By Oscar H. Ibarra, Lila Kari, Steffen Kopecki
This booklet constitutes the refereed lawsuits of the thirteenth overseas convention on Unconventional Computation and average Computation, UCNC 2014, held in London, ON, Canada, in July 2014. The 31 revised complete papers have been rigorously reviewed and chosen from seventy nine submissions. The papers hide a variety of subject matters together with between others molecular, quantum, optical and chaos computing in addition to neural computation, evolutionary computation, swarm intelligence and computational neuroscience.
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Extra resources for Unconventional Computation and Natural Computation: 13th International Conference, UCNC 2014, London, ON, Canada, July 14-18, 2014, Proceedings
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MIT Press (2004) 7. : The perceptron: A probabilistic model for information storage and organisation in the brain. Psychological Review 65, 368–408 (1958) 8. : Neural network computation with DNA strand displacement cascades. Nature 475(7356), 368–372 (2011) 9. : Online learning in a chemical perceptron. Artificial Life 19(2), 195–219 (2013) 10. : Training an asymmetric signal perceptron through reinforcement in an artificial chemistry. Journal of the Royal Society Interface 11(93) (2014) 11. : Delay line as a chemical reaction network (under review).
9 (1, qi aj w) =⇒ (1, pi aj w) (2, pi aj w) =⇒ (2, pi aj w) (1, pi aj w). 6 (1, qˆi−1 a ˆ1,j w) =⇒ (1, q¯i−1 a ¯1,j w) (2, q¯i−1 a ¯1,j w) =⇒ (2, qˆi−2 a ˆ2,j w). 7 : aj → a ¯0,j , but the resulting strings q¯s up w, ¯ are not able to enter ¯0,s w2 (where w = w1 as w2 , a ¯0,s ∈ A) qˆs up w, and qˆs up w1 a another node. , for h = i − 1, . . 6 (2, q¯h a ¯i−h,j w) =⇒ (2, qˆh−1 a ˆi−h+1,j w). 7 : q¯1 → ε might be applied, but then the obtained string εˆ ai,j w is lost. 10 (1, uk w) =⇒ (1, uk w) (2, uk w) =⇒ (2, qk w) (1, qk w).
Complete hybrid networks of evolutionary processors with 5 nodes are computationally complete. Proof. As the circular Post machines of type 5 (CPM5) in normal form are computationally complete (see Theorem 1), the result directly follows from our main result, Theorem 2. The following two results are immediate consequences of Corollary 1, as any recursively enumerable language L can be viewed as partial recursive relation L × {λ} (acceptance) and {λ} × L (generation), see Remark 2. Corollary 2. Any recursively enumerable language L can be accepted by a complete AHNEP of size 5.