The Moon's Gravitational Pull Can Trigger Major Earthquakes, Says Study (nature.com)
schwit1 writes: A careful statistical analysis of when major earthquakes occur has suggested they are more likely to be more powerful if they occur around the full and new moons when tidal forces are at their peak. Nature.com reports: "Satoshi Ide, a seismologist at the University of Tokyo, and his colleagues investigated three separate earthquake records covering Japan, California and the entire globe. For the 15 days leading up to each quake, the scientists assigned a number representing the relative tidal stress on that day, with 15 representing the highest. They found that large quakes such as those that hit Chile and Tohoku-Oki occurred near the time of maximum tidal strain -- or during new and full moons when the Sun, Moon and Earth align. For more than 10,000 earthquakes of around magnitude 5.5, the researchers found, an earthquake that began during a time of high tidal stress was more likely to grow to magnitude 8 or above." As these results are based entirely on statistical evidence, not on any direct link between tidal forces and actual quakes, they are quite uncertain and unproven.
Well, it's actually the added stress from the Sun's alignment with Earth and Moon that's likely to play the major role here. The Moon itself doesn't do anything special during the full and new moons.
As these results are based entirely on statistical evidence, not on any direct link between tidal forces and actual quakes, they are quite uncertain and unproven.
Given that the article does not say tidal forces CAUSE quakes, this cushioning is completely unnecessary. They're only noting a suggestion of a link between tidal forces and the magnitude of the quake - not the occurrence/non-occurrence of a quake.
And something being "based entirely on statistical evidence" does not invalidate or weaken anything. It is the quality of the statistical evidence, not the mere use of statistical evidence, that would invalidate or weaken a claim.
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Do moonquakes occur during these periods?
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Yeah, but
"Study shows statistical correlation that might suggest that tidal stress could be among the dozens of other factors that each contribute slightly in favor of stronger earthquakes", though much more accurate, doesn't have the same "oomph" and thus doesn't manage to sell the same amount of eyeballs to the ad-company paying for this fucking article.
"The moon will kill with its earthquake power! Cower in terror!! Panic!!! Buy products to feel better!!!!" works so much better...
"Sufficiently advanced satire is indistinguishable from reality." - [Tips: 1DrYakQDKCQ6y52z6QbnkxHXAocMZJE61o ]
Are you serious? The moon is in gravitational lock, so experiences no tidal stress.
Not actually true. Because Earth is not tidal locked to the moon, the rotation of the Earth will cause tidal stresses on the Moon because the Earth is not a uniform body, nor is the moon. Tidal locking does not equal no tidal stresses.
Have you not noticed that the same side of the moon always faces the earth?
Again not completely true. See lunar libration. The orbit of the moon is not circular, the Earth itself rotates and their respective axis of rotation are not identical. So we don't always see precisely the same face of the moon. We actually see about 59% of the moon's surface though not all at the same time.
OK, there is some tidal force from the sun, but the moon is also kind of small, and solid. No molten core, no ocean, no thin crust, no plate tectonics.
There also are some tidal forces from the Earth on the moon. The effect appears to be quite minor. Moonquakes are apparently a thing and apparently ARE caused at least in part by tidal interactions between the Earth and the Moon.
It's about tidal forces - the relative angles at which the sun and the moon are acting on the earth as the phases of the moon change. The overall strength of the moon's gravitational pull does not change, since its mass is constant.
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If someone actually bothered to compute the gravitational force on the Earth by both the sun and moon, you would find the force of the moon is about 1E6 times larger than that of the sun.
The Sun is roughly 400 times further way than the Moon. The Sun masses roughly 30 million times more than the Moon, We have that gravitational force is proportional (using the pretty accurate point mass Newtonian model of gravity) to the mass of the object and inversely proportional to the square of its distance. Hence, the Sun's gravitational force is crudely 200 times stronger than that of the Moon.
By a similar calculation one would get that the tidal force of the Sun is roughly half that of the Moon since tidal force under the above model is proportional to mass and inversely proportional to the cube of the distance.
So maybe there was a reason your highly accurate motion platform wasn't.
Didn't we already know this? The moon can cause tides, earthquakes, and other Earth-bound changes.