Comparison+&+Contrast

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The Cycle attractor is more complex than the simple attraction or repulsion type Point attractor. Its analogy in consciousness is the thinking function. Like objective thinking the Cycle attractor recognizes both sides and tends to include a third; for example, the synthesis coming out of the thesis and anti-thesis. ====== Taken from: []

Right vs Oblique Pyramid
This tells you where the top (apex) of the pyramid is. If the apex is directly above the center of the base, then it is a Right Pyramid, otherwise it is an Oblique Pyramid.
 * || [[image:http://www.mathsisfun.com/geometry/images/right-pyramid.gif caption="Right Pyramid"]] ||
 * Right Pyramid ||  ||   || [[image:http://www.mathsisfun.com/geometry/images/oblique-pyramid.gif caption="Oblique Pyramid"]] ||
 * Oblique Pyramid ||  ||
 * ~ Right Pyramid ||~ Oblique Pyramid ||

Regular vs Irregular Pyramid
This tells us about the **shape of the base**. If the base is a regular polygon, then it is a Regular Pyramid, otherwise it is an Irregular Pyramid. Taken from: []
 * || [[image:http://www.mathsisfun.com/geometry/images/square-pyramid.png caption="Regular Pyramid"]] ||
 * Regular Pyramid ||  ||   || [[image:http://www.mathsisfun.com/geometry/images/irregular-pyramid.png caption="Irregular Pyramid"]] ||
 * Irregular Pyramid ||  ||
 * ~ Regular Pyramid ||~ Irregular Pyramid ||
 * || [[image:http://www.mathsisfun.com/geometry/images/square.png caption="Square"]] ||
 * Square ||  ||   || [[image:http://www.mathsisfun.com/geometry/images/irregular-square.gif caption="Irregular Ploygon"]] ||
 * Irregular Ploygon ||  ||
 * ~ Base is Regular ||~ Base is Irregular ||

Assignment
I. Click the following link and you will find a text called "Mandelbrot and Julia Sets". Please read it carefully and locate comparisons and contrasts among the fractals described there. Explain what made you notice that there were comparisons and or contrasts in the text. Contrasts: 1. It is equally obvious that if one were to take a number greater than 1, after iterating it repeatedly, the value will go to infinity. 2. The actual colours used are irrelevant, it is simply the fact that different colours are used to show the different behaviour of the points not in the set.

I identify the contrasts because in them what you want is to highlight information or data.

Comparisons: 1. For the Mandelbrot and Julia sets it can be proved that if the distance, on the Cartesian plane, between the origin and a point resulting from the iteration of some initial value is greater than 2 then the behaviour of that initial value is that it will go to infinity. If, however, after numerous iterations the distance between that origin and the point is never greater than two, it is said that this point is bounded. 2. Thus the basic difference between the Mandelbrot set and Julia set is that in any Mandelbrot set, you are plotting various values of c on a Cartesian plane, whereas for a Julia set, you are plotting various starting values of z, and c is kept constant.

I identify the comparisons because what we want to do is to find differences or similarities between specific terms. II. In your own words, write the comparison and contrast of the mathematical terms you defined, described and classified. The contrast of the terms that I defined, described and classifed before it's not possible because they are not related. H owever, area, concentric cirles, coordinates, exponent, item, gactorization can be compared because they have one origin,which is the science of mathematics and all of these terms can perform mathematical operations.

As soon as you have your assignment ready please write your answers in your wiki. []

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