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Consider a random graph G(N, p) with In the limit N → ∞ the average degree (k) is given by 2/3 None of the above Therefore the random graph has not has a giant component in the limit N → ∞. P = e² In 2 3N

Consider a random graph G(N, p) with In the limit N → ∞ the average degree (k) is given by 2/3 None of the above Therefore the random graph has not has a giant component in the limit N → ∞. P = e² In 2 3N

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Consider a random graph G(N, p) with In the limit N → ∞ the average degree (k) is given by 2/3 None of the above Therefore the random graph has not has a giant component in the limit N → ∞. P = e² In 2 3N
Transcribed Image Text:Consider a random graph G(N, p) with In the limit N → ∞ the average degree (k) is given by 2/3 None of the above Therefore the random graph has not has a giant component in the limit N → ∞. P = e² In 2 3N
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