### Hot Wood

algorithmic design of a "Würschtlstand"

W.E. Lorenz, G. Wurzer, S. Swoboda. Ziel dieses Entwerfens ist es, Studierenden das algorithmische Denken näherzubringen und die Fähigkeit zu geben nach dem Präzisieren der Problemstellung den sinnvollen Einsatz von Algorithmen im Planungsprozess gedanklich zu erfassen. ...

### Programming for Architects V2019

Anhand von Planungsaufgaben wird ein Grundwissen über die Programmierung vermittelt. Um die Einsatzmöglichkeiten eines selbstgeschriebenen Scripts in Architekturwerkzeugen aufzuzeigen, erfolgt im Speziellen das Erlernen der Syntax von Python und dessen Implementierung in Rhinoceros(R).

Neue Lehrunterlagen

## 2.2.3 Characteristics - A Fractal is Infinitely ComplexFractals are highly complex, that means zooming in will bring up more and more details of the object, a characteristic that continues until infinity.
For further information about Julia sets and the Mandelbrot set see chapter “ |

picture 07: The Mandelbrot set The Mandelbrot set, the black middle heart-shaped object, is a unit and nowhere interrupted. That means looking at the border areas there seem to be isolated islands, black colored points. But coming closer to this marginal zone, we will find "streets" and "places" through which other fields of the Mandelbrot set are connected. This area is very interesting because zooming deeper into it always means getting new information about the set and finding forms that are similar to each other. |

## Footnotes[01] Gaston Julia like his rival Pierre Fatou analyzed the phenomenon of feedback. They realized the influence of the constant “C” but they did not have the possibility of computers to generate pictures of its behavior. In simple cases points near the zero point converge to a certain point - fixed-point of f(z) -, while outer points approach infinity. In between those two areas there is an infinitely small border that is today called Julia set. Points of the two areas tend to stay away from this infinitesimal border, to outer or inner areas. Jürgens Hartmut, Peitgen Heinz-Otto, Saupe Dietmar: Fraktale - eine neue Sprache für komplexe Strukturen, Spektrum der Wissenschaft (9/1989), p.59 |