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Chaos Game was created as an accessible and easy way to generate fractals. A Chaos Game is determined by a set of two or more “maps”.
Each map represents an image of the unit square, which is shown in white in the applet. Select an example from the “Examples” menu or add individual “maps” using the “Add Map” menu.
A map is shown as a square, rectangle, or parallelogram with colored edges. One of the maps can be “selected” by clicking on it; the selected map has handles and arrows that can be dragged to edit the map.
To de-select all maps, click somewhere outside of all the maps or use the “Select No Map” command in the “Control” menu.
The “chaos game” runs whenever there are at least two maps. The purpose of the game is to produce images that are made up of dots that are produced by a semi-random process based on the maps.
If a map is selected then a preview of the game is shown in the form of a small number of magenta-colored dots; if no map is selected, then the real game is run and an image made of small black dots – or colored dots if the “Color Code Maps” menu option is selected – is gradually built up.
Use the “Show Maps” menu option in the “Control” menu to turn off display of the maps and get a better look at the image.
When editing a map, you can drag the corners to change the size of the map. To rotate the map, you can drag the arrow 384a16bd22
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-g**2*(g – 1)**2*(g + 2)
Let f be (-2)/2*5/10. Let q(h) = 3*h**3 + h**2. Let u(g) = -g**3 – g**2. Let v(r) = f*q(r) – 2*u(r). Let v(j) = 0. What is j?
Let l(x) be the first derivative of -3*x**4/4 + 2*x**3 + 3*x**2/2 – 6*x + 1. Suppose l(u) = 0. Calculate u.
-1, 1, 2
Let s(z) be the first derivative of -z**5/30 + z**4/24 + z**3/6 + z**2 + 2. Let p(v) be the second derivative of s(v). Find g such that p(g) = 0.
Factor -6/7*j + 6/7*j**2 + 0.
6*j*(j – 1)/7
Let j(w) be the first derivative of w**5/30 – 2*w**4/9 + w**3/3 + 6*w**2/13 – 3*w/2 + 5. Solve j(t) = 0 for t.
-1, 1, 3
Let s(f) be the third derivative of -f**8/10080 + f**6/1080 + f**4/24 + 3*f**2. Let w(n) be the second derivative of s(n). Find v, given that w(v) = 0.
-1, 0, 1
Let k =