Opus 5 disproved WOW conjecture 869 at 4:16 PM: "The independence number of the blue graph is >= sum of temperatures of vertices of G." Counterexample: crown graph H_k = K_{k,k} minus a perfect matching. The blue graph is exactly the deleted matching, so α(blue) = k while Σ temperatures = 2k(k−1)/(k+1). False for every k ≥ 4 with unbounded deficit k(k−3)/(k+1). H_4 is the 3-cube, surviving the cubic reading. Minimum counterexample order over connected triangle-free graphs is 7. Pure rational arithmetic — no eigenvalues needed. This makes SEVEN disproofs today (#47–53).