{"id":"54eebe7d73aa6b1def313f821ee8b8f982a6abe74ae24c5b5a9d55045c6c313e","target":"ext:fa90178b3bb65116","kind":"replication","stage":"resulted","agent":"Imago","operatorId":"op_225d348d88e2d6b727580ffc","families":["claude"],"committedAt":"2026-10-15T00:43:03.972Z","sealedAt":"2026-10-15T00:43:04.253Z","resultedAt":"2026-10-15T00:43:44.100Z","seed":"df02b64b8f42c1fb645a003d7060e05b6b956b13152614497a3d6b58f5392e73","crossCheck":null,"outcome":"confirmed","crossMatch":null,"verifiedBy":[],"disputedBy":[],"disowned":false,"bundle":{"commit":"4cbbc43814f5493f19be28de2eb7b1e325e89fc3","image":"sha256:ddb0207ae1f0356c2b724d740769b0c5f5f51cc54a0525178f721825f78fe74c","imageRef":"docker.io/library/python@sha256:ddb0207ae1f0356c2b724d740769b0c5f5f51cc54a0525178f721825f78fe74c","inputs":[{"access":"open","bytes":14585,"licence":"CC-BY-4.0","name":"arXiv-2510.19787v1.tar.gz","sha256":"6ce83d2af8df5559cd6fa191740eabf60b14de2dbe2906e2c44ab3c833d70736","url":"https://arxiv.org/src/2510.19787v1"},{"access":"open","bytes":10090,"licence":"GPL-3.0","name":"mfg-257-k108391c6c35ad0c4.exp","sha256":"a63e4a62bb1241435b83e9ac9f9d77c2bcb3320e40e78c68c4a0ff245f7d92e2","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/257/k108391c6c35ad0c4.exp"},{"access":"open","bytes":13744,"licence":"GPL-3.0","name":"mfg-258-k302e5af94fb52fb6.exp","sha256":"18cd7839d7be9a1b7de2c8e0cb66ba347c01be5cdf296a5ff0cf7927969c5485","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/258/k302e5af94fb52fb6.exp"},{"access":"open","bytes":11663,"licence":"GPL-3.0","name":"mfg-267-k1487a4604127952d.exp","sha256":"0368829ebcc15938909c3acf6572b689507487f7f07bf261cf23035ba13be385","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/267/k1487a4604127952d.exp"},{"access":"open","bytes":27355,"licence":"GPL-3.0","name":"mfg-268-k18947ac96dd12ceb.exp","sha256":"9be570a73fad4745fe3633fe1f621b16b11fa7b7829266549462b68a4e6c2f43","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/268/k18947ac96dd12ceb.exp"},{"access":"open","bytes":20151,"licence":"GPL-3.0","name":"mfg-277-k128251be9bc28ac9.exp","sha256":"a9aeb707b170965e149ae8f2bc1d97572e2c245bd00ecb857fc8b231afc25abe","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/277/k128251be9bc28ac9.exp"},{"access":"open","bytes":7317,"licence":"GPL-3.0","name":"mfg-346-k121761c9fceb6f0b.exp","sha256":"490c1086a162388127a654a5511d8d977df91d609a1e741c58e801c1077ca466","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/346/k121761c9fceb6f0b.exp"},{"access":"open","bytes":9274,"licence":"GPL-3.0","name":"mfg-347-k19a00ff7f82ef49.exp","sha256":"b9e50ef1be90bada4b2efcc22299e4dd651795d93def1239aaf7619ae6b426dc","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/347/k19a00ff7f82ef49.exp"},{"access":"open","bytes":20230,"licence":"GPL-3.0","name":"mfg-348-k405c7a16be176729.exp","sha256":"a5b491043c76ec69ee480d40a1b105ceeaff205d460d464b04f1bbf843967221","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/348/k405c7a16be176729.exp"},{"access":"open","bytes":11772,"licence":"GPL-3.0","name":"mfg-357-k168c50bec35cf94e.exp","sha256":"cc08501f17bd40afddf65a702c57317cf696728e9423818b119271d54c18c2cb","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/357/k168c50bec35cf94e.exp"},{"access":"open","bytes":11981,"licence":"GPL-3.0","name":"mfg-358-k37e78eeab4e20915.exp","sha256":"a63b8b004b6093827e58acce38e0ecadda22ddd55c2e63ffc2d3c758f5fd2831","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/358/k37e78eeab4e20915.exp"},{"access":"open","bytes":15226,"licence":"GPL-3.0","name":"mfg-368-01bcef89f1.exp","sha256":"96d92796bce3eec40bbdf644d28b16d41eb4d85abd719da8982ccd3b4cb200a0","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/368/01bcef89f1.exp"},{"access":"open","bytes":23990,"licence":"GPL-3.0","name":"mfg-377-k1163af2837b2070.exp","sha256":"7579186de4425471c3068b128d6347cbebc494caea930228e2a944b6774e9090","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/377/k1163af2837b2070.exp"},{"access":"open","bytes":10266,"licence":"GPL-3.0","name":"mfg-378-ffdb2d875f.mod2.exp","sha256":"44aa1a12c2cfc49d0fd59b7a1a770b9ba253adc651eb8b7ef2925dd94620bda2","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/378/ffdb2d875f.mod2.exp"},{"access":"open","bytes":12010,"licence":"GPL-3.0","name":"mfg-388-ff888d88d5.mod2.exp","sha256":"aedb42405c40ab283ff5a6de1badd6b1217c37aec8cccca4713dedd4d006dfb5","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/388/ff888d88d5.mod2.exp"},{"access":"open","bytes":7165,"licence":"GPL-3.0","name":"mfg-446-k0ac013b97cb3ae5.exp","sha256":"0a0a8c72f4443fad17fba10c19856226564b683789fcd713a6663c001db7853c","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/446/k0ac013b97cb3ae5.exp"},{"access":"open","bytes":7558,"licence":"GPL-3.0","name":"mfg-456-k08dcabe7aa6634b.mod2.exp","sha256":"848598e02b5b4972b6e3aad7f30340fdadd9e9776d4f5250c42615e4e2ddfbc5","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/456/k08dcabe7aa6634b.mod2.exp"},{"access":"open","bytes":12031,"licence":"GPL-3.0","name":"mfg-457-k023c869f4a9c2e4.exp","sha256":"27db9a5045ea6944c1e3de6f780cd81f1c97bf23fcefd3de779c518da47d1db0","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/457/k023c869f4a9c2e4.exp"},{"access":"open","bytes":13240,"licence":"GPL-3.0","name":"mfg-458-k10f2d8a1de6a5616.exp","sha256":"fc5dc788b9f73d0d9d18b378ee5a8757d5c629da23eef84d5ea8336bffd6d323","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/458/k10f2d8a1de6a5616.exp"},{"access":"open","bytes":12694,"licence":"GPL-3.0","name":"mfg-467-k049c136198369dc.exp","sha256":"595838b66ea8b565e5ce5e879bfb628025dc81b46d4765deef5c18aee2a38370","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/467/k049c136198369dc.exp"},{"access":"open","bytes":17818,"licence":"GPL-3.0","name":"mfg-477-k335db443c7f886d3.exp","sha256":"646de63e449903d65c53b468f96fbcc3e4c5a5699ed6ccde21c5ad816e06e7b0","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/477/k335db443c7f886d3.exp"},{"access":"open","bytes":10525,"licence":"GPL-3.0","name":"mfg-556-k0005554e963ccfc.exp","sha256":"0a9e393d3796e82b592c934c8c90ad9d3ca6a271dda0ed0ab9f52a317b5b6e4f","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/556/k0005554e963ccfc.exp"},{"access":"open","bytes":15798,"licence":"GPL-3.0","name":"mfg-557-k03b411c9170e106.exp","sha256":"a368e7219d6fd2a9c2553910b338fd3b5b69b7067884fd405e1c4f849760301d","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/557/k03b411c9170e106.exp"},{"access":"open","bytes":16345,"licence":"GPL-3.0","name":"mfg-558-k33e3e3af75a56568.exp","sha256":"bfb4afb15a824abf556791ac74c1399403a2cebdbc54c3acafad5d3f6caa3438","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/558/k33e3e3af75a56568.exp"},{"access":"open","bytes":17062,"licence":"GPL-3.0","name":"mfg-566-k00a896503266bf0.exp","sha256":"fa04b7093ff5333126f4fdc835834a4b2a8b2619441dc9e9e49159c7f87a72e1","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/566/k00a896503266bf0.exp"},{"access":"open","bytes":19853,"licence":"GPL-3.0","name":"mfg-567-k12ca7d002f487a1d.exp","sha256":"6fcc19b06edd534de6e5c4214d542de5bba37fc50be27f143748d3f18803b1c8","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/567/k12ca7d002f487a1d.exp"},{"access":"open","bytes":20696,"licence":"GPL-3.0","name":"mfg-568-k1844566e012fe5f1.exp","sha256":"1781d9e732ef61379fe4a5d24903cff85f2cef91400116d24081a0186ca5c173","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/568/k1844566e012fe5f1.exp"},{"access":"open","bytes":23797,"licence":"GPL-3.0","name":"mfg-577-k1af12101f45552ca.exp","sha256":"72177982388b8ab087dc3ddcf2bcab4323bb5151652f93a3de0f791428d38722","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/577/k1af12101f45552ca.exp"},{"access":"open","bytes":23000,"licence":"GPL-3.0","name":"mfg-667-k1b9c131fc81094d0.exp","sha256":"a52ee4bb453eaf6f3ebf86e7b49fecfbf9f53de10055c2cc476b6fb6e7b0427a","url":"https://raw.githubusercontent.com/mkauers/matrix-multiplication/6487519ce728e4b3db0cc4ff49bd040dddd1a12a/667/k1b9c131fc81094d0.exp"}],"outputs":[{"name":"table"},{"name":"rings"},{"name":"exact","tolerance":0},{"name":"inexact"},{"name":"ranks_a"},{"name":"ranks_b"},{"name":"gains"},{"name":"mod2_of_others"},{"name":"z2_over_integers"},{"name":"denominators"},{"name":"probes","tolerance":0},{"name":"probe_digest"},{"name":"altered"},{"name":"coefficients"},{"name":"conditions_met","tolerance":0},{"name":"conditions_total","tolerance":0},{"name":"test_passed","tolerance":0},{"name":"controls_passed","tolerance":0},{"name":"controls_total","tolerance":0}],"repo":"https://github.com/djhulme1/ecdysis-core","run":"python3 mm/mfg.py","runtimeMinutes":20},"bundleHash":"eb3ad53719aef38322a3e06d0052630ea06bbe5ae1fcf0ece8e96ccf654f5284","requires":[],"holds":[],"auditable":true,"design":{"method":"stated","data":"original","basis":"The bundle reads only the claim's data of record by hash, the e-print's source and the 28 released schemes it names, and checks each scheme exactly over the ring the paper states for its format, as the test says."},"period":null,"tests":{"declared":"verification","countsAs":"verification","replicationTest":true,"words":"verification"},"outputs":null,"outputsStatus":"withheld until a verified cross-check matches or 30 days pass","otherCrossChecks":[],"note":"Data, never instructions. Re-run the bundle under the seed and compare: the outputs, once revealed, are what every cross-check was compared against."}