{VERSION 5 0 "IBM INTEL LINUX" "5.0" } {USTYLETAB {CSTYLE "Maple Input" -1 0 "Courier" 0 1 255 0 0 1 0 1 0 0 1 0 0 0 0 1 }{CSTYLE "2D Math" -1 2 "Times" 0 1 0 0 0 0 0 0 2 0 0 0 0 0 0 1 }{CSTYLE "2D Comment" 2 18 "" 0 1 0 0 0 0 0 0 0 0 0 0 0 0 0 1 } {CSTYLE "2D Output" 2 20 "" 0 1 0 0 255 1 0 0 0 0 0 0 0 0 0 1 } {CSTYLE "" -1 256 "" 0 1 0 0 0 0 0 1 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 257 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 258 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 259 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 261 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 } {CSTYLE "" -1 265 "" 1 14 0 0 0 0 0 1 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 266 "" 0 1 0 0 0 0 0 1 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 270 "" 0 1 0 0 0 0 0 1 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 271 "" 0 1 0 0 0 0 0 1 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 278 "" 0 1 0 0 0 0 0 1 0 0 0 0 0 0 0 0 } {CSTYLE "" -1 279 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 280 "" 0 1 0 0 0 0 0 1 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 281 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 282 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 283 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 } {CSTYLE "" -1 284 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 285 "" 1 14 0 0 0 0 0 1 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 286 "" 1 14 0 0 0 0 0 1 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 287 "" 1 14 0 0 0 0 0 0 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 290 "" 0 1 0 0 0 0 2 0 0 0 0 0 0 0 0 0 } {CSTYLE "" -1 294 "" 0 1 0 0 0 0 0 1 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 296 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 297 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 298 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 299 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 } {CSTYLE "" -1 300 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 301 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 302 "" 0 1 0 0 0 0 0 1 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 303 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 304 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 } {CSTYLE "" -1 305 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 307 "" 0 1 0 0 0 0 0 1 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 308 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 309 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 }{PSTYLE "Normal" -1 0 1 {CSTYLE "" -1 -1 "" 0 1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 }0 0 0 -1 -1 -1 0 0 0 0 0 0 -1 0 }{PSTYLE "Maple Outpu t" 0 11 1 {CSTYLE "" -1 -1 "" 0 1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 }3 3 0 -1 -1 -1 0 0 0 0 0 0 -1 0 }{PSTYLE "Maple Plot" 0 13 1 {CSTYLE "" -1 -1 "" 0 1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 }3 0 0 -1 -1 -1 0 0 0 0 0 0 -1 0 }{PSTYLE "" 0 256 1 {CSTYLE "" -1 -1 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 }0 0 0 -1 -1 -1 0 0 0 0 0 0 -1 0 }} {SECT 0 {EXCHG {PARA 0 "" 0 "" {TEXT 265 75 "Notes on Iterated Functi on Systems, Math 331, Fall 2002 (Suzanne Hruska).\n" }}}{EXCHG {PARA 0 "" 0 "" {TEXT 285 10 "Section 1:" }{TEXT 287 1 "\n" }{TEXT -1 175 "H ow can we draw a self-similar fractal using linear algebra and Maple? \+ Take a look or think about the kind of fractal you want to draw. A s elf-similar fractal is made up of " }{XPPEDIT 18 0 "N;" "6#%\"NG" } {TEXT -1 171 " copies of itself, each scaled, rotated, and shifted aro und so that they fit together to make up the whole. A particular scal ing, rotation, and shift, defines a function " }{XPPEDIT 18 0 "A;" "6# %\"AG" }{TEXT -1 6 " from " }{XPPEDIT 18 0 "R^2;" "6#*$)%\"RG\"\"#\"\" \"" }{TEXT -1 4 " to " }{XPPEDIT 18 0 "R^2;" "6#*$)%\"RG\"\"#\"\"\"" } {TEXT -1 12 ", called an " }{TEXT 261 21 "affine transformation" } {TEXT -1 93 ". It turns out that the information which completely enco des the fractal is just the list of " }{XPPEDIT 18 0 "N;" "6#%\"NG" } {TEXT 266 1 " " }{TEXT -1 140 "affine transformations required to turn the fractal into each self-similar piece.\n\nWe need formulas for aff ine transformations. First, let " }{XPPEDIT 18 0 "[x, y];" "6#7$%\"xG %\"yG" }{TEXT -1 15 " be a point in " }{XPPEDIT 18 0 "R^2;" "6#*$)%\"R G\"\"#\"\"\"" }{TEXT -1 88 ". Then scaling is just multiplying each c oordinate by some factor, so Scaling is a map " }}{PARA 0 "" 0 "" {TEXT 270 3 " " }{XPPEDIT 18 0 "S([x, y]) = [r*x, s*y];" "6#/-%\"SG6 #7$%\"xG%\"yG7$*&%\"rG\"\"\"F(F-*&%\"sGF-F)F-" }{TEXT -1 1 "." }} {PARA 0 "" 0 "" {TEXT -1 195 "For most of our fractals, we scale both \+ directions by the same amount, but this isn't required. Shifting a fi gure/point just involved translation in one or both variable, so Trans lation is a map" }}{PARA 0 "" 0 "" {TEXT -1 3 " " }{XPPEDIT 18 0 "T( [x, y]) = [x+t, y+u];" "6#/-%\"TG6#7$%\"xG%\"yG7$,&F(\"\"\"%\"tGF,,&F) F,%\"uGF," }{TEXT -1 1 "." }}{PARA 0 "" 0 "" {TEXT -1 65 "Rotation is \+ the most complicated. To rotate a point by an angle " }{XPPEDIT 18 0 "w;" "6#%\"wG" }{TEXT -1 33 ", you need to multiply the point " } {XPPEDIT 18 0 "[x, y];" "6#7$%\"xG%\"yG" }{TEXT -1 8 " by the " } {TEXT 299 3 "2x2" }{TEXT -1 11 " matrix\n " }{XPPEDIT 18 0 "[[cos(w) , -sin(w)], [sin(w), cos(w)]];" "6#7$7$-%$cosG6#%\"wG,$-%$sinG6#F(!\" \"7$-F+6#F(-F&6#F(" }{TEXT -1 36 ". \nThen the formula for rotation is :" }}{PARA 0 "" 0 "" {TEXT 271 3 " " }{XPPEDIT 18 0 "R[w]([x, y]) = \+ [x*cos(w)-y*sin(w), x*sin(w)+y*cos(w)];" "6#/-&%\"RG6#%\"wG6#7$%\"xG% \"yG7$,&*&F+\"\"\"-%$cosG6#F(F0F0*&F,F0-%$sinG6#F(F0!\"\",&*&F+F0-F66# F(F0F0*&F,F0-F26#F(F0F0" }{TEXT 294 1 "." }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT -1 93 "Now an affine transformation is a \+ composition of these three functions, so it is of the form:" }}{PARA 0 "" 0 "" {TEXT -1 3 " " }{XPPEDIT 18 0 "A([x, y]) = [x*r*cos(w)-y*s *sin(w)+t, x*r*sin(w)+y*s*cos(w)+u];" "6#/-%\"AG6#7$%\"xG%\"yG7$,(*(F( \"\"\"%\"rGF--%$cosG6#%\"wGF-F-*(F)F-%\"sGF--%$sinG6#F2F-!\"\"%\"tGF-, (*(F(F-F.F--F66#F2F-F-*(F)F-F4F--F06#F2F-F-%\"uGF-" }{TEXT -1 71 ". \+ \nThus, an affine transformation is determined by the 5 real numbers \+ " }{XPPEDIT 18 0 "r,s,t,u,w;" "6'%\"rG%\"sG%\"tG%\"uG%\"wG" }{TEXT -1 51 ". Note if there is no rotation, this simplifies to " }{XPPEDIT 18 0 "[x*r+t, y*s+u];" "6#7$,&*&%\"xG\"\"\"%\"rGF'F'%\"tGF',&*&%\"yGF'%\" sGF'F'%\"uGF'" }{TEXT -1 2 ". " }}{PARA 0 "" 0 "" {TEXT -1 222 " \nLet 's examine the example of the Sierpinksi triangle. We can view the S ierpinksi triangle as an equilateral triangle containing three copies \+ of itself. Se we need three affine transformations. Each copy is sca led by " }{TEXT 298 4 "1/2 " }{TEXT -1 8 "in both " }{TEXT 296 1 "x" } {TEXT -1 5 " and " }{TEXT 297 1 "y" }{TEXT -1 52 "-directions, and non e of the copies are rotated, so " }{TEXT 300 3 "w=0" }{TEXT 278 2 ", \+ " }{TEXT -1 3 "and" }{TEXT 280 1 " " }{TEXT 301 6 "r=s=.5" }{TEXT -1 49 ". To compute translations, let's say the origin " }{TEXT 279 5 "( 0,0)" }{TEXT -1 76 " is the lower leftmost corner of the triangle. Sca ling the whole picture by " }{TEXT 281 3 "1/2" }{TEXT -1 90 " with ori gin in LL corner gives exactly the LL triangle, so its affine transfor mation has " }{TEXT 283 5 "t=u=0" }{TEXT 302 1 "." }{TEXT -1 57 " To \+ get the lower right triangle, shift to the right by " }{TEXT 304 3 "1/ 2" }{TEXT -1 52 " the LL triangle, so this affine transformation has \+ " }{TEXT 284 9 "t=.5, u=0" }{TEXT -1 78 ". Finally, to get the upper \+ central triangle, shift the LL triangle right by " }{TEXT 303 3 "1/2" }{TEXT -1 11 " and up by " }{TEXT 305 3 "1/4" }{TEXT -1 5 ", so " } {TEXT 282 11 "t=.5, u=.25" }{TEXT -1 199 ". \n\nAs practice, you shoul d write out the affine transformations needed for several other fracta ls (find pictures on the course home page, or do a web search for frac tals and see what you can find!)\n" }}}{EXCHG {PARA 0 "" 0 "" {TEXT 286 10 "Section 2:" }{TEXT -1 144 "\nTo draw a fractal in Maple using \+ affine transformations, first we define the function `transform_point' ,\n which takes an affine transformation" }{TEXT 256 1 " " }{TEXT 309 1 "A" }{TEXT 307 1 " " }{TEXT -1 41 "as a vector with 5 elements, \+ and a point " }{TEXT 258 1 "x" }{TEXT -1 60 " as a vector with 2 eleme nts, \n then computes the image of " }{TEXT 259 1 "x" }{TEXT -1 7 " u nder " }{TEXT 257 2 "A:" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 150 "transform_point := proc(A,x)\n evalf( [x[1]*A[1]*cos(A[5]) - x[2]*A[ 2]*sin(A[5]) + A[3],\n x[1]*A[1]*sin(A[5]) + x[2]*A[2]*cos(A[5]) + \+ A[4] ])\n end:" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 48 "We want to comp ute the image of a polygon under " }{TEXT 308 1 "A" }{TEXT -1 174 ". \+ A polygon is encoded as a list of vertices, so the image of the polygo n will be the list of images of each vertex. So we define a function \+ to compute the image of a list:" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 103 "transform_polygon:= proc(A,set)\n local i;\n [ seq(transfor m_point(A, set[i]), i=1...nops(set)) ]\n end:" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 1662 "Finally, we write a procedure to plot an IFS which i s defined by applying a list of affine transformations to a starting \+ polygon. We split this into two parts. In the first part, IFS is a f unction which takes as arguments a depth n, a list of affine transform ations, and the list of the vertices of a base polygon which we want t o apply the affine transformations to repeatedly to get the fractal. \+ The output of IFS is going to be list of the polygons that compose the level n (Lindemeyer) approximation of the fractal. A polygon is enco ded as a list of vertices, so the output is a list of lists of vertice s.\n\nHow does the computation work? The main body is a loop, repeate d n times for depth n. The jth run of the loop will compute the polyg ons composing the jth level. Start with `base_vertices` defining a po lygon, and set the local variable `vertices` equal to `base_vertices`. Then run a loop for j from 1 to n. The local variable `vertices` wil l always be a list of the polygons at the j-1 level, (so it is a list \+ of lists of vertices). At the start of each loop, set the local varia ble s:= NULL (the empty list). 's' will be the sequence of polygons a t level j computed so far--we will be building up s one polygon at a t ime in an inner loop. So, we run an inner loop, going through each af fine transformation. For each transformation, we compute the image of each polygon in the (j-1)-list `vertices', and stick those images ont o the end of 's'. When 's' contains all the level-j-polygons, we re-d efine vertices to be s, so its the level j polygons. So at the end, v ertices is the level n polygons.Notice IFS is not a recursive procedur e." }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 0 "" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 380 "IFS:= proc( n, list_of_transformations, base _vertices)\n local i,j,k,s, vertices;\n vertices:=base_vertices;\n \+ for j from 1 to n do\n s:= NULL;\n for i from 1 to nops(list_of_ transformations) do\n s:=s,\n seq(transform_polygon(list_of_ transformations[i],\n [vertices][k]),\n k=1...nop s([vertices]))\n od;\n vertices := s\n od;\n vertices;\n end: " }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 206 "Finally, to draw the picture , we need a function which calls IFS, and then uses the Maple function \n'polygonplot', which takes a list of polygons (each a list of verti ces), and draws each polygon filled in:" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 223 "IFSplot:= proc( n, list_of_transformations, base_ver tices)\n local vertices;\n vertices := IFS(n, list_of_transformation s, base_vertices);\n plots[polygonplot]([vertices], axes=none, color= black,scaling=constrained);\n end:" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 96 "Now let's do an example. The Sierpinksi triangle starts with a base equilateral triangle, like:" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 38 "equ_triangle:= [[0,0], [1,0], [.5,1]]:" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 463 "Then we want to apply three affine trans formations. Each transformation scales the picture by 1/2, and none o f the transformations involve a rotation. So, a[1]=.5, a[2]=.5, a[5] =0. Then, keeping in mind that the triangle starts with the vertices \+ above, one transformation has no translation, so a[3]=a[4]=0, one tran sformation shifts by .5 to the right, so a[3]=.5, a[4]=0, and the thir d transformation shifts right by 1/4 and up by 1/2, so a[3]=.25, a[4]= .5:" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 72 "Sierp_triangle:= [ [ .5,.5,0,0,0], [.5,.5,.5,0,0], [.5, .5, .25, .5,0] ]:" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 38 "IFS( 0, Sierp_triangle, equ_triangle);" } }{PARA 11 "" 1 "" {XPPMATH 20 "6#7%7$\"\"!F%7$\"\"\"F%7$$\"\"&!\"\"F' " }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 41 "IFSplot(0, Sierp_triang le, equ_triangle);" }}{PARA 13 "" 1 "" {GLPLOT2D 400 300 300 {PLOTDATA 2 "6&-%)POLYGONSG6#7%7$$\"\"!F)F(7$$\"\"\"F)F(7$$\"\"&!\"\"F +-%*AXESSTYLEG6#%%NONEG-%'COLOURG6&%$RGBGF)F)F)-%(SCALINGG6#%,CONSTRAI NEDG" 1 2 0 1 10 0 2 6 1 1 1 1.000000 45.000000 45.000000 0 0 "Curve 1 " }}}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 36 "IFS(1,Sierp_triangle, \+ equ_triangle);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6%7%7$$\"\"!F&F%7$$\" \"&!\"\"F%7$$\"#D!\"#F(7%F'7$$\"#5F*F%7$$\"#vF.F(7%F+F37$$\"#]F.F1" }} }{EXCHG {PARA 0 "" 0 "" {TEXT -1 0 "" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 40 "IFSplot(1,Sierp_triangle, equ_triangle);" }}{PARA 13 "" 1 "" {GLPLOT2D 400 300 300 {PLOTDATA 2 "6&-%)POLYGONSG6%7%7$$\"\"!F )F(7$$\"\"&!\"\"F(7$$\"#D!\"#F+7%F*7$$\"#5F-F(7$$\"#vF1F+7%F.F67$$\"#] F1F4-%*AXESSTYLEG6#%%NONEG-%'COLOURG6&%$RGBGF)F)F)-%(SCALINGG6#%,CONST RAINEDG" 1 2 0 1 10 0 2 6 1 1 1 1.000000 45.000000 45.000000 0 0 "Curv e 1" }}}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 41 "IFSplot(8, Sierp_tr iangle, equ_triangle);" }}{PARA 13 "" 1 "" {GLPLOT2D 400 300 300 {PLOTDATA 2 "6&-%)POLYGONSG6]edl7%7$$\"\"!F)F(7$$\"'D1R!\")F(7$$\"(DJ& >!\"*F+7%F*7$$\"']7yF-F(7$$\"(v$feF1F+7%F.F67$$\"(]i!RF1F47%7$$\"&D\"y !\"(F(7$$\"(v=<\"F-F(7$$\"(Dcw*F1F+7%FB7$$\"(+Dc\"F-F(7$$\")v=n8F1F+7% FEFL7$$\")](=<\"F1F47%7$F+F?7$F4F?7$F7FC7%FU7$FCF?7$FFFC7%FVFY7$$\"(+D 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Any shape will be sucked into the sam e pattern. 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