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REVIEW 2 major objections 4 minor 48 references

Using only the material already inside a general-purpose detector, BESIII measures the spin polarization of final-state protons and finds it consistent with expectation.

Reviewed by Pith at T0; open to challenge. T0 means a machine referee read the full paper against a public rubric. the ladder, T0–T4 →

T0 review · deepseek-v4-flash

2026-08-01 11:16 UTC pith:VO7LCZG2

load-bearing objection A clean, honest proof-of-principle that a general-purpose spectrometer can measure final-state nucleon polarization, but the abstract's 'proves' outruns the 27%-precision single measurement. the 2 major comments →

arxiv 2607.19927 v1 pith:VO7LCZG2 submitted 2026-07-22 hep-ex

Proof of principle for nucleon polarization measurement at BESIII

BESIII Collaboration: M. Ablikim , M. N. Achasov , P. Adlarson , X. C. Ai , C. S. Akondi , R. Aliberti , A. Amoroso , Q. An
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Y. H. An Y. Bai O. Bakina Y. Ban H.-R. Bao X. L. Bao V. Batozskaya K. Begzsuren N. Berger M. Berlowski M. B. Bertani D. Bettoni F. Bianchi E. Bianco A. Bortone I. Boyko R. A. Briere A. Brueggemann H. Cai M. H. Cai X. Cai A. Calcaterra G. F. Cao N. Cao S. A. Cetin X. Y. Chai J. F. Chang T. T. Chang G. R. Che Y. Z. Che C. H. Chen Chao Chen G. Chen H. S. Chen H. Y. Chen M. L. Chen S. J. Chen S. M. Chen T. Chen W. Chen X. R. Chen X. T. Chen X. Y. Chen Y. B. Chen Y. Q. Chen Z. K. Chen J. Cheng L. N. Cheng S. K. Choi X. Chu G. Cibinetto F. Cossio J. Cottee-Meldrum H. L. Dai J. P. Dai X. C. Dai A. Dbeyssi R. E. de Boer D. Dedovich C. Q. Deng Z. Y. Deng A. Denig I. Denisenko M. Destefanis F. De Mori X. X. Ding Y. Ding Y. X. Ding Yi. Ding J. Dong L. Y. Dong M. Y. Dong X. Dong M. C. Du S. X. Du Shaoxu Du X. L. Du Y. Q. Du Y. Y. Duan Z. H. Duan P. Egorov G. F. Fan J. J. Fan Y. H. Fan J. Fang Jin Fang S. S. Fang W. X. Fang Y. Q. Fang L. Fava F. Feldbauer G. Felici C. Q. Feng J. H. Feng L. Feng Q. X. Feng Y. T. Feng M. Fritsch C. D. Fu J. L. Fu Y. W. Fu H. Gao Y. Gao Y. N. Gao Y. Y. Gao Yunong Gao Z. Gao S. Garbolino I. Garzia L. Ge P. T. Ge Z. W. Ge C. Geng E. M. Gersabeck A. Gilman K. Goetzen J. Gollub J. B. Gong J. D. Gong L. Gong W. X. Gong B. Gou W. Gradl S. Gramigna M. Greco M. D. Gu M. H. Gu C. Y. Guan A. Q. Guo H. Guo J. N. Guo L. B. Guo M. J. Guo R. P. Guo X. Guo Y. P. Guo Z. Guo A. Guskov J. Gutierrez J. Y. Han T. T. Han X. Han F. Hanisch K. D. Hao X. Q. Hao F. A. Harris C. Z. He K. K. He K. L. He F. H. Heinsius C. H. Heinz Y. K. Heng C. Herold P. C. Hong G. Y. Hou X. T. Hou Y. R. Hou Z. L. Hou H. M. Hu J. F. Hu Q. P. Hu S. L. Hu T. Hu Y. Hu Y. X. Hu Z. M. Hu G. S. Huang K. X. Huang L. Q. Huang P. Huang X. T. Huang Y. P. Huang Y. S. Huang T. Hussain N. H\"usken N. in der Wiesche J. Jackson Q. Ji Q. P. Ji W. Ji X. B. Ji X. L. Ji Y. Y. Ji L. K. Jia X. Q. Jia D. Jiang H. B. Jiang P. C. Jiang S. J. Jiang X. S. Jiang Y. Jiang J. B. Jiao J. K. Jiao Z. Jiao L. C. L. Jin S. Jin Y. Jin M. Q. Jing X. M. Jing T. Johansson S. Kabana X. L. Kang X. S. Kang B. C. Ke V. Khachatryan A. Khoukaz O. B. Kolcu B. Kopf L. Kr\"oger L. Kr\"ummel Y. Y. Kuang M. Kuessner X. Kui N. Kumar A. Kupsc W. K\"uhn Q. Lan W. N. Lan T. T. Lei M. Lellmann T. Lenz C. Li C. H. Li C. K. Li Chunkai Li Cong Li D. M. Li F. Li G. Li H. B. Li H. J. Li H. L. Li H. N. Li H. P. Li Hui Li J. S. Li J. W. Li K. Li K. L. Li L. J. Li Lei Li M. H. Li M. R. Li M. T. Li P. L. Li P. R. Li Q. M. Li Q. X. Li R. Li S. Li S. X. Li S. Y. Li Shanshan Li T. Li T. Y. Li W. D. Li W. G. Li X. Li X. H. Li X. K. Li X. L. Li X. Y. Li X. Z. Li Y. Li Y. G. Li Y. P. Li Z. H. Li Z. J. Li Z. L. Li Z. X. Li Z. Y. Li C. Liang H. Liang Y. F. Liang Y. T. Liang G. R. Liao L. B. Liao M. H. Liao Y. P. Liao J. Libby A. Limphirat C. C. Lin C. X. Lin D. X. Lin T. Lin B. J. Liu B. X. Liu C. Liu C. X. Liu F. Liu F. H. Liu Feng Liu G. M. Liu H. Liu H. B. Liu H. M. Liu Huihui Liu J. B. Liu J. J. Liu K. Liu K. Y. Liu Ke Liu Kun Liu L. Liu L. C. Liu Lu Liu M. H. Liu P. L. Liu Q. Liu S. B. Liu T. Liu W. M. Liu W. T. Liu X. Liu X. K. Liu X. L. Liu X. P. Liu X. Y. Liu Y. Liu Y. B. Liu Yi Liu Z. A. Liu Z. D. Liu Z. L. Liu Z. Q. Liu Z. Y. Liu X. C. Lou H. J. Lu J. G. Lu X. L. Lu Y. Lu Y. H. Lu Y. P. Lu Z. H. Lu C. L. Luo J. R. Luo J. S. Luo M. X. Luo T. Luo X. L. Luo Z. Y. Lv Xiaorong Lyu X. R. Lyu Y. F. Lyu Y. H. Lyu F. C. Ma H. L. Ma Heng Ma J. L. Ma L. L. Ma L. R. Ma Q. M. Ma R. Q. Ma R. Y. Ma T. Ma X. T. Ma X. Y. Ma Y. M. Ma F. E. Maas I. MacKay M. Maggiora S. Malde Q. A. Malik H. X. Mao Y. J. Mao Z. P. Mao S. Marcello A. Marshall F. M. Melendi Y. H. Meng Z. X. Meng G. Mezzadri H. Miao T. J. Min R. E. Mitchell X. H. Mo B. Moses N. Yu. Muchnoi J. Muskalla Y. Nefedov F. Nerling H. Neuwirth Z. Ning S. Nisar Q. L. Niu W. D. Niu Y. Niu C. Normand S. L. Olsen Q. Ouyang S. Pacetti X. Pan Y. Pan A. Pathak Y. P. Pei M. Pelizaeus G. L. Peng H. P. Peng X. J. Peng Y. Y. Peng K. Peters K. Petridis J. L. Ping R. G. Ping S. Plura V. Prasad L. P\"opping F. Z. Qi H. R. Qi M. Qi S. Qian W. B. Qian C. F. Qiao J. H. Qiao J. J. Qin J. L. Qin L. Q. Qin L. Y. Qin P. B. Qin X. P. Qin X. S. Qin Z. H. Qin J. F. Qiu Z. H. Qu J. Rademacker C. F. Redmer A. Rivetti M. Rolo G. Rong S. S. Rong F. Rosini Ch. Rosner M. Q. Ruan N. Salone A. Sarantsev Y. Schelhaas M. Schernau K. Schoenning M. Scodeggio W. Shan X. Y. Shan Z. J. Shang J. F. Shangguan L. G. Shao M. Shao C. P. Shen H. F. Shen W. H. Shen X. Y. Shen B. A. Shi Ch. Y. Shi H. Shi J. L. Shi J. Y. Shi M. H. Shi S. Y. Shi X. Shi H. L. Song J. J. Song M. H. Song T. Z. Song W. M. Song Y. X. Song Zirong Song S. Sosio S. Spataro S. Stansilaus F. Stieler M. Stolte S. S Su G. B. Sun G. X. Sun H. Sun H. K. Sun J. F. Sun K. Sun L. Sun R. Sun S. S. Sun T. Sun W. Y. Sun Y. C. Sun Y. H. Sun Y. J. Sun Y. Z. Sun Z. Q. Sun Z. T. Sun H. Tabaharizato C. J. Tang G. Y. Tang J. Tang J. J. Tang L. F. Tang Y. A. Tang L. Y. Tao M. Tat J. X. Teng J. Y. Tian W. H. Tian Y. Tian Z. F. Tian I. Uman E. van der Smagt B. Wang Bin Wang Bo Wang B. Q. Wang C. Wang Chao Wang Cong Wang D. Y. Wang H. J. Wang H. R. Wang J. Wang J. J. Wang J. P. Wang K. Wang L. L. Wang L. W. Wang M. Wang Mi Wang N. Y. Wang S. Wang Shun Wang T. Wang T. J. Wang W. Wang W. P. Wang X. F. Wang X. L. Wang X. N. Wang Xin Wang Y. Wang Y. D. Wang Y. F. Wang Y. H. Wang Y. J. Wang Y. L. Wang Y. N. Wang Yanning Wang Yaqian Wang Yi Wang Yuan Wang Z. Wang Z. L. Wang Z. Q. Wang Z. Y. Wang Zhi Wang Ziyi Wang D. Wei D. H. Wei D. J. Wei H. R. Wei F. Weidner S. P. Wen U. Wiedner G. Wilkinson M. Wolke J. F. Wu L. H. Wu L. J. Wu Lianjie Wu S. G. Wu S. M. Wu X. W. Wu Z. Wu H. L. Xia L. Xia B. H. Xiang D. Xiao G. Y. Xiao H. Xiao Y. L. Xiao Z. J. Xiao C. Xie K. J. Xie Y. Xie Y. G. Xie Y. H. Xie Z. P. Xie T. Y. Xing D. B. Xiong C. J. Xu G. F. Xu H. Y. Xu M. Xu Q. J. Xu Q. N. Xu T. D. Xu X. P. Xu Y. Xu Y. C. Xu Z. S. Xu F. Yan L. Yan W. B. Yan W. C. Yan W. H. Yan W. P. Yan X. Q. Yan Y. Y. Yan H. J. Yang H. L. Yang H. X. Yang J. H. Yang R. J. Yang X. Y. Yang Y. Yang Y. H. Yang Y. M. Yang Y. Q. Yang Y. Z. Yang Youhua Yang Z. Y. Yang Z. P. Yao M. Ye M. H. Ye Z. J. Ye Junhao Yin Z. Y. You B. X. Yu C. X. Yu G. Yu J. S. Yu L. W. Yu T. Yu X. D. Yu Y. C. Yu Yongchao Yu C. Z. Yuan H. Yuan J. Yuan Jie Yuan L. Yuan M. K. Yuan S. H. Yuan Y. Yuan C. X. Yue Ying Yue A. A. Zafar F. R. Zeng S. H. Zeng X. Zeng Y. J. Zeng Yujie Zeng Y. C. Zhai Y. H. Zhan B. L. Zhang B. X. Zhang D. H. Zhang G. Y. Zhang Gengyuan Zhang H. Zhang H. C. Zhang H. H. Zhang H. Q. Zhang H. R. Zhang H. Y. Zhang Han Zhang J. Zhang J. J. Zhang J. L. Zhang J. Q. Zhang J. S. Zhang J. W. Zhang J. X. Zhang J. Y. Zhang J. Z. Zhang Jianyu Zhang Jin Zhang Jiyuan Zhang L. M. Zhang Lei Zhang N. Zhang P. Zhang Q. Zhang Q. Y. Zhang Q. Z. Zhang R. Y. Zhang S. H. Zhang S. N. Zhang Shulei Zhang X. M. Zhang X. Y. Zhang Y. Zhang Y. T. Zhang Y. H. Zhang Y. P. Zhang Yu Zhang Z. D. Zhang Z. H. Zhang Z. L. Zhang Z. X. Zhang Z. Y. Zhang Zh. Zh. Zhang Zhilong Zhang Ziyang Zhang Ziyu Zhang G. Zhao J.-P. Zhao J. Y. Zhao J. Z. Zhao L. Zhao Lei Zhao M. G. Zhao R. P. Zhao S. J. Zhao Y. B. Zhao Y. L. Zhao Y. P. Zhao Y. X. Zhao Z. G. Zhao A. Zhemchugov B. Zheng B. M. Zheng J. P. Zheng W. J. Zheng W. Q. Zheng X. R. Zheng Y. H. Zheng B. Zhong C. Zhong H. Zhou J. Q. Zhou S. Zhou X. Zhou X. K. Zhou X. R. Zhou X. Y. Zhou Y. X. Zhou Y. Z. Zhou A. N. Zhu J. Zhu K. Zhu K. J. Zhu K. S. Zhu L. X. Zhu Lin Zhu S. H. Zhu T. J. Zhu W. D. Zhu W. J. Zhu W. Z. Zhu Y. C. Zhu Z. A. Zhu X. Y. Zhuang M. Zhuge J. H. Zou
This is my paper
classification hep-ex PACS 13.88.+e25.40.Cm29.40.Gx
keywords proton polarizationspin polarimeterBESIIIhyperon decaypp elastic scatteringanalyzing powerazimuthal asymmetrygeneral-purpose spectrometer
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved

The pith

A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.

This paper shows that a standard large-acceptance particle detector can act as a proton polarimeter without any dedicated hardware: the material already present in the detector serves as the scattering target. Using 10.09 billion J/psi decays at BESIII, the collaboration selects polarized protons and antiprotons from hyperon decays (Λ, Σ0, Σ+), lets them scatter elastically on the hydrogen in the beam-pipe coolant and the drift-chamber inner wall, and measures the azimuthal asymmetry of the scattered tracks. The resulting _scat = 0.243 ± 0.059 ± 0.039 agrees with the expected 0.22 ± 0.01. The authors conclude that general-purpose spectrometers can provide spin-polarization information in addition to four-momentum information, which would expand the physics reach of existing and future facilities.

Core claim

The central claim is that the azimuthal distribution of final-state protons that scatter elastically off hydrogen in the detector material shows a cosφ modulation whose amplitude equals P_y A_N(θ), the product of the transverse polarization P_y and the analyzing power A_N. BESIII tests this for protons and antiprotons from three hyperon decay channels, combining pp and anti-pp scattering, and extracts <P_y A_N>_scat = 0.243 ± 0.059 (stat) ± 0.039 (syst). This is consistent with the Monte-Carlo prediction of 0.22 ± 0.01, and the authors take the agreement as proof that the detector can function as a large-acceptance proton polarimeter.

What carries the argument

The key mechanism is the pre-existing scattering layer: a 0.8 mm mineral-oil coolant layer, rich in hydrogen, sandwiched between the beryllium shells of the beam pipe, together with the carbon-fiber inner wall of the drift chamber. These layers, originally kept thin to avoid degrading particle tracking, become the target for elastic pp and anti-pp scattering. The analysis is built on the standard asymmetry formula d²σ/dφdcosθ ∝ 1 + P_y A_N(θ) cosφ, with the analyzing power A_N taken from the SAID database. An unbinned maximum likelihood fit, with the detector acceptance ε(φ) obtained from an unpolarized Monte Carlo sample, extracts the product P_y A_N from the φ distribution. The simulation

Load-bearing premise

The Monte Carlo simulation reproduces the detector's true azimuthal acceptance and efficiency; a fake azimuthal modulation in the simulated ε(φ) would shift the fitted polarization, and the same simulation is used both to calibrate the fit and to evaluate its uncertainty.

What would settle it

Compare the polarization extracted from events scattering on the beam-pipe oil layer versus the drift-chamber inner wall, two different acceptances; a significant difference between the two results would mean the simulated ε(φ) is wrong and the central claim collapses.

Watch this falsifier. Get emailed when new claim-graph text bears on it.

If this is right

  • Existing general-purpose spectrometers, including BESIII, can add proton and antiproton polarization measurements to their physics program without hardware changes.
  • The technique enables spin observables for hyperon decays and related processes, complementing the momentum-based measurements already performed.
  • Future facilities such as EIC, EicC, CEPC and STCF can design their inner detectors with optimized scattering layers for efficient polarimetry from the start.
  • Data sets like the 10.09 × 10^9 J/psi events already recorded can be re-examined for polarization signals in channels not analyzed here.

Where Pith is reading between the lines

These are editorial extensions of the paper, not claims the author makes directly.

  • If the method holds up, it may become a standard correction for spin-dependent acceptances in any experiment measuring baryon production, since neglecting the cosφ modulation could bias cross-section measurements.
  • The same hydrogenous layers could be used to measure the polarization of other hyperons (e.g., Ξ decays) or of final-state protons in exclusive processes, without any new detector components.
  • A more stringent validation would be to compare the polarization extracted from the scattering asymmetry with the polarization predicted independently by the known Λ → pπ− decay parameter αΛ on an event-by-event basis, using the decay-plane correlation from the entangled Λ-Λbar pairs.

Editorial analysis

A structured set of objections, weighed in public.

Desk editor's note, referee report, simulated authors' rebuttal, and a circularity audit.

Referee Report

2 major / 4 minor

Summary. This paper reports a proof-of-principle measurement of the transverse polarization of final-state protons/antiprotons at BESIII using the azimuthal asymmetry of their elastic scattering on hydrogen in the beam-pipe coolant and the MDC inner wall. From 10.09×10^9 J/ψ events, the authors select pp and ¯pp scattering events from J/ψ→Λ¯Λ, Σ0¯Σ0, and Σ+¯Σ−, fit the φ distribution with an unbinned likelihood (Eq. (2)) normalized by Geant4 MC, and obtain ⟨P_yA_N⟩_scat = 0.243±0.059±0.039, consistent with the MC-based expectation 0.22±0.01. They conclude that a general-purpose spectrometer can serve as a large-acceptance proton polarimeter.

Significance. The proposed technique is attractive and potentially high-impact: it would add spin information to large-acceptance spectrometers without hardware changes. The paper is generally careful: the extraction uses an unbinned likelihood, external inputs from PDG and SAID, a detailed systematic table (Table II), and a toy-MC linearity test with slope 1.005±0.031. No free parameter is adjusted to force agreement with the expected value. If the absolute calibration of the azimuthal acceptance were validated with data, the result would be a useful proof of concept. The main weakness is that the validation of the acceptance is MC-internal; the single 0.4σ agreement with an expectation that is also MC-derived limits the strength of the claim. These issues are central but addressable by a more conservative claim or an additional data-driven closure.

major comments (2)
  1. [Expected and measured P_yA_N, Eq. (2) and Fig. 10] The extraction in Eq. (2) divides out the azimuthal acceptance ε(φ) obtained from Geant4 MC with P_yA_N=0 and the same selection. Any φ-dependent detector modulation not present in the simulation—nonuniform oil layer, MDC inner-wall sag/alignment, residual reconstruction asymmetry—enters directly as a bias on ⟨P_yA_N⟩_scat. The systematics in Table II vary cut positions but do not vary the ε(φ) model itself. The toy-MC linearity test in Fig. 10 uses the same Geant4 model for generation and fitting, so it is an internal-consistency check and cannot validate the absolute φ response. No data-based null control (e.g., an unpolarized proton or spin-0 sample) is shown. This is the main load-bearing assumption behind the abstract's proof-of-principle claim.
  2. [Expected and measured P_yA_N, Table I] The consistency that validates the method is a single 0.4σ effect: measured 0.243±0.059 (stat) vs expected 0.22±0.01. The expected value is not fully external: Table I reports it as 'determined from MC simulation' per channel and weighted by data event counts, so the 0.01 uncertainty is only MC statistics; the SAID/LEAR analyzing-power and α_Λ uncertainties are not propagated into it. A bias of order 0.03–0.06 in the acceptance model would still be compatible with the data. The agreement is encouraging, but it does not by itself establish the absolute scale of the polarimeter without an external calibration or a data-driven closure test.
minor comments (4)
  1. [Fig. 3 caption] Typo: 'scatterig' should be 'scattering'.
  2. [Expected and measured P_yA_N] State explicitly that the ±0.01 on ⟨P_yA_N⟩_exp is the MC statistical uncertainty, and either propagate the uncertainties from the SAID/LEAR analyzing powers and decay parameters or justify that they are negligible.
  3. [Abstract, Sec. IV, Summary] The statements 'This proves...' (Abstract and Summary) and 'This proves that the BESIII detector can accurately measure proton polarization' (after Fig. 10) overstate the evidence. Replace with 'demonstrates consistency with' or 'supports the capability of', and add a sentence identifying the MC-ε(φ) validation as a limitation.
  4. [Eq. (2)] Clarify the sign convention for the antiproton azimuthal angle and how the φ definition is applied when combining pp and ¯pp events; this is currently implicit.

Circularity Check

0 steps flagged

No circular reduction; the measured polarization is an independent data fit compared with an MC expectation built from external inputs.

full rationale

The central derivation chain is not circular. The expected value is fixed before the data fit and is specified independently: Table I lists 'the average P_yA_N values, determined from MC simulation' per channel, and the stated expectation ⟨P_yA_N⟩_exp = 0.22 ± 0.01 is obtained by combining the pp and ppbar samples. The inputs to that expectation are external to the present azimuthal fit: PDG decay parameter α_Λ = 0.746 ± 0.008 [29], SAID pp analyzing powers [40], and the LEAR ppbar analyzing power [41]. None of these is fitted to the BESIII azimuthal distribution. The measured value is extracted from a separate maximum-likelihood fit to Eq. (2), with W(φ; P_yA_N) ∝ (1 + P_yA_N cos φ) and ε(φ) normalized using an unpolarized P_yA_N = 0 MC sample; this gives ⟨P_yA_N⟩_scat = 0.243 ± 0.059, which is then compared with the expectation. The toy-MC linearity check in Fig. 10 validates the internal consistency of the fitting procedure against the same Geant4 model; it cannot validate the absolute ε(φ) model, but this is a modeling/systematic limitation, not a circular reduction: no fitted parameter is renamed as a prediction, and no equation makes the measured value equal to the expected value by construction. The only self-citation of note is [13], which supplies the proposed technique and an average polarization value; that value is derivable from PDG decay parameters and kinematics and does not enter the direct extraction of ⟨P_yA_N⟩_scat, so it is not load-bearing. The residual worry identified by a skeptical reader — that an unmodeled azimuthal modulation in ε(φ) would bias the extracted value — is a correctness risk in the detector simulation, not a self-referential derivation step.

Axiom & Free-Parameter Ledger

0 free parameters · 6 axioms · 0 invented entities

The central claim depends on external measured inputs (α_Λ, A_N), the standard scattering formula, the assumption of free hydrogen targets, and the fidelity of the Geant4 simulation. No free parameter is fitted in this paper to force the agreement; the measured ⟨P_yA_N⟩ is the output. Mild self-citation of the proposal [13] supplies the technique and an average polarization value, but the measured value is not defined by that reference.

axioms (6)
  • domain assumption The transverse polarization of protons from Λ decays is P_y = α_Λ sin ε with α_Λ = 0.746 ± 0.008 (PDG).
    Used to build the MC expectation ⟨P_yA_N⟩_exp = 0.22 ± 0.01; see 'Polarized proton from hyperon decay' and Fig. 1.
  • domain assumption The pp/¯pp analyzing power A_N(θ) is known from the SAID database (and LEAR for ¯pp) in the relevant kinematic region.
    External input used for the expected value and for generating scattering in the MC; see 'Expected and measured P_yA_N'.
  • standard math The azimuthal scattering distribution is W ∝ 1 + P_yA_N cos φ (Eq. 1).
    Starting point of the measurement; the unbinned likelihood fit uses this functional form.
  • domain assumption Hydrogen nuclei in the 0.8 mm mineral-oil layer and the MDC inner wall behave as effectively free, stationary target protons after the |p_target| < 50 MeV/c requirement.
    The measurement relies on scattering on free hydrogen; the cut is designed to suppress quasi-free scattering on bound nucleons in carbon/oxygen.
  • domain assumption The Geant4 detector simulation, including spin precession in the 1.0 T field and the unpolarized (P_yA_N=0) MC sample, correctly describes the azimuthal acceptance/efficiency ϵ(φ).
    Efficiency correction in Eq. (2) is taken entirely from this MC; a false azimuthal modulation would bias the fitted asymmetry.
  • domain assumption Signal/background discrimination via mass windows, vertex requirements, and the 2% background estimate is adequate.
    Residual background could dilute the asymmetry; the paper assigns a 2% systematic uncertainty based on MC studies.

pith-pipeline@v1.3.0-alltime-deepseek · 24344 in / 16003 out tokens · 152479 ms · 2026-08-01T11:16:16.210836+00:00 · methodology

0 comments
read the original abstract

A novel technique for measuring the spin polarization of final-state nucleons in a general-purpose spectrometer is validated. Using $10.09\times10^{9}$ $J/\psi$ events at BESIII, the asymmetry of polarized proton scattering on detector support material is measured, and is consistent with the expected value. This proves that a general-purpose spectrometer can be utilized as a large-acceptance polarimeter, providing the spin polarization in addition to the conventional four-momentum information of the final-state particles. With this technique, physics capabilities are enhanced for existing and future facilities in particle and nuclear physics.

Figures

Figures reproduced from arXiv: 2607.19927 by A. Amoroso, A. A. Zafar, A. Bortone, A. Brueggemann, A. Calcaterra, A. Dbeyssi, A. Denig, A. Gilman, A. Guskov, A. Khoukaz, A. Kupsc, A. Limphirat, A. Marshall, A. N. Zhu, A. Pathak, A. Q. Guo, A. Rivetti, A. Sarantsev, A. Zhemchugov, B. A. Shi, B. C. Ke, BESIII Collaboration: M. Ablikim, B. Gou, B. H. Xiang, Bin Wang, B. J. Liu, B. Kopf, B. L. Zhang, B. Moses, B. M. Zheng, Bo Wang, B. Q. Wang, B. Wang, B. X. Liu, B. X. Yu, B. X. Zhang, B. Zheng, B. Zhong, C. C. Lin, C. D. Fu, C. F. Qiao, C. F. Redmer, C. Geng, Chao Chen, Chao Wang, C. H. Chen, C. Herold, C. H. Heinz, C. H. Li, Ch. Rosner, Chunkai Li, Ch. Y. Shi, C. J. Tang, C. J. Xu, C. K. Li, C. Li, C. Liang, C. Liu, C. L. Luo, C. Normand, Cong Li, Cong Wang, C. P. Shen, C. Q. Deng, C. Q. Feng, C. S. Akondi, C. Wang, C. Xie, C. X. Lin, C. X. Liu, C. X. Yu, C. X. Yue, C. Y. Guan, C. Z. He, C. Zhong, C. Z. Yuan, D. Bettoni, D. B. Xiong, D. Dedovich, D. H. Wei, D. H. Zhang, D. Jiang, D. J. 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Figure 1
Figure 1. Figure 1: FIG. 1. Principle of this experiment. Panel (a) shows how [PITH_FULL_IMAGE:figures/full_fig_p007_1.png] view at source ↗
Figure 2
Figure 2. Figure 2: FIG. 2. Topology of signal events (a) [PITH_FULL_IMAGE:figures/full_fig_p008_2.png] view at source ↗
Figure 3
Figure 3. Figure 3: FIG. 3. Distribution of [PITH_FULL_IMAGE:figures/full_fig_p008_3.png] view at source ↗
Figure 4
Figure 4. Figure 4: FIG. 4. Event selection of [PITH_FULL_IMAGE:figures/full_fig_p009_4.png] view at source ↗
Figure 5
Figure 5. Figure 5: FIG. 5. Event selection of [PITH_FULL_IMAGE:figures/full_fig_p009_5.png] view at source ↗
Figure 6
Figure 6. Figure 6: FIG. 6. Event selection of [PITH_FULL_IMAGE:figures/full_fig_p010_6.png] view at source ↗
Figure 7
Figure 7. Figure 7: FIG. 7. Polar angle distribution of the proton in the Λ rest [PITH_FULL_IMAGE:figures/full_fig_p010_7.png] view at source ↗
Figure 9
Figure 9. Figure 9: FIG. 9. Azimuthal distribution of [PITH_FULL_IMAGE:figures/full_fig_p011_9.png] view at source ↗
Figure 11
Figure 11. Figure 11: FIG. 11. Azimuthal distribution of [PITH_FULL_IMAGE:figures/full_fig_p011_11.png] view at source ↗

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