brunoeinstein
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Do photons remain stationary in the fourth dimension?
Do photons age?
Thanks! :)
Do photons age?
Thanks! :)
The discussion centers on the nature of photons, specifically addressing whether they age or remain stationary in the fourth dimension. Participants assert that photons always travel at the speed of light (c) and cannot be observed from their own reference frame, as doing so would require infinite energy. The conversation highlights the philosophical implications of measuring time and experience for massless particles, concluding that photons do not age because they lack internal structure and cannot experience time in the same way as massive particles.
PREREQUISITESPhysicists, students of theoretical physics, and anyone interested in the fundamental nature of light and its implications in modern physics.
Photons are truly amazing! I want to talk about a few details here because I hear them a lot.pallidin said:Photons are fascinating to me. Example, as far as I know, photons do not exist when not moving.
And that a photon goes from zero to c instantaneously is equally fascinating, as I thought that nothing could go faster than c. "Instantaneous" is certainly much faster than c.
Much for me to ponder and learn...
I think the idea is great, but the math is very different. There's a huge difference here between the speed of light, and arbitrarily CLOSE to the speed of light. Its the same difference as between a black-hole, and just a really big star... the math gets angry at certain values :Pbrunoeinstein said:well, we can take the limit i suppose ... and at 100%, it will have stopped, i would imagine.
I find this to be one of the most intriguing ideas in physics, and It feels like the kind of thing that might have deep meaning that no one has yet uncovered.brunoeinstein said:interesting fact:
the velocity of all objects through spacetime is c.
zhermes said:Photons are truly amazing! I want to talk about a few details here because I hear them a lot.
1) Photons don't "go from zero to c." They just start out at c, continue at c, and end at c :)
Which ties into what you said at first: you can't have a photon that isn't moving [at c].
DaTario said:I am curious to hear (read) how do you deal with refraction, created either by material medium or by gravitational (general relativity) effects.
It seems reasonable in these contexts to think of photons accelerating.
bcrowell said:Photons always move at c. Velocities less than c for an electromagnetic wave are the velocities of the wave formed by the superposition of the incident wave and waves reemitted by the charges oscillating in the medium.
DaTario said:If this is true then if you put a large (1 m thick) slab of glass in front of a photon source, and set a photo-detector after this slab, then you would be able to measure time intervals consistent with c velocity of propagation from the source to the detector, as the main wavefront is always present.
If they're 10 billion years old, how do they not age? :Pbkelly said:Our telescopes receive photons that are upwards of 10 billion years old. That seems to indicate they do not age.
Fredrik said:For something to actually age, it needs to have an internal structure that can change with time. No elementary particles do, so they can't really age.
For something to really experience the passage of time (or anything else), it needs to be conscious. Things without internal structure certainly can't be conscious.
DaTario said:The word "certainly" seems to be inappropriate as we don't even know how to define consciousness. And it seems also to be quite risky to assume that the consequence of a particle not having internal structure is its being unable to present complex behavior. It is more a question of words here, as I agree in general with the estimatives you presented.
Fredrik said:Something that isn't capable of storing information can't be considered conscious, and a physical system that doesn't have distinguishable states can't store information.
Fredrik said:The problem is that the standard synchronization procedure doesn't work for null geodesics, i.e. for the curves that can be world lines of massless particles. So the term "experiences" is undefined for photons.
No, not at all. I don't know a definition of the word "incomplete" that would make SR incomplete, except of course "incomplete"="isn't an exact description of all phenomena", but with that definition, all theories are incomplete. SR is as complete as a theory can get.Nisse said:Would it be fair to infer from this that Relativity is an incomplete theory?
I googled and found at least one person who claimed that the answer is "infinite", so I assume that this is what you had in mind, but I would say that this claim is false. I assume that it comes from the fact that the set of spin-1/2 states can be mapped bijectively onto a sphere. Since there are infinitely many points on a sphere, you could argue that there are infinitely many states that the system can "be" in. But it's not at all obvious that a state can be said to represent the particle's properties. The only thing we can be sure of is that it represents the properties of an ensemble of identically prepared systems.DaTario said:An alectron for instance has spin, and therefore allows one to store 1 qbit. How much information (classical information) can be stored in 1 qbit. Do you know?
Fredrik said:No, not at all. I don't know a definition of the word "incomplete" that would make SR incomplete, except of course "incomplete"="isn't an exact description of all phenomena", but with that definition, all theories are incomplete. SR is as complete as a theory can get.
I googled and found at least one person who claimed that the answer is "infinite", so I assume that this is what you had in mind, but I would say that this claim is false. I assume that it comes from the fact that the set of spin-1/2 states can be mapped bijectively onto a sphere. Since there are infinitely many points on a sphere, you could argue that there are infinitely many states that the system can "be" in. But it's not at all obvious that a state can be said to represent the particle's properties. The only thing we can be sure of is that it represents the properties of an ensemble of identically prepared systems.
Well, the unstable ones can decay, so I would say that elementary particles can age. Since the proper time along a photon's worldline is 0 then it could make coordinate-independent sense to say that a photon does not age.Fredrik said:For something to actually age, it needs to have an internal structure that can change with time. No elementary particles do, so they can't really age.
I am completely with you here both in terms of consciousness and experience. Attributing consciousness to fundamental particles is just an absurd thing to do in physics (how would you experimentally test that), and the usual meaning of experience is undefined for null worldlines.Fredrik said:For something to really experience the passage of time (or anything else), it needs to be conscious. Things without internal structure certainly can't be conscious.
What we mean when we say that an object or a particle "experiences X" is that in the coordinate system that the standard synchronization procedure associates with the object's world line (or its tangent), some sequence of events is described as "X". That's how the term "experiences" is defined in the context of special and general relativity. The problem is that the standard synchronization procedure doesn't work for null geodesics, i.e. for the curves that can be world lines of massless particles. So the term "experiences" is undefined for photons.
I would say that the measured decay rates are the strongest evidence we have for the particles not aging. If the properties of a particle don't change with time, the probability that it will decay during the next second must be independent of how much time has passed since the particle's creation. This implies an exponential decay rate. So the theory that particles don't age (i.e. the theory that particles don't have any properties that can change with time) predicts the correct decay rates.DaleSpam said:Well, the unstable ones can decay, so I would say that elementary particles can age.
DaleSpam said:Well, the unstable ones can decay, so I would say that elementary particles can age.
...in the majority of circumstances (slow speeds) most of an objects motion is thru time, not space...the maximum speed through space occurs if all of an objects motion through time is diverted to motion through space...thus light does not get old; a photon that emerged fromthe big bangis the same age today as it was then.