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Assesses neural activity in C. elegans, indicating distinct patterns in kurtosis and variance scaling.
This paper presents the first noetic instantiation of the Triadic Kernel {E=4/5, C=7/10, F=3/5} against the Randi et al. (2023) C. elegans whole-brain single-neuron optogenetic calcium imaging dataset (Dandiset 001075; Leifer Lab, Princeton University). From the Hardlock constants of Essays I and XIII Terminal of Gradient Cybernetics, five empirical consequences are derived and tested against 12,806 neurons across 105 wild-type C. elegans worms (strain AML462) in three Drive regimes. H1: per-neuron kurtosis of the trial chronon sequence Δz(n,w,s) follows the G3-class platykurtic pattern confirmed by JT (J=29,444,051, Z=9.4123, p<10⁻⁸). The median ordering is strictly monotone: Alpine(1.2503)<Flat(1.3956)<CoLocated(1.8018). Mean kurtosis: Alpine(3.0437), Flat(3.0123), CoLocated(4.1064). The Alpine-Flat mean difference (0.031 units) is small relative to Alpine-CoLocated separation (1.066 units, 34×); the JT uses the full rank distribution and is the sole declared inferential test (see Note on kurtosis direction, Section IV). Alpine NON-GAUSSIAN p=0.000. H2: super-white variance scaling on neuron Drive axis (α=−0.634, Z=12.11, p<10⁻⁶, n=12,806, n_scales=10). H3: snap fraction at r=√(14/9)=1.2472 [H]: Alpine 17.47%>Flat 16.00%>CoLocated 15.47%>null 17.08% — zero free parameters. H4: DC likelihood ratio [Λ=0.2984 [H], Δ=0.7016 [H], r=1.2472 [H]]: Alpine 19.3%>Flat 7.34%>CoLocated 4.71% — full order confirmed, zero free parameters. H5: resp_arr global pool frac_unique=0.9952 (230,048/231,167) — continuous. All constants are exact rational functions of {E,C,F,δ}. Zero free parameters exist at any stage. The Triadic Kernel is not falsified.
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Eugene Pretorius (2026) studied this question.
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