,@  @D* @ 0"b@ @(@O# @(@(h/(" @K \@K O^a K`dh/H   @4 d  @+/t"@# h /H  @ p#|##b#0b#`d#  |  G        /usr/lib/ld.so/dev/zerocrt0: no /usr/lib/ld.so &crt0: /usr/lib/ld.so mapping failure crt0: no /dev/zero How to plot points.-termMagnification factor.-magInvert all colors?-invReverse all colors but first?-revIteration divisor. When greater than one, this creates a banding effect.-idivBox's lower-left y-coordinate.-bllyBox's upper-left y-coordinate.-bulyBox's upper-left x-coordinate.-bulxLine width for a box. If zero, no box is drawn.-boxLower-left corner y-coordinate.-llyUpper-left corner y-coordinate.-ulyUpper-left corner x-coordinate.-ulxValue of |z| to end iteration, i.e., the bailout value.-bailNumber of plot (gray) levels to use.-levelsMaximum number of iterations before automatic bail-out.-maxitHeight of the plot in pixels.-heightWidth of the plot in pixels.-width`@%010@$!0"0"#0b1#"00"01@#",@> 0"0""Đ' '?Ѐ ?-0300"' p? @`ЍJ LJȅLHЙP0"LN0" $b@&h@&g"@&_@&b?@&W졠$@?@ +ؐ@&F@&E"@&=@&@졠??@&1@`@$JP⠆'?0읣"'쀠?10"4"b,8"0"ȅ80Ѕࡠ8"0"??''FB 0"FB̡?#d#\#`@@i@%ʐ %s㿘 @@q  @ , `@&, ,3!@% @6 , , `@&, ,@%  P"""4 +3a@6  @NN "`a@%@$N   4 N N a`@%}. .@%} @%yˠ @%xUsage: %s [ options ] Options with defaults in parentheses are: (%d) (%g) ("%s") (ON) (OFF) (no default) !3! @%Cc  j  @%:c @  @%6 &   @ "j3@?#@?#/@@%&@%@ &  @6 -0  @`@ *0-0` @%``?  ̓*`@,-- -@-x`@ @%cP%`@ @$cX`@ @$c``   #h#p@$@ @$ܒcx@$  `@ 2/3! @$c@$ %s: unknown or incorrectly used option "%s". 㿘3! .`@$a-help㿐 ')3'  "    * @@$bH "x`l* @$@ 2r   l * //\/008` *`@ !@@$c* @$o + ` *`@ !@@$N* @$]  :` *`@ !@@$8 *  "@  ' @`?"@ ' @ " *`@ !@@$” ``{t 㿘@ $ $ $ $ @!$@!$ $ " 㿘 `" @$J@ 2  J  2   @#! &  ^* @#J@ "    & J    @#J@ 2  J` " `" @#  `   *@ 7*   3&  L@@#J@ 2   @#J@ 2   @#J@    & J   2      *     `* &  㿘 㿘} malloc failed to get %d bytes. 㿘@#}   3!c @#T@#C 㿐@#q?'1a  ?Ɓ BF㿀1b 6"HC"b@#W'1ȅ"B1F@#J?'1"HB1F?腠BB1 ܍$%?@ ?1 B āD @?@ @1 "b6:"H @rUnable to open "%s": #P1File "%s" is not a pbm file. 01error: (%d, %d) read ascii(%d) = '%c' 㿘 @"`2  3! a@" @"!@" '  % (# Ta0$ $ $ $ M!$J!$ $   !8@" " 3! a@@"@"  @"&@ @"& !`%` * @"2 3! c @"v@"e  8-3/  @* @" 2 $ c @"b@"Q @ @6k  ?А  h+ ; @"I L,`?"@ @`@Π X11x11pspgmrawnone㿐1"( @"3c耢 26#"cH6"X"cL6#"cP6u"L @"c 26""cH6!"cL6#D"cP6_! @"c 26#"cH6 "cL6 l"cP6I! @!c 26!T"cH6","cL6#"cP63"x@!ے` 26#"cH6#"cL6#"cP6 @!Œ` 1(0/6!"cH6!"cL6!"cP6""cT6H8""8""8""Đ?'  8:"ؐ'8:b8:"8:"888888\`8:"ȝ㿘8b 6#P+8)1'8  ",bĀ " @ ",㿐8"8"؁F?ƅƉ 8" BD'F'8"@8"8"C F1?ȉƅ@D8"ĉDB'F'8"Đ C?`8"@  1", 6#L8"А"@  㿐8"\`8"؁Fd?ƅƉ 8" BD'F'8"8"8"@ F!1?ʉƅ"HD8"ĉDB'F'8"Đ8"8"؄@F 8?ƅƉ " BD'F'8"8"8"B F!1ȉƅ"HD8"ĉDB'F'8"Đ1",B 6#P8"А "@@@㿘6#T` @  6L0X,&@  @ "@,&'@ ,"@' 1"P   1"X7?' '? '?1 "`'?36 ?艢 L1"PLB؅ LJЍLDFJBcL'L?'?Ƞ 㿐8"\`8"؁Fd?ƅƉ 8" BD'F'8"@8"8"E F1?ʉƅhD8"ĉDB'F'8"Đ8"8"بE?F 8?ƅƉ " BD'F'8"8"8"D F1ȉƅhD8"ĉDB'F'8"Đ1",D 6#P8"? @@1", 6#P8"? @@1", 6#P8"? @@1", 6#P8"? @@ M16#P!1;8?", b? @@", b?  @@", b?  @@", b?  ?` @@",1",%@% 6#P8"? @@1%", 6#P8"? @@1%@", 6#P8"?  @@1%@ ",% 6#P8"?  @@x11plot@ 'А '-1 %p+1%bt'#7ax6cX'6p)6#l'@'#\#d#h*J#l#p  6#\ax@#`#\#`  ax@  7ax@|!7$!  ax@pax!@#l%p%bt  !7!x@@!x07!x@ %2xDISPLAYx11plot_init: could not open display %s. #%s%s%sNo such color %s p@}#@~)7 %!x!3!#@wc@%@ @r!6!x@q$#X#6$c\!x@o#X6"cp!x@m#X%6$l!x@k#X7c\`"t2 6#tl "@<"@6#t6#p!"  !$" F6 0Ю 6#t cx@,J@ "*@`@ $J@c@xt@. xt@+ $?66#l $#p$3!c@Ƞ 6"#d6"#h6"#`1"0@@7"a؁㿐6#`6?' '6#`?'1bD1bDB#7!76!'tax*@ 1b0 (1 +70 10@\@W@xaؐ !@001b001"x 7@!xX 6#`& ' 6#`1D1DB!7#76a't!x*@R 1"0  #\7!xaؘa@t0_ @j0U,&@ @ @&@,&'@,&' 1   15?' '? '? 1'? ?艢 L1LB؅ LJЍLDFJB'L?'?Ƞ >> Done. Click mouse on window to end program. << 8!7@!x3!@b!x@  X11plot@ 'А '-1 %+1%b'#8b7a'7)7!'@'#\#d#h*J#l#p  7!b@#`#\#`  b@  8b@ !8$"l  b@b"l@~!%%b  !8"@x@y"08"@w %2x㿈1?B"#?@?荠1 11ȅB1ЅD1D؁1 &9&1ȉD1腠1ЅDHB&@?1 11ȅB1ЅD1D؁1 &9&1ȉD1腠1ЅDHB&1?•"#?@?荠1 11ȅB1ЅD1D؁1 '9'1ȉD1腠1ЅDHB'DISPLAYX11plot_init: could not open display %s. #%s%s%sNo such color %s P@"@%8 $!3!#@b@e@T @!7@$!#7$a@!7"b@!'7$@!8a쀢`" 7"!"@<"@7"7"""  #$" f7- 0 7"`S1'bĔ?@&L ",  $Lؐ@L ",  $LА@ L ",  $Lb@"@F "@C 3!b@ؔ`7!$``7"!7"!7"!1"0@@88"bh㿐7!6?' '7!?'1bD1cDB#8!87"l'b*@ 1b0 (1 +80 10@|@w@bh "l@ؘ001b001"x 8@"X 7!& ' 7!1D1DB!8#87bl'"*@r 1"0  #\8"bhbl@0_ @j0U,&@ @ @&@,&'@,&' 1   1 5?' '? '? 1'? ?艢 L1LB؅ LJЍLDFJB'L?'?Ƞ >> Done. Click mouse on window to end program. << 8!8@"3!@a"@  %%!PS-Adobe-2.0 EPSF-2.0 %%%%Creator: psplot %%%%DocumentFonts: %%%%BoundingBox: 0 0 %d %d %%%%EndComments /gnudict 40 dict def gnudict begin /gnulinewidth 1.000 def /M {moveto} bind def /L {lineto} bind def /V {rlineto} bind def /P { stroke [] 0 setdash currentlinewidth 2 div sub M 0 currentlinewidth V stroke } def /dl {10 mul} def /AL { stroke gnulinewidth 2 div setlinewidth } def end %%%%EndProlog gnudict begin gsave newpath 㿘1"#(1"#,1"#0@"%d %d P 㿘1c0 @"1?"#81"#4%d %d M %d %d L 㿘1#41#81c0 P@r"1c0 `@k"1"#41"#8stroke grestore end showpage %%%%Trailer 㿘@T @Q!P5 %d %d %d 㿘!@@!@!H@;!P@7. @!8 $"x @ސ x "@x * x 8""8""8"" 8 ` 8@8x* ( 㿘8" @+8)8'3b 8%8"x, @ @ &"x8"`@b㿘!. @!8 $" @  "@ *  8"#8"#8"# 8 ` 8@8* ( %d %d %d 㿘8# @+8)'8c 8%8∓,  # @ &8#`@c㿀?!1#` #c%B4)B##\# .@  ( D??Q@: #?6 @- &  # f#2@ * #2 &@"y D D ȑHqȑD ȑ(c&"@ H6  ` pJ hJJ `JJ XJJʕ JV'4"#@#?.#'#?  ?'荠B4 ƍ& 1#ؑF P J HJ J @J J JJ 8 NNN 0 J%J?  ?B& ƍ&2 *  cF P J HJ J @J J JJ@JJp!2 ?  @  >`'`B?@   .   B?  By{ v/?*  ''  B6 "@ 82 ` " ''JD (ƉF D?" '葢 F (ȉHč& !'ؗ3 <+    '?" '艡Jā ?" '蒂`B? 0 ?/܉ Dܐ  B @$%? C''聠B؁@? * @  @㿀!2"P# .)& ? B''Bª D 0'-@'㿀!2"P# .)& ? B''Bª D  0H- H;D'-@'㿀!2"P# .)&? B6  ?Bª D 0D'-@'㿀!2"P# .)&? B6  ?Bª D 0'-@'㿀@@'㿀y@'㿀!2"P?) .+ B6  B B6  (`'DD'HH' ?'LL'PP / 'V'b\ jk8kllm,mmn`noHop0ppq`qrHrs0stluHvHvw(2〔 ''2cP#`` #`@-`?@>2$2c @א  !4#a!2# ''2cP #``#`@`?@!22c @ %4 !$PHL'D-2? 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P? ]PVY?#쿘L?ӗ78?$?٦7O?R@x?Qz?T ?\jȈ?/p4?Sj?},?=a-m?z ?_^p@?;qcÀ?< ?Wh޳?)Pw?vZ9?h? Q.=`?SЈ? $W?(2?%sVO?iU%t@ӿ@Ӟ}@ Q.=`@48.@]?@+1Q@@ND@3@׻@A @d o@t5@9MH@V"@=Ҝ@RI?@.B9@mH5*U@kz@ɓQeJ@{:k@W.|9A@6,@hZ@B{s@)ԅ@[.o@_VV]@tw=@z;(@ }ѳ@ Aob;<7eN<>1E;־񫼍w\<<< wx;.`< :^}+9}iмAW;9?"CƼCjW?#7x͹^<B\Xּ9@FAB;CDEHFG6H8LMNSPQQRSTUXVLWPYYZ2[K\5]E^T_R`CabbdcdJeWfg^hgiljUkGl]m[n+oqpq:ristmvjwsxIy@z_|B}t~Vh|pwvzOn>~x}\rNk{WD T)2.>E Tagow  ]T:h> G $1(@`P,^@htf \l (gP0R ˜ JX )34UC3Q^ciҌs|][jK´¼  ¨0 ' -̀>QX c5r  , 8¬ NL,<7°?G3|U^_lt`y ^xid8c< @ |%-60BO Z a;m}_͈ 0H; ,,¤ i@3@$,< BIX^xoYi4͐\^, h%h 2¸.P_ulx__tbl_log_hi_X11plot_line_isspace_sprintf_bad_option__exit___DTOR_LIST____tbl_log_lo_free_strcat_strcmp_lrand48_pgmplot_levels_options_plot_width_pgmplot_init_XIfEvent_term_plot_set_range_XDefaultScreen_ceil_etext_XMapWindow_plot_finish_x11plot_init_plot_height_XAllocColor_psplot_levels_rawplot_finish_psplot_width_isxdigit_XDrawPoint_XCreateGC_aint_fputc_plot_ymax_psplot_line__mb_cur_max__DYNAMIC.div_anint_psplot_height_X11plot_init_fp_accrued_exceptions_environ_atof_x11plot_point_pgmplot_height_scan_peek_X11plot_point_random_gauss_help_string_mag_bail_sys_nerr_isupper_atoi_psplot_finish_psplot_init_SVID_libm_err_x11plot_line_rev_uly_idiv_bulx___main_fprintf_plot_levels_maxit_scan_init___CTOR_LIST__start_float_XDrawLine_blly__exit_dummy_ref___do_global_dtors_fopen_plot_xmin_read_pbm_file_pgmplot_width_XDefaultDepth_XWhitePixel_lly_XDisplayName_XSetStandardProperties_fp_direction_plot_inverse_buly_oldy_XOpenDisplay_invert_isalpha_sys_errlist_x11plot_finish_plot_line_levels_getenv_random_range_matherr_rawplot_init_strchr_log_toascii_islower_rawplot_height_pgmplot_finish_isascii_malloc_nint_plot_init_perror_sqrt___do_global_ctors_rawplot_width.rem_plot_box_isalnum_XDestroyWindow_XFlush_isprint_scan_flush_XParseColor_plot_xmax_width_plot_point_XSetForeground_rawplot_point__exit_dummy_decl_plot_ymin_plot_mag_XRootWindow_write_edata_plot_set_all_end_isgraph_isdigit_height_XDefaultColormap_irint_xmalloc_fgets_strlen_XSetBackgroundstart_errno_XCreateWindow_exit_x11_force_flush_X11plot_finish.umul_rint_printf_oldx__iob_on_exit_psplot_point_XBlackPixel__ctype__pgmplot_point_rawplot_levels_floor_iscntrl_main_ispunct_scan_get_box_get_options.:/usr/X11/lib:/usr/local/lib/gcc-lib/sparc-sun-sunos4.1.4/2.7.2:/usr/local/sparc-sun-sunos4.1.4/lib:/usr/local/lib  X11c $t\`mpu`*}L(4`㿠㿠)㿠㿠 㿠㿠*㿠㿠&㿠 㿠㿠㿠㿠㿠㿠㿠㿠%㿠㿠㿠㿠㿠"㿠(㿠㿠 㿠!㿠'㿠㿠㿠㿠㿠㿠㿠㿠㿠㿠-㿠$㿠 㿠 㿠 㿠㿠~㿠{+㿠x#㿠u,333333?ffffffffffff@0The Mandelbrot set is drawn according to the specified parameters. The image is computed by iterating the complex equation z(t) = (z(t-1))^2 + c, where c is the complex point (x + yi) that corresponds to an (x, y) screen coordinate and the initial value of z(0) = 0. 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