A size model has 63% lower root mean square wait error than a mean rule for J0537−6910 in a five-pulsar test with present catalog values
We test whether glitch size helps to predict the wait to the next listed glitch. The test uses the present Jodrell Bank catalog, with 141 later waits in five primary pulsars. At each event, a linear model with nonnegative intercept and slope uses only earlier completed pairs. The baseline is the mean of the same earlier waits. The first fit uses 10 pairs. For PSR J0537−6910, root mean square error falls from 54.57 to 20.34 days, a reduction of 62.7%. The size-to-mean error ratio is 0.373. Its conditional block bootstrap range is 0.294–0.463. The other primary ratios are 1.616 for the Crab, 1.003 for Vela, 1.050 for J1341−6220, and 0.968 for J1740−3015. The small J1740−3015 gain reverses when both fits use only their last 10 pairs. The J0537−6910 gain remains large under the declared history controls and assumed measurement ranges. Prior work established its size–wait relation. This study adds a common chronological benchmark and saved event-level forecasts. A separate scalar calculation checks all 147 primary and secondary forecasts. The input values can contain later timing revisions. Missing glitches and incomplete observing coverage can change a listed wait. The result is a retrospective catalog test, with no claim of real-time forecast performance or a new physical mechanism. The package preserves selected source facts, code, provenance, scores, figures, and reproduction commands.
pulsar glitches · PSR J0537-6910 · waiting times · chronological prediction · public astronomical data · reproducible benchmark · Jodrell Bank catalog · measurement revisions
References
8- usesdoi:10.1111/j.1365-2966.2011.18503.x
This study describes the public glitch catalog and its measurements. The benchmark uses numerical facts from the current Jodrell Bank table.
- usesdoi:10.1093/mnras/stab3336
This study describes added Jodrell Bank glitch measurements. The benchmark keeps the source references with each selected table row.
- doi:10.1093/mnras/staa935
This prior study tests size–wait statistics in the same six prolific pulsars. The present work tests chronological prediction error rather than a new physical correlation.
- doi:10.1093/mnras/stab2678
This prior study reports a size–wait association for J1341−6220. A whole-record correlation and a chronological error comparison test different claims.
- doi:10.1093/mnras/staa2640
This prior study uses the established J0537−6910 size relation to predict glitch times.
- doi:10.1093/mnras/staf2264
This source provides revised J0537−6910 timing measurements through MJD 60762. Its 23 NICER events appear in the current catalog.
- doi:10.48550/arXiv.2608.28523
This prior study classifies joint size–wait distributions, mainly with the wait before a glitch. The present test predicts the next listed wait in time order.
- The 2020 offset rule has lower mean absolute error than the origin rule for 15 later PSR J0537−6910 waits from published timing fits sci:sha256:cf355023ae3ed8d5075ef76126270ef781e4223a00a5e0e7bcbb5cbc06f746dd
This prior SCI test compares two fixed 2020 rules on 15 later J0537−6910 waits and states the limit from revised timing inputs. The present benchmark refits one common model in multiple sources. No files from that package are reused.
Cited by
1 publicationPublic catalog entries on Sciscape.
- A Brownian pulsar glitch model permits size–wait rank correlations near zero at finite drift with nonzero diffusion and narrow continuous size laws
This related SCI study compares chronological forecasts across five pulsars using catalog values. We address a theoretical Brownian bound and independently capture the public catalog.