Recognition: 2 theorem links
· Lean TheoremMeasuring Eccentricity and Addressing Waveform Systematics in GW231123
Pith reviewed 2026-05-16 20:42 UTC · model grok-4.3
The pith
Reanalysis of GW231123 finds no strong evidence for eccentricity and attributes prior parameter differences to waveform model disagreements at high spin precession.
A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.
Core claim
The analysis shows that GW231123 does not exhibit strong evidence for eccentricity and that the exclusion of eccentricity has minimal impact on inference. The observed discrepancies in the parameter estimates can be explained by disagreement in the waveform models at strong spin precession, with the degree of parameter bias in zero-noise runs being comparable to that observed for the real signal.
What carries the argument
A physically complete waveform model that simultaneously includes spin precession and eccentricity, used to separate the two effects in Bayesian inference and model selection.
If this is right
- Even eccentricities as large as 0.15 at 10 Hz do not yield a confident nonzero measurement for GW231123-like systems.
- Inference with an eccentric aligned-spin waveform model can produce a confident but spurious nonzero eccentricity due to degeneracy with spin precession.
- Bayesian model selection favors the eccentric precessing model that supports zero eccentricity over aligned-spin eccentric alternatives.
- Additional zero-noise injection-recovery tests confirm that model disagreements at strong precession reproduce the parameter biases seen in the real event.
Where Pith is reading between the lines
- Future heavy black hole detections should routinely employ full precessing models even when eccentricity is under consideration to avoid misattributing precession effects.
- The high inferred spins remain robust once model systematics are addressed, which may strengthen arguments for formation channels beyond standard stellar collapse.
- Reducing waveform disagreements at high precession angles would directly improve the reliability of eccentricity measurements in future events.
Load-bearing premise
The chosen waveform model is sufficiently accurate that zero-noise injections can capture the real-data systematics without additional unmodeled effects.
What would settle it
A direct comparison showing that different waveform models produce consistent parameter estimates for the same GW231123 data would falsify the claim that model disagreements at strong precession cause the observed discrepancies.
Figures
read the original abstract
The gravitational-wave event GW231123_135430 is the heaviest binary black hole system observed by the LIGO--Virgo--KAGRA Collaboration to date, with the initial analysis indicating the individual black hole masses lie within or above the theorized pair-instability mass gap of roughly $60$--$130\,M_\odot$. The inference further suggests that both black holes possess high spins, measured to be $0.90^{+0.10}_{-0.19}$ and $0.80^{+0.20}_{-0.51}$. Therefore, the observation of this event suggests the formation of black holes from channels beyond the standard stellar collapse. However, different waveform models yield significantly different parameter estimates, possibly due to missing physics in the models used in inference. In this work, we carry out a reanalysis of GW231123 using a physically complete model, accounting for both spin precession and eccentricity. Our analysis shows that this event does not exhibit strong evidence for eccentricity and the exclusion of eccentricity has minimal impact on inference. Furthermore, for GW231123-like systems, even eccentricities as large as $0.15$ at $10$ Hz do not yield a confident nonzero eccentricity measurement. Through a zero-noise injection recovery study, we show that the observed discrepancies in the parameter estimates can be explained by disagreement in the waveform models at strong spin precession, with the degree of parameter bias in the zero-noise runs being comparable to that observed for the real signal. We also show that inference performed with an eccentric, aligned-spin waveform model can yield a confident nonzero eccentricity measurement due to the degeneracy between eccentricity and spin precession. Bayesian model selection, however, rules out this interpretation in favor of the eccentric, spin precessing hypothesis, which supports zero eccentricity -- a conclusion we confirm with additional zero-noise injection-recovery tests.
Editorial analysis
A structured set of objections, weighed in public.
Referee Report
Summary. The manuscript reanalyzes the gravitational-wave event GW231123 using a waveform model that incorporates both spin precession and eccentricity. It finds no strong evidence for eccentricity, shows that its exclusion minimally affects parameter estimates, attributes discrepancies between waveform models to differences in strong spin precession handling, and uses zero-noise injection recoveries to demonstrate that these discrepancies match real-data biases. Bayesian model selection favors the precessing model (with zero eccentricity) over an aligned-spin eccentric alternative.
Significance. If the results hold, this paper makes a valuable contribution to the interpretation of high-mass binary black hole mergers near the pair-instability gap by clarifying the role of eccentricity and highlighting waveform systematics in the strong precession regime. The zero-noise injection approach provides a concrete way to isolate model differences, and the model selection results offer a data-driven resolution to the apparent tensions in parameter estimates.
major comments (1)
- [Zero-noise injection recovery study] The central evidence that waveform model disagreements explain the parameter discrepancies relies on zero-noise injections. However, for a short, high-mass signal, colored noise could interact with the strong-precession dynamics in ways not captured by zero-noise runs, potentially altering posteriors or Bayes factors. Noisy-injection controls would be needed to confirm the stability of the biases and model odds.
minor comments (1)
- [Abstract] The abstract mentions 'additional zero-noise injection-recovery tests' but does not specify how many or what parameters were varied; a brief quantification would improve clarity.
Simulated Author's Rebuttal
We thank the referee for their positive summary of our manuscript and for the constructive major comment. We address the concern regarding our zero-noise injection recovery study below, providing a detailed defense of our methodology while incorporating a partial revision to strengthen the presentation.
read point-by-point responses
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Referee: The central evidence that waveform model disagreements explain the parameter discrepancies relies on zero-noise injections. However, for a short, high-mass signal, colored noise could interact with the strong-precession dynamics in ways not captured by zero-noise runs, potentially altering posteriors or Bayes factors. Noisy-injection controls would be needed to confirm the stability of the biases and model odds.
Authors: We appreciate the referee's point about potential interactions between colored noise and strong-precession dynamics in short, high-mass signals. Our zero-noise injection recoveries are specifically chosen to isolate the deterministic biases arising from differences in how waveform models handle spin precession, without the confounding stochastic effects of particular noise realizations. This is a standard technique in the field for quantifying waveform systematics, as it allows direct comparison of recovered parameters to known injected values. In our study, the parameter biases (e.g., in component masses and spins) recovered from zero-noise injections closely reproduce the discrepancies observed in the real GW231123 analysis, supporting our conclusion that these differences stem from model disagreements in the strong-precession regime rather than from eccentricity. While colored noise could in principle introduce additional variations, the high signal-to-noise ratio of this event means the likelihood is signal-dominated, and the central bias from model mismatch remains robust—as evidenced by its agreement with the actual noisy data. We therefore maintain that noisy-injection controls are not strictly necessary to validate our claims. However, to address the referee's concern, we will partially revise the manuscript by expanding the relevant section with a more explicit discussion of the rationale for zero-noise injections, their limitations, and why they suffice here to demonstrate the origin of the biases. revision: partial
Circularity Check
No significant circularity; results are data-driven Bayesian inference on external models
full rationale
The paper conducts parameter estimation and model selection on real GW data using established external waveform models (including precession and eccentricity). Zero-noise injection recoveries serve as independent validation to compare biases, without any derivation, prediction, or central claim reducing by construction to a fitted parameter or self-referential definition. No load-bearing self-citation chains or ansatzes imported from prior author work are evident in the provided text; conclusions follow directly from likelihood evaluations on the data and simulations.
Axiom & Free-Parameter Ledger
axioms (1)
- domain assumption Waveform models used are sufficiently complete representations of general-relativistic signals for the parameter ranges of interest.
Lean theorems connected to this paper
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IndisputableMonolith/Cost/FunctionalEquation.leanwashburn_uniqueness_aczel unclear?
unclearRelation between the paper passage and the cited Recognition theorem.
We use the TEOBResumS-Dalí waveform model to analyze the GW data, enabling us to account for spin precession and eccentricity simultaneously... e10 = 0.062+0.063−0.062
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IndisputableMonolith/Foundation/BranchSelection.leanbranch_selection unclear?
unclearRelation between the paper passage and the cited Recognition theorem.
Bayesian model selection... ln BF ∼ −26 between TEOB-E and TEOB strongly supports the eccentric, spin precessing hypothesis
What do these tags mean?
- matches
- The paper's claim is directly supported by a theorem in the formal canon.
- supports
- The theorem supports part of the paper's argument, but the paper may add assumptions or extra steps.
- extends
- The paper goes beyond the formal theorem; the theorem is a base layer rather than the whole result.
- uses
- The paper appears to rely on the theorem as machinery.
- contradicts
- The paper's claim conflicts with a theorem or certificate in the canon.
- unclear
- Pith found a possible connection, but the passage is too broad, indirect, or ambiguous to say the theorem truly supports the claim.
Forward citations
Cited by 5 Pith papers
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Population Properties of Binary Black Holes with Eccentricity
First joint population inference on binary black hole eccentricity from GWTC-4 bounds the eccentric branching ratio below 5% at 90% confidence, with results consistent with quasi-circular models but highly model-dependent.
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Highly eccentric non-spinning binary black hole mergers: quadrupolar post-merger waveforms
Polynomial models for the (2,2) post-merger waveform amplitudes of eccentric non-spinning binary black holes are constructed from numerical-relativity data as functions of symmetric mass ratio and two merger-time dyna...
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Assessing the imprint of eccentricity in GW signatures using two independent waveform models
Dual-model analysis of 162 GW sources disfavors eccentricity for most events but finds potential evidence in GW200129, GW231001, and GW231123.
-
GW190711_030756 and GW200114_020818: astrophysical interpretation of two asymmetric binary black hole mergers in the IAS catalog
Two asymmetric BBH mergers are characterized with mass ratios 0.35 and ≤0.20; one shows high spins, negative χ_eff, and strong precession, suggesting an emerging population of massive rapidly spinning systems.
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The impact of waveform systematics and Gaussian noise on the interpretation of GW231123
The high mass and high spin magnitudes inferred for GW231123 using NRSur7dq4 are robust to waveform systematics and Gaussian noise.
Reference graph
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