
We decompose the policy distortion factor Φ into myopic (topology-dependent) and retry (stochastic) branches via the scale-response ln(Φ) = β·E[H]. The myopic branch follows β_myopic = δ₀·E[H]·(1−exp(−p/p₀)) with δ₀ = 0.311, p₀ = 0.042 (R² = 0.68 on 105k configurations, 8 targets). The retry branch contributes only noise (R² = 0.006). The story is one dominant analytic branch plus a weak empirical correction. Validated on both synthetic orbital and real CRAWDAD social traces.
DTN, myopic routing, routing efficiency, decomposition, retry mechanism, sparse law, delay-tolerant networking, scale response, distortion factor
DTN, myopic routing, routing efficiency, decomposition, retry mechanism, sparse law, delay-tolerant networking, scale response, distortion factor
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