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The CSA controls the various call segments that exist in the call The call connection that is depicted in a call segment represents both a logical connection and a physical connection; refer to Figure 65 CPH uses a number of CPH-speci c CAP operations: Split leg (SL) this CAP operation is used to split a leg off from call segment 1 and place it in a separate call segment SL may also be used to move a leg to call segment 1 when call segment 1 does not exist SL always involves the creation of a new call segment Move leg (ML) ML is used to move a leg from a separate call segment to call segment 1 The separate call segment is released after the execution of ML Disconnect leg (DL) DL is used to disconnect a leg from the call Initiate call attempt (ICA) ICA is used to create a new party in a call or to create a new call Some of the existing CAP operations are enhanced for CPH purposes, such as continue with argument, connect to resource, etc 6221 Creating an Additional Party in a Call CPH allows the CAMEL service to create additional call parties in the call New call parties are created in separate call segments, containing an O-BCSM instance for that new call party

pij (Ri )vj (R) (n 1)g(R)

pij (a)vj (R) ci (Ri )

pij (Ri )vj (R)

pij (a)vj (R) g(R) vi (R)

days Next day I saw him come in, I had his cherry Coke fizz waiting He said it was still fizzing and tipped me 50 cents [big money in those days]38

Speech connection (2 parties)

(i, a, R) suggest we should look for an action pij (a)vj (R)

(6210)

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is as small as possible The quantity in (6210) is called the policy-improvement quantity The above heuristic discussion suggests a main theorem that will be the basis for the algorithms to be discussed later A direct proof of this theorem can be given without using any of the heuristic assumptions made above Theorem 621 (improvement theorem) Let g and vi , i I , be given numbers Suppose that the stationary policy R has the property ci (R i ) g +

(6211)

.

Then the long-run average cost of policy R satis es gi (R) g, i I, (6212)

where the strict inequality sign holds in (6212) for i = r when state r is recurrent under policy R and the strict inequality sign holds in (6211) for i = r The result is also true when the inequality signs in (6211) and (6212) are reversed Proof We rst give an intuitive explanation of the theorem and next we give a formal proof Suppose that a control cost of ci (a) g is incurred each time the action a is chosen in state i, while a terminal cost of j is incurred when the control of the system is stopped and the system is left behind in state j Then (6211) states that controlling the system for one step according to rule R and stopping next is preferable to stopping directly when the initial state is i Since this property is true for each initial state, a repeated application of this property yields that controlling the system for m steps according to rule R and stopping after that is preferable to stopping directly Thus, for each initial state i I , Vm (i, R) mg +

pij (R) j i ,

.

m = 1, 2,

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