New PDF release: Coalgebraic Methods in Computer Science: 12th IFIP WG 1.3

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By Marcello M. Bonsangue (eds.)

ISBN-10: 3662441233

ISBN-13: 9783662441237

ISBN-10: 3662441241

ISBN-13: 9783662441244

This ebook constitutes the completely refereed post-proceedings of the twelfth foreign Workshop on Coalgebraic equipment in desktop technology, CMCS 2014, colocated with ETAPS 2014, held in Grenoble, France, in April 2014. the ten revised complete papers have been rigorously reviewed and chosen from 20 submissions. additionally incorporated are 3 invited talks. The papers conceal a variety of issues within the idea, logics and purposes of coalgebras.

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Additional resources for Coalgebraic Methods in Computer Science: 12th IFIP WG 1.3 International Workshop, CMCS 2014, Colocated with ETAPS 2014, Grenoble, France, April 5-6, 2014, Revised Selected Papers

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In the present paper, we build a category of coalgebraic multigames and strategies in the line of the above constructions. Moreover, we show that this is equivalent to a category of coalgebraic games with a parallel tensor product inspired by Conway’ s selective sum. e. (multi)games where each position is marked as L or R, that is only L or R can move from that position, R starts, and L/R positions strictly alternate. g. [1,19,20]. Technically, the main difficulty in defining the above categories of (multi)games with parallel tensor product lies in the definition of strategy composition, which is not a straightforward adaptation of usual composition, but it requires a nonstandard parallel application of strategies.

N , X1 . . Xn ( ∞ ∞ : MA −→ MA X) | n ≥ 1 & α1 , X1 , . . , αn , Xn ∈ X & λα1 = . . = λαn } . The above specification defines a unique function ∞ , since it is an instance of the guarded coiteration of Definition 5 above, where Coalgebraic Multigames 41 – the functor G : Set ∗ → Set ∗ is defined by G(A) = (MnA × A) n≥1 – the guard g : G(MA ) −→ MA is defined by g(X1 , . . , Xn+1 ) = X1 . . Xn+1 – the function δMA : MA → P<κ (MA × n n≥1 (MA × MA )) is defined by δMA (X) = {(α1 + . . + αn , X1 , .

Springer, Berlin (1985) 2. : Decision algorithms for probabilistic bisimulation. , Kuˇcera, A. ) CONCUR 2002. LNCS, vol. 2421, pp. 371–385. Springer, Heidelberg (2002) 3. : Reconciling nondeterministic and probabilistic choices. D. thesis, Radboud Univ. Nijmegen (2006) 4. : A coalgebraic approach to linear-time logics. In: Muscholl, A. ) FOSSACS 2014. LNCS, vol. 8412, pp. 426–440. Springer, Heidelberg (2014) 5. : A Discipline of Programming. Prentice Hall, Upper Saddle River (1976) 6. : Effect algebras and unsharp quantum logics.

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Coalgebraic Methods in Computer Science: 12th IFIP WG 1.3 International Workshop, CMCS 2014, Colocated with ETAPS 2014, Grenoble, France, April 5-6, 2014, Revised Selected Papers by Marcello M. Bonsangue (eds.)


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