By Matthew Cook, Turlough Neary

This quantity constitutes the completely refereed complaints of the twenty second IFIP WG 1.5International Workshop on mobile Automata and Discrete ComplexSystems, AUTOMATA 2016, held in Zurich, Switzerland, in June 2016.
This quantity comprises three invited talks in full-paper size and 12 regularpapers, which have been rigorously reviewed and chosen from a complete of 23submissions. The papers characteristic learn on all primary features of mobile automata and similar discrete advanced platforms and take care of the subsequent subject matters: dynamical, topological, ergodic and algebraic points; algorithmic and complexity concerns; emergent houses; formal language processing; symbolic dynamics; versions of parallelism and disbursed platforms; timing schemes; phenomenological descriptions; medical modeling; and functional applications.

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Additional info for Cellular Automata and Discrete Complex Systems: 22nd IFIP WG 1.5 International Workshop, AUTOMATA 2016, Zurich, Switzerland, June 15-17, 2016, Proceedings

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The fleas clearly didn’t “understand” his commands, but he somehow managed to anticipate the kind of things they’d more likely do. He knew them, he cared about them, he “understood” them. He would build his show on the flea-y things the fleas would naturally do. I’m sure he could have made a working computer out of jumping fleas, with the fleas still “thinking” that they were doing their natural flea-y things (and that’s indeed the only things they could be doing) instead of being part of a computer.

12 (2)-2 separately, because the angle of the thin tile in Fig. 12 (4) is the same. The next step, only the case, Fig. 12 (5)-3, is possible and there are two options Fig. 12 (6) after the extension. L1 appears again in Fig. 12 (6)-1. The final extension in Fig. 12 (7) shows the only legal extension and the opposite side of L1 appears. Then we consider the opposite side of L1. Figure 13 is the possible extensions to the opposite direction from a pair L1. In Fig. 13-1, it appears the opposite side of L1 again and Fig.

For any two Ammann bars Xi and Yi which angle is π/5, if Xˆi /Yˆi > cos(π/5) then ∂Di forms a decagon. 40 S. Akiyama and K. Imai Fig. 6. Amman bars and their indices. Because Xˆi = X0 , Xi ± ε and X0 , Xi is the i-th addition of L or S, the value Xˆi /Yˆi converges to 1 as i grows. So there exists a constant k, for any i(> k), Xˆi /Yˆi > cos(π/5). We call Di (where i satisfies that each Di forms a decagon) as a sequence of uniaxial Ammann bar decagons (Fig. 7). Proposition 2. Decagon Di converges to the shape of regular decagon as i goes to infinity.

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