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One can solve the shortest-path problem by the following analog device: Given a weighted undirected graph, build a physical model of it in which each edge is a string of length equal to the edge s weight, and each node is a knot at which the appropriate endpoints of strings are tied together Then to nd the shortest path from s to t, just pull s away from t until the gadget is taut It is intuitively clear that this nds the shortest path from s to t

The downtime with this method is dependent on how fast the files can be transferred to the Database Machine, the time to run the RMAN CONVERT command, and the time to execute the transport script

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There is nothing remarkable or surprising about all this until we notice the following: the shortest-path problem is a minimization problem, right Then why are we pulling s away from t, an act whose purpose is, obviously, maximization Answer: By pulling s away from t we solve the dual of the shortest-path problem! This dual has a very simple form (Exercise 728), with one variable x u for each node u: |xu xv | wuv for all edges {u, v} In words, the dual problem is to stretch s and t as far apart as possible, subject to the constraint that the endpoints of any edge {u, v} are separated by a distance of at most w uv max xS xT

Logical migration methods will extract the data out of the source database and load it into the destination database, using utilities that interface through the SQL layer Logical methods are more flexible than the physical methods, but generally require longer downtimes to perform the migration The main benefit of using logical methods is that they allow you to implement the Database Machine best practices during the migration process If you implement the best practices after the migration, as the case will be when you use physical methods, the data needs to be reorganized using a process that could require another system outage The key characteristics of logical methods are

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We can represent various con ict situations in life by matrix games For example, the schoolyard rock-paper-scissors game is speci ed by the payoff matrix illustrated here There are two players, called Row and Column, and they each pick a move from {r, p, s} They then look up the matrix entry corresponding to their moves, and Column pays Row this amount It is Row s gain and Column s loss Column r p s G = r 0 1 1 p 1 0 1 s 1 1 0

Logical methods enable migration of subsets of data and also allow you to implement the database best practices during the migration process Logical methods will allow you to perform a database upgrade during the migration process Logical migrations generally incur longer downtimes, with the exception of the GoldenGate and the Data Guard logical standby methods

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