Dance Company used a movement to midi converter to produce midi some sounds in respect to the motion of the dancer. Tis picture I’m using shows how we are not able to measure their body’s axis. Frthermore, t relate this to our nature there is a perfect example that the leaves. Aleaf axis is extremely complex and has too many axis that inform to us witch is not easy to count them or measure them, bsed on our two detentions Fractal Geometry and Euclidean Geometry (Livio, 2002). Tis are high realistic to prove that natural objects have more than two dimensions.
Scond reason many complex systems are chaotic, ad with these are associated strange attractors. Tese attractors have bizarre shapes, ad hence they cannot be described in terms on integer dimension. Eclidean geometry we can count the axis, bt fractal geometry we cannot because it has non-conventional dimension. Dnce is 3D dimension there is no way to collect a person movement direction motive. Aso they cannot predict when they going to ending. I another hand, lgically is count the number of the movement of the dancers.
Rgarding to how it’s strange attractors, i my opinion is everything is chaotic in nature is attractive to the human being in different ways, fr example, wen I see a dancing show with not planning movement for sure is going to get my attention. Aso, rlating to the second reason that is the fractal is chaotic can’t be continuing, aso in the same base this movement is associated strange attractors to get the Spector attention. Eding which is relating infinite pattern.
Terefore, bth of them have the property of infective pattern. Cntinuing to the important reasons this is the third one is “Dynamic system can be represented by time series and their dimensions are crucial if we are to character them”. Rlating to our human being we compare it to Jazzo a Peers dance style this style of dancing has random monument without direction as strange attraction. Tis type of dancing shows that dynamic movement can’t be counting and the movement are fast and doesn’t have an dimension to or count.
Fllowing more about the important reasons to study the fractal geometry in complexity this is the last reason we can talk about “Fractals have an important characteristic: Tey tend to be self-similar. Tus, oe.. .
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