REVIEW 4 major objections 5 minor 65 references
Empirical estimation of host galaxy dispersion measure towards well localized fast radio bursts
T0 review · 4 major / 5 minor · reviewed 2026-08-10 · deepseek-v4-flash
Pith's one-line read The paper claims that the host galaxies of fast radio bursts contribute, on average, a rest-frame dispersion measure of about 80 pc cm^-3, not the fixed 50 pc cm^-3 widely assumed, and that this contribution scales with host stellar mass…
desk verdict A transparent, useful pilot measurement of host-galaxy DMs for 12 FRBs, but the headline precision is overstated and the mass correlation is partly built into the method. read the letter →
The pith
A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.
The reading
What carries the argument
The central object is the decomposition DM_host^direct = DM_host^ISM + DM_host^halo. DM_ISM is obtained from observed H-$\alpha$ surface brightness via Reynolds' emission-measure relation, converted to DM with an equation that assumes Milky Way values for cloud volume-filling factor, internal density variation, inter-cloud contrast, and path length L_kpc = 0.15. DM_halo is obtained by converting stellar masses to halo masses with the Moster abundance-matching relation, placing the gas in a modified NFW profile with an assumed ionized baryon fraction f_hot = 55%, and integrating along the line of sight from the FRB's projected offset to the halo boundary r_200. This two-term sum carries the argument because it turns galaxy photometry and spectroscopy into a physical prediction for the host contribution to the dispersion measure.
What would settle it
Measure electron columns along the same FRB sightlines with an independent tracer, such as Faraday rotation measure combined with a magnetic-field estimate from the burst environment; if the resulting DM_ISM values disagree systematically with the H-alpha-based values beyond the stated ~30% systematic budget, the assumed clumpiness and path-length calibration fails.
Extended reading notes
Core claim
The paper reports an average host dispersion measure of <DM_host> = 80 +/- 11 pc $cm^{-3}$ with a standard deviation of 38 pc $cm^{-3}$ in the rest frame, obtained by summing an ISM term and a halo term for each of twelve host galaxies. It reports positive correlations of DM_host with stellar mass and star formation rate, with Pearson coefficients of 0.73 and 0.85 respectively, and a flat redshift evolution with power-law index $\alpha$ ~ 0.3 +/- 1.7. The direct estimates do not correlate with the indirect Macquart-relation estimates, even though the ensemble averages agree within uncertainties; the paper interprets this as evidence of additional DM contributions not captured by the model.
Load-bearing premise
The result depends on converting H-alpha brightness to a gas column using a Milky Way-calibrated relation that assumes dense, turbulent, clumpy gas with a fixed 0.15 kpc path length; if the ionized gas in FRB-host galaxies is smoother, thinner, or differently clumped, or if bursts lie outside the disks, the average DM_host could shift by factors of two to three.
Editorial extensions
If this is right
- The commonly used fixed prior DM_host = 50 pc cm^-3 should give way to a broader distribution centered near 80 pc cm^-3 with a scatter of about 38 pc cm^-3 for FRB hosts in this redshift range.
- New FRB hosts with high stellar mass or high star formation rate should be assigned larger DM_host priors, following the reported relations of roughly 43 pc cm^-3 per decade in stellar mass and 36 pc cm^-3 per decade in star formation rate.
- If the flat redshift trend holds out to z ~ 0.5, no extra redshift-dependent host correction is needed for cosmological DM estimates in this range.
- The lack of correlation between the direct and Macquart-based estimates implies that some FRB sightlines carry additional DM from the progenitor environment or intervening large-scale structure that the current two-term model does not capture.
- Comparing the reported correlations with theoretical FRB population models can discriminate among progenitor scenarios, since different models predict different DM_host scaling with galaxy properties.
Reading between the lines
- These twelve hosts are mostly star-forming galaxies near the main sequence; if future samples include quiescent early-type hosts, the DM_host versus star-formation-rate correlation could steepen or flatten, and the average near 80 pc cm^-3 might not generalize to all FRB environments.
- A natural extension the paper does not build is to convert the reported DM_host(M_star, SFR) fits into a ready-made Bayesian prior for FRB cosmology, which is the direct use case implied by the conclusions.
- The apparent low-redshift versus high-redshift discrepancy between direct and Macquart estimates could be tested with a larger sample; if it persists, it would argue for a redshift-dependent unmodeled contribution rather than small-number statistics.
- The halo term could be validated independently by comparing its predictions with X-ray or absorption-line measurements of warm-hot halo gas in the same hosts.
Editorial analysis
A structured set of objections, weighed in public.
Referee Report
Summary. The paper presents an empirical estimate of the host-galaxy dispersion measure (DM_host) for 12 well-localized fast radio bursts, using VLT/MUSE H-alpha observations for the interstellar medium contribution and abundance matching plus a modified Navarro-Frenk-White profile for the halo contribution. The authors report a rest-frame average of <DM_host> = 80 +/- 11 pc cm^-3 with a standard deviation of 38 pc cm^-3 and a claimed systematic uncertainty of ~30%. They also report positive correlations between DM_host and host stellar mass and star-formation rate, no strong correlation with redshift or projected offset, and no significant correlation between the direct and Macquart-based DM_host estimates. The paper is clearly written, uses a homogeneous observational sample, and includes detailed Monte Carlo uncertainty propagation.
Significance. If the central estimate were robust, this would be a valuable result: it would replace the commonly assumed fixed value of 50 pc cm^-3 with a homogeneous, observationally grounded distribution, and the reported correlations could improve priors for individual FRB analyses and constrain progenitor models. The paper's strengths include transparent Monte Carlo error propagation for both the H-alpha-based and halo-based components, a well-defined sample with public data, and an explicit comparison against an independent Macquart-relation estimate. The reported absence of redshift evolution and the weak offset dependence are also useful falsifiable statements. However, the systematic uncertainty treatment and the handling of non-detections currently prevent the quantitative headline claims from being accepted at face value.
major comments (4)
- [Section 4.5] The systematic uncertainty estimate samples the mean of DM_ISM uniformly in [0.5, 1.5] times the fiducial value, but Section 3.1.4 states that the parameters of Equation 6 can make DM_ISM 'up to 2 (3) times larger (smaller)'. The [0.5, 1.5] range does not cover the admitted factor-of-2-to-3 spread. Since DM_ISM dominates DM_direct (Table 4), the quoted ~30% systematic uncertainty is not a bound on the model assumptions, and the headline <DM_host> = 80 +/- 11 pc cm^-3 is not established at the stated precision. Please expand the systematic exploration to the full admitted range or revise the claimed precision accordingly.
- [Section 3.1.4] FRB20190611B and FRB20210117A have local H-alpha non-detections reported as 2-sigma upper limits in Table 3, yet they are included in the sample average as actual measurements, with DM_ISM values of approximately 32 and 20 pc cm^-3 (Table 4). Treating upper limits as detections can bias the mean upward, and the justification that systematic uncertainties are larger is not a statistical substitute for a proper treatment. Please provide a sensitivity test (e.g., setting DM_ISM to zero or to the upper limit bound for these objects) or use a survival-analysis approach, and discuss how the reported average changes.
- [Section 4.2] The reported positive correlation between DM_direct and stellar mass is largely built into the method: DM_halo is derived from stellar mass through abundance matching and a monotonic mNFW profile (Section 3.1.3, Equation 7), so a positive correlation is guaranteed by construction. The independent empirical content is in DM_ISM (Pearson coefficient 0.64, p = 0.03), which is only marginally significant. The manuscript should either explicitly frame the DM_host-M* correlation as a consequence of the assumed halo model rather than an independent empirical finding, or provide a test that removes the mechanical contribution (e.g., by examining the residual after subtracting the model expectation).
- [Section 3.1.3] The halo component adopts f_hot = 55% as a fixed fiducial value, and the systematic uncertainty analysis in Section 4.5 does not vary f_hot or the mNFW profile parameters. DM_halo contributes 14-44 pc cm^-3 across the sample (Table 4), so an uncertainty in f_hot of, say, +/-10-20% could shift the ensemble average by several pc cm^-3. Please include f_hot (and, if feasible, the profile parameters) in the systematic budget, or justify quantitatively why their effect is negligible compared with the DM_ISM uncertainties.
minor comments (5)
- [Abstract] The abstract in the posted version gives the mean as '80+/-11 pc/cc'; the rest of the paper uses 'pc cm^-3'. Please use consistent units throughout.
- [Figure 2] The caption states that the trend line 'has a slope of 1 by construction'; please clarify what parameter is fitted (e.g., a multiplicative offset) and how the 19% systematic difference is derived.
- [Section 3.1.4] The phrase 'these can make the DM_ISM up to 2 (3) times larger (smaller)' is ambiguous; please specify which combinations of f_f, zeta, tau, and L_kpc produce the larger and smaller extremes.
- [Table 3] For FRB20190711A, the global H-alpha flux is 16.1 +/- 16.6, which is consistent with zero. Please add a note explaining how this non-detection-level global value is handled and whether it affects the global/local comparison in Figure 2.
- [References] The entry for Prochaska et al. (2023) contains a garbled author name ('almannin'); please correct the citation.
Circularity Check
Correlations with stellar mass and SFR are partly built into the adopted mappings; the average DM_host estimate itself is not circular.
-
self definitional
[Section 4.2, after Eq. (12); method in Section 3.1.3]
"A correlation of DMhost with stellar mass is expected, given that the larger the stellar mass, the larger the halo mass used to estimate DMhalo host (see Section 3.1.3). Indeed, we also see a positive correlation between DMhalo host and stellar mass with Pearson coefficient of 0.89 (with p-value of 1×10−3)."
DMhalo host is not measured; it is computed from the host stellar mass through a monotonic abundance-matching relation (Moster et al. 2013) and an mNFW halo profile (Eq. 7). Any sample spanning a range of stellar masses therefore yields a positive DMhalo–M* correlation by construction. Reporting this correlation as an empirical result is a restatement of the adopted M*→Mhalo→DMhalo mapping, not a discovery about FRB hosts. The overall DMdirect–M* correlation inherits this built-in term, so the component correlation is definitional even though the ISM component is independently measured.
-
renaming known result
[Section 4.2, SFR correlation paragraph and SFMS substitution experiment]
"A correlation with SFR could be expected given that galaxies with higher star formation activity should also have larger S(Hα), which is directly proportional to DMISM host in our estimations (Equations 5 and 6). ... This indicates that indeed, the SFMS can account for all the correlation observed between DMISM host and DMhalo host, and hence both DMISM host and stellar mass, and DMhalo host and SFR."
DMISM host is defined as a monotonic function of the observed Hα surface brightness (Eqs. 5–6), and Hα luminosity is a standard SFR indicator tied to the star-forming main sequence. The reported DMISM–SFR correlation therefore largely restates the known Hα–SFR / SFMS scaling in DM units. The authors' own substitution experiment, which predicts SFR and Hα from stellar masses via the SFMS and recovers a stronger correlation, demonstrates that the claimed correlation is inherited from the input scaling relations rather than being a new empirical fact about FRB hosts. This is transparently acknowledged, but the correlation is still presented as a headline result for priors.
full rationale
The central quantitative claim, the ensemble average <DM_host> = 80±11 pc cm^-3, is not circular: it is a forward calculation from MUSE Hα surface brightnesses (Eqs. 5–6) plus stellar-mass-based halo estimates (Eqs. 7–9), with no parameter fitted to the target value. The reported correlations, however, are partly built into the method. DM_halo is a monotonic function of stellar mass through abundance matching and the mNFW profile, so the DM_halo–M* correlation (r=0.89) is definitional; the paper explicitly says it is expected. The DM_ISM–SFR correlation is likewise a recasting of the Hα/SFR and SFMS scaling relations, as the authors' own substitution experiment confirms. These reduce the evidential weight of the correlation claims but do not invalidate the average. Self-citations (Khrykin et al. 2024a for f_hot; Prochaska & Zheng 2019 for the mNFW profile) are stated model assumptions rather than circular evidence. The admitted mismatch between the [0.5,1.5] systematic sampling and the factor-2-to-3 parameter range cited in Sec. 3.1.4 is an internal robustness inconsistency, not circularity. Overall, the correlation results are partially constructed by the adopted mappings but are transparently labeled; the central average retains independent observational content.
Assumptions & free parameters
free parameters (6)
- f_f (volume filling factor) =
1 (assumed maximum)
- zeta (intra-cloud density variation) =
1
- tau (inter-cloud density variation) =
2
- L_kpc (path length in host ISM) =
0.15 kpc
- f_hot (ionized baryon fraction in halo) =
55%
- Systematic variation range for DM_ISM =
0.5 to 1.5 times fiducial
assumptions (6)
- domain assumption Abundance matching (Moster et al. 2013) maps stellar mass to halo mass monotonically
- domain assumption mNFW density profile (Prochaska and Zheng 2019) with y0=2 and alpha=2 describes host halo gas
- domain assumption Equation 6 from Tendulkar et al. 2017, calibrated in the Milky Way, applies to FRB hosts
- domain assumption Reynolds (1977) relation between H-alpha surface brightness and emission measure at T = 10^4 K
- domain assumption The Macquart relation average gives the mean IGM DM at each redshift
- standard math NE2001 model for Milky Way ISM DM
Cite this review
Pith. "Pith review of Empirical estimation of host galaxy dispersion measure towards well localized fast radio bursts." pith.science (2026). https://pith.science/paper/FSVXYHTQ
@misc{pith2026250114063,
author = {Pith},
title = {Pith review of: Empirical estimation of host galaxy dispersion measure towards well localized fast radio bursts},
year = {2026},
howpublished = {\url{https://pith.science/paper/FSVXYHTQ}},
note = {Machine review of arXiv:2501.14063}
}
read the original abstract
Fast radio bursts (FRBs) are very energetic pulses of unknown physical origin. These can be used to study the intergalactic medium (IGM) thanks to their dispersion measure (DM). The DM has several contributions that can be measured (or estimated), including the contribution from the host galaxy itself, DM_host. In this work, we empirically estimate DM_host for a sample of 12 galaxy hosts, using a direct method based solely on the properties of the host galaxies themselves (DM_host_dir). We use VLT/MUSE observations of the FRB hosts for estimating DM_host_dir. The method relies on estimating the DM contribution of both the FRB host galaxy's interstellar medium and its halo separately. For comparison purposes, we also provide an alternative indirect method to estimate DM_host based on the Macquart relation (DM_host_mq). We find an average <DM_host> = 80+/-11 pc/cc with a standard deviation of 38 pc/cc (in the rest-frame) based on our direct method, with a systematic uncertainty of 30%. We report positive correlations between DM_host and both the stellar masses and the star-formation rates of their host galaxies. In contrast, we do not find any strong correlation between DM_host and neither redshift nor the projected distances to the FRB hosts centers. Finally, we do not find any strong correlation between DM_host_dir and DM_host_mq, although their average values are consistent. Our reported correlations could be used to improve the priors used in establishing DM_host for individual FRBs. Similarly, such correlations and the lack of a strong redshift evolution can be used to constrain models for the progenitor of FRBs. However, the lack of a DM_host_dir and DM_host_mq correlation indicates that there may still be contributions to the DM of FRBs not included in our modeling, e.g. large DMs from the FRB progenitor and/or intervening large-scale structures not accounted for in DM_host_mq.
Figures
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Reference graph
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Reviewed August 10, 2026 · model on record in the stance chip above.
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