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00:00This might be the greatest secret Stonehenge has to reveal.
00:03Instead of random stones being assembled, Stonehenge contains a deeper message, a message that is guaranteed to blow your mind.
00:08In the late 1900s, after exploring and measuring hundreds of ancient megalithic sites across Great Britain, Professor Alexander Thaw made a groundbreaking discovery.
00:16He found a long-forgotten intricate measurement system that the ancient builders were using.
00:20He called the units megalithic units, such as megalithic yard or megalithic or long foot. One long foot equals
00:271.056 modern feet, which is a very interesting number.
00:29Let me show you why. Do you know how many modern feet are in a mile?
00:33Well, the word mile comes from mile, meaning a thousand.
00:361000 Roman paces constitute a mile. One pace is further divided into 5.28 feet.
00:42Therefore, one imperial mile has 5,280 feet. Do you notice anything in relation to the numbers 5.28 and 1.056?
00:50Multiply 1.056 by 5 and you get 5.28. In other words,
00:55what this means is that one modern mile corresponds exactly to 5,000 megalithic feet.
00:59Could there be a connection between the ancient measurement system and our modern one?
01:03First, let's take a closer look at this 1.056 ratio, because it shows a bit more unexpected places at Stonehenge.
01:09For example, the lengths of the lintels at Stonehenge, the horizontal stones that bridge the vertical stones at Stonehenge, which are measured to be
01:16also 10.56 feet. Not only that, but also the diameter of the Sarsen stone circle,
01:21which is the diameter of Stonehenge measured all the way to its outer edges, is measured to be 105.6 feet.
01:27As explained in the previous video, since 105.6 times 50 equals
01:325,280, which is the amount of modern feet in a modern mile, that means that the diameter of Stonehenge is exactly
01:39150th of a modern mile. How can this be? Is the imperial system a continuation of the ancient system?
01:45If that's the case, why would there be a connection, you may ask? After all, aren't measurements just arbitrary?
01:51What if I told you that these measurements may be vehicles to a much more advanced knowledge than you could even imagine?
01:57Let's look at the most obvious measurements of the circles at Stonehenge. First,
02:01we have the so-called blue stone circle, which is the inner circle of Stonehenge, which measures
02:0539.6 feet for its radius or
02:0879.2 feet for its diameter.
02:10Then we can measure Stonehenge to the outer circle, but to the center line.
02:13Then we get 100.8 feet as a diameter with a radius of 50.4 feet.
02:18And then we have the outer Sarsen stone circle with a diameter of 105.6 feet.
02:22Now, did some of these values look familiar to you? Here's a hint. Look at the blue stone circle.
02:27It just so happens that the numbers 39.6 and 79.2 correspond exactly to the measurements of planet Earth, expressed in miles.
02:36The radius and diameter of the earth are 3,960 miles and 7,920 miles respectively.
02:42Now, if we take this one step further and we pay attention to the difference between the diameter to the outer center line and the
02:48diameter to the inner blue stone circle, we get a value of 10.8 feet.
02:53Can you guess what the number 10.8 could represent?
02:56The moon.
02:57Expressed in miles, the moon's radius happens to be 1,080 miles. Its diameter happens to be
03:032,160 miles. That means the ratio of Stonehenge's inner and outer circles provide us with the ratio of Earth and moon.
03:10This whole geometry isn't just an arbitrary ratio. It is born from the geometrical marriage of heaven and earth, the squaring of the circle.
03:18Does this geometrical problem contain a secret to the universe?
03:21This is the squaring of the circle problem. It was one of the preeminent geometric problems of the ancient world.
03:27The problem goes as follows. Using only a compass and an unmarked straight edge,
03:31how do you create a circle with the same circumference as the perimeter of a given square?
03:35Spoiler, it is not possible due to the transcendental nature of Pi. It is only possible to approximate a solution,
03:41but a perfect congruency will never be possible.
03:44The square represents the finite, the rational, or the terrestrial. The circle represents the infinite, irrational, or celestial.
03:52The problem stands for the attempted harmonization of two irreconcilable forces of nature. In other words, the marriage of heaven and earth.
03:59But why talk about this? Because some scholars say it may contain the code for the architecture of creation.
04:04What do I mean by that?
04:05Imagine you have a square. Now, we add a triangle with exactly these proportions relative to the square.
04:11If we overlay the triangle onto the square so that the triangle's base stands on the center of the square, like this,
04:16we will get this pattern. As you can see,
04:19there's a small overlap between the square and the triangle. If we use the height of this triangle as a radius to draw a circle,
04:25we will find that this new circle will have the same circumference as the square's perimeter,
04:29therefore providing a solution to the squaring of the circle problem.
04:32Now, if you paid attention earlier,
04:34you will notice that the ratio of Stonehenge's blue stone circle and the Sarsen stone circle, measured from the center of the stones,
04:39makes the metaphysical marriage of heaven and earth possible.
04:42Not only that, it also contains the ratio of earth and moon in it, making it the ultimate example of sacred geometry.
04:49Stonehenge is not the only building containing these proportions. The Great Pyramid actually also references the same problem,
04:54but that is a topic for another video.
04:56So, if we read Stonehenge through its dimensions and its proportions,
04:59we will understand that the builders may have outlined their vision of the cosmos. One might even dare to call it knowledge on the
05:05architecture of creation. If we don't believe that this is coincidence,
05:08we'll have to admit that somebody was here, who understood the proportions of our solar system, and perhaps beyond on a very high level.
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