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But in this configuration, the three close pairs are AB, BC, and… CD? No — we have only AB, BC, and DE — not CD. So trio A,B,C has AB and BC → two close pairs → valid.District: v=B has neighbors A and C, both connected by edges → \( inom{2}{2} = 1 \) path: A-B-C.So contributes 1.But is there another? Is the edge set symmetric?Alternatively, suppose edges are AB, AC, BD.Then vertex A: neighbors B,C → deg 2, neighbors B,C → both in edge set → pairs AB, AC in E → trio A,B,C: AB, AC, BC → AB, AC ∈ E → two → yes. And BC? not in E → so valid. So this trio has two close pairs.Count: v=A: \( inom{2}{2} = 1 \) path (B-A-C).Emma Stone Shocks Us All—This Hidden Gem Movie You Didn’t Know You Needed!You Won’t Believe Emma Stone’s Breakout Movie Secrets Revealed! Is It the Best Film of 2024?Emma Stone’s Latest Movie Stole the Spotlight—What Critics Are Calling Pure Genius!