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Notice that, in this case, the incumbent receives c A plus his pro t for providing a unit of AB That is, he receives both the cost of providing element A and the opportunity cost he incurs through being unable to offer a unit of AB because he has given up a unit of A In ECPR, this opportunity cost is de ned for equivalent services: a long-distance customer of the incumbent will become a long-distance customer of the new entrant For example, if c A D $0:50 and c B D $0:40 and p AB D $1:20 (ie there is a pro t of $0:30), then p A D $0:80 Notice that this equals the sum of c A and the pro t of the incumbent.

We build one successor per possible transition ring. Here is the approximation since we consider that the transition is red after a deterministic time that is computed by: 1 s. (1 Fk (s))Fk {ds} k = Pr tk red 0 k =k The random variable has been substituted by its mean. The new distribution of a transition which is still rable is: Fk (t + k ) Fk ( k ) Fk (t) = 1 Fk ( k ) The other distributions are the initial distributions. If the reachability graph and the intermediate distributions are nite then the probabilistic state graph is nite. Suf cient conditions of the Petri net exist for this property. If the graph is in nite, a stopping mechanism for cutting branches is introduced which takes into account branching probabilities to eliminate vertices supposed to be reached with a weak probability. This graph is now viewed as a regenerative process speci ed by the branching probabilities and sojourn times. The solution is performed as indicated in section 9.2.5.1. Unfortunately it is dif cult to establish criteria which ensure a good approximation. For instance, numerous uniform distributions diminish the accuracy of the approximation. Furthermore, some reachable states can be missed by the construction, even without the stopping mechanism.

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Why is this so important to understand Because knowing how the data in your reports gets there is important to understanding what you re analyzing as well as for troubleshooting potential problems.

The main motivation for the ECPR is that a new entrant can only survive in the market if he is ef cient in producing B, ie if he produces B at a cost c0B that is no more than c B Otherwise, he will have to price AB as p A C c0B D p AB c B C c0B > p AB , and be uncompetitive against the existing price Thus ECPR deters inef cient entrants However, this may be the only good thing that can be said of EPCR Against it can be said the following: 1 It reduces the pro t of ef cient entrants by including the private opportunity cost of the incumbent in the rental price of A If the incumbent is inef cient, then this amounts to a tax on the entrants Let us see this in detail.

where,[I] is the input current vector, [Z] is the impedance matrix, and [Z0 ] is the characteristic impedance matrix (diagonal) or the internal impedance matrix of the source and [V + ] is the incident voltage vector. Substituting (4.72) in (4.71) we obtain E array = E a Z0 + ZFL P Z + Z0

Assume that the new entrant is ef cient with c0B < c B Then by undercutting the incumbent s prices by he makes a pro t of c B c0B instead of p AB c A c0B , if he were just paying for the actual cost of A The difference of these two terms is the private opportunity cost of the incumbent p AB c A c B , and has a form of a tax paid by the new entrant to the incumbent 2 It guarantees the incumbent s pro t margin through inclusion of his private opportunity cost Even when the incumbent is inef cient, he is guaranteed the same income Repeating the previous argument, an ef cient entrant posts a price p AB and gets all the market AB For each unit of service he pays the incumbent p AB c B ..

(2.3)

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