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Budget is 1/2 of what modified greedy requires to cause a full cascade in (G') across (p_{text {neg}}).
For example, contrasting the top and bottom panels of Fig. 17: to infect roughly 15 additional nodes, modified greedy requires 100 additional seeds!
Caution is warranted in making direct comparisons between Fig. 10 ((text{OAS}_{text {mg}})) and Fig. 11 ((text {OAS}_{text {tg}})): modified greedy requires a higher budget to cause a full cascade in (G) for most thresholds: 0.2, 0.6, 0.8.
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It's greedy, requiring airplanes and boats as well as new hotels.
Remarkably, the budget traditional greedy required to cause a full cascade in (G) is much smaller (only 47 seeds, compared with 163 seeds).
Finally, the greedy method requires designing 1 2 μ ( 2 L c - μ + 1 ) filters.
However, this particular greedy algorithm requires detailed knowledge about network topology, and knowledge about expected client locations on the topology.
The modified greedy strategy requires a large number of seeds (163) to cause a full cascade in (G).
However, we note that the greedy algorithm requires knowledge of the PSDs and, and the location of the interferer.
For DC, the greedy algorithm requires computation of the joint capacity of the cluster for each iteration.
The greedy approach requires similar time to run as PageRank, although optimizing our implementation may further reduce or surpass this gap.
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CEO of Professional Science Editing for Scientists @ prosciediting.com