Swammerdami
Squadron Leader
Reports of, and scientific studies of, precognition will not go away. A future event causes something in its past! Here is a summary of some of the research: Precognition as a form of prospection: A review of the evidence.
A recent post at TFT linked to such a study. By chance(!?) I watched Tenet the next day. (I don't think it will spoil the movie to reveal that security forces engage in temporal pincer attacks with one team arriving at the end of the battle and moving backwards in time, using "inverted" weapons.) I decided a "Topics in Retrocausality" thread was needed. Let's start with fundamental physics. (I am not a physicist and hope someone will come along and clear up my confusions!)
(1) Space is isotropic.
The fundamental laws of physics are the same in any spatial direction. "Up" and "down" may seem very different to someone hanging precariously on a cliff, but that's due to local terrain (especially Earth's gravity) and is not a result of fundamental laws.
(2) Time is isotropic.
From the introduction of the paper linked above:
The fundamental laws of physics are the same in either direction. The equations of Gravity (whether Newton's or Einstein's), Maxwell, Dirac, Weyl, etc. do not "care" about time's direction. Let f() be the operator which predicts the universe (whether a list of particles, or wave functions) one second after the present universe, so that
. . . . . St+1 = f(St)
Then the same function can be applied in the other direction to predict the past!
. . . . . S*t-1 = f(S*t)
The substitution of S* for S is to address some trivia:
(a) velocities must all be inverted. A train racing from Chicago to New York is racing from New York to Chicago when the video is played backwards.
(b) the vector associated with magnetic field must also be reversed.
(c) the spatial reflection (x,y,z) --> (x,z,y) can be imposed to counter a peculiarity of weak interactions.
We remember our past and plan our future, so time certainly doesn't seem isotropic! But perhaps, like the guy hanging on a cliff who doesn't think space is isotropic, the arrow of time we experience is a result of "local terrain."
(I know some of you are eager to pound on Reply and mention the Second Law of Thermodynamics. There will be much discussion of that "Law" in this thread, but for now just note that it is not a fundamental law. The equations of Maxwell, Einstein, etc. all do just fine without it!)
(3) Quantum computing
In an ordinary computer, 20 bits can represent any ONE of a million numbers. But in a new kid of computer, 20 qubits can represent ALL million numbers simultaneously. Computations are performed on all million numbers simultaneously; the wave functions later collapse around the number that fulfills a goal set by an algorithm like Shor's or Grover's. Is this not retrocausality, that future goal affecting which number the computation really acted on?
(4) Photosynthesis
Most of the Earth's biomass uses an almost magical chemical structure, featuring both magnesium and manganese ions, to harness energy. A particle of sunshine strips an electron from the magnesium in chlorophyll; the electron begins bouncing around. (A positively-charged "hole" is created when the electron is dislodged; that hole also bounces around.) The plant then "hopes" the electron will arrive at, and be put to use by, the manganese ion in a "reaction center" buried in a plethora of chlorophyll molecules.
In a classical model, most electrons would bounce at random and usually encounter their associated "hole" with the electronic energy then dissipated as waste heat. But instead, the electron and hole are quantum waves which explore various paths in parallel and "tunnel" to the manganese-based reaction center with almost 100% efficiency! I think this tunneling is quite analogous to Grover's algorithm for quantum computing!
(5) EPR and GHZ paradoxes resolved!
Bell's Theorem, and the "paradoxical" outcomes of the EPR and GHZ experiments are said to defy all common sense. In event A, 2 or 3 entangled photons are created; suppose these photons are sent to Venus (where one photon is measured with event B) and Mars (where event C measures the other photon). Event B seems to affect Event C, though those measurements can be timed so that any communication would need to travel faster than light. Almost everyone calls this unfathomable; proof that quantum physics "makes no sense"!
But all paradox disappears if we allow retrocausality. Event B creates a time-reversed photon which travels to A and affects its twin, which then travels to Event C. No paradox at all!
Huw Price writes that quantum physics with its seeming paradoxes is exactly what we should expect if our universe has time isotropy, if retrocausality is real.
I've not even mentioned the dreaded Second Law of Thermodynamics yet, nor the problem of advanced radiation, nor Boltzmann's interesting insights way back in the 19th century, but let's start from here.
But first, since the disappearance of the paradoxes of Bell's Theorem, etc. is IMO a strong argument for retrocausality, let's review one of those paradoxes. I find the (100%) GHZ "paradox" much clearer than the probabilities Bell's Theorem. Anyone who wades through this paper won't want or need my summary which, being a useless tangent, I've hidden.
Three entangled photons are created in the GHZ experiment; each is subjected to either a "blue" 0/1 measurement or a "green" 0/1 measurement. (These labels are arbitrary.) With three green measurements, the eight cases (000, 001, 010, 011, 100, 101, 110, 111) are all equally likely; and similarly with one green and two blue measurements.
But with two greens and one blue measurement, the sum will be even: only 000, 011, 101, 110 will be observed. And with three blues the sum will always be odd: 001, 010, 100, or 111. Let's see what happens:
[table="width: 200, class: grid, align: center"]
[tr]
[td]Blue[/td]
[td]1[/td]
[td]1[/td]
[td](1)[/td]
[/tr]
[tr]
[td]Green[/td]
[td]a?[/td]
[td]b?[/td]
[td]1[/td]
[/tr]
[/table]
You subject two of the photons to the blue measurement and detect 11. (Change this to any other result; the subsequent analysis will be similar.) You know that a third blue measurement would yield 1 (3 blues yields an odd sum) so you do the green measurement instead and detect yet another 1. (I've also shown '1' in parentheses for the observation we didn't make, since we "know" what it would have been.)
Now you can deduce what the 1st photon's measurement would have been ("a?") had you performed the green measurement on it. Two greens and a blue measurement always sum to an even number, so ?11 must be 011. The exact same reasoning applies to "b?", so we know (or think we know) not only our three actual measurement, but (shown in parentheses) what the alternate measurements would have been.
[table="width: 200, class: grid, align: center"]
[tr]
[td]Blue[/td]
[td]1[/td]
[td]1[/td]
[td](1)[/td]
[/tr]
[tr]
[td]Green[/td]
[td](0)[/td]
[td](0)[/td]
[td]1[/td]
[/tr]
[/table]
But look at the three results we've calculated, 001. That's with two green and one blue measurement, so the resultant sum must be even but 001 sums to an odd number!
Paradoxical? Not with retrocausality.
A recent post at TFT linked to such a study. By chance(!?) I watched Tenet the next day. (I don't think it will spoil the movie to reveal that security forces engage in temporal pincer attacks with one team arriving at the end of the battle and moving backwards in time, using "inverted" weapons.) I decided a "Topics in Retrocausality" thread was needed. Let's start with fundamental physics. (I am not a physicist and hope someone will come along and clear up my confusions!)
(1) Space is isotropic.
The fundamental laws of physics are the same in any spatial direction. "Up" and "down" may seem very different to someone hanging precariously on a cliff, but that's due to local terrain (especially Earth's gravity) and is not a result of fundamental laws.
(2) Time is isotropic.
From the introduction of the paper linked above:
The isotropy of time is said to be a necessary assumption of special relativity. Many physicists carefully avoid the use of words like cause and effect.While taking this line of research seriously may seem beyond the pale to some, it is worth remembering that advances in psychology and physics have repeatedly demonstrated that everyday intuitions about the nature of reality only partially reflect the nature of reality itself. It is possible that such imprecise intuitions include the concept of a fixed “arrow of time,” which Einstein famously called a “stubbornly persistent illusion.”
The fundamental laws of physics are the same in either direction. The equations of Gravity (whether Newton's or Einstein's), Maxwell, Dirac, Weyl, etc. do not "care" about time's direction. Let f() be the operator which predicts the universe (whether a list of particles, or wave functions) one second after the present universe, so that
. . . . . St+1 = f(St)
Then the same function can be applied in the other direction to predict the past!
. . . . . S*t-1 = f(S*t)
The substitution of S* for S is to address some trivia:
(a) velocities must all be inverted. A train racing from Chicago to New York is racing from New York to Chicago when the video is played backwards.
(b) the vector associated with magnetic field must also be reversed.
(c) the spatial reflection (x,y,z) --> (x,z,y) can be imposed to counter a peculiarity of weak interactions.
We remember our past and plan our future, so time certainly doesn't seem isotropic! But perhaps, like the guy hanging on a cliff who doesn't think space is isotropic, the arrow of time we experience is a result of "local terrain."
(I know some of you are eager to pound on Reply and mention the Second Law of Thermodynamics. There will be much discussion of that "Law" in this thread, but for now just note that it is not a fundamental law. The equations of Maxwell, Einstein, etc. all do just fine without it!)
(3) Quantum computing
In an ordinary computer, 20 bits can represent any ONE of a million numbers. But in a new kid of computer, 20 qubits can represent ALL million numbers simultaneously. Computations are performed on all million numbers simultaneously; the wave functions later collapse around the number that fulfills a goal set by an algorithm like Shor's or Grover's. Is this not retrocausality, that future goal affecting which number the computation really acted on?
(4) Photosynthesis
Most of the Earth's biomass uses an almost magical chemical structure, featuring both magnesium and manganese ions, to harness energy. A particle of sunshine strips an electron from the magnesium in chlorophyll; the electron begins bouncing around. (A positively-charged "hole" is created when the electron is dislodged; that hole also bounces around.) The plant then "hopes" the electron will arrive at, and be put to use by, the manganese ion in a "reaction center" buried in a plethora of chlorophyll molecules.
In a classical model, most electrons would bounce at random and usually encounter their associated "hole" with the electronic energy then dissipated as waste heat. But instead, the electron and hole are quantum waves which explore various paths in parallel and "tunnel" to the manganese-based reaction center with almost 100% efficiency! I think this tunneling is quite analogous to Grover's algorithm for quantum computing!
(5) EPR and GHZ paradoxes resolved!
Bell's Theorem, and the "paradoxical" outcomes of the EPR and GHZ experiments are said to defy all common sense. In event A, 2 or 3 entangled photons are created; suppose these photons are sent to Venus (where one photon is measured with event B) and Mars (where event C measures the other photon). Event B seems to affect Event C, though those measurements can be timed so that any communication would need to travel faster than light. Almost everyone calls this unfathomable; proof that quantum physics "makes no sense"!
But all paradox disappears if we allow retrocausality. Event B creates a time-reversed photon which travels to A and affects its twin, which then travels to Event C. No paradox at all!
Huw Price writes that quantum physics with its seeming paradoxes is exactly what we should expect if our universe has time isotropy, if retrocausality is real.
I've not even mentioned the dreaded Second Law of Thermodynamics yet, nor the problem of advanced radiation, nor Boltzmann's interesting insights way back in the 19th century, but let's start from here.
But first, since the disappearance of the paradoxes of Bell's Theorem, etc. is IMO a strong argument for retrocausality, let's review one of those paradoxes. I find the (100%) GHZ "paradox" much clearer than the probabilities Bell's Theorem. Anyone who wades through this paper won't want or need my summary which, being a useless tangent, I've hidden.
Three entangled photons are created in the GHZ experiment; each is subjected to either a "blue" 0/1 measurement or a "green" 0/1 measurement. (These labels are arbitrary.) With three green measurements, the eight cases (000, 001, 010, 011, 100, 101, 110, 111) are all equally likely; and similarly with one green and two blue measurements.
But with two greens and one blue measurement, the sum will be even: only 000, 011, 101, 110 will be observed. And with three blues the sum will always be odd: 001, 010, 100, or 111. Let's see what happens:
[table="width: 200, class: grid, align: center"]
[tr]
[td]Blue[/td]
[td]1[/td]
[td]1[/td]
[td](1)[/td]
[/tr]
[tr]
[td]Green[/td]
[td]a?[/td]
[td]b?[/td]
[td]1[/td]
[/tr]
[/table]
You subject two of the photons to the blue measurement and detect 11. (Change this to any other result; the subsequent analysis will be similar.) You know that a third blue measurement would yield 1 (3 blues yields an odd sum) so you do the green measurement instead and detect yet another 1. (I've also shown '1' in parentheses for the observation we didn't make, since we "know" what it would have been.)
Now you can deduce what the 1st photon's measurement would have been ("a?") had you performed the green measurement on it. Two greens and a blue measurement always sum to an even number, so ?11 must be 011. The exact same reasoning applies to "b?", so we know (or think we know) not only our three actual measurement, but (shown in parentheses) what the alternate measurements would have been.
[table="width: 200, class: grid, align: center"]
[tr]
[td]Blue[/td]
[td]1[/td]
[td]1[/td]
[td](1)[/td]
[/tr]
[tr]
[td]Green[/td]
[td](0)[/td]
[td](0)[/td]
[td]1[/td]
[/tr]
[/table]
But look at the three results we've calculated, 001. That's with two green and one blue measurement, so the resultant sum must be even but 001 sums to an odd number!
Paradoxical? Not with retrocausality.