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Fractal landscape 3 

Fractal landscape 3 

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Generative design, which integrates multidisciplinary types of expertise in unconventional ways, was reserved just until recently to experienced and highly autodidactic designers. However, growing recognition of the importance of generative design methodologies have resulted in a need to introduce theories and applications of generative design to u...

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... order to illustrate the potential of generative calculus, there are two basic areas available: the natural and the artificial . Illustrations of generative mathematics are strangely attracted to make use of natural examples like clouds, mountains, snowflakes, galaxies, plants and so on. Moreover, basic paradigms for generative strategies are inspired by or borrowed from nature: DNA, evolution, breeding, growing. There are of course good reasons for choosing natural examples for the application of generative mathematics. One is that these are very well known examples and thus good vehicles for explanation of complex mathematical concepts. Another reason for generating naturalistically is the application in the field of virtual reality production, which spends great effort to advance to more and more naturalistic outputs. However, when it comes to educational material such as student textbooks, the distinction between explanatory model, chaotic surprise and intentional design goals becomes imprecise. The inevitable ‘fractal landscapes images’ (see figure 3) which can nowadays be mass- generated from specialized stand-alone programs for example, are typical examples of this confusion. In these generated landscapes, parameters and algorithms, geometries and colour schemes are intentionally tweaked to generate even more realistic landscapes including rock textures, trees, reflections on water surfaces and snowy mountain ...

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... Discussed above is the rational approach to generative design, which assumes that the same inputs will always lead to the same result. However, in addition to it, there is also an irrational approach, which assumes the existence of random factors (Herr and Fischer 2021). This approach is more oriented towards discovering new solutions by using pseudo-random numbers. ...
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