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An inscription can either be a constant value (Fig. 6 a) or a variable of the colourset that is associated to the place the arc is connected to (Fig. 6 b). In case of complex coloursets an inscription can also contain a set of variables. The word colourset defined in Fig. 4 a for example consists of two parts, a control and an address part. A token of the colourset word can be either mapped to a single variable of word or to a set (var1, var2) with var1 having the colourset control and var2 being of the colourset address.
The coverability graph contains similar arcs' labels as the reachability one (with the same pairs (t,b)), therefore, it is also possible to check the liveness properties. Possibilities of analysis of timing properties using coverability graphs are limited insignificantly so some states are not presented directly. To find the minimal and maximal times of the transition from one state to another we use the same algorithms as for reachability graphs. For more details see (Szpyrka 2006a). 4. Practical modelling with RTCP-nets For the effective modelling RTCP-nets enable to distribute parts of the net across multiple subnets called pages.
2003). Modelling a railway signalling system using SDL, Proceedings of FORMS 2003 Symposium on Formal Methods for Railway Operation and Control Systems, pp. ; Fantechi, A. & Gnesi, S. (2004). The role of formal methods in developing a distributed railway interlocking system, Proceedings of the 5th Symposium on Formal Methods for Automation and Safety in Railway and Automotive Systems (FORMS/FORMAT 2004), pp. 220-230, ISBN 3-9803363-8-7, Braunschweig, Germany, December 2004, Technical University of Braunschweig Barnes, J.