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such a net can be informally explained as follows In a Petri net, a process plays with tokens, ring a transition and updating the current marking In a recursive net, there is a dynamic tree of processes corresponding to a fatherhood relation; every process plays its own token game A step of a recursive net is then an execution step of any process If the process res an elementary transition, it updates its current marking using the ordinary ring rule If the process res an abstract transition, it consumes the tokens of preconditions of the transition and generates a new son, which starts its token play with the start marking of the transition If the process has reached a terminal marking, it can terminate, killing all its descendants and producing in the marking of its father the tokens of postconditions of the transition whose ring has triggered its creation.



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ployee needs to acquire the skills to work effectively. Skills should be taught and mastered now, and not before. Caring: Using examples and success stories. Caring is difficult to teach. But through stories and examples, employees can visualize what the company is seeking. Through real-life examples, companies can and should bring to life their intentions regarding employee caring. Role playing. Since every customer interaction has multiple dimensions, and one is never the same as another, role playing is important to build employees confidence that they are capable of dealing with the situation. Role playing will also provide insights into the customer s mind set and concerns. Commercial knowledge. In addition to the financial factors mentioned above, any additional financial knowledge can improve employees overall understanding of the state of the business. Their ability to utilize the knowledge to deliver the right experience to each customer will also be sharpened.

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If it is the root process, we obtain an empty tree We formalize this behavior in the following de nitions DEFINITION 419 (Recursive net) A recursive net is de ned by a tuple R = P, T, P re, P ost, , where: P is a nite set of places, T is a nite set of transitions A transition of T is either elementary or abstract The subsets of elementary and abstract transitions are respectively denoted by Tel and Tab P re and P ost are backward and forward incidence matrices de ned in NP T is a function which associates with every abstract transition an ordinary marking (ie an item of NP ) called the start marking of t is an effective semi-linear set of terminal markings.

32-bit or 64-bit Windows Vista ships in two data-path versions: 32-bit (x86) and 64-bit (x64). The numbers in parentheses refer to the CPU chip architecture. The x86 chip goes all the way back to 1978 when the original processor chips ran some of the earliest PCs. Subsequent chips up to the Pentium used similar architectures and were designated 80386, 80486, and so on thus, the x86. (The Pentium was initially dubbed the 80586.) The x64 simply means 64 bits. The 32- or 64-bits refers to the size of data chunks, or words, a computer can handle without splitting them into smaller chunks. Thus, all other factors being equal, a 64-bit machine may be faster than a 32-bit one, but not

F=E{r}.

An effective representation of a semi-linear set is a representation which can (by an algorithm) be transformed as that of de nition 414 For instance, a linear (in)equation over markings is an effective representation DEFINITION 420 (Extended marking) An extended marking tr of a recursive net R is a labeled tree tr = V, M, E, A where: V is the set of vertices, M is a function V NP E V V is the set of arcs and A is a function E Tab A marked recursive net (R, tr0 ) is a recursive equipped with an initial extended marking Let v be a vertex of an extended marking, pred(v) denotes its father in the tree (de ned if v is not the root) and Succ(v) the set of direct and indirect successors (including v).

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