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HOW HR MANAGERS USE TECHNOLOGY APPLICATIONS TO CONTROL COSTS Technology has become the mainstay of many HR cost-control initiatives and with good reason. Even the simplest and least expensive applications save valuable HR staff time, increase efficiency, and provide better services to HR s many clients. IOMA s HR department management and cost-control study revealed that the vast majority (88.5%) of HR managers in companies of all sizes and in all industry sectors now rely on HR automation (see Exhibit 2.2). Technology has made inroads into even small organizations: 86% of respondents with 350 or fewer employees report that they currently use HR automation in their departments. As expected, the technology sector has the deepest penetration among large employers (those with more than 1,500 employees), where 92.1% report its use.



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EJB & JSP: Java On The Edge, Unlimited Edition ISBN: 0764548026 by Lou Marco Your Guide to Cutting-Edge J2EE Programming Techniques.

This g means that the smallest value of d (T ) = x Ci g(d(x, T )) is obtained when each g block Ci contains a member ti of T for 1 i k and the actual value is d (T ) = k 2 2 i=1 (|Ci | 1)r = (|S| k)r Consider now a partition = {C1 , C1 , C2 , , Ck }, where C1 = C1 C1 , so < Choose r to be a positive number such that r < r and de ne the dissimilarity d on S such that d (x, y) = r if x = y and x y and d (x, y) = d(x, y) g otherwise Clearly, d is a -transformation of d.





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But the book is also written for those about two thousand colleagues who participated in the work and want to have a record of the events or to have a more comprehensive image, of what happened in the different branches of the very big network of groups. GSM is the system which started in Europe and was accepted by the world. It provides global mobile communication to:

The minimal value for d (T ) will be achieved when T consists of k + 1 points, one in each of the block of ; as a result, the value of the clustering function for d will be = , which shows that no clustering function obtained by this technique is consistent..

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17.3 LOGICAL NETWORK ABRIDGEMENT PROCEDURE The rst challenge to be met is to de ne a graph-theoretic framework for considering a hierarchy of localities in networks. When considering the connection diversity and thus resiliency in a network, it is important to quantify the number of distinct paths between any pair of end nodes. The loss of one path is insigni cant if numerous other paths exist. At the other extreme, if only a single path exists, loss of any of its component nodes or links results in the network becoming disconnected into two disjoint subnetworks. The simplest and most elementary form of diversity is when two disjoint paths connect two nodes; that is, these nodes belong to a ring, or cycle in graph-theoretic terminology (see Fig. 17.1). We shall refer to such a topological relation, as a simple neighborhood (elementary locality), and all nodes belonging to the same cycle are thus neighbors. Every cycle can be represented by an incidence vector of its constituent edges. Given an exhaustive enumerated list of all m edges in a graph, the incidence vector is an m-dimensional vector of binary elements, where a 1 denotes an edge belonging to the cycle and a 0 if it does not. These incidence vectors form an algebra relative to the binary addition operation. The binary addition (or symmetric difference) of two vectors (and thus their associated cycles) is the set of edges, which are in either cycle, but not in both [17]. This operation is the set-theoretic equivalent of the XOR operation

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