Answers are grounded in this paper and cite their sources.
A transportable clock does not stay in one potential, and it does not stay at rest. During a journey its rate carries both the gravitational redshift of its changing height and the second-order Doppler shift of its motion, and a geodesy result is only as good as the bookkeeping for both. This paper tabulates the two effects over realistic transport speeds and height changes, shows their ratio in a representative journey, and identifies the point at which trajectory recording, rather than clock performance, limits the measurement. The computed results, taken from the deposited script, are as follows in summary: The computed doppler_rows entry 1 speed_m_s is 10. The computed doppler_rows entry 1 doppler2_frac is 5.56e-16. The computed doppler_rows entry 2 speed_m_s is 25. The computed doppler_rows entry 2 doppler2_frac is 3.48e-15. The computed doppler_rows entry 3 speed_m_s is 50. The computed doppler_rows entry 3 doppler2_frac is 1.39e-14. The computed doppler_rows entry 4 speed_m_s is 80. The computed doppler_rows entry 4 doppler2_frac is 3.56e-14. The computed doppler_rows entry 5 speed_m_s is 250. The computed doppler_rows entry 5 doppler2_frac is 3.48e-13. The computed redshift_rows entry 1 dh_m is 10. The computed redshift_rows entry 1 redshift_frac is 1.09e-15. The computed redshift_rows entry 2 dh_m is 100. The computed redshift_rows entry 2 redshift_frac is 1.09e-14. The study is a computation from stated assumptions, not a measurement, and its figures should be read at the precision those assumptions support.
No takes yet. Share an insight, caveat, or question.
William Alexander Aldred (2026) studied this question.
Synapse has enriched 8 closely related papers on similar clinical questions. Consider them for comparative context: