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originally posted by: AugustusMasonicus
originally posted by: incoserv
Just in case it's not, the issue and cause (if the effect is legitimate) wouldn't be light, but gravity.
Is the gravity between a full moon different that any other moon phases and why?
originally posted by: AugustusMasonicus
originally posted by: searcherfortruth
There has been documentation that earthquakes are stronger when there is a full moon...
Why would the amount of light we see striking the moon have any impact in regards earthquakes?
originally posted by: eriktheawful
Not sure I buy into it either, but I try to keep an open mind about it.
TrueAmerican did a pretty good thread about this Super Moon, you should give it a read:
www.abovetopsecret.com...
originally posted by: AugustusMasonicus
originally posted by: incoserv
Just in case it's not, the issue and cause (if the effect is legitimate) wouldn't be light, but gravity.
Is the gravity between a full moon different that any other moon phases and why?
In astronomy and other sciences, a related term – perigean tides – refers to the higher tides that can occur when a new or full moon and the month’s perigee coincide, as they fairly frequently do. Simply put, an extra-close new or full moon causes higher-than-usual perigean tides.
During the time of a supermoon – or any new or full moon – our satellite is in line with the sun. At that time, the sun and moon’s gravitational effects combine.
I won’t bore you (or scare you!) with the math, but the variation from minimum lunar pull to maximum pull is roughly 23 percent. That sounds like a lot. However, it amounts to less than 2 ten-thousandths of the mass (or less precisely, the “weight”) of the moon.
But, you might counter, I said earlier than an extra-close full moon causes higher-than-usual perigean tides. The tides are a very different situation from human beings. Tides work through what is called a differential gravitational effect. Specifically, the force of gravity exerted on the part of the Earth opposite the moon (the far side of Earth, as seen from the moon) is slightly less than the force of gravity exerted on the part of the Earth directly beneath the moon (the Earth’s near side, as seen from the moon) at any given time. Why? Because there’s an additional distance – about 8,000 miles – from one side of Earth to the other. The force of gravity weakens rapidly with increasing distance, producing the differential.
The result of this differential gravitational effect of the moon is that our planet is stretched slightly, along a line between the Earth and moon. The body of the Earth is fairly rigid, so it does not stretch much, but the oceans are much more easily moved. Thus the effect piles up water on either side of Earth, and these piles of water – created by the differential gravitational effect – are the tides. Note that, on average, the tidal effect is quite small. It raises tides only a few feet across an 8,000-mile-wide planet Earth.
originally posted by: Rapha
Maybe its time for Hillary use scalar weaponry to cause earthquakes and take the entire blue west coast off into the sunset.
One problem, if Hank Johnson's infamous statement about Guam capsizing is correct then the Hillary's Nu-USA will sink.