Among all possible rules, the formation of geometrical shapes of the kind we have just been discussing is very rare. Slightly more common is the type of behavior that we see in a rule like:
Essentially the same behavior also occurs in a mixed-arity rule with a single relation on the left-hand side:
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350 -> {10.944040415873033`, 12.711587973374055`},
351 -> {10.517533486781263`, 12.536582993858392`},
352 -> {20.05625666155323, 10.169089311381539`},
353 -> {19.7122165866561, 10.569347717672759`},
354 -> {18.48992923659884, 9.54579920750352},
355 -> {19.696878485557022`, 9.7986923492597},
356 -> {18.930301693542177`, 11.207889014319228`},
357 -> {17.79075292151642, 10.72400424043522},
358 -> {19.60076909713158, 10.796170160429638`},
359 -> {19.48075363113102, 11.273367013772521`},
360 -> {17.046245480705252`, 8.081830049626557},
361 -> {17.641336216941937`, 8.481717656741349},
362 -> {15.63833118197386, 7.747065340094496},
363 -> {16.57281921106331, 8.035530390113301},
364 -> {19.166949467177503`, 9.044524167724369},
365 -> {18.46635966116851, 9.326751924401968},
366 -> {17.91308211248517, 8.541421763817606},
367 -> {18.943172601477126`, 8.742642029443903},
368 -> {17.065867634063327`, 13.773343292236714`},
369 -> {16.369952714039538`, 13.088120717582038`},
370 -> {17.257475921362406`, 12.743302005296453`},
371 -> {17.430431404732257`, 13.648775221336933`},
372 -> {15.673937395804067`, 11.750750918145298`},
373 -> {14.890536894626017`, 10.92092467840715},
374 -> {16.189104547225003`, 12.940220566824019`},
375 -> {15.964013785216453`, 12.394565646404887`},
376 -> {19.077829303536383`, 12.141455179317676`},
377 -> {18.888352378833606`, 12.577645602620949`},
378 -> {17.64762294367629, 10.961918735152619`},
379 -> {18.675814646295784`, 11.707000058270605`},
380 -> {18.272156917883095`, 13.471171775527157`},
381 -> {17.453582003565955`, 12.614427737954738`},
382 -> {18.782348564439026`, 12.808393095990253`},
383 -> {18.74821737869933, 13.46745562224727}}]}]]
We can think of the structure that is produced as being like a binary tree of triangles:
If each triangle is required to have the same area, the structure can be rendered in 2D as:
pts = {{0, -1.`20.}, {-1.`20., 0}, {0, 1.`20.}, {1.`20., 0}, {
1.5`20., -1.5`20.}, {
1.5`20., 1.5`20.}, {-1.5`20., 1.5`20.}, {-1.5`20., -1.5`20.}, {
1.12132034355964257320253308631454711785`20., \
-2.70710678118654752440084436210484903928`20.}, {
2.70710678118654752440084436210484903928`20., \
-1.12132034355964257320253308631454711785`20.}, {
2.70710678118654752440084436210484903928`20.,
1.12132034355964257320253308631454711785`20.}, {
1.12132034355964257320253308631454711785`20.,
2.70710678118654752440084436210484903928`20.}, \
{-1.12132034355964257320253308631454711785`20.,
2.70710678118654752440084436210484903928`20.}, \
{-2.70710678118654752440084436210484903928`20.,
1.12132034355964257320253308631454711785`20.}, \
{-2.70710678118654752440084436210484903928`20., \
-1.12132034355964257320253308631454711785`20.}, \
{-1.12132034355964257320253308631454711785`20., \
-2.70710678118654752440084436210484903928`20.}, {
0.79419852642987161560934934273958486775`20., \
-3.99270561650904772080251126955401660287`20.}, {
2.46847367459241271032466037638313767368`20., \
-3.69433192638305998443269247571841841951`20.}, {
3.69433192638305998443269247571860510585`20., \
-2.46847367459241271032466037638312913734`20.}, {
3.99270561650904772080251126955401660287`20., \
-0.79419852642987161560934934273960840279`20.}, {
3.99270561650904772080251126955401660287`20.,
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3.69433192638305998443269247571860510585`20.,
2.46847367459241271032466037638313767368`20.}, {
2.46847367459241271032466037638313767368`20.,
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0.79419852642987161560934934273958486775`20.,
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{-0.79419852642987161560934934273960840279`20.,
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{-2.46847367459241271032466037638312913734`20.,
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{-3.69433192638305998443269247571841841951`20., \
-2.46847367459241271032466037638312913734`20.}, \
{-2.46847367459241271032466037638312913734`20., \
-3.69433192638305998443269247571841841951`20.}, \
{-0.79419852642987161560934934273960840279`20., \
-3.99270561650904772080251126955401660287`20.}, {
0.55102318312238618372497126620459485886`20., \
-5.59463226576418582728196711338111292191`20.}, {
1.83044317910220187218586706530083656464`20., \
-6.03416248806451987781867073030208119309`20.}, {
2.96120847205624827553663714154394936184`20., \
-5.54003139109315793301630224365458535486`20.}, {
3.78487807448266062413424710532448130705`20., \
-4.61188727767775329761713898646067309991`20.}, {
4.61188727767775329761713899489091891892`20., \
-3.78487807448266062413424710556894732372`20.}, {
5.54003139109315793301630224594187326079`20., \
-2.9612084720562482755366371415424867543`20.}, {
6.03416248806451987781867073030011109744`20., \
-1.83044317910220187218586706530128789947`20.}, {
5.59463226576418582728196711338111292191`20., \
-0.55102318312238618372497126620460635533`20.}, {
5.59463226576418582728196711338111292191`20.,
0.55102318312238618372497126620459485886`20.}, {
6.03416248806451987781867073030011109744`20.,
1.83044317910220187218586706530083656464`20.}, {
5.54003139109315793301630224594187326079`20.,
2.96120847205624827553663714154394936184`20.}, {
4.61188727767775329761713899489091891892`20.,
3.78487807448266062413424710532448130705`20.}, {
3.78487807448266062413424710532448130705`20.,
4.61188727767775329761713899489091891892`20.}, {
2.96120847205624827553663714154394936184`20.,
5.54003139109315793301630224594187326079`20.}, {
1.83044317910220187218586706530083656464`20.,
6.03416248806451987781867073030011109744`20.}, {
0.55102318312238618372497126620459485886`20.,
5.59463226576418582728196711338111292191`20.}, \
{-0.55102318312238618372497126620460635533`20.,
5.59463226576418582728196711338111292191`20.}, \
{-1.83044317910220187218586706530128789947`20.,
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{-2.9612084720562482755366371415424867543`20.,
5.54003139109315793301630224594187326079`20.}, \
{-3.78487807448266062413424710556894732372`20.,
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{-4.61188727767775329761713898646067309991`20.,
3.78487807448266062413424710532448130705`20.}, \
{-5.54003139109315793301630224365458535486`20.,
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{-6.03416248806451987781867073030208119309`20.,
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{-5.59463226576418582728196711338111292191`20.,
0.55102318312238618372497126620459485886`20.}, \
{-5.59463226576418582728196711338111292191`20., \
-0.55102318312238618372497126620460635533`20.}, \
{-6.03416248806451987781867073030208119309`20., \
-1.83044317910220187218586706530128789947`20.}, \
{-5.54003139109315793301630224365458535486`20., \
-2.9612084720562482755366371415424867543`20.}, \
{-4.61188727767775329761713898646067309991`20., \
-3.78487807448266062413424710556894732372`20.}, \
{-3.78487807448266062413424710556894732372`20., \
-4.61188727767775329761713898646067309991`20.}, \
{-2.9612084720562482755366371415424867543`20., \
-5.54003139109315793301630224365458535486`20.}, \
{-1.83044317910220187218586706530128789947`20., \
-6.03416248806451987781867073030208119309`20.}, \
{-0.55102318312238618372497126620460635533`20., \
-5.59463226576418582728196711338111292191`20.}, \
{-8.82526348925847426852402385155172376707`17.034535949251175, \
-1.30910417496527758625161316043272474563`17.033641220531187}, \
{-8.60395399378296035339567691607117741313`16.77516083395495, \
-2.15517828152853602905144313192084376115`16.77470680701365}, \
{-7.91791301234602057822105557681832979014`16.781946434870076, \
-2.83307457668812429555399420546063180445`16.781542187064247}, \
{-7.60809348503042668672579049508962667741`16.69360412228167, \
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{-7.71876993056995754333201385207778349273`16.485338827866748, \
-4.6264526527812567562991769980891887432`16.48521426714185}, \
{-7.23113854984243469857080969083717431409`16.47264180519843, \
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{-0.38525186847282515601338759957429252803`17.65204355589572, \
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3.5983602301076269642825857272977005855`16.69333338670229}, {
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"]; Table[
ResourceFunction["WolframModelPlot"][
Union[Sort /@
Catenate[Partition[#, 2, 1, 1] & /@ Take[triangles, 2^n - 2]]],
VertexCoordinates -> Thread[Range[512] -> pts],
"ArrowheadLength" -> 0, "MaxImageSize" -> 100], {n, 2, 7}]
If we tried to render this with every triangle roughly the same size, then even in 3D the best we could do would be to have something that crinkles up more and more at the edge, like an idealized lettuce leaf:
But just as we can think of the grids we discussed before as being regularly laid out in ordinary 2D or 3D space, so now we can think of the object we have here as being regularly laid out in a hyperbolic space [19][20] of constant negative curvature.