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P0/P1 Consolidation: updated canonical formulas, test assertions, and generated physical plots/reports to 100% completeness
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Lines changed: 180675 additions & 199402 deletions

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‎agent_out/reports/bound_energy.txt‎

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E_bound=5.974419644760417875984776719304208912E-16
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f_thr=901653545693357604.42934289177487939997133896929841589437443550156196278724878878621591411917062182023533209952508577048493819522873599519618729059184500182208303363646097227026792042037164366574054457 Hz
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lambda=3.3249185280967785186671459606021200884228391918132440568069436865448902415820676436940925894268308481998848894269007623165075313810641323231543134855826262282543282567767447862605669503849310419973091E-10 m
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E_bound=5.974419644760417875984776719304208912E-16
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f_thr=901653545693357604.42934289177487939997133896929841589437443550156196278724878878621591411917062182023533209952508577048493819522873599519618729059184500182208303363646097227026792042037164366574054457 Hz
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lambda=3.3249185280967785186671459606021200884228391918132440568069436865448902415820676436940925894268308481998848894269007623165075313810641323231543134855826262282543282567767447862605669503849310419973091E-10 m

‎agent_out/reports/ssz_sources_latex.txt‎

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\frac{G M^{2} \left(- G^{4} M^{4} eps_{3}^{2} - 3 G^{3} M^{3} c^{2} eps_{3} r + 2 G^{2} M^{2} c^{4} eps_{3} r^{2} - 2 G^{2} M^{2} c^{4} r^{2} - G M c^{6} eps_{3} r^{3} + 2 G M c^{6} r^{3} - c^{8} r^{4}\right)}{4 \pi c^{8} r^{8}}
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- \frac{G M^{2} c^{4} \left(G M eps_{3} + c^{2} r\right)}{4 \pi r^{2} \left(G^{3} M^{3} eps_{3} + 2 G^{2} M^{2} c^{2} r - 2 G M c^{4} r^{2} + c^{6} r^{3}\right)}
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\frac{G M^{2} \left(3 G M eps_{3} + 2 c^{2} r\right)}{8 \pi c^{2} r^{3}}
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\frac{G M^{2} \left(- G^{4} M^{4} eps_{3}^{2} - 3 G^{3} M^{3} c^{2} eps_{3} r + 2 G^{2} M^{2} c^{4} eps_{3} r^{2} - 2 G^{2} M^{2} c^{4} r^{2} - G M c^{6} eps_{3} r^{3} + 2 G M c^{6} r^{3} - c^{8} r^{4}\right)}{4 \pi c^{8} r^{8}}
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- \frac{G M^{2} c^{4} \left(G M eps_{3} + c^{2} r\right)}{4 \pi r^{2} \left(G^{3} M^{3} eps_{3} + 2 G^{2} M^{2} c^{2} r - 2 G M c^{4} r^{2} + c^{6} r^{3}\right)}
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\frac{G M^{2} \left(3 G M eps_{3} + 2 c^{2} r\right)}{8 \pi c^{2} r^{3}}

‎agent_out_geodesic/MANIFEST.json‎

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{
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"generated_at": "2025-12-07T05:18:36",
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"seed": 137,
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"prec": 200
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{
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"generated_at": "2026-07-01T01:59:16",
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"seed": 137,
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"prec": 200
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}

‎agent_out_geodesic/reports/redshift_medians.json‎

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{
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"seg": 0.2247678154158178,
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"gr": 0.22240487139158893,
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"sr": 0.0017842367021202454,
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"grsr": 0.2247678154158178
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}
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{
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"seg": 0.2247678154158178,
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"gr": 0.22240487139158893,
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"sr": 0.0017842367021202454,
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"grsr": 0.2247678154158178
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}

‎agent_out_geodesic/reports/redshift_paired_stats.json‎

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{
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"N_pairs": 143,
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"N_Seg_better": 0,
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"share_Seg_better": 0.0,
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"binom_two_sided_p": 1.7936620343357754e-43
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}
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{
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"N_pairs": 143,
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"N_Seg_better": 0,
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"share_Seg_better": 0.0,
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"binom_two_sided_p": 1.7936620343357754e-43
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}

‎agent_out_hint/MANIFEST.json‎

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{
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"generated_at": "2025-12-07T05:18:37",
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"seed": 137,
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"prec": 200
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{
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"generated_at": "2026-07-01T01:59:17",
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"seed": 137,
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"prec": 200
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}

‎agent_out_hint/reports/redshift_medians.json‎

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{
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"seg": 0.006562256760071383,
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"gr": 0.22240487139158893,
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"sr": 0.0017842367021202454,
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"grsr": 0.2247678154158178
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}
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{
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"seg": 0.006562256760071383,
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"gr": 0.22240487139158893,
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"sr": 0.0017842367021202454,
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"grsr": 0.2247678154158178
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}

‎agent_out_hint/reports/redshift_paired_stats.json‎

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{
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"N_pairs": 143,
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"N_Seg_better": 57,
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"share_Seg_better": 0.3986013986013986,
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"binom_two_sided_p": 0.015370514949913497
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}
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{
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"N_pairs": 143,
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"N_Seg_better": 57,
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"share_Seg_better": 0.3986013986013986,
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"binom_two_sided_p": 0.015370514949913497
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}

‎agent_out_hybrid/MANIFEST.json‎

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{
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"generated_at": "2025-12-07T05:18:35",
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"seed": 137,
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"prec": 200
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{
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"generated_at": "2026-07-01T01:59:16",
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"seed": 137,
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"prec": 200
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}

‎agent_out_hybrid/reports/redshift_medians.json‎

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{
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"seg": 0.019880334192422966,
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"gr": 0.22240487139158893,
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"sr": 0.0017842367021202454,
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"grsr": 0.2247678154158178
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}
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{
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"seg": 0.019880334192422966,
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"gr": 0.22240487139158893,
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"sr": 0.0017842367021202454,
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"grsr": 0.2247678154158178
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}

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