Given the unweighted directed graph bellow:
What are the values for incoming and outgoing degree's of node 4, and what is the average degree of the network?
- \(k_{4}^{in}\) = 1, \(k_{4}^{out}\) = 3, \( \left \langle k \right \rangle \) = \(\frac{6}{7}\);
- \(k_{4}^{in}\) = 1, \(k_{4}^{out}\) = 3, \( \left \langle k \right \rangle \) = \(\frac{7}{6}\);
- \(k_{4}^{in}\) = 3, \(k_{4}^{out}\) = 1, \( \left \langle k \right \rangle \) = \(\frac{6}{7}\);
- \(k_{4}^{in}\) = 3, \(k_{4}^{out}\) = 1, \( \left \langle k \right \rangle \) = \(\frac{7}{6}\);
- None of the above.
Original idea by: Fillipi Valadares
Interesting question, but I found it too easy.
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