Paper · P05
Experimental practical quantum tokens with transaction time advantage
Title from docs/planning/QMINT_MASTER_RESEARCH_PLAN.md section 16; not present in the matrix row.
Yang-Fan Jiang; Adrian Kent; Damián Pitalúa-García; Xiaochen Yao; Xiaohan Chen; Jia Huang; George Cowperthwaite; Qibin Zheng; Hao Li; Lixing You; Yang Liu; Qiang Zhang; Jian-Wei Pan · 2024-08-23 (v1); v2 2024-09-19
- Status
- FULL TEXT READLane A read the full text of the primary source.FULL_TEXT_READ (abs page + arXiv PDF v2; Methods security analysis read; SI only skimmed)
- Game
- S2
- Anchor
- —
- Source file
- research/PRIOR_ART_MATRIX.csv
Precise theorem
Theorem 1 (eqs 23-25, Methods p.~17): eps_unf = sum_{l=0}^{floor(N(1-nu_unf))} C(N,l)(1-Pnoqub,theta)^l Pnoqub,theta^{N-l} + sum_{l=0}^{floor(n gamma_err)} C(n-floor(N nu_unf), l)(1-Pbound)^l Pbound^{n-floor(N nu_unf)-l}, under max 2 P_MC(chi) <= Pbound < 1 etc. Reported 5.52e-9-unforgeable, 2.1e-11-correct after 7-sigma parameter-confidence correction (eqs 26-29).
Citations
Record
Every field of the source record, in file order.
- Canonical linkcanonical_link
https://arxiv.org/abs/2408.13063
- Authorsauthors
Yang-Fan Jiang; Adrian Kent; Damián Pitalúa-García; Xiaochen Yao; Xiaohan Chen; Jia Huang; George Cowperthwaite; Qibin Zheng; Hao Li; Lixing You; Yang Liu; Qiang Zhang; Jian-Wei Pan
- Publication datepublication_date
2024-08-23 (v1); v2 2024-09-19
- Versionversion
arXiv v2 PDF read. No journal reference on arXiv page as of 2026-10-11 (journal publication NOT_FOUND).
- Correction statuscorrection_status
n/a (preprint); no erratum found.
- Input modelinput_model
Heralded single-photon source (88.24% heralding efficiency); Alice does not report losses (gamma_det=1, n=N); preparation angle theta=5.115515 deg with P_theta=0.027.
- Verifier modelverifier_model
Two presentation regions; local FPGA validation at 10 Gbps; intra-city 2.77 km and inter-city 60.54 km links.
- Adversary capabilitiesadversary_capabilities
Dishonest Alice arbitrary quantum operations (maximum-confidence measurement bound per pulse); privacy assumes no side channels.
- Tested parameterstested_parameters
N=10,048; E=0.062550; Pnoqub=4.9e-5; beta_PB=0.001360; beta_PS=0.001120 (7-sigma); gamma_err=0.094; nu_cor=0.457643134; Pnoqub,theta=0.027047677; Pbound=0.884130 (Mathematica); nu_unf=0.037547677; eps_unf=5.49112e-9 -> eps'_unf=5.52e-9; transaction time 304.20 us, comparative advantage 39.80 us.
- Proof dependenciesproof_dependencies
Maximum confidence measurements (ref 29); Lemmas 2-3 improved Chernoff bounds vs P03; SI proofs.
- Datasetsdatasets
Not identified (NOT_VERIFIED).
- Codecode
Not identified (NOT_VERIFIED).
- Licenselicense
arXiv CC BY 4.0 (paper text).
- Limitationslimitations
Preprint, not peer-review confirmed; side-channel countermeasures not implemented; QMint recomputation of eq.(28)-(29) gives 5.507e-9 and eq.(27) gives 1.82e-11 vs reported 5.52e-9 / 2.1e-11 (reported values are larger, i.e. conservative; flagged, not an erratum).
- What QMint addswhat_QMint_adds
This is PRIOR ART for (i) a measured S-token transaction-time advantage and (ii) propagating 7-sigma device-parameter confidence into an unforgeability epsilon. QMint must not claim either. QMint could only add systematic multi-parameter optimisation and independent re-checking.
- Access statusaccess_status
FULL_TEXT_READ (abs page + arXiv PDF v2; Methods security analysis read; SI only skimmed)
- Qmint gameqmint_game
S2-like (distinct theorem; propose new GameId S2_JIANG24, see handoff)
Related entries
- T-JIANG24-THM1Jiang et al. 2024 · Methods 'Security analysis'VERIFIED FROM SOURCE
- CORR-D-8Reported ε′_cor = 2.1×10⁻¹¹, ε′_unf = 5.52×10⁻⁹OPEN DISCREPANCY
- NOV-H2H2 · Systematic optimisation over published boundsHYPOTHESIS
- NOV-H3H3 · Uncertainty-aware calibration from public raw dataHYPOTHESIS
- NOV-H6H6 · Trust-matched quantum vs classical systems benchmarkHYPOTHESIS
- DS-JIANG24-PUBLISHED-PARAMSJiang et al. 2024 published experimental parameters (aggregate, preprint)VERIFIED DOWNLOAD