to impose a bound on the maximum number of)J
36 286 :M
.692 .069(consecutive zero bits that can appear. Providing that)J
36 298 :M
.84 .084(the length limit imposed by the hardware is not less)J
36 310 :M
1.53 .153(that fourteen zero bits, COBS encoded data can be)J
36 322 :M
1.075 .108(sent reliably without requiring any further bit stuff-)J
36 334 :M
(ing.)S
36 360 :M
f3_14 sf
(4)S
43 360 :M
(.)S
46 360 :M
( )S
58 360 :M
(Theoretical Analysis)S
36 380 :M
f1_10 sf
.825 .082(In this section we compare the best case, worst case,)J
36 392 :M
.092 .009(and average case encoding overhead, given uniformly)J
36 404 :M
.659 .066(distributed random data, for COBS and for PPP byte)J
36 416 :M
.202 .02(stuffing. It is useful to calculate the expected perform-)J
36 428 :M
2.338 .234(ance for random data, because data that is well-)J
36 440 :M
1.998 .2(compressed and/or well-encrypted should have a)J
36 452 :M
.083 .008(uniform distribution of byte values. Section )J
232 452 :M
.074 .007(5 presents)J
36 464 :M
.264 .026(the actual performance on today\325s real packets, which)J
36 476 :M
(are not all compressed and/or encrypted.)S
36 500 :M
f3_12 sf
(4)S
42 500 :M
(.)S
45 500 :M
(1)S
51 500 :M
( )S
58 500 :M
(Best Case Overhead)S
36 520 :M
f1_10 sf
1.352 .135(The best case for PPP byte stuffing is a packet that)J
36 532 :M
2.224 .222(contains no occurrences of the reserved \(0x7D or)J
36 544 :M
.804 .08(0x7E\) characters. In this case, PPP encoding adds no)J
36 556 :M
(overhead to the packet at all.)S
36 574 :M
1.699 .17(The best case for COBS is a packet with plenty of)J
36 586 :M
1.756 .176(zeroes, so that nowhere in the packet is there any)J
36 598 :M
.149 .015(contiguous sequence of more than 254 non-zero bytes.)J
36 610 :M
.714 .071(In this case, each block is encoded with no overhead)J
36 622 :M
2.199 .22(at all. Counting the phantom zero that has to be)J
36 634 :M
.348 .035(added to every packet before encoding, this results in)J
36 646 :M
.854 .085(a best-case overhead of a single byte, for any size of)J
36 658 :M
(packet.)S
36 682 :M
f3_12 sf
(4)S
42 682 :M
(.)S
45 682 :M
(2)S
51 682 :M
( )S
58 682 :M
(Worst Case Overhead)S
36 702 :M
f1_10 sf
.846 .085(The worst case for PPP byte stuffing is a packet that)J
36 714 :M
.012 .001(consists entirely of reserved \(0x7D or 0x7E\) characters.)J
299 46 :M
.788 .079(In this case, encoding doubles the size of the packet,)J
299 58 :M
(giving an overhead of 100%.)S
299 76 :M
.641 .064(The worst case for COBS is a packet that contains no)J
299 88 :M
.035 .003(zeroes at all. In this case, each sequence of 254 bytes of)J
299 100 :M
.114 .011(packet data is encoded using 255 bytes of output data,)J
299 112 :M
1.403 .14(giving one byte of overhead for every 254 bytes of)J
299 124 :M
.719 .072(packet data. For example, a maximum size IP packet)J
299 136 :M
1.661 .166(over Ethernet is 1500 bytes long, and in the worst)J
299 148 :M
1.653 .165(possible case COBS would add an overhead of six)J
299 160 :M
(bytes to a packet of this size.)S
299 184 :M
f3_12 sf
(4)S
305 184 :M
(.)S
308 184 :M
(3)S
314 184 :M
( )S
321 184 :M
(Expected Overhead)S
299 204 :M
f1_10 sf
.649 .065(The best and worst cases for each algorithm are easy)J
299 216 :M
.344 .034(to calculate, but they do not give the whole picture. It)J
299 228 :M
.06 .006(would be useful also to know the overall efficiency we)J
299 240 :M
1.404 .14(expect to achieve for a large number of packets, in)J
299 252 :M
1.906 .191(terms of what percentage of transmitted bytes we)J
299 264 :M
.293 .029(expect to contain useful data and what percentage we)J
299 276 :M
.361 .036(expect to be encoding overhead. Since byte stuffing is)J
299 288 :M
1.343 .134(a process that takes as input a packet composed of)J
299 300 :M
.928 .093(characters from an alphabet of 256 possible symbols)J
299 312 :M
.68 .068(and gives as output a packet composed of characters)J
299 324 :M
1.776 .178(from an alphabet of only 255 possible symbols, in)J
299 336 :M
1.405 .14(general there must be some overhead. Exactly how)J
299 348 :M
.293 .029(much longer a particular packet becomes may or may)J
299 360 :M
.411 .041(not depend on the contents of that packet, depending)J
299 372 :M
1.123 .112(on the algorithm being used. With some algorithms)J
299 384 :M
.092 .009(there may be fortunate packets that incur no overhead)J
299 396 :M
.45 .045(at all, but information theory tells us that for random)J
299 408 :M
(data the average overhead must be at least:)S
317 416 206 30 rC
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f1_10 sf
.054 .005(This theoretical bound gives us a metric against which)J
299 474 :M
3.505 .351(to judge different byte stuffing schemes. Some)J
299 486 :M
1.029 .103(algorithms may be able to beat this bound for some)J
299 498 :M
1.101 .11(packets, but there is no algorithm that can beat this)J
299 510 :M
(bound for all packets.)S
299 528 :M
f3_10 sf
(4)S
304 528 :M
(.)S
306 528 :M
(3)S
311 528 :M
(.)S
313 528 :M
(1)S
318 528 :M
( )S
325 528 :M
(Expected Overhead for PPP)S
299 546 :M
f1_10 sf
1.23 .123(For PPP the expected overhead is easy to calculate.)J
299 558 :M
.596 .06(PPP has only two distinct behavior patterns: it either)J
299 570 :M
.137 .014(reads a single byte and writes a single byte, or it reads)J
299 582 :M
.633 .063(a single byte and writes a pair of bytes. In uniformly)J
299 594 :M
2.142 .214(distributed random data, the probability that any)J
299 606 :M
.75 .075(given byte will be one of PPP\325s two reserved values,)J
299 618 :M
1.5 .15(causing PPP to output two bytes instead of one, is)J
299 626 :M
f1_6 sf
.114(2)A
f1_10 sf
0 4 rm
.23(/)A
0 -4 rm
f1_6 sf
0 6 rm
.114(256)A
0 -6 rm
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0 4 rm
.441 .044(. In a packet of length )J
0 -4 rm
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0 4 rm
(n)S
0 -4 rm
425 630 :M
f1_10 sf
.509 .051(, there will be on average)J
299 642 :M
f2_10 sf
(n)S
305 642 :M
f1_10 sf
(\312)S
308 642 :M
f7_10 sf
(\264)S
f1_10 sf
(\312)S
316 638 :M
f1_6 sf
.075(2)A
f1_10 sf
0 4 rm
.152(/)A
0 -4 rm
f1_6 sf
0 6 rm
.075(256)A
0 -6 rm
f1_10 sf
0 4 rm
.422 .042( occurrences of reserved values and )J
0 -4 rm
499 642 :M
f2_10 sf
(n)S
505 642 :M
f1_10 sf
(\312)S
508 642 :M
f7_10 sf
(\264)S
f1_10 sf
(\312)S
516 638 :M
f1_6 sf
(254)S
f1_10 sf
0 4 rm
(/)S
0 -4 rm
f1_6 sf
0 6 rm
(256)S
0 -6 rm
299 654 :M
f1_10 sf
1.318 .132(occurrences of other values. This gives an expected)J
299 666 :M
(output length of:)S
317 674 195 16 rC
512 690 :M
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f0_10 sf
(\321 )S
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(8)S
291 736 :M
( \321)S
36 46 :M
f1_10 sf
.621 .062(An expected output length 1.0078125 times the input)J
36 58 :M
.282 .028(length gives an expected overhead of 0.78125%, about)J
36 70 :M
-.001(11 times worse than the theoretical optimum.)A
36 88 :M
f3_10 sf
(4)S
41 88 :M
(.)S
43 88 :M
(3)S
48 88 :M
(.)S
50 88 :M
(2)S
55 88 :M
( )S
62 88 :M
(Expected Overhead for COBS)S
36 106 :M
f1_10 sf
1.205 .12(For COBS the average overhead is a little harder to)J
36 118 :M
2.303 .23(calculate since COBS has 255 different behaviors,)J
36 130 :M
.368 .037(rather than just the two that PPP has. In addition, not)J
36 142 :M
.858 .086(only does each behavior write a different number of)J
36 154 :M
2.846 .285(output bytes, each behavior also reads different)J
36 166 :M
1.413 .141(numbers of input bytes. Since the number of input)J
36 178 :M
.452 .045(bytes read is not always one as it is for PPP, we must)J
36 190 :M
1.084 .108(also calculate the average number of bytes read per)J
36 202 :M
1.938 .194(code block, and divide the average output by the)J
36 214 :M
3.275 .327(average input to determine the overall average)J
36 226 :M
(overhead.)S
36 244 :M
.346 .035(First we calculate the average input per code block. If)J
36 256 :M
.573 .057(the first byte the algorithm encounters is a zero, then)J
36 268 :M
2.368 .237(that single byte is encoded as a code block. The)J
36 280 :M
.869 .087(probability P\(1\) of this happening is )J
207 276 :M
f1_6 sf
.191(1)A
f1_10 sf
0 4 rm
.386(/)A
0 -4 rm
f1_6 sf
0 6 rm
.191(256)A
0 -6 rm
f1_10 sf
0 4 rm
.715 .072(. If the first)J
0 -4 rm
36 292 :M
1.509 .151(byte is not a zero, but the second byte is, then the)J
36 304 :M
1.006 .101(algorithm reads two bytes and outputs a block. The)J
36 316 :M
.313 .031(probability P\(2\) of this happening is )J
f1_6 sf
0 -4 rm
.057(255)A
0 4 rm
f1_10 sf
.115(/)A
f1_6 sf
0 2 rm
.057(256)A
0 -2 rm
f1_10 sf
(\312)S
228 316 :M
f7_10 sf
(\264)S
f1_10 sf
(\312)S
236 312 :M
f1_6 sf
(1)S
f1_10 sf
0 4 rm
.091(/)A
0 -4 rm
f1_6 sf
0 6 rm
.045(256)A
0 -6 rm
f1_10 sf
0 4 rm
.234 .023(. The)J
0 -4 rm
36 328 :M
.299 .03(probability P\()J
f2_10 sf
(n)S
103 328 :M
f1_10 sf
.587 .059(\) that it reads )J
168 328 :M
f2_10 sf
(n)S
174 328 :M
f1_10 sf
.422 .042(-1 non-zeroes \()J
f2_10 sf
(n)S
246 328 :M
f1_10 sf
.624 .062( \262 254\))J
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(followed by a zero is:)S
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f1_10 sf
1.019 .102(The longest code block, code 0xFF, occurs when the)J
36 408 :M
.136 .014(algorithm encounters 254 non-zeroes without seeing a)J
36 420 :M
.738 .074(single zero. The probability P\(255\) of this happening)J
36 432 :M
.523 .052(is \()J
f1_6 sf
0 -4 rm
.169(255)A
0 4 rm
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.342(/)A
f1_6 sf
0 2 rm
.169(256)A
0 -2 rm
f1_10 sf
.188<29>A
f1_6 sf
0 -4 rm
.169(254)A
0 4 rm
f1_10 sf
.838 .084(, and in this case the algorithm reads 254)J
36 444 :M
(bytes and outputs a block of 255 bytes.)S
36 462 :M
-.001(The average input per code block is therefore:)A
54 470 143 34 rC
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(1) 463 978 sh
(254) 211 203 sh
384 ns
(254) 2453 605 sh
(255) 3784 605 sh
end MTsave restore
pse
gR
gS 0 0 575 755 rC
36 520 :M
f1_10 sf
.462 .046(Now we calculate the average output per code block.)J
36 532 :M
.032 .003(The probabilities of each different behavior remain the)J
36 544 :M
1.89 .189(same, and for all codes except one the number of)J
36 556 :M
.213 .021(bytes output is also exactly the same as the number of)J
36 568 :M
1.391 .139(bytes input. The exception is code 0xFF, where the)J
36 580 :M
.428 .043(number of bytes input is 254 but the number of bytes)J
36 592 :M
(output is 255.)S
36 610 :M
-.001(The average output per code block is therefore:)A
54 618 142 34 rC
196 652 :M
psb
currentpoint
pse
54 618 :M
psb
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(n) 641 605 sh
(P) 1205 605 sh
(n) 1578 605 sh
(P) 3376 605 sh
224 ns
(n) 202 978 sh
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(\264) 905 605 sh
(\346) -15 355 sh
(\350) -15 900 sh
(\347) -15 681 sh
(\366) 1896 355 sh
(\370) 1896 900 sh
(\367) 1896 681 sh
(+) 2155 605 sh
(\264) 3076 605 sh
224 ns
(=) 335 978 sh
576 ns
(\345) 174 692 sh
384 /Times-Roman f1
(\() 1440 605 sh
(\)) 1777 605 sh
(\() 3611 605 sh
(\)) 4317 605 sh
224 /Times-Roman f1
(1) 461 978 sh
(254) 211 203 sh
384 ns
(255) 2440 605 sh
(255) 3746 605 sh
end MTsave restore
pse
gR
gS 0 0 575 755 rC
299 264 :M
f1_10 sf
.436 .044(The ratio of average output divided by average input)J
299 276 :M
(is:)S
317 278 218 68 rC
535 346 :M
psb
currentpoint
pse
317 278 :M
psb
/MTsave save def 40 dict begin
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384 /Times-Italic f1
(n) 669 605 sh
(P) 1245 605 sh
(n) 1618 605 sh
(P) 3440 605 sh
(n) 662 1697 sh
(P) 1238 1697 sh
(n) 1611 1697 sh
(P) 3446 1697 sh
224 ns
(n) 239 978 sh
(n) 232 2070 sh
384 /Symbol f1
(\264) 939 605 sh
(\346) 24 355 sh
(\350) 24 900 sh
(\347) 24 681 sh
(\366) 1936 355 sh
(\370) 1936 900 sh
(\367) 1936 681 sh
(+) 2201 605 sh
(\264) 3134 605 sh
(\264) 932 1697 sh
(\346) 17 1447 sh
(\350) 17 1992 sh
(\347) 17 1773 sh
(\366) 1929 1447 sh
(\370) 1929 1992 sh
(\367) 1929 1773 sh
(+) 2194 1697 sh
(\264) 3140 1697 sh
(\273) 4907 1151 sh
224 ns
(=) 374 978 sh
(=) 367 2070 sh
576 ns
(\345) 213 692 sh
(\345) 206 1784 sh
384 /Times-Roman f1
(\() 1480 605 sh
(\)) 1817 605 sh
(\() 3675 605 sh
(\)) 4381 605 sh
(\() 1473 1697 sh
(\)) 1810 1697 sh
(\() 3681 1697 sh
(\)) 4387 1697 sh
(.) 5643 1151 sh
224 /Times-Roman f1
(1) 502 978 sh
(254) 250 203 sh
(1) 495 2070 sh
(254) 243 1295 sh
384 ns
(255) 2492 605 sh
(255) 3810 605 sh
(254) 2485 1697 sh
(255) 3816 1697 sh
(1) 5451 1151 sh
(002295) 5739 1151 sh
end MTsave restore
pse
gR
gS 0 0 575 755 rC
299 362 :M
f1_10 sf
3.53 .353(The theoretical average overhead for COBS on)J
299 374 :M
1.26 .126(random data is therefore a little under 0.23%, more)J
299 386 :M
-.002(than three times better than PPP\325s average.)A
299 404 :M
1.075 .108(Figure 4 summarizes these results both for PPP and)J
299 416 :M
1.834 .183(for COBS. These results hold for well compressed)J
299 428 :M
.731 .073(packets which contain a uniform distribution of byte)J
299 440 :M
.547 .055(values, but not all Internet traffic is well compressed.)J
299 452 :M
.657 .066(In addition, it is not possible to have fractional bytes)J
299 464 :M
1.272 .127(of overhead. In theory a 40-byte IPv4 TCP acknow-)J
299 476 :M
1.104 .11(ledgement packet encoded with COBS may average)J
299 488 :M
2.99 .299(an overhead of 40\312)J
f7_10 sf
.97(\264)A
f1_10 sf
2.729 .273(\3120.23% = 0.092 bytes, but in)J
299 500 :M
.757 .076(practice that fraction is rounded up to an entire byte)J
299 512 :M
.098 .01(of overhead. For small packets this rounding up to the)J
299 524 :M
.378 .038(next whole byte may be a more dominant contributor)J
299 536 :M
.758 .076(to overhead than the actual underlying properties of)J
299 548 :M
1.565 .156(the algorithm. To investigate how much effect this)J
299 560 :M
.927 .093(potential problem might have, we encoded traces of)J
299 572 :M
.589 .059(real-world network traffic using both COBS and PPP)J
299 584 :M
1.198 .12(byte stuffing, and these results are presented in the)J
299 596 :M
(next section.)S
299 622 :M
f3_14 sf
(5)S
306 622 :M
(.)S
309 622 :M
( )S
321 622 :M
(Experimental Results)S
299 642 :M
f1_10 sf
.672 .067(Real-world network traffic may not behave the same)J
299 654 :M
1.66 .166(way as our theoretical traffic. In real-world traffic,)J
299 666 :M
1.136 .114(small packets are common, and not all data is com-)J
299 678 :M
1.029 .103(pressed and/or encrypted. To see how these factors)J
299 690 :M
.941 .094(affect the algorithms, we gathered traces of network)J
299 702 :M
2.327 .233(traffic using tcpdump [Jac89] and compared how)J
299 714 :M
.432 .043(efficiently those packets were encoded by PPP, COBS)J
296 36 246 145 rC
310 151.75 -.75 .75 497.75 151 .75 310 151 @a
-.75 -.75 310.75 166.75 .75 .75 310 151 @b
296 166 29 15 rC
300 178 :M
f5_9 sf
(0)S
305 178 :M
(.)S
308 178 :M
(0)S
313 178 :M
(%)S
gR
gS 296 36 246 145 rC
-.75 -.75 353.75 166.75 .75 .75 353 151 @b
-.75 -.75 440.75 166.75 .75 .75 440 151 @b
-.75 -.75 526.75 166.75 .75 .75 526 151 @b
339 166 30 15 rC
343 178 :M
f5_9 sf
(0)S
348 178 :M
(.)S
351 178 :M
(2)S
356 178 :M
(%)S
gR
gS 468 166 30 15 rC
472 178 :M
f5_9 sf
(0)S
477 178 :M
(.)S
480 178 :M
(8)S
485 178 :M
(%)S
gR
gS 512 166 29 15 rC
515 178 :M
f5_9 sf
(1)S
520 178 :M
(0)S
525 178 :M
(0)S
530 178 :M
(%)S
gR
gS 296 36 29 30 rC
304 45 :M
f5_8 sf
(P)S
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(P)S
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(B)S
308 53 :M
(e)S
312 53 :M
(s)S
315 53 :M
(t)S
302 61 :M
<28>S
305 61 :M
(0)S
309 61 :M
(%)S
316 61 :M
<29>S
gR
gS 461 36 30 30 rC
469 45 :M
f5_8 sf
(P)S
473 45 :M
(P)S
477 45 :M
(P)S
461 53 :M
(A)S
467 53 :M
(v)S
471 53 :M
(e)S
475 53 :M
(r)S
478 53 :M
(a)S
482 53 :M
(g)S
486 53 :M
(e)S
462 61 :M
<28>S
465 61 :M
(0)S
469 61 :M
(.)S
471 61 :M
(7)S
475 61 :M
(8)S
479 61 :M
(%)S
486 61 :M
<29>S
gR
gS 512 36 29 30 rC
520 45 :M
f5_8 sf
(P)S
524 45 :M
(P)S
528 45 :M
(P)S
516 53 :M
(W)S
524 53 :M
(o)S
528 53 :M
(r)S
531 53 :M
(s)S
534 53 :M
(t)S
514 61 :M
<28>S
517 61 :M
(1)S
521 61 :M
(0)S
525 61 :M
(0)S
529 61 :M
(%)S
536 61 :M
<29>S
gR
gS 310 86 30 30 rC
314 95 :M
f5_8 sf
(C)S
319 95 :M
(O)S
325 95 :M
(B)S
330 95 :M
(S)S
317 103 :M
(B)S
322 103 :M
(e)S
326 103 :M
(s)S
329 103 :M
(t)S
311 111 :M
<28>S
314 111 :M
(0)S
318 111 :M
(.)S
320 111 :M
(0)S
324 111 :M
(7)S
328 111 :M
(%)S
335 111 :M
<29>S
gR
gS 296 36 246 145 rC
-.75 -.75 476.75 144.75 .75 .75 476 65 @b
-.75 -.75 332.75 158.75 .75 .75 332 151 @b
-.75 -.75 375.75 158.75 .75 .75 375 151 @b
-.75 -.75 418.75 158.75 .75 .75 418 151 @b
-.75 -.75 461.75 158.75 .75 .75 461 151 @b
-.75 -.75 526.75 144.75 .75 .75 526 65 @b
346 86 30 30 rC
350 95 :M
f5_8 sf
(C)S
355 95 :M
(O)S
361 95 :M
(B)S
366 95 :M
(S)S
346 103 :M
(A)S
352 103 :M
(v)S
356 103 :M
(e)S
360 103 :M
(r)S
363 103 :M
(a)S
367 103 :M
(g)S
371 103 :M
(e)S
347 111 :M
<28>S
350 111 :M
(0)S
354 111 :M
(.)S
356 111 :M
(2)S
360 111 :M
(3)S
364 111 :M
(%)S
371 111 :M
<29>S
gR
gS 382 86 30 30 rC
386 95 :M
f5_8 sf
(C)S
391 95 :M
(O)S
397 95 :M
(B)S
402 95 :M
(S)S
386 103 :M
(W)S
394 103 :M
(o)S
398 103 :M
(r)S
401 103 :M
(s)S
404 103 :M
(t)S
383 111 :M
<28>S
386 111 :M
(0)S
390 111 :M
(.)S
392 111 :M
(4)S
396 111 :M
(0)S
400 111 :M
(%)S
407 111 :M
<29>S
gR
gS 296 36 246 145 rC
-.75 -.75 360.75 144.75 .75 .75 360 115 @b
-.25 -.25 497.25 180.25 .25 .25 504 173 @b
497 166.25 -.25 .25 504.25 173 .25 497 166 @a
-.25 -.25 497.25 166.25 .25 .25 504 158 @b
497 151.25 -.25 .25 504.25 158 .25 497 151 @a
-.25 -.25 497.25 151.25 .25 .25 504 144 @b
497 137.25 -.25 .25 504.25 144 .25 497 137 @a
-.25 -.25 497.25 137.25 .25 .25 504 130 @b
497 122.25 -.25 .25 504.25 130 .25 497 122 @a
-.25 -.25 497.25 122.25 .25 .25 504 115 @b
497 108.25 -.25 .25 504.25 115 .25 497 108 @a
-.25 -.25 497.25 108.25 .25 .25 504 101 @b
497 94.25 -.25 .25 504.25 101 .25 497 94 @a
-.25 -.25 497.25 94.25 .25 .25 504 86 @b
497 79.25 -.25 .25 504.25 86 .25 497 79 @a
-.25 -.25 497.25 79.25 .25 .25 504 72 @b
497 65.25 -.25 .25 504.25 72 .25 497 65 @a
-.25 -.25 497.25 65.25 .25 .25 504 58 @b
497 50.25 -.25 .25 504.25 58 .25 497 50 @a
-.25 -.25 497.25 50.25 .25 .25 504 43 @b
-.25 -.25 504.25 180.25 .25 .25 512 173 @b
504 166.25 -.25 .25 512.25 173 .25 504 166 @a
-.25 -.25 504.25 166.25 .25 .25 512 158 @b
504 151.25 -.25 .25 512.25 158 .25 504 151 @a
-.25 -.25 504.25 151.25 .25 .25 512 144 @b
504 137.25 -.25 .25 512.25 144 .25 504 137 @a
-.25 -.25 504.25 137.25 .25 .25 512 130 @b
504 122.25 -.25 .25 512.25 130 .25 504 122 @a
-.25 -.25 504.25 122.25 .25 .25 512 115 @b
504 108.25 -.25 .25 512.25 115 .25 504 108 @a
-.25 -.25 504.25 108.25 .25 .25 512 101 @b
504 94.25 -.25 .25 512.25 101 .25 504 94 @a
-.25 -.25 504.25 94.25 .25 .25 512 86 @b
504 79.25 -.25 .25 512.25 86 .25 504 79 @a
-.25 -.25 504.25 79.25 .25 .25 512 72 @b
504 65.25 -.25 .25 512.25 72 .25 504 65 @a
-.25 -.25 504.25 65.25 .25 .25 512 58 @b
504 50.25 -.25 .25 512.25 58 .25 504 50 @a
-.25 -.25 504.25 50.25 .25 .25 512 43 @b
-.75 -.75 324.75 144.75 .75 .75 324 115 @b
-.75 -.75 396.75 166.75 .75 .75 396 151 @b
382 166 30 15 rC
386 178 :M
f5_9 sf
(0)S
391 178 :M
(.)S
394 178 :M
(4)S
399 178 :M
(%)S
gR
gS 425 166 30 15 rC
429 178 :M
f5_9 sf
(0)S
434 178 :M
(.)S
437 178 :M
(6)S
442 178 :M
(%)S
gR
gS 296 36 246 145 rC
-.75 -.75 483.75 166.75 .75 .75 483 151 @b
-.75 -.75 396.75 144.75 .75 .75 396 115 @b
-.75 -.75 310.75 144.75 .75 .75 310 65 @b
505 151.75 -.75 .75 526.75 151 .75 505 151 @a
gR
gS 290 36 259 194 rC
306 200 :M
f3_10 sf
(Figure )S
338 200 :M
(4. Encoding Overhead for 1500 Byte Packet)S
306 210 :M
f1_8 sf
.754 .075(PPP\325s best, average, and worst cases vary widely. In contrast,)J
306 219 :M
.679 .068(COBS\325s best, average and worst cases all fall within a narrow)J
306 228 :M
(range, and are all better than PPP\325s average case.)S
endp
%%PageTrailer
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%%BeginPageSetup
initializepage
(Stuart Cheshire; document: Microsoft Word - COBS; page: 9 of 12)setjob
%%EndPageSetup
gS 0 0 575 755 rC
272 736 :M
f0_10 sf
(\321 )S
285 736 :M
(9)S
291 736 :M
( \321)S
36 46 :M
f1_10 sf
1.63 .163(and COBS/ZPE. We present results for two of the)J
36 58 :M
(traces here.)S
36 76 :M
.378 .038(For the benefit of readers who wish to see how COBS)J
36 88 :M
2.065 .206(performs on other traffic mixes, the analysis tool,)J
36 100 :M
.029 .003(which will read any standard format tcpdump log file,)J
36 112 :M
.172 .017(is available at the authors\325 Web Site