Difference between revisions of "Deleuze"

 

Rhizome are Multiple Multiplicities put together in no order or structure. Rhizomes are important to think with because it helps question hierarchies and binaries and helps show how everything can be inter-related with each other. Usually, Rhizomes are thought of as a comparison between trees and ginger roots. Thinking is colloquially imagined as a tree, with roots, a trunk, and branches that grow up. This is based on the idea of hierarchies and categories; it can be seen everywhere from schools and development theories to workplace charts and the United States government. It provides a beginning bottom with a desired end goal to reach. Compare it to that of a ginger root, which grows in random directions and has no sense of order to it. There is no start and there is not end.  

# Heterogeneity Connection and Heterogeneity basically mean that anything can and must be connected, it doesn't matter how different or similar.

# Asignifying Rupture Asignifying Rupture means the Rhizome can be broken off at any point and it will always reconnect and start again.

# Decalcomania Cartography and Decalcomania which means you should think of the Rhizome as a map, something always open and can be entered and referenced at any point.