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to recognize, because the definition of certain notions has changed since the publication of that paper (Surprisingly enough, [Lauritzen 1996] only contains a specialized proof for the probabilistic case) Here we present our own proof (which is similar to the one in [Verma and Pearl 1990]) From the observations made in the paragraph following the definition of the Markov properties for directed graphs (Definition 4119 on page 109), namely that the set of parents of a node obviously d-separates it from all its other non-descendants, we know that the global Markov property implies the local Therefore, for the first part of the theorem, we only have to show that the local Markov property implies the global So let X, Y, and Z be three disjoint subsets of attributes, such that X and Y are d-separated by Z in the graph G.

Handbook of Psychology in Legal Contexts, Second Edition Edited by D. Carson and R. Bull. C 2003 John Wiley & Sons, Ltd.

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We have to show that X Y | Z fol lows from the local conditional independence statements A nondescs(A) parents(A) | parents(A) that can be derived from the local Markov property of the graph G The proof consists of two phases In the first phase the graph is simplified by removing nodes that do not have a bearing on the conditional independence statement to be derived In the second phase the remaining attributes of the graph are added step by step to a set of three conditional independence statements After all nodes have been added, the desired conditional independence statement can be derived from one of these statements by applying the decomposition axiom In the first phase a sequence of graphs G0 = G, G1 , , Gk is formed.

The behaviour of Option 01 and Option 02 is illustrated in Figure 6.4. Note that nonHSDPA power is time-variant due to (i) the fast power control of DCHs, (ii) new incoming real time DCH calls in the cell, (iii) termination of DCH calls, and (iv) bit rate modi cations of packet calls on the DCH. Using Option 02, the total available carrier transmission power can be better utilized, since the Node B can quickly adjust HSDPA transmission power based on short-term measurements of the current power used by all non-HSDPA channels. Option 02 is therefore considered to be more attractive than Option 01. This is especially true in coverage-limited scenarios where an increase in total carrier transmission power maps directly to increased cell capacity. However, in capacity-limited scenarios there is no cell capacity gain from further increasing Node B transmit power for all cells in the network. Regardless of whether Option 01 or Option 02 is used for HSDPA power allocation, the RNC is still in control of overall power sharing between HSDPA and other channels. If the RNC allows a power increase in the non-HSDPA channels by, for instance, increasing PtxTarget, then less power will become available for HSDPA transmission. The state-of-the-art solution does therefore call for a dynamic algorithm at the RNC that can adjust power sharing between HSDPA and non-HSDPA channels based on the quality of service (QoS) attributes for ongoing calls on these two channel types. Cell

Each graph Gi+1 is constructed from Gi by removing an arbitrary childless node not in X Y Z (and, of course, all edges leading to it) The process stops when no more nodes can be removed In the following we show by induction on the graph sequence that all local conditional independence statements derivable from the resulting graph Gk are implied by those derivable from the original graph G Clearly, all such statements derivable from G0 are implied by those derivable from G, because the two graphs are identical (induction anchor) So suppose that all local conditional independence statements derivable from Gi are implied by those derivable from G (induction hypothesis) Let B be the node that is removed from Gi to construct Gi+1 and let A be an arbitrary node of Gi+1 .

Note first that B cannot be a parent of A in Gi , since then B would not be childless in Gi , contradicting the construction If B is a descendant of A in Gi , then the local conditional independence statement A nondescs(A) parents(A) | parents(A) is identical in Gi and in Gi+1 and thus must be implied by the statements derivable from G due to the induction hypothesis If B is a non-descendant of A in Gi (but not a parent, see above), then A nondescsGi (A) parentsGi (A) | parentsGi (A) A (nondescsGi+1 (A) parentsGi+1 (A)) {B} | parentsGi+1 (A).

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