Pith.

High Energy Physics - Experiment · arXiv:2609.40237 v1 · submitted 30 Sep 2026 · 82 references

First double-differential cross-section measurements in proton multiplicity and kinematics for mesonless νμ charged-current interactions on argon using the MicroBooNE detector

MicroBooNE collaboration: P. Abratenko, D. Andrade Aldana, J. Asaadi, A. Ashkenazi, S. Balasubramanian, B. Baller, A. Barnard, G. Barr

show 181 more authors

D. Barrow, J. Barrow, V. Basque, J. Bateman, B. Behera, O. Benevides Rodrigues, S. Berkman, A. Bhat, M. Bhattacharya, V. Bhelande, A. Binau, M. Bishai, A. Blake, B. Bogart, T. Bolton, M.B. Brunetti, L. Camilleri, D. Caratelli, F. Cavanna, G. Cerati, A. Chappell, Y. Chen, J.M. Conrad, M. Convery, L. Cooper-Troendle, J.I. Crespo-Anadon, R. Cross, M. Del Tutto, S.R. Dennis, P. Detje, R. Diurba, Z. Djurcic, K. Duffy, S. Dytman, B. Eberly, P. Englezos, A. Ereditato, J.J. Evans, C. Fang, B.T. Fleming, W. Foreman, D. Franco, A.P. Furmanski, F. Gao, D. Garcia-Gamez, S. Gardiner, G. Ge, S. Gollapinni, E. Gramellini, P. Green, H. Greenlee, L. Gu, W. Gu, R. Guenette, L. Hagaman, M. D. Handley, O. Hen, A. Hergenhan, M. Harrison, S. Hawkins, C. Hilgenberg, G.A. Horton-Smith, A. Hussain, B. Irwin, M.S. Ismail, C. James, X. Ji, J.H. Jo, A. Johnson, R.A. Johnson, D. Kalra, G. Karagiorgi, W. Ketchum, A. Kelly, M. Kirby, T. Kobilarcik, K. Kumar, N. Lane, J.-Y. Li, Y. Li, K. Lin, B.R. Littlejohn, L. Liu, S. Liu, W.C. Louis, X. Luo, T. Mahmud, N. Majeed, C. Mariani, J. Marshall, D.A. Martinez Caicedo, F. Martinez Lopez, M. G. Manuel Alves, S. Martynenko, A. Mastbaum, I. Mawby, N. McConkey, B. McConnell, L. Mellet, J. Mendez, J. Micallef, T. Mohayai, A. Mogan, M. Mooney, A.F. Moor, C.D. Moore, L. Mora Lepin, M. A. Hernandez Morquecho, M.M. Moudgalya, S. Mulleria Babu, D. Naples, A. Navrer-Agasson, D. Nawarathne, N. Nayak, M. Nebot-Guinot, C. Nguyen, L. Nguyen, J. Nowak, N. Oza, O. Palamara, N. Pallat, V. Paolone, A. Papadopoulou, V. Papavassiliou, H. Parkinson, S.F. Pate, N. Patel, Z. Pavlovic, E. Piasetzky, K. Pletcher, I. Pophale, X. Qian, J.L. Raaf, V. Radeka, A. Rafique, M. Reggiani-Guzzo, J. Rodriguez Rondon, M. Ross-Lonergan, I. Safa, C. Sauer, D.W. Schmitz, A. Schukraft, W. Seligman, M.H. Shaevitz, R. Sharankova, L. Silva, E.L. Snider, S. Soldner-Rembold, J. Spitz, M. Stancari, J. St. John, T. Strauss, A.M. Szelc, K. Terao, C.Thorpe, D. Torbunov, D. Totani, M. Toups, A. Trettin, Y.-T. Tsai, J. Tyler, M.A. Uchida, T. Usher, B. Viren, M. L. Velazquez Fernandez, L. Wang, M. Weber, H. Wei, A.J. White, S. Wolbers, T. Wongjirad, K. Wresilo, W. Wu, E. Yandel, T. Yang, L.E. Yates, H.W. Yu, G.P. Zeller, J. Zennamo, C. Zhang, Y. Zhang

The paper says

“We present the first double-differential cross-section measurements of muon neutrino charged-current interactions on argon with no mesons and one or more protons (Np ≥ 1) in the final state as a function of proton multiplicity and kinematics.”

more of the abstract

The analysis uses the full Booster Neutrino Beam dataset collected by the MicroBooNE detector at Fermi National Accelerator Laboratory, corresponding to a total of 1.30 × 1021 protons on target. We measure cross sections as a function of the proton multiplicity, the momenta and muon-proton opening angles of the leading and subleading protons up to and including the fourth-leading proton, as well as the total available kinetic energy of the hadronic system. The treatment of the statistical and systematic uncertainties includes correlations between the different extracted distributions. The measured cross sections are compared to predictions from several event generators using different primary and final-state interaction models. The results reveal strong sensitivity to the modeling of final-state interactions, and none of the generators tested provides a fully adequate description of the data. Significant disagreement between data and predictions is observed in the proton multiplicity distributions, particularly at backward opening angles and for subleading proton kinematics.

from the abstract

Pith says

Machine review · deepseek-v4-flash · 1 Oct 2026 · what was read was not recorded · not checked by a person

It can be wrong. Challenge this review or reply to it.

The passes disagreed. Reader: holds up. Skeptic: agrees with the reader. Referee: major revision.

First genuinely multiplicity-resolved CC0piNp double-differential on argon, with the residual weak spot being the unvalidated selection efficiency in the backward-angle bins where the headline tension lives - worth a referee push, not a rejection. This line is wrong

1 major objection · 4 minor

How often objections from reviews like this one are right: not yet measured

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Not checked: figures, code, what the 82 references say.

The paper says, at Sec. IV C / Appendix B, Eq. (B1)

The review did not quote this passage.

A classifier read this sentence of the paper as acknowledging the concern (probability 0.66):

“Since the resimulated samples are constructed from events that already passed the selection, they are biased towards the reconstructable region of phase space and therefore cannot be used to estimate the selection efficiency.”

Pith says: Objection 1 of 1 · major

The data-driven response-matrix validation covers migration only, not selection efficiency. As the authors themselves state, the resimulated samples 'cannot be used to estimate the selection efficiency' (b456), and Eq. (B1) reuses the central-value efficiency epsilon_CV in both arms, so the Table III comparison is a pure migration-consistency test in which any efficiency error cancels.

more of objection 1

This is load-bearing because the headline tension is concentrated in bins with steep, low efficiency: 32.6% for the most backward Np=1 bin of block 2 (Table VII, bin 27) and roughly 19%, 10%, and 4-19% for subleading protons in blocks 5-7. The reconstructed-level disagreement (Table II, block 2 chi2/ndof = 45.4/20, p<0.01) is a genuine data-versus-MC discrepancy, but the prediction side carries the same assumed efficiency, so a backward-bin efficiency error of plausible size could account for a sizable part of it; the sideband study constrains the background, not the signal efficiency. No test in the paper exercises the detector response where the data most departs from the simulation, since the NuWro fake-data closure passes in a regime (global 574.8/145) that does not contain the backward Np=1 excess. I therefore consider the attributive claim of Sec. V — that the backward-angle and subleading-proton tension is physics (FSI) rather than an efficiency artifact — under-supported as it stands. The paper should either provide a tag-and-probe or alternative data-driven efficiency check in the decisive bins, or quantify how large an efficiency error would be required to erase the tension and, if that quantity is small, temper the claim accordingly.

4 minor objections

The paper says, at Supplemental Sec. II, Fig. 6

Pith says: minor objection 1 of 4

The caption of supplemental Fig. 6 reads 'Migration matrix for block 4' but the displayed block is 3 (E_avail, Np); the block label is incorrect.

The paper says, at Supplemental Sec. V B, Fig. 40

Pith says: minor objection 2 of 4

Supplemental Fig. 40 carries the label 'MicroBooNE Simulation Preliminary', which is inconsistent with a final submission and should be removed.

show 2 more

The paper says, at Sec. IV A vs Sec. IV E

Pith says: minor objection 3 of 4

The contrast between the good reconstructed-level fit for block 3 (Table II, p=0.84) and the poor unfolded-level fit (Table IV, GENIE tune 42.2/12) is attributed to cross-slice correlations; a sentence explaining this in terms of the AC-matrix smearing would help the reader reconcile the two tables.

The paper says, at Sec. IV C

Pith says: minor objection 4 of 4

The sentence summarizing the resimulation study ('showing that the response matrix is not significantly biased by the observed differences in proton kinematics') overstates the coverage of the test; given b456, recommend rephrasing to 'migration matrix' to keep the statement consistent with the acknowledged limitation.

What would settle it

A tag-and-probe measurement of proton reconstruction efficiency in the decisive phase space. Starting from the inclusive nu_mu CC sample (the selection's first stage), require a contained, well-reconstructed muon, then count events with an additional reconstructed proton in the near-threshold band 0.25 < p < 0.35 GeV/c at backward opening angles cos(theta_mu p) < 0, split by the corresponding true-bin efficiency for Np = 1 and Np = 2. Compare the data-to-MC ratio of this proton rate with the ratio obtained from the GENIE samples for the same bins.

from the skeptic's reading

How the review went

4 readings by deepseek-v4-flash · 1 Oct 2026

  1. Reader holds up confidence high
  2. Skeptic partly agrees 51 s · 78,833 tokens read, 7,179 written
  3. Editor wrote the verdict above 33 s · 81,542 tokens read, 659 written
  4. Referee major revision: 1 major objection, 4 minor 59 s · 79,306 tokens read, 7,727 written

Not run on this paper: the simulated authors' defence.

Pith did not check this review's objections against the paper.

The review in full

The review in brief, machine-written

This is the first multiplicity-resolved CC0piNp double-differential measurement on argon, using the full BNB dataset and stepping beyond the prior [9] result, which didn't resolve proton multiplicity and relied on tighter muon cuts. It does what a careful measurement paper should: FSI-sensitive binning, an honest treatment of the 38 constrained degrees of freedom coming from event sharing between blocks via the range-projected chi-squared (a useful methodological step in its own right), the AC-matrix correction applied to model comparisons to account for regularization bias, and a full data release with per-source covariances, response matrices, and the projection matrix. The FSI sensitivity is the real result - AR23 variants spanning global chi2/ndof from 488/145 (hA) to 1201/145 (hN) isolates the cascade treatment as a leading driver of the discrepancy - and the backward-angle Np=1 excess that no generator reproduces is a clean, reproducible claim. The stress-test concern holds up on reading, and it's the right caveat. The resimulation validation (Appendix B, Eq. B1) reuses the central-value efficiency, so it constrains migration but not selection efficiency; the authors acknowledge this at b456. The efficiency is lowest - 32.6% and 36.5% in the two most backward Np=1 bins, and a few percent in the high-momentum subleading bins - in exactly the regions where the tension lives. If the MC efficiency is mismodeled there, the unfolded excess moves. The NuWro fake-data closure is also partly outside the true data regime, since NuWro itself fails globally (574.8/145). These points are real, though not load-bearing: the same backward-angle pattern shows up in [9] with a different selection and in the accompanying nu_e analyses, and a common efficiency conspiracy across three independent selections is a stretch. The missing piece is explicit - the paper never isolates what a plausible efficiency error in the backward Np=1 region would do to the reported excess. Agree with ACCEPT, significance 7, soundness 8. Send it to referee and push the efficiency question in the backward-angle bins, or ask for the statement of how much efficiency error the excess tolerates. This becomes the reference for CC0piNp on argon.

The strongest objection

The claim that no generator adequately describes the data, with the most pronounced tension at backward opening angles and for subleading protons (abstract; b5, b6), requires the unfolded cross sections to be unbiased in exactly the bins where the tension lives. The reader's flagged assumption — response-matrix model dependence — is real, and I can sharpen it. The resimulation study (Appendix B) builds alternative response matrices from resimulated data and MC, but Eq. (B1) explicitly reuses the central-value efficiency epsilon_CV from the GENIE MicroBooNE tune; the authors acknowledge in b456 that resimulated samples cannot estimate the selection efficiency. Consequently, the data-versus-MC resimulation comparison (Table III) is a pure migration-consistency test: any efficiency error cancels because both arms share the same epsilon_CV. The efficiency is steep and low in precisely the decisive bins: 32.6% for the most backward Np=1 bin (block 2), ~19%, ~10%, and ~4-19% for subleading protons in blocks 5-7. The sideband study (p = 0.98, 0.77) bounds the background, and the NuWro fake-data closure recovers the NuWro truth shape (chi2 ~ 1), but the paper's own results show NuWro itself disagrees with the data (global 574.8/145). The closure regime therefore lies partly outside the true data shape; the backward Np=1 excess is beyond every tested prediction, so no internal test exercises the detector response where the data most departs from simulation. If the simulation's backward near-threshold proton efficiency is mismodeled in either direction, the magnitude of the headline backward-angle discrepancy changes, and the finding that generators underpredict backward single-proton events is at least partially instrumental. This concern is acknowledged as a general limitation (b452, b456) but the specific unvalidated component — efficiency, as opposed to smearing — is not isolated anywhere in Sec. IV C.

The reader's weakest_assumption identifies the response matrix built from the GENIE MicroBooNE tune as the main residual risk, which matches my general concern. I sharpen it to a specific gap: of the two components of the response (efficiency and migration), only the migration is exercised by the data-driven resimulation study, because Eq. (B1) reuses the central-value efficiency for both data- and MC-derived matrices. The most decisive bins — backward Np=1 and subleading-proton bins — have the lowest and steepest efficiencies, so they are the least protected by the internal checks. The NuWro fake-data closure is genuine independent support but is weakened by the paper's own demonstration that NuWro is not an adequate description of the data, meaning the closure tests a regime that partially lies outside the data. On balance, the concern is real but does not overturn the verdict. The full-dataset failure of all generators is robust to the efficiency question: the best model has chi2/ndof of 428.8/145 and even the strongest per-block chi2 values (e.g., 42.7/32 for block 8) are far too large to be absorbed by any plausible efficiency bias, and an efficiency error large enough to remove the backward-angle tension would likely have shown up in the purity/efficiency comparisons of Table I. I therefore keep ACCEPT (verdict_should_be = UNCHANGED). The concrete test is a data-driven proton-efficiency check that both the collaboration and an external group using the released selection could run; it is the single check that would settle whether the backward-angle and subleading-proton findings are physics or partly detector response. My disagreement with the reader is only in emphasis: I attribute less evidential weight to the resimulated-data/MC comparison for the efficiency component, and I make the acknowledgment already present in b456 into the focal point rather than treating it as resolved.

The referee's report

If the result stands, it demonstrates that current final-state interaction and multi-nucleon models are inadequate for the dominant mesonless channel at few-GeV energies, with a specific, localization of the failure in backward-angle single-proton events. The paper's strengths are substantial: the four GENIE CCQE/CCMEC tune parameters are taken from Ref. [18] and are not fitted here, so the tested predictions are independent of the measured data; the per-block chi-square values are reported honestly with no post-hoc exclusions; the NuWro fake-data study recovers an input shape different from the response-matrix prior; regularization bias is handled via the AC smearing matrix; and the data release includes covariance matrices separated by source, the unfolding and AC matrices, and the range-projected chi2 machinery, enabling independent model comparison. If adopted, these measurements and the released covariance structure constitute a benchmark for the SBN and DUNE generator programs.

Pith's reading of the paper (a machine's summary, not the authors')

This paper reports the first double-differential cross-section measurements of charged-current muon-neutrino interactions on argon that produce no mesons and one or more protons (the CC0πNp topology), binned jointly in proton multiplicity and the momentum and muon-proton opening angle of each of the four leading protons, plus the total hadronic available energy. The analysis uses the full MicroBooNE Booster Neutrino Beam dataset of $1.30 \times 10^{21}$ protons on target, unfolding eleven correlated distributions with a blockwise scheme that keeps cross-block correlations in the covariance. The central finding is that no tested generator reproduces the dataset: agreement is worst in proton multiplicity at backward muon-proton opening angles and for subleading proton kinematics, and the spread among model predictions is driven by the treatment of final-state interactions. The authors conclude that existing hadronic transport models are inadequate for this dominant mesonless channel at few-GeV neutrino energies, which bears directly on the systematic uncertainties of the DUNE and SBN oscillation programs.

What carries the argument. The measurement rests on the detector response matrix, factorized as selection efficiency $\epsilon_\mu$ times a migration matrix $M$, built from the GENIE MicroBooNE tune and applied in a blockwise unfolding scheme in which eleven double-differential distributions are unfolded independently while their cross-block correlations are carried in the covariance. Regularization bias is accounted for by the additional smearing matrix $A_C = U\Delta$, and global goodness-of-fit is evaluated with a range-projected $\chi^2$ statistic that removes the 38 constraints induced by event sharing between blocks. Because protons are ranked by momentum, the migration matrices must also absorb the roughly 10% rate at which reconstruction swaps the leading and subleading proton ranks.

Core claim. The paper establishes that the number and kinematics of final-state protons in CC0πNp events on argon are far more sensitive to how a generator models hadron propagation through the nucleus than current models handle. Against the full MicroBooNE dataset, the best global description comes from the GiBUU transport framework with in-medium corrections to nucleon-nucleon cross sections, yet even that achieves only $\chi^2/\mathrm{ndof} \approx 429/145$; the worst performers, NEUT and the GENIE AR23 hN cascade, exceed 1100 and 1200. A signature tension appears in single-proton events at backward opening angles, where data exceed every prediction, and in the second-leading proton, where all generators give $\chi^2/\mathrm{ndof}$ well above one. Through sideband and resimulation studies the paper argues that this disagreement is signal mismodeling rather than background or detector-response error.

The premise it rests on. The unfolded cross sections are correct only if the GENIE MicroBooNE tune simulation adequately captures selection efficiency and reconstruction smearing in every reported bin, especially for low-momentum subleading protons near the 0.25 GeV/c threshold.

If the paper is right (Pith's inferences, not the authors')

No generator passing a global fit means that final-state interaction cascade models must be retuned before the CC0πNp channel can safely anchor neutrino-energy reconstruction in DUNE or SBN.

The spread in global $\chi^2$ across GENIE AR23 FSI variants alone (488 to 1200) shows that proton-multiplicity observables are a discriminating test bed for final-state interaction modeling.

The backward-angle, single-proton excess is echoed by MicroBooNE electron-neutrino measurements on both beamlines, pointing to a flavor-independent feature of the hadronic final state that any generator must capture.

The released data, source-by-source covariance matrices, and unfolding matrices allow any generator to be compared on all 183 bins without redoing the analysis.

If the backward-angle excess is genuine physics rather than a reconstruction artifact, then generators that suppress wide-angle emission, for example by hardening the nucleon-nucleon cross section in the medium, should move toward the data; this can be tested by refitting within the released covariance matrix.

All generators reproduce the near-isotropy of the subleading proton angular distributions, suggesting that rescattering washes out the primary-emission geometry; the discriminating information for FSI therefore sits in the leading proton, not the subleading ones.

The claim of bias-free unfolding is the softest load-bearing point: a future response matrix built entirely from a non-GENIE simulation could shift unfolded cross sections by more than the quoted systematic envelope, which would move the central measurement itself.

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The paper

Abstract

We present the first double-differential cross-section measurements of muon neutrino charged-current interactions on argon with no mesons and one or more protons (Np ≥ 1) in the final state as a function of proton multiplicity and kinematics. The analysis uses the full Booster Neutrino Beam dataset collected by the MicroBooNE detector at Fermi National Accelerator Laboratory, corresponding to a total of 1.30 × 1021 protons on target. We measure cross sections as a function of the proton multiplicity, the momenta and muon-proton opening angles of the leading and subleading protons up to and including the fourth-leading proton, as well as the total available kinetic energy of the hadronic system. The treatment of the statistical and systematic uncertainties includes correlations between the different extracted distributions. The measured cross sections are compared to predictions from several event generators using different primary and final-state interaction models. The results reveal strong sensitivity to the modeling of final-state interactions, and none of the generators tested provides a fully adequate description of the data. Significant disagreement between data and predictions is observed in the proton multiplicity distributions, particularly at backward opening angles and for subleading proton kinematics.

The paper's own sentences, arranged, kept beside the review and separate from it. Each label is drawn from a closed vocabulary; the number beside it is the probability the classifier gave that label. No sentence in this record was written by a model.

abstract compiled · 2026-10-01

The authors' main claim, as the classifier picked it out 1.00

“The results reveal strong sensitivity to the modeling of final-state interactions, and none of the generators tested provides a fully adequate description of the data.”

How the main claim is stated: asserted 1.00

What the abstract itself states, as probabilities: claims first 0.97 · states limitation 0.45 · human participants 0.02 · controlled comparison 0.07 · randomized assignment 0.01 · states quantitative result 0.57 · compares with prior results 0.70 · mentions code or data availability 0.02

The abstract, sentence by sentence

This table labels the abstract only (arXiv listing abstract v1). The number is the probability the classifier gave the label.

SentenceRoleThe authors' own workStates the main conclusionStrength
We present the first double-differential cross-section measurements of muon neutrino charged-current interactions on argon with no mesons and one or more protons ($N_{p} \geq 1$) in the final state as a function of proton multiplicity and kinematics. contribution 1.00 0.97 0.08 asserted 1.00
The analysis uses the full Booster Neutrino Beam dataset collected by the MicroBooNE detector at Fermi National Accelerator Laboratory, corresponding to a total of $1.30 \times 10^{21}$ protons on target. method 1.00 0.66 0.02 asserted 0.99
We measure cross sections as a function of the proton multiplicity, the momenta and muon-proton opening angles of the leading and subleading protons up to and including the fourth-leading proton, as well as the total available kinetic energy of the hadronic system. contribution 0.78 0.97 0.03 asserted 1.00
The treatment of the statistical and systematic uncertainties includes correlations between the different extracted distributions. method 0.99 0.88 0.02 asserted 0.99
The measured cross sections are compared to predictions from several event generators using different primary and final-state interaction models. method 0.89 0.79 0.04 asserted 0.98
The results reveal strong sensitivity to the modeling of final-state interactions, and none of the generators tested provides a fully adequate description of the data. interpretation 0.63 0.95 0.80 asserted 1.00
Significant disagreement between data and predictions is observed in the proton multiplicity distributions, particularly at backward opening angles and for subleading proton kinematics. result 0.96 0.93 0.31 asserted 1.00

What kind of paper the classifier reports this is: empirical study 1.00 · evidence from observation or experiment 0.82

What was examined, and what was not

Sources read

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  • figures and tables
  • references and citing sentences
  • relations to other papers

Levels run

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  • T body sentences
  • C citations
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How the labels were made

Compiled by classifier-1.13.0 via TypeSafe API, question bank abstract-p1-20260923, 2026-10-01: 1 request, 5,789 input tokens.

Every quoted sentence on this record is the authors'. Every label is from Pith's closed vocabulary, with the probability shown beside it. This record as JSON

Figures (53)
Figure 1 of the paper
Figure 1. FIG. 1. Event displays for two selected events: (a) candidate event with 2 reconstructed protons, and (b) candidate event with
Figure 2 of the paper
Figure 2. FIG. 2. Reconstructed proton multiplicity event rate distribution. The total uncertainty on the prediction is indicated by the
Figure 3 of the paper
Figure 3. FIG. 3. Reconstructed proton multiplicity event rate distribution shown on a logarithmic scale, with every multiplicity bin
Figure 4 of the paper
Figure 4. FIG. 4. Schematic of the bin block structure used in the analysis. (a) The 11 blocks mapped onto the global bin index, color
Figure 5 of the paper
Figure 5. FIG. 5. Reconstructed event rate distributions for block 1, corresponding to the double-differential measurement (
Figure 6 of the paper
Figure 6. FIG. 6. Reconstructed event rate distributions for block 2, corresponding to the double-differential measurement (cos
Figure 7 of the paper
Figure 7. FIG. 7. Reconstructed event rate distributions for block 3, corresponding to the double-differential measurement (
Figure 8 of the paper
Figure 8. FIG. 8. Reconstructed event rate distributions for blocks 4, 5, 6, and 7, corresponding to the double-differential measurements
Figure 9 of the paper
Figure 9. FIG. 9. Reconstructed event rate distributions for blocks 8, 9, 10, and 11, corresponding to the double-differential measurements
Figure 10 of the paper
Figure 10. FIG. 10. Flux-integrated double-differential cross sections for block 1 (
Figure 11 of the paper
Figure 11. FIG. 11. Selection efficiency for the true bins in block 6, used for the double-differential (
Figure 12 of the paper
Figure 12. FIG. 12. Flux-integrated double-differential cross sections for block 2 (cos
Figure 13 of the paper
Figure 13. FIG. 13. Selection efficiency for the true bins in block 7, used for the double-differential (
Figure 14 of the paper
Figure 14. FIG. 14. Flux-integrated double-differential cross sections for block 3 (
Figure 15 of the paper
Figure 15. FIG. 15. Selection efficiency for the true bins in block 8, used for the double-differential (
Figure 16 of the paper
Figure 16. FIG. 16. Flux-integrated double-differential cross sections for blocks 4, 5, 6, and 7 (
Figure 17 of the paper
Figure 17. FIG. 17. Selection efficiency for the true bins in block 9, used for the double-differential (
Figure 18 of the paper
Figure 18. FIG. 18. Flux-integrated double-differential cross sections for blocks 8, 9, 10, and 11 (
Figure 19 of the paper
Figure 19. FIG. 19. Selection efficiency for the true bins in block 10, used for the double-differential (
Figure 20 of the paper
Figure 20. FIG. 20. Migration matrix for block 10, used for the double-differential (
Figure 21 of the paper
Figure 21. FIG. 21. Selection efficiency for the true bins in block 11, used for the double-differential (
Figure 22 of the paper
Figure 22. FIG. 22. Migration matrix for block 11, used for the double-differential (
Figure 23 of the paper
Figure 23. FIG. 23. Reconstructed event rate distributions for block 1, with the signal broken down by interaction mode, corresponding
Figure 24 of the paper
Figure 24. FIG. 24. Reconstructed event rate distributions for block 2, with the signal broken down by interaction mode, corresponding to
Figure 25 of the paper
Figure 25. FIG. 25. Reconstructed event rate distributions for block 3, with the signal broken down by interaction mode, corresponding
Figure 26 of the paper
Figure 26. FIG. 26. Reconstructed event rate distributions for blocks 4, 5, 6, and 7, with the signal broken down by interaction mode,
Figure 27 of the paper
Figure 27. FIG. 27. Reconstructed event rate distributions for blocks 8, 9, 10, and 11, with the signal broken down by interaction mode,
Figure 28 of the paper
Figure 28. FIG. 28. Reconstructed event rate distributions for block 1, corresponding to the double-differential measurement (
Figure 29 of the paper
Figure 29. FIG. 29. Reconstructed event rate distributions for block 2, corresponding to the double-differential measurement (cos
Figure 30 of the paper
Figure 30. FIG. 30. Reconstructed event rate distributions for block 3, corresponding to the double-differential measurement (
Figure 31 of the paper
Figure 31. FIG. 31. Reconstructed event rate distributions for blocks 4, 5, 6, and 7, corresponding to the double-differential measurements
Figure 32 of the paper
Figure 32. FIG. 32. Reconstructed event rate distributions for blocks 8, 9, 10, and 11, corresponding to the double-differential measure
Figure 33 of the paper
Figure 33. FIG. 33. Unfolded cross sections extracted from NuWro fake data for block 1, corresponding to the double-differential mea
Figure 34 of the paper
Figure 34. FIG. 34. Unfolded cross sections extracted from NuWro fake data for block 2, corresponding to the double-differential measure
Figure 35 of the paper
Figure 35. FIG. 35. Unfolded cross sections extracted from NuWro fake data for block 3, corresponding to the double-differential mea
Figure 36 of the paper
Figure 36. FIG. 36. Unfolded cross sections extracted from NuWro fake data for blocks 4, 5, 6, and 7, corresponding to the double
Figure 37 of the paper
Figure 37. FIG. 37. Unfolded cross sections extracted from NuWro fake data for blocks 8, 9, 10, and 11, corresponding to the double
Figure 38 of the paper
Figure 38. FIG. 38. Unfolded event counts extracted from GENIE fake data for block 1 (black data points), with the corresponding
Figure 39 of the paper
Figure 39. FIG. 39. Unfolded event counts extracted from GENIE fake data for block 2 (black data points), with the corresponding
Figure 40 of the paper
Figure 40. FIG. 40. Unfolded event counts extracted from GENIE fake data for block 3 (black data points), with the corresponding
Figure 41 of the paper
Figure 41. FIG. 41. Unfolded event counts extracted from GENIE fake data for blocks 4, 5, 6, and 7 (black data points), with the
Figure 42 of the paper
Figure 42. FIG. 42. Unfolded event counts extracted from GENIE fake data for blocks 8, 9, 10, and 11 (black data points), with the
Figure 43 of the paper
Figure 43. shows the additional smearing matrix used to account for regularization bias in the goodness-of-fit comparisons, as described in Sec. IV B of the main text. Note that the elements of the additional smearing matrix are dimensionless. 0 20 40 60 80 100 120 140 160 180 True bins 0 20 40 60 80 100 120 140 160 180 Reco bins MicroBooNE Simulation 0.0 0.2 0.4 0.6 0.8 1.0 FIG. 43. Additional smearing matrix AC for each bin block, as defined in Eq. (9) of the main text. VII. ADDITIONAL GENERATOR COMPARISONS This section presents comparisons of the unfolded cross section results
Figure 44 of the paper
Figure 44. FIG. 44. Flux-integrated double-differential cross sections for block 1 (
Figure 45 of the paper
Figure 45. FIG. 45. Flux-integrated double-differential cross sections for block 2 (cos
Figure 46 of the paper
Figure 46. FIG. 46. Flux-integrated double-differential cross sections for block 3 (
Figure 47 of the paper
Figure 47. FIG. 47. Flux-integrated double-differential cross sections for blocks 4, 5, 6, and 7 (
Figure 48 of the paper
Figure 48. FIG. 48. Flux-integrated double-differential cross sections for blocks 8, 9, 10, and 11 (
Figure 49 of the paper
Figure 49. FIG. 49. Fractional uncertainties on the unfolded cross section for block 1, corresponding to the double-differential measurement
Figure 50 of the paper
Figure 50. FIG. 50. Fractional uncertainties on the unfolded cross section for block 2, corresponding to the double-differential measurement
Figure 51 of the paper
Figure 51. FIG. 51. Fractional uncertainties on the unfolded cross section for block 3, corresponding to the double-differential measurement
Figure 52 of the paper
Figure 52. FIG. 52. Fractional uncertainties on the unfolded cross section for blocks 4, 5, 6, and 7, corresponding to the double-differential
Figure 53 of the paper
Figure 53. FIG. 53. Fractional uncertainties on the unfolded cross section for blocks 8, 9, 10, and 11, corresponding to the double

Figures are the authors', reproduced from the paper.

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