The framework suffers from significant internal consistency issues that span multiple specialists' concerns. The core mechanism relies on a scale-dependent order parameter δ(S) governing a quantum-to-classical transition, but the mapping between scale S and redshift z is never defined, making claims about 'early-time coherence phase (z > 6000)' logically unsupported. The δ(S) definition contains internal contradictions - it's described as having both single-K and dual-K formulations without clarification of their relationship. More critically, the functional form δ(S) = 0.5 + 0.5×f(S) can exceed 1 for certain parameter choices, leading to G_eff < 0 (repulsive gravity) with no safeguards specified. The baseline δ ≈ 0.5 for large S implies G_eff ≈ 0.5 G_N even in the purported 'classical regime,' contradicting the narrative of classical recovery.

While basic dimensional consistency is maintained, fundamental mathematical elements remain undefined or problematic. The piecewise δ(S) function is continuous at S* by construction, but the critical S(z) mapping that connects the scale-dependent formalism to cosmological evolution is entirely absent. This renders the modified Friedmann equation H²(z) = (8πG_eff(S(z))/3)ρ_total(z) mathematically incomplete. Key derivations are missing: how δ(S) emerges from QHEF theory, the modified perturbation equations needed for structure formation, and consistency conditions ensuring the modified background respects energy-momentum conservation. The parameter space lacks bounds to prevent G_eff ≤ 0, and all numerical results are placeholders, preventing verification of the claimed mathematical chain from model to conclusions.

Despite theoretical gaps, the framework excels in falsifiability. It makes specific, quantitative predictions for S₈ and H₀, provides testable transition scales S* that future observations can verify, and systematically confronts multiple independent datasets (CMB, BAO, weak lensing, black hole shadows). The two-stage model makes distinct predictions differing from both ΛCDM and simpler modifications. The authors test multiple variants (Models A, B1, B2) and compute Bayesian evidence ratios to determine which is preferred. The proposed scale-dependent modifications create observationally distinguishable signatures in structure formation at different scales.

The paper follows standard cosmological conventions with logical structure, making it accessible to domain experts. However, clarity suffers from incomplete derivations and extensive placeholder content throughout. The physical interpretation of key concepts like 'Quantum Harmonic Effective Field theory' and the order parameter δ(S) lack intuitive explanation before mathematical formalism. Technical terminology is used without adequate introduction, and the connection between mathematical formalism and underlying physical mechanisms needs strengthening. While the methodological approach is clear, the theoretical foundations require better exposition.

The approach demonstrates strong novelty by proposing a quantum-to-classical transition mechanism at cosmic scales with concrete mathematical framework. The two-stage order parameter δ(S) with different power laws for early and late times represents an original contribution. Connecting quantum coherence effects to cosmological tensions through scale-dependent gravity modifications is innovative and not commonly explored. While quantum modifications to gravity exist in literature, this specific two-stage framework with observationally constrained transition timing appears genuinely new, offering a fresh perspective on resolving cosmological tensions through quantum field theory.

The submission is fundamentally incomplete, essentially a scaffold with extensive [AUTO_INSERT_*] placeholders throughout. Critical theoretical components are missing: QHEF theory definitions, S(z) mapping, modified perturbation equations, and parameter bounds. All numerical results, figures, tables, and Bayesian evidence values are placeholders. The observational analysis methodology is described but lacks likelihood specifications, convergence diagnostics, and actual constraints. References are entirely absent. Key sections (2.2, 2.3) promise derivations but provide none. Without these essential components, the work cannot be evaluated for scientific merit despite showing potential in its conceptual framework.

Evidence strength cannot be assessed as all empirical results are placeholders. While the methodology appears sound (Bayesian analysis, multiple datasets, model comparison), no actual parameter constraints, uncertainties, evidence ratios, or convergence diagnostics are provided. Likelihood construction is unspecified, preventing evaluation of whether claimed 'excellent agreement' with observations is supported. The framework for evidence evaluation exists but remains unpopulated, making it impossible to verify tension resolution claims or model preferences.