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Now see, photons travel through space and they don’t travel through time. And for any particle the limit to travelling through space is $c$. And at that limit it cannot travel through time.

Now my question is, what if we did it’s reverse. I mean the particle is moving more through time and less through space. So does any limit exist for the particle to travel through time? And if such a limit does exist then I guess it must not travel through space.

Is the above scenario possible. And if it is possible then please provide with some examples too.

Thanks in advance!!!

Edit: I have realised that I was talking about a particle at rest. But then I guess no particle is ever at rest. Or is there ? Is there any particle that is at rest from all reference frames, but still exists ?

Aryan
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Your first claim needs some clarification. If we pick some reference-frame, and draw a vertical $t$ and horizontal $x$, then light would move through space and time- a line with constant slope $c$. What you might mean is that time freezes for the internal clock of the photon. But in our spacetime diagram we still see a curve with slope greater than $c$- the particle "moves through" both space and time.

I'm not sure how you imagine the curve for a object "moving more through time", but I imagine you mean a object whose slope is greater than $c$. This is just what happens for every massive object. This will be true in any reference frame. The slope might change for a different frame, but it would still be greater than $c$ (this follows from Lorentz transformations).

The jargon is that "a massive object follows a timelike path in spacetime".

Rd Basha
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  • and if I substitute that massive object for a supergiant star or rather I say supermassive black hole then what will happen ? – Aryan Oct 07 '20 at 15:11
  • The same. any massive object. – Rd Basha Oct 07 '20 at 15:13
  • Ok thanks for all your help – Aryan Oct 07 '20 at 15:23
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    as an object approaches the speed of light, it's proper time vanishes. I am currently traveling at $.99999$ times the speed of light (in an appropriately chosen frame), and I don't notice anything odd about my proper time. See also here: https://physics.stackexchange.com/a/451711/4993 – WillO Oct 07 '20 at 15:27
  • I accept your correction. – Rd Basha Oct 07 '20 at 15:35