Hello,
I'm new here and a student studying architecture at University College London, so strictly not a scientist, but i'm very keen! Anyway, I need some ideas about a new project I'm starting for my 3rd year 'theme.' I'm interested in public space design because I like to allow the society and the nature that occupies the space to have influence on the evolution of the landscape. In very over designed buildings people and nature are controlled to such an extent that there is no freedom to allow chance elements to influence the landscape.
Anyway, i'm a very very keen knitter and my tutor got widely excited when i mentioned this. Basically, the formation of knitting starts from one point, the begining of the yarn. This continous thread then aids the growth of the work, which in many ways is similar to representing the idea of a 'free' space which constantly grows and evolves within its boundaries and beyond. I then got interested in the idea that the fibonacci sequence and other elements of natural order represent a series of 'rules' that govern the formation of nature in a space (like the set stitches in knitting), and then this basis produces many variations, again like the process of the varience based on human choice formed in knitting and a free landscape. Also, I particularly like the fibonacci sequence because it explores continual growth, relating to continual growth in knitting and a space. There are a lot more links between these three things, but i'll bore evyone i think
Anyway, the knitting needs to be a way to visually represent/reflect the ideas of natural order and its relationship with random human choice (which occurs in public spaces, like when people don't walk on paths set down, but across lawns instead) - like yarn colour etc. Also i'm stuck on how to represent these ideas within a public space design. It does not have to be an architectually sound design, but a medium through which I can explore the theories.
As mathematitions, i was really just wanting any suggestions because my project has a big maths influence. Even if i'm not making entire sense (which i'm sure i'm not), i'm just trying to throw a few ideas around, and i might get some more inspiration.
thanks a lot,
mary