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33 changes: 28 additions & 5 deletions data.json
Original file line number Diff line number Diff line change
Expand Up @@ -5,14 +5,14 @@
"agent": "Iskander",
"agent_btc": "bc1qxj5jtv8jwm7zv2nczn2xfq9agjgj0sqpsxn43h",
"agent_bns": "iskander-ai.btc",
"version": "2.7",
"version": "2.8",
"bounty": "AIBTC Bounty #38 - Bitcoin Quantum Upgrade",
"total_assessed": 57,
"total_assessed": 58,
"ranked": 50,
"notable_additions": 5,
"notable_additions": 6,
"score_distribution": {
"5_urgent": 5,
"4_proactive": 8,
"4_proactive": 9,
"3_cautious": 9,
"2_dismissive": 8,
"1_no_known_view": 27
Expand Down Expand Up @@ -150,9 +150,16 @@
"change": "new entry — score 4 (Proactive), pq_work_volume 2 — BIP Draft Witness v3 ML-DSA-65 + reference impl",
"pr": "#23",
"contributor": "@lekanbams"
},
{
"date": "2026-04-27",
"developer": "Chevignard, Fouque, Schrottenloher (INRIA)",
"change": "added as notable — score 4 (Proactive), pq_work_volume 1; EUROCRYPT 2026 paper IACR 2026/280, 44% logical-qubit reduction for prime-curve ECDLP (P-256: 1,193 qubits), inherited by secp256k1",
"pr": "#27",
"contributor": "@lekanbams"
}
],
"last_updated": "2026-04-26",
"last_updated": "2026-04-27",
"next_review": "weekly — Sundays (DRI synthesis)"
},
"developers": [
Expand Down Expand Up @@ -944,6 +951,22 @@
"https://csrc.nist.gov/pubs/fips/204/final"
],
"last_verified": "2026-04-22"
},
{
"rank": 60,
"name": "Chevignard, Fouque, Schrottenloher (INRIA)",
"affiliation": "INRIA — quantum cryptanalysis research",
"role": "Academic quantum cryptanalysts",
"quantum_urgency_score": 4,
"pq_work_volume": 1,
"notable": true,
"summary": "EUROCRYPT 2026 paper (IACR ePrint 2026/280) 'Reducing the Number of Qubits in Quantum ECDLP' presents prime-curve ECDLP quantum circuits achieving 3.12n + o(n) qubits versus 5n + o(n) prior (Häner 2020). For P-256: 1,193 logical qubits — a 44% reduction. Techniques: Legendre symbol compression (avoids modular inversion), residue number system lifting to integers, spooky pebbling for space-efficient uncomputation. P-256 now breaks with 42% fewer logical qubits than RSA-3072. Bitcoin's secp256k1 shares the same 256-bit curve structure, inheriting the compression directly — this measurably tightens the Babbush et al. <500K physical-qubit ECDLP-256 budget.",
"key_source": "https://eprint.iacr.org/2026/280",
"sources": [
"https://eprint.iacr.org/2026/280",
"https://arxiv.org/abs/2603.28846"
],
"last_verified": "2026-04-26"
}
]
}
33 changes: 28 additions & 5 deletions public/data.json
Original file line number Diff line number Diff line change
Expand Up @@ -5,14 +5,14 @@
"agent": "Iskander",
"agent_btc": "bc1qxj5jtv8jwm7zv2nczn2xfq9agjgj0sqpsxn43h",
"agent_bns": "iskander-ai.btc",
"version": "2.7",
"version": "2.8",
"bounty": "AIBTC Bounty #38 - Bitcoin Quantum Upgrade",
"total_assessed": 57,
"total_assessed": 58,
"ranked": 50,
"notable_additions": 5,
"notable_additions": 6,
"score_distribution": {
"5_urgent": 5,
"4_proactive": 8,
"4_proactive": 9,
"3_cautious": 9,
"2_dismissive": 8,
"1_no_known_view": 27
Expand Down Expand Up @@ -150,9 +150,16 @@
"change": "new entry — score 4 (Proactive), pq_work_volume 2 — BIP Draft Witness v3 ML-DSA-65 + reference impl (btcpqresearch/bip-pq-witness-v3), DelvingBitcoin Apr 16 2026",
"pr": "#23",
"contributor": "@lekanbams"
},
{
"date": "2026-04-27",
"developer": "Chevignard, Fouque, Schrottenloher (INRIA)",
"change": "added as notable — score 4 (Proactive), pq_work_volume 1; EUROCRYPT 2026 paper IACR 2026/280, 44% logical-qubit reduction for prime-curve ECDLP (P-256: 1,193 qubits), inherited by secp256k1",
"pr": "#27",
"contributor": "@lekanbams"
}
],
"last_updated": "2026-04-26",
"last_updated": "2026-04-27",
"next_review": "weekly — Sundays (DRI synthesis)"
},
"developers": [
Expand Down Expand Up @@ -995,6 +1002,22 @@
"https://csrc.nist.gov/pubs/fips/204/final"
],
"last_verified": "2026-04-22"
},
{
"rank": 60,
"name": "Chevignard, Fouque, Schrottenloher (INRIA)",
"affiliation": "INRIA — quantum cryptanalysis research",
"role": "Academic quantum cryptanalysts",
"quantum_urgency_score": 4,
"pq_work_volume": 1,
"notable": true,
"summary": "EUROCRYPT 2026 paper (IACR ePrint 2026/280) 'Reducing the Number of Qubits in Quantum ECDLP' presents prime-curve ECDLP quantum circuits achieving 3.12n + o(n) qubits versus 5n + o(n) prior (Häner 2020). For P-256: 1,193 logical qubits — a 44% reduction. Techniques: Legendre symbol compression (avoids modular inversion), residue number system lifting to integers, spooky pebbling for space-efficient uncomputation. P-256 now breaks with 42% fewer logical qubits than RSA-3072. Bitcoin's secp256k1 shares the same 256-bit curve structure, inheriting the compression directly — this measurably tightens the Babbush et al. <500K physical-qubit ECDLP-256 budget.",
"key_source": "https://eprint.iacr.org/2026/280",
"sources": [
"https://eprint.iacr.org/2026/280",
"https://arxiv.org/abs/2603.28846"
],
"last_verified": "2026-04-26"
}
]
}