“According to the globular theory, a lunar eclipse occurs when the sun, earth, and moon are in a direct line; but it is on record that since about the fifteenth century over fifty eclipses have occurred while both sun and moon have been visible above the horizon.” -F.H. Cook, “The Terrestrial Plane”
As early as the time of Pliny, there are records of lunar eclipses happening while both the Sun and Moon are visible in the sky. The Greenwich Royal Observatory recorded that “during the lunar eclipses of July 17th, 1590, November 3rd, 1648, June 16th, 1666, and May 26th, 1668 the moon rose eclipsed whilst the sun was still above the horizon.” McCulluch’s Geography recorded that “on September 20th, 1717 and April 20th, 1837 the moon appeared to rise eclipsed before the sun had set.” Sir Henry Holland also noted in his “Recollections of Past Life” the April 20th, 1837 phenomena where “the moon rose eclipsed before the sun set.” The Daily Telegraph recorded it happening again on January 17th, 1870, then again in July of the same year, and it continues to happen during lunar eclipses to this day.
“On a globe of 25,000 statute miles equatorial circumference one has to be 24 feet above sea level to get a horizon of six miles, the ‘curvature’ being 8 inches to the mile and varying inversely with the square of the distance. We are thus taught to believe that what appears at all times of the day to be half a circle, or about 180 degrees, is in reality only a few miles, as the earth rotates against the sun and thus deceives us. But the phenomenon of a lunar eclipse requires, according to astronomical doctrine, that the earth shall be exactly midway between sun and moon, to shut off the light of the sun and thus to darken the moon. Those two ‘bodies’ being then according to the astronomer, opposite each other and the earth between, must each be 90 degrees, or a quarter of a circle distant from an observer on the earth’s surface - that is, half a circle from one to the other. So that what astronomy, on the one hand, teaches is only a few miles distant, the horizon, is thus seen to be, according to its own showing, half a circle for the sun is at one side of one quadrant, and the moon at the other side of another. If, therefore, the observer be on the equator when the phenomenon occurs, he can see, according to astronomical measurement, over 6,000 miles on either side of him, east and west. If in north or south latitude, he would see correspondingly less, but thousands of miles in every case. But, on the other hand, according to the popular theory, he would have to be hoisted 4,000 miles away in space for such a thing to be possible. The fact of lunar eclipses having been observed when sun and moon were both above the horizon at the time of the eclipse, and thus that the observer pierced, with the unaided eye, a distance of thousands of miles on either side of him - about half a circle - proves that the earth does not rotate, and that it is not the globe of popular belief.” -Thomas Winship, “Zetetic Cosmogeny” (68)
“It is alleged by the learned that at a lunar eclipse the earth casts a shadow on the moon, by intercepting the light of the sun. The shadow, it is alleged, is circular, and as only a globe can cast a circular shadow, and as that shadow is cast by the earth, of course the earth is a globe. In fact, what better proof could any reasonable person require? ‘Powerful reasoning,’ says the dupe. Let us see. I have already cited a case where sun and moon have been seen with the moon eclipsed, and as the earth was not between, or they both could not have been seen, the shadow said to be on the moon could not possibly have been cast by the earth. But as refraction is charged with raising the moon above the horizon, when it is said to be really beneath, and the amount of refraction made to tally with what would be required to square the matter, let us see how refraction would act in regard to a shadow. Refraction can only exist where the object and the observer are in different densities. If a shilling be put in the bottom of a glass and observed there is no refraction. Refraction casts the image of the shilling UPWARDS, but a shadow always downwards. If a basin be taken and put near a light, so that the shadow will shorten inwards and DOWNWARDS; but if the rod is allowed to rest in the basin and water poured in, the rod will appear to be bent UPWARDS. This places the matter beyond dispute and proves that it is out of the range of possibility that the shadow said to be on the moon could be that of the earth.” -Thomas Winship, “Zetetic Cosmogeny” (78)
In an attempt to explain away the inconsistencies in their theory, heliocentrists usually claim light refraction must be happening on a scale large enough to account for the phenomena. George G. Carey in his “Astronomy and Astronomical Instruments” claims that this is the reason the full moon has sometimes been seen eclipsed above the horizon before the sunset, due to a “horizontal refraction of 36 or 37 minutes, generally about 33 minutes, which is equal to the diameter of the Sun or Moon.” Even if this highly-implausible reverse-engineered damage-control explanation is accepted, it cannot explain how Earth-bound observers are supposedly able to see 12,000 miles 180 degrees around “the globe.”
“Even if we admit refraction, and that to the extent seemingly required to prove that when the eclipsed moon is seen above the horizon, we are still confronted with a fact which entirely annihilates every theory propounded to account for the phenomenon. Taking the astronomers’ own equation of 8” to the mile, varying inversely as the square of the distance, for the curvature of the earth, where sun and moon are both seen at a lunar eclipse, the center of the sun is said to be in a straight line with the centers of the earth and the moon, each luminary being 90 degrees from the observer. This would give about 6,000 miles as the distance of each body from the observer.
Now, what is the curvature in 6,000 miles? No less than 24,000,000 feet or 4,545 miles. Therefore, according to the astronomers own showing an observer would have to get up into space 4,545 miles before he could see both sun and moon above his horizon at a lunar eclipse!!! -Thomas Winship, “Zetetic Cosmogeny” (78-9)