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0 }3 0 0 -1 -1 -1 0 0 0 0 0 0 -1 0 }} {SECT 0 {EXCHG {PARA 261 "" 0 "" {TEXT 266 34 "A Maple Toolbox for Exp loring the " }}{PARA 261 "" 0 "" {TEXT 269 34 "Behaviour of One-Dimens ional Maps\n" }}}{EXCHG {PARA 262 "" 0 "" {TEXT 267 65 "Douglas Curran and Walter Middleton\nUniversity of Sunderland\nU.K." }{TEXT 268 1 " \n" }}}{EXCHG {PARA 0 "" 0 "" {TEXT 327 8 "Abstract" }}{PARA 0 "" 0 " " {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT -1 522 "This paper introduces \+ four Maple procedures which together form a toolbox for the exploratio n of the properties of one-dimensional maps. The procedures enable stu dents to identify intervals within which maps display convergent, cy clic and chaotic behaviour. This enables students to obtain a \"feel\" for what is meant by these concepts. After describing each procedure \+ examples are given illustrating the use of the tool. A more extensive \+ example involving the exploration of an economic model by students is \+ also given. " }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT 365 8 "Keywords" }{TEXT -1 56 ": one-dimensional maps, cycles, chaos, \+ Maple procedures." }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}}{EXCHG {PARA 263 "" 0 "" {TEXT 256 12 "Introduction" }{TEXT 261 1 "\n" }}{PARA 0 " " 0 "" {TEXT -1 131 "The paper outlines a series of four Maple procedu res which can be used to explore the behaviour of one dimensional maps of the form" }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 259 "" 0 "" {XPPEDIT 18 0 "x[n+1]=g(x[n])" "6#/&%\"xG6#,&%\"nG\"\"\"\"\"\"F)-%\"gG 6#&F%6#F(" }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT -1 154 "Maps of this form are often used to introduce students to the stu dy of chaotic dynamical systems (c.f. Drazin [1]). Typically a map in volves a parameter " }{TEXT 262 1 "a" }{TEXT -1 146 " which, when vari ed leads to distinct types of dynamical behaviour. The procedures ena ble the student to explore this behaviour as the parameter " }{TEXT 263 1 "a" }{TEXT -1 543 " is varied and to identify intervals within w hich the map displays convergent, cyclic and chaotic behaviour. The p rocedures have been used with students at final year undergraduate and postgraduate levels. Exploring the behaviour of a map is essential i f students are to obtain a \"feel\" for what is meant by the concepts \+ of convergent, cyclic and chaotic behaviour. This is in line with the view of staff at Sunderland who encourage students to use packages su ch as Maple to underpin abstract concepts throughout their mathematica l studies." }}{PARA 264 "" 0 "" {TEXT 258 1 "\n" }{TEXT 259 11 "The To olbox" }{TEXT 260 260 "\n\nIn this section we describe the purpose of \+ the procedures, the input parameters and give the Maple implementatio n. It should be noted that, although the code does contain error chec ks on the input, care should be taken to ensure that the input is sens ible." }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT -1 101 "All four procedures utilise common parameters. The map under investig ation is defined as a procedure " }{XPPEDIT 18 0 "g(x,a)" "6#-%\"gG6$% \"xG%\"aG" }{TEXT -1 52 " which must be supplied by the user. The para meters " }{TEXT 280 1 "x" }{TEXT -1 5 " and " }{TEXT 281 1 "a" }{TEXT -1 151 " represent the current value of the iteration and the value of the parameter which is varied to explore the behaviour of the map. Th e initial value of " }{TEXT 282 1 "x" }{TEXT -1 19 " is represented by " }{XPPEDIT 18 0 "x0" "6#%#x0G" }{TEXT -1 48 " and the number of iter ations is represented by " }{TEXT 283 1 "n" }{TEXT -1 80 ". The end po ints of the interval over which the plot is rendered are denoted by " }{TEXT 285 2 "c " }{TEXT -1 4 "and " }{TEXT 286 1 "d" }{TEXT -1 13 ". \+ Procedures " }{TEXT 328 6 "cobweb" }{TEXT -1 5 " and " }{TEXT 329 6 "n ewweb" }{TEXT -1 9 " include " }{TEXT 287 1 "a" }{TEXT -1 35 " as a pa rameter. In the procedures " }{TEXT 330 5 "orbit" }{TEXT -1 5 " and " }{TEXT 331 7 "lyapexp" }{TEXT -1 98 " the transient behaviour of the m ap needs to be suppressed. This is done by setting the parameter " } {TEXT 284 1 "m" }{TEXT -1 109 " which determines the number of iterati ons to be ignored. The latter two procedures also include a parameter \+ " }{TEXT 288 2 "r " }{TEXT -1 41 "which defines the resolution of the \+ plot." }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT -1 166 "All four procedures utilise a common structure consisting of an outer procedure where input checks are performed and the plots are construc ted and an inner procedure " }{TEXT 332 5 "steps" }{TEXT -1 45 " where the map is iterated. The results from " }{TEXT 333 5 "steps" }{TEXT -1 31 " are evaluated using a call to " }{TEXT 334 6 "evalhf" }{TEXT -1 49 " in order to maximise the speed of computation. " }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT 290 23 "1. The c obweb procedure" }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT -1 4 "The " }{TEXT 335 6 "cobweb" }{TEXT -1 87 " procedure is us ed to explore the convergence properties of a map for a fixed value of " }{TEXT 289 2 "a " }{TEXT -1 55 "which is provided as a parameter. \+ The procedure plots " }{TEXT 291 1 "n" }{TEXT -1 23 " iterations of th e map " }{TEXT 292 1 "g" }{TEXT -1 32 " starting from an initial value " }{TEXT 293 1 "x" }{TEXT -1 48 "0. The cobweb diagram is plotted ove r the range " }{TEXT 294 1 "c" }{TEXT -1 4 " to " }{TEXT 295 1 "d" } {TEXT -1 1 "." }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 27 "It is good practice to use " }{TEXT 336 7 "restart" } {TEXT -1 65 " to clear unwanted assignments. Since all the procedures \+ use the " }{TEXT 337 5 "plots" }{TEXT -1 28 " package we need to load \+ it." }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 8 "restart:" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 0 "" }} {PARA 0 "" 0 "" {TEXT -1 38 "The cobweb procedure is defined below." } }{PARA 0 "" 0 "" {TEXT -1 0 "" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 603 "cobweb:=proc(g::procedure,x0::numeric,n::posint,c::numeric,d::n umeric,a::numeric)\nlocal p1,p2,pts,steps;\nif c>=d then ERROR(`d shou ld be greater than c`, d,c); fi;\npts:=array(1..4*n+2);\nsteps:=proc(g ::procedure,x0::numeric,n::posint,c::numeric,d::numeric,a::numeric,pts ::array)\nlocal x1,x2,i;\nx1:=x0;\npts[1]:=x0:pts[2]:=0:\nfor i from 1 to n do\nx2:=g(x1,a);\npts[4*i-1]:=x1:pts[4*i]:=x2:pts[4*i+1]:=x2:pts [4*i+2]:=x2:\nx1:=x2;\nod;\011\nend;\nevalhf(steps(g,x0,n,c,d,a,var(pt s)));\np1:=plots[pointplot](op(pts),style=LINE,colour=red):\np2:=plot( [g(x,a),x],x=c..d,colour=[blue,green]):\nplots[display](\{p1,p2\});\ne nd:" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT -1 68 "The procedure accumulates the iterations to be plotted in the a rray " }{TEXT 338 3 "pts" }{TEXT -1 151 ". At each iteration two point s are calculated. The first is a point on the curve defined by the map and the second is the equivalent point on the line " }{XPPEDIT 18 0 " y=x" "6#/%\"yG%\"xG" }{TEXT -1 21 ". The plot structure " }{TEXT 339 1 "p" }{TEXT -1 45 "1 contains a plot of the points in the array " } {TEXT 340 3 "pts" }{TEXT -1 21 ". The plot structure " }{TEXT 341 1 "p " }{TEXT -1 41 "2 contains plots of the map and the line " }{XPPEDIT 18 0 "y=x" "6#/%\"yG%\"xG" }{TEXT -1 6 ". The " }{TEXT 342 7 "display " }{TEXT -1 44 " command is used to render the overall plot." }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT -1 23 "The first examp le uses " }{TEXT 343 6 "cobweb" }{TEXT -1 82 " to illustrate convergen t and non-convergent cases for the well-known logistic map" }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 267 "" 0 "" {XPPEDIT 18 0 "x[n+1]=a*x[n] *(1-x[n])" "6#/&%\"xG6#,&%\"nG\"\"\"\"\"\"F)*(%\"aGF)&F%6#F(F),&\"\"\" F)&F%6#F(!\"\"F)" }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT -1 55 "Before calling the procedure we need to define the map " }{TEXT 296 1 "g" }{TEXT -1 1 "." }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}} {EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 20 "g:=(x,a)->a*x*(1-x):" }}} {EXCHG {PARA 256 "" 0 "" {TEXT -1 0 "" }}{PARA 256 "" 0 "" {TEXT 271 62 "The results of applying the procedure for the convergent case " } {MPLTEXT 1 0 0 "" }{XPPEDIT 18 0 "a=2" "6#/%\"aG\"\"#" }{TEXT 272 18 " are shown below. " }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 22 "cobweb(g,0.2,5,0,1,2);" }}{PARA 13 "" 1 "" {GLPLOT2D 256 256 256 {PLOTDATA 2 "6'-%'CURVESG6$7S7$\"\"!F(7$$\"1nmm; arz@!#<$\"1Z-QZwSkUF,7$$\"1LL$e9ui2%F,$\"1\")oUt!G-#yF,7$$\"1nmm\"z_\" 4iF,$\"14Gb,Msk6!#;7$$\"1mmmT&phN)F,$\"1y^^pFeJ:F97$$\"1LLe*=)H\\5F9$ \"1%4M5/\"Ry=F97$$\"1nm\"z/3uC\"F9$\"1z=BG2h$=#F97$$\"1++DJ$RDX\"F9$\" 1gVtgX5$[#F97$$\"1nm\"zR'ok;F9$\"1!e^^jO^x#F97$$\"1++D1J:w=F9$\"1&p\") o6;$[IF97$$\"1LLL3En$4#F9$\"11'*[=Al5LF97$$\"1nm;/RE&G#F9$\"1=f*feTg_$ F97$$\"1+++D.&4]#F9$\"1zkPW,&4v$F97$$\"1+++vB_Y2aF9$\"19P &p&\\zm\\F97$$\"1mm;zXu9cF9$\"1RqZ?yTC\\F97$$\"1+++]y))GeF9$\"1vWU')*) ei[F97$$\"1****\\i_QQgF9$\"1iXK47N%y%F97$$\"1***\\7y%3TiF9$\"1H*\\JrT> p%F97$$\"1****\\P![hY'F9$\"1!)pU')>3qXF97$$\"1LLL$Qx$omF9$\"1kjN\"Q.LW %F97$$\"1+++v.I%)oF9$\"1s\\N>C))*G%F97$$\"1mm\"zpe*zqF9$\"1h@*HOaZ8%F9 7$$\"1+++D\\'QH(F9$\"1\\44%z<#F97$$\"1+++]Qk \\*)F9$\"1O9j\"pi+)=F97$$\"1LL$3dg6<*F9$\"1o]Y)*QG?:F97$$\"1mmmmxGp$*F 9$\"1.9T#)['==\"F97$$\"1++D\"oK0e*F9$\"1n8+72WP!)F,7$$\"1++v=5s#y*F9$ \"1?Rh8$f6D%F,7$$\"\"\"F(F(-%'COLOURG6&%$RGBGF(F($\"*++++\"!\")-F$6$7S F'7$F*F*7$F0F07$F5F57$F;F;7$F@F@7$FEFE7$FJFJ7$FOFO7$FTFT7$FYFY7$FhnFhn 7$F]oF]o7$FboFbo7$FgoFgo7$F\\pF\\p7$FapFap7$FfpFfp7$F[qF[q7$F`qF`q7$Fe qFeq7$FjqFjq7$F_rF_r7$FdrFdr7$FirFir7$F^sF^s7$FcsFcs7$FhsFhs7$F]tF]t7$ FbtFbt7$FgtFgt7$F\\uF\\u7$FauFau7$FfuFfu7$F[vF[v7$F`vF`v7$FevFev7$FjvF jv7$F_wF_w7$FdwFdw7$FiwFiw7$F^xF^x7$FcxFcx7$FhxFhx7$F]yF]y7$FbyFby7$Fg yFgy7$F\\zF\\z7$FazFaz-Fdz6&FfzF(FgzF(-F$6%7-7$$\"+++++?!#5F(7$Fc^l$\" +++++KFe^l7$Fg^lFg^l7$Fg^l$\"++++_VFe^l7$F[_lF[_l7$F[_l$\"++#>g\"\\Fe^ l7$F__lF__l7$F__l$\"+X%*e)*\\Fe^l7$Fc_lFc_l7$Fc_l$\"+-'*****\\Fe^l7$Fg _lFg_l-Fdz6&FfzFgzF(F(-%&STYLEG6#%%LINEG-%+AXESLABELSG6$%\"xG%!G-%%VIE WG6$;F(Faz%(DEFAULTG" 1 2 0 1 0 2 9 1 4 2 1.000000 45.000000 45.000000 0 }}}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 0 "" 0 " " {TEXT 297 9 "The case " }{XPPEDIT 18 0 "a=3.5" "6#/%\"aG$\"#N!\"\"" }{TEXT -1 44 " illustrates the occurrence of a two-cycle." }}{PARA 0 "" 0 "" {TEXT -1 1 " " }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 24 "co bweb(g,0.2,5,0,1,3.5);" }}{PARA 13 "" 1 "" {GLPLOT2D 256 256 256 {PLOTDATA 2 "6'-%'CURVESG6%7-7$$\"+++++?!#5\"\"!7$F($\"+++++cF*7$F-F-7 $F-$\"++++C')F*7$F1F17$F1$\"++%=L:%F*7$F5F57$F5$\"+%f&4*\\)F*7$F9F97$F 9$\"+4brkWF*7$F=F=-%'COLOURG6&%$RGBG$\"*++++\"!\")F+F+-%&STYLEG6#%%LIN EG-F$6$7S7$F+F+7$$\"1nmm;arz@!#<$\"1Ja\"HQ8FY(FR7$$\"1LL$e9ui2%FR$\"1/ (\\G\"*R&o8!#;7$$\"1nmm\"z_\"4iFR$\"1;ur_fEQ?FZ7$$\"1mmmT&phN)FR$\"1h: lY)p-o#FZ7$$\"1LLe*=)H\\5FZ$\"1l'4=K%=(G$FZ7$$\"1nm\"z/3uC\"FZ$\"1*y0W x=8#QFZ7$$\"1++DJ$RDX\"FZ$\"1J^G\")HVXVFZ7$$\"1nm\"zR'ok;FZ$\"1l_^6\"* [c[FZ7$$\"1++D1J:w=FZ$\"1mHa/KbM`FZ7$$\"1LLL3En$4#FZ$\"15oN#QTOz&FZ7$$ \"1nm;/RE&G#FZ$\"1dG\\vFdqhFZ7$$\"1+++D.&4]#FZ$\"1Q)eEviTc'FZ7$$\"1+++ vB_c.m#pFZ7$$\"1+++v'Hi#HFZ$\"1(G-P#o\"[C(FZ7$$\"1nm\"z*ev :JFZ$\"1guJd%ot](FZ7$$\"1LLL347TLFZ$\"164tb?%oy(FZ7$$\"1LLLLY.KNFZ$\"1 >Nz)=xd*zFZ7$$\"1++D\"o7Tv$FZ$\"1yA9wwr1#)FZ7$$\"1LLL$Q*o]RFZ$\"1=FTI: jk$)FZ7$$\"1++D\"=lj;%FZ$\"1z'Qhaon])FZ7$$\"1++vV&RNp*[L()FZ7 $$\"1nm;/T1&*\\FZ$\"18j#HZ\"**\\()FZ7$$\"1mm\"zRQb@&FZ$\"1J#e'>,uL()FZ 7$$\"1***\\(=>Y2aFZ$\"1+!pY<\"*=p)FZ7$$\"1mm;zXu9cFZ$\"1>[$e=Jxh)FZ7$$ \"1+++]y))GeFZ$\"1KGCE2`4&)FZ7$$\"1****\\i_QQgFZ$\"1$)zJ;Yhs$)FZ7$$\"1 ***\\7y%3TiFZ$\"1vB,)*z*3@)FZ7$$\"1****\\P![hY'FZ$\"1;sCwMk(*zFZ7$$\"1 LLL$Qx$omFZ$\"1QOP<4yvxFZ7$$\"1+++v.I%)oFZ$\"1,7(QB%H2vFZ7$$\"1mm\"zpe *zqFZ$\"1#GO_8?eB(FZ7$$\"1+++D\\'QH(FZ$\"1h\"\\qHk$3pFZ7$$\"1KLe9S8&\\ (FZ$\"1UUC(=25d'FZ7$$\"1***\\i?=bq(FZ$\"1DuZK*f!)='FZ7$$\"1LLL3s?6zFZ$ \"1;=b1aq$y&FZ7$$\"1++DJXaE\")FZ$\"1_(QHv^'G`FZ7$$\"1nmmm*RRL)FZ$\"1K> `/bpf[FZ7$$\"1mm;a<.Y&)FZ$\"1'ea%z0)*[VFZ7$$\"1LLe9tOc()FZ$\"1+bF4mR6Q FZ7$$\"1+++]Qk\\*)FZ$\"18]N5(4,H$FZ7$$\"1LL$3dg6<*FZ$\"1pQJAo\\gEFZ7$$ \"1mmmmxGp$*FZ$\"1b*>Uaj#o?FZ7$$\"1++D\"oK0e*FZ$\"1R-gC@b19FZ7$$\"1++v =5s#y*FZ$\"1gV#))zG&RuFR7$$\"\"\"F+F+-FA6&FCF+F+FD-F$6$7SFN7$FPFP7$FVF V7$FfnFfn7$F[oF[o7$F`oF`o7$FeoFeo7$FjoFjo7$F_pF_p7$FdpFdp7$FipFip7$F^q F^q7$FcqFcq7$FhqFhq7$F]rF]r7$FbrFbr7$FgrFgr7$F\\sF\\s7$FasFas7$FfsFfs7 $F[tF[t7$F`tF`t7$FetFet7$FjtFjt7$F_uF_u7$FduFdu7$FiuFiu7$F^vF^v7$FcvFc v7$FhvFhv7$F]wF]w7$FbwFbw7$FgwFgw7$F\\xF\\x7$FaxFax7$FfxFfx7$F[yF[y7$F `yF`y7$FeyFey7$FjyFjy7$F_zF_z7$FdzFdz7$FizFiz7$F^[lF^[l7$Fc[lFc[l7$Fh[ lFh[l7$F]\\lF]\\l7$Fb\\lFb\\l7$Fg\\lFg\\l-FA6&FCF+FDF+-%+AXESLABELSG6$ %\"xG%!G-%%VIEWG6$;F+Fg\\l%(DEFAULTG" 1 2 0 1 0 2 9 1 4 2 1.000000 45.000000 45.000000 0 }}}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 0 "" }} {PARA 0 "" 0 "" {TEXT 298 23 "2. The newweb procedure" }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT -1 4 "The " }{TEXT 344 6 "new web" }{TEXT -1 105 " procedure is used to explore the existence of sta ble cycles of a map for a fixed value of the parameter " }{TEXT 270 1 "a" }{TEXT -1 45 ". The procedure plots iterations of the map " } {TEXT 300 1 "g" }{TEXT -1 32 " starting from an initial value " } {TEXT 301 1 "x" }{TEXT -1 39 "0. Nothing is plotted during the first \+ " }{TEXT 299 1 "m" }{TEXT -1 94 " iterations to allow for any transien t behaviour present to die out. The procedure then plots " }{XPPEDIT 18 0 "n-m" "6#,&%\"nG\"\"\"%\"mG!\"\"" }{TEXT -1 36 " iterations. In t his case the array " }{TEXT 345 3 "pts" }{TEXT -1 101 " contains only \+ the co-ordinates of the point on the curve defined by the map . In the plot structure " }{TEXT 346 1 "p" }{TEXT -1 64 "1 these points are jo ined by straight lines. The plot structure " }{TEXT 347 1 "p" }{TEXT -1 24 "2 is the same as before." }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}} {EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 664 "newweb:=proc(g::procedure,x 0::numeric,c::numeric,d::numeric,a::numeric,m::posint,n::posint)\nloca l p1,p2,pts,steps;\nif c>=d then ERROR(`d should be greater than c`, d ,c); fi;\nif m>=n then ERROR(`n should be greater than m`, n,m); fi;\n pts:=array(1..2*(n-m));\nsteps:=proc(g::procedure,x0::numeric,c::numer ic,d::numeric,a::numeric,m::posint,n::posint,pts::array)\nlocal x1,i; \+ \nx1:=x0;\nfor i from 1 to m do\nx1:=g(x1,a);\nod;\nfor i from 1 to n- m do\nx1:=evalf(g(x1,a));\npts[2*i-1]:=x1:pts[2*i]:=g(x1,a):\nod;\011 \nend;\nevalhf(steps(g,x0,c,d,a,m,n,var(pts)));\np1:=plots[pointplot]( op(pts),style=LINE,colour=red):\np2:=plot(g(x,a),x=c..d,colour=blue): \nplots[display](\{p1,p2\});\nend:" }}}{EXCHG {PARA 256 "" 0 "" {TEXT -1 0 "" }}{PARA 256 "" 0 "" {TEXT 273 101 "The following example based on the sine map shows period doubling giving way to chaotic behaviour as " }{TEXT 302 1 "a" }{TEXT 303 15 " is increased. " }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 22 "g:=(x,a) ->a*sin(Pi*x):" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 31 "newweb(g,0.2,0,1, 0.85,250,400);" }}{PARA 11 "" 0 "" {TEXT -1 0 "" }}{PARA 13 "" 1 "" {GLPLOT2D 256 256 256 {PLOTDATA 2 "6&-%'CURVESG6%7bt7$$\"+CX:kQ!#5$\"+ ,hbkzF*7$F+$\"+o\\Vs]F*7$F.$\"+r#*z(\\)F*7$F1F(F'F-F0F3F'F-F0F3F'F-F0F 3F'F-F0F3F'F-F0F3F'F-F0F3F'F-F0F3F'F-F0F3F'F-F0F3F'F-F0F3F'F-F0F3F'F-F 0F3F'F-F0F3F'F-F0F3F'F-F0F3F'F-F0F3F'F-F0F3F'F-F0F3F'F-F0F3F'F-F0F3F'F -F0F3F'F-F0F3F'F-F0F3F'F-F0F3F'F-F0F3F'F-F0F3F'F-F0F3F'F-F0F3F'F-F0F3F 'F-F0F3F'F-F0F3F'F-F0F3F'F-F0F3F'F-F0F3F'F-F0F3F'F-F0F3F'F--%'COLOURG6 &%$RGBG$\"*++++\"!\")\"\"!F;-%&STYLEG6#%%LINEG-F$6$7S7$F;F;7$$\"1nmm;a rz@!#<$\"1Ejd2L1;eFG7$$\"1LL$e9ui2%FG$\"1:Fp&pOb3\"!#;7$$\"1nmm\"z_\"4 iFG$\"1w$=DJovk\"FO7$$\"1mmmT&phN)FG$\"1!4+`g^e?#FO7$$\"1LLe*=)H\\5FO$ \"1Z(eh%\\_^FFO7$$\"1nm\"z/3uC\"FO$\"1ZP$3`8kC$FO7$$\"1++DJ$RDX\"FO$\" 1GE$)*>rbu$FO7$$\"1nm\"zR'ok;FO$\"1xb%)>'>aC%FO7$$\"1++D1J:w=FO$\"1v\\ JLp!\\s%FO7$$\"1LLL3En$4#FO$\"11!zt\"*[j>&FO7$$\"1nm;/RE&G#FO$\"1nE)>T t:f&FO7$$\"1+++D.&4]#FO$\"1TA&)*z,A,'FO7$$\"1+++vB_(\\L)FO7$$\"1LL$e9Ege%FO$\"1O Yx))o@G%)FO7$$\"1LLeR\"3Gy%FO$\"1mqTm3A![)FO7$$\"1nm;/T1&*\\FO$\"1\\Qr !y*)**\\)FO7$$\"1mm\"zRQb@&FO$\"18F0f2_![)FO7$$\"1***\\(=>Y2aFO$\"1DJw 1WXI%)FO7$$\"1mm;zXu9cFO$\"1:(oM)FO7$$\"1+++]y))GeFO$\"1^ssfRV8#)F O7$$\"1****\\i_QQgFO$\"1$f\\)R%=<0)FO7$$\"1***\\7y%3TiFO$\"1\\I_wc0iyF O7$$\"1****\\P![hY'FO$\"11IhYc;9wFO7$$\"1LLL$Qx$omFO$\"1>m$)f2$*etFO7$ $\"1+++v.I%)oFO$\"1dsP3Qm`qFO7$$\"1mm\"zpe*zqFO$\"17VGPa)*[nFO7$$\"1++ +D\\'QH(FO$\"1]P*fRmnQ'FO7$$\"1KLe9S8&\\(FO$\"1r9:!p)e>gFO7$$\"1***\\i ?=bq(FO$\"1$)\\D0\"*35cFO7$$\"1LLL3s?6zFO$\"1sp^y0.'=&FO7$$\"1++DJXaE \")FO$\"1J7Luq\"*=ZFO7$$\"1nmmm*RRL)FO$\"1'e0h-(f[UFO7$$\"1mm;a<.Y&)FO $\"1CFa#4'**[PFO7$$\"1LLe9tOc()FO$\"1)yR-(R4PKFO7$$\"1+++]Qk\\*)FO$\"1 v!3'3y>aFFO7$$\"1LL$3dg6<*FO$\"1\")*o;Go$)=#FO7$$\"1mmmmxGp$*FO$\"1)fK ukDKn\"FO7$$\"1++D\"oK0e*FO$\"1)*Hp`p)o6\"FO7$$\"1++v=5s#y*FO$\"1^[n+F h(z&FG7$$\"\"\"F;$\"1]_Fz(\\4/\"!#J-F56&F7F;F;F8-%+AXESLABELSG6$%\"xG% !G-%%VIEWG6$;F;F\\\\l%(DEFAULTG" 1 2 0 1 0 2 9 1 4 2 1.000000 45.000000 45.000000 0 }}}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 31 "ne wweb(g,0.2,0,1,0.86,250,400);" }}{PARA 13 "" 1 "" {GLPLOT2D 256 256 256 {PLOTDATA 2 "6&-%'CURVESG6%7bt7$$\"+T]GmO!#5$\"+2:2cyF*7$F+$\"+O]F k`F*7$F.$\"+bguV&)F*7$F1$\"+pKk)z$F*7$F4$\"+kws%*zF*7$F7$\"+%Qqk1&F*7$ F:$\"+o\\7)f)F*7$F=F(F'F-F0F3F6F9FJmg%G$Fen7$$\"1++DJ$RDX\"Fen$\"1r+OVnj*y$Fen7$$\"1nm \"zR'ok;Fen$\"1J--LdO&H%Fen7$$\"1++D1J:w=Fen$\"1;pqtS\\!y%Fen7$$\"1LLL 3En$4#Fen$\"1`S0MC[d_Fen7$$\"1nm;/RE&G#Fen$\"1FUfGmNdcFen7$$\"1+++D.&4 ]#Fen$\"1cGt&eLH3'Fen7$$\"1+++vB_ Y2aFen$\"1zKJBijH&)Fen7$$\"1mm;zXu9cFen$\"1HUbX^6S%)Fen7$$\"1+++]y))Ge Fen$\"1rva%fi+J)Fen7$$\"1****\\i_QQgFen$\"1U>9RXWY\")Fen7$$\"1***\\7y% 3TiFen$\"1E!)=\\/bazFen7$$\"1****\\P![hY'Fen$\"1B\\)f1WPq(Fen7$$\"1LLL 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The orbit procedure" }}{PARA 0 "" 0 " " {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT -1 4 "The " }{TEXT 348 5 "orbi t" }{TEXT -1 102 " procedure is used to explore the long term behaviou r of a map for a range of values of the parameter " }{TEXT 264 1 "a" } {TEXT -1 66 ". The procedure plots the behaviour of the iterations of the map " }{TEXT 308 1 "g" }{TEXT -1 32 " starting from an initial va lue " }{TEXT 309 1 "x" }{TEXT -1 39 "0. Nothing is plotted during the \+ first " }{TEXT 310 1 "m" }{TEXT -1 94 " iterations to allow for any tr ansient behaviour present to die out. The procedure then plots " } {XPPEDIT 18 0 "n-m" "6#,&%\"nG\"\"\"%\"mG!\"\"" }{TEXT -1 82 " iterat ions. The procedure accumulates the iterations to be plotted in the ar ray " }{TEXT 349 3 "pts" }{TEXT -1 68 ". At each iteration the point c o-ordinates are the current value of " }{TEXT 311 1 "a" }{TEXT -1 25 " and the iteration value " }{TEXT 312 1 "x" }{TEXT -1 29 ". The struct ure plotted is a " }{TEXT 350 9 "pointplot" }{TEXT -1 33 " of the arra y elements using the " }{TEXT 351 12 "style=point " }{TEXT -1 7 "optio n." }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 686 " orbit:=proc(g::procedure,x0::numeric,c::numeric,d:: numeric,r::posint,m::posint,n::posint)\nlocal pts,steps;\nif c>=d then ERROR(`d should be greater than c`, d,c); fi;\nif m>=n then ERROR(`n \+ should be greater than m`, n,m); fi;\npts:=array(1..2*r*(n-m));\nsteps :=proc(g::procedure,x0::numeric,c::numeric,d::numeric,r::posint,m::pos int,n::posint,pts::array)\nlocal range,a,x1,i,j;\nrange:=d-c;\nj:=0;\n for a from c by range/r while abs(d-a)>0.5e-6 do\nj:=j+1;\nx1:=x0;\nfo r i from 1 to m do\nx1:=g(x1,a);\nod;\nfor i from 1 to n-m do\nx1:=g(x 1,a);\npts[(2*i-1)+2*(j-1)*(n-m)]:=a:pts[2*i+2*(j-1)*(n-m)]:=x1;\nod; \nod;\nend;\nevalhf(steps(g,x0,c,d,r,m,n,var(pts)));\nplots[pointplot] (op(pts),style=POINT);\nend:" }}}{EXCHG {PARA 256 "" 0 "" {TEXT 274 1 "\n" }{TEXT 275 264 "This example shows the behaviour of the exponenti al map over 400 iterations. 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The lyapexp procedure" }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT -1 4 "The " }{TEXT 352 7 "lyapex p" }{TEXT -1 117 " procedure is used to explore the behaviour of the L yapunov exponent of a map for a range of values of the parameter " } {TEXT 265 1 "a" }{TEXT -1 48 ". The formula used to calculate the exp onent is" }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 260 "" 0 "" {XPPEDIT 18 0 "lambda=limit(sum(ln(abs(diff(g(x[n]),x))),n=0..N-1)/N,N =infinity);" "6#/%'lambdaG-%&limitG6$*&-%$sumG6$-%#lnG6#-%$absG6#-%%di ffG6$-%\"gG6#&%\"xG6#%\"nGF9/F;;\"\"!,&%\"NG\"\"\"\"\"\"!\"\"FAF@FC/F@ %)infinityG" }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT -1 93 "The procedure plots an approximation to the Lyapunov exponent s tarting from an initial value " }{TEXT 314 1 "x" }{TEXT -1 39 "0. Noth ing is plotted during the first " }{TEXT 315 1 "m" }{TEXT -1 127 " ite rations to allow for any transient behaviour present to die out. The p rocedure then uses the above formula with N taken as " }{XPPEDIT 18 0 "n-m" "6#,&%\"nG\"\"\"%\"mG!\"\"" }{TEXT -1 107 " to approximate the L yapunov exponent. The procedure accumulates the iterations to be plott ed in the array " }{TEXT 353 3 "pts" }{TEXT -1 68 ". At each iteration the point co-ordinates are the current value of " }{TEXT 316 1 "a" } {TEXT -1 55 " and the Lyapunov exponent. The structure plotted is a " }{TEXT 354 9 "pointplot" }{TEXT -1 33 " of the array elements using th e " }{TEXT 355 10 "style=line" }{TEXT -1 8 " option." }}{PARA 0 "" 0 " " {TEXT -1 0 "" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 757 "lyapexp: =proc(g::procedure,x0::numeric,c::numeric,d::numeric,r::posint,m::posi nt,n::posint)\nlocal dg,pts,steps;\nif c>=d then ERROR(`d should be gr eater than c`, d,c); fi;\nif m>=n then ERROR(`n should be greater than m`, n,m); fi;\npts:=array(1..2*r);\ndg:=D[1](g);\nsteps:=proc(g::proc edure,dg::procedure,x0::numeric,c::numeric,d::numeric,r::posint,m::pos int,n::posint,pts::array)\nlocal range,a,x1,d1,i,j,sum,le;\nrange:=d-c ;\nj:=0;\nfor a from c by range/r while abs(d-a)>0.5e-6 do\011\nj:=j+1 ;\nx1:=x0;\nfor i from 1 to m do\nx1:=g(x1,a);\nod;\nsum:=0;\nfor i fr om 1 to n-m do\nx1:=g(x1,a);\nd1:=dg(x1,a);\011\011\011\nsum:=sum+ln(a bs(d1));\nod;\nle:=sum/(n-m);\npts[2*j-1]:=a;\npts[2*j]:=le;\nod;\nend ;\nevalhf(steps(g,dg,x0,c,d,r,m,n,var(pts)));\nplots[pointplot](op(pts ),style=LINE);\nend:" }}}{EXCHG {PARA 265 "" 0 "" {TEXT -1 0 "" }} {PARA 0 "" 0 "" {TEXT 277 91 "In the cases below, the behaviour of the Lyapunov exponent is shown for the same ranges of " }{TEXT 278 1 "a" }{TEXT 279 122 " as in the orbit diagrams. Note that these plots may a lso take a long time. The plot below took 48 secs on a Sun Ultra 1. " }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}}{EXCHG {PARA 256 "> " 0 "" {MPLTEXT 1 0 26 "g:=(x,a)->x*exp(-a*(1-x)):" }}{PARA 0 "> " 0 "" {MPLTEXT 1 0 34 "lyapexp(g,0.2,-4,-2,100,300,5000);" }}{PARA 13 "" 1 " " {GLPLOT2D 421 295 295 {PLOTDATA 2 "6$-%'CURVESG6#7`q7$$!\"%\"\"!$\"+ AfDE_!#57$$!++++!)R!\"*$\"+%***zw]F-7$$!++++gRF1$\"+Jh!zs%F-7$$!++++SR F1$\"+Ql&=:\"F-7$$!++++?RF1$\"+AW6^RF-7$$!+++++RF1$\"+\\ZY+&F-7$$!++++SNF1$\" +K#>uB&F-7$$!++++?NF1$\"+S(Q9<&F-7$$!+++++NF1$\"+vyi;aF-7$$!++++![$F1$ \"+c'eT<&F-7$$!++++gMF1$\"+[m/@\\F-7$$!++++SMF1$\"++ctt_F-7$$!++++?MF1 $\"+n5mpZF-7$$!+++++MF1$\"+I+m(e%F-7$$!++++!Q$F1$\"+)*z]$>%F-7$$!++++g LF1$\"+3'G(RVF-7$$!++++SLF1$\"+$\\KfR%F-7$$!++++?LF1$\"+[D23ZF-7$$!+++ ++LF1$\"+sZZ!3%F-7$$!++++!G$F1$\"+v7i/VF-7$$!++++gKF1$\"+A3cIOF-7$$!++ ++SKF1$\"+#\\)=.PF-7$$!++++?KF1$!+Oh#*H5F-7$$!+++++KF1$!+Lh)[C)Fhq7$$! ++++!=$F1$!+KAv\"H\"F-7$$!++++gJF1$!+:\\^vb!#77$$!++++SJF1$!+3'))=e\"F -7$$!++++?JF1$!+KB%*ztF-7$$!+++++JF1$\"+5/w$RF-7$$!++++gDF1$!+\\lN#p\"F-7 $$!++++SDF1$!+](*)3Z&Fhq7$$!++++?DF1$!+iY>\"=\"Fhq7$$!+++++DF1$!+8jxI] Fhq7$$!++++![#F1$!+1u_=#*Fhq7$$!++++gCF1$!+QWy!Q\"F-7$$!++++SCF1$!+f\\ >))=F-7$$!++++?CF1$!+*Q%HbCF-7$$!+++++CF1$!+3Pp(4$F-7$$!++++!Q#F1$!+U- 1QQF-7$$!++++gBF1$!+?y86ZF-7$$!++++SBF1$!+nx@udF-7$$!++++?BF1$!+A&)=Kr F-7$$!+++++BF1$!+CDJ6!*F-7$$!++++!G#F1$!+>+O27F17$$!++++gAF1$!++lA]@F1 7$$!++++SAF1$!+R`w&Q\"F17$$!++++?AF1$!+qiem)*F-7$$!+++++AF1$!+-ktowF-7 $$!++++!=#F1$!+!H4?9'F-7$$!++++g@F1$!+Pe\"*p\\F-7$$!++++S@F1$!+bmkF-7$ $!++++g?F1$!+P\"oFO\"F-7$$!++++S?F1$!+O\">(z')Fhq7$$!++++??F1$!+X)y-;% Fhq-%&STYLEG6#%%LINEG" 1 6 0 1 0 2 9 1 4 2 1.000000 45.000000 45.000000 0 }}}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 106 "This plot gives a n overall impression of the behaviour of the Lyapunov exponent. 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The project involved the \+ investigation of a cobweb model of an agricultural market with a non-l inear supply function, Chiarella [2]. The mathematical model derived r esulted in a one-dimensional map of the form" }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 266 "" 0 "" {XPPEDIT 18 0 "g(x,a)=(1-gamma)*x+gamma/b* (a-arctan(lambda*x))" "6#/-%\"gG6$%\"xG%\"aG,&*&,&\"\"\"\"\"\"%&gammaG !\"\"F-F'F-F-*(F.F-%\"bGF/,&F(F--%'arctanG6#*&%'lambdaGF-F'F-F/F-F-" } }{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT -1 6 "where " } {XPPEDIT 18 0 "gamma" "6#%&gammaG" }{TEXT -1 34 ", the supply paramete r, satisfies " }{XPPEDIT 18 0 "gamma>0" "6#2\"\"!%&gammaG" }{TEXT -1 5 " and " }{XPPEDIT 18 0 "gamma<1" "6#2%&gammaG\"\"\"" }{TEXT -1 17 ". The parameters " }{TEXT 321 1 "a" }{TEXT -1 5 " and " }{TEXT 322 1 "b " }{TEXT -1 76 " arise from the assumption that the demand function is linear. The parameter" }{TEXT 319 1 " " }{XPPEDIT 18 0 "lambda" "6#%' lambdaG" }{TEXT -1 60 " measures the slope of the demand function and \+ the variable " }{TEXT 320 1 "x" }{TEXT -1 62 " denotes the expected pr ice. We shall choose parameter values " }{XPPEDIT 18 0 "gamma=0.3" "6# /%&gammaG$\"\"$!\"\"" }{TEXT -1 2 ", " }{XPPEDIT 18 0 "b=0.25" "6#/%\" bG$\"#D!\"#" }{TEXT -1 10 " and vary " }{XPPEDIT 18 0 "lambda" "6#%'la mbdaG" }{TEXT -1 5 " and " }{TEXT 323 1 "a" }{TEXT -1 53 ". Note that \+ we need only consider positive values of " }{TEXT 324 1 "a" }{TEXT -1 61 " since the diagrams exhibit rotational symmetry of order two." }} {PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT -1 42 "The plot \+ below shows an orbit diagram for " }{XPPEDIT 18 0 "lambda=3.846" "6#/% 'lambdaG$\"%YQ!\"$" }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 40 "g:=(x,a)->0.7*x+1.2*(a-arctan(3.846*x)):" } }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 31 "orbit(g,0.2,0,1.5,100,250, 400);" }}{PARA 13 "" 1 "" {GLPLOT2D 375 375 375 {PLOTDATA 2 "6$-%'POIN TSG6dden7$\"\"!$!+rsWH\"*!#57$F'$\"+rsWH\"*F*F&F+F&F+F&F+F&F+F&F+F&F+F &F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F +F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F &F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F +F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+F&F+7$$\"++++ 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lFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbde lFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbde lFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbde lFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbde lFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbde lFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbde lFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbde lFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbde lFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbdelFbde l7$$\"++++?8FO$\"+G/g&4'F*FgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgde lFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgde lFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgde lFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgde lFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgde lFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgde lFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgde lFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgde lFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgde lFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgde lFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgdelFgde l7$$\"++++N8FO$\"+(QpoF'F*F\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF \\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\ee lF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\ eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF \\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\ee lF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\ eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF \\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\eelF\\ee 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lFaeelFaeelFaeelFaeelFaeelFaeelFaeelFaeelFaeelFaeelFaeelFaeelFaeelFaee lFaeelFaeelFaeelFaeelFaeelFaeelFaeelFaeelFaeelFaeelFaeelFaeelFaeelFaee lFaeel7$$\"++++l8FO$\"+i:%)emF*FeeelFeeelFeeelFeeelFeeelFeeelFeeelFeee lFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeee lFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeee lFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeee lFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeee lFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeee lFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeee lFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeee lFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeee lFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeee lFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeeelFeee lFeeel7$$\"++++!Q\"FO$\"+(el*foF*FjeelFjeelFjeelFjeelFjeelFjeelFjeelFj eelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFj eelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFj eelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFj eelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFj eelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFj eelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFj eelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFj eelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFj eelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFj eelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFjeelFj eelFjeel7$$\"++++&R\"FO$\"+#*=7oqF*F_felF_felF_felF_felF_felF_felF_fel F_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_fel F_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_fel F_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_fel F_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_fel F_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_fel F_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_fel F_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_fel F_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_fel F_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_fel F_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_felF_fel F_felF_fel7$$\"++++59FO$\"+Q#3NG(F*FdfelFdfelFdfelFdfelFdfelFdfelFdfel FdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfel FdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfel FdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfel FdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfel FdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfel FdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfel FdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfel FdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfel FdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfel FdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfelFdfel FdfelFdfel7$$\"++++D9FO$\"+dWJ1vF*FifelFifelFifelFifelFifelFifelFifelF ifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelF ifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelF ifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelF ifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelF ifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelF ifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelF ifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelF ifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelF ifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelF ifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelFifelF ifelFifel7$$\"++++S9FO$\"+n2sOxF*F^gelF^gelF^gelF^gelF^gelF^gelF^gelF^ gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^ gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^ gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^ gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^ gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^ gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^ gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^ gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^ gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^ gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^gelF^ gelF^gel7$$\"++++b9FO$\"+'3'*[(zF*FcgelFcgelFcgelFcgelFcgelFcgelFcgelF cgelFcgelFcgelFcgelFcgelFcgelFcgelFcgelFcgelFcgelFcgelFcgelFcgelFcgelF 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hgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelF hgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelF hgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelF hgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelF hgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelF hgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelFhgelF hgelFhgel7$$\"++++&[\"FO$\"+'*G;v%)F*F]helF]helF]helF]helF]helF]helF]h elF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]h elF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]h elF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]h elF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]h elF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]h elF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]h elF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]helF]h 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