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Table 27-2. Enqueue Types (Continued)

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[Solved] how I can read a QR code in Visual Basic or C # using a ...
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def sp_aug(G, H, s, t, f): # Shortest path (Bellman-Ford) D, P, F = {s:0}, {s:None}, {s:inf,t:0} # Dist, preds and flow def label(inc, cst): # Label + relax, really if inc <= 0: return False # No flow increase Skip it d = D.get(u,inf) + cst # New possible aug. distance if d >= D.get(v,inf): return False # No improvement Skip it D[v], P[v] = d, u # Update dist and pred F[v] = min(F[u], inc) # Update flow label return True # We changed things! for rnd in G: # n = len(G) rounds changed = False # No changes in round so far for u in G: # Every from-node for v in G[u]: # Every forward to-node changed |= label(G[u][v]-f[u,v], W[u,v]) for v in H[u]: # Every backward to-node changed |= label(f[v,u], -W[v,u]) if not changed: break # No change in round: Done else: # Not done before round n raise ValueError('negative cycle') # Negative cycle detected return P, F[t] # Preds and flow reaching t return ford_fulkerson(G, s, t, sp_aug) # Max-flow with Bellman-Ford

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Synchronizes accesses to an object Serializes accesses to temp segments Lock held on an index during a split to prevent other operations on it Lock held by a transaction to allow other transactions to wait for it Lock held on a particular row by a transaction to prevent other transactions from modifying it Allocating an ITL entry in order to begin a transaction Lock used by user applications5 Lock held to perform DDL on the undo segment

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As promised initially, I ll now sketch out a few applications of some of the techniques in this chapter I won t be giving you all the details or actual code you could try your hand at implementing the solutions if you d like some more experience with the material Baseball elimination The solution to this problem was first published by Benjamin L Schwartz in the 1966 If you re like me, you could forego the baseball context and imagine this being about a round robin tournament of jousting knights instead (as discussed in 4) Anyway, the idea is as follows: you have a partially completed tournament (baseball-related or otherwise), and you want to know if a certain team, say, The Mars Greenskins, can possibly win the tournament.

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The table s rows were generated by the following query: SQL> SELECT eq type, eq name, req description, req reason FROM v$enqueue statistics WHERE eq type IN ('CF', 'CI', 'DX', 'HV', 'HW', 'JQ', 'JS', 'SQ', 'SS', 'ST', 'TM', 'TS', 'TX', 'UL', 'US') ORDER BY eq type; If you encounter an enqueue that is neither documented nor listed in Table 27-2, then querying V$ENQUEUE STATISTICS will give you a first impression of what the enqueue is used for and why the application you are optimizing may have requested the enqueue. Many enqueue types are identical in Oracle9i and Oracle10g. So there is a good chance that you may find information that also applies to Oracle9i.

That is, if they can at most win W games in total (if they win every remaining game), is it possible to reach a situation where no other team has more than W wins It s not obvious how this problem can be solved by reduction to maximum flow, but let s have a go We ll build a network with integral flow, where each unit of flow represents one of the remaining games We create nodes x1, , xn to represent the other teams, as well as nodes pij to represent each pair of nodes xi and xj In addition, of course, we have the source s and the sink t Add an edge from s to every team node, and one from every pair node to t For a pair node pij, add edges from xi and xj with infinite capacity.

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