Love Entangled Particles Quotes

Our experiences are all a result of our personal energy signature, which develops from our focus of attention. Once we realize this, we can create a world of light and love in our personal consciousness, which also flows into the consciousness of humanity and the entire cosmos.

We had to pause for a moment at a red light, and the group clustered tight around Darius as he went on. "Even stranger, Vilnius appears on early maps under a variety of names. To the Germans, Vilnius was called Die Wilde, because it was surrounded by wilderness and swamps. But the irony of a city called the Wilderness is not slight. Well! The Poles called her Wilno, the Lithuanians called her Vilnius, the French and Russians called her Vilna. It is also, of course, Vilna is Yiddish. Sometimes Vilnius appears multiple times on the same map, as though she is a pair of entangled particles that can exist in two places at once. In some ways, it is difficult to think of Vilnius as a single city at all. Czeslaw Milosz famously wrote a poem about Vilnius called 'City Without a Name.' So how shall we think of this city then?

Braid groups have many important practical applications. For example, they are used to construct efficient and robust public key encryption algorithms.7 Another promising direction is designing quantum computers based on creating complex braids of quantum particles known as anyons. Their trajectories weave around each other, and their overlaps are used to build “logic gates” of the quantum computer.8 There are also applications in biology. Given a braid with n threads, we can number the nails on the two plates from 1 to n from left to right. Then, connect the ends of the threads attached to the nails with the same number on the two plates. This will create what mathematicians call a “link”: a union of loops weaving around each other. In the example shown on this picture, there is only one loop. Mathematicians’ name for it is “knot.” In general, there will be several closed threads. The mathematical theory of links and knots is used in biology: for example, to study bindings of DNA and enzymes.9 We view a DNA molecule as one thread, and the enzyme molecule as another thread. It turns out that when they bind together, highly non-trivial knotting between them may occur, which may alter the DNA. The way they entangle is therefore of great importance. It turns out that the mathematical study of the resulting links sheds new light on the mechanisms of recombination of DNA. In mathematics, braids are also important because of their geometric interpretation. To explain it, consider all possible collections of n points on the plane. We will assume that the points are distinct; that is, for any two points, their positions on the plane must be different. Let’s choose one such collection; namely, n points arranged on a straight line, with the same distance between neighboring points. Think of each point as a little bug. As we turn on the music, these bugs come alive and start moving on the plane. If we view the time as the vertical direction, then the trajectory of each bug will look like a thread. If the positions of the bugs on the plane are distinct at all times – that is, if we assume that the bugs don’t collide – then these threads will never intersect. While the music is playing, they can move around each other, just like the threads of a braid. However, we demand that when we stop the music after a fixed period of time, the bugs must align on a straight line in the same way as at the beginning, but each bug is allowed to end up in a position initially occupied by another bug. Then their collective path will look like a braid with n threads. Thus, braids with n threads may be viewed as paths in the space of collections of n distinct points on the plane.10

The smallest unit of matter is an atom, which is made of particles. Einstein and Schrödinger theorized there was a connection between entangled particles, even though they couldn’t detect one. Scientists have recently proved their theory correct by photographing two particles of light that were entangled. Using a beam splitter, scientists sent two entangled particles of light down a tube where, at a junction, they were split apart and then photographed. Although they had been separated, both entangled particles were positioned at zero degrees, and they looked like mirror images of a crescent moon facing each other, proving that they were somehow still connected. Then the scientists repeated the experiment but changed the orientation of one entangled particle to forty-five degrees, and its entangled twin instantaneously corresponded, matching its forty-five-degree orientation. Again, they repeated the experiment, orienting one entangled particle ninety degrees and one hundred thirty-five degrees, and the entangled twin instantaneously corresponded regardless of the distance between the entangled particles!” “That would explain the connection people have with one another!” Isaac said. “Since we’re all made of a zillion particles, then some of our particles might be entangled with particles of people we love. This would explain why one entangled person sometimes gets a gut feeling or premonition about their entangled loved one. They might share an invisible connection, regardless of how far apart they are. They remain connected through entanglement—not even death can separate them! This must be the case with my mom and me.” “That would also explain the special bond I share with Mable,” Melba said, referencing her sister who was still alive. She smiled. “We’re entangled twins.” “That’s pretty awesome,” Shane said. “But, Isaac, if you’re right, then we could argue that we’re all connected through entanglement— not just some of us.