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The author does not give sufficient credit for a particular difficulty in calculating the location of a solar eclipse. He mentions in pathing that "the rotation of the Earth is gradually slowing down" and that "exactly when a new leap second will be needed is unpredictable". More precisely, he should have said that the Earth's rotation has a tendency to slow down - in contrast to today, it accelerated somewhat in the last third of the 19th century, for example. But more significant in this context, however, is the aspect that the estimation of the degree of change for a given period of time becomes quickly more and more inaccurate when we go forward or backward in time. In the case of ancient eclipses we cannot calculate their exact location from a prior knowledge of the Earth's rotational speed. It is the other way round: since we have historical reports from a particular region about an eclipse we can deduce the change in the Earth's rotational speed between now and then.

For more information about the change of Earth's rotational speed see the Wikipedia article on "ΔT (timekeeping)": https://en.wikipedia.org/wiki/%CE%94T_(timekeeping)



What if we could add giant engines to control the rotation speed and fix this leap day/second nonsense once and for all?


I guess you would have to anchor those engines pretty deep. I would assume that even anchoring them to bedrock would simply cause unscheduled continental drift, and possibly only mountainous relocations.


Goofing a bit, but couldn't you damn the Madeira river and then use the flow control to speed up/slow down the rotation of the earth[0]?

[0] https://en.wikipedia.org/wiki/Three_Gorges_Dam#Terrestrial_i...


Just walk down a hill to accelerate the rotation of the Earth a tiny bit. But when you need to walk up the hill again you decelerate it by the same amount. -- So building a dam preserves the rotational speed of the Earth with respect to the extent of the mass (or more exactly the angular momentum) of the retained water.




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