¹ CENTRA, Instituto Superior Técnico, Universidade de Lisboa, Av. Rovisco Pais 1, 1049-001 Lisboa, Portugal
e-mail: joao.r.d.duarte@tecnico.ulisboa.pt

² CENTRA, Faculdade de Ciências, Universidade de Lisboa, Ed. C8, Campo Grande, 1749-016 Lisboa, Portugal

³ Institut d'Estudis Espacials de Catalunya (IEEC), 08034 Barcelona, Spain

⁴ Institute of Space Sciences (ICE, CSIC), Campus UAB, Carrer de Can Magrans, s/n, 08193 Barcelona, Spain

⁵ Institute of Cosmology and Gravitation, University of Portsmouth, Portsmouth PO1 3FX, UK

⁶ School of Physics and Astronomy, University of Southampton, Southampton SO17 1BJ, UK

⁷ Department of Physics, Duke University, Durham, NC 27708, USA

⁸ Center for Astrophysics | Harvard & Smithsonian, 60 Garden Street, Cambridge, MA 02138, USA

⁹ Department of Astronomy, University of California Berkeley, 501 Campbell Hall, Berkeley, CA 94720, USA

¹⁰ Laboratório Interinstitucional de e-Astronomia – LIneA, Rua Gal. José Cristino 77, Rio de Janeiro, RJ 20921-400, Brazil

¹¹ Department of Physics, University of Michigan, Ann Arbor, MI 48109, USA

¹² CNRS, UMR 7095, Institut d'Astrophysique de Paris, 75014 Paris, France

¹³ Sorbonne Universités, UPMC Univ Paris 06, UMR 7095, Institut d'Astrophysique de Paris, 75014 Paris, France

¹⁴ University Observatory, Faculty of Physics, Ludwig-Maximilians-Universität, Scheinerstr. 1, 81679 Munich, Germany

¹⁵ Department of Physics & Astronomy, University College London, Gower Street, London WC1E 6BT, UK

¹⁶ Kavli Institute for Particle Astrophysics & Cosmology, PO Box 2450, Stanford University, Stanford, CA 94305, USA

¹⁷ SLAC National Accelerator Laboratory, Menlo Park, CA 94025, USA

¹⁸ Instituto de Astrofísica de Canarias, 38205 La Laguna, Tenerife, Spain

¹⁹ Universidad de La Laguna, Dpto. Astrofísica, 38206 La Laguna, Tenerife, Spain

²⁰ Center for Astrophysical Surveys, National Center for Supercomputing Applications, 1205 West Clark St., Urbana, IL 61801, USA

²¹ Department of Astronomy, University of Illinois at Urbana-Champaign, 1002 W. Green Street, Urbana, IL 61801, USA

²² Institut de Física d'Altes Energies (IFAE), The Barcelona Institute of Science and Technology, Campus UAB, 08193 Bellaterra, Barcelona, Spain

²³ Astronomy Unit, Department of Physics, University of Trieste, Via Tiepolo 11, 34131 Trieste, Italy

²⁴ INAF-Osservatorio Astronomico di Trieste, Via G. B. Tiepolo 11, 34143 Trieste, Italy

²⁵ Institute for Fundamental Physics of the Universe, Via Beirut 2, 34014 Trieste, Italy

²⁶ Hamburger Sternwarte, Universität Hamburg, Gojenbergsweg 112, 21029 Hamburg, Germany

²⁷ School of Mathematics and Physics, University of Queensland, Brisbane, QLD 4072, Australia

²⁸ Centro de Investigaciones Energéticas, Medioambientales y Tecnológicas (CIEMAT), Madrid, Spain

²⁹ Department of Physics, IIT Hyderabad, Kandi, Telangana 502285, India

³⁰ Fermi National Accelerator Laboratory, PO Box 500, Batavia, IL 60510, USA

³¹ Jet Propulsion Laboratory, California Institute of Technology, 4800 Oak Grove Dr., Pasadena, CA 91109, USA

³² Institute of Theoretical Astrophysics, University of Oslo, PO Box 1029, Blindern 0315 Oslo, Norway

³³ Kavli Institute for Cosmological Physics, University of Chicago, Chicago, IL 60637, USA

³⁴ Instituto de Física Teórica UAM/CSIC, Universidad Autónoma de Madrid, 28049 Madrid, Spain

³⁵ Department of Physics and Astronomy, University of Pennsylvania, Philadelphia, PA 19104, USA

³⁶ Department of Astronomy, University of Michigan, Ann Arbor, MI 48109, USA

³⁷ Santa Cruz Institute for Particle Physics, Santa Cruz, CA 95064, USA

³⁸ Center for Cosmology and Astro-Particle Physics, The Ohio State University, Columbus, OH 43210, USA

³⁹ Department of Physics, The Ohio State University, Columbus, OH 43210, USA

⁴⁰ Australian Astronomical Optics, Macquarie University, North Ryde, NSW 2113, Australia

⁴¹ Lowell Observatory, 1400 Mars Hill Rd, Flagstaff, AZ 86001, USA

⁴² Department of Astrophysical Sciences, Princeton University, Peyton Hall, Princeton, NJ 08544, USA

⁴³ Institució Catalana de Recerca i Estudis Avançats, 08010 Barcelona, Spain

⁴⁴ Institute of Astronomy, University of Cambridge, Madingley Road, Cambridge CB3 0HA, UK

⁴⁵ Observatório Nacional, Rua Gal. José Cristino 77, Rio de Janeiro, RJ 20921-400, Brazil

⁴⁶ Computer Science and Mathematics Division, Oak Ridge National Laboratory, Oak Ridge, TN 37831, USA

⁴⁷ Lawrence Berkeley National Laboratory, 1 Cyclotron Road, Berkeley, CA 94720, USA
**Appendix A: Host galaxy mass comparison**

In this appendix, we compare the stellar mass values recovered by Kelsey et al. (2021) for the DES-SN host galaxies with the values obtained using our methodology, with five-parameter sampling and no initial minimization. The results are displayed in Fig. A.1.

As previously stated, the recovered values exhibit a median relative difference of ~ 4% in relation to the values computed by Kelsey et al. (2021), in both the global and the local cases. There is, however, a clear bias between the two fitting methods, as the fitting methodology discussed in this paper returns systematically higher-mass values. Even so, as discussed in 3, where we purposely change the mass values by 4%, this discrepancy does not have a noticeable impact on the recovered dust parameters.

<figure><img src="image_12.png" /></figure>

**Fig. A.1.** Comparison between the stellar mass values obtained by Kelsey et al. (2021) for the host galaxies of the DES-SN sample and the masses recovered using a five-parameter sampling with no initial minimization. In both cases, fits were performed using global (Left panel) and local (Right panel) DECam *griz* photometry. The results are shown in blue. A dashed line with $y = x$ is also shown.
**Appendix A: Host galaxy mass comparison**

In this appendix, we compare the stellar mass values recovered by Kelsey et al. (2021) for the DES-SN host galaxies with the values obtained using our methodology, with five-parameter sampling and no initial minimization. The results are displayed in Fig. A.1.

As previously stated, the recovered values exhibit a median relative difference of ~ 4% in relation to the values computed by Kelsey et al. (2021), in both the global and the local cases. There is, however, a clear bias between the two fitting methods, as the fitting methodology discussed in this paper returns systematically higher-mass values. Even so, as discussed in 3, where we purposely change the mass values by 4%, this discrepancy does not have a noticeable impact on the recovered dust parameters.

<figure><img src="image_12.png" /></figure>

**Fig. A.1.** Comparison between the stellar mass values obtained by Kelsey et al. (2021) for the host galaxies of the DES-SN sample and the masses recovered using a five-parameter sampling with no initial minimization. In both cases, fits were performed using global (Left panel) and local (Right panel) DECam *griz* photometry. The results are shown in blue. A dashed line with $y = x$ is also shown.
## Appendix B: Host galaxy simulations

In this appendix, we present a more complete view of the various simulations described in Section 3. We begin by analyzing the first test case, in which the default dust and SFH model is used for both the simulation and the fit and which relies only on *griz* photometry. We can compare the recovered best-fit values and the “true” simulation values. The difference between these two quantities is plotted in Fig. B.1.

Overall, as stated before, the fit shows remarkable quality, considering only four photometric data points were used for each galaxy. There are, however, some accuracy problems present in the fit, especially in the case of the metallicity, as there is a strong bias that skews the recovered values, resulting in a median relative error of 55%. This inaccuracy is particularly noticeable for the extreme values of $log(Z_*/Z_\odot)$. It is possible that this is a byproduct of the difficulty in sourcing accurate spectra with which to build accurate CSP models for nonsolar stellar metallicities (Leja et al. 2017). However, given that the spectra used for both the simulation and the fit are drawn from the same library, it is unlikely this is the root of the observed behavior. This also means that we do not recover the expected mass-metallicity relation in our fitted sample. Although less noticeable, there also seems to exist a slight skew for larger values of $t_{age}$. These skews are most likely linked to the degeneracy between $log(Z_*/Z_\odot)$ and $t_{age}$.

To better perceive the quality of these results, we look next to how they compare to the fit results obtained in the same model conditions while using a combined *griz* + NUV/FUV GALEX + JHKS 2MASS photometry. These results are displayed in Fig. B.2. Although some deviations are observed, on the whole the results appear mostly consistent, reinforcing the previously stated conclusion that a *griz* photometry fit can adequately determine host dust properties.

As seen from Table 1, the largest changes to the recovered dust parameters occur when different attenuation models are considered for the simulation and the fits. For the test case where a Cardelli attenuation law was used for the simulations, the differences between the recovered best-fit values and the “true” simulation values are plotted in Fig. B.3. As previously mentioned, $R_V$ is the most affected parameter, with a clear bias observed in the recovered values. In addition, there are large errors accompanying these results, which come about due to the conversion between different n and $R_V$.

<table><caption>**Table B.1.** Spearman correlation coefficients between the simulated and fitted stellar ages $t_{age}$ for the variable SFH test fits.</caption><thead><tr><td>Test</td><td>Spearman Correlation Coefficient</td></tr></thead><tbody><tr><td>τ = 0.1</td><td>0.406</td></tr><tr><td>τ = 10</td><td>0.432</td></tr><tr><td>t<sub>trunc</sub> = 7.5 Gyr</td><td>0.485</td></tr><tr><td>t<sub>trunc</sub> = 5 Gyr</td><td>0.743</td></tr><tr><td>t<sub>trunc</sub> = 3 Gyr</td><td>0.678</td></tr></tbody></table>

One final point that should be considered is that, while we have shown that, for the most part, a change in the simulation SFH does not greatly impact the determination of dust properties, there might still be an impact on the age parameter, which might influence the subsequent analysis in Section 4.

To do so, we focus on the fits obtained from the simulations obtained using a delayed-$\tau$ model with $\tau = 10$. The comparison between the recovered best-fit values and the “true” simulation values is plotted in Fig. B.4.

It is clear that a discrepancy between the simulation and fit SFHs introduces a great level of bias into the recovered age results. In particular, as the SFH used for the simulation decays more slowly than the SFH presumed in the fitting process, there is a greater amount of star formation at older ages than expected. As such, the fit ends up predicting a younger age for these galaxies. If we instead consider a simulation SFH that decays faster than the one presumed for the fit, then we encounter the opposite problem, with young galaxies appearing much older in the fit. A similar effect happens for simulations with quenched SFHs.

The Spearman correlation coefficients between the simulated and fitted stellar ages for the variable SFH test fits are shown in Table B.1. While there is a degree of correlation prevalent, it starts breaking down as the simulation model moves further away from the default fit model. However, while older galaxies might appear younger and younger galaxies might appear older, an order relation appears to be maintained in the fits. As such, while the specific $t_{age}$ values recovered might be called into question, the broad division of the galaxies into “young” and “old” galaxies can be preserved and relied upon.
## Appendix B: Host galaxy simulations

In this appendix, we present a more complete view of the various simulations described in Section 3. We begin by analyzing the first test case, in which the default dust and SFH model is used for both the simulation and the fit and which relies only on *griz* photometry. We can compare the recovered best-fit values and the “true” simulation values. The difference between these two quantities is plotted in Fig. B.1.

Overall, as stated before, the fit shows remarkable quality, considering only four photometric data points were used for each galaxy. There are, however, some accuracy problems present in the fit, especially in the case of the metallicity, as there is a strong bias that skews the recovered values, resulting in a median relative error of 55%. This inaccuracy is particularly noticeable for the extreme values of $log(Z_*/Z_\odot)$. It is possible that this is a byproduct of the difficulty in sourcing accurate spectra with which to build accurate CSP models for nonsolar stellar metallicities (Leja et al. 2017). However, given that the spectra used for both the simulation and the fit are drawn from the same library, it is unlikely this is the root of the observed behavior. This also means that we do not recover the expected mass-metallicity relation in our fitted sample. Although less noticeable, there also seems to exist a slight skew for larger values of $t_{age}$. These skews are most likely linked to the degeneracy between $log(Z_*/Z_\odot)$ and $t_{age}$.

To better perceive the quality of these results, we look next to how they compare to the fit results obtained in the same model conditions while using a combined *griz* + NUV/FUV GALEX + JHKS 2MASS photometry. These results are displayed in Fig. B.2. Although some deviations are observed, on the whole the results appear mostly consistent, reinforcing the previously stated conclusion that a *griz* photometry fit can adequately determine host dust properties.

As seen from Table 1, the largest changes to the recovered dust parameters occur when different attenuation models are considered for the simulation and the fits. For the test case where a Cardelli attenuation law was used for the simulations, the differences between the recovered best-fit values and the “true” simulation values are plotted in Fig. B.3. As previously mentioned, $R_V$ is the most affected parameter, with a clear bias observed in the recovered values. In addition, there are large errors accompanying these results, which come about due to the conversion between different $n$ and $R_V$.

<table><caption>**Table B.1.** Spearman correlation coefficients between the simulated and fitted stellar ages $t_{age}$ for the variable SFH test fits.</caption><thead><tr><td>Test</td><td>Spearman Correlation Coefficient</td></tr></thead><tbody><tr><td>τ = 0.1</td><td>0.406</td></tr><tr><td>τ = 10</td><td>0.432</td></tr><tr><td>t<sub>trunc</sub> = 7.5 Gyr</td><td>0.485</td></tr><tr><td>t<sub>trunc</sub> = 5 Gyr</td><td>0.743</td></tr><tr><td>t<sub>trunc</sub> = 3 Gyr</td><td>0.678</td></tr></tbody></table>

One final point that should be considered is that, while we have shown that, for the most part, a change in the simulation SFH does not greatly impact the determination of dust properties, there might still be an impact on the age parameter, which might influence the subsequent analysis in Section 4.

To do so, we focus on the fits obtained from the simulations obtained using a delayed-$\tau$ model with $\tau = 10$. The comparison between the recovered best-fit values and the “true” simulation values is plotted in Fig. B.4.

It is clear that a discrepancy between the simulation and fit SFHs introduces a great level of bias into the recovered age results. In particular, as the SFH used for the simulation decays more slowly than the SFH presumed in the fitting process, there is a greater amount of star formation at older ages than expected. As such, the fit ends up predicting a younger age for these galaxies. If we instead consider a simulation SFH that decays faster than the one presumed for the fit, then we encounter the opposite problem, with young galaxies appearing much older in the fit. A similar effect happens for simulations with quenched SFHs.

The Spearman correlation coefficients between the simulated and fitted stellar ages for the variable SFH test fits are shown in Table B.1. While there is a degree of correlation prevalent, it starts breaking down as the simulation model moves further away from the default fit model. However, while older galaxies might appear younger and younger galaxies might appear older, an order relation appears to be maintained in the fits. As such, while the specific $t_{age}$ values recovered might be called into question, the broad division of the galaxies into “young” and “old” galaxies can be preserved and relied upon.
<figure><img src="image_13.png" /><figcaption>**Fig. B.1.** Residuals (Δ = Fit-Simulation) for the best-fit values for the default (griz) test galaxy fits as a function of the original simulation parameters. From top to bottom and left to right, we have: log(Z\* / Z⊙), *t*age, *τ*V and *n*. Results for the different galaxies are shown in gray. Binned means for each parameter are shown in orange, with error bars given by the standard deviation in each bin.</figcaption></figure>

<figure><img src="image_14.png" /><figcaption>**Fig. B.2.** Comparison between the best-fit values for the simulated test galaxy fits obtained with DECam griz photometry (x-axis) and DECam griz + NUV/FUV GALEX + JHKs 2MASS photometry (y-axis). From left to right we have: *τ*V and *n*.</figcaption></figure>
<figure><img src="image_13.png" /><figcaption>**Fig. B.1.** Residuals (Δ = Fit-Simulation) for the best-fit values for the default (griz) test galaxy fits as a function of the original simulation parameters. From top to bottom and left to right, we have: log(Z\* / Z⊙), *t*age, *τ*V and *n*. Results for the different galaxies are shown in gray. Binned means for each parameter are shown in orange, with error bars given by the standard deviation in each bin.</figcaption></figure>

<figure><img src="image_14.png" /><figcaption>**Fig. B.2.** Comparison between the best-fit values for the simulated test galaxy fits obtained with DECam griz photometry (x-axis) and DECam griz + NUV/FUV GALEX + JHKs 2MASS photometry (y-axis). From left to right we have: *τ*V and *n*.</figcaption></figure>
<figure><img src="image_15.png" /><figcaption>**Fig. B.3.** Residuals ($\Delta$ = Fit-Simulation) for the best-fit values for the Cardelli test galaxy fits as a function of the original simulation parameters. From top to bottom and left to right we have: log(Z\* / Z⊙), $t_{age}$, $\tau_{V}$ and n. Results for the different galaxies are shown in gray. Binned means for each parameter are shown in orange, with error bars given by the standard deviation in each bin.</figcaption></figure>
<figure><img src="image_15.png" /><figcaption>**Fig. B.3.** Residuals ($\Delta$ = Fit-Simulation) for the best-fit values for the Cardelli test galaxy fits as a function of the original simulation parameters. From top to bottom and left to right we have: log(Z\* / Z⊙), $t_{age}$, $\tau_V$ and n. Results for the different galaxies are shown in gray. Binned means for each parameter are shown in orange, with error bars given by the standard deviation in each bin.</figcaption></figure>
<figure><img src="image_16.png" /><figcaption>**Fig. B.4.** Residuals ($\Delta$ = Fit-Simulation) for the best-fit values for the $\tau = 10$ test galaxy fits as a function of the original simulation parameters. From top to bottom and left to right we have: log(Z*/Z⊙), $t_{age}$, $\tau_V$ and $n$. Results for the different galaxies are shown in gray. Binned means for each parameter are shown in orange, with error bars given by the standard deviation in each bin.</figcaption></figure>
<figure><img src="image_16.png" /><figcaption>**Fig. B.4.** Residuals ($\Delta$ = Fit-Simulation) for the best-fit values for the $\tau = 10$ test galaxy fits as a function of the original simulation parameters. From top to bottom and left to right we have: log(Z*/Z⊙), $t_{age}$, $\tau_V$ and $n$. Results for the different galaxies are shown in gray. Binned means for each parameter are shown in orange, with error bars given by the standard deviation in each bin.</figcaption></figure>
# Appendix C: Fixed-extinction SN Ia standardization

In this appendix, we discuss the viability of an alternative SN Ia standardization. If the existence of the $\beta$ color–luminosity relation in Eq. (2) was entirely due to dust, then we would have (e.g., González-Gaitán et al. 2021):

$$ \beta_{R_V} = R_B = R_V + 1 \qquad (C.1) $$

Using this fact, we can separate the extinction $\beta_{R_V}$ and intrinsic $\beta_{int}$ components in the $\beta$ color–luminosity relation in Eq. 2, such that (e.g., Brout & Scolnic 2021):

$$ \begin{aligned} \beta c &= \beta_{R_V} E(B-V) + \beta_{int} (c - E(B-V)) \\ &= A_B + \beta_{int} (c - E(B-V)), \end{aligned} \qquad (C.2) $$

leaving out a possible additional measurement noise term (e.g., Popovic et al. 2021).

It is thus possible to introduce an alternative “Fixed-Extinction” SN Ia standardization in which the values of $R_V = \frac{\tau_V}{\tau_B - \tau_V}$ and $E(B-V) = 1.086(\tau_B - \tau_V)$ can be fixed using host galaxy measurements. The new nuisance fit parameters are thus $\alpha$, $\beta_{int}$ and $M$. We use the values of $R_V$ and $E(B-V)$ obtained in Section 4 from the CSP fits of the SN host galaxies to constrain the color–luminosity relation in the respective “Fixed-Extinction” standardization.

The $\sigma^2$ in Eq. 3 is thus given by:

$$ \sigma^2 = \sigma_{m_B}^2 + (\alpha\sigma_{x1})^2 + \sigma_{A_B}^2 + \beta_{int}^2(\sigma_c^2 + \sigma_{E(B-V)}^2) + \sigma_{int}^2 \\ - 2\beta\sigma_{m_B,c} + 2\alpha\sigma_{m_B,x1} - 2\alpha\beta\sigma_{x1}, \qquad (C.3) $$

where $\sigma_{m_B}$, $\sigma_{x1}$ and $\sigma_c$ are the uncertainties associated with each of the light-curve fit parameters, $\sigma_{m_B,c}$, $\sigma_{m_B,x1}$, $\sigma_{x1,c}$ are their covariance terms, $\sigma_{A_B}$ and $\sigma_{E(B-V)}$ are the uncertainties associated with the attenuation law parameters for the host galaxies

and $\sigma_{int}$ is a parameter which accounts for possible intrinsic variations in a SN Ia’s luminosity. We fix $\sigma_{int} = 0.107$, following the value obtained by González-Gaitán et al. (2021).

The cosmological fit parameters obtained for the "Fixed-Extinction" standardization are shown in Table. C.1. This standardization yields RMS values of 0.515 and 0.575 in the global and the local cases, respectively. As previously hinted, both the global and the local measurements produce consistent results. However, judging from the RMS values, the “Fixed-Extinction” standardization appears to be a much worse fit of the data, invalidating it as a replacement for the Tripp standardization, which has a RMS value of 0.141. This is probably due to the fact that, according to Fig. 5, host attenuation laws do not accurately describe SN extinction, meaning it is likely that the problem resides in the values used to approximate SN extinction.

A possible source of error may come from the bias in $\tau_V$ observed in Section 3, which might be skewing the standardization fit results. We can correct for this effect by subtracting the bias level from each $\tau_V$ value. For this, the largest bias value found was used, which was 0.263. For values below the bias threshold, we simply keep the original value. The results obtained from a “Fixed-Extinction” biased standardization are also listed in Table. C.1. The $\tau_V$ bias improves the standardization, with new RMS values of 0.420 and 0.372, for the global and the local cases, respectively. Even so, the bias corrected standardization still falls short of the Tripp values.

On the whole, the proposed “Fixed-Extinction” SN Ia standardization does not provide better fits than standard Tripp standardization. This is most likely a consequence of using host attenuation to approximate SN Ia extinction, as already seen in Section 4.4. However, it is possible that, using extinction data directly obtained for each SN and not its environment, this method might indeed prove to significantly improve cosmological fits and possibly reduce or completely eliminate the mass step.

<table><caption>**Table C.1.** Global and Local fit parameters for the “Fixed-Extinction” and “Fixed-Extinction” + $\tau_V$ bias standardizations and respective RMS</caption><thead><tr><th>Standardization</th><th></th><th>α</th><th>β<sub>int</sub></th><th>M</th><th>RMS</th></tr></thead><tbody><tr><td rowspan="2">Fixed-Extinction</td><td>(Global)</td><td>0.432<sup>+0.010</sup><sub>-0.011</sub></td><td>4.350<sup>+0.010</sup><sub>-0.010</sub></td><td>-19.106<sup>+0.011</sup><sub>-0.009</sub></td><td>0.515</td></tr><tr><td>(Local)</td><td>0.425<sup>+0.010</sup><sub>-0.011</sub></td><td>6.202<sup>+0.012</sup><sub>-0.009</sub></td><td>-18.287<sup>+0.009</sup><sub>-0.009</sub></td><td>0.575</td></tr><tr><td rowspan="2">Fixed-Extinction + τ<sub>V</sub> Bias</td><td>(Global)</td><td>0.351<sup>+0.008</sup><sub>-0.012</sub></td><td>4.281<sup>+0.010</sup><sub>-0.009</sub></td><td>-19.220<sup>+0.011</sup><sub>-0.011</sub></td><td>0.420</td></tr><tr><td>(Local)</td><td>0.276<sup>+0.009</sup><sub>-0.010</sub></td><td>5.413<sup>+0.011</sup><sub>-0.010</sub></td><td>-18.921<sup>+0.010</sup><sub>-0.009</sub></td><td>0.372</td></tr></tbody></table>

**Notes.** A likelihood defined by Eq. 3 was used for the fits.
## Appendix C: Fixed-extinction SN Ia standardization

In this appendix, we discuss the viability of an alternative SN Ia standardization. If the existence of the $\beta$ color–luminosity relation in Eq. (2) was entirely due to dust, then we would have (e.g., González-Gaitán et al. 2021):

$$ \beta_{R_V} = R_B = R_V + 1 \qquad (C.1) $$

Using this fact, we can separate the extinction $\beta_{R_V}$ and intrinsic $\beta_{int}$ components in the $\beta$ color–luminosity relation in Eq. 2, such that (e.g., Brout & Scolnic 2021):

$$ \begin{aligned} \beta c &= \beta_{R_V} E(B-V) + \beta_{int} (c - E(B-V)) \\ &= A_B + \beta_{int} (c - E(B-V)), \end{aligned} \qquad (C.2) $$

leaving out a possible additional measurement noise term (e.g., Popovic et al. 2021).

It is thus possible to introduce an alternative “Fixed-Extinction” SN Ia standardization in which the values of $R_V = \frac{\tau_V}{\tau_B - \tau_V}$ and $E(B - V) = 1.086(\tau_B - \tau_V)$ can be fixed using host galaxy measurements. The new nuisance fit parameters are thus $\alpha$, $\beta_{int}$ and $M$. We use the values of $R_V$ and $E(B - V)$ obtained in Section 4 from the CSP fits of the SN host galaxies to constrain the color–luminosity relation in the respective “Fixed-Extinction” standardization.

The $\sigma^2$ in Eq. 3 is thus given by:

$$ \sigma^2 = \sigma_{m_B}^2 + (\alpha\sigma_{x1})^2 + \sigma_{A_B}^2 + \beta_{int}^2(\sigma_c^2 + \sigma_{E(B-V)}^2) + \sigma_{int}^2 \\ - 2\beta\sigma_{m_{B,c}} + 2\alpha\sigma_{m_{B,x1}} - 2\alpha\beta\sigma_{x1}, \qquad (C.3) $$

where $\sigma_{m_B}$, $\sigma_{x1}$ and $\sigma_c$ are the uncertainties associated with each of the light-curve fit parameters, $\sigma_{m_{B,c}}$, $\sigma_{m_{B,x1}}$, $\sigma_{x1,c}$ are their covariance terms, $\sigma_{A_B}$ and $\sigma_{E(B-V)}$ are the uncertainties associated with the attenuation law parameters for the host galaxies

and $\sigma_{int}$ is a parameter which accounts for possible intrinsic variations in a SN Ia's luminosity. We fix $\sigma_{int} = 0.107$, following the value obtained by González-Gaitán et al. (2021).

The cosmological fit parameters obtained for the "Fixed-Extinction" standardization are shown in Table. C.1. This standardization yields RMS values of 0.515 and 0.575 in the global and the local cases, respectively. As previously hinted, both the global and the local measurements produce consistent results. However, judging from the RMS values, the “Fixed-Extinction” standardization appears to be a much worse fit of the data, invalidating it as a replacement for the Tripp standardization, which has a RMS value of 0.141. This is probably due to the fact that, according to Fig. 5, host attenuation laws do not accurately describe SN extinction, meaning it is likely that the problem resides in the values used to approximate SN extinction.

A possible source of error may come from the bias in $\tau_V$ observed in Section 3, which might be skewing the standardization fit results. We can correct for this effect by subtracting the bias level from each $\tau_V$ value. For this, the largest bias value found was used, which was 0.263. For values below the bias threshold, we simply keep the original value. The results obtained from a “Fixed-Extinction” biased standardization are also listed in Table. C.1. The $\tau_V$ bias improves the standardization, with new RMS values of 0.420 and 0.372, for the global and the local cases, respectively. Even so, the bias corrected standardization still falls short of the Tripp values.

On the whole, the proposed “Fixed-Extinction” SN Ia standardization does not provide better fits than standard Tripp standardization. This is most likely a consequence of using host attenuation to approximate SN Ia extinction, as already seen in Section 4.4. However, it is possible that, using extinction data directly obtained for each SN and not its environment, this method might indeed prove to significantly improve cosmological fits and possibly reduce or completely eliminate the mass step.

<table><caption>**Table C.1.** Global and Local fit parameters for the “Fixed-Extinction” and “Fixed-Extinction” + $\tau_V$ bias standardizations and respective RMS</caption><thead><tr><th>Standardization</th><th></th><th>α</th><th>β<sub>int</sub></th><th>M</th><th>RMS</th></tr></thead><tbody><tr><td rowspan="2">Fixed-Extinction</td><td>(Global)</td><td>0.432<sup>+0.010</sup><sub>-0.011</sub></td><td>4.350<sup>+0.010</sup><sub>-0.010</sub></td><td>-19.106<sup>+0.011</sup><sub>-0.009</sub></td><td>0.515</td></tr><tr><td>(Local)</td><td>0.425<sup>+0.010</sup><sub>-0.011</sub></td><td>6.202<sup>+0.012</sup><sub>-0.009</sub></td><td>-18.287<sup>+0.009</sup><sub>-0.009</sub></td><td>0.575</td></tr><tr><td rowspan="2">Fixed-Extinction + τ<sub>V</sub> Bias</td><td>(Global)</td><td>0.351<sup>+0.008</sup><sub>-0.012</sub></td><td>4.281<sup>+0.010</sup><sub>-0.009</sub></td><td>-19.220<sup>+0.011</sup><sub>-0.011</sub></td><td>0.420</td></tr><tr><td>(Local)</td><td>0.276<sup>+0.009</sup><sub>-0.010</sub></td><td>5.413<sup>+0.011</sup><sub>-0.010</sub></td><td>-18.921<sup>+0.010</sup><sub>-0.009</sub></td><td>0.372</td></tr></tbody></table>

**Notes.** A likelihood defined by Eq. 3 was used for the fits.
## Appendix D: Cosmological fits with steps

In this appendix, a deeper look at the relation between the mass and dust steps is presented. In particular, for a slightly more robust analysis of both these steps, we can directly introduce $\delta\mu_M$ and $\delta\mu_D$ terms in the cosmological fit. We promote the respective step magnitudes $\gamma_M$ and $\gamma_D$ to free parameters, fixing the step locations to the values previously recovered for the Tripp standardization in Section 5.2.

As mentioned in Section 5.1, the likelihood defined by Eq. 3 can introduce biases into the recovered fit parameters. While this fact is not entirely significant when comparing two standardizations, it becomes important when dealing with a more rigorous cosmological fit. For this reason, when promoting either the mass or dust steps to free fit parameters, it is helpful to slightly modify the likelihood used (e.g., González-Gaitán et al. 2021):

$$ \ln(\mathcal{L}) = -\frac{1}{2} \sum_{i=0}^{N} \left( \frac{\Delta\mu_i^2}{\sigma_i^2} + \ln(\sigma_i^2) \right), \quad (D.1) $$

In order to study the various steps, we look at three possible standardizations: a Tripp+mass-step standardization, in which $\gamma_M$ is promoted to a free fit parameter; a Tripp+dust-step standardization, in which $\gamma_D$ is promoted to a free fit parameter; and a Tripp+mass-step+dust-step standardization, in which both $\gamma_M$ and $\gamma_D$ are promoted to free fit parameters. It is also useful to redo the standard Tripp standardization to establish a term of comparison for the new likelihood.

For an even more rigorous fit, we can also promote the $\sigma_{int}$ term to a free parameter. Additionally, in the cases where a step is considered, we can assign different $\sigma_{int}$ values to each population. Taking into account both the high and low-mass populations and the regions defined by Fig. 8, we have: Tripp (1 population): full sample ($\sigma_{int1}$); Tripp + mass step (2 populations): low-mass ($\sigma_{int1}$), and high-mass ($\sigma_{int2}$); Tripp + dust step (2 populations): Region 2 ($\sigma_{int1}$), and Regions 1,3,4 ($\sigma_{int2}$); Tripp + mass step + dust step (4 populations): low-mass + region 2 ($\sigma_{int1}$), low-mass + regions 1,3,4 ($\sigma_{int2}$), high-mass + region 2 ($\sigma_{int3}$), and high-mass + regions 1,3,4 ($\sigma_{int2}$).

The recovered fit parameters, as well as the corresponding RMS values, are listed in Table D.1. As expected, the addition of separate mass and dust steps results in lower RMS values, for both the global and the local cases. The dust-step value recovered for the global case is compatible with zero, which might be due to a problem with the fit convergence. The simultaneous inclusion of mass and dust steps produces the lowest values of RMS for the respective cosmological fits. In addition, when both steps are simultaneously included, we recover both noticeable mass and dust steps, with the caveat that the global dust step is once again compatible with zero. In general, the step magnitudes in this case are overall lower than those obtained in the single step cases. As such, we once again find evidence that, although there is some level of overlap, the two steps are not completely analogous and interchangeable.

<table><caption>Table D.1. Fit parameters for the Tripp, Tripp+$\delta\mu_M$, Tripp+$\delta\mu_D$ and Tripp+$\delta\mu_M+\delta\mu_D$ standardizations and respective RMS.</caption><thead><tr><th>Standardization</th><th>α</th><th>β</th><th>M</th><th>γ<sub>M</sub>/2</th><th>γ<sub>D</sub>/2</th><th>σ<sub>int1</sub></th><th>σ<sub>int2</sub></th><th>σ<sub>int3</sub></th><th>σ<sub>int4</sub></th><th>RMS</th></tr></thead><tbody><tr><td>Tripp</td><td>0.141<sup>+0.012</sup><sub>-0.012</sub></td><td>2.845<sup>+0.136</sup><sub>-0.137</sub></td><td>-19.404<sup>+0.011</sup><sub>-0.011</sub></td><td>-</td><td>-</td><td>0.098<sup>+0.010</sup><sub>-0.010</sub></td><td>-</td><td>-</td><td>-</td><td>0.1367</td></tr><tr><td>Tripp+δμ<sub>M</sub></td><td>(Global) 0.155<sup>+0.013</sup><sub>-0.013</sub></td><td>2.872<sup>+0.141</sup><sub>-0.140</sub></td><td>-19.423<sup>+0.012</sup><sub>-0.012</sub></td><td>-0.035<sup>+0.014</sup><sub>-0.013</sub></td><td>-</td><td>0.097<sup>+0.012</sup><sub>-0.011</sub></td><td>0.071<sup>+0.025</sup><sub>-0.027</sub></td><td>-</td><td>-</td><td>0.1332</td></tr><tr><td>Tripp+δμ<sub>D</sub></td><td>(Local) 0.156<sup>+0.012</sup><sub>-0.012</sub></td><td>2.975<sup>+0.138</sup><sub>-0.141</sub></td><td>-19.422<sup>+0.011</sup><sub>-0.011</sub></td><td>-0.049<sup>+0.012</sup><sub>-0.013</sub></td><td>-</td><td>0.087<sup>+0.013</sup><sub>-0.012</sub></td><td>0.082<sup>+0.020</sup><sub>-0.019</sub></td><td>-</td><td>-</td><td>0.1341</td></tr><tr><td>Tripp+δμ<sub>M</sub>+δμ<sub>D</sub></td><td>(Global) 0.144<sup>+0.012</sup><sub>-0.012</sub></td><td>2.833<sup>+0.138</sup><sub>-0.133</sub></td><td>-19.405<sup>+0.011</sup><sub>-0.011</sub></td><td>-</td><td>-0.008<sup>+0.011</sup><sub>-0.011</sub></td><td>0.104<sup>+0.014</sup><sub>-0.012</sub></td><td>0.091<sup>+0.015</sup><sub>-0.014</sub></td><td>-</td><td>-</td><td>0.1346</td></tr><tr><td>Tripp+δμ<sub>M</sub>+δμ<sub>D</sub></td><td>(Local) 0.145<sup>+0.012</sup><sub>-0.012</sub></td><td>2.814<sup>+0.133</sup><sub>-0.133</sub></td><td>-19.416<sup>+0.011</sup><sub>-0.011</sub></td><td>-</td><td>-0.035<sup>+0.010</sup><sub>-0.011</sub></td><td>0.101<sup>+0.013</sup><sub>-0.012</sub></td><td>0.075<sup>+0.018</sup><sub>-0.016</sub></td><td>-</td><td>-</td><td>0.1310</td></tr><tr><td>Tripp+δμ<sub>M</sub>+δμ<sub>D</sub></td><td>(Global) 0.157<sup>+0.013</sup><sub>-0.013</sub></td><td>2.877<sup>+0.145</sup><sub>-0.142</sub></td><td>-19.422<sup>+0.013</sup><sub>-0.013</sub></td><td>-0.035<sup>+0.014</sup><sub>-0.014</sub></td><td>-0.004<sup>+0.011</sup><sub>-0.011</sub></td><td>0.0104<sup>+0.015</sup><sub>-0.014</sub></td><td>0.089<sup>+0.019</sup><sub>-0.018</sub></td><td>0.079<sup>+0.042</sup><sub>-0.039</sub></td><td>0.069<sup>+0.033</sup><sub>-0.034</sub></td><td>0.1323</td></tr><tr><td>Tripp+δμ<sub>M</sub>+δμ<sub>D</sub></td><td>(Local) 0.154<sup>+0.012</sup><sub>-0.011</sub></td><td>2.946<sup>+0.012</sup><sub>-0.0122</sub></td><td>-19.426<sup>+0.011</sup><sub>-0.010</sub></td><td>-0.039<sup>+0.011</sup><sub>-0.011</sub></td><td>-0.026<sup>+0.008</sup><sub>-0.013</sub></td><td>0.087<sup>+0.011</sup><sub>-0.011</sub></td><td>0.079<sup>+0.009</sup><sub>-0.011</sub></td><td>0.091<sup>+0.011</sup><sub>-0.011</sub></td><td>0.069<sup>+0.019</sup><sub>-0.011</sub></td><td>0.1298</td></tr></tbody></table>

**Notes.** A likelihood defined by Eq. D1 was used for the fits. In each one, the steps are computed based on the SN population divisions determined by the mass and dust-step locations recovered in Section 5.2. For each of these populations, we allow for a separate $\sigma_{int}$ free parameter. Tripp (1 population): Full sample ($\sigma_{int1}$); Tripp+$\delta\mu_M$ (2 populations): Low-mass ($\sigma_{int1}$), and high-mass ($\sigma_{int2}$); Tripp+$\delta\mu_D$ (2 populations): Region 2 ($\sigma_{int1}$), and Regions 1,3,4 ($\sigma_{int2}$); Tripp+$\delta\mu_M+\delta\mu_D$ (4 populations): Low-mass + region 2 ($\sigma_{int1}$), low-mass + regions 1,3,4 ($\sigma_{int2}$), high-mass + region 2 ($\sigma_{int3}$), and high-mass + regions 1,3,4 ($\sigma_{int2}$).
## Appendix D: Cosmological fits with steps

In this appendix, a deeper look at the relation between the mass and dust steps is presented. In particular, for a slightly more robust analysis of both these steps, we can directly introduce $\delta\mu_M$ and $\delta\mu_D$ terms in the cosmological fit. We promote the respective step magnitudes $\gamma_M$ and $\gamma_D$ to free parameters, fixing the step locations to the values previously recovered for the Tripp standardization in Section 5.2.

As mentioned in Section 5.1, the likelihood defined by Eq. 3 can introduce biases into the recovered fit parameters. While this fact is not entirely significant when comparing two standardizations, it becomes important when dealing with a more rigorous cosmological fit. For this reason, when promoting either the mass or dust steps to free fit parameters, it is helpful to slightly modify the likelihood used (e.g., González-Gaitán et al. 2021):

$$ \ln(\mathcal{L}) = -\frac{1}{2} \sum_{i=0}^{N} \left( \frac{\Delta\mu_i^2}{\sigma_i^2} + \ln(\sigma_i^2) \right), \quad (D.1) $$

In order to study the various steps, we look at three possible standardizations: a Tripp+mass-step standardization, in which $\gamma_M$ is promoted to a free fit parameter; a Tripp+dust-step standardization, in which $\gamma_D$ is promoted to a free fit parameter; and a Tripp+mass-step+dust-step standardization, in which both $\gamma_M$ and $\gamma_D$ are promoted to free fit parameters. It is also useful to redo the standard Tripp standardization to establish a term of comparison for the new likelihood.

For an even more rigorous fit, we can also promote the $\sigma_{\text{int}}$ term to a free parameter. Additionally, in the cases where a step is considered, we can assign different $\sigma_{\text{int}}$ values to each population. Taking into account both the high and low-mass populations and the regions defined by Fig. 8, we have: Tripp (1 population): full sample ($\sigma_{\text{int1}}$); Tripp + mass step (2 populations): low-mass ($\sigma_{\text{int1}}$), and high-mass ($\sigma_{\text{int2}}$); Tripp + dust step (2 populations): Region 2 ($\sigma_{\text{int1}}$), and Regions 1,3,4 ($\sigma_{\text{int2}}$); Tripp + mass step + dust step (4 populations): low-mass + region 2 ($\sigma_{\text{int1}}$), low-mass + regions 1,3,4 ($\sigma_{\text{int2}}$), high-mass + region 2 ($\sigma_{\text{int3}}$), and high-mass + regions 1,3,4 ($\sigma_{\text{int2}}$).

The recovered fit parameters, as well as the corresponding RMS values, are listed in Table D.1. As expected, the addition of separate mass and dust steps results in lower RMS values, for both the global and the local cases. The dust-step value recovered for the global case is compatible with zero, which might be due to a problem with the fit convergence. The simultaneous inclusion of mass and dust steps produces the lowest values of RMS for the respective cosmological fits. In addition, when both steps are simultaneously included, we recover both noticeable mass and dust steps, with the caveat that the global dust step is once again compatible with zero. In general, the step magnitudes in this case are overall lower than those obtained in the single step cases. As such, we once again find evidence that, although there is some level of overlap, the two steps are not completely analogous and interchangeable.

<table><caption>Table D.1. Fit parameters for the Tripp, Tripp+$\delta\mu_M$, Tripp+$\delta\mu_D$ and Tripp+$\delta\mu_M+\delta\mu_D$ standardizations and respective RMS.</caption><thead><tr><th>Standardization</th><th>α</th><th>β</th><th>M</th><th>γ<sub>M</sub>/2</th><th>γ<sub>D</sub>/2</th><th>σ<sub>int1</sub></th><th>σ<sub>int2</sub></th><th>σ<sub>int3</sub></th><th>σ<sub>int4</sub></th><th>RMS</th></tr></thead><tbody><tr><td>Tripp</td><td>0.141<sup>+0.012</sup><sub>-0.012</sub></td><td>2.845<sup>+0.136</sup><sub>-0.137</sub></td><td>-19.404<sup>+0.011</sup><sub>-0.011</sub></td><td>-</td><td>-</td><td>0.098<sup>+0.010</sup><sub>-0.010</sub></td><td>-</td><td>-</td><td>-</td><td>0.1367</td></tr><tr><td>Tripp+δμ<sub>M</sub></td><td>(Global) 0.155<sup>+0.013</sup><sub>-0.013</sub></td><td>2.872<sup>+0.141</sup><sub>-0.140</sub></td><td>-19.423<sup>+0.012</sup><sub>-0.012</sub></td><td>-0.035<sup>+0.014</sup><sub>-0.013</sub></td><td>-</td><td>0.097<sup>+0.012</sup><sub>-0.011</sub></td><td>0.071<sup>+0.025</sup><sub>-0.027</sub></td><td>-</td><td>-</td><td>0.1332</td></tr><tr><td>Tripp+δμ<sub>D</sub></td><td>(Local) 0.156<sup>+0.012</sup><sub>-0.012</sub></td><td>2.975<sup>+0.138</sup><sub>-0.141</sub></td><td>-19.422<sup>+0.011</sup><sub>-0.011</sub></td><td>-0.049<sup>+0.012</sup><sub>-0.013</sub></td><td>-</td><td>0.087<sup>+0.013</sup><sub>-0.012</sub></td><td>0.082<sup>+0.020</sup><sub>-0.019</sub></td><td>-</td><td>-</td><td>0.1341</td></tr><tr><td>Tripp+δμ<sub>M</sub>+δμ<sub>D</sub></td><td>(Global) 0.144<sup>+0.012</sup><sub>-0.012</sub></td><td>2.833<sup>+0.138</sup><sub>-0.133</sub></td><td>-19.405<sup>+0.011</sup><sub>-0.011</sub></td><td>-</td><td>-0.008<sup>+0.011</sup><sub>-0.011</sub></td><td>0.104<sup>+0.014</sup><sub>-0.012</sub></td><td>0.091<sup>+0.015</sup><sub>-0.014</sub></td><td>-</td><td>-</td><td>0.1346</td></tr><tr><td>Tripp+δμ<sub>M</sub>+δμ<sub>D</sub></td><td>(Local) 0.145<sup>+0.012</sup><sub>-0.012</sub></td><td>2.814<sup>+0.133</sup><sub>-0.133</sub></td><td>-19.416<sup>+0.011</sup><sub>-0.011</sub></td><td>-</td><td>-0.035<sup>+0.010</sup><sub>-0.011</sub></td><td>0.101<sup>+0.013</sup><sub>-0.012</sub></td><td>0.075<sup>+0.018</sup><sub>-0.016</sub></td><td>-</td><td>-</td><td>0.1310</td></tr><tr><td>Tripp+δμ<sub>M</sub>+δμ<sub>D</sub></td><td>(Global) 0.157<sup>+0.013</sup><sub>-0.013</sub></td><td>2.877<sup>+0.145</sup><sub>-0.142</sub></td><td>-19.422<sup>+0.013</sup><sub>-0.013</sub></td><td>-0.035<sup>+0.014</sup><sub>-0.014</sub></td><td>-0.004<sup>+0.011</sup><sub>-0.011</sub></td><td>0.0104<sup>+0.015</sup><sub>-0.014</sub></td><td>0.089<sup>+0.019</sup><sub>-0.018</sub></td><td>0.079<sup>+0.042</sup><sub>-0.039</sub></td><td>0.069<sup>+0.033</sup><sub>-0.034</sub></td><td>0.1323</td></tr><tr><td>Tripp+δμ<sub>M</sub>+δμ<sub>D</sub></td><td>(Local) 0.154<sup>+0.012</sup><sub>-0.011</sub></td><td>2.946<sup>+0.012</sup><sub>-0.0122</sub></td><td>-19.426<sup>+0.011</sup><sub>-0.010</sub></td><td>-0.039<sup>+0.011</sup><sub>-0.011</sub></td><td>-0.026<sup>+0.008</sup><sub>-0.013</sub></td><td>0.087<sup>+0.011</sup><sub>-0.011</sub></td><td>0.079<sup>+0.009</sup><sub>-0.011</sub></td><td>0.091<sup>+0.011</sup><sub>-0.011</sub></td><td>0.069<sup>+0.019</sup><sub>-0.011</sub></td><td>0.1298</td></tr></tbody></table>

**Notes.** A likelihood defined by Eq. D1 was used for the fits. In each one, the steps are computed based on the SN population divisions determined by the mass and dust-step locations recovered in Section 5.2. For each of these populations, we allow for a separate $\sigma_{\text{int}}$ free parameter. Tripp (1 population): Full sample ($\sigma_{\text{int1}}$); Tripp+$\delta\mu_M$ (2 populations): Low-mass ($\sigma_{\text{int1}}$), and high-mass ($\sigma_{\text{int2}}$); Tripp+$\delta\mu_D$ (2 populations): Region 2 ($\sigma_{\text{int1}}$), and Regions 1,3,4 ($\sigma_{\text{int2}}$); Tripp+$\delta\mu_M+\delta\mu_D$ (4 populations): Low-mass + region 2 ($\sigma_{\text{int1}}$), low-mass + regions 1,3,4 ($\sigma_{\text{int2}}$), high-mass + region 2 ($\sigma_{\text{int3}}$), and high-mass + regions 1,3,4 ($\sigma_{\text{int2}}$).
Appendix E: Host galaxy fit results

<table><caption>Table E.1. Best-fit results for the DES host galaxy fits with DECam griz global and local photometry.</caption><thead><tr><th rowspan="2">SNID</th><th colspan="4">Global</th><th colspan="4">Local</th></tr><tr><th>log(Z<sub>*</sub>/Z<sub>☉</sub>)</th><th>t<sub>age</sub> (Gyr)</th><th>τ<sub>V</sub></th><th>n</th><th>log(Z<sub>*</sub>/Z<sub>☉</sub>)</th><th>t<sub>age</sub> (Gyr)</th><th>τ<sub>V</sub></th><th>n</th></tr></thead><tbody><tr><td>1248677</td><td>-0.008<sup>+0.067</sup><sub>-0.091</sub></td><td>0.399<sup>+0.071</sup><sub>-0.025</sub></td><td>1.367<sup>+0.047</sup><sub>-0.092</sub></td><td>0.087<sup>+0.019</sup><sub>-0.058</sub></td><td>-0.196<sup>+0.641</sup><sub>-0.536</sub></td><td>0.100<sup>+0.172</sup><sub>-0.077</sub></td><td>1.414<sup>+0.715</sup><sub>-0.584</sub></td><td>0.059<sup>+0.199</sup><sub>-0.336</sub></td></tr><tr><td>1250017</td><td>-1.638<sup>+0.309</sup><sub>-0.176</sub></td><td>0.359<sup>+0.542</sup><sub>-0.141</sub></td><td>1.108<sup>+0.211</sup><sub>-0.385</sub></td><td>-0.720<sup>+0.117</sup><sub>-0.178</sub></td><td>-1.257<sup>+0.574</sup><sub>-0.567</sub></td><td>0.107<sup>+0.737</sup><sub>-0.086</sub></td><td>1.483<sup>+0.746</sup><sub>-0.886</sub></td><td>-0.290<sup>+0.241</sup><sub>-0.438</sub></td></tr><tr><td>1253039</td><td>0.164<sup>+0.906</sup><sub>-0.658</sub></td><td>0.209<sup>+0.326</sup><sub>-0.180</sub></td><td>2.291<sup>+0.761</sup><sub>-0.470</sub></td><td>0.067<sup>+0.105</sup><sub>-0.111</sub></td><td>-0.585<sup>+0.699</sup><sub>-0.766</sub></td><td>0.579<sup>+1.436</sup><sub>-0.494</sub></td><td>1.603<sup>+1.275</sup><sub>-1.013</sub></td><td>-0.094<sup>+0.281</sup><sub>-0.501</sub></td></tr><tr><td>1253101</td><td>-0.574<sup>+0.708</sup><sub>-0.629</sub></td><td>0.933<sup>+0.665</sup><sub>-0.489</sub></td><td>0.759<sup>+0.497</sup><sub>-0.405</sub></td><td>-0.553<sup>+0.377</sup><sub>-0.568</sub></td><td>-0.360<sup>+0.568</sup><sub>-0.522</sub></td><td>0.150<sup>+0.188</sup><sub>-0.116</sub></td><td>1.113<sup>+0.677</sup><sub>-0.461</sub></td><td>-0.048<sup>+0.273</sup><sub>-0.389</sub></td></tr><tr><td>1253920</td><td>-1.976<sup>+0.039</sup><sub>-0.018</sub></td><td>2.337<sup>+0.147</sup><sub>-0.146</sub></td><td>0.905<sup>+0.056</sup><sub>-0.054</sub></td><td>-1.319<sup>+0.068</sup><sub>-0.070</sub></td><td>-1.480<sup>+0.551</sup><sub>-0.357</sub></td><td>2.963<sup>+0.599</sup><sub>-1.049</sub></td><td>0.695<sup>+0.414</sup><sub>-0.233</sub></td><td>-1.293<sup>+0.431</sup><sub>-0.486</sub></td></tr><tr><td>1255502</td><td>1.287<sup>+0.008</sup><sub>-0.010</sub></td><td>0.243<sup>+0.003</sup><sub>-0.004</sub></td><td>2.890<sup>+0.022</sup><sub>-0.017</sub></td><td>-0.244<sup>+0.014</sup><sub>-0.011</sub></td><td>-0.899<sup>+0.678</sup><sub>-0.640</sub></td><td>0.550<sup>+1.267</sup><sub>-0.526</sub></td><td>2.277<sup>+1.419</sup><sub>-1.000</sub></td><td>0.019<sup>+0.192</sup><sub>-0.368</sub></td></tr><tr><td>1257366</td><td>-1.665<sup>+0.350</sup><sub>-0.049</sub></td><td>2.446<sup>+0.065</sup><sub>-0.107</sub></td><td>0.640<sup>+0.037</sup><sub>-0.204</sub></td><td>-1.327<sup>+0.039</sup><sub>-0.285</sub></td><td>-1.286<sup>+0.085</sup><sub>-0.531</sub></td><td>1.499<sup>+0.895</sup><sub>-1.241</sub></td><td>0.903<sup>+0.873</sup><sub>-0.129</sub></td><td>-0.551<sup>+0.209</sup><sub>-0.070</sub></td></tr><tr><td>1257695</td><td>-1.964<sup>+0.436</sup><sub>-0.030</sub></td><td>0.174<sup>+0.281</sup><sub>-0.012</sub></td><td>1.259<sup>+0.039</sup><sub>-0.375</sub></td><td>-0.759<sup>+0.037</sup><sub>-0.235</sub></td><td>-0.614<sup>+0.423</sup><sub>-0.426</sub></td><td>1.096<sup>+0.334</sup><sub>-0.404</sub></td><td>0.494<sup>+0.328</sup><sub>-0.217</sub></td><td>-0.708<sup>+0.407</sup><sub>-0.560</sub></td></tr><tr><td>1258906</td><td>0.133<sup>+0.481</sup><sub>-0.504</sub></td><td>0.376<sup>+0.225</sup><sub>-0.156</sub></td><td>1.183<sup>+0.174</sup><sub>-0.206</sub></td><td>-0.096<sup>+0.140</sup><sub>-0.141</sub></td><td>-0.347<sup>+0.649</sup><sub>-0.502</sub></td><td>0.530<sup>+0.342</sup><sub>-0.246</sub></td><td>1.254<sup>+0.320</sup><sub>-0.340</sub></td><td>-0.109<sup>+0.174</sup><sub>-0.238</sub></td></tr><tr><td>1258940</td><td>-0.049<sup>+0.218</sup><sub>-0.195</sub></td><td>1.150<sup>+0.485</sup><sub>-0.148</sub></td><td>1.418<sup>+0.064</sup><sub>-0.263</sub></td><td>-0.243<sup>+0.040</sup><sub>-0.070</sub></td><td>-0.852<sup>+0.813</sup><sub>-0.654</sub></td><td>1.736<sup>+0.520</sup><sub>-0.637</sub></td><td>0.493<sup>+0.299</sup><sub>-0.220</sub></td><td>-0.994<sup>+0.338</sup><sub>-0.472</sub></td></tr><tr><td>1259412</td><td>-1.996<sup>+0.250</sup><sub>-0.003</sub></td><td>0.304<sup>+0.101</sup><sub>-0.008</sub></td><td>1.544<sup>+0.014</sup><sub>-0.088</sub></td><td>-0.579<sup>+0.014</sup><sub>-0.008</sub></td><td>0.195<sup>+0.705</sup><sub>-0.720</sub></td><td>0.233<sup>+0.306</sup><sub>-0.194</sub></td><td>1.624<sup>+0.950</sup><sub>-0.489</sub></td><td>0.032<sup>+0.187</sup><sub>-0.306</sub></td></tr><tr><td>1261579</td><td>-1.000<sup>+1.250</sup><sub>-0.429</sub></td><td>5.447<sup>+0.262</sup><sub>-1.446</sub></td><td>0.312<sup>+0.133</sup><sub>-0.046</sub></td><td>-2.189<sup>+0.450</sup><sub>-0.009</sub></td><td>-0.543<sup>+0.800</sup><sub>-0.674</sub></td><td>1.254<sup>+0.967</sup><sub>-0.650</sub></td><td>1.641<sup>+0.488</sup><sub>-0.513</sub></td><td>-0.280<sup>+0.174</sup><sub>-0.211</sub></td></tr><tr><td>1263369</td><td>-0.883<sup>+0.242</sup><sub>-0.151</sub></td><td>0.563<sup>+0.171</sup><sub>-0.145</sub></td><td>1.990<sup>+0.128</sup><sub>-0.145</sub></td><td>-0.078<sup>+0.053</sup><sub>-0.037</sub></td><td>0.259<sup>+0.528</sup><sub>-0.583</sub></td><td>0.445<sup>+0.318</sup><sub>-0.191</sub></td><td>1.924<sup>+0.225</sup><sub>-0.274</sub></td><td>-0.105<sup>+0.118</sup><sub>-0.139</sub></td></tr><tr><td>1263715</td><td>0.010<sup>+0.559</sup><sub>-0.508</sub></td><td>0.874<sup>+0.358</sup><sub>-0.303</sub></td><td>0.635<sup>+0.188</sup><sub>-0.199</sub></td><td>-0.482<sup>+0.231</sup><sub>-0.278</sub></td><td>-0.505<sup>+0.585</sup><sub>-0.516</sub></td><td>0.849<sup>+0.327</sup><sub>-0.326</sub></td><td>0.639<sup>+0.310</sup><sub>-0.240</sub></td><td>-0.611<sup>+0.370</sup><sub>-0.439</sub></td></tr><tr><td>1275946</td><td>-0.666<sup>+1.016</sup><sub>-0.910</sub></td><td>1.597<sup>+0.546</sup><sub>-0.623</sub></td><td>0.450<sup>+0.311</sup><sub>-0.194</sub></td><td>-1.248<sup>+0.636</sup><sub>-0.601</sub></td><td>-0.618<sup>+0.546</sup><sub>-0.526</sub></td><td>0.558<sup>+0.258</sup><sub>-0.315</sub></td><td>0.475<sup>+0.449</sup><sub>-0.240</sub></td><td>-0.679<sup>+0.572</sup><sub>-0.752</sub></td></tr><tr><td>1279500</td><td>-1.696<sup>+0.250</sup><sub>-0.219</sub></td><td>0.506<sup>+0.394</sup><sub>-0.149</sub></td><td>1.511<sup>+0.121</sup><sub>-0.231</sub></td><td>-0.550<sup>+0.019</sup><sub>-0.021</sub></td><td>-0.397<sup>+0.983</sup><sub>-0.981</sub></td><td>2.174<sup>+0.541</sup><sub>-0.701</sub></td><td>0.407<sup>+0.228</sup><sub>-0.140</sub></td><td>-1.466<sup>+0.544</sup><sub>-0.504</sub></td></tr><tr><td>1280217</td><td>-0.085<sup>+1.019</sup><sub>-0.713</sub></td><td>0.094<sup>+0.543</sup><sub>-0.088</sub></td><td>1.963<sup>+0.888</sup><sub>-1.112</sub></td><td>0.025<sup>+0.220</sup><sub>-0.351</sub></td><td>1.052<sup>+0.302</sup><sub>-1.153</sub></td><td>0.461<sup>+0.695</sup><sub>-0.273</sub></td><td>0.369<sup>+0.233</sup><sub>-0.194</sub></td><td>-1.746<sup>+0.562</sup><sub>-0.332</sub></td></tr><tr><td>1281668</td><td>-0.092<sup>+0.183</sup><sub>-0.151</sub></td><td>0.564<sup>+0.112</sup><sub>-0.075</sub></td><td>1.714<sup>+0.077</sup><sub>-0.102</sub></td><td>0.094<sup>+0.019</sup><sub>-0.037</sub></td><td>-0.242<sup>+0.707</sup><sub>-0.449</sub></td><td>0.301<sup>+0.323</sup><sub>-0.210</sub></td><td>1.958<sup>+0.675</sup><sub>-0.431</sub></td><td>0.095<sup>+0.135</sup><sub>-0.147</sub></td></tr><tr><td>1281886</td><td>-0.592<sup>+0.553</sup><sub>-0.320</sub></td><td>1.556<sup>+0.464</sup><sub>-0.520</sub></td><td>0.971<sup>+0.275</sup><sub>-0.248</sub></td><td>-0.370<sup>+0.154</sup><sub>-0.210</sub></td><td>-0.534<sup>+0.682</sup><sub>-0.655</sub></td><td>1.053<sup>+0.735</sup><sub>-0.473</sub></td><td>1.167<sup>+0.383</sup><sub>-0.427</sub></td><td>-0.264<sup>+0.184</sup><sub>-0.274</sub></td></tr><tr><td>1282736</td><td>-1.947<sup>+0.144</sup><sub>-0.040</sub></td><td>0.781<sup>+0.128</sup><sub>-0.053</sub></td><td>1.648<sup>+0.032</sup><sub>-0.059</sub></td><td>-0.533<sup>+0.028</sup><sub>-0.015</sub></td><td>-0.619<sup>+0.640</sup><sub>-0.657</sub></td><td>0.796<sup>+0.664</sup><sub>-0.403</sub></td><td>1.864<sup>+0.378</sup><sub>-0.464</sub></td><td>-0.161<sup>+0.124</sup><sub>-0.195</sub></td></tr><tr><td>1282757</td><td>-1.968<sup>+0.567</sup><sub>-0.026</sub></td><td>0.109<sup>+0.206</sup><sub>-0.005</sub></td><td>1.733<sup>+0.030</sup><sub>-0.379</sub></td><td>-0.416<sup>+0.018</sup><sub>-0.035</sub></td><td>-1.000<sup>+0.639</sup><sub>-0.623</sub></td><td>0.559<sup>+0.536</sup><sub>-0.389</sub></td><td>0.982<sup>+0.485</sup><sub>-0.409</sub></td><td>-0.495<sup>+0.290</sup><sub>-0.325</sub></td></tr><tr><td>1283373</td><td>-0.538<sup>+0.067</sup><sub>-0.073</sub></td><td>4.905<sup>+0.029</sup><sub>-0.031</sub></td><td>0.563<sup>+0.030</sup><sub>-0.025</sub></td><td>-1.078<sup>+0.040</sup><sub>-0.046</sub></td><td>-0.160<sup>+0.966</sup><sub>-0.739</sub></td><td>3.981<sup>+0.849</sup><sub>-1.235</sub></td><td>0.620<sup>+0.213</sup><sub>-0.171</sub></td><td>-1.278<sup>+0.364</sup><sub>-0.451</sub></td></tr><tr><td>1283878</td><td>1.286<sup>+0.005</sup><sub>-0.260</sub></td><td>0.103<sup>+0.177</sup><sub>-0.002</sub></td><td>3.187<sup>+0.009</sup><sub>-0.328</sub></td><td>-0.266<sup>+0.080</sup><sub>-0.003</sub></td><td>-1.021<sup>+1.794</sup><sub>-0.755</sub></td><td>3.353<sup>+0.492</sup><sub>-1.351</sub></td><td>0.509<sup>+0.227</sup><sub>-0.111</sub></td><td>-1.878<sup>+0.411</sup><sub>-0.235</sub></td></tr><tr><td>1283936</td><td>-0.483<sup>+0.318</sup><sub>-0.483</sub></td><td>0.521<sup>+0.113</sup><sub>-0.242</sub></td><td>1.738<sup>+0.251</sup><sub>-0.140</sub></td><td>0.078<sup>+0.048</sup><sub>-0.119</sub></td><td>-0.318<sup>+0.662</sup><sub>-0.573</sub></td><td>0.475<sup>+0.311</sup><sub>-0.206</sub></td><td>1.565<sup>+0.326</sup><sub>-0.312</sub></td><td>-0.045<sup>+0.122</sup><sub>-0.162</sub></td></tr><tr><td>1284587</td><td>-1.924<sup>+0.195</sup><sub>-0.074</sub></td><td>0.700<sup>+0.386</sup><sub>-0.120</sub></td><td>1.659<sup>+0.081</sup><sub>-0.193</sub></td><td>-0.633<sup>+0.018</sup><sub>-0.023</sub></td><td>-0.364<sup>+0.871</sup><sub>-0.739</sub></td><td>2.002<sup>+0.849</sup><sub>-0.816</sub></td><td>0.800<sup>+0.478</sup><sub>-0.320</sub></td><td>-0.733<sup>+0.422</sup><sub>-0.642</sub></td></tr><tr><td>1285317</td><td>-0.061<sup>+0.496</sup><sub>-0.679</sub></td><td>0.559<sup>+0.154</sup><sub>-0.199</sub></td><td>0.165<sup>+0.212</sup><sub>-0.094</sub></td><td>-0.937<sup>+0.572</sup><sub>-0.678</sub></td><td>-1.509<sup>+0.564</sup><sub>-0.321</sub></td><td>0.267<sup>+0.143</sup><sub>-0.079</sub></td><td>0.215<sup>+0.148</sup><sub>-0.063</sub></td><td>-1.747<sup>+0.751</sup><sub>-0.316</sub></td></tr><tr><td>1286398</td><td>-0.133<sup>+0.026</sup><sub>-0.012</sub></td><td>3.388<sup>+0.015</sup><sub>-0.033</sub></td><td>0.517<sup>+0.012</sup><sub>-0.006</sub></td><td>-1.120<sup>+0.019</sup><sub>-0.030</sub></td><td>0.647<sup>+0.099</sup><sub>-0.826</sub></td><td>2.122<sup>+1.358</sup><sub>-1.042</sub></td><td>0.914<sup>+0.455</sup><sub>-0.334</sub></td><td>-1.042<sup>+0.578</sup><sub>-0.715</sub></td></tr><tr><td>1287626</td><td>-0.761<sup>+0.791</sup><sub>-0.740</sub></td><td>1.199<sup>+0.438</sup><sub>-0.508</sub></td><td>0.355<sup>+0.319</sup><sub>-0.185</sub></td><td>-1.101<sup>+0.629</sup><sub>-0.670</sub></td><td>2.264<sup>+0.169</sup><sub>-0.736</sub></td><td>0.036<sup>+0.117</sup><sub>-0.005</sub></td><td>0.932<sup>+0.077</sup><sub>-0.396</sub></td><td>-2.074<sup>+0.189</sup><sub>-0.090</sub></td></tr><tr><td>1289288</td><td>-1.608<sup>+0.175</sup><sub>-0.113</sub></td><td>0.671<sup>+0.344</sup><sub>-0.125</sub></td><td>1.853<sup>+0.069</sup><sub>-0.185</sub></td><td>-0.454<sup>+0.017</sup><sub>-0.017</sub></td><td>-1.188<sup>+0.794</sup><sub>-0.509</sub></td><td>0.558<sup>+0.695</sup><sub>-0.475</sub></td><td>2.048<sup>+0.821</sup><sub>-0.538</sub></td><td>-0.223<sup>+0.159</sup><sub>-0.177</sub></td></tr><tr><td>1289555</td><td>-0.103<sup>+0.415</sup><sub>-0.377</sub></td><td>0.607<sup>+0.248</sup><sub>-0.290</sub></td><td>0.464<sup>+0.334</sup><sub>-0.217</sub></td><td>-0.418<sup>+0.248</sup><sub>-0.387</sub></td><td>-0.707<sup>+0.792</sup><sub>-0.517</sub></td><td>0.740<sup>+0.220</sup><sub>-0.337</sub></td><td>0.234<sup>+0.293</sup><sub>-0.139</sub></td><td>-0.979<sup>+0.495</sup><sub>-0.662</sub></td></tr><tr><td>1289600</td><td>-0.592<sup>+0.153</sup><sub>-0.049</sub></td><td>0.185<sup>+0.071</sup><sub>-0.042</sub></td><td>1.626<sup>+0.163</sup><sub>-0.230</sub></td><td>0.126<sup>+0.021</sup><sub>-0.026</sub></td><td>-0.416<sup>+0.378</sup><sub>-0.341</sub></td><td>0.393<sup>+0.183</sup><sub>-0.149</sub></td><td>0.809<sup>+0.285</sup><sub>-0.257</sub></td><td>-0.154<sup>+0.176</sup><sub>-0.260</sub></td></tr><tr><td>1289656</td><td>-0.326<sup>+0.984</sup><sub>-1.044</sub></td><td>0.949<sup>+0.382</sup><sub>-0.382</sub></td><td>0.320<sup>+0.244</sup><sub>-0.146</sub></td><td>-1.320<sup>+0.567</sup><sub>-0.542</sub></td><td>-0.195<sup>+0.573</sup><sub>-0.533</sub></td><td>0.461<sup>+0.387</sup><sub>-0.304</sub></td><td>0.657<sup>+0.605</sup><sub>-0.397</sub></td><td>-0.311<sup>+0.368</sup><sub>-0.583</sub></td></tr><tr><td>1289664</td><td>-0.093<sup>+0.883</sup><sub>-0.896</sub></td><td>0.477<sup>+0.941</sup><sub>-0.371</sub></td><td>1.374<sup>+0.967</sup><sub>-0.810</sub></td><td>-0.087<sup>+0.343</sup><sub>-0.672</sub></td><td>-0.542<sup>+0.891</sup><sub>-0.494</sub></td><td>0.196<sup>+0.380</sup><sub>-0.172</sub></td><td>0.953<sup>+0.936</sup><sub>-0.627</sub></td><td>0.083<sup>+0.237</sup><sub>-0.490</sub></td></tr><tr><td>1290816</td><td>0.327<sup>+0.360</sup><sub>-0.379</sub></td><td>0.582<sup>+0.184</sup><sub>-0.137</sub></td><td>1.140<sup>+0.152</sup><sub>-0.142</sub></td><td>-0.149<sup>+0.172</sup><sub>-0.228</sub></td><td>-0.574<sup>+0.633</sup><sub>-0.575</sub></td><td>0.848<sup>+0.552</sup><sub>-0.474</sub></td><td>0.759<sup>+0.542</sup><sub>-0.388</sub></td><td>-0.480<sup>+0.439</sup><sub>-0.703</sub></td></tr><tr><td>1291080</td><td>-0.347<sup>+1.106</sup><sub>-1.142</sub></td><td>1.571<sup>+0.659</sup><sub>-0.741</sub></td><td>0.508<sup>+0.411</sup><sub>-0.212</sub></td><td>-1.278<sup>+0.567</sup><sub>-0.556</sub></td><td>0.634<sup>+0.694</sup><sub>-1.479</sub></td><td>1.474<sup>+1.007</sup><sub>-0.804</sub></td><td>0.512<sup>+0.326</sup><sub>-0.192</sub></td><td>-1.639<sup>+0.539</sup><sub>-0.398</sub></td></tr><tr><td>1291090</td><td>-0.112<sup>+0.212</sup><sub>-0.390</sub></td><td>0.387<sup>+0.084</sup><sub>-0.065</sub></td><td>0.856<sup>+0.087</sup><sub>-0.101</sub></td><td>-0.152<sup>+0.066</sup><sub>-0.078</sub></td><td>-0.105<sup>+0.576</sup><sub>-0.583</sub></td><td>0.562<sup>+0.259</sup><sub>-0.223</sub></td><td>0.847<sup>+0.245</sup><sub>-0.218</sub></td><td>-0.330<sup>+0.219</sup><sub>-0.274</sub></td></tr><tr><td>1291794</td><td>-1.693<sup>+0.233</sup><sub>-0.210</sub></td><td>0.838<sup>+0.563</sup><sub>-0.141</sub></td><td>1.785<sup>+0.053</sup><sub>-0.252</sub></td><td>-0.457<sup>+0.029</sup><sub>-0.044</sub></td><td>-1.244<sup>+0.760</sup><sub>-0.492</sub></td><td>0.484<sup>+0.607</sup><sub>-0.303</sub></td><td>2.237<sup>+0.419</sup><sub>-0.448</sub></td><td>-0.199<sup>+0.180</sup><sub>-0.137</sub></td></tr><tr><td>1292145</td><td>-0.535<sup>+0.369</sup><sub>-0.315</sub></td><td>0.256<sup>+0.204</sup><sub>-0.144</sub></td><td>1.736<sup>+0.478</sup><sub>-0.367</sub></td><td>-0.002<sup>+0.101</sup><sub>-0.141</sub></td><td>-0.330<sup>+0.588</sup><sub>-0.585</sub></td><td>0.416<sup>+0.390</sup><sub>-0.233</sub></td><td>1.288<sup>+0.425</sup><sub>-0.441</sub></td><td>-0.178<sup>+0.171</sup><sub>-0.245</sub></td></tr><tr><td>1292332</td><td>-0.853<sup>+0.300</sup><sub>-0.374</sub></td><td>3.376<sup>+0.096</sup><sub>-0.196</sub></td><td>0.674<sup>+0.098</sup><sub>-0.055</sub></td><td>-1.272<sup>+0.058</sup><sub>-0.058</sub></td><td>-0.637<sup>+1.126</sup><sub>-0.852</sub></td><td>3.396<sup>+0.957</sup><sub>-1.208</sub></td><td>0.800<sup>+0.372</sup><sub>-0.273</sub></td><td>-1.031<sup>+0.330</sup><sub>-0.429</sub></td></tr><tr><td>1292336</td><td>-1.887<sup>+0.130</sub><sub>-0.081</sub></td><td>1.356<sup>+0.510</sub><sub>-0.350</sub></td><td>0.908<sup>+0.168</sup><sub>-0.209</sub></td><td>-1.076<sup>+0.133</sup><sub>-0.204</sub></td><td>-1.293<sup>+0.739</sup><sub>-0.536</sub></td><td>1.088<sup>+0.896</sup><sub>-0.863</sub></td><td>1.085<sup>+0.714</sub><sub>-0.464</sub></td><td>-0.508<sup>+0.221</sup><sub>-0.289</sub></td></tr></tbody></table>
Appendix E: Host galaxy fit results

<table><caption>Table E.1. Best-fit results for the DES host galaxy fits with DECam griz global and local photometry.</caption><thead><tr><th rowspan="2">SNID</th><th colspan="4">Global</th><th colspan="4">Local</th></tr><tr><th>log(Z<sub>*</sub>/Z<sub>☉</sub>)</th><th>t<sub>age</sub> (Gyr)</th><th>τ<sub>V</sub></th><th>n</th><th>log(Z<sub>*</sub>/Z<sub>☉</sub>)</th><th>t<sub>age</sub> (Gyr)</th><th>τ<sub>V</sub></th><th>n</th></tr></thead><tbody><tr><td>1248677</td><td>-0.008<sup>+0.067</sup><sub>-0.091</sub></td><td>0.399<sup>+0.071</sup><sub>-0.025</sub></td><td>1.367<sup>+0.047</sup><sub>-0.092</sub></td><td>0.087<sup>+0.019</sup><sub>-0.058</sub></td><td>-0.196<sup>+0.641</sup><sub>-0.536</sub></td><td>0.100<sup>+0.172</sup><sub>-0.077</sub></td><td>1.414<sup>+0.715</sup><sub>-0.584</sub></td><td>0.059<sup>+0.199</sup><sub>-0.336</sub></td></tr><tr><td>1250017</td><td>-1.638<sup>+0.309</sup><sub>-0.176</sub></td><td>0.359<sup>+0.542</sup><sub>-0.141</sub></td><td>1.108<sup>+0.211</sup><sub>-0.385</sub></td><td>-0.720<sup>+0.117</sup><sub>-0.178</sub></td><td>-1.257<sup>+0.574</sup><sub>-0.567</sub></td><td>0.107<sup>+0.737</sup><sub>-0.086</sub></td><td>1.483<sup>+0.746</sup><sub>-0.886</sub></td><td>-0.290<sup>+0.241</sup><sub>-0.438</sub></td></tr><tr><td>1253039</td><td>0.164<sup>+0.906</sup><sub>-0.658</sub></td><td>0.209<sup>+0.326</sup><sub>-0.180</sub></td><td>2.291<sup>+0.761</sup><sub>-0.470</sub></td><td>0.067<sup>+0.105</sup><sub>-0.111</sub></td><td>-0.585<sup>+0.699</sup><sub>-0.766</sub></td><td>0.579<sup>+1.436</sup><sub>-0.494</sub></td><td>1.603<sup>+1.275</sup><sub>-1.013</sub></td><td>-0.094<sup>+0.281</sup><sub>-0.501</sub></td></tr><tr><td>1253101</td><td>-0.574<sup>+0.708</sup><sub>-0.629</sub></td><td>0.933<sup>+0.665</sup><sub>-0.489</sub></td><td>0.759<sup>+0.497</sup><sub>-0.405</sub></td><td>-0.553<sup>+0.377</sup><sub>-0.568</sub></td><td>-0.360<sup>+0.568</sup><sub>-0.522</sub></td><td>0.150<sup>+0.188</sup><sub>-0.116</sub></td><td>1.113<sup>+0.677</sup><sub>-0.461</sub></td><td>-0.048<sup>+0.273</sup><sub>-0.389</sub></td></tr><tr><td>1253920</td><td>-1.976<sup>+0.039</sup><sub>-0.018</sub></td><td>2.337<sup>+0.147</sup><sub>-0.146</sub></td><td>0.905<sup>+0.056</sup><sub>-0.054</sub></td><td>-1.319<sup>+0.068</sup><sub>-0.070</sub></td><td>-1.480<sup>+0.551</sup><sub>-0.357</sub></td><td>2.963<sup>+0.599</sup><sub>-1.049</sub></td><td>0.695<sup>+0.414</sup><sub>-0.233</sub></td><td>-1.293<sup>+0.431</sup><sub>-0.486</sub></td></tr><tr><td>1255502</td><td>1.287<sup>+0.008</sup><sub>-0.010</sub></td><td>0.243<sup>+0.003</sup><sub>-0.004</sub></td><td>2.890<sup>+0.022</sup><sub>-0.017</sub></td><td>-0.244<sup>+0.014</sup><sub>-0.011</sub></td><td>-0.899<sup>+0.678</sup><sub>-0.640</sub></td><td>0.550<sup>+1.267</sup><sub>-0.526</sub></td><td>2.277<sup>+1.419</sup><sub>-1.000</sub></td><td>0.019<sup>+0.192</sup><sub>-0.368</sub></td></tr><tr><td>1257366</td><td>-1.665<sup>+0.350</sup><sub>-0.049</sub></td><td>2.446<sup>+0.065</sup><sub>-0.107</sub></td><td>0.640<sup>+0.037</sup><sub>-0.204</sub></td><td>-1.327<sup>+0.039</sup><sub>-0.285</sub></td><td>-1.286<sup>+0.805</sup><sub>-0.531</sub></td><td>1.499<sup>+0.895</sup><sub>-1.241</sub></td><td>0.903<sup>+0.873</sup><sub>-0.829</sub></td><td>-0.551<sup>+0.209</sup><sub>-0.070</sub></td></tr><tr><td>1257695</td><td>-1.964<sup>+0.436</sup><sub>-0.030</sub></td><td>0.174<sup>+0.281</sup><sub>-0.012</sub></td><td>1.259<sup>+0.039</sup><sub>-0.375</sub></td><td>-0.759<sup>+0.037</sup><sub>-0.235</sub></td><td>-0.614<sup>+0.423</sup><sub>-0.426</sub></td><td>1.096<sup>+0.334</sup><sub>-0.404</sub></td><td>0.494<sup>+0.328</sup><sub>-0.217</sub></td><td>-0.708<sup>+0.407</sup><sub>-0.560</sub></td></tr><tr><td>1258906</td><td>0.133<sup>+0.481</sup><sub>-0.504</sub></td><td>0.376<sup>+0.225</sup><sub>-0.156</sub></td><td>1.183<sup>+0.174</sup><sub>-0.206</sub></td><td>-0.096<sup>+0.140</sup><sub>-0.141</sub></td><td>-0.347<sup>+0.649</sup><sub>-0.502</sub></td><td>0.530<sup>+0.342</sup><sub>-0.246</sub></td><td>1.254<sup>+0.320</sup><sub>-0.340</sub></td><td>-0.109<sup>+0.174</sup><sub>-0.238</sub></td></tr><tr><td>1258940</td><td>-0.049<sup>+0.218</sup><sub>-0.195</sub></td><td>1.150<sup>+0.485</sup><sub>-0.148</sub></td><td>1.418<sup>+0.064</sup><sub>-0.263</sub></td><td>-0.243<sup>+0.040</sup><sub>-0.070</sub></td><td>-0.852<sup>+0.813</sup><sub>-0.654</sub></td><td>1.736<sup>+0.520</sup><sub>-0.637</sub></td><td>0.493<sup>+0.299</sup><sub>-0.220</sub></td><td>-0.994<sup>+0.338</sup><sub>-0.472</sub></td></tr><tr><td>1259412</td><td>-1.996<sup>+0.250</sup><sub>-0.003</sub></td><td>0.304<sup>+0.101</sup><sub>-0.008</sub></td><td>1.544<sup>+0.014</sup><sub>-0.088</sub></td><td>-0.579<sup>+0.014</sup><sub>-0.008</sub></td><td>0.195<sup>+0.705</sup><sub>-0.720</sub></td><td>0.233<sup>+0.306</sup><sub>-0.194</sub></td><td>1.624<sup>+0.950</sup><sub>-0.489</sub></td><td>0.032<sup>+0.187</sup><sub>-0.306</sub></td></tr><tr><td>1261579</td><td>-1.000<sup>+1.250</sup><sub>-0.429</sub></td><td>5.447<sup>+0.262</sup><sub>-1.446</sub></td><td>0.312<sup>+0.133</sup><sub>-0.046</sub></td><td>-2.189<sup>+0.450</sup><sub>-0.009</sub></td><td>-0.543<sup>+0.800</sup><sub>-0.674</sub></td><td>1.254<sup>+0.967</sup><sub>-0.650</sub></td><td>1.641<sup>+0.488</sup><sub>-0.513</sub></td><td>-0.280<sup>+0.174</sup><sub>-0.211</sub></td></tr><tr><td>1263369</td><td>-0.883<sup>+0.242</sup><sub>-0.151</sub></td><td>0.563<sup>+0.171</sup><sub>-0.145</sub></td><td>1.990<sup>+0.128</sup><sub>-0.145</sub></td><td>-0.078<sup>+0.053</sup><sub>-0.037</sub></td><td>0.259<sup>+0.528</sup><sub>-0.583</sub></td><td>0.445<sup>+0.318</sup><sub>-0.191</sub></td><td>1.924<sup>+0.225</sup><sub>-0.274</sub></td><td>-0.105<sup>+0.118</sup><sub>-0.139</sub></td></tr><tr><td>1263715</td><td>0.010<sup>+0.559</sup><sub>-0.508</sub></td><td>0.874<sup>+0.358</sup><sub>-0.303</sub></td><td>0.635<sup>+0.188</sup><sub>-0.199</sub></td><td>-0.482<sup>+0.231</sup><sub>-0.278</sub></td><td>-0.505<sup>+0.585</sup><sub>-0.516</sub></td><td>0.849<sup>+0.327</sup><sub>-0.326</sub></td><td>0.639<sup>+0.310</sup><sub>-0.240</sub></td><td>-0.611<sup>+0.370</sup><sub>-0.439</sub></td></tr><tr><td>1275946</td><td>-0.666<sup>+1.016</sup><sub>-0.910</sub></td><td>1.597<sup>+0.546</sup><sub>-0.623</sub></td><td>0.450<sup>+0.311</sup><sub>-0.194</sub></td><td>-1.248<sup>+0.636</sup><sub>-0.601</sub></td><td>-0.618<sup>+0.546</sup><sub>-0.526</sub></td><td>0.558<sup>+0.258</sup><sub>-0.315</sub></td><td>0.475<sup>+0.449</sup><sub>-0.240</sub></td><td>-0.679<sup>+0.572</sup><sub>-0.752</sub></td></tr><tr><td>1279500</td><td>-1.696<sup>+0.250</sup><sub>-0.219</sub></td><td>0.506<sup>+0.394</sup><sub>-0.149</sub></td><td>1.511<sup>+0.121</sup><sub>-0.231</sub></td><td>-0.550<sup>+0.019</sup><sub>-0.021</sub></td><td>-0.397<sup>+0.983</sup><sub>-0.981</sub></td><td>2.174<sup>+0.541</sup><sub>-0.701</sub></td><td>0.407<sup>+0.228</sup><sub>-0.140</sub></td><td>-1.466<sup>+0.544</sup><sub>-0.504</sub></td></tr><tr><td>1280217</td><td>-0.085<sup>+1.019</sup><sub>-0.713</sub></td><td>0.094<sup>+0.543</sup><sub>-0.088</sub></td><td>1.963<sup>+0.888</sup><sub>-1.112</sub></td><td>0.025<sup>+0.220</sup><sub>-0.351</sub></td><td>1.052<sup>+0.302</sup><sub>-1.153</sub></td><td>0.461<sup>+0.695</sup><sub>-0.273</sub></td><td>0.369<sup>+0.233</sup><sub>-0.194</sub></td><td>-1.746<sup>+0.562</sup><sub>-0.332</sub></td></tr><tr><td>1281668</td><td>-0.092<sup>+0.183</sup><sub>-0.151</sub></td><td>0.564<sup>+0.112</sup><sub>-0.075</sub></td><td>1.714<sup>+0.077</sup><sub>-0.102</sub></td><td>0.094<sup>+0.019</sup><sub>-0.037</sub></td><td>-0.242<sup>+0.707</sup><sub>-0.449</sub></td><td>0.301<sup>+0.323</sup><sub>-0.210</sub></td><td>1.958<sup>+0.675</sup><sub>-0.431</sub></td><td>0.095<sup>+0.135</sup><sub>-0.147</sub></td></tr><tr><td>1281886</td><td>-0.592<sup>+0.553</sup><sub>-0.320</sub></td><td>1.556<sup>+0.464</sup><sub>-0.520</sub></td><td>0.971<sup>+0.275</sup><sub>-0.248</sub></td><td>-0.370<sup>+0.154</sup><sub>-0.210</sub></td><td>-0.534<sup>+0.682</sup><sub>-0.655</sub></td><td>1.053<sup>+0.735</sup><sub>-0.473</sub></td><td>1.167<sup>+0.383</sup><sub>-0.427</sub></td><td>-0.264<sup>+0.184</sup><sub>-0.274</sub></td></tr><tr><td>1282736</td><td>-1.947<sup>+0.144</sup><sub>-0.040</sub></td><td>0.781<sup>+0.128</sup><sub>-0.053</sub></td><td>1.648<sup>+0.032</sup><sub>-0.059</sub></td><td>-0.533<sup>+0.028</sup><sub>-0.015</sub></td><td>-0.619<sup>+0.640</sup><sub>-0.657</sub></td><td>0.796<sup>+0.664</sup><sub>-0.403</sub></td><td>1.864<sup>+0.378</sup><sub>-0.464</sub></td><td>-0.161<sup>+0.124</sup><sub>-0.195</sub></td></tr><tr><td>1282757</td><td>-1.968<sup>+0.567</sup><sub>-0.026</sub></td><td>0.109<sup>+0.206</sup><sub>-0.005</sub></td><td>1.733<sup>+0.030</sup><sub>-0.379</sub></td><td>-0.416<sup>+0.018</sup><sub>-0.035</sub></td><td>-1.000<sup>+0.639</sup><sub>-0.623</sub></td><td>0.559<sup>+0.536</sup><sub>-0.389</sub></td><td>0.982<sup>+0.485</sup><sub>-0.409</sub></td><td>-0.495<sup>+0.290</sup><sub>-0.325</sub></td></tr><tr><td>1283373</td><td>-0.538<sup>+0.067</sup><sub>-0.073</sub></td><td>4.905<sup>+0.029</sup><sub>-0.031</sub></td><td>0.563<sup>+0.030</sup><sub>-0.025</sub></td><td>-1.078<sup>+0.040</sup><sub>-0.046</sub></td><td>-0.160<sup>+0.966</sup><sub>-0.739</sub></td><td>3.981<sup>+0.849</sup><sub>-1.235</sub></td><td>0.620<sup>+0.213</sup><sub>-0.171</sub></td><td>-1.278<sup>+0.364</sup><sub>-0.451</sub></td></tr><tr><td>1283878</td><td>1.286<sup>+0.005</sup><sub>-0.260</sub></td><td>0.103<sup>+0.177</sup><sub>-0.002</sub></td><td>3.187<sup>+0.009</sup><sub>-0.328</sub></td><td>-0.266<sup>+0.080</sup><sub>-0.003</sub></td><td>-1.021<sup>+1.794</sup><sub>-0.755</sub></td><td>3.353<sup>+0.492</sup><sub>-1.351</sub></td><td>0.509<sup>+0.227</sup><sub>-0.111</sub></td><td>-1.878<sup>+0.411</sup><sub>-0.235</sub></td></tr><tr><td>1283936</td><td>-0.483<sup>+0.318</sup><sub>-0.483</sub></td><td>0.521<sup>+0.113</sup><sub>-0.242</sub></td><td>1.738<sup>+0.251</sup><sub>-0.140</sub></td><td>0.078<sup>+0.048</sup><sub>-0.119</sub></td><td>-0.318<sup>+0.662</sup><sub>-0.573</sub></td><td>0.475<sup>+0.311</sup><sub>-0.206</sub></td><td>1.565<sup>+0.326</sup><sub>-0.312</sub></td><td>-0.045<sup>+0.122</sup><sub>-0.162</sub></td></tr><tr><td>1284587</td><td>-1.924<sup>+0.195</sup><sub>-0.074</sub></td><td>0.700<sup>+0.386</sup><sub>-0.120</sub></td><td>1.659<sup>+0.081</sup><sub>-0.193</sub></td><td>-0.633<sup>+0.018</sup><sub>-0.023</sub></td><td>-0.364<sup>+0.871</sup><sub>-0.739</sub></td><td>2.002<sup>+0.849</sup><sub>-0.816</sub></td><td>0.800<sup>+0.478</sup><sub>-0.320</sub></td><td>-0.733<sup>+0.422</sup><sub>-0.642</sub></td></tr><tr><td>1285317</td><td>-0.061<sup>+0.496</sup><sub>-0.679</sub></td><td>0.559<sup>+0.154</sup><sub>-0.199</sub></td><td>0.165<sup>+0.212</sup><sub>-0.094</sub></td><td>-0.937<sup>+0.572</sup><sub>-0.678</sub></td><td>-1.509<sup>+0.564</sup><sub>-0.321</sub></td><td>0.267<sup>+0.143</sup><sub>-0.079</sub></td><td>0.215<sup>+0.148</sup><sub>-0.063</sub></td><td>-1.747<sup>+0.751</sup><sub>-0.316</sub></td></tr><tr><td>1286398</td><td>-0.133<sup>+0.026</sup><sub>-0.012</sub></td><td>3.388<sup>+0.015</sup><sub>-0.033</sub></td><td>0.517<sup>+0.012</sup><sub>-0.006</sub></td><td>-1.120<sup>+0.019</sup><sub>-0.030</sub></td><td>0.647<sup>+0.099</sup><sub>-0.826</sub></td><td>2.122<sup>+1.358</sup><sub>-1.042</sub></td><td>0.914<sup>+0.455</sup><sub>-0.334</sub></td><td>-1.042<sup>+0.578</sup><sub>-0.715</sub></td></tr><tr><td>1287626</td><td>-0.761<sup>+0.791</sup><sub>-0.740</sub></td><td>1.199<sup>+0.438</sup><sub>-0.508</sub></td><td>0.355<sup>+0.319</sup><sub>-0.185</sub></td><td>-1.101<sup>+0.629</sup><sub>-0.670</sub></td><td>2.264<sup>+0.169</sup><sub>-0.736</sub></td><td>0.036<sup>+0.117</sup><sub>-0.005</sub></td><td>0.932<sup>+0.077</sup><sub>-0.396</sub></td><td>-2.074<sup>+0.189</sup><sub>-0.090</sub></td></tr><tr><td>1289288</td><td>-1.608<sup>+0.175</sup><sub>-0.113</sub></td><td>0.671<sup>+0.344</sup><sub>-0.125</sub></td><td>1.853<sup>+0.069</sup><sub>-0.185</sub></td><td>-0.454<sup>+0.017</sup><sub>-0.017</sub></td><td>-1.188<sup>+0.794</sup><sub>-0.509</sub></td><td>0.558<sup>+0.695</sup><sub>-0.475</sub></td><td>2.048<sup>+0.821</sup><sub>-0.538</sub></td><td>-0.223<sup>+0.159</sup><sub>-0.177</sub></td></tr><tr><td>1289555</td><td>-0.103<sup>+0.415</sup><sub>-0.377</sub></td><td>0.607<sup>+0.248</sup><sub>-0.290</sub></td><td>0.464<sup>+0.334</sup><sub>-0.217</sub></td><td>-0.418<sup>+0.248</sup><sub>-0.387</sub></td><td>-0.707<sup>+0.792</sup><sub>-0.517</sub></td><td>0.740<sup>+0.220</sup><sub>-0.337</sub></td><td>0.234<sup>+0.293</sup><sub>-0.139</sub></td><td>-0.979<sup>+0.495</sup><sub>-0.662</sub></td></tr><tr><td>1289600</td><td>-0.592<sup>+0.153</sup><sub>-0.049</sub></td><td>0.185<sup>+0.071</sup><sub>-0.042</sub></td><td>1.626<sup>+0.163</sup><sub>-0.230</sub></td><td>0.126<sup>+0.021</sup><sub>-0.026</sub></td><td>-0.416<sup>+0.378</sup><sub>-0.341</sub></td><td>0.393<sup>+0.183</sup><sub>-0.149</sub></td><td>0.809<sup>+0.285</sup><sub>-0.257</sub></td><td>-0.154<sup>+0.176</sup><sub>-0.260</sub></td></tr><tr><td>1289656</td><td>-0.326<sup>+0.984</sup><sub>-1.044</sub></td><td>0.949<sup>+0.382</sup><sub>-0.382</sub></td><td>0.320<sup>+0.244</sup><sub>-0.146</sub></td><td>-1.320<sup>+0.567</sup><sub>-0.542</sub></td><td>-0.195<sup>+0.573</sup><sub>-0.533</sub></td><td>0.461<sup>+0.387</sup><sub>-0.304</sub></td><td>0.657<sup>+0.605</sup><sub>-0.397</sub></td><td>-0.311<sup>+0.368</sup><sub>-0.583</sub></td></tr><tr><td>1289664</td><td>-0.093<sup>+0.883</sup><sub>-0.896</sub></td><td>0.477<sup>+0.941</sup><sub>-0.371</sub></td><td>1.374<sup>+0.967</sup><sub>-0.810</sub></td><td>-0.087<sup>+0.343</sup><sub>-0.672</sub></td><td>-0.542<sup>+0.891</sup><sub>-0.494</sub></td><td>0.196<sup>+0.380</sup><sub>-0.172</sub></td><td>0.953<sup>+0.936</sup><sub>-0.627</sub></td><td>0.083<sup>+0.237</sup><sub>-0.490</sub></td></tr><tr><td>1290816</td><td>0.327<sup>+0.360</sup><sub>-0.379</sub></td><td>0.582<sup>+0.184</sup><sub>-0.137</sub></td><td>1.140<sup>+0.152</sup><sub>-0.142</sub></td><td>-0.149<sup>+0.172</sup><sub>-0.228</sub></td><td>-0.574<sup>+0.633</sup><sub>-0.575</sub></td><td>0.848<sup>+0.552</sup><sub>-0.474</sub></td><td>0.759<sup>+0.542</sup><sub>-0.388</sub></td><td>-0.480<sup>+0.439</sup><sub>-0.703</sub></td></tr><tr><td>1291080</td><td>-0.347<sup>+1.106</sup><sub>-1.142</sub></td><td>1.571<sup>+0.659</sup><sub>-0.741</sub></td><td>0.508<sup>+0.411</sup><sub>-0.212</sub></td><td>-1.278<sup>+0.567</sup><sub>-0.556</sub></td><td>0.634<sup>+0.694</sup><sub>-1.479</sub></td><td>1.474<sup>+1.007</sup><sub>-0.804</sub></td><td>0.512<sup>+0.326</sup><sub>-0.192</sub></td><td>-1.639<sup>+0.539</sup><sub>-0.398</sub></td></tr><tr><td>1291090</td><td>-0.112<sup>+0.212</sup><sub>-0.390</sub></td><td>0.387<sup>+0.084</sup><sub>-0.065</sub></td><td>0.856<sup>+0.087</sup><sub>-0.101</sub></td><td>-0.152<sup>+0.066</sup><sub>-0.078</sub></td><td>-0.105<sup>+0.576</sup><sub>-0.583</sub></td><td>0.562<sup>+0.259</sup><sub>-0.223</sub></td><td>0.847<sup>+0.245</sup><sub>-0.218</sub></td><td>-0.330<sup>+0.219</sup><sub>-0.274</sub></td></tr><tr><td>1291794</td><td>-1.693<sup>+0.233</sup><sub>-0.210</sub></td><td>0.838<sup>+0.563</sup><sub>-0.141</sub></td><td>1.785<sup>+0.053</sup><sub>-0.252</sub></td><td>-0.457<sup>+0.029</sup><sub>-0.044</sub></td><td>-1.244<sup>+0.760</sup><sub>-0.492</sub></td><td>0.484<sup>+0.607</sup><sub>-0.303</sub></td><td>2.237<sup>+0.419</sup><sub>-0.448</sub></td><td>-0.199<sup>+0.180</sup><sub>-0.137</sub></td></tr><tr><td>1292145</td><td>-0.535<sup>+0.369</sup><sub>-0.315</sub></td><td>0.256<sup>+0.204</sup><sub>-0.144</sub></td><td>1.736<sup>+0.478</sup><sub>-0.367</sub></td><td>-0.002<sup>+0.101</sup><sub>-0.141</sub></td><td>-0.330<sup>+0.588</sup><sub>-0.585</sub></td><td>0.416<sup>+0.390</sup><sub>-0.233</sub></td><td>1.288<sup>+0.425</sup><sub>-0.441</sub></td><td>-0.178<sup>+0.171</sup><sub>-0.245</sub></td></tr><tr><td>1292332</td><td>-0.853<sup>+0.300</sup><sub>-0.374</sub></td><td>3.376<sup>+0.096</sup><sub>-0.196</sub></td><td>0.674<sup>+0.098</sup><sub>-0.055</sub></td><td>-1.272<sup>+0.058</sup><sub>-0.058</sub></td><td>-0.637<sup>+1.126</sup><sub>-0.852</sub></td><td>3.396<sup>+0.957</sup><sub>-1.208</sub></td><td>0.800<sup>+0.372</sup><sub>-0.273</sub></td><td>-1.031<sup>+0.330</sup><sub>-0.429</sub></td></tr><tr><td>1292336</td><td>-1.887<sup>+0.130</sub><sub>-0.081</sub></td><td>1.356<sup>+0.510</sub><sub>-0.350</sub></td><td>0.908<sup>+0.168</sup><sub>-0.209</sub></td><td>-1.076<sup>+0.133</sup><sub>-0.204</sub></td><td>-1.293<sup>+0.739</sup><sub>-0.536</sub></td><td>1.088<sup>+0.896</sup><sub>-0.863</sub></td><td>1.085<sup>+0.714</sub><sub>-0.464</sub></td><td>-0.508<sup>+0.221</sup><sub>-0.289</sub></td></tr></tbody></table>
<table><caption>Table E.1. Continued from above</caption><thead><tr><th rowspan="2">SNID</th><th colspan="4">Global</th><th colspan="4">Local</th></tr><tr><th>log(Z<sub>*</sub>/Z<sub>☉</sub>)</th><th>t<sub>age</sub></th><th>Gyr</th><th>τ<sub>V</sub></th><th>n</th><th>log(Z<sub>*</sub>/Z<sub>☉</sub>)</th><th>t<sub>age</sub></th><th>(Gyr)</th><th>τ<sub>V</sub></th><th>n</th></tr></thead><tbody><tr><td>1292560</td><td>0.278<sup>+0.345</sup><sub>-0.383</sub></td><td>0.176<sup>+0.085</sup><sub>-0.068</sub></td><td>1.732<sup>+0.241</sup><sub>-0.268</sub></td><td>0.242<sup>+0.116</sup><sub>-0.198</sub></td><td>-0.655<sup>+0.571</sup><sub>-0.594</sub></td><td>1.067<sup>+0.404</sup><sub>-0.468</sub></td><td>0.488<sup>+0.367</sup><sub>-0.232</sub></td><td>-0.830<sup>+0.527</sup><sub>-0.691</sub></td><td></td></tr><tr><td>1293319</td><td>-0.744<sup>+0.380</sup><sub>-0.375</sub></td><td>0.654<sup>+0.203</sup><sub>-0.284</sub></td><td>1.215<sup>+0.255</sup><sub>-0.189</sub></td><td>-0.165<sup>+0.123</sup><sub>-0.154</sub></td><td>-1.167<sup>+1.050</sup><sub>-0.564</sub></td><td>1.632<sup>+0.490</sup><sub>-0.590</sub></td><td>0.466<sup>+0.289</sup><sub>-0.173</sub></td><td>-1.430<sup>+0.522</sup><sub>-0.480</sub></td><td></td></tr><tr><td>1293758</td><td>-2.000<sup>+0.0005</sup><sub>-0.0001</sub></td><td>0.771<sup>+0.014</sup><sub>-0.007</sub></td><td>1.499<sup>+0.005</sup><sub>-0.009</sub></td><td>-0.789<sup>+0.003</sup><sub>-0.006</sub></td><td>-0.059<sup>+0.749</sup><sub>-0.633</sub></td><td>1.051<sup>+0.863</sup><sub>-0.453</sub></td><td>1.487<sup>+0.553</sup><sub>-0.472</sub></td><td>-1.018<sup>+0.292</sup><sub>-0.407</sub></td><td></td></tr><tr><td>1294014</td><td>-0.082<sup>+0.346</sup><sub>-0.306</sub></td><td>0.530<sup>+0.183</sup><sub>-0.142</sub></td><td>0.633<sup>+0.133</sup><sub>-0.173</sub></td><td>-0.154<sup>+0.148</sup><sub>-0.184</sub></td><td>-0.418<sup>+0.588</sup><sub>-0.593</sub></td><td>0.932<sup>+0.363</sup><sub>-0.351</sub></td><td>0.431<sup>+0.273</sup><sub>-0.217</sub></td><td>-0.674<sup>+0.416</sup><sub>-0.558</sub></td><td></td></tr><tr><td>1294743</td><td>-1.993<sup>+0.295</sup><sub>-0.006</sub></td><td>0.191<sup>+0.124</sup><sub>-0.013</sub></td><td>2.056<sup>+0.039</sup><sub>-0.222</sub></td><td>-0.410<sup>+0.020</sup><sub>-0.031</sub></td><td>-0.191<sup>+0.920</sup><sub>-0.974</sub></td><td>2.004<sup>+0.782</sup><sub>-0.875</sub></td><td>0.535<sup>+0.393</sup><sub>-0.236</sub></td><td>-1.018<sup>+0.518</sup><sub>-0.647</sub></td><td></td></tr><tr><td>1295027</td><td>-0.763<sup>+0.298</sup><sub>-0.244</sub></td><td>0.728<sup>+0.186</sup><sub>-0.191</sub></td><td>1.603<sup>+0.161</sup><sub>-0.153</sub></td><td>-0.054<sup>+0.051</sup><sub>-0.078</sub></td><td>-0.519<sup>+0.609</sup><sub>-0.631</sub></td><td>0.578<sup>+0.513</sup><sub>-0.299</sub></td><td>1.609<sup>+0.366</sup><sub>-0.440</sub></td><td>-0.051<sup>+0.112</sup><sub>-0.232</sub></td><td></td></tr><tr><td>1296321</td><td>-1.617<sup>+0.196</sup><sub>-0.170</sub></td><td>0.494<sup>+0.336</sup><sub>-0.209</sub></td><td>1.176<sup>+0.222</sup><sub>-0.218</sub></td><td>-0.652<sup>+0.070</sup><sub>-0.070</sub></td><td>-0.982<sup>+0.598</sup><sub>-0.399</sub></td><td>0.513<sup>+0.734</sup><sub>-0.461</sub></td><td>1.204<sup>+1.199</sup><sub>-0.606</sub></td><td>-0.262<sup>+0.337</sup><sub>-0.443</sub></td><td></td></tr><tr><td>1296657</td><td>-1.279<sup>+0.219</sup><sub>-0.344</sub></td><td>0.030<sup>+0.178</sup><sub>-0.014</sub></td><td>1.985<sup>+0.070</sup><sub>-0.811</sub></td><td>-0.062<sup>+0.038</sup><sub>-0.222</sub></td><td>-0.671<sup>+0.451</sup><sub>-0.298</sub></td><td>0.205<sup>+0.295</sup><sub>-0.178</sub></td><td>1.132<sup>+0.791</sup><sub>-0.649</sub></td><td>0.088<sup>+0.214</sup><sub>-0.381</sub></td><td></td></tr><tr><td>1297026</td><td>-1.004<sup>+0.003</sup><sub>-0.007</sub></td><td>5.109<sup>+0.024</sup><sub>-0.024</sub></td><td>0.826<sup>+0.007</sup><sub>-0.007</sub></td><td>-0.854<sup>+0.011</sup><sub>-0.010</sub></td><td>0.159<sup>+1.749</sup><sub>-1.010</sub></td><td>6.508<sup>+4.506</sup><sub>-6.180</sub></td><td>0.656<sup>+1.462</sup><sub>-0.326</sub></td><td>-1.871<sup>+0.508</sup><sub>-0.245</sub></td><td></td></tr><tr><td>1297465</td><td>0.127<sup>+0.198</sup><sub>-0.161</sub></td><td>0.564<sup>+0.056</sup><sub>-0.051</sub></td><td>1.726<sup>+0.046</sup><sub>-0.044</sub></td><td>0.027<sup>+0.048</sup><sub>-0.062</sub></td><td>-0.988<sup>+0.601</sup><sub>-0.606</sub></td><td>1.813<sup>+0.641</sup><sub>-0.734</sub></td><td>0.610<sup>+0.387</sup><sub>-0.392</sub></td><td>-0.914<sup>+0.438</sup><sub>-0.627</sub></td><td></td></tr><tr><td>1298281</td><td>-1.407<sup>+0.539</sup><sub>-0.353</sub></td><td>3.489<sup>+0.253</sup><sub>-0.433</sub></td><td>0.455<sup>+0.126</sup><sub>-0.087</sub></td><td>-1.959<sup>+0.245</sup><sub>-0.167</sub></td><td>-0.524<sup>+1.067</sup><sub>-0.889</sub></td><td>2.839<sup>+0.763</sup><sub>-1.050</sub></td><td>0.678<sup>+0.353</sup><sub>-0.223</sub></td><td>-1.196<sup>+0.459</sup><sub>-0.526</sub></td><td></td></tr><tr><td>1298893</td><td>-0.860<sup>+0.061</sup><sub>-0.067</sub></td><td>4.534<sup>+0.046</sup><sub>-0.053</sub></td><td>0.611<sup>+0.027</sup><sub>-0.025</sub></td><td>-1.128<sup>+0.030</sup><sub>-0.030</sub></td><td>-0.452<sup>+0.984</sup><sub>-0.790</sub></td><td>2.705<sup>+1.050</sup><sub>-0.974</sub></td><td>1.200<sup>+0.429</sup><sub>-0.365</sub></td><td>-0.530<sup>+0.203</sup><sub>-0.311</sub></td><td></td></tr><tr><td>1299643</td><td>-0.957<sup>+0.687</sup><sub>-0.692</sub></td><td>0.454<sup>+0.316</sup><sub>-0.223</sub></td><td>2.131<sup>+0.195</sup><sub>-0.214</sub></td><td>-0.093<sup>+0.137</sup><sub>-0.218</sub></td><td>-0.267<sup>+0.723</sup><sub>-0.537</sub></td><td>0.494<sup>+0.396</sup><sub>-0.242</sub></td><td>1.906<sup>+0.392</sup><sub>-0.382</sub></td><td>-0.047<sup>+0.116</sup><sub>-0.152</sub></td><td></td></tr><tr><td>1299775</td><td>-1.724<sup>+0.019</sup><sub>-0.018</sub></td><td>1.372<sup>+0.245</sup><sub>-0.190</sub></td><td>2.250<sup>+0.089</sup><sub>-0.108</sub></td><td>-0.320<sup>+0.005</sup><sub>-0.006</sub></td><td>-0.007<sup>+1.043</sup><sub>-0.934</sub></td><td>2.616<sup>+1.336</sup><sub>-1.101</sub></td><td>1.577<sup>+0.562</sup><sub>-0.494</sub></td><td>-0.447<sup>+0.219</sup><sub>-0.400</sub></td><td></td></tr><tr><td>1299785</td><td>-0.444<sup>+0.195</sup><sub>-0.238</sub></td><td>1.704<sup>+0.142</sup><sub>-0.180</sub></td><td>0.797<sup>+0.090</sup><sub>-0.072</sub></td><td>-0.275<sup>+0.066</sup><sub>-0.075</sub></td><td>-0.491<sup>+0.695</sup><sub>-0.612</sub></td><td>1.381<sup>+0.469</sup><sub>-0.554</sub></td><td>0.448<sup>+0.346</sup><sub>-0.228</sub></td><td>-0.770<sup>+0.411</sup><sub>-0.625</sub></td><td></td></tr><tr><td>1300516</td><td>1.386<sup>+0.045</sup><sub>-0.373</sub></td><td>0.165<sup>+0.535</sup><sub>-0.045</sub></td><td>2.594<sup>+0.162</sup><sub>-0.419</sub></td><td>-0.479<sup>+0.203</sup><sub>-0.066</sub></td><td>-0.838<sup>+0.720</sup><sub>-0.671</sub></td><td>1.850<sup>+0.985</sup><sub>-0.912</sub></td><td>1.369<sup>+0.520</sup><sub>-0.450</sub></td><td>-0.407<sup>+0.201</sup><sub>-0.218</sub></td><td></td></tr><tr><td>1300912</td><td>0.026<sup>+0.672</sup><sub>-0.334</sub></td><td>0.793<sup>+0.370</sup><sub>-0.351</sub></td><td>0.882<sup>+0.114</sup><sub>-0.237</sub></td><td>-0.312<sup>+0.157</sup><sub>-0.134</sub></td><td>0.187<sup>+0.749</sup><sub>-0.848</sub></td><td>0.998<sup>+0.751</sup><sub>-0.560</sub></td><td>0.612<sup>+0.449</sup><sub>-0.325</sub></td><td>-0.680<sup>+0.445</sup><sub>-0.635</sub></td><td></td></tr><tr><td>1301933</td><td>-0.576<sup>+0.234</sup><sub>-0.324</sub></td><td>0.707<sup>+0.068</sup><sub>-0.186</sub></td><td>1.544<sup>+0.169</sup><sub>-0.069</sub></td><td>-0.007<sup>+0.045</sup><sub>-0.080</sub></td><td>-</td><td>-</td><td>-</td><td>-</td><td></td></tr><tr><td>1302058</td><td>-1.871<sup>+0.209</sup><sub>-0.104</sub></td><td>0.249<sup>+0.212</sup><sub>-0.052</sub></td><td>1.973<sup>+0.112</sup><sub>-0.255</sub></td><td>-0.438<sup>+0.034</sup><sub>-0.045</sub></td><td>-0.525<sup>+0.765</sup><sub>-0.709</sub></td><td>1.400<sup>+0.823</sup><sub>-0.680</sub></td><td>1.013<sup>+0.513</sup><sub>-0.431</sub></td><td>-0.466<sup>+0.323</sup><sub>-0.481</sub></td><td></td></tr><tr><td>1302187</td><td>-1.743<sup>+0.300</sup><sub>-0.067</sub></td><td>0.412<sup>+0.514</sup><sub>-0.048</sub></td><td>2.382<sup>+0.047</sup><sub>-0.337</sub></td><td>-0.350<sup>+0.009</sup><sub>-0.003</sub></td><td>-1.815<sup>+0.322</sup><sub>-0.134</sub></td><td>11.206<sup>+0.701</sup><sub>-0.694</sub></td><td>0.544<sup>+0.063</sup><sub>-0.049</sub></td><td>-2.049<sup>+0.204</sup><sub>-0.112</sub></td><td></td></tr><tr><td>1302523</td><td>-1.702<sup>+0.890</sup><sub>-0.218</sub></td><td>0.093<sup>+0.489</sup><sub>-0.036</sub></td><td>2.480<sup>+0.384</sup><sub>-0.609</sub></td><td>-0.212<sup>+0.198</sup><sub>-0.046</sub></td><td>-0.532<sup>+0.566</sup><sub>-0.483</sub></td><td>0.542<sup>+0.373</sup><sub>-0.248</sub></td><td>1.985<sup>+0.370</sup><sub>-0.378</sub></td><td>-0.053<sup>+0.098</sup><sub>-0.140</sub></td><td></td></tr><tr><td>1302648</td><td>-1.943<sup>+0.086</sup><sub>-0.042</sub></td><td>2.940<sup>+0.188</sup><sub>-0.123</sub></td><td>1.031<sup>+0.041</sup><sub>-0.060</sub></td><td>-1.010<sup>+0.031</sup><sub>-0.034</sub></td><td>-0.168<sup>+0.994</sup><sub>-1.085</sub></td><td>3.360<sup>+0.957</sup><sub>-1.181</sub></td><td>0.699<sup>+0.318</sup><sub>-0.227</sub></td><td>-1.198<sup>+0.376</sup><sub>-0.462</sub></td><td></td></tr><tr><td>1303279</td><td>1.138<sup>+0.005</sup><sub>-0.005</sub></td><td>0.223<sup>+0.002</sup><sub>-0.002</sub></td><td>2.836<sup>+0.008</sup><sub>-0.008</sub></td><td>-0.152<sup>+0.005</sup><sub>-0.005</sub></td><td>-1.457<sup>+0.533</sup><sub>-0.398</sub></td><td>5.104<sup>+1.496</sup><sub>-1.902</sub></td><td>1.120<sup>+0.622</sup><sub>-0.387</sub></td><td>-0.885<sup>+0.336</sup><sub>-0.483</sub></td><td></td></tr><tr><td>1303496</td><td>-1.999<sup>+0.003</sup><sub>-0.001</sub></td><td>0.464<sup>+0.075</sup><sub>-0.019</sub></td><td>2.217<sup>+0.022</sup><sub>-0.078</sub></td><td>-0.456<sup>+0.009</sup><sub>-0.030</sub></td><td>-0.629<sup>+0.702</sup><sub>-0.582</sub></td><td>1.558<sup>+1.107</sup><sub>-0.851</sub></td><td>1.710<sup>+0.630</sup><sub>-0.561</sub></td><td>-0.309<sup>+0.199</sup><sub>-0.259</sub></td><td></td></tr><tr><td>1303883</td><td>0.030<sup>+0.081</sup><sub>-0.033</sub></td><td>3.056<sup>+0.074</sup><sub>-0.131</sub></td><td>1.017<sup>+0.032</sup><sub>-0.025</sub></td><td>-0.557<sup>+0.018</sup><sub>-0.021</sub></td><td>0.076<sup>+0.825</sup><sub>-0.834</sub></td><td>1.854<sup>+0.962</sup><sub>-0.792</sub></td><td>1.148<sup>+0.379</sup><sub>-0.331</sub></td><td>-0.556<sup>+0.215</sup><sub>-0.270</sub></td><td></td></tr><tr><td>1303952</td><td>-0.251<sup>+0.005</sup><sub>-0.007</sub></td><td>2.009<sup>+0.104</sup><sub>-0.109</sub></td><td>1.110<sup>+0.061</sup><sub>-0.056</sub></td><td>-0.505<sup>+0.033</sup><sub>-0.036</sub></td><td>-0.955<sup>+1.469</sup><sub>-0.758</sub></td><td>2.745<sup>+0.774</sup><sub>-1.169</sub></td><td>0.575<sup>+0.409</sup><sub>-0.191</sub></td><td>-1.526<sup>+0.520</sup><sub>-0.456</sub></td><td></td></tr><tr><td>1304442</td><td>-0.141<sup>+0.078</sup><sub>-0.607</sub></td><td>0.435<sup>+0.031</sup><sub>-0.189</sub></td><td>1.286<sup>+0.426</sup><sub>-0.054</sub></td><td>0.306<sup>+0.020</sup><sub>-0.056</sub></td><td>-0.101<sup>+0.730</sup><sub>-0.647</sub></td><td>1.340<sup>+0.393</sup><sub>-0.518</sub></td><td>0.311<sup>+0.257</sup><sub>-0.135</sub></td><td>-1.181<sup>+0.680</sup><sub>-0.675</sub></td><td></td></tr><tr><td>1304678</td><td>1.256<sup>+0.009</sup><sub>-0.010</sub></td><td>0.696<sup>+0.009</sup><sub>-0.008</sub></td><td>2.140<sup>+0.012</sup><sub>-0.012</sub></td><td>-0.415<sup>+0.008</sup><sub>-0.008</sub></td><td>-1.266<sup>+0.716</sup><sub>-0.536</sub></td><td>5.240<sup>+1.701</sup><sub>-1.847</sub></td><td>1.108<sup>+0.566</sup><sub>-0.386</sub></td><td>-0.736<sup>+0.273</sup><sub>-0.421</sub></td><td></td></tr><tr><td>1305504</td><td>0.248<sup>+0.004</sup><sub>-0.009</sub></td><td>3.520<sup>+0.058</sup><sub>-0.692</sub></td><td>0.817<sup>+0.453</sup><sub>-0.027</sub></td><td>-1.026<sup>+0.427</sup><sub>-0.035</sub></td><td>-0.563<sup>+1.344</sup><sub>-0.137</sub></td><td>2.884<sup>+0.896</sup><sub>-1.185</sub></td><td>0.551<sup>+0.366</sup><sub>-0.181</sub></td><td>-1.563<sup>+0.474</sup><sub>-0.433</sub></td><td></td></tr><tr><td>1305626</td><td>-0.284<sup>+0.469</sup><sub>-0.383</sub></td><td>0.837<sup>+0.182</sup><sub>-0.257</sub></td><td>1.470<sup>+0.153</sup><sub>-0.143</sub></td><td>-0.049<sup>+0.067</sup><sub>-0.091</sub></td><td>-0.466<sup>+0.912</sup><sub>-0.883</sub></td><td>2.113<sup>+0.602</sup><sub>-0.738</sub></td><td>0.452<sup>+0.304</sup><sub>-0.199</sub></td><td>-1.087<sup>+0.473</sup><sub>-0.632</sub></td><td></td></tr><tr><td>1306073</td><td>-0.994<sup>+0.020</sup><sub>-0.011</sub></td><td>5.212<sup>+0.027</sup><sub>-0.027</sub></td><td>0.323<sup>+0.009</sup><sub>-0.009</sub></td><td>-1.873<sup>+0.042</sup><sub>-0.044</sub></td><td>-1.073<sup>+0.844</sup><sub>-0.679</sub></td><td>6.839<sup>+0.977</sup><sub>-1.403</sub></td><td>0.378<sup>+0.225</sup><sub>-0.120</sub></td><td>-1.560<sup>+0.537</sup><sub>-0.437</sub></td><td></td></tr><tr><td>1306141</td><td>0.702<sup>+0.247</sup><sub>-0.694</sub></td><td>0.311<sup>+0.214</sup><sub>-0.146</sub></td><td>1.360<sup>+0.167</sup><sub>-0.101</sub></td><td>-0.262<sup>+0.299</sup><sub>-0.076</sub></td><td>-0.606<sup>+0.731</sup><sub>-0.774</sub></td><td>1.575<sup>+0.439</sup><sub>-0.562</sub></td><td>0.394<sup>+0.313</sup><sub>-0.185</sub></td><td>-1.026<sup>+0.485</sup><sub>-0.606</sub></td><td></td></tr><tr><td>1306360</td><td>-0.750<sup>+0.012</sup><sub>-0.013</sub></td><td>0.893<sup>+0.041</sup><sub>-0.039</sub></td><td>1.845<sup>+0.035</sup><sub>-0.036</sub></td><td>-0.175<sup>+0.011</sup><sub>-0.012</sub></td><td>-0.568<sup>+0.582</sup><sub>-0.571</sub></td><td>1.317<sup>+0.632</sup><sub>-0.508</sub></td><td>1.396<sup>+0.317</sup><sub>-0.343</sub></td><td>-0.393<sup>+0.110</sup><sub>-0.161</sub></td><td></td></tr><tr><td>1306390</td><td>-1.248<sup>+0.261</sup><sub>-0.204</sub></td><td>1.592<sup>+0.340</sup><sub>-0.510</sub></td><td>1.585<sup>+0.220</sup><sub>-0.145</sub></td><td>-0.417<sup>+0.045</sup><sub>-0.036</sub></td><td>-0.866<sup>+0.674</sup><sub>-0.595</sub></td><td>1.881<sup>+0.851</sup><sub>-0.775</sub></td><td>1.499<sup>+0.389</sup><sub>-0.394</sub></td><td>-0.409<sup>+0.137</sup><sub>-0.119</sub></td><td></td></tr><tr><td>1306537</td><td>-0.092<sup>+0.591</sup><sub>-0.625</sub></td><td>0.291<sup>+0.299</sup><sub>-0.186</sub></td><td>2.922<sup>+0.458</sup><sub>-0.403</sub></td><td>0.048<sup>+0.076</sup><sub>-0.090</sub></td><td>-0.412<sup>+0.619</sup><sub>-0.759</sub></td><td>1.164<sup>+1.217</sup><sub>-0.680</sub></td><td>1.432<sup>+0.625</sup><sub>-0.657</sub></td><td>-0.283<sup>+0.217</sup><sub>-0.284</sub></td><td></td></tr><tr><td>1306626</td><td>-0.442<sup>+0.447</sup><sub>-0.392</sub></td><td>0.481<sup>+0.203</sup><sub>-0.200</sub></td><td>0.688<sup>+0.274</sup><sub>-0.234</sub></td><td>-0.216<sup>+0.181</sup><sub>-0.256</sub></td><td>-0.422<sup>+0.609</sup><sub>-0.547</sub></td><td>1.070<sup>+0.313</sup><sub>-0.360</sub></td><td>0.348<sup>+0.227</sup><sub>-0.172</sub></td><td>-0.826<sup>+0.396</sup><sub>-0.544</sub></td><td></td></tr><tr><td>1306785</td><td>-0.301<sup>+0.349</sup><sub>-0.258</sub></td><td>3.466<sup>+0.461</sup><sub>-0.684</sub></td><td>1.097<sup>+0.202</sup><sub>-0.158</sub></td><td>-0.912<sup>+0.138</sup><sub>-0.144</sub></td><td>-0.431<sup>+0.812</sup><sub>-0.795</sub></td><td>1.685<sup>+1.275</sup><sub>-1.002</sub></td><td>1.308<sup>+0.687</sup><sub>-0.564</sub></td><td>-0.591<sup>+0.231</sup><sub>-0.361</sub></td><td></td></tr><tr><td>1306980</td><td>-0.479<sup>+0.237</sup><sub>-0.157</sub></td><td>0.559<sup>+0.116</sup><sub>-0.160</sub></td><td>1.882<sup>+0.230</sup><sub>-0.141</sub></td><td>0.031<sup>+0.028</sup><sub>-0.030</sub></td><td>-0.258<sup>+0.534</sup><sub>-0.379</sub></td><td>0.418<sup>+0.398</sup><sub>-0.214</sub></td><td>2.073<sup>+0.374</sup><sub>-0.451</sub></td><td>0.008<sup>+0.075</sup><sub>-0.108</sub></td><td></td></tr><tr><td>1306991</td><td>-0.744<sup>+0.037</sup><sub>-0.022</sub></td><td>2.058<sup>+0.060</sup><sub>-0.061</sub></td><td>1.175<sup>+0.033</sup><sub>-0.033</sub></td><td>-0.647<sup>+0.022</sup><sub>-0.023</sub></td><td>-0.669<sup>+0.753</sup><sub>-0.703</sub></td><td>1.996<sup>+0.827</sup><sub>-0.764</sub></td><td>1.163<sup>+0.359</sup><sub>-0.353</sub></td><td>-0.789<sup>+0.188</sup><sub>-0.255</sub></td><td></td></tr><tr><td>1307277</td><td>-0.823<sup>+0.365</sup><sub>-0.246</sub></td><td>0.890<sup>+0.150</sup><sub>-0.210</sub></td><td>1.906<sup>+0.123</sup><sub>-0.109</sub></td><td>-0.118<sup>+0.057</sup><sub>-0.070</sub></td><td>-0.531<sup>+0.806</sup><sub>-0.707</sub></td><td>1.219<sup>+0.997</sup><sub>-0.638</sub></td><td>1.456<sup>+0.518</sup><sub>-0.562</sub></td><td>-0.278<sup>+0.182</sup><sub>-0.254</sub></td><td></td></tr><tr><td>1307830</td><td>-0.752<sup>+0.003</sup><sub>-0.006</sub></td><td>7.099<sup>+0.013</sup><sub>-0.013</sub></td><td>0.254<sup>+0.002</sup><sub>-0.002</sub></td><td>-2.194<sup>+0.009</sup><sub>-0.005</sub></td><td>0.008<sup>+0.951</sup><sub>-0.916</sub></td><td>2.480<sup>+0.868</sup><sub>-1.072</sub></td><td>0.767<sup>+0.293</sup><sub>-0.224</sub></td><td>-1.262<sup>+0.314</sup><sub>-0.357</sub></td><td></td></tr><tr><td>1308326</td><td>1.064<sup>+0.085</sup><sub>-0.370</sub></td><td>0.206<sup>+0.351</sup><sub>-0.067</sub></td><td>1.110<sup>+0.166</sup><sub>-0.334</sub></td><td>-0.561<sup>+0.056</sup><sub>-0.046</sub></td><td>-0.560<sup>+0.660</sup><sub>-0.700</sub></td><td>1.205<sup>+0.357</sup><sub>-0.459</sub></td><td>0.354<sup>+0.273</sup><sub>-0.177</sub></td><td>-0.983<sup>+0.516</sup><sub>-0.640</sub></td><td></td></tr></tbody></table>
<table><caption>Table E.1. Continued from above</caption><thead><tr><th rowspan="2">SNID</th><th colspan="4">Global</th><th colspan="4">Local</th></tr><tr><th>log(Z<sub>*</sub>/Z<sub>☉</sub>)</th><th>t<sub>age</sub> (Gyr)</th><th>τ<sub>V</sub></th><th>n</th><th>log(Z<sub>*</sub>/Z<sub>☉</sub>)</th><th>t<sub>age</sub> (Gyr)</th><th>τ<sub>V</sub></th><th>n</th></tr></thead><tbody><tr><td>1292560</td><td>0.278<sup>+0.345</sup><sub>-0.383</sub></td><td>0.176<sup>+0.085</sup><sub>-0.068</sub></td><td>1.732<sup>+0.241</sup><sub>-0.268</sub></td><td>0.242<sup>+0.116</sup><sub>-0.198</sub></td><td>-0.655<sup>+0.571</sup><sub>-0.594</sub></td><td>1.067<sup>+0.404</sup><sub>-0.468</sub></td><td>0.488<sup>+0.367</sup><sub>-0.232</sub></td><td>-0.830<sup>+0.527</sup><sub>-0.691</sub></td></tr><tr><td>1293319</td><td>-0.744<sup>+0.380</sup><sub>-0.375</sub></td><td>0.654<sup>+0.203</sup><sub>-0.284</sub></td><td>1.215<sup>+0.255</sup><sub>-0.189</sub></td><td>-0.165<sup>+0.123</sup><sub>-0.154</sub></td><td>-1.167<sup>+1.050</sup><sub>-0.564</sub></td><td>1.632<sup>+0.490</sup><sub>-0.590</sub></td><td>0.466<sup>+0.289</sup><sub>-0.173</sub></td><td>-1.430<sup>+0.522</sup><sub>-0.480</sub></td></tr><tr><td>1293758</td><td>-2.000<sup>+0.0005</sup><sub>-0.0001</sub></td><td>0.771<sup>+0.014</sup><sub>-0.007</sub></td><td>1.499<sup>+0.005</sup><sub>-0.009</sub></td><td>-0.789<sup>+0.003</sup><sub>-0.006</sub></td><td>-0.059<sup>+0.749</sup><sub>-0.633</sub></td><td>1.051<sup>+0.863</sup><sub>-0.453</sub></td><td>1.487<sup>+0.553</sup><sub>-0.472</sub></td><td>-0.108<sup>+0.292</sup><sub>-0.407</sub></td></tr><tr><td>1294014</td><td>-0.082<sup>+0.346</sup><sub>-0.306</sub></td><td>0.530<sup>+0.183</sup><sub>-0.142</sub></td><td>0.633<sup>+0.133</sup><sub>-0.173</sub></td><td>-0.154<sup>+0.148</sup><sub>-0.184</sub></td><td>-0.418<sup>+0.588</sup><sub>-0.593</sub></td><td>0.932<sup>+0.363</sup><sub>-0.351</sub></td><td>0.431<sup>+0.273</sup><sub>-0.217</sub></td><td>-0.674<sup>+0.416</sup><sub>-0.558</sub></td></tr><tr><td>1294743</td><td>-1.993<sup>+0.295</sup><sub>-0.006</sub></td><td>0.191<sup>+0.124</sup><sub>-0.013</sub></td><td>2.056<sup>+0.039</sup><sub>-0.222</sub></td><td>-0.410<sup>+0.020</sup><sub>-0.031</sub></td><td>-0.191<sup>+0.920</sup><sub>-0.974</sub></td><td>2.004<sup>+0.782</sup><sub>-0.875</sub></td><td>0.535<sup>+0.393</sup><sub>-0.236</sub></td><td>-1.018<sup>+0.518</sup><sub>-0.647</sub></td></tr><tr><td>1295027</td><td>-0.763<sup>+0.298</sup><sub>-0.244</sub></td><td>0.728<sup>+0.186</sup><sub>-0.191</sub></td><td>1.603<sup>+0.161</sup><sub>-0.153</sub></td><td>-0.054<sup>+0.051</sup><sub>-0.078</sub></td><td>-0.519<sup>+0.609</sup><sub>-0.631</sub></td><td>0.578<sup>+0.513</sup><sub>-0.299</sub></td><td>1.609<sup>+0.366</sup><sub>-0.440</sub></td><td>-0.051<sup>+0.112</sup><sub>-0.232</sub></td></tr><tr><td>1296321</td><td>-1.617<sup>+0.196</sup><sub>-0.170</sub></td><td>0.494<sup>+0.336</sup><sub>-0.209</sub></td><td>1.176<sup>+0.222</sup><sub>-0.218</sub></td><td>-0.652<sup>+0.070</sup><sub>-0.070</sub></td><td>-0.982<sup>+0.598</sup><sub>-0.399</sub></td><td>0.513<sup>+0.734</sup><sub>-0.461</sub></td><td>1.204<sup>+1.199</sup><sub>-0.606</sub></td><td>-0.262<sup>+0.337</sup><sub>-0.443</sub></td></tr><tr><td>1296657</td><td>-1.279<sup>+0.219</sup><sub>-0.344</sub></td><td>0.030<sup>+0.178</sup><sub>-0.014</sub></td><td>1.985<sup>+0.070</sup><sub>-0.811</sub></td><td>-0.062<sup>+0.038</sup><sub>-0.222</sub></td><td>-0.671<sup>+0.451</sup><sub>-0.298</sub></td><td>0.205<sup>+0.295</sup><sub>-0.178</sub></td><td>1.132<sup>+0.791</sup><sub>-0.649</sub></td><td>0.088<sup>+0.214</sup><sub>-0.381</sub></td></tr><tr><td>1297026</td><td>-1.004<sup>+0.003</sup><sub>-0.007</sub></td><td>5.109<sup>+0.024</sup><sub>-0.024</sub></td><td>0.826<sup>+0.007</sup><sub>-0.007</sub></td><td>-0.854<sup>+0.011</sup><sub>-0.010</sub></td><td>0.159<sup>+1.749</sup><sub>-1.010</sub></td><td>6.508<sup>+4.506</sup><sub>-6.180</sub></td><td>0.656<sup>+1.462</sup><sub>-0.326</sub></td><td>-1.871<sup>+0.508</sup><sub>-0.245</sub></td></tr><tr><td>1297465</td><td>0.127<sup>+0.198</sup><sub>-0.161</sub></td><td>0.564<sup>+0.056</sup><sub>-0.051</sub></td><td>1.726<sup>+0.046</sup><sub>-0.044</sub></td><td>0.027<sup>+0.048</sup><sub>-0.062</sub></td><td>-0.988<sup>+0.601</sup><sub>-0.709</sub></td><td>1.813<sup>+0.641</sup><sub>-0.734</sub></td><td>0.610<sup>+0.387</sup><sub>-0.392</sub></td><td>-0.914<sup>+0.438</sup><sub>-0.627</sub></td></tr><tr><td>1298281</td><td>-1.407<sup>+0.539</sup><sub>-0.353</sub></td><td>3.489<sup>+0.253</sup><sub>-0.433</sub></td><td>0.455<sup>+0.126</sup><sub>-0.087</sub></td><td>-1.959<sup>+0.245</sup><sub>-0.167</sub></td><td>-0.524<sup>+1.067</sup><sub>-0.889</sub></td><td>2.839<sup>+0.763</sup><sub>-1.050</sub></td><td>0.678<sup>+0.353</sup><sub>-0.223</sub></td><td>-1.196<sup>+0.459</sup><sub>-0.526</sub></td></tr><tr><td>1298893</td><td>-0.860<sup>+0.061</sup><sub>-0.067</sub></td><td>4.534<sup>+0.046</sup><sub>-0.053</sub></td><td>0.611<sup>+0.027</sup><sub>-0.025</sub></td><td>-1.128<sup>+0.030</sup><sub>-0.030</sub></td><td>-0.452<sup>+0.984</sup><sub>-0.790</sub></td><td>2.705<sup>+1.050</sup><sub>-0.974</sub></td><td>1.200<sup>+0.429</sup><sub>-0.365</sub></td><td>-0.530<sup>+0.203</sup><sub>-0.311</sub></td></tr><tr><td>1299643</td><td>-0.957<sup>+0.687</sup><sub>-0.692</sub></td><td>0.454<sup>+0.316</sup><sub>-0.223</sub></td><td>2.131<sup>+0.195</sup><sub>-0.214</sub></td><td>-0.093<sup>+0.137</sup><sub>-0.218</sub></td><td>-0.267<sup>+0.723</sup><sub>-0.537</sub></td><td>0.494<sup>+0.396</sup><sub>-0.242</sub></td><td>1.906<sup>+0.392</sup><sub>-0.382</sub></td><td>-0.047<sup>+0.116</sup><sub>-0.152</sub></td></tr><tr><td>1299775</td><td>-1.724<sup>+0.019</sup><sub>-0.018</sub></td><td>1.372<sup>+0.245</sup><sub>-0.190</sub></td><td>2.250<sup>+0.089</sup><sub>-0.108</sub></td><td>-0.320<sup>+0.005</sup><sub>-0.006</sub></td><td>-0.007<sup>+1.043</sup><sub>-0.934</sub></td><td>2.616<sup>+1.336</sup><sub>-1.101</sub></td><td>1.577<sup>+0.562</sup><sub>-0.494</sub></td><td>-0.447<sup>+0.219</sup><sub>-0.400</sub></td></tr><tr><td>1299785</td><td>-0.444<sup>+0.195</sup><sub>-0.238</sub></td><td>1.704<sup>+0.142</sup><sub>-0.180</sub></td><td>0.797<sup>+0.090</sup><sub>-0.072</sub></td><td>-0.275<sup>+0.066</sup><sub>-0.075</sub></td><td>-0.491<sup>+0.695</sup><sub>-0.612</sub></td><td>1.381<sup>+0.469</sup><sub>-0.554</sub></td><td>0.448<sup>+0.346</sup><sub>-0.228</sub></td><td>-0.770<sup>+0.411</sup><sub>-0.625</sub></td></tr><tr><td>1300516</td><td>1.386<sup>+0.045</sup><sub>-0.373</sub></td><td>0.165<sup>+0.535</sup><sub>-0.045</sub></td><td>2.594<sup>+0.162</sup><sub>-0.419</sub></td><td>-0.479<sup>+0.203</sup><sub>-0.066</sub></td><td>-0.838<sup>+0.720</sup><sub>-0.671</sub></td><td>1.850<sup>+0.985</sup><sub>-0.912</sub></td><td>1.369<sup>+0.520</sup><sub>-0.450</sub></td><td>-0.407<sup>+0.201</sup><sub>-0.218</sub></td></tr><tr><td>1300912</td><td>0.026<sup>+0.672</sup><sub>-0.334</sub></td><td>0.793<sup>+0.370</sup><sub>-0.351</sub></td><td>0.882<sup>+0.114</sup><sub>-0.237</sub></td><td>-0.312<sup>+0.157</sup><sub>-0.134</sub></td><td>0.187<sup>+0.749</sup><sub>-0.848</sub></td><td>0.998<sup>+0.751</sup><sub>-0.560</sub></td><td>0.612<sup>+0.449</sup><sub>-0.325</sub></td><td>-0.680<sup>+0.445</sup><sub>-0.635</sub></td></tr><tr><td>1301933</td><td>-0.576<sup>+0.234</sup><sub>-0.324</sub></td><td>0.707<sup>+0.068</sup><sub>-0.186</sub></td><td>1.544<sup>+0.169</sup><sub>-0.069</sub></td><td>-0.007<sup>+0.045</sup><sub>-0.080</sub></td><td>-</td><td>-</td><td>-</td><td>-</td></tr><tr><td>1302058</td><td>-1.871<sup>+0.209</sup><sub>-0.104</sub></td><td>0.249<sup>+0.212</sup><sub>-0.052</sub></td><td>1.973<sup>+0.112</sup><sub>-0.255</sub></td><td>-0.438<sup>+0.034</sup><sub>-0.045</sub></td><td>-0.525<sup>+0.765</sup><sub>-0.709</sub></td><td>1.400<sup>+0.823</sup><sub>-0.680</sub></td><td>1.013<sup>+0.513</sup><sub>-0.431</sub></td><td>-0.466<sup>+0.323</sup><sub>-0.481</sub></td></tr><tr><td>1302187</td><td>-1.743<sup>+0.300</sup><sub>-0.067</sub></td><td>0.412<sup>+0.514</sup><sub>-0.048</sub></td><td>2.382<sup>+0.047</sup><sub>-0.337</sub></td><td>-0.350<sup>+0.009</sup><sub>-0.003</sub></td><td>-1.815<sup>+0.322</sup><sub>-0.134</sub></td><td>11.206<sup>+0.701</sup><sub>-0.694</sub></td><td>0.544<sup>+0.063</sup><sub>-0.049</sub></td><td>-2.049<sup>+0.204</sup><sub>-0.112</sub></td></tr><tr><td>1302523</td><td>-1.702<sup>+0.890</sup><sub>-0.218</sub></td><td>0.093<sup>+0.489</sup><sub>-0.036</sub></td><td>2.480<sup>+0.384</sup><sub>-0.609</sub></td><td>-0.212<sup>+0.198</sup><sub>-0.046</sub></td><td>-0.532<sup>+0.566</sup><sub>-0.483</sub></td><td>0.542<sup>+0.373</sup><sub>-0.248</sub></td><td>1.985<sup>+0.370</sup><sub>-0.378</sub></td><td>-0.053<sup>+0.098</sup><sub>-0.140</sub></td></tr><tr><td>1302648</td><td>-1.943<sup>+0.086</sup><sub>-0.042</sub></td><td>2.940<sup>+0.188</sup><sub>-0.123</sub></td><td>1.031<sup>+0.041</sup><sub>-0.060</sub></td><td>-1.010<sup>+0.031</sup><sub>-0.034</sub></td><td>-0.168<sup>+0.994</sup><sub>-1.085</sub></td><td>3.360<sup>+0.957</sup><sub>-1.181</sub></td><td>0.699<sup>+0.318</sup><sub>-0.227</sub></td><td>-1.198<sup>+0.376</sup><sub>-0.462</sub></td></tr><tr><td>1303279</td><td>1.138<sup>+0.005</sup><sub>-0.005</sub></td><td>0.223<sup>+0.002</sup><sub>-0.002</sub></td><td>2.836<sup>+0.008</sup><sub>-0.008</sub></td><td>-0.152<sup>+0.005</sup><sub>-0.005</sub></td><td>-1.457<sup>+0.533</sup><sub>-0.398</sub></td><td>5.104<sup>+1.496</sup><sub>-1.902</sub></td><td>1.120<sup>+0.622</sup><sub>-0.387</sub></td><td>-0.885<sup>+0.336</sup><sub>-0.483</sub></td></tr><tr><td>1303496</td><td>-1.999<sup>+0.003</sup><sub>-0.001</sub></td><td>0.464<sup>+0.075</sup><sub>-0.019</sub></td><td>2.217<sup>+0.022</sup><sub>-0.078</sub></td><td>-0.456<sup>+0.009</sup><sub>-0.030</sub></td><td>-0.629<sup>+0.702</sup><sub>-0.582</sub></td><td>1.558<sup>+1.107</sup><sub>-0.851</sub></td><td>1.710<sup>+0.630</sup><sub>-0.561</sub></td><td>-0.309<sup>+0.199</sup><sub>-0.259</sub></td></tr><tr><td>1303883</td><td>0.030<sup>+0.081</sup><sub>-0.033</sub></td><td>3.056<sup>+0.074</sup><sub>-0.131</sub></td><td>1.017<sup>+0.032</sup><sub>-0.025</sub></td><td>-0.557<sup>+0.018</sup><sub>-0.021</sub></td><td>0.076<sup>+0.825</sup><sub>-0.834</sub></td><td>1.854<sup>+0.962</sup><sub>-0.792</sub></td><td>1.148<sup>+0.379</sup><sub>-0.331</sub></td><td>-0.556<sup>+0.215</sup><sub>-0.270</sub></td></tr><tr><td>1303952</td><td>-0.251<sup>+0.005</sup><sub>-0.007</sub></td><td>2.009<sup>+0.104</sup><sub>-0.109</sub></td><td>1.110<sup>+0.061</sup><sub>-0.056</sub></td><td>-0.505<sup>+0.033</sup><sub>-0.036</sub></td><td>-0.955<sup>+1.469</sup><sub>-0.758</sub></td><td>2.745<sup>+0.774</sup><sub>-1.169</sub></td><td>0.575<sup>+0.409</sup><sub>-0.191</sub></td><td>-1.526<sup>+0.520</sup><sub>-0.456</sub></td></tr><tr><td>1304442</td><td>-0.141<sup>+0.078</sup><sub>-0.607</sub></td><td>0.435<sup>+0.031</sup><sub>-0.189</sub></td><td>1.286<sup>+0.426</sup><sub>-0.054</sub></td><td>0.306<sup>+0.020</sup><sub>-0.056</sub></td><td>-0.101<sup>+0.730</sup><sub>-0.647</sub></td><td>1.340<sup>+0.393</sup><sub>-0.518</sub></td><td>0.311<sup>+0.257</sup><sub>-0.135</sub></td><td>-1.181<sup>+0.680</sup><sub>-0.675</sub></td></tr><tr><td>1304678</td><td>1.256<sup>+0.009</sup><sub>-0.010</sub></td><td>0.696<sup>+0.009</sup><sub>-0.008</sub></td><td>2.140<sup>+0.012</sup><sub>-0.012</sub></td><td>-0.415<sup>+0.008</sup><sub>-0.008</sub></td><td>-1.266<sup>+0.716</sup><sub>-0.536</sub></td><td>5.240<sup>+1.701</sup><sub>-1.847</sub></td><td>1.108<sup>+0.566</sup><sub>-0.386</sub></td><td>-0.736<sup>+0.273</sup><sub>-0.421</sub></td></tr><tr><td>1305504</td><td>0.248<sup>+0.004</sup><sub>-0.009</sub></td><td>3.520<sup>+0.058</sup><sub>-0.692</sub></td><td>0.817<sup>+0.453</sup><sub>-0.027</sub></td><td>-1.026<sup>+0.427</sup><sub>-0.035</sub></td><td>-0.563<sup>+1.344</sup><sub>-0.137</sub></td><td>2.884<sup>+0.896</sup><sub>-1.185</sub></td><td>0.551<sup>+0.366</sup><sub>-0.181</sub></td><td>-1.563<sup>+0.474</sup><sub>-0.433</sub></td></tr><tr><td>1305626</td><td>-0.284<sup>+0.469</sup><sub>-0.383</sub></td><td>0.837<sup>+0.182</sup><sub>-0.257</sub></td><td>1.470<sup>+0.153</sup><sub>-0.143</sub></td><td>-0.049<sup>+0.067</sup><sub>-0.091</sub></td><td>-0.466<sup>+0.912</sup><sub>-0.883</sub></td><td>2.113<sup>+0.602</sup><sub>-0.738</sub></td><td>0.452<sup>+0.304</sup><sub>-0.199</sub></td><td>-1.087<sup>+0.473</sup><sub>-0.632</sub></td></tr><tr><td>1306073</td><td>-0.994<sup>+0.020</sup><sub>-0.011</sub></td><td>5.212<sup>+0.027</sup><sub>-0.027</sub></td><td>0.323<sup>+0.009</sup><sub>-0.009</sub></td><td>-1.873<sup>+0.042</sup><sub>-0.044</sub></td><td>-1.073<sup>+0.844</sup><sub>-0.679</sub></td><td>6.839<sup>+0.977</sup><sub>-1.403</sub></td><td>0.378<sup>+0.225</sup><sub>-0.120</sub></td><td>-1.560<sup>+0.537</sup><sub>-0.437</sub></td></tr><tr><td>1306141</td><td>0.702<sup>+0.247</sup><sub>-0.694</sub></td><td>0.311<sup>+0.214</sup><sub>-0.146</sub></td><td>1.360<sup>+0.167</sup><sub>-0.101</sub></td><td>-0.262<sup>+0.299</sup><sub>-0.076</sub></td><td>-0.606<sup>+0.731</sup><sub>-0.774</sub></td><td>1.575<sup>+0.439</sup><sub>-0.562</sub></td><td>0.394<sup>+0.313</sup><sub>-0.185</sub></td><td>-1.026<sup>+0.485</sup><sub>-0.606</sub></td></tr><tr><td>1306360</td><td>-0.750<sup>+0.012</sup><sub>-0.013</sub></td><td>0.893<sup>+0.041</sup><sub>-0.039</sub></td><td>1.845<sup>+0.035</sup><sub>-0.036</sub></td><td>-0.175<sup>+0.011</sup><sub>-0.012</sub></td><td>-0.568<sup>+0.582</sup><sub>-0.571</sub></td><td>1.317<sup>+0.632</sup><sub>-0.508</sub></td><td>1.396<sup>+0.317</sup><sub>-0.343</sub></td><td>-0.393<sup>+0.110</sup><sub>-0.161</sub></td></tr><tr><td>1306390</td><td>-1.248<sup>+0.261</sup><sub>-0.204</sub></td><td>1.592<sup>+0.340</sup><sub>-0.510</sub></td><td>1.585<sup>+0.220</sup><sub>-0.145</sub></td><td>-0.417<sup>+0.045</sup><sub>-0.036</sub></td><td>-0.866<sup>+0.674</sup><sub>-0.595</sub></td><td>1.881<sup>+0.851</sup><sub>-0.775</sub></td><td>1.499<sup>+0.389</sup><sub>-0.394</sub></td><td>-0.409<sup>+0.137</sup><sub>-0.119</sub></td></tr><tr><td>1306537</td><td>-0.092<sup>+0.591</sup><sub>-0.625</sub></td><td>0.291<sup>+0.299</sup><sub>-0.186</sub></td><td>2.922<sup>+0.458</sup><sub>-0.403</sub></td><td>0.048<sup>+0.076</sup><sub>-0.090</sub></td><td>-0.412<sup>+0.619</sup><sub>-0.759</sub></td><td>1.164<sup>+1.217</sup><sub>-0.680</sub></td><td>1.432<sup>+0.625</sup><sub>-0.657</sub></td><td>-0.283<sup>+0.217</sup><sub>-0.284</sub></td></tr><tr><td>1306626</td><td>-0.442<sup>+0.447</sup><sub>-0.392</sub></td><td>0.481<sup>+0.203</sup><sub>-0.200</sub></td><td>0.688<sup>+0.274</sup><sub>-0.234</sub></td><td>-0.216<sup>+0.181</sup><sub>-0.256</sub></td><td>-0.422<sup>+0.609</sup><sub>-0.547</sub></td><td>1.070<sup>+0.313</sup><sub>-0.360</sub></td><td>0.348<sup>+0.227</sup><sub>-0.172</sub></td><td>-0.826<sup>+0.396</sup><sub>-0.544</sub></td></tr><tr><td>1306785</td><td>-0.301<sup>+0.349</sup><sub>-0.258</sub></td><td>3.466<sup>+0.461</sup><sub>-0.684</sub></td><td>1.097<sup>+0.202</sup><sub>-0.158</sub></td><td>-0.912<sup>+0.138</sup><sub>-0.144</sub></td><td>-0.431<sup>+0.812</sup><sub>-0.795</sub></td><td>1.685<sup>+1.275</sup><sub>-1.002</sub></td><td>1.308<sup>+0.687</sup><sub>-0.564</sub></td><td>-0.591<sup>+0.231</sup><sub>-0.361</sub></td></tr><tr><td>1306980</td><td>-0.479<sup>+0.237</sup><sub>-0.157</sub></td><td>0.559<sup>+0.116</sup><sub>-0.160</sub></td><td>1.882<sup>+0.230</sup><sub>-0.141</sub></td><td>0.031<sup>+0.028</sup><sub>-0.030</sub></td><td>-0.258<sup>+0.534</sup><sub>-0.379</sub></td><td>0.418<sup>+0.398</sup><sub>-0.214</sub></td><td>2.073<sup>+0.374</sup><sub>-0.451</sub></td><td>0.008<sup>+0.075</sup><sub>-0.108</sub></td></tr><tr><td>1306991</td><td>-0.744<sup>+0.037</sup><sub>-0.022</sub></td><td>2.058<sup>+0.060</sup><sub>-0.061</sub></td><td>1.175<sup>+0.033</sup><sub>-0.033</sub></td><td>-0.647<sup>+0.022</sup><sub>-0.023</sub></td><td>-0.669<sup>+0.753</sup><sub>-0.703</sub></td><td>1.996<sup>+0.827</sup><sub>-0.764</sub></td><td>1.163<sup>+0.359</sup><sub>-0.353</sub></td><td>-0.789<sup>+0.188</sup><sub>-0.255</sub></td></tr><tr><td>1307277</td><td>-0.823<sup>+0.365</sup><sub>-0.246</sub></td><td>0.890<sup>+0.150</sup><sub>-0.210</sub></td><td>1.906<sup>+0.123</sup><sub>-0.109</sub></td><td>-0.118<sup>+0.057</sup><sub>-0.070</sub></td><td>-0.531<sup>+0.806</sup><sub>-0.707</sub></td><td>1.219<sup>+0.997</sup><sub>-0.638</sub></td><td>1.456<sup>+0.518</sup><sub>-0.562</sub></td><td>-0.278<sup>+0.182</sup><sub>-0.254</sub></td></tr><tr><td>1307830</td><td>-0.752<sup>+0.003</sup><sub>-0.006</sub></td><td>7.099<sup>+0.013</sup><sub>-0.013</sub></td><td>0.254<sup>+0.002</sup><sub>-0.002</sub></td><td>-2.194<sup>+0.009</sup><sub>-0.005</sub></td><td>0.008<sup>+0.951</sup><sub>-0.916</sub></td><td>2.480<sup>+0.868</sup><sub>-1.072</sub></td><td>0.767<sup>+0.293</sup><sub>-0.224</sub></td><td>-1.262<sup>+0.314</sup><sub>-0.357</sub></td></tr><tr><td>1308326</td><td>1.064<sup>+0.085</sup><sub>-0.370</sub></td><td>0.206<sup>+0.351</sup><sub>-0.067</sub></td><td>1.110<sup>+0.166</sup><sub>-0.334</sub></td><td>-0.561<sup>+0.056</sup><sub>-0.046</sub></td><td>-0.560<sup>+0.660</sup><sub>-0.700</sub></td><td>1.205<sup>+0.357</sup><sub>-0.459</sub></td><td>0.354<sup>+0.273</sup><sub>-0.177</sub></td><td>-0.983<sup>+0.516</sup><sub>-0.640</sub></td></tr></tbody></table>
<table><caption>Table E.1. Continued from above</caption><thead><tr><th rowspan="2">SNID</th><th colspan="4">Global</th><th colspan="4">Local</th></tr><tr><th>log(Z<sub>★</sub>/Z<sub>☉</sub>)</th><th>t<sub>age</sub> (Gyr)</th><th>τ<sub>V</sub></th><th>n</th><th>log(Z<sub>★</sub>/Z<sub>☉</sub>)</th><th>t<sub>age</sub> (Gyr)</th><th>τ<sub>V</sub></th><th>n</th></tr></thead><tbody><tr><td>1308582</td><td>-0.002<sup>+0.015</sup><sub>-0.747</sub></td><td>1.706<sup>+0.952</sup><sub>-0.071</sub></td><td>1.428<sup>+0.042</sup><sub>-0.347</sub></td><td>-0.487<sup>+0.020</sup><sub>-0.187</sub></td><td>1.400<sup>+0.194</sup><sub>-0.944</sub></td><td>1.242<sup>+1.265</sup><sub>-0.386</sub></td><td>0.691<sup>+0.238</sup><sub>-0.181</sub></td><td>-1.765<sup>+0.350</sup><sub>-0.289</sub></td></tr><tr><td>1308884</td><td>-1.250<sup>+0.00005</sup><sub>-0.0001</sub></td><td>1.133<sup>+0.005</sup><sub>-0.005</sub></td><td>1.079<sup>+0.003</sup><sub>-0.003</sub></td><td>-0.478<sup>+0.002</sup><sub>-0.002</sub></td><td>-0.618<sup>+0.419</sup><sub>-0.513</sub></td><td>2.182<sup>+0.206</sup><sub>-0.456</sub></td><td>0.258<sup>+0.209</sup><sub>-0.092</sub></td><td>-1.266<sup>+0.652</sup><sub>-0.631</sub></td></tr><tr><td>1309288</td><td>-1.999<sup>+0.002</sup><sub>-0.001</sub></td><td>1.113<sup>+0.032</sup><sub>-0.026</sub></td><td>1.504<sup>+0.014</sup><sub>-0.016</sub></td><td>-0.708<sup>+0.006</sup><sub>-0.007</sub></td><td>-0.595<sup>+0.414</sup><sub>-0.502</sub></td><td>0.092<sup>+1.961</sup><sub>-0.070</sub></td><td>3.711<sup>+0.842</sup><sub>-2.096</sub></td><td>-0.009<sup>+0.179</sup><sub>-0.372</sub></td></tr><tr><td>1309492</td><td>0.852<sup>+0.153</sup><sub>-0.845</sub></td><td>0.197<sup>+0.261</sup><sub>-0.075</sub></td><td>1.859<sup>+0.156</sup><sub>-0.165</sub></td><td>-0.160<sup>+0.263</sup><sub>-0.058</sub></td><td>0.441<sup>+0.543</sup><sub>-0.660</sub></td><td>0.738<sup>+0.755</sup><sub>-0.424</sub></td><td>1.226<sup>+0.495</sup><sub>-0.489</sub></td><td>-0.316<sup>+0.229</sup><sub>-0.321</sub></td></tr><tr><td>1312274</td><td>-0.700<sup>+0.346</sup><sub>-0.310</sub></td><td>0.677<sup>+0.166</sup><sub>-0.207</sub></td><td>2.884<sup>+0.182</sup><sub>-0.160</sub></td><td>0.013<sup>+0.042</sup><sub>-0.063</sub></td><td>-0.347<sup>+0.677</sup><sub>-0.618</sub></td><td>0.674<sup>+0.536</sup><sub>-0.295</sub></td><td>2.597<sup>+0.329</sup><sub>-0.419</sub></td><td>-0.068<sup>+0.073</sup><sub>-0.103</sub></td></tr><tr><td>1313594</td><td>-0.272<sup>+0.142</sup><sub>-0.217</sub></td><td>0.053<sup>+0.116</sup><sub>-0.036</sub></td><td>4.293<sup>+0.414</sup><sub>-0.784</sub></td><td>0.325<sup>+0.027</sup><sub>-0.096</sub></td><td>-0.546<sup>+0.684</sup><sub>-0.628</sub></td><td>0.286<sup>+0.571</sup><sub>-0.222</sub></td><td>2.174<sup>+0.956</sup><sub>-0.762</sub></td><td>-0.013<sup>+0.217</sup><sub>-0.293</sub></td></tr><tr><td>1314897</td><td>0.966<sup>+0.142</sup><sub>-0.964</sub></td><td>0.228<sup>+0.419</sup><sub>-0.098</sub></td><td>2.410<sup>+0.223</sup><sub>-0.159</sub></td><td>-0.246<sup>+0.247</sup><sub>-0.021</sub></td><td>0.878<sup>+0.433</sup><sub>-1.026</sub></td><td>0.984<sup>+1.025</sup><sub>-0.509</sub></td><td>0.939<sup>+0.430</sup><sub>-0.373</sub></td><td>-0.812<sup>+0.359</sup><sub>-0.440</sub></td></tr><tr><td>1315192</td><td>-1.536<sup>+0.082</sup><sub>-0.080</sub></td><td>0.711<sup>+0.193</sup><sub>-0.116</sub></td><td>1.738<sup>+0.072</sup><sub>-0.111</sub></td><td>-0.441<sup>+0.010</sup><sub>-0.010</sub></td><td>-0.965<sup>+0.579</sup><sub>-0.588</sub></td><td>1.212<sup>+0.775</sup><sub>-0.791</sub></td><td>1.153<sup>+0.543</sup><sub>-0.428</sub></td><td>-0.438<sup>+0.196</sup><sub>-0.259</sub></td></tr><tr><td>1315259</td><td>-2.000<sup>+0.0003</sup><sub>-0.0001</sub></td><td>1.884<sup>+0.022</sup><sub>-0.023</sub></td><td>1.332<sup>+0.009</sup><sub>-0.009</sub></td><td>-0.777<sup>+0.005</sup><sub>-0.005</sub></td><td>-0.911<sup>+0.869</sup><sub>-0.717</sub></td><td>2.828<sup>+0.658</sup><sub>-0.934</sub></td><td>0.659<sup>+0.371</sup><sub>-0.234</sub></td><td>-1.033<sup>+0.337</sup><sub>-0.444</sub></td></tr><tr><td>1315296</td><td>-0.662<sup>+0.363</sup><sub>-0.093</sub></td><td>0.464<sup>+0.107</sup><sub>-0.090</sub></td><td>1.021<sup>+0.142</sup><sub>-0.152</sub></td><td>-0.118<sup>+0.045</sup><sub>-0.047</sub></td><td>-0.385<sup>+0.461</sup><sub>-0.373</sub></td><td>0.312<sup>+0.181</sup><sub>-0.135</sub></td><td>1.133<sup>+0.323</sup><sub>-0.272</sub></td><td>-0.036<sup>+0.133</sup><sub>-0.184</sub></td></tr><tr><td>1316385</td><td>1.379<sup>+0.007</sup><sub>-0.008</sub></td><td>0.554<sup>+0.006</sup><sub>-0.006</sub></td><td>1.745<sup>+0.011</sup><sub>-0.011</sub></td><td>-0.628<sup>+0.013</sup><sub>-0.012</sub></td><td>-0.152<sup>+0.918</sup><sub>-0.846</sub></td><td>2.506<sup>+0.859</sup><sub>-0.900</sub></td><td>0.635<sup>+0.318</sup><sub>-0.224</sub></td><td>-1.221<sup>+0.531</sup><sub>-0.592</sub></td></tr><tr><td>1316431</td><td>-0.560<sup>+0.884</sup><sub>-0.620</sub></td><td>0.254<sup>+0.150</sup><sub>-0.162</sub></td><td>0.291<sup>+0.349</sup><sub>-0.199</sub></td><td>-0.900<sup>+0.853</sup><sub>-0.871</sub></td><td>1.096<sup>+0.312</sup><sub>-0.339</sub></td><td>0.151<sup>+0.184</sup><sub>-0.082</sub></td><td>0.376<sup>+0.347</sup><sub>-0.254</sub></td><td>-0.671<sup>+0.746</sup><sub>-0.931</sub></td></tr><tr><td>1316437</td><td>-0.326<sup>+0.400</sup><sub>-0.319</sub></td><td>0.575<sup>+0.145</sub><sub>-0.176</sub></td><td>0.556<sup>+0.187</sup><sub>-0.154</sub></td><td>-0.312<sup>+0.151</sup><sub>-0.150</sub></td><td>1.103<sup>+0.332</sup><sub>-1.768</sub></td><td>0.356<sup>+0.496</sup><sub>-0.192</sub></td><td>0.297<sup>+0.194</sup><sub>-0.149</sub></td><td>-1.648<sup>+0.667</sup><sub>-0.390</sub></td></tr><tr><td>1316465</td><td>-0.589<sup>+0.285</sup><sub>-0.333</sub></td><td>0.676<sup>+0.111</sup><sub>-0.199</sub></td><td>1.102<sup>+0.187</sup><sub>-0.114</sub></td><td>-0.113<sup>+0.079</sup><sub>-0.109</sub></td><td>-0.493<sup>+0.539</sup><sub>-0.554</sub></td><td>0.763<sup>+0.369</sup><sub>-0.322</sub></td><td>0.491<sup>+0.348</sup><sub>-0.270</sub></td><td>-0.511<sup>+0.450</sup><sub>-0.635</sub></td></tr><tr><td>1317164</td><td>-1.998<sup>+0.003</sup><sub>-0.001</sub></td><td>8.560<sup>+0.041</sup><sub>-0.042</sub></td><td>0.957<sup>+0.006</sup><sub>-0.005</sub></td><td>-1.414<sup>+0.014</sup><sub>-0.014</sub></td><td>-0.135<sup>+1.068</sup><sub>-1.024</sub></td><td>3.941<sup>+1.488</sup><sub>-1.462</sub></td><td>0.744<sup>+0.452</sup><sub>-0.282</sub></td><td>-1.030<sup>+0.503</sup><sub>-0.675</sub></td></tr><tr><td>1317277</td><td>0.216<sup>+0.353</sup><sub>-0.529</sub></td><td>2.692<sup>+0.745</sup><sub>-0.418</sub></td><td>0.674<sup>+0.052</sup><sub>-0.125</sub></td><td>-1.443<sup>+0.057</sup><sub>-0.058</sub></td><td>-0.399<sup>+1.017</sup><sub>-0.909</sub></td><td>3.758<sup>+0.936</sup><sub>-1.185</sub></td><td>0.699<sup>+0.317</sup><sub>-0.235</sub></td><td>-1.172<sup>+0.348</sup><sub>-0.446</sub></td></tr><tr><td>1317286</td><td>-0.024<sup>+0.809</sup><sub>-0.916</sub></td><td>0.743<sup>+0.335</sup><sub>-0.403</sub></td><td>0.253<sup>+0.334</sup><sub>-0.173</sub></td><td>-0.681<sup>+0.745</sup><sub>-0.903</sub></td><td>0.233<sup>+0.556</sup><sub>-1.020</sub></td><td>0.396<sup>+0.213</sup><sub>-0.215</sub></td><td>0.204<sup>+0.320</sup><sub>-0.151</sub></td><td>-0.366<sup>+0.555</sup><sub>-0.982</sub></td></tr><tr><td>1317666</td><td>-1.995<sup>+0.227</sup><sub>-0.004</sub></td><td>0.300<sup>+0.177</sup><sub>-0.012</sub></td><td>1.973<sup>+0.022</sup><sub>-0.193</sub></td><td>-0.471<sup>+0.010</sup><sub>-0.047</sub></td><td>0.016<sup>+0.914</sup><sub>-0.848</sub></td><td>2.014<sup>+0.837</sup><sub>-0.814</sub></td><td>0.559<sup>+0.327</sup><sub>-0.223</sub></td><td>-1.061<sup>+0.623</sup><sub>-0.679</sub></td></tr><tr><td>1319366</td><td>-1.601<sup>+0.400</sup><sub>-0.301</sub></td><td>0.133<sup>+0.366</sup><sub>-0.059</sub></td><td>1.706<sup>+0.260</sup><sub>-0.525</sub></td><td>-0.341<sup>+0.083</sup><sub>-0.111</sub></td><td>-0.860<sup>+0.613</sup><sub>-0.573</sub></td><td>0.472<sup>+0.436</sup><sub>-0.404</sub></td><td>1.077<sup>+0.850</sup><sub>-0.422</sub></td><td>-0.245<sup>+0.224</sup><sub>-0.325</sub></td></tr><tr><td>1319821</td><td>0.131<sup>+0.402</sup><sub>-0.365</sub></td><td>0.291<sup>+0.055</sup><sub>-0.057</sub></td><td>1.783<sup>+0.133</sup><sub>-0.036</sub></td><td>0.143<sup>+0.064</sup><sub>-0.153</sub></td><td>-0.054<sup>+0.800</sup><sub>-0.725</sub></td><td>1.276<sup>+0.816</sup><sub>-0.618</sub></td><td>0.803<sup>+0.461</sup><sub>-0.354</sub></td><td>-0.504<sup>+0.335</sup><sub>-0.478</sub></td></tr><tr><td>1322229</td><td>-0.114<sup>+0.317</sub><sub>-0.226</sub></td><td>0.312<sup>+0.120</sup><sub>-0.079</sub></td><td>1.818<sup>+0.144</sup><sub>-0.171</sub></td><td>0.155<sup>+0.036</sup><sub>-0.055</sub></td><td>-0.465<sup>+0.717</sup><sub>-0.630</sub></td><td>0.896<sup>+0.475</sup><sub>-0.421</sub></td><td>0.636<sup>+0.381</sup><sub>-0.312</sub></td><td>-0.501<sup>+0.269</sup><sub>-0.392</sub></td></tr><tr><td>1322979</td><td>1.006<sup>+0.508</sup><sub>-2.104</sub></td><td>0.496<sup>+0.627</sup><sub>-0.321</sub></td><td>0.469<sup>+0.283</sup><sub>-0.194</sub></td><td>-1.701<sup>+0.518</sup><sub>-0.362</sub></td><td>-1.146<sup>+1.792</sup><sub>-0.609</sub></td><td>0.679<sup>+0.340</sup><sub>-0.280</sub></td><td>0.271<sup>+0.166</sup><sub>-0.109</sub></td><td>-1.667<sup>+0.571</sup><sub>-0.379</sub></td></tr><tr><td>1324542</td><td>-0.247<sup>+0.785</sup><sub>-0.643</sub></td><td>0.136<sup>+0.545</sup><sub>-0.129</sub></td><td>2.141<sup>+0.932</sup><sub>-0.971</sub></td><td>0.078<sup>+0.158</sup><sub>-0.163</sub></td><td>-0.359<sup>+0.815</sup><sub>-0.738</sub></td><td>0.552<sup>+0.229</sup><sub>-0.279</sub></td><td>0.218<sup>+0.300</sup><sub>-0.139</sub></td><td>-0.863<sup>+0.708</sup><sub>-0.780</sub></td></tr><tr><td>1327978</td><td>1.487<sup>+0.012</sup><sub>-0.019</sub></td><td>2.081<sup>+0.037</sup><sub>-0.025</sub></td><td>0.709<sup>+0.005</sup><sub>-0.006</sub></td><td>-1.740<sup>+0.021</sup><sub>-0.015</sub></td><td>0.861<sup>+0.775</sup><sub>-1.070</sub></td><td>2.797<sup>+1.702</sup><sub>-1.551</sub></td><td>0.889<sup>+0.440</sup><sub>-0.295</sub></td><td>-1.149<sup>+0.366</sup><sub>-0.485</sub></td></tr><tr><td>1328066</td><td>-0.106<sup>+0.478</sup><sub>-0.338</sub></td><td>1.697<sup>+0.511</sup><sub>-0.588</sub></td><td>0.970<sup>+0.252</sup><sub>-0.215</sub></td><td>-0.752<sup>+0.141</sup><sub>-0.179</sub></td><td>-0.733<sup>+0.749</sup><sub>-0.677</sub></td><td>1.450<sup>+0.836</sup><sub>-0.679</sub></td><td>1.319<sup>+0.408</sup><sub>-0.412</sub></td><td>-0.526<sup>+0.175</sup><sub>-0.206</sub></td></tr><tr><td>1328105</td><td>-0.358<sup>+0.230</sup><sub>-0.375</sub></td><td>0.534<sup>+0.110</sup><sub>-0.106</sub></td><td>2.059<sup>+0.161</sup><sub>-0.117</sub></td><td>0.033<sup>+0.028</sup><sub>-0.017</sub></td><td>-0.565<sup>+0.567</sup><sub>-0.590</sub></td><td>0.815<sup>+0.585</sup><sub>-0.362</sub></td><td>1.434<sup>+0.316</sup><sub>-0.403</sub></td><td>-0.157<sup>+0.126</sup><sub>-0.197</sub></td></tr><tr><td>1329312</td><td>-0.742<sup>+0.022</sup><sub>-0.009</sub></td><td>1.763<sup>+0.036</sup><sub>-0.039</sub></td><td>1.641<sup>+0.022</sup><sub>-0.020</sub></td><td>-0.210<sup>+0.008</sup><sub>-0.007</sub></td><td>-1.014<sup>+1.055</sup><sub>-0.695</sub></td><td>2.800<sup>+0.784</sup><sub>-0.966</sub></td><td>0.763<sup>+0.392</sup><sub>-0.270</sub></td><td>-1.300<sup>+0.396</sup><sub>-0.489</sub></td></tr><tr><td>1329615</td><td>-0.392<sup>+0.115</sup><sub>-0.095</sub></td><td>4.416<sup>+0.132</sup><sub>-0.139</sub></td><td>0.588<sup>+0.313</sup><sub>-0.030</sub></td><td>-0.923<sup>+0.051</sup><sub>-0.054</sub></td><td>-0.672<sup>+0.858</sup><sub>-0.726</sub></td><td>2.082<sup>+1.032</sup><sub>-0.888</sub></td><td>1.249<sup>+0.447</sup><sub>-0.435</sub></td><td>-0.488<sup>+0.178</sup><sub>-0.212</sub></td></tr><tr><td>1330031</td><td>-1.989<sup>+0.306</sup><sub>-0.009</sub></td><td>0.386<sup>+0.555</sup><sub>-0.036</sub></td><td>1.480<sup>+0.052</sup><sub>-0.394</sub></td><td>-0.651<sup>+0.036</sup><sub>-0.156</sub></td><td>-0.955<sup>+0.446</sup><sub>-0.436</sub></td><td>1.616<sup>+0.729</sup><sub>-0.986</sub></td><td>0.900<sup>+0.611</sup><sub>-0.383</sub></td><td>-0.477<sup>+0.278</sup><sub>-0.424</sub></td></tr><tr><td>1330426</td><td>-0.135<sup>+0.998</sup><sub>-0.962</sub></td><td>1.212<sup>+0.600</sup><sub>-0.650</sub></td><td>0.405<sup>+0.396</sup><sub>-0.223</sub></td><td>-1.050<sup>+0.811</sup><sub>-0.752</sub></td><td>-0.415<sup>+0.998</sup><sub>-0.903</sub></td><td>0.955<sup>+0.379</sup><sub>-0.449</sub></td><td>0.244<sup>+0.264</sup><sub>-0.162</sub></td><td>-0.986<sup>+0.890</sup><sub>-0.815</sub></td></tr><tr><td>1331123</td><td>0.010<sup>+0.023</sup><sub>-0.012</sub></td><td>4.561<sup>+0.031</sup><sub>-0.048</sub></td><td>0.607<sup>+0.008</sup><sub>-0.007</sub></td><td>-1.083<sup>+0.016</sup><sub>-0.015</sub></td><td>-0.683<sup>+0.868</sup><sub>-0.819</sub></td><td>2.609<sup>+1.045</sup><sub>-1.106</sub></td><td>1.104<sup>+0.468</sup><sub>-0.396</sub></td><td>-0.602<sup>+0.230</sup><sub>-0.344</sub></td></tr><tr><td>1333246</td><td>-0.680<sup>+0.181</sup><sub>-0.202</sub></td><td>0.965<sup>+0.105</sup><sub>-0.141</sub></td><td>1.724<sup>+0.097</sup><sub>-0.089</sub></td><td>-0.116<sup>+0.021</sup><sub>-0.036</sub></td><td>-0.574<sup>+0.636</sup><sub>-0.681</sub></td><td>0.386<sup>+0.461</sup><sub>-0.239</sub></td><td>2.456<sup>+0.503</sup><sub>-0.498</sub></td><td>-0.014<sup>+0.100</sup><sub>-0.172</sub></td></tr><tr><td>1334084</td><td>-1.602<sup>+0.199</sup><sub>-0.141</sub></td><td>0.185<sup>+0.360</sup><sub>-0.085</sub></td><td>2.089<sup>+0.269</sup><sub>-0.473</sub></td><td>-0.287<sup>+0.069</sup><sub>-0.089</sub></td><td>-0.633<sup>+0.491</sup><sub>-0.422</sub></td><td>1.036<sup>+0.558</sup><sub>-1.763</sub></td><td>1.250<sup>+0.520</sup><sub>-0.533</sub></td><td>-0.120<sup>+0.188</sup><sub>-0.286</sub></td></tr><tr><td>1334087</td><td>-1.145<sup>+0.145</sup><sub>-0.147</sub></td><td>4.462<sup>+0.055</sup><sub>-0.081</sub></td><td>0.515<sup>+0.034</sup><sub>-0.029</sub></td><td>-1.640<sup>+0.029</sup><sub>-0.026</sub></td><td>-0.643<sup>+1.080</sup><sub>-0.931</sub></td><td>4.253<sup>+0.749</sup><sub>-1.165</sub></td><td>0.504<sup>+0.237</sup><sub>-0.151</sub></td><td>-1.536<sup>+0.454</sup><sub>-0.430</sub></td></tr><tr><td>1334302</td><td>-1.385<sup>+0.216</sup><sub>-0.322</sub></td><td>0.227<sup>+0.133</sup><sub>-0.061</sub></td><td>2.848<sup>+0.082</sup><sub>-0.185</sub></td><td>-0.194<sup>+0.069</sup><sub>-0.064</sub></td><td>-0.561<sup>+0.537</sup><sub>-0.725</sub></td><td>0.502<sup>+0.422</sup><sub>-0.248</sub></td><td>2.285<sup>+0.348</sup><sub>-0.389</sub></td><td>-0.054<sup>+0.092</sup><sub>-0.177</sub></td></tr><tr><td>1334423</td><td>0.756<sup>+0.120</sup><sub>-0.723</sub></td><td>0.169<sup>+0.242</sup><sub>-0.046</sub></td><td>0.956<sup>+0.122</sup><sub>-0.212</sub></td><td>-0.364<sup>+0.165</sup><sub>-0.069</sub></td><td>-0.537<sup>+0.557</sup><sub>-0.556</sub></td><td>0.292<sup>+0.228</sup><sub>-0.156</sub></td><td>1.189<sup>+0.347</sup><sub>-0.335</sub></td><td>-0.046<sup>+0.173</sup><sub>-0.254</sub></td></tr><tr><td>1334448</td><td>1.516<sup>+0.082</sup><sub>-0.202</sub></td><td>0.332<sup>+1.399</sup><sub>-0.179</sub></td><td>2.551<sup>+0.470</sup><sub>-1.531</sub></td><td>-0.817<sup>+0.135</sup><sub>-0.602</sub></td><td>0.026<sup>+0.672</sup><sub>-0.706</sub></td><td>0.891<sup>+1.120</sup><sub>-0.641</sub></td><td>2.231<sup>+0.600</sup><sub>-0.712</sub></td><td>-0.362<sup>+0.095</sup><sub>-0.193</sub></td></tr><tr><td>1334597</td><td>-1.316<sup>+0.700</sup><sub>-0.494</sub></td><td>2.955<sup>+0.453</sup><sub>-0.769</sub></td><td>0.534<sup>+0.270</sup><sub>-0.168</sub></td><td>-1.427<sup>+0.339</sup><sub>-0.393</sub></td><td>-0.179<sup>+0.973</sup><sub>-0.961</sub></td><td>2.400<sup>+0.820</sup><sub>-1.046</sub></td><td>0.581<sup>+0.376</sup><sub>-0.225</sub></td><td>-1.274<sup>+0.522</sup><sub>-0.552</sub></td></tr><tr><td>1334620</td><td>-1.998<sup>+0.006</sup><sub>-0.001</sub></td><td>0.451<sup>+0.033</sup><sub>-0.017</sub></td><td>1.623<sup>+0.021</sup><sub>-0.037</sub></td><td>-0.648<sup>+0.012</sup><sub>-0.022</sub></td><td>-0.550<sup>+0.612</sup><sub>-0.523</sub></td><td>1.046<sup>+0.625</sup><sub>-0.451</sub></td><td>1.470<sup>+0.442</sup><sub>-0.392</sub></td><td>-0.229<sup>+0.179</sup><sub>-0.230</sub></td></tr><tr><td>1334644</td><td>-1.000<sup>+0.006</sup><sub>-0.006</sub></td><td>7.900<sup>+0.012</sup><sub>-0.012</sub></td><td>0.219<sup>+0.002</sup><sub>-0.002</sub></td><td>-2.194<sup>+0.009</sup><sub>-0.004</sub></td><td>0.958<sup>+0.642</sup><sub>-1.763</sub></td><td>2.261<sup>+2.550</sup><sub>-1.503</sub></td><td>0.814<sup>+0.726</sup><sub>-0.364</sub></td><td>-1.324<sup>+0.424</sup><sub>-0.533</sub></td></tr><tr><td>1334645</td><td>-1.958<sup>+0.812</sup><sub>-0.037</sub></td><td>2.501<sup>+1.165</sup><sub>-0.169</sub></td><td>0.911<sup>+0.062</sup><sub>-0.413</sub></td><td>-1.119<sup>+0.058</sup><sub>-0.307</sub></td><td>-0.646<sup>+0.913</sup><sub>-0.789</sub></td><td>2.385<sup>+0.878</sup><sub>-0.921</sub></td><td>0.905<sup>+0.414</sup><sub>-0.340</sub></td><td>-0.722<sup>+0.294</sup><sub>-0.415</sub></td></tr><tr><td>1335717</td><td>0.769<sup>+0.069</sup><sub>-0.118</sub></td><td>0.324<sup>+0.063</sup><sub>-0.038</sub></td><td>1.446<sup>+0.039</sup><sub>-0.043</sub></td><td>-0.250<sup>+0.044</sup><sub>-0.036</sub></td><td>0.030<sup>+0.680</sup><sub>-0.614</sub></td><td>1.410<sup>+0.676</sup><sub>-0.558</sub></td><td>0.608<sup>+0.310</sup><sub>-0.252</sub></td><td>-0.657<sup>+0.321</sup><sub>-0.434</sub></td></tr><tr><td>1336008</td><td>-0.526<sup>+0.236</sup><sub>-0.144</sub></td><td>0.291<sup>+0.088</sup><sub>-0.096</sub></td><td>2.367<sup>+0.261</sup><sub>-0.183</sub></td><td>0.170<sup>+0.028</sup><sub>-0.031</sub></td><td>-0.429<sup>+0.572</sup><sub>-0.473</sub></td><td>0.474<sup>+0.461</sup><sub>-0.216</sub></td><td>1.892<sup>+0.329</sup><sub>-0.485</sub></td><td>-0.012<sup>+0.092</sup><sub>-0.166</sub></td></tr><tr><td>1336009</td><td>0.884<sup>+0.208</sup><sub>-1.025</sub></td><td>0.244<sup>+0.457</sub><sub>-0.129</sub></td><td>1.671<sup>+0.304</sup><sub>-0.312</sub></td><td>-0.253<sup>+0.164</sup><sub>-0.071</sub></td><td>-0.322<sup>+0.677</sup><sub>-0.579</sub></td><td>0.520<sup>+0.337</sup><sub>-0.249</sub></td><td>1.522<sup>+0.342</sup><sub>-0.328</sub></td><td>-0.052<sup>+0.141</sub><sub>-0.193</sub></td></tr></tbody></table>
<table><caption>Table E.1. Continued from above</caption><thead><tr><th rowspan="2">SNID</th><th colspan="4">Global</th><th colspan="4">Local</th></tr><tr><th>log(Z<sub>★</sub>/Z<sub>☉</sub>)</th><th>t<sub>age</sub> (Gyr)</th><th>τ<sub>V</sub></th><th>n</th><th>log(Z<sub>★</sub>/Z<sub>☉</sub>)</th><th>t<sub>age</sub> (Gyr)</th><th>τ<sub>V</sub></th><th>n</th></tr></thead><tbody><tr><td>1308582</td><td>-0.002<sup>+0.015</sup><sub>-0.747</sub></td><td>1.706<sup>+0.952</sup><sub>-0.071</sub></td><td>1.428<sup>+0.042</sup><sub>-0.347</sub></td><td>-0.487<sup>+0.020</sup><sub>-0.187</sub></td><td>1.400<sup>+0.194</sup><sub>-0.944</sub></td><td>1.242<sup>+1.265</sup><sub>-0.386</sub></td><td>0.691<sup>+0.238</sup><sub>-0.181</sub></td><td>-1.765<sup>+0.350</sup><sub>-0.289</sub></td></tr><tr><td>1308884</td><td>-1.250<sup>+0.00005</sup><sub>-0.0001</sub></td><td>1.133<sup>+0.005</sup><sub>-0.005</sub></td><td>1.079<sup>+0.003</sup><sub>-0.003</sub></td><td>-0.478<sup>+0.002</sup><sub>-0.002</sub></td><td>-0.618<sup>+0.419</sup><sub>-0.513</sub></td><td>2.182<sup>+0.206</sup><sub>-0.456</sub></td><td>0.258<sup>+0.209</sup><sub>-0.092</sub></td><td>-1.266<sup>+0.652</sup><sub>-0.631</sub></td></tr><tr><td>1309288</td><td>-1.999<sup>+0.002</sup><sub>-0.001</sub></td><td>1.113<sup>+0.032</sup><sub>-0.026</sub></td><td>1.504<sup>+0.014</sup><sub>-0.016</sub></td><td>-0.708<sup>+0.006</sup><sub>-0.007</sub></td><td>-0.595<sup>+0.414</sup><sub>-0.502</sub></td><td>0.092<sup>+1.961</sup><sub>-0.070</sub></td><td>3.711<sup>+0.842</sup><sub>-2.096</sub></td><td>-0.009<sup>+0.179</sup><sub>-0.372</sub></td></tr><tr><td>1309492</td><td>0.852<sup>+0.153</sup><sub>-0.845</sub></td><td>0.197<sup>+0.261</sup><sub>-0.075</sub></td><td>1.859<sup>+0.156</sup><sub>-0.165</sub></td><td>-0.160<sup>+0.263</sup><sub>-0.058</sub></td><td>0.441<sup>+0.543</sup><sub>-0.660</sub></td><td>0.738<sup>+0.755</sup><sub>-0.424</sub></td><td>1.226<sup>+0.495</sup><sub>-0.489</sub></td><td>-0.316<sup>+0.229</sup><sub>-0.321</sub></td></tr><tr><td>1312274</td><td>-0.700<sup>+0.346</sup><sub>-0.310</sub></td><td>0.677<sup>+0.166</sup><sub>-0.207</sub></td><td>2.884<sup>+0.182</sup><sub>-0.160</sub></td><td>0.013<sup>+0.042</sup><sub>-0.063</sub></td><td>-0.347<sup>+0.677</sup><sub>-0.618</sub></td><td>0.674<sup>+0.536</sup><sub>-0.295</sub></td><td>2.597<sup>+0.329</sup><sub>-0.419</sub></td><td>-0.068<sup>+0.073</sup><sub>-0.103</sub></td></tr><tr><td>1313594</td><td>-0.272<sup>+0.142</sup><sub>-0.217</sub></td><td>0.053<sup>+0.116</sup><sub>-0.036</sub></td><td>4.293<sup>+0.414</sup><sub>-0.784</sub></td><td>0.325<sup>+0.027</sup><sub>-0.096</sub></td><td>-0.546<sup>+0.684</sup><sub>-0.628</sub></td><td>0.286<sup>+0.571</sup><sub>-0.222</sub></td><td>2.174<sup>+0.956</sup><sub>-0.762</sub></td><td>-0.013<sup>+0.217</sup><sub>-0.293</sub></td></tr><tr><td>1314897</td><td>0.966<sup>+0.142</sup><sub>-0.964</sub></td><td>0.228<sup>+0.419</sup><sub>-0.098</sub></td><td>2.410<sup>+0.223</sup><sub>-0.159</sub></td><td>-0.246<sup>+0.247</sup><sub>-0.021</sub></td><td>0.878<sup>+0.433</sup><sub>-1.026</sub></td><td>0.984<sup>+1.025</sup><sub>-0.509</sub></td><td>0.939<sup>+0.430</sup><sub>-0.373</sub></td><td>-0.812<sup>+0.359</sup><sub>-0.440</sub></td></tr><tr><td>1315192</td><td>-1.536<sup>+0.082</sup><sub>-0.080</sub></td><td>0.711<sup>+0.193</sup><sub>-0.116</sub></td><td>1.738<sup>+0.072</sup><sub>-0.111</sub></td><td>-0.441<sup>+0.010</sup><sub>-0.010</sub></td><td>-0.965<sup>+0.579</sup><sub>-0.588</sub></td><td>1.212<sup>+0.775</sup><sub>-0.791</sub></td><td>1.153<sup>+0.543</sup><sub>-0.428</sub></td><td>-0.438<sup>+0.196</sup><sub>-0.259</sub></td></tr><tr><td>1315259</td><td>-2.000<sup>+0.0003</sup><sub>-0.0001</sub></td><td>1.884<sup>+0.022</sup><sub>-0.023</sub></td><td>1.332<sup>+0.009</sup><sub>-0.009</sub></td><td>-0.777<sup>+0.005</sup><sub>-0.005</sub></td><td>-0.911<sup>+0.869</sup><sub>-0.717</sub></td><td>2.828<sup>+0.658</sup><sub>-0.934</sub></td><td>0.659<sup>+0.371</sup><sub>-0.234</sub></td><td>-1.033<sup>+0.337</sup><sub>-0.444</sub></td></tr><tr><td>1315296</td><td>-0.662<sup>+0.363</sup><sub>-0.093</sub></td><td>0.464<sup>+0.107</sup><sub>-0.090</sub></td><td>1.021<sup>+0.142</sup><sub>-0.152</sub></td><td>-0.118<sup>+0.045</sup><sub>-0.047</sub></td><td>-0.385<sup>+0.461</sup><sub>-0.373</sub></td><td>0.312<sup>+0.181</sup><sub>-0.135</sub></td><td>1.133<sup>+0.323</sup><sub>-0.272</sub></td><td>-0.036<sup>+0.133</sup><sub>-0.184</sub></td></tr><tr><td>1316385</td><td>1.379<sup>+0.007</sup><sub>-0.008</sub></td><td>0.554<sup>+0.006</sup><sub>-0.006</sub></td><td>1.745<sup>+0.011</sup><sub>-0.011</sub></td><td>-0.628<sup>+0.013</sup><sub>-0.012</sub></td><td>-0.152<sup>+0.918</sup><sub>-0.846</sub></td><td>2.506<sup>+0.859</sup><sub>-0.900</sub></td><td>0.635<sup>+0.318</sup><sub>-0.224</sub></td><td>-1.221<sup>+0.531</sup><sub>-0.592</sub></td></tr><tr><td>1316431</td><td>-0.560<sup>+0.884</sup><sub>-0.620</sub></td><td>0.254<sup>+0.150</sup><sub>-0.162</sub></td><td>0.291<sup>+0.349</sup><sub>-0.199</sub></td><td>-0.900<sup>+0.853</sup><sub>-0.871</sub></td><td>1.096<sup>+0.312</sup><sub>-0.339</sub></td><td>0.151<sup>+0.184</sup><sub>-0.082</sub></td><td>0.376<sup>+0.347</sup><sub>-0.254</sub></td><td>-0.671<sup>+0.746</sup><sub>-0.931</sub></td></tr><tr><td>1316437</td><td>-0.326<sup>+0.400</sup><sub>-0.319</sub></td><td>0.575<sup>+0.145</sub><sub>-0.176</sub></td><td>0.556<sup>+0.187</sup><sub>-0.154</sub></td><td>-0.312<sup>+0.151</sup><sub>-0.150</sub></td><td>1.103<sup>+0.332</sup><sub>-1.768</sub></td><td>0.356<sup>+0.496</sup><sub>-0.192</sub></td><td>0.297<sup>+0.194</sup><sub>-0.149</sub></td><td>-1.648<sup>+0.667</sup><sub>-0.390</sub></td></tr><tr><td>1316465</td><td>-0.589<sup>+0.285</sup><sub>-0.333</sub></td><td>0.676<sup>+0.111</sup><sub>-0.199</sub></td><td>1.102<sup>+0.187</sup><sub>-0.114</sub></td><td>-0.113<sup>+0.079</sup><sub>-0.109</sub></td><td>-0.493<sup>+0.539</sup><sub>-0.554</sub></td><td>0.763<sup>+0.369</sup><sub>-0.322</sub></td><td>0.491<sup>+0.348</sup><sub>-0.270</sub></td><td>-0.511<sup>+0.450</sup><sub>-0.635</sub></td></tr><tr><td>1317164</td><td>-1.998<sup>+0.003</sup><sub>-0.001</sub></td><td>8.560<sup>+0.041</sup><sub>-0.042</sub></td><td>0.957<sup>+0.006</sup><sub>-0.005</sub></td><td>-1.414<sup>+0.014</sup><sub>-0.014</sub></td><td>-0.135<sup>+1.068</sup><sub>-1.024</sub></td><td>3.941<sup>+1.488</sup><sub>-1.462</sub></td><td>0.744<sup>+0.452</sup><sub>-0.282</sub></td><td>-1.030<sup>+0.503</sup><sub>-0.675</sub></td></tr><tr><td>1317277</td><td>0.216<sup>+0.353</sup><sub>-0.529</sub></td><td>2.692<sup>+0.745</sup><sub>-0.418</sub></td><td>0.674<sup>+0.052</sup><sub>-0.125</sub></td><td>-1.443<sup>+0.057</sup><sub>-0.058</sub></td><td>-0.399<sup>+1.017</sup><sub>-0.909</sub></td><td>3.758<sup>+0.936</sup><sub>-1.185</sub></td><td>0.699<sup>+0.317</sup><sub>-0.235</sub></td><td>-1.172<sup>+0.348</sup><sub>-0.446</sub></td></tr><tr><td>1317286</td><td>-0.024<sup>+0.809</sup><sub>-0.916</sub></td><td>0.743<sup>+0.335</sup><sub>-0.403</sub></td><td>0.253<sup>+0.334</sup><sub>-0.173</sub></td><td>-0.681<sup>+0.745</sup><sub>-0.903</sub></td><td>0.233<sup>+0.556</sup><sub>-1.020</sub></td><td>0.396<sup>+0.213</sup><sub>-0.215</sub></td><td>0.204<sup>+0.320</sup><sub>-0.151</sub></td><td>-0.366<sup>+0.555</sup><sub>-0.982</sub></td></tr><tr><td>1317666</td><td>-1.995<sup>+0.227</sup><sub>-0.004</sub></td><td>0.300<sup>+0.177</sup><sub>-0.012</sub></td><td>1.973<sup>+0.022</sup><sub>-0.193</sub></td><td>-0.471<sup>+0.010</sup><sub>-0.047</sub></td><td>0.016<sup>+0.914</sup><sub>-0.848</sub></td><td>2.014<sup>+0.837</sup><sub>-0.814</sub></td><td>0.559<sup>+0.327</sup><sub>-0.223</sub></td><td>-1.061<sup>+0.623</sup><sub>-0.679</sub></td></tr><tr><td>1319366</td><td>-1.601<sup>+0.400</sup><sub>-0.301</sub></td><td>0.133<sup>+0.366</sup><sub>-0.059</sub></td><td>1.706<sup>+0.260</sup><sub>-0.525</sub></td><td>-0.341<sup>+0.083</sup><sub>-0.111</sub></td><td>-0.860<sup>+0.613</sup><sub>-0.573</sub></td><td>0.472<sup>+0.436</sup><sub>-0.404</sub></td><td>1.077<sup>+0.850</sup><sub>-0.422</sub></td><td>-0.245<sup>+0.224</sup><sub>-0.325</sub></td></tr><tr><td>1319821</td><td>0.131<sup>+0.402</sup><sub>-0.365</sub></td><td>0.291<sup>+0.055</sup><sub>-0.057</sub></td><td>1.783<sup>+0.133</sup><sub>-0.036</sub></td><td>0.143<sup>+0.064</sup><sub>-0.153</sub></td><td>-0.054<sup>+0.800</sup><sub>-0.725</sub></td><td>1.276<sup>+0.816</sup><sub>-0.618</sub></td><td>0.803<sup>+0.461</sup><sub>-0.354</sub></td><td>-0.504<sup>+0.335</sup><sub>-0.478</sub></td></tr><tr><td>1322229</td><td>-0.114<sup>+0.317</sub><sub>-0.226</sub></td><td>0.312<sup>+0.120</sup><sub>-0.079</sub></td><td>1.818<sup>+0.144</sup><sub>-0.171</sub></td><td>0.155<sup>+0.036</sup><sub>-0.055</sub></td><td>-0.465<sup>+0.717</sup><sub>-0.630</sub></td><td>0.896<sup>+0.475</sup><sub>-0.421</sub></td><td>0.636<sup>+0.381</sup><sub>-0.312</sub></td><td>-0.501<sup>+0.269</sup><sub>-0.392</sub></td></tr><tr><td>1322979</td><td>1.006<sup>+0.508</sup><sub>-2.104</sub></td><td>0.496<sup>+0.627</sup><sub>-0.321</sub></td><td>0.469<sup>+0.283</sup><sub>-0.194</sub></td><td>-1.701<sup>+0.518</sup><sub>-0.362</sub></td><td>-1.146<sup>+1.792</sup><sub>-0.609</sub></td><td>0.679<sup>+0.340</sup><sub>-0.280</sub></td><td>0.271<sup>+0.166</sup><sub>-0.109</sub></td><td>-1.667<sup>+0.571</sup><sub>-0.379</sub></td></tr><tr><td>1324542</td><td>-0.247<sup>+0.785</sup><sub>-0.643</sub></td><td>0.136<sup>+0.545</sup><sub>-0.129</sub></td><td>2.141<sup>+0.932</sup><sub>-0.971</sub></td><td>0.078<sup>+0.158</sup><sub>-0.163</sub></td><td>-0.359<sup>+0.815</sup><sub>-0.738</sub></td><td>0.552<sup>+0.229</sup><sub>-0.279</sub></td><td>0.218<sup>+0.300</sup><sub>-0.139</sub></td><td>-0.863<sup>+0.708</sup><sub>-0.780</sub></td></tr><tr><td>1327978</td><td>1.487<sup>+0.012</sup><sub>-0.019</sub></td><td>2.081<sup>+0.037</sup><sub>-0.025</sub></td><td>0.709<sup>+0.005</sup><sub>-0.006</sub></td><td>-1.740<sup>+0.021</sup><sub>-0.015</sub></td><td>0.861<sup>+0.775</sup><sub>-1.070</sub></td><td>2.797<sup>+1.702</sup><sub>-1.551</sub></td><td>0.889<sup>+0.440</sup><sub>-0.295</sub></td><td>-1.149<sup>+0.366</sup><sub>-0.485</sub></td></tr><tr><td>1328066</td><td>-0.106<sup>+0.478</sup><sub>-0.338</sub></td><td>1.697<sup>+0.511</sup><sub>-0.588</sub></td><td>0.970<sup>+0.252</sup><sub>-0.215</sub></td><td>-0.752<sup>+0.141</sup><sub>-0.179</sub></td><td>-0.733<sup>+0.749</sup><sub>-0.677</sub></td><td>1.450<sup>+0.836</sup><sub>-0.679</sub></td><td>1.319<sup>+0.408</sup><sub>-0.412</sub></td><td>-0.526<sup>+0.175</sup><sub>-0.206</sub></td></tr><tr><td>1328105</td><td>-0.358<sup>+0.230</sup><sub>-0.375</sub></td><td>0.534<sup>+0.110</sup><sub>-0.106</sub></td><td>2.059<sup>+0.161</sup><sub>-0.117</sub></td><td>0.033<sup>+0.028</sup><sub>-0.017</sub></td><td>-0.565<sup>+0.567</sup><sub>-0.590</sub></td><td>0.815<sup>+0.585</sup><sub>-0.362</sub></td><td>1.434<sup>+0.316</sup><sub>-0.403</sub></td><td>-0.157<sup>+0.126</sup><sub>-0.197</sub></td></tr><tr><td>1329312</td><td>-0.742<sup>+0.022</sup><sub>-0.009</sub></td><td>1.763<sup>+0.036</sup><sub>-0.039</sub></td><td>1.641<sup>+0.022</sup><sub>-0.020</sub></td><td>-0.210<sup>+0.008</sup><sub>-0.007</sub></td><td>-1.014<sup>+1.053</sup><sub>-0.695</sub></td><td>2.800<sup>+0.784</sup><sub>-0.966</sub></td><td>0.763<sup>+0.392</sup><sub>-0.270</sub></td><td>-1.300<sup>+0.396</sup><sub>-0.489</sub></td></tr><tr><td>1329615</td><td>-0.392<sup>+0.115</sup><sub>-0.095</sub></td><td>4.416<sup>+0.132</sup><sub>-0.139</sub></td><td>0.588<sup>+0.313</sup><sub>-0.030</sub></td><td>-0.923<sup>+0.051</sup><sub>-0.054</sub></td><td>-0.672<sup>+0.858</sup><sub>-0.726</sub></td><td>2.082<sup>+1.032</sup><sub>-0.888</sub></td><td>1.249<sup>+0.447</sup><sub>-0.435</sub></td><td>-0.488<sup>+0.178</sup><sub>-0.212</sub></td></tr><tr><td>1330031</td><td>-1.989<sup>+0.306</sup><sub>-0.009</sub></td><td>0.386<sup>+0.555</sup><sub>-0.036</sub></td><td>1.480<sup>+0.052</sup><sub>-0.394</sub></td><td>-0.651<sup>+0.036</sup><sub>-0.156</sub></td><td>-0.955<sup>+0.446</sup><sub>-0.436</sub></td><td>1.616<sup>+0.729</sup><sub>-0.986</sub></td><td>0.900<sup>+0.611</sup><sub>-0.383</sub></td><td>-0.477<sup>+0.278</sup><sub>-0.424</sub></td></tr><tr><td>1330426</td><td>-0.135<sup>+0.998</sup><sub>-0.962</sub></td><td>1.212<sup>+0.600</sup><sub>-0.650</sub></td><td>0.405<sup>+0.396</sup><sub>-0.223</sub></td><td>-1.050<sup>+0.811</sup><sub>-0.752</sub></td><td>-0.415<sup>+0.998</sup><sub>-0.903</sub></td><td>0.955<sup>+0.379</sup><sub>-0.449</sub></td><td>0.244<sup>+0.264</sup><sub>-0.162</sub></td><td>-0.986<sup>+0.890</sup><sub>-0.815</sub></td></tr><tr><td>1331123</td><td>0.010<sup>+0.023</sup><sub>-0.012</sub></td><td>4.561<sup>+0.031</sup><sub>-0.048</sub></td><td>0.607<sup>+0.008</sup><sub>-0.007</sub></td><td>-1.083<sup>+0.016</sup><sub>-0.015</sub></td><td>-0.683<sup>+0.868</sup><sub>-0.819</sub></td><td>2.609<sup>+1.045</sup><sub>-1.106</sub></td><td>1.104<sup>+0.468</sup><sub>-0.396</sub></td><td>-0.602<sup>+0.230</sup><sub>-0.344</sub></td></tr><tr><td>1333246</td><td>-0.680<sup>+0.181</sup><sub>-0.202</sub></td><td>0.965<sup>+0.105</sup><sub>-0.141</sub></td><td>1.724<sup>+0.097</sup><sub>-0.089</sub></td><td>-0.116<sup>+0.021</sup><sub>-0.036</sub></td><td>-0.574<sup>+0.636</sup><sub>-0.681</sub></td><td>0.386<sup>+0.461</sup><sub>-0.239</sub></td><td>2.456<sup>+0.503</sup><sub>-0.498</sub></td><td>-0.014<sup>+0.100</sup><sub>-0.172</sub></td></tr><tr><td>1334084</td><td>-1.602<sup>+0.199</sup><sub>-0.141</sub></td><td>0.185<sup>+0.360</sup><sub>-0.085</sub></td><td>2.089<sup>+0.269</sup><sub>-0.473</sub></td><td>-0.287<sup>+0.069</sup><sub>-0.089</sub></td><td>-0.633<sup>+0.491</sup><sub>-0.422</sub></td><td>1.036<sup>+0.558</sup><sub>-1.763</sub></td><td>1.250<sup>+0.520</sup><sub>-0.533</sub></td><td>-0.120<sup>+0.188</sup><sub>-0.286</sub></td></tr><tr><td>1334087</td><td>-1.145<sup>+0.145</sup><sub>-0.147</sub></td><td>4.462<sup>+0.055</sup><sub>-0.081</sub></td><td>0.515<sup>+0.034</sup><sub>-0.029</sub></td><td>-1.640<sup>+0.029</sup><sub>-0.026</sub></td><td>-0.643<sup>+1.080</sup><sub>-0.931</sub></td><td>4.253<sup>+0.749</sup><sub>-1.165</sub></td><td>0.504<sup>+0.237</sup><sub>-0.151</sub></td><td>-1.536<sup>+0.454</sup><sub>-0.430</sub></td></tr><tr><td>1334302</td><td>-1.385<sup>+0.216</sup><sub>-0.322</sub></td><td>0.227<sup>+0.133</sup><sub>-0.061</sub></td><td>2.848<sup>+0.082</sup><sub>-0.185</sub></td><td>-0.194<sup>+0.069</sup><sub>-0.064</sub></td><td>-0.561<sup>+0.537</sup><sub>-0.725</sub></td><td>0.502<sup>+0.422</sup><sub>-0.248</sub></td><td>2.285<sup>+0.348</sup><sub>-0.389</sub></td><td>-0.054<sup>+0.092</sup><sub>-0.177</sub></td></tr><tr><td>1334423</td><td>0.756<sup>+0.120</sup><sub>-0.723</sub></td><td>0.169<sup>+0.242</sup><sub>-0.046</sub></td><td>0.956<sup>+0.122</sup><sub>-0.212</sub></td><td>-0.364<sup>+0.165</sup><sub>-0.069</sub></td><td>-0.537<sup>+0.557</sup><sub>-0.556</sub></td><td>0.292<sup>+0.228</sup><sub>-0.156</sub></td><td>1.189<sup>+0.347</sup><sub>-0.335</sub></td><td>-0.046<sup>+0.173</sup><sub>-0.254</sub></td></tr><tr><td>1334448</td><td>1.516<sup>+0.082</sup><sub>-0.202</sub></td><td>0.332<sup>+1.399</sup><sub>-0.179</sub></td><td>2.551<sup>+0.470</sup><sub>-1.531</sub></td><td>-0.817<sup>+0.135</sup><sub>-0.602</sub></td><td>0.026<sup>+0.672</sup><sub>-0.706</sub></td><td>0.891<sup>+1.120</sup><sub>-0.641</sub></td><td>2.231<sup>+0.600</sup><sub>-0.712</sub></td><td>-0.362<sup>+0.095</sup><sub>-0.193</sub></td></tr><tr><td>1334597</td><td>-1.316<sup>+0.700</sup><sub>-0.494</sub></td><td>2.955<sup>+0.453</sup><sub>-0.769</sub></td><td>0.534<sup>+0.270</sup><sub>-0.168</sub></td><td>-1.427<sup>+0.339</sup><sub>-0.393</sub></td><td>-0.179<sup>+0.973</sup><sub>-0.961</sub></td><td>2.400<sup>+0.820</sup><sub>-1.046</sub></td><td>0.581<sup>+0.376</sup><sub>-0.225</sub></td><td>-1.274<sup>+0.522</sup><sub>-0.552</sub></td></tr><tr><td>1334620</td><td>-1.998<sup>+0.006</sup><sub>-0.001</sub></td><td>0.451<sup>+0.033</sup><sub>-0.017</sub></td><td>1.623<sup>+0.021</sup><sub>-0.037</sub></td><td>-0.648<sup>+0.012</sup><sub>-0.022</sub></td><td>-0.550<sup>+0.612</sup><sub>-0.523</sub></td><td>1.046<sup>+0.625</sup><sub>-0.451</sub></td><td>1.470<sup>+0.442</sup><sub>-0.392</sub></td><td>-0.229<sup>+0.179</sup><sub>-0.230</sub></td></tr><tr><td>1334644</td><td>-1.000<sup>+0.006</sup><sub>-0.006</sub></td><td>7.900<sup>+0.012</sup><sub>-0.012</sub></td><td>0.219<sup>+0.002</sup><sub>-0.002</sub></td><td>-2.194<sup>+0.009</sup><sub>-0.004</sub></td><td>0.958<sup>+0.642</sup><sub>-1.763</sub></td><td>2.261<sup>+2.550</sup><sub>-1.503</sub></td><td>0.814<sup>+0.726</sup><sub>-0.364</sub></td><td>-1.324<sup>+0.424</sup><sub>-0.533</sub></td></tr><tr><td>1334645</td><td>-1.958<sup>+0.812</sup><sub>-0.037</sub></td><td>2.501<sup>+1.165</sup><sub>-0.169</sub></td><td>0.911<sup>+0.062</sup><sub>-0.413</sub></td><td>-1.119<sup>+0.058</sup><sub>-0.307</sub></td><td>-0.646<sup>+0.913</sup><sub>-0.789</sub></td><td>2.385<sup>+0.878</sup><sub>-0.921</sub></td><td>0.905<sup>+0.414</sup><sub>-0.340</sub></td><td>-0.722<sup>+0.294</sup><sub>-0.415</sub></td></tr><tr><td>1335717</td><td>0.769<sup>+0.069</sup><sub>-0.118</sub></td><td>0.324<sup>+0.063</sup><sub>-0.038</sub></td><td>1.446<sup>+0.039</sup><sub>-0.043</sub></td><td>-0.250<sup>+0.044</sup><sub>-0.036</sub></td><td>0.030<sup>+0.680</sup><sub>-0.614</sub></td><td>1.410<sup>+0.676</sup><sub>-0.558</sub></td><td>0.608<sup>+0.310</sup><sub>-0.252</sub></td><td>-0.657<sup>+0.321</sup><sub>-0.434</sub></td></tr><tr><td>1336008</td><td>-0.526<sup>+0.236</sup><sub>-0.144</sub></td><td>0.291<sup>+0.088</sup><sub>-0.096</sub></td><td>2.367<sup>+0.261</sup><sub>-0.183</sub></td><td>0.170<sup>+0.028</sup><sub>-0.031</sub></td><td>-0.429<sup>+0.572</sup><sub>-0.473</sub></td><td>0.474<sup>+0.461</sup><sub>-0.216</sub></td><td>1.892<sup>+0.329</sup><sub>-0.485</sub></td><td>-0.012<sup>+0.092</sup><sub>-0.166</sub></td></tr><tr><td>1336009</td><td>0.884<sup>+0.208</sup><sub>-1.025</sub></td><td>0.244<sup>+0.457</sub><sub>-0.129</sub></td><td>1.671<sup>+0.304</sup><sub>-0.312</sub></td><td>-0.253<sup>+0.164</sup><sub>-0.071</sub></td><td>-0.322<sup>+0.677</sup><sub>-0.579</sub></td><td>0.520<sup>+0.337</sup><sub>-0.249</sub></td><td>1.522<sup>+0.342</sup><sub>-0.328</sub></td><td>-0.052<sup>+0.141</sub><sub>-0.193</sub></td></tr></tbody></table>
<table><caption>Table E.1. Continued from above</caption><thead><tr><th rowspan="2">SNID</th><th colspan="4">Global</th><th colspan="4">Local</th></tr><tr><th>log(Z<sub>*</sub>/Z<sub>☉</sub>)</th><th>t<sub>age</sub> (Gyr)</th><th>τ<sub>V</sub></th><th>n</th><th>log(Z<sub>*</sub>/Z<sub>☉</sub>)</th><th>t<sub>age</sub> (Gyr)</th><th>τ<sub>V</sub></th><th>n</th></tr></thead><tbody><tr><td>1336453</td><td>-1.372<sup>+0.134</sup><sub>-0.078</sub></td><td>0.371<sup>+0.200</sup><sub>-0.106</sub></td><td>0.881<sup>+0.130</sup><sub>-0.180</sub></td><td>-0.663<sup>+0.068</sup><sub>-0.093</sub></td><td>-0.595<sup>+0.576</sup><sub>-0.464</sub></td><td>1.181<sup>+0.356</sup><sub>-0.410</sub></td><td>0.455<sup>+0.310</sup><sub>-0.195</sub></td><td>-0.764<sup>+0.434</sup><sub>-0.605</sub></td></tr><tr><td>1336480</td><td>-1.975<sup>+0.341</sup><sub>-0.020</sub></td><td>0.208<sup>+0.201</sup><sub>-0.020</sub></td><td>1.731<sup>+0.053</sup><sub>-0.260</sub></td><td>-0.455<sup>+0.025</sup><sub>-0.041</sub></td><td>-0.870<sup>+0.494</sup><sub>-0.522</sub></td><td>0.763<sup>+0.526</sup><sub>-0.440</sub></td><td>1.100<sup>+0.389</sup><sub>-0.387</sub></td><td>-0.323<sup>+0.253</sup><sub>-0.260</sub></td></tr><tr><td>1336687</td><td>-0.369<sup>+0.440</sup><sub>-0.406</sub></td><td>1.133<sup>+0.162</sup><sub>-0.276</sub></td><td>0.204<sup>+0.156</sup><sub>-0.096</sub></td><td>-0.869<sup>+0.476</sup><sub>-0.612</sub></td><td>-0.818<sup>+0.436</sup><sub>-0.437</sub></td><td>0.487<sup>+0.277</sup><sub>-0.309</sub></td><td>0.535<sup>+0.426</sup><sub>-0.279</sub></td><td>-0.675<sup>+0.462</sup><sub>-0.571</sub></td></tr><tr><td>1337117</td><td>-0.696<sup>+0.744</sup><sub>-0.665</sub></td><td>0.484<sup>+0.596</sup><sub>-0.399</sub></td><td>0.943<sup>+0.975</sup><sub>-0.540</sub></td><td>-0.299<sup>+0.322</sup><sub>-0.538</sub></td><td>-0.298<sup>+0.524</sup><sub>-0.764</sub></td><td>0.306<sup>+0.438</sup><sub>-0.266</sub></td><td>0.926<sup>+0.921</sup><sub>-0.552</sub></td><td>-0.288<sup>+0.315</sup><sub>-0.545</sub></td></tr><tr><td>1337228</td><td>-0.905<sup>+0.353</sup><sub>-0.391</sub></td><td>0.175<sup>+0.736</sup><sub>-0.109</sub></td><td>2.144<sup>+0.486</sup><sub>-0.950</sub></td><td>-0.065<sup>+0.133</sup><sub>-0.183</sub></td><td>-0.568<sup>+0.807</sup><sub>-0.658</sub></td><td>1.210<sup>+0.409</sup><sub>-0.520</sub></td><td>0.411<sup>+0.341</sup><sub>-0.205</sub></td><td>-0.882<sup>+0.406</sup><sub>-0.584</sub></td></tr><tr><td>1337272</td><td>-0.251<sup>+0.556</sup><sub>-0.404</sub></td><td>0.136<sup>+0.237</sup><sub>-0.100</sub></td><td>1.351<sup>+0.699</sup><sub>-0.583</sub></td><td>0.011<sup>+0.210</sup><sub>-0.324</sub></td><td>-0.433<sup>+0.522</sup><sub>-0.764</sub></td><td>0.256<sup>+0.268</sup><sub>-0.190</sub></td><td>0.776<sup>+0.606</sup><sub>-0.413</sub></td><td>-0.198<sup>+0.333</sup><sub>-0.380</sub></td></tr><tr><td>1337649</td><td>-0.032<sup>+0.598</sup><sub>-0.785</sub></td><td>1.759<sup>+0.358</sup><sub>-0.542</sub></td><td>0.251<sup>+0.138</sup><sub>-0.091</sub></td><td>-1.496<sup>+0.467</sup><sub>-0.438</sub></td><td>-0.092<sup>+0.939</sup><sub>-0.991</sub></td><td>1.474<sup>+0.591</sup><sub>-0.697</sub></td><td>0.444<sup>+0.328</sup><sub>-0.202</sub></td><td>-1.058<sup>+0.568</sup><sub>-0.642</sub></td></tr><tr><td>1337687</td><td>-0.094<sup>+0.624</sup><sub>-0.562</sub></td><td>0.695<sup>+0.311</sup><sub>-0.293</sub></td><td>0.413<sup>+0.257</sup><sub>-0.219</sub></td><td>-0.568<sup>+0.426</sup><sub>-0.574</sub></td><td>-0.507<sup>+0.552</sup><sub>-0.520</sub></td><td>0.537<sup>+0.317</sup><sub>-0.257</sub></td><td>0.931<sup>+0.354</sup><sub>-0.298</sub></td><td>-0.194<sup>+0.224</sup><sub>-0.327</sub></td></tr><tr><td>1337703</td><td>-0.252<sup>+0.022</sup><sub>-0.027</sub></td><td>1.879<sup>+0.115</sup><sub>-0.120</sub></td><td>1.124<sup>+0.068</sup><sub>-0.064</sub></td><td>-0.747<sup>+0.049</sup><sub>-0.052</sub></td><td>-0.268<sup>+0.485</sup><sub>-0.386</sub></td><td>0.952<sup>+0.570</sup><sub>-0.404</sub></td><td>1.858<sup>+0.332</sup><sub>-0.379</sub></td><td>-0.384<sup>+0.081</sup><sub>-0.121</sub></td></tr><tr><td>1337838</td><td>-0.405<sup>+0.873</sup><sub>-0.794</sub></td><td>1.142<sup>+0.575</sup><sub>-0.589</sub></td><td>0.436<sup>+0.458</sup><sub>-0.247</sub></td><td>-0.880<sup>+0.721</sup><sub>-0.803</sub></td><td>0.619<sup>+1.675</sup><sub>-0.936</sub></td><td>0.060<sup>+0.153</sup><sub>-0.046</sub></td><td>0.648<sup>+0.443</sup><sub>-0.389</sub></td><td>-0.950<sup>+0.718</sup><sub>-0.727</sub></td></tr><tr><td>1338128</td><td>0.834<sup>+0.149</sup><sub>-0.250</sub></td><td>0.218<sup>+0.114</sup><sub>-0.064</sub></td><td>1.075<sup>+0.119</sup><sub>-0.122</sub></td><td>-0.455<sup>+0.120</sup><sub>-0.086</sub></td><td>-0.433<sup>+0.632</sup><sub>-0.503</sub></td><td>0.867<sup>+0.437</sub><sub>-0.347</sub></td><td>0.669<sup>+0.316</sup><sub>-0.299</sub></td><td>-0.467<sup>+0.336</sup><sub>-0.464</sub></td></tr><tr><td>1338170</td><td>1.004<sup>+0.050</sup><sub>-0.071</sub></td><td>0.696<sup>+0.183</sup><sub>-0.166</sub></td><td>1.369<sup>+0.154</sup><sub>-0.140</sub></td><td>-0.668<sup>+0.041</sup><sub>-0.054</sub></td><td>-0.159<sup>+0.885</sup><sub>-1.054</sub></td><td>2.286<sup>+0.747</sup><sub>-0.910</sub></td><td>0.620<sup>+0.319</sup><sub>-0.211</sub></td><td>-1.241<sup>+0.331</sup><sub>-0.426</sub></td></tr><tr><td>1338278</td><td>-0.275<sup>+0.275</sup><sub>-0.223</sub></td><td>1.977<sup>+0.448</sup><sub>-0.601</sub></td><td>0.654<sup>+0.301</sup><sub>-0.224</sub></td><td>-0.492<sup>+0.181</sup><sub>-0.279</sub></td><td>-0.326<sup>+0.499</sup><sub>-0.408</sub></td><td>0.470<sup>+0.316</sup><sub>-0.222</sub></td><td>1.126<sup>+0.384</sup><sub>-0.351</sub></td><td>-0.139<sup>+0.151</sup><sub>-0.182</sub></td></tr><tr><td>1338430</td><td>0.241<sup>+0.051</sup><sub>-0.411</sub></td><td>0.726<sup>+0.485</sup><sub>-0.067</sub></td><td>2.085<sup>+0.067</sup><sub>-0.273</sub></td><td>-0.191<sup>+0.022</sup><sub>-0.032</sub></td><td>0.146<sup>+1.067</sup><sub>-0.853</sub></td><td>0.518<sup>+1.465</sup><sub>-0.481</sub></td><td>2.530<sup>+1.188</sup><sub>-1.096</sub></td><td>-0.096<sup>+0.140</sup><sub>-0.222</sub></td></tr><tr><td>1338471</td><td>-0.859<sup>+0.244</sup><sub>-0.283</sub></td><td>0.669<sup>+0.306</sup><sub>-0.259</sub></td><td>1.714<sup>+0.209</sup><sub>-0.257</sub></td><td>-0.137<sup>+0.050</sup><sub>-0.081</sub></td><td>-0.897<sup>+0.786</sup><sub>-0.654</sub></td><td>1.914<sup>+0.777</sup><sub>-0.787</sub></td><td>0.700<sup>+0.407</sup><sub>-0.325</sub></td><td>-0.767<sup>+0.288</sup><sub>-0.432</sub></td></tr><tr><td>1338675</td><td>0.422<sup>+0.212</sup><sub>-0.433</sub></td><td>0.182<sup>+0.051</sup><sub>-0.050</sub></td><td>1.631<sup>+0.091</sup><sub>-0.097</sub></td><td>0.012<sup>+0.168</sup><sub>-0.075</sub></td><td>-0.022<sup>+0.658</sup><sub>-0.762</sub></td><td>0.747<sup>+0.424</sup><sub>-0.325</sub></td><td>0.628<sup>+0.385</sup><sub>-0.303</sub></td><td>-0.404<sup>+0.361</sup><sub>-0.625</sub></td></tr><tr><td>1339002</td><td>-1.000<sup>+0.028</sup><sub>-0.026</sub></td><td>4.212<sup>+0.057</sup><sub>-0.057</sub></td><td>0.687<sup>+0.021</sup><sub>-0.021</sub></td><td>-0.856<sup>+0.028</sup><sub>-0.028</sub></td><td>-0.173<sup>+0.761</sup><sub>-0.695</sub></td><td>1.044<sup>+0.835</sup><sub>-0.498</sub></td><td>2.198<sup>+0.404</sup><sub>-0.484</sub></td><td>-0.175<sup>+0.102</sup><sub>-0.139</sub></td></tr><tr><td>1339149</td><td>0.319<sup>+0.223</sup><sub>-0.217</sub></td><td>0.258<sup>+0.063</sup><sub>-0.077</sub></td><td>1.471<sup>+0.106</sup><sub>-0.098</sub></td><td>-0.130<sup>+0.073</sup><sub>-0.053</sub></td><td>-0.227<sup>+0.504</sup><sub>-0.345</sub></td><td>0.144<sup>+0.141</sup><sub>-0.074</sub></td><td>1.329<sup>+0.381</sup><sub>-0.387</sub></td><td>0.004<sup>+0.152</sup><sub>-0.221</sub></td></tr><tr><td>1339392</td><td>-1.997<sup>+0.005</sup><sub>-0.002</sub></td><td>1.708<sup>+0.051</sup><sub>-0.049</sub></td><td>1.263<sup>+0.020</sup><sub>-0.021</sub></td><td>-1.018<sup>+0.014</sup><sub>-0.014</sub></td><td>0.102<sup>+0.895</sup><sub>-0.853</sub></td><td>3.421<sup>+1.144</sup><sub>-1.243</sub></td><td>0.739<sup>+0.357</sup><sub>-0.253</sub></td><td>-1.032<sup>+0.451</sup><sub>-0.577</sub></td></tr><tr><td>1339450</td><td>-0.251<sup>+0.004</sup><sub>-0.006</sub></td><td>1.812<sup>+0.125</sup><sub>-0.097</sub></td><td>1.064<sup>+0.057</sup><sub>-0.072</sub></td><td>-0.422<sup>+0.031</sup><sub>-0.043</sub></td><td>-0.260<sup>+0.511</sup><sub>-0.423</sub></td><td>0.393<sup>+0.486</sup><sub>-0.203</sub></td><td>2.257<sup>+0.454</sup><sub>-0.540</sub></td><td>0.035<sup>+0.082</sup><sub>-0.104</sub></td></tr><tr><td>1340454</td><td>-0.367<sup>+0.330</sup><sub>-0.308</sub></td><td>0.498<sup>+0.106</sup><sub>-0.148</sub></td><td>2.047<sup>+0.174</sup><sub>-0.134</sub></td><td>0.094<sup>+0.032</sup><sub>-0.040</sub></td><td>-0.464<sup>+0.697</sup><sub>-0.611</sub></td><td>1.159<sup>+0.646</sup><sub>-0.554</sub></td><td>0.820<sup>+0.397</sup><sub>-0.353</sub></td><td>-0.401<sup>+0.233</sup><sub>-0.333</sub></td></tr><tr><td>1341370</td><td>-0.033<sup>+0.080</sup><sub>-0.893</sub></td><td>1.352<sup>+0.509</sup><sub>-0.634</sub></td><td>0.380<sup>+0.338</sup><sub>-0.185</sub></td><td>-1.077<sup>+0.495</sup><sub>-0.636</sub></td><td>-0.607<sup>+0.758</sup><sub>-0.800</sub></td><td>0.856<sup>+0.490</sup><sub>-0.478</sub></td><td>0.478<sup>+0.444</sup><sub>-0.284</sub></td><td>-0.655<sup>+0.600</sup><sub>-0.727</sub></td></tr><tr><td>1341894</td><td>-1.654<sup>+0.283</sup><sub>-0.167</sub></td><td>0.407<sup>+0.349</sup><sub>-0.104</sub></td><td>1.770<sup>+0.118</sup><sub>-0.222</sub></td><td>-0.444<sup>+0.047</sup><sub>-0.042</sub></td><td>-0.484<sup>+0.634</sup><sub>-0.626</sub></td><td>0.658<sup>+0.498</sup><sub>-0.309</sub></td><td>1.087<sup>+0.385</sup><sub>-0.426</sub></td><td>-0.255<sup>+0.255</sup><sub>-0.365</sub></td></tr><tr><td>1342255</td><td>-1.792<sup>+0.290</sup><sub>-0.170</sub></td><td>0.385<sup>+0.379</sup><sub>-0.119</sub></td><td>1.673<sup>+0.160</sup><sub>-0.265</sub></td><td>-0.526<sup>+0.039</sup><sub>-0.036</sub></td><td>-0.252<sup>+0.956</sup><sub>-0.898</sub></td><td>1.915<sup>+0.668</sup><sub>-0.775</sub></td><td>0.521<sup>+0.344</sup><sub>-0.223</sub></td><td>-0.979<sup>+0.518</sup><sub>-0.702</sub></td></tr><tr><td>1343208</td><td>-0.254<sup>+0.021</sup><sub>-0.024</sub></td><td>1.605<sup>+0.138</sup><sub>-0.172</sub></td><td>1.374<sup>+0.109</sup><sub>-0.083</sub></td><td>-0.358<sup>+0.045</sup><sub>-0.039</sub></td><td>-0.557<sup>+0.518</sup><sub>-0.625</sub></td><td>1.455<sup>+0.727</sup><sub>-0.568</sub></td><td>1.254<sup>+0.352</sup><sub>-0.387</sub></td><td>-0.462<sup>+0.148</sup><sub>-0.189</sub></td></tr><tr><td>1343337</td><td>-0.039<sup>+0.183</sup><sub>-0.338</sub></td><td>0.253<sup>+0.098</sup><sub>-0.041</sub></td><td>1.811<sup>+0.103</sup><sub>-0.146</sub></td><td>0.177<sup>+0.035</sup><sub>-0.104</sub></td><td>-0.307<sup>+0.654</sup><sub>-0.520</sub></td><td>0.372<sup>+0.294</sup><sub>-0.189</sub></td><td>1.493<sup>+0.423</sup><sub>-0.371</sub></td><td>-0.047<sup>+0.164</sup><sub>-0.220</sub></td></tr><tr><td>1343401</td><td>-1.995<sup>+0.008</sup><sub>-0.004</sub></td><td>0.736<sup>+0.046</sup><sub>-0.043</sub></td><td>2.319<sup>+0.031</sup><sub>-0.031</sub></td><td>-0.425<sup>+0.008</sup><sub>-0.008</sub></td><td>-0.332<sup>+0.999</sup><sub>-1.018</sub></td><td>3.238<sup>+1.488</sup><sub>-1.369</sub></td><td>0.905<sup>+0.599</sup><sub>-0.414</sub></td><td>-0.714<sup>+0.299</sup><sub>-0.514</sub></td></tr><tr><td>1343533</td><td>-0.044<sup>+0.150</sup><sub>-0.187</sub></td><td>1.518<sup>+0.524</sup><sub>-0.192</sub></td><td>1.560<sup>+0.082</sup><sub>-0.258</sub></td><td>-0.283<sup>+0.030</sup><sub>-0.058</sub></td><td>-0.221<sup>+0.917</sup><sub>-0.997</sub></td><td>2.018<sup>+0.972</sup><sub>-0.956</sub></td><td>1.086<sup>+0.467</sup><sub>-0.380</sub></td><td>-0.703<sup>+0.233</sup><sub>-0.339</sub></td></tr><tr><td>1343759</td><td>-0.520<sup>+0.104</sup><sub>-0.066</sub></td><td>0.211<sup>+0.077</sup><sub>-0.076</sub></td><td>1.376<sup>+0.277</sup><sub>-0.222</sub></td><td>0.076<sup>+0.053</sup><sub>-0.070</sub></td><td>-0.893<sup>+0.827</sup><sub>-0.760</sub></td><td>0.524<sup>+0.507</sup><sub>-0.385</sub></td><td>0.841<sup>+0.601</sup><sub>-0.416</sub></td><td>-0.493<sup>+0.294</sup><sub>-0.350</sub></td></tr><tr><td>1344692</td><td>1.174<sup>+0.729</sup><sub>-0.922</sub></td><td>0.515<sup>+1.896</sup><sub>-0.480</sub></td><td>1.611<sup>+1.353</sup><sub>-0.866</sub></td><td>-0.851<sup>+0.325</sup><sub>-0.434</sub></td><td>-0.822<sup>+0.754</sup><sub>-0.692</sub></td><td>2.197<sup>+0.912</sup><sub>-0.829</sub></td><td>1.237<sup>+0.387</sup><sub>-0.377</sub></td><td>-0.799<sup>+0.196</sup><sub>-0.264</sub></td></tr><tr><td>1345553</td><td>-1.554<sup>+0.564</sup><sub>-0.363</sub></td><td>3.637<sup>+0.704</sup><sub>-0.869</sub></td><td>0.953<sup>+0.285</sup><sub>-0.250</sub></td><td>-0.695<sup>+0.094</sup><sub>-0.117</sub></td><td>-0.584<sup>+0.764</sup><sub>-0.666</sub></td><td>1.270<sup>+0.985</sup><sub>-0.643</sub></td><td>1.070<sup>+0.487</sup><sub>-0.505</sub></td><td>-0.411<sup>+0.258</sup><sub>-0.408</sub></td></tr><tr><td>1345594</td><td>-0.274<sup>+0.034</sup><sub>-0.067</sub></td><td>2.206<sup>+0.127</sup><sub>-0.153</sub></td><td>1.422<sup>+0.076</sup><sub>-0.062</sub></td><td>-0.271<sup>+0.025</sup><sub>-0.028</sub></td><td>-0.786<sup>+0.772</sup><sub>-0.688</sub></td><td>2.481<sup>+1.296</sup><sub>-1.077</sub></td><td>1.692<sup>+0.510</sup><sub>-0.522</sub></td><td>-0.343<sup>+0.125</sup><sub>-0.135</sub></td></tr><tr><td>1346137</td><td>-0.506<sup>+0.416</sup><sub>-0.152</sub></td><td>0.194<sup>+0.092</sup><sub>-0.069</sub></td><td>2.019<sup>+0.298</sup><sub>-0.250</sub></td><td>0.178<sup>+0.041</sup><sub>-0.026</sub></td><td>-0.287<sup>+0.505</sup><sub>-0.379</sub></td><td>0.271<sup>+0.189</sup><sub>-0.129</sub></td><td>1.709<sup>+0.356</sup><sub>-0.321</sub></td><td>0.059<sup>+0.104</sup><sub>-0.142</sub></td></tr><tr><td>1346387</td><td>0.629<sup>+1.584</sup><sub>-1.302</sub></td><td>1.805<sup>+0.919</sup><sub>-1.775</sub></td><td>0.561<sup>+1.707</sup><sub>-0.168</sub></td><td>-1.691<sup>+0.563</sup><sub>-0.387</sub></td><td>-0.879<sup>+0.586</sup><sub>-0.586</sub></td><td>0.254<sup>+0.691</sup><sub>-0.224</sub></td><td>2.724<sup>+0.921</sup><sub>-0.875</sub></td><td>0.026<sup>+0.173</sup><sub>-0.221</sub></td></tr><tr><td>1346956</td><td>-0.355<sup>+0.861</sup><sub>-0.756</sub></td><td>0.463<sup>+0.263</sup><sub>-0.261</sub></td><td>0.306<sup>+0.411</sup><sub>-0.208</sub></td><td>-0.623<sup>+0.691</sup><sub>-0.974</sub></td><td>-0.186<sup>+1.333</sup><sub>-1.269</sub></td><td>0.362<sup>+0.215</sup><sub>-0.227</sub></td><td>0.180<sup>+0.297</sup><sub>-0.135</sub></td><td>-0.771<sup>+0.807</sup><sub>-0.929</sub></td></tr><tr><td>1346966</td><td>0.068<sup>+0.697</sup><sub>-0.107</sub></td><td>0.331<sup>+0.058</sup><sub>-0.163</sub></td><td>1.243<sup>+0.085</sup><sub>-0.101</sub></td><td>0.022<sup>+0.076</sup><sub>-0.299</sub></td><td>-0.963<sup>+0.895</sup><sub>-0.673</sub></td><td>1.655<sup>+0.545</sup><sub>-0.641</sub></td><td>0.492<sup>+0.323</sup><sub>-0.222</sub></td><td>-1.073<sup>+0.446</sup><sub>-0.549</sub></td></tr></tbody></table>
<table><caption>Table E.1. Continued from above</caption><thead><tr><th rowspan="2">SNID</th><th colspan="4">Global</th><th colspan="4">Local</th></tr><tr><th>log(Z<sub>*</sub>/Z<sub>☉</sub>)</th><th>t<sub>age</sub> (Gyr)</th><th>τ<sub>V</sub></th><th>n</th><th>log(Z<sub>*</sub>/Z<sub>☉</sub>)</th><th>t<sub>age</sub> (Gyr)</th><th>τ<sub>V</sub></th><th>n</th></tr></thead><tbody><tr><td>1336453</td><td>-1.372<sup>+0.134</sup><sub>-0.078</sub></td><td>0.371<sup>+0.200</sup><sub>-0.106</sub></td><td>0.881<sup>+0.130</sup><sub>-0.180</sub></td><td>-0.663<sup>+0.068</sup><sub>-0.093</sub></td><td>-0.595<sup>+0.576</sup><sub>-0.464</sub></td><td>1.181<sup>+0.356</sup><sub>-0.410</sub></td><td>0.455<sup>+0.310</sup><sub>-0.195</sub></td><td>-0.764<sup>+0.434</sup><sub>-0.605</sub></td></tr><tr><td>1336480</td><td>-1.975<sup>+0.341</sup><sub>-0.020</sub></td><td>0.208<sup>+0.201</sup><sub>-0.020</sub></td><td>1.731<sup>+0.053</sup><sub>-0.260</sub></td><td>-0.455<sup>+0.025</sup><sub>-0.041</sub></td><td>-0.870<sup>+0.494</sup><sub>-0.522</sub></td><td>0.763<sup>+0.526</sup><sub>-0.440</sub></td><td>1.100<sup>+0.389</sup><sub>-0.387</sub></td><td>-0.323<sup>+0.253</sup><sub>-0.260</sub></td></tr><tr><td>1336687</td><td>-0.369<sup>+0.440</sup><sub>-0.406</sub></td><td>1.133<sup>+0.162</sup><sub>-0.276</sub></td><td>0.204<sup>+0.156</sup><sub>-0.096</sub></td><td>-0.869<sup>+0.476</sup><sub>-0.612</sub></td><td>-0.818<sup>+0.436</sup><sub>-0.437</sub></td><td>0.487<sup>+0.277</sup><sub>-0.309</sub></td><td>0.535<sup>+0.426</sup><sub>-0.279</sub></td><td>-0.675<sup>+0.462</sup><sub>-0.571</sub></td></tr><tr><td>1337117</td><td>-0.696<sup>+0.744</sup><sub>-0.665</sub></td><td>0.484<sup>+0.596</sup><sub>-0.399</sub></td><td>0.943<sup>+0.975</sup><sub>-0.540</sub></td><td>-0.299<sup>+0.322</sup><sub>-0.538</sub></td><td>-0.298<sup>+0.524</sup><sub>-0.764</sub></td><td>0.306<sup>+0.438</sup><sub>-0.266</sub></td><td>0.926<sup>+0.921</sup><sub>-0.552</sub></td><td>-0.288<sup>+0.315</sup><sub>-0.545</sub></td></tr><tr><td>1337228</td><td>-0.905<sup>+0.353</sup><sub>-0.391</sub></td><td>0.175<sup>+0.736</sup><sub>-0.109</sub></td><td>2.144<sup>+0.486</sup><sub>-0.950</sub></td><td>-0.065<sup>+0.133</sup><sub>-0.183</sub></td><td>-0.568<sup>+0.807</sup><sub>-0.658</sub></td><td>1.210<sup>+0.409</sup><sub>-0.520</sub></td><td>0.411<sup>+0.341</sup><sub>-0.205</sub></td><td>-0.882<sup>+0.406</sup><sub>-0.584</sub></td></tr><tr><td>1337272</td><td>-0.251<sup>+0.556</sup><sub>-0.404</sub></td><td>0.136<sup>+0.237</sup><sub>-0.100</sub></td><td>1.351<sup>+0.699</sup><sub>-0.583</sub></td><td>0.011<sup>+0.210</sup><sub>-0.324</sub></td><td>-0.433<sup>+0.522</sup><sub>-0.764</sub></td><td>0.256<sup>+0.268</sup><sub>-0.190</sub></td><td>0.776<sup>+0.606</sup><sub>-0.413</sub></td><td>-0.198<sup>+0.333</sup><sub>-0.380</sub></td></tr><tr><td>1337649</td><td>-0.032<sup>+0.598</sup><sub>-0.785</sub></td><td>1.759<sup>+0.358</sup><sub>-0.542</sub></td><td>0.251<sup>+0.138</sup><sub>-0.091</sub></td><td>-1.496<sup>+0.467</sup><sub>-0.438</sub></td><td>-0.092<sup>+0.939</sup><sub>-0.991</sub></td><td>1.474<sup>+0.591</sup><sub>-0.697</sub></td><td>0.444<sup>+0.328</sup><sub>-0.202</sub></td><td>-1.058<sup>+0.568</sup><sub>-0.642</sub></td></tr><tr><td>1337687</td><td>-0.094<sup>+0.624</sup><sub>-0.562</sub></td><td>0.695<sup>+0.311</sup><sub>-0.293</sub></td><td>0.413<sup>+0.257</sup><sub>-0.219</sub></td><td>-0.568<sup>+0.426</sup><sub>-0.574</sub></td><td>-0.507<sup>+0.552</sup><sub>-0.520</sub></td><td>0.537<sup>+0.317</sup><sub>-0.257</sub></td><td>0.931<sup>+0.354</sup><sub>-0.298</sub></td><td>-0.194<sup>+0.224</sup><sub>-0.327</sub></td></tr><tr><td>1337703</td><td>-0.252<sup>+0.022</sup><sub>-0.027</sub></td><td>1.879<sup>+0.115</sup><sub>-0.120</sub></td><td>1.124<sup>+0.068</sup><sub>-0.064</sub></td><td>-0.747<sup>+0.049</sup><sub>-0.052</sub></td><td>-0.268<sup>+0.485</sup><sub>-0.386</sub></td><td>0.952<sup>+0.570</sup><sub>-0.404</sub></td><td>1.858<sup>+0.332</sup><sub>-0.379</sub></td><td>-0.384<sup>+0.081</sup><sub>-0.121</sub></td></tr><tr><td>1337838</td><td>-0.405<sup>+0.873</sup><sub>-0.774</sub></td><td>1.142<sup>+0.575</sup><sub>-0.589</sub></td><td>0.436<sup>+0.458</sup><sub>-0.247</sub></td><td>-0.880<sup>+0.721</sup><sub>-0.803</sub></td><td>0.619<sup>+1.675</sup><sub>-0.936</sub></td><td>0.060<sup>+0.153</sup><sub>-0.046</sub></td><td>0.648<sup>+0.443</sup><sub>-0.389</sub></td><td>-0.950<sup>+0.718</sup><sub>-0.727</sub></td></tr><tr><td>1338128</td><td>0.834<sup>+0.140</sup><sub>-0.250</sub></td><td>0.218<sup>+0.114</sup><sub>-0.064</sub></td><td>1.075<sup>+0.119</sup><sub>-0.122</sub></td><td>-0.455<sup>+0.120</sup><sub>-0.086</sub></td><td>-0.433<sup>+0.632</sup><sub>-0.503</sub></td><td>0.867<sup>+0.437</sub><sub>-0.347</sub></td><td>0.669<sup>+0.316</sup><sub>-0.299</sub></td><td>-0.467<sup>+0.336</sup><sub>-0.464</sub></td></tr><tr><td>1338170</td><td>1.004<sup>+0.050</sup><sub>-0.071</sub></td><td>0.696<sup>+0.183</sup><sub>-0.166</sub></td><td>1.369<sup>+0.154</sup><sub>-0.140</sub></td><td>-0.668<sup>+0.041</sup><sub>-0.054</sub></td><td>-0.159<sup>+0.885</sup><sub>-1.054</sub></td><td>2.286<sup>+0.747</sup><sub>-0.910</sub></td><td>0.620<sup>+0.319</sup><sub>-0.211</sub></td><td>-1.241<sup>+0.331</sup><sub>-0.426</sub></td></tr><tr><td>1338278</td><td>-0.275<sup>+0.275</sup><sub>-0.223</sub></td><td>1.977<sup>+0.448</sup><sub>-0.601</sub></td><td>0.654<sup>+0.301</sup><sub>-0.224</sub></td><td>-0.492<sup>+0.181</sup><sub>-0.279</sub></td><td>-0.326<sup>+0.499</sup><sub>-0.408</sub></td><td>0.470<sup>+0.316</sup><sub>-0.222</sub></td><td>1.126<sup>+0.384</sup><sub>-0.351</sub></td><td>-0.139<sup>+0.151</sup><sub>-0.182</sub></td></tr><tr><td>1338430</td><td>0.241<sup>+0.051</sup><sub>-0.411</sub></td><td>0.726<sup>+0.485</sup><sub>-0.067</sub></td><td>2.085<sup>+0.067</sup><sub>-0.273</sub></td><td>-0.191<sup>+0.022</sup><sub>-0.032</sub></td><td>0.146<sup>+1.067</sup><sub>-0.853</sub></td><td>0.518<sup>+1.465</sup><sub>-0.481</sub></td><td>2.530<sup>+1.188</sup><sub>-1.096</sub></td><td>-0.096<sup>+0.140</sup><sub>-0.222</sub></td></tr><tr><td>1338471</td><td>-0.859<sup>+0.244</sup><sub>-0.283</sub></td><td>0.669<sup>+0.306</sup><sub>-0.259</sub></td><td>1.714<sup>+0.209</sup><sub>-0.257</sub></td><td>-0.137<sup>+0.050</sup><sub>-0.081</sub></td><td>-0.897<sup>+0.786</sup><sub>-0.654</sub></td><td>1.914<sup>+0.777</sup><sub>-0.787</sub></td><td>0.700<sup>+0.407</sup><sub>-0.325</sub></td><td>-0.767<sup>+0.288</sup><sub>-0.432</sub></td></tr><tr><td>1338675</td><td>0.422<sup>+0.212</sup><sub>-0.433</sub></td><td>0.182<sup>+0.051</sup><sub>-0.050</sub></td><td>1.631<sup>+0.091</sup><sub>-0.097</sub></td><td>0.012<sup>+0.168</sup><sub>-0.075</sub></td><td>-0.022<sup>+0.658</sup><sub>-0.762</sub></td><td>0.747<sup>+0.424</sup><sub>-0.325</sub></td><td>0.628<sup>+0.385</sup><sub>-0.303</sub></td><td>-0.404<sup>+0.361</sup><sub>-0.625</sub></td></tr><tr><td>1339002</td><td>-1.000<sup>+0.028</sup><sub>-0.026</sub></td><td>4.212<sup>+0.057</sup><sub>-0.057</sub></td><td>0.687<sup>+0.021</sup><sub>-0.021</sub></td><td>-0.856<sup>+0.028</sup><sub>-0.028</sub></td><td>-0.173<sup>+0.761</sup><sub>-0.695</sub></td><td>1.044<sup>+0.835</sup><sub>-0.498</sub></td><td>2.198<sup>+0.404</sup><sub>-0.484</sub></td><td>-0.175<sup>+0.102</sup><sub>-0.139</sub></td></tr><tr><td>1339149</td><td>0.319<sup>+0.223</sup><sub>-0.217</sub></td><td>0.258<sup>+0.063</sup><sub>-0.077</sub></td><td>1.471<sup>+0.106</sup><sub>-0.098</sub></td><td>-0.130<sup>+0.073</sup><sub>-0.053</sub></td><td>-0.227<sup>+0.504</sup><sub>-0.345</sub></td><td>0.144<sup>+0.141</sup><sub>-0.074</sub></td><td>1.329<sup>+0.381</sup><sub>-0.387</sub></td><td>0.004<sup>+0.152</sup><sub>-0.221</sub></td></tr><tr><td>1339392</td><td>-1.997<sup>+0.005</sup><sub>-0.002</sub></td><td>1.708<sup>+0.051</sup><sub>-0.049</sub></td><td>1.263<sup>+0.020</sup><sub>-0.021</sub></td><td>-1.018<sup>+0.014</sup><sub>-0.014</sub></td><td>0.102<sup>+0.895</sup><sub>-0.853</sub></td><td>3.421<sup>+1.144</sup><sub>-1.243</sub></td><td>0.739<sup>+0.357</sup><sub>-0.253</sub></td><td>-1.032<sup>+0.451</sup><sub>-0.577</sub></td></tr><tr><td>1339450</td><td>-0.251<sup>+0.004</sup><sub>-0.006</sub></td><td>1.812<sup>+0.125</sup><sub>-0.097</sub></td><td>1.064<sup>+0.057</sup><sub>-0.072</sub></td><td>-0.422<sup>+0.031</sup><sub>-0.043</sub></td><td>-0.260<sup>+0.511</sup><sub>-0.423</sub></td><td>0.393<sup>+0.486</sup><sub>-0.203</sub></td><td>2.257<sup>+0.454</sup><sub>-0.540</sub></td><td>0.035<sup>+0.082</sup><sub>-0.104</sub></td></tr><tr><td>1340454</td><td>-0.367<sup>+0.330</sup><sub>-0.308</sub></td><td>0.498<sup>+0.106</sup><sub>-0.148</sub></td><td>2.047<sup>+0.174</sup><sub>-0.134</sub></td><td>0.094<sup>+0.032</sup><sub>-0.040</sub></td><td>-0.464<sup>+0.697</sup><sub>-0.611</sub></td><td>1.159<sup>+0.646</sup><sub>-0.554</sub></td><td>0.820<sup>+0.397</sup><sub>-0.353</sub></td><td>-0.401<sup>+0.233</sup><sub>-0.333</sub></td></tr><tr><td>1341370</td><td>-0.033<sup>+0.080</sup><sub>-0.893</sub></td><td>1.352<sup>+0.509</sup><sub>-0.634</sub></td><td>0.380<sup>+0.338</sup><sub>-0.185</sub></td><td>-1.077<sup>+0.495</sup><sub>-0.636</sub></td><td>-0.607<sup>+0.758</sup><sub>-0.800</sub></td><td>0.856<sup>+0.490</sup><sub>-0.478</sub></td><td>0.478<sup>+0.444</sup><sub>-0.284</sub></td><td>-0.655<sup>+0.600</sup><sub>-0.727</sub></td></tr><tr><td>1341894</td><td>-1.654<sup>+0.283</sup><sub>-0.167</sub></td><td>0.407<sup>+0.349</sup><sub>-0.104</sub></td><td>1.770<sup>+0.118</sup><sub>-0.222</sub></td><td>-0.444<sup>+0.047</sup><sub>-0.042</sub></td><td>-0.484<sup>+0.634</sup><sub>-0.626</sub></td><td>0.658<sup>+0.498</sup><sub>-0.309</sub></td><td>1.087<sup>+0.385</sup><sub>-0.426</sub></td><td>-0.255<sup>+0.255</sup><sub>-0.365</sub></td></tr><tr><td>1342255</td><td>-1.792<sup>+0.290</sup><sub>-0.170</sub></td><td>0.385<sup>+0.379</sup><sub>-0.119</sub></td><td>1.673<sup>+0.160</sup><sub>-0.265</sub></td><td>-0.526<sup>+0.039</sup><sub>-0.036</sub></td><td>-0.252<sup>+0.956</sup><sub>-0.898</sub></td><td>1.915<sup>+0.668</sup><sub>-0.775</sub></td><td>0.521<sup>+0.344</sup><sub>-0.223</sub></td><td>-0.979<sup>+0.518</sup><sub>-0.702</sub></td></tr><tr><td>1343208</td><td>-0.254<sup>+0.021</sup><sub>-0.024</sub></td><td>1.605<sup>+0.138</sup><sub>-0.172</sub></td><td>1.374<sup>+0.109</sup><sub>-0.083</sub></td><td>-0.358<sup>+0.045</sup><sub>-0.039</sub></td><td>-0.557<sup>+0.518</sup><sub>-0.625</sub></td><td>1.455<sup>+0.727</sup><sub>-0.568</sub></td><td>1.254<sup>+0.352</sup><sub>-0.387</sub></td><td>-0.462<sup>+0.148</sup><sub>-0.189</sub></td></tr><tr><td>1343337</td><td>-0.039<sup>+0.183</sup><sub>-0.338</sub></td><td>0.253<sup>+0.098</sup><sub>-0.041</sub></td><td>1.811<sup>+0.103</sup><sub>-0.146</sub></td><td>0.177<sup>+0.035</sup><sub>-0.104</sub></td><td>-0.307<sup>+0.654</sup><sub>-0.520</sub></td><td>0.372<sup>+0.294</sup><sub>-0.189</sub></td><td>1.493<sup>+0.423</sup><sub>-0.371</sub></td><td>-0.047<sup>+0.164</sup><sub>-0.220</sub></td></tr><tr><td>1343401</td><td>-1.995<sup>+0.008</sup><sub>-0.004</sub></td><td>0.736<sup>+0.046</sup><sub>-0.043</sub></td><td>2.319<sup>+0.031</sup><sub>-0.031</sub></td><td>-0.425<sup>+0.008</sup><sub>-0.008</sub></td><td>-0.332<sup>+0.999</sup><sub>-1.018</sub></td><td>3.238<sup>+1.488</sup><sub>-1.369</sub></td><td>0.905<sup>+0.599</sup><sub>-0.414</sub></td><td>-0.714<sup>+0.299</sup><sub>-0.514</sub></td></tr><tr><td>1343533</td><td>-0.044<sup>+0.150</sup><sub>-0.187</sub></td><td>1.518<sup>+0.524</sup><sub>-0.192</sub></td><td>1.560<sup>+0.082</sup><sub>-0.258</sub></td><td>-0.283<sup>+0.030</sup><sub>-0.058</sub></td><td>-0.221<sup>+0.917</sup><sub>-0.997</sub></td><td>2.018<sup>+0.972</sup><sub>-0.956</sub></td><td>1.086<sup>+0.467</sup><sub>-0.380</sub></td><td>-0.703<sup>+0.233</sup><sub>-0.339</sub></td></tr><tr><td>1343759</td><td>-0.520<sup>+0.104</sup><sub>-0.066</sub></td><td>0.211<sup>+0.077</sup><sub>-0.076</sub></td><td>1.376<sup>+0.277</sup><sub>-0.222</sub></td><td>0.076<sup>+0.053</sup><sub>-0.070</sub></td><td>-0.893<sup>+0.827</sup><sub>-0.760</sub></td><td>0.524<sup>+0.507</sup><sub>-0.385</sub></td><td>0.841<sup>+0.601</sup><sub>-0.416</sub></td><td>-0.493<sup>+0.294</sup><sub>-0.350</sub></td></tr><tr><td>1344692</td><td>1.174<sup>+0.729</sup><sub>-0.922</sub></td><td>0.515<sup>+1.896</sup><sub>-0.480</sub></td><td>1.611<sup>+1.353</sup><sub>-0.866</sub></td><td>-0.851<sup>+0.325</sup><sub>-0.434</sub></td><td>-0.822<sup>+0.754</sup><sub>-0.692</sub></td><td>2.197<sup>+0.912</sup><sub>-0.829</sub></td><td>1.237<sup>+0.387</sup><sub>-0.377</sub></td><td>-0.799<sup>+0.196</sup><sub>-0.264</sub></td></tr><tr><td>1345553</td><td>-1.554<sup>+0.564</sup><sub>-0.363</sub></td><td>3.637<sup>+0.704</sup><sub>-0.869</sub></td><td>0.953<sup>+0.285</sup><sub>-0.250</sub></td><td>-0.695<sup>+0.094</sup><sub>-0.117</sub></td><td>-0.584<sup>+0.764</sup><sub>-0.666</sub></td><td>1.270<sup>+0.985</sup><sub>-0.643</sub></td><td>1.070<sup>+0.487</sup><sub>-0.505</sub></td><td>-0.411<sup>+0.258</sup><sub>-0.408</sub></td></tr><tr><td>1345594</td><td>-0.274<sup>+0.034</sup><sub>-0.067</sub></td><td>2.206<sup>+0.127</sup><sub>-0.153</sub></td><td>1.422<sup>+0.076</sup><sub>-0.062</sub></td><td>-0.271<sup>+0.025</sup><sub>-0.028</sub></td><td>-0.786<sup>+0.772</sup><sub>-0.688</sub></td><td>2.481<sup>+1.296</sup><sub>-1.077</sub></td><td>1.692<sup>+0.510</sup><sub>-0.522</sub></td><td>-0.343<sup>+0.125</sup><sub>-0.135</sub></td></tr><tr><td>1346137</td><td>-0.506<sup>+0.416</sup><sub>-0.152</sub></td><td>0.194<sup>+0.092</sup><sub>-0.069</sub></td><td>2.019<sup>+0.298</sup><sub>-0.250</sub></td><td>0.178<sup>+0.041</sup><sub>-0.026</sub></td><td>-0.287<sup>+0.505</sup><sub>-0.379</sub></td><td>0.271<sup>+0.189</sup><sub>-0.129</sub></td><td>1.709<sup>+0.356</sup><sub>-0.321</sub></td><td>0.059<sup>+0.104</sup><sub>-0.142</sub></td></tr><tr><td>1346387</td><td>0.629<sup>+1.584</sup><sub>-1.302</sub></td><td>1.805<sup>+0.919</sup><sub>-1.775</sub></td><td>0.561<sup>+1.707</sup><sub>-0.168</sub></td><td>-1.691<sup>+0.563</sup><sub>-0.387</sub></td><td>-0.879<sup>+0.586</sup><sub>-0.586</sub></td><td>0.254<sup>+0.691</sup><sub>-0.224</sub></td><td>2.724<sup>+0.921</sup><sub>-0.875</sub></td><td>0.026<sup>+0.173</sup><sub>-0.221</sub></td></tr><tr><td>1346956</td><td>-0.355<sup>+0.861</sup><sub>-0.756</sub></td><td>0.463<sup>+0.263</sup><sub>-0.261</sub></td><td>0.306<sup>+0.411</sup><sub>-0.208</sub></td><td>-0.623<sup>+0.691</sup><sub>-0.974</sub></td><td>-0.186<sup>+1.333</sup><sub>-1.269</sub></td><td>0.362<sup>+0.215</sup><sub>-0.227</sub></td><td>0.180<sup>+0.297</sup><sub>-0.135</sub></td><td>-0.771<sup>+0.807</sup><sub>-0.929</sub></td></tr><tr><td>1346966</td><td>0.068<sup>+0.697</sup><sub>-0.107</sub></td><td>0.331<sup>+0.058</sup><sub>-0.163</sub></td><td>1.243<sup>+0.085</sup><sub>-0.101</sub></td><td>0.022<sup>+0.076</sup><sub>-0.299</sub></td><td>-0.963<sup>+0.895</sup><sub>-0.673</sub></td><td>1.655<sup>+0.545</sup><sub>-0.641</sub></td><td>0.492<sup>+0.323</sup><sub>-0.222</sub></td><td>-1.073<sup>+0.446</sup><sub>-0.549</sub></td></tr></tbody></table>