# Team:ETH Zurich/project/background

(Difference between revisions)
 Revision as of 12:18, 2 September 2014 (view source)Clormeau (Talk | contribs)← Older edit Revision as of 14:15, 12 September 2014 (view source)Eledieu (Talk | contribs) Newer edit → Line 7: Line 7: [[File:ETHZurich_TextileCone.jpg|500px|center|]] [[File:ETHZurich_TextileCone.jpg|500px|center|]] - + === Cellular Automata === This pattern formation was formalized by Neuman in the concept of cellular automata. Following a simple pre-programmed logic rule, the state of a spot on the shell, corresponding to the color (either white or brown), is determined by the states of three parent spots (from the previous computation round). Wolfram [[Team:ETH_Zurich/project/references#refWolfram|[11]]] elaborated a whole theory on these cellular automata. This pattern formation was formalized by Neuman in the concept of cellular automata. Following a simple pre-programmed logic rule, the state of a spot on the shell, corresponding to the color (either white or brown), is determined by the states of three parent spots (from the previous computation round). Wolfram [[Team:ETH_Zurich/project/references#refWolfram|[11]]] elaborated a whole theory on these cellular automata. Line 13: Line 13: According to cellular automata theory, emergent patterns offer a large panel of properties: striking examples are the rule 30 which gives an apparently random pattern and the rule 110 which has been proven to be Turing complete. With cellular automata, you cannot predict how the final pattern will look like even if you know the rule that governs its property. Thus the intricated computations of steps poses the problem of complexity. According to cellular automata theory, emergent patterns offer a large panel of properties: striking examples are the rule 30 which gives an apparently random pattern and the rule 110 which has been proven to be Turing complete. With cellular automata, you cannot predict how the final pattern will look like even if you know the rule that governs its property. Thus the intricated computations of steps poses the problem of complexity. + + + === XOR Logic Gate === + {{:Team:ETH Zurich/tpl/foot}} {{:Team:ETH Zurich/tpl/foot}}

## Revision as of 14:15, 12 September 2014

iGEM ETH Zurich 2014