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Figure 2 describes an excerpt of the AsmL implementation of the data structures common to the three proposed operational semantics. The structure UCMConstruct //StartPoint case SP_Construct in_hy as HyperEdge out_hy a s HyperEdge label as String preCondition a s BooleanExp Delay as Integer location as Component //R esponsibility case R_Construct in_hy as HyperEdge out_hy a s HyperEdge label as String Delay as Integer Duration as Integer location as Component //O R -Fork case OF_Construct in_hy a s HyperEdge Selec a s Set of OR_Selection label a s String Duration as Integer location as Component //A N D-Fork case AF_Construct in_hy as HyperEdge out_hy as Set of HyperEdge label as String Duration as Integer location as Component //S tub case Stub_Construct entry_hy as Set of HyperEdge exit_hy as Set of HyperEdge Selec_plugin as Set of Stub_Selection Binding_Relation as Set of Stub_Binding label as String // List of hyperedges enum HyperEdge e1 e2 h0 // null // List of components enum Component C1 Unbound // undefined // UCM transition relation structure UCMElement source a s UCMConstruct hyper as HyperEdge target a s UCMConstruct // Selection conditions of OR-Forks structure OR_Selection out_hy a s HyperEdge out_cond as BooleanExp // Stub binding relation structure Stub_Binding plugin a s Maps stub_hy as HyperEdge start_End as UCMConstruct // Plugin Selection structure Stub_Selection stub_plugin as Maps stub_cond as BooleanExp // UCM Map structure Maps label as String ele as Set of UCMElement ep as Set of EP_Construct Fig.

An agent may be running in normal mode or inactive once the agent has finished its computation. Typically, a running agent has to look at the delay associated with the target timed UCM construct(s) of its active edge(s) to determine which construct should be executed next. mode=inactive). AsmL Common Data Structures. The data structures, initially introduced in [6], are extended to cover time aspects. Figure 2 describes an excerpt of the AsmL implementation of the data structures common to the three proposed operational semantics.

FM 2009: Formal Methods. LNCS, vol. 5850, pp. 41–71. Springer, Heidelberg (2009) 33. : Digital Logic Testing and Simulation. Wiley Interscience, Hoboken (2003) 34. : Probability and Computing. Cambridge University Press, Cambridge (2005) 35. : Implementation of Symbolic Model Checking for Probabilistic System. PhD Thesis, University of Birmingham, UK (2001) 36. uk/~ dxp/prism 37. : Mathematical Techniques for Analyzing Concurrent and Probabilisitc Systems. CRM Monograph Series, vol. 23. American Mathematical Society (2004) 38.