
We demonstrate that the energy scaling limits observed in dense neuromorphic architectures arise from a single combinatorial mechanism: the pairwise tracking of correlations within bounded-memory neurons. Using a custom simulation engine calibrated against published Intel Loihi 2 performance data, we show that Informational Residue scales as R = αC² , where C is the relational complexity of the network. A negative-control experiment — capping the interaction window W — suppresses the quadratic exponent toward linearity (p ≈ 1.07 at W = 5), establishing pairwise correlation counting as the causal driver. These results locate the “Efficiency Cliff” in the Closure Postulate: bounded memory forces periodic reset operations whose cost grows superlinearly, linking datacenter thermal loads to the thermodynamic cost of collapsed informational trajectories. ** Full companion PYTHON code and pre-computed results are included as supplementary material. **
residue cooling hypothesis, neuromorphic computing, Intel Loihi 2, scaling laws, informational residue, efficiency cliff, closure postulate, spiking neural networks, therma
residue cooling hypothesis, neuromorphic computing, Intel Loihi 2, scaling laws, informational residue, efficiency cliff, closure postulate, spiking neural networks, therma
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