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%%Title: (Unknown)
%%Creator: (Unknown)
%%CreationDate: (Unknown)
%%For: (Unknown)
%%DocumentData: Clean7Bit
%%LanguageLevel: 2
%%Pages: 1
%%BoundingBox: 0 0 461 1235
%%EndComments
%%BeginProlog
%%BeginFile: cg-pdf.ps
%%Copyright: Copyright 2000-2004 Apple Computer Incorporated.
%%Copyright: All Rights Reserved.
currentpacking true setpacking
/cg_md 141 dict def
cg_md begin
/L3? languagelevel 3 ge def
/bd{bind def}bind def
/ld{load def}bd
/xs{exch store}bd
/xd{exch def}bd
/cmmtx matrix def
mark
/sc/setcolor
/scs/setcolorspace
/dr/defineresource
/fr/findresource
/T/true
/F/false
/d/setdash
/w/setlinewidth
/J/setlinecap
/j/setlinejoin
/M/setmiterlimit
/i/setflat
/rc/rectclip
/rf/rectfill
/rs/rectstroke
/f/fill
/f*/eofill
/sf/selectfont
/s/show
%/as/ashow
/xS/xshow
/yS/yshow
/xyS/xyshow
/S/stroke
/m/moveto
/l/lineto
/c/curveto
/h/closepath
/n/newpath
/q/gsave
/Q/grestore
counttomark 2 idiv
%dup (number of ld's = )print == flush	% *** how many 
{ld}repeat pop
/SC{	% CSname
    /ColorSpace fr scs
}bd
/sopr /setoverprint where{pop/setoverprint}{/pop}ifelse ld
/soprm /setoverprintmode where{pop/setoverprintmode}{/pop}ifelse ld
/cgmtx matrix def
/sdmtx{cgmtx currentmatrix pop}bd
/CM {cgmtx setmatrix}bd		% pop the ctm: our gstate ctm on host is now identity
/cm {cmmtx astore CM concat}bd	% reset the matrix and then concat
/W{clip newpath}bd
/W*{eoclip newpath}bd

statusdict begin product end dup (HP) anchorsearch{
    pop pop pop	% pop off the search results
    true
}{
    pop	% previous search result
   (hp) anchorsearch{
	pop pop true
    }{
	pop false
    }ifelse
}ifelse

{	% HP is the product: we use this method of stroking because of a bug in their clone printers with certain T3 fonts
    { 
	{ % charCode Wx Wy
	    pop pop % charCode
	    (0)dup 0 4 -1 roll put
	    F charpath
	}cshow
    }
}{
    {F charpath}
}ifelse
/cply exch bd
/cps {cply stroke}bd
/pgsave 0 def
/bp{/pgsave save store}bd
/ep{pgsave restore showpage}def		% dont' bind
/re{4 2 roll m 1 index 0 rlineto 0 exch rlineto neg 0 rlineto h}bd

/scrdict 10 dict def
/scrmtx matrix def
/patarray 0 def
/createpat{patarray 3 1 roll put}bd
/makepat{
scrmtx astore pop
gsave
initgraphics
CM 
patarray exch get
scrmtx
makepattern
grestore
setpattern
}bd

/cg_BeginEPSF{
    userdict save/cg_b4_Inc_state exch put
    userdict/cg_endepsf/cg_EndEPSF load put
    count userdict/cg_op_count 3 -1 roll put 
    countdictstack dup array dictstack userdict/cg_dict_array 3 -1 roll put
    3 sub{end}repeat
    /showpage {} def
    0 setgray 0 setlinecap 1 setlinewidth 0 setlinejoin
    10 setmiterlimit [] 0 setdash newpath
    false setstrokeadjust false setoverprint	% don't use F
}bd
/cg_EndEPSF{
  countdictstack 3 sub { end } repeat
  cg_dict_array 3 1 index length 3 sub getinterval
  {begin}forall
  count userdict/cg_op_count get sub{pop}repeat
  userdict/cg_b4_Inc_state get restore
  F setpacking
}bd

/cg_biproc{currentfile/RunLengthDecode filter}bd
/cg_aiproc{currentfile/ASCII85Decode filter/RunLengthDecode filter}bd
/ImageDataSource 0 def
L3?{
    /cg_mibiproc{pop pop/ImageDataSource{cg_biproc}def}bd
    /cg_miaiproc{pop pop/ImageDataSource{cg_aiproc}def}bd
}{
    /ImageBandMask 0 def
    /ImageBandData 0 def
    /cg_mibiproc{
	string/ImageBandMask xs
	string/ImageBandData xs
	/ImageDataSource{[currentfile/RunLengthDecode filter dup ImageBandMask/readstring cvx
	    /pop cvx dup ImageBandData/readstring cvx/pop cvx]cvx bind}bd
    }bd
    /cg_miaiproc{	
	string/ImageBandMask xs
	string/ImageBandData xs
	/ImageDataSource{[currentfile/ASCII85Decode filter/RunLengthDecode filter
	    dup ImageBandMask/readstring cvx
	    /pop cvx dup ImageBandData/readstring cvx/pop cvx]cvx bind}bd
    }bd
}ifelse
/imsave 0 def
/BI{save/imsave xd mark}bd
/EI{imsave restore}bd
/ID{
counttomark 2 idiv
dup 2 add	% leave room for imagetype and imagematrix
dict begin
{def} repeat
pop		% remove mark
/ImageType 1 def
/ImageMatrix[Width 0 0 Height neg 0 Height]def
currentdict dup/ImageMask known{ImageMask}{F}ifelse exch
% currentdict on stack
L3?{
    dup/MaskedImage known
    { 
	pop
	<<
	    /ImageType 3
	    /InterleaveType 2
	    /DataDict currentdict
	    /MaskDict
	    <<  /ImageType 1
		/Width Width
		/Height Height
		/ImageMatrix ImageMatrix
		/BitsPerComponent 1
		/Decode [0 1]
		currentdict/Interpolate known
		{/Interpolate Interpolate}if
	    >>
	>>
    }if
}if
exch
{imagemask}{image}ifelse	
end	% pop imagedict from dict stack
}bd

/cguidfix{statusdict begin mark version end
{cvr}stopped{cleartomark 0}{exch pop}ifelse
2012 lt{dup findfont dup length dict begin
{1 index/FID ne 2 index/UniqueID ne and
{def} {pop pop} ifelse}forall
currentdict end definefont pop
}{pop}ifelse
}bd
/t_array 0 def
/t_i 0 def
/t_c 1 string def
/x_proc{ % x y
    exch t_array t_i get add exch moveto
    /t_i t_i 1 add store
}bd
/y_proc{ % x y
    t_array t_i get add moveto
    /t_i t_i 1 add store
}bd
/xy_proc{
        % x y
	t_array t_i 2 copy 1 add get 3 1 roll get 
	4 -1 roll add 3 1 roll add moveto
	/t_i t_i 2 add store
}bd
/sop 0 def		% don't bind sop
/cp_proc/x_proc ld 	% default moveto proc is for xwidths only
/base_charpath		% string array
{
    /t_array xs
    /t_i 0 def
    { % char
	t_c 0 3 -1 roll put
        currentpoint
	t_c cply sop
        cp_proc
    }forall
    /t_array 0 def
}bd
/sop/stroke ld		% default sop is stroke. Done here so we don't bind in /base_charpath 

% default sop is stroke
/nop{}def
/xsp/base_charpath ld
/ysp{/cp_proc/y_proc ld base_charpath/cp_proc/x_proc ld}bd
/xysp{/cp_proc/xy_proc ld base_charpath/cp_proc/x_proc ld}bd
/xmp{/sop/nop ld /cp_proc/x_proc ld base_charpath/sop/stroke ld}bd
/ymp{/sop/nop ld /cp_proc/y_proc ld base_charpath/sop/stroke ld}bd
/xymp{/sop/nop ld /cp_proc/xy_proc ld base_charpath/sop/stroke ld}bd
/refnt{ % newname encoding fontname
findfont dup length dict copy dup
/Encoding 4 -1 roll put 
definefont pop
}bd
/renmfont{ % newname fontname
findfont dup length dict copy definefont pop
}bd

L3? dup dup{save exch}if

% languagelevel2 ONLY code goes here

/Range 0 def
/DataSource 0 def
/val 0 def
/nRange 0 def
/mulRange 0 def
/d0 0 def
/r0 0 def
/di 0 def
/ri 0 def
/a0 0 def
/a1 0 def
/r1 0 def
/r2 0 def
/dx 0 def
/Nsteps 0 def
/sh3tp 0 def
/ymax 0 def
/ymin 0 def
/xmax 0 def
/xmin 0 def

/setupFunEval % funDict -- 	% this calculates and sets up a function dict for evaulation.
{
    begin
	/nRange Range length 2 idiv store
	/mulRange   % precompute the range data needed to map a sample value from the table to a range value
		    % this data looks like [ range0mul range0min range1mul range1min ... rangeN-1mul rangeN-1min ]
	[ 
	    0 1 nRange 1 sub
	    { % index
		    2 mul/nDim2 xd		% 2*dimension# we are dealing with
		    Range nDim2 get		% ymin
		    Range nDim2 1 add get	% ymin ymax 
		    1 index sub			% ymin (ymax-ymin)
						% xmin = 0, xmax = 255 (2^bitspersample - 1)
		    255 div			% ymin (ymax-ymin)/(xmax - xmin)
		    exch			% (ymax-ymin)/(xmax - xmin) ymin
	    }for
	]store
    end
}bd

/FunEval % val1 fundict -> comp1 comp2 ... compN
{
    begin
	% the value passed in is the base index into the table
	nRange mul /val xd	% compute the actual index to the table
				% since there are nRange entries per base index
	0 1 nRange 1 sub
	{
	    dup 2 mul/nDim2 xd % dim
	    val	% base value to use to do our lookup
	    add DataSource exch get %  lookedupval
	    mulRange nDim2 get mul 	% lookedupval*(ymax-ymin)/(xmax-xmin)
	    mulRange nDim2 1 add get % lookedupval*(ymax-ymin)/(xmax-xmin) ymin
	    add % interpolated result
	}for	% comp1 comp2 ... compN
    end
}bd

/max % a b -> max(a, b)
{
	2 copy lt
	{exch pop}{pop}ifelse
}bd

/sh2
{	% emulation of shading type 2. Assumes shading dictionary is top dictionary on the dict stack
	/Coords load aload pop 	% x0 y0 x1 y1
	3 index 3 index translate	% origin is now at beginning point of shading
					% x0 y0 x1 y1
	3 -1 roll sub	% x0 x1 y1-y0
	3 1 roll exch 	% y1-y0 x1 x0
	sub				% y1-y0 x1-x0
	2 copy
	dup mul exch dup mul add sqrt	% length of segment between two points
	dup
	scale  
	atan	% atan (dy/dx)
	%dup (rotation angle = )print ==
	rotate		% now line between 0,0 and 1,0 is the line perpendicular to which the axial lines are drawn					
	
	/Function load setupFunEval	% may need to setup function dictionary by calling setupFunEval
	
	% this is now specific to axial shadings. Compute the maximum bounds to fill
	clippath {pathbbox}stopped {0 0 0 0}if newpath 	% x0 y0 x1 y1
	/ymax xs
	/xmax xs
	/ymin xs
	/xmin xs
	currentdict/Extend known
	{
		/Extend load 0 get
		{	
			0/Function load FunEval sc	% evaluate the function to get a color and set it
			xmin ymin xmin abs ymax ymin sub rectfill
		}if
	}if
	% paint the rects. The sampling frequency is that of our table
	/Nsteps/Function load/Size get 0 get 1 sub store
	/dx 1 Nsteps div store
	gsave
		/di ymax ymin sub store
		/Function load
		% loop Nsteps + 1 times, incrementing the index by 1 each time
		0 1 Nsteps
		{
			1 index FunEval sc
			0 ymin dx di rectfill
			dx 0 translate
		}for
		pop	% pop our function
	grestore	% origin is back to start point
	currentdict/Extend known
	{
		/Extend load 1 get
		{	
			Nsteps/Function load FunEval sc	% last element
			1 ymin xmax 1 sub abs ymax ymin sub rectfill
		}if
	}if
}bd

/shp	% this paints our shape for shading type 3
{	% x1 r1 x0 r0 -
	4 copy

	% fill interior arc
	dup 0 gt{
		0 exch a1 a0 arc
	}{
		pop 0 moveto
	}ifelse

	dup 0 gt{
		0 exch a0 a1 arcn
	}{
		pop 0 lineto
	}ifelse
	
	fill

	% fill exterior arc
	dup 0 gt{
		0 exch a0 a1 arc
	}{
		pop 0 moveto
	}ifelse

	dup 0 gt{
		0 exch a1 a0 arcn
	}{
		pop 0 lineto
	}ifelse
	
	fill
}bd

/calcmaxs
{	% calculate maximum distance vector from origin to corner points
	% of bbox
	xmin dup mul ymin dup mul add sqrt		% (xmin2 + ymin2)
	xmax dup mul ymin dup mul add sqrt		% (xmax2 + ymin2)
	xmin dup mul ymax dup mul add sqrt		% (xmin2 + ymax2)
	xmax dup mul ymax dup mul add sqrt		% (xmax2 + ymax2)
	max max max								% maximum value
}bd

/sh3
{	% emulation of shading type 3. Assumes shading dictionary is top dictionary on the dict stack
	/Coords load aload pop 	% x0 y0 r1 x1 y1 r2
	5 index 5 index translate	% origin is now at first circle origin
	3 -1 roll 6 -1 roll sub		% y0 r1 y1 r2 dx
	3 -1 roll 5 -1 roll sub		% r1 r2 dx dy
	2 copy dup mul exch dup mul add sqrt
	/dx xs						% r1 r2 dx dy
	2 copy 0 ne exch 0 ne or
	{
		% r1 r2 dx dy
		exch atan rotate	% we are now rotated so dy is zero and positive values of dx move us as expected
	}{
		pop pop
	}ifelse
	% r1 r2		
	/r2 xs
	/r1 xs
	/Function load 
	dup/Size get 0 get 1 sub	% this is the size of our table minus 1
	/Nsteps xs		% at some point we should optimize this better so NSteps is based on needed steps for the device
	setupFunEval		% may need to setup function dictionary by calling setupFunEval
	% determine the case:
	% case 0: circle1 inside circle2
	% case 1: circle 2 inside circle 1
	% case 2: r1 = r2 
	% case 3: r1 != r2
	dx r2 add r1 lt{
		% circle 2 inside of circle 1
		0 
	}{
		dx r1 add r2 le
		{ % circle 1 inside of circle 2
			1
		}{ % circles don't contain each other
			r1 r2 eq
			{	% equal
				2
			}{ % r1 != r2
				3
			}ifelse		
		}ifelse
	}ifelse
	/sh3tp xs		% sh3tp has the number of our different cases
	clippath {pathbbox}stopped {0 0 0 0}if 
	newpath 	% x0 y0 x1 y1
	/ymax xs
	/xmax xs
	/ymin xs
	/xmin xs

	% Arc angle atan( sqrt((dx*dx + dy*dy) - dr*dr), dr)
	dx dup mul r2 r1 sub dup mul sub dup 0 gt
	{
		sqrt r2 r1 sub atan
		/a0 exch 180 exch sub store 
		/a1 a0 neg store 
	}{
		pop
		/a0 0 store
		/a1 360 store		
	}ifelse		

	currentdict/Extend known
	{
		/Extend load 0 get r1 0 gt and	% no need to extend if the radius of the first end is 0
		{	
			0/Function load FunEval sc	% evaluate the function to get a color and set it
			% case 0: circle1 inside circle2
			% case 1: circle 2 inside circle 1
			% case 2: circles don't contain each other and r1 == r2
			% case 3: circles don't contain each other and r1 != r2
			{ 
				{	% case 0
					dx 0 r1 360 0 arcn
					xmin ymin moveto
					xmax ymin lineto
					xmax ymax lineto
					xmin ymax lineto
					xmin ymin lineto
					eofill		% for the bigger radius we fill everything except our circle
				}
				{	% case 1
					r1 0 gt{0 0 r1 0 360 arc fill}if
				}
				{	% case 2
					% r1 == r2, extend 0
					% r3 = r, x3 = -(abs(minx) + r), x1 = 0
				
					% x(i+1) r(i+1) x(i) r(i) shp
					0 r1 xmin abs r1 add neg r1 shp
				}
				{	% case 3
					% no containment, r1 != r2
				
					r2 r1 gt{	% the endpoint we are drawing is that with a circle of zero radius
						% x(i+1) r(i+1) x(i) r(i) shp
						0 r1
						r1 neg r2 r1 sub div dx mul	% this is point of beginning circle
						0	% point of ending circle
						shp	% takes x(i+1) r(i+1) x(i) r(i)
					}{	% the first circle is the bigger of the two
						% we find a circle on our line which is outside the bbox in the
						% negative direction
						% x(i+1) r(i+1) x(i) r(i) shp
						0 r1 calcmaxs	% 0 r1 maxs
						dup
						% calculating xs: (-(maxs+r2)*x2)/(x2-(r1-r2))
						r2 add dx mul dx r1 r2 sub sub div
						neg				% maxs xs'
						exch 1 index	% xs' maxs xs'
						abs exch sub
						shp
					}ifelse
				} 
			}sh3tp get exec	% execute the extend at beginning proc for our shading type
		}if
	}if

	% now do the shading
	/d0 0 store
	/r0 r1 store
	/di dx Nsteps div store
	/ri r2 r1 sub Nsteps div store 
	/Function load 
	0 1 Nsteps
	{	% function t(i)
		1 index FunEval sc
		d0 di add r0 ri add d0 r0 shp
		{
		% fill interior arc
		d0 0 r0 a1 a0 arc
		d0 di add 0 r0 ri add a0 a1 arcn
		fill
		
		% fill exterior arc
		d0 0 r0 a0 a1 arc
		d0 di add 0 r0 ri add a1 a0 arcn
		fill
		}pop
		
		% advance to next
		/d0 d0 di add store
		/r0 r0 ri add store
	}for
	pop	% pop our function dict

	% handle Extend
	currentdict/Extend known
	{
		/Extend load 1 get r2 0 gt and	% no need to extend if the radius of the last end is 0
		{	
			Nsteps/Function load FunEval sc	% last element
			% case 0: circle1 inside circle2
			% case 1: circle 2 inside circle 1
			% case 2: circles don't contain each other and r1 == r2
			% case 3: circles don't contain each other and r1 != r2
			{ 
				{
					dx 0 r2 0 360 arc fill
				} 
				{
					dx 0 r2 360 0 arcn
					xmin ymin moveto
					xmax ymin lineto
					xmax ymax lineto
					xmin ymax lineto
					xmin ymin lineto
					eofill		% for the bigger radius we fill everything except our circle
				} 
				{	% r1 == r2, extend 1
					% r3 = r, x3 = (abs(xmax) + r), x1 = dx
					% x(i+1) r(i+1) x(i) r(i) shp
					xmax abs r1 add r1 dx r1 shp
				}	
				{	% no containment, r1 != r2
			
					r2 r1 gt{
						% we find a circle on our line which is outside the bbox in the
						% positive direction
						% x(i+1) r(i+1) x(i) r(i) shp
						calcmaxs dup	% maxs maxs
						% calculating xs: ((maxs+r1)*x2)/(x2-(r2-r1))
						r1 add dx mul dx r2 r1 sub sub div	% maxs xs
						exch 1 index	% xs maxs xs
						exch sub
						dx r2
						shp
					}{	% the endpoint we are drawing is that with a circle of zero radius
						% x(i+1) r(i+1) x(i) r(i) shp
						r1 neg r2 r1 sub div dx mul	% this is point of ending circle
						0		% radius of ending circle
						dx 		% point of starting circle
						r2		% radius of starting circle
						shp
					}ifelse
				}
			}			
			sh3tp get exec	% execute the extend at end proc for our shading type
		}if
	}if
}bd
/sh		% emulation of shfill operator for type 2 and type 3 shadings based on type 0 functions
{	% shadingDict --
	begin
		/ShadingType load dup dup 2 eq exch 3 eq or
		{	% shadingtype
			gsave
				newpath
				/ColorSpace load scs
				currentdict/BBox known
				{
					/BBox load aload pop	% llx lly urx ury
					2 index sub				% llx lly urx ury-lly
					3 index					% llx lly urx ury-lly llx
					3 -1 roll exch sub 
					exch rectclip
				}if
				2 eq
				{sh2}{sh3}ifelse
			grestore
		}{
			% shadingtype
			pop 
			(DEBUG: shading type unimplemented\n)print flush
		}ifelse
	end
}bd

% end of language level 2 ONLY code

{restore}if not dup{save exch}if
% languagelevel3 ONLY code goes here
	L3?{	% we do these loads conditionally or else they will fail on a level 2 printer
		/sh/shfill ld
		/csq/clipsave ld
		/csQ/cliprestore ld
	}if
{restore}if

%currentdict dup maxlength exch length sub (number of extra slots in md = )print == flush	% *** how many entries are free
end
setpacking
% count 0 ne { pstack(***extras on stack during prolog execution***\n)print flush}if	% *** BARK if anything is left on stack
%%EndFile
%%EndProlog
%%BeginSetup
%%EndSetup
%%Page: 1 1
%%PageBoundingBox: 0 0 461 1235
%%BeginPageSetup
cg_md begin
bp
sdmtx
%RBIBeginFontSubset: Monaco
%!FontType1-1.0: Monaco 1.0000.2.0000

14 dict begin/FontName /Monaco def

/PaintType 0 def

/Encoding 256 array 0 1 255{1 index exch/.notdef put}for

dup 33 /five put

dup 34 /two put

dup 35 /six put

dup 36 /space put

dup 37 /asciitilde put

dup 38 /greater put

dup 39 /f put

dup 40 /o put

dup 41 /s put

dup 42 /i put

dup 43 /l put

dup 44 /h put

dup 45 /e put

dup 46 /p put

dup 47 /c put

dup 48 /m put

dup 49 /t put

dup 50 /U put

dup 51 /a put

dup 52 /g put

dup 53 /colon put

dup 54 /question put

dup 55 /O put

dup 56 /P put

dup 57 /T put

dup 58 /I put

dup 59 /N put

dup 60 /S put

dup 61 /F put

dup 62 /L put

dup 63 /E put

dup 64 /period put

dup 65 /C put

dup 66 /r put

dup 67 /n put

dup 68 /w put

dup 69 /v put

dup 70 /u put

dup 71 /k put

dup 72 /Y put

dup 73 /b put

dup 74 /d put

dup 75 /hyphen put

dup 76 /quotedbl put

dup 77 /M put

dup 78 /parenleft put

dup 79 /parenright put

dup 80 /comma put

dup 81 /V put

dup 82 /A put

dup 83 /D put

dup 84 /R put

dup 85 /y put

dup 86 /x put

dup 87 /quotesingle put

dup 88 /numbersign put

dup 89 /zero put

dup 90 /q put

dup 91 /slash put

dup 92 /one put

dup 93 /H put

dup 94 /j put

dup 95 /z put

dup 96 /W put

dup 97 /B put

dup 98 /bar put

dup 99 /X put

dup 100 /G put

dup 101 /plus put

dup 102 /Z put

readonly def

42/FontType resourcestatus{pop pop false}{true}ifelse

%APLsfntBegin

{currentfile 0(%APLsfntEnd\n)/SubFileDecode filter flushfile}if

/FontType 42 def

/FontMatrix matrix def

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-225.5 -523.55371 m
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(:'$3CU$\('$'*+-\)$*C$1,-$/,-/GK*C$3..-3B$1\($/\(C13*C$FCB-\)\(+E-J$0-B4-)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 -149.18457 m
(/\(C'+*/1\)P$1,-$/,-/GK*C$D*++$C\(1$I-$3++\(D-J$FC+-\)\)$1,-)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 -135.34961 m
(KK3++\(DK/\(C'+*/1$\(.1*\(C$*\)$.B-\)-C1@$$:C$3JJ*1*\(CP$1,-$-C1*B-)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 -121.51465 m
(/,-/GK*C$.B\(/-\)\)$03U$I-$3I\(B1-J$*'$3$'*+-$/\(C13*C\)$/\(C1-C1$1,31)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 -107.67969 m
(3..-3B\)$1\($I-$I*C3BUP$2C*/\(J-$1-V1P$\(B$1-V1$D*1,$AT[;>$+*C-$-CJ*C4\))[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 -93.844727 m
(FC+-\)\)$1,-$*C1-B3/1*E-$F\)-B$/,\(\(\)-\)$1\($.B\(/--J@$$:'$1,-B-$*\)$C\()[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 -80.009766 m
(*C1-B3/1*E-$F\)-B$\(B$1,-\)-$D3BC*C4\)$\),\(F+J$I-$\)G*..-J$'\(B$\)\(0-$\(1,-B)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 -66.174805 m
(B-3\)\(CP$1,-$KKC\(KD3BC*C4\)$\(.1*\(C$03U$I-$F\)-J@$$R$/,-/GK*C$*\)$C\(1)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 -52.339844 m
(3++\(D-J$343*C\)1$3$/+\(\)-J$+-3'@)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 -24.504883 m
(:'$3$/\(00*1$0-\)\)34-$*\)$I+3CGP$U\(F$D*++$I-$.B\(0.1-J5)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 -10.669922 m
(NL/\(C1*CF-$NU[;O6LO$1\($/\(C'*B0$U\(F$B-3++U$D3C1$1\($/\(00*1$D*1,$3)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 3.1650391 m
(I+3CG$/\(00*1$0-\)\)34-@$$9,-$J-'3F+1$E3+F-$*\)$L;LP$J\($C\(1$/\(00*1@)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 31 m
(9,-$KK.B*E31-$\(.1*\(C$/B-31-\)$3$.B*E31-$/,-/GK*C$1,31$*\)$C-E-B$\)UC/-J@)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 44.834961 m
(A,*+JB-C$\('$.B*E31-$/,-/GK*C\)$3B-$3F1\(031*/3++U$.B*E31-@)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 72.669922 m
(9,-$KK134$\(.1*\(C$3..+*-\)$1,-$\)U0I\(+*/$134$C30-$1\($1,-$/,-/GK*C@)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 100.50488 m
(9,-$KK\),3\\\)F0$\(.1*\(C$J-1-/1\)$-J*1-J$'*+-\)$IU$/\(0.F1*C4$-3/,$'*+-W\))[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 114.33984 m
(<]R\\$,3\),$B31,-B$1,3C$^F\)1$/,-/G*C4$'\(B$/,3C4-\)$1\($*1\)$\)*_-$\(B$01*0-@)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 142.1748 m
(7.1*\(C\)5)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 156.00977 m
($$$KK3++\(DK/\(C'+*/1$$$$$$$$$$$3++\(D$FCB-\)\(+E-J$0-B4-$/\(C'+*/1\))[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 169.84473 m
($$$KK3++\(DK-0.1U$$$$$$$$$$$$$$3++\(D$3$/\(00*1$D*1,$C\($/,3C4-\))[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 183.67969 m
($$$KK3++\(DK'\(BG$$$$$$$$$$$$$$$3++\(D$1,-$/\(00*1$1\($'\(BG)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 197.51465 m
($$$KK3++\(DK\(+J-B$$$$$$$$$$$$$$3++\(D$3$/\(00*1$\(+J-B$1,3C$*1\)$3C/-\)1\(B)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 211.34961 m
($$$KKI3\)-+*C-$$$$$$$$$$$$$$$$$F\)-$3$I3\)-+*C-$03C*'-\)1$*C$1,-$/\(00*1$.B\(/-\)\))[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 225.18457 m
($$$KKI4/\(+\(B$A7>7T$$$$$$$$$$$$3..+U$A7>7T$1\($1,*\)$\(C-$/,-/GK*C$\(C+U)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 239.01953 m
($$$KKIB3C/,$;?`KaTR;A]K;RM?$$$/,-/G$*C$1\($1,*\)$C-D$IB3C/,)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 252.85449 m
($$$KKIB3C/,/\(+\(B$A7>7T$$$$$$$$3..+U$4*E-C$A7>7T$1\($1,-$IB3C/,)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 266.68945 m
($$$KK/+\(\)-$$$$$$$$$$$$$$$$$$$$/+\(\)-$1,-$IB3C/,$I-*C4$/\(00*11-J)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 280.52441 m
($$$KKJ-+13$$$$$$$$$$$$$$$$$$$$F\)-$3$J-+13$03C*'-\)1$*C$1,-$/\(00*1$.B\(/-\)\))[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 294.35938 m
($$$KK*C1-4B31-$$$$$$$$$$$$$$$$/+\(\)-$3++$0-B4-JK*C$IB3C/,-\))[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 308.19434 m
($$$K0bKK/\(00-C1$A7MM?;9K9?c9$$F\)-$A7MM?;9K9?c9$3\)$/\(00*1$/\(00-C1)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 322.0293 m
($$$KMbKK0-\)\)34-K'*+-$=:>?$$$$$B-3J$1,-$/\(00*1$/\(00-C1$'B\(0$4*E-C$'*+-)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 335.86426 m
($$$KK0*0-1U.-$M:M?9H8?$$$$$$$$0*0-1U.-$\('$/,-/GK*C$/\(00-C1)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 349.69922 m
($$$KCbKKJBUKBFC$$$$$$$$$$$$$$$:'$4*E-CP$J*\).+3U$*C\)1-3J$\('$BFC$3/1*\(C\))[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 363.53418 m
($$$KKC\(K.B\(0.1$$$$$$$$$$$$$$$$9,*\)$\(.1*\(C$J*\)3I+-\)$.B\(0.1*C4$1,-$F\)-B$'\(B)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 377.36914 m
($$$$$$$$$$$$$$$$$$$$$$$$$$$$$$*C.F1$3CJ$3\)\)F0-\)$3C$3C\)D-B$\('$W;\(W$'\(B$-E-BU)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 391.2041 m
($$$$$$$$$$$$$$$$$$$$$$$$$$$$$$ZF-\)1*\(C@)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 405.03906 m
($$$KKC\(KD3BC*C4\)$$$$$$$$$$$$$$\(0*1$3++$D3BC*C4\)$3I\(F1$'*+-$/\(C1-C1\))[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 418.87402 m
($$$KKC\(\)*4C$$$$$$$$$$$$$$$$$$$J\($C\(1$311-0.1$1\($\)*4C$1,*\)$/\(00*1$D*1,$4.4)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 432.70898 m
($$$KK.B*E31-$$$$$$$$$$$$$$$$$$J\($C\(1$\)UC/$/,3C4-\)$3CJ$1,-*B$J-\)/-CJ3C1\))[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 446.54395 m
($$$KK\),3\\\)F0$$$$$$$$$$$$$$$$$$E-B*'U$'*+-$\)131F\)$F\)*C4$<]R\\$,3\),*C4$B31,-B)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 460.37891 m
($$$$$$$$$$$$$$$$$$$$$$$$$$$$$$1,3C$B-+U*C4$\(C$'*+-$01*0-\))[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 474.21387 m
($$$KK134$9RdK;RM?$$$$$$$$$$$$$3\)\)*4C$4*E-C$134$9RdK;RM?$1\($1,-$/,-/GK*C)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 488.04883 m
($$$KKJ31-K\(E-BB*J-$SR9?9:M?$$$SR9?$1\($F\)-$*C\)1-3J$\('$WC\(DW)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 501.88379 m
($$$KKF\)-BK\(E-BB*J-$2<?T$$$$$$$2<?T$1\($F\)-$*C\)1-3J$\('$1,-$/FBB-C1$J-'3F+1)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 529.71875 m
(SR9?9:M?$03U$I-$LC\(DL$\(B$LHHHHKMMKSS9]]5MM5<<@<<<L@$:'$*C)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 543.55371 m
(U-3BK0\(C1,KJ3U$'\(B0P$*1$03U$I-$1BFC/31-JP$1,-$L9L$03U$I-$B-.+3/-J$IU)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 557.38867 m
(3$\).3/-P$3CJ$*1$03U$3+\)\($C30-$3$1*0-_\(C-$\(''\)-1$'B\(0$29A$3\)$LK]]5MML)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 571.22363 m
(ND-\)1D3BJO$\(B$Le]]5MML$N-3\)1D3BJO@$?*1,-B$C\($1*0-_\(C-$\)F''*V$\(B$LfL)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 585.05859 m
(0-3C\)$29A@)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
-225.5 612.89355 m
(<--$3+\)\(5$IB3C/,P$/,3C4-\)P$/,-/G\(F1P$-V1B3\)P$\)UC/)[ 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 6.000977 0.000000 ] xS
ep
end
%%Trailer
%%EOF