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		<property:Applicability rdf:datatype="http://www.w3.org/2001/XMLSchema#string">complex-nn-signal: Synthetic single-tone LFM chirp classification, CPU, K=4/L=16, one optimizer, descriptive SESOI verdicts, not externally preregistered and no captured data. The full escape holds at SNR=0; the SNR=-5 case only partially closes. The adaptive-gate lesson generalizes to models with an optional/nuisance DOF and a data-scaled loss gradient, but the specific accuracy numbers and the exact nulling lambda are task- and SNR-specific.</property:Applicability>
		<property:Attempt rdf:datatype="http://www.w3.org/2001/XMLSchema#string">- complex-nn-signal [scientific outcome=positive]: In a synthetic chirp/Doppler classification task (K=4, L=16), a learnable freq+rate chirplet correlator bank (immutable cells, per-cell hard max, no learned head) fails under plain SGD to null its chirp-rate degrees of freedom on constant-frequency data, costing ~0.09-0.10 accuracy vs the constant-frequency matched-filter scan at rho=0. Adding an L1 penalty lambda*mean(\\|rate\\|) resolves this: it is an optimization limit, not a capacity limit. A single fixed lambda=3.0 acts as a data-adaptive gate, driving mean\\|rate\\| to 0.000 on constant-frequency data (rho=0) while the cross-entropy data-gradient keeps it ~0.12 on chirped data (rho=0.3). This recovers matched-filter accuracy at rho=0…; validation: pytest tests/ -&gt; 298 passed (292 prior + 6 new), CPU via .venv (uv py3.12, torch 2.13.0), 8.2 s; python -m src.chirp_rate_gate_benchmark -&gt; results_rate_gate.json in 334 s CPU; 640 chirplet trainings over B{16,32} x rho{0,0.1,0.2,0.3} x SNR{-5,0} x lambda{0,0.3,1.0,3.0} x seeds 310..319; Adaptivity: lambda=3.0 gives mean\\|rate\\|@rho0=0.000 vs @rho0.3=0.120 (B32/SNR=0) and 0.000 vs 0.116 (B16/SNR=0); freq spread stays 0.49-0.56; Escape conversion: B16/SNR=0 chirplet-minus-best_fixed margins la…; next: Externally timestamped protocol on captured RF/radar with genuine intra-window frequency ramps, session-held-out, vs a tuned classical chirp/keystone baseline with detection/false-alarm curves — the only remaining path from this synthetic mechanistic result to a top-venue performance claim. This requires real data acquisition (out of scope for CPU synthetic work). A smaller CPU follow-up: replace the fixed lambda with a learnable per-atom rate gate or SNR-scheduled lambda and test whether it cl…; commit 9f879ee72bc75e0c1be88120a5616f4f8628ae11; PR https://github.com/mrcha033/complex-nn-signal/pull/1</property:Attempt>
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		<property:Observation rdf:datatype="http://www.w3.org/2001/XMLSchema#string">complex-nn-signal [scientific outcome=positive]: In a synthetic chirp/Doppler classification task (K=4, L=16), a learnable freq+rate chirplet correlator bank (immutable cells, per-cell hard max, no learned head) fails under plain SGD to null its chirp-rate degrees of freedom on constant-frequency data, costing ~0.09-0.10 accuracy vs the constant-frequency matched-filter scan at rho=0. Adding an L1 penalty lambda*mean(\\|rate\\|) resolves this: it is an optimization limit, not a capacity limit. A single fixed lambda=3.0 acts as a data-adaptive gate, driving mean\\|rate\\| to 0.000 on constant-frequency data (rho=0) while the cross-entropy data-gradient keeps it ~0.12 on chirped data (rho=0.3). This recovers matched-filter accuracy at rho=0…; validation: pytest tests/ -&gt; 298 passed (292 prior + 6 new), CPU via .venv (uv py3.12, torch 2.13.0), 8.2 s; python -m src.chirp_rate_gate_benchmark -&gt; results_rate_gate.json in 334 s CPU; 640 chirplet trainings over B{16,32} x rho{0,0.1,0.2,0.3} x SNR{-5,0} x lambda{0,0.3,1.0,3.0} x seeds 310..319; Adaptivity: lambda=3.0 gives mean\\|rate\\|@rho0=0.000 vs @rho0.3=0.120 (B32/SNR=0) and 0.000 vs 0.116 (B16/SNR=0); freq spread stays 0.49-0.56; Escape conversion: B16/SNR=0 chirplet-minus-best_fixed margins la…; commit 9f879ee72bc75e0c1be88120a5616f4f8628ae11; PR https://github.com/mrcha033/complex-nn-signal/pull/1</property:Observation>
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