In the Non-linear preferential attachment, the preferential attachment probability becomes \( \Pi(k) \sim k^{\alpha} \). For a starting network with 1 node, approximately how many nodes we have to add on the network for it to achieve \( k_{max} = 100 \), considering the cases where \( \alpha \) is 0.5, 1, and 1.5, respectively?
- 22026 nodes; 10000 nodes; 100 nodes, respectively
- 1024 nodes; 1000 nodes; 100 nodes respectively
- 22026 nodes; 10000 nodes; 200 nodes, respectively
- 1024 nodes; 1000 nodes; 200 nodes, respectively
- None of the above.
Original idea by: Pedro Henrique Di Francia Rosso
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