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As in the title, pretty simple, but Google is failing on definition.
Quote from: Petrochemicals on 14/08/2021 02:33:13As in the title, pretty simple, but Google is failing on definition. You could, as @Origin says, consider it to be the content of a signal, data, or something that changes your knowledge.I assume you are thinking of this discussion https://www.thenakedscientists.com/forum/index.php?topic=82864.msg651428#msg651428In this case we have some knowledge of the system, that both polarisations will be the same, but we don’t know what state the polarisations were prepared in. The state of the polarisation is sent from A to B at the speed of light, but B still doesn’t know the state until it is measured at B. As soon as B measures the state his/her knowledge changes due to that information, but that information is local, it only travels from the measuring equipment to the person at B (at speed c).
In Information theory one of the main measure is entropy.Entropy quantifies the amount of uncertainty involved in the value of a random variable or the outcome of a random process.From the related parallel thread link quote:'It's just that the complex quantum state of the universe is unknowable, so if something (eg the spin of an electron) becomes entangled with the universe, the state of the electron also becomes unknowable.'This is true for what I have been taught and used in communication field.Irrespective to the transfer media or method it is still information (even meaningless till you discard it or decipher).
Thank you, Colin2B and everybody here.More science and comprehension on the subject.Information theory is a part of mathematics and empirical science and a study of quantification (counting and measuring).The question comes to the information transfer between at least two detectors.It is closely bound to probability theory.Example 1. Identifying the outcome of a fair coin flip (with two equally likely outcomes) provides less information than specifying the outcome from a roll of a die (with six equally likely outcomes).These are examples of probability chance, but not yet information gained. Until a coin is flipped, there is no information outcome - you need to see the result, which cannot come faster than c.Example 2. Let’s take an information delivery from the simplest system example of entangled particles. This gives better probability chances, but the principle is still the same. Until the state of one measured detector is transferred to another (not faster than c), there is no information transferred.The experiment of a decaying particle of zero spin, which separates into two particles. Hence the total spin is zero, each new particle will have the same spin value but with opposite directions. We don’t know which direction each particle’s spin is, since it was not determined before separation..What if you measure what each particle’s spin is (in the state of not determined before separation).As the particles are entangled, there is a correlation between directions, but the correlation level is unknown: orthogonal (fully undetermined), opposite (fully correlated), and any middle state (with any probability of determination).When you measure at least one of the spins, the system is still undetermined. Not on any side you know what correlation of two measurements would be. Until you send the measurement result from one side to another (not faster than c).You only know the probability distribution of the ‘0 or 1’ state on the other side before transferring the measured state.
But the actual seperation of the particles Is I believe the information speed limit start point. If you seperated the particles from each other at c, that would be the limiting speed would it not ?
Similarly rather than sending the signal of the particles state at C, you could travel at C to the particles to determine their state? This would not violate the relevant rules. But from the entangled particles do have to be seperated and moved within the confines of lightspeed limitations.
Similarly rather than sending the signal of the particles state at C, you could travel at C to the particles to determine their state? This would not violate the relevant rules.
But from the entangled particles do have to be seperated and moved within the confines of lightspeed limitations.
If the above is true information can be treated just like lightspeed and is of no real importance.
the entangled particles do have to be separated and moved within the confines of lightspeed limitations.
Not sure why you say ”of no real importance”. The state of 0s and 1s in your computer can be of great importance, but is limited to light speed.
Basically information is governed by the light speed limit on movement by C anyway.
Quote from: Colin2B on 17/08/2021 09:19:21Not sure why you say ”of no real importance”. The state of 0s and 1s in your computer can be of great importance, but is limited to light speed.It is of no importance due to the fact that the separation can only happen at maximum C, so essentially this idea of separation is limited by lightspeed due to the separation, so making a statement about information exchange is secondary to the separation. Basically information is governed by the light speed limit on movement by C anyway.
Since there are no particles, waves, or other signals that we know of that can travel faster than c, this sets a lower limit on how long it takes for one system to influence the other
two entangled particles, in which we know that the spin of the whole system is 0, but both particles have a superposition of nonzero spin (i.e. one particle is 50% +1 / 50% –1 and the other is 50% –1 /50% +1). Based on this relationship, anyone who observes one of the particles collapses the superposition and makes one of the particles spin up, and the other spin down. knows that the other has precisely the opposite spin
If I see that it has a spin of +1, then I already (instantly) know that the other particle has a spin of –1
If an observer on the other side of the universe was observing the other particle, they would also see that the superposition had collapsed
Quote from: chiralSPO on 18/08/2021 15:38:32If an observer on the other side of the universe was observing the other particle, they would also see that the superposition had collapsedCan't see that. I could send a message if that were possible. I have a bucket of entangled particles here and you have the other halves a light year away. I'm watching the world cup. If team A wins, I measure all the particles, collapsing them. If not, I leave them unmeasured. The guy at the far end knows when the game is over. If he observes his bucket of particles no longer in superposition, he knows that A won, else he knows that B won. Message sent. That violates the limit of c on information transfer.All the far guy can do is measure his particles, which just gives random results and tells him nothing about the game.
But how did the guy at the other end of the universe get the particles?
Either way the the distant person could have actually just made the journey to the information source as fast or faster than he could have with the entangled particles?