Gaurav Singh
The Silent Void: Time, Mass, and Entropy
August 30, 2026
What does it take for time to exist?
At first glance the question seems absurd. Time is everywhere. We wake up. We age. We remember. Clocks tick. Seasons change. The universe expands. Time feels like the most basic backdrop of reality. Like something that exists no matter what happens inside it.
But is that true?
This essay runs a simple thought experiment. An empty void. A photon. A perfect ball. A normal ball. Each one sits in an otherwise empty universe. For each one I ask the same question: does time pass?
The answer is layered, physically honest, and a little unsettling.
Time as a dimension exists even in an empty void. Time as an experience requires something more: change, entropy, and a system that can register that change.
Part I · The empty void
Build a universe that is completely empty. No stars. No planets. No atoms. No light. No radiation. No observers. Just nothing.
Under general relativity, spacetime still exists in there. Physicists call it flat Minkowski spacetime. A four-dimensional continuum. Three dimensions of space, one of time. The equations do not need matter or energy to exist. [1] The stage stays up even when the actors are gone.
But what does time mean in that universe?
Here I need to separate two things. Time as a coordinate. Time as an experience.
Time as a coordinate absolutely exists. You can draw a line, label it t, put it in the math. But a timeline with no events on it is empty. A blank calendar in an empty room. No ticks. No before and after. No past or future. No change to mark the passage of anything.
Philosophers have argued about this for two thousand years. Parmenides said change is an illusion and reality is timeless. Aristotle said time is neither identical to change nor separate from it. Time, he wrote, is the number of motion. [2] The measure of change. Without motion or change there is nothing to measure.
Modern physics says the same thing in colder words. The void has a time coordinate. It has no clock. The dimension is there. Nothing writes on it.
🪴 Lesson one. Time as a dimension can exist without change. Time as something measurable, meaningful, or experienced cannot.
Part II · The single photon
Now drop one photon into the void. A photon is light. It has no mass. It moves at exactly the speed of light, the cosmic speed limit.
What happens to time for this photon?
Special relativity has an astonishing answer. Nothing happens. No time passes at all. [3]
The reasoning is subtle but well established. Every object has a proper time, the time a clock riding along the object would measure. For something massive and slow, proper time flows normally. As an object approaches light speed, its proper time slows down. At light speed itself the math breaks. Proper time hits zero.
Photons travel at exactly light speed. They have no mass. So they have no valid rest frame. You cannot imagine riding along with a photon. The physics will not allow a reference frame that moves at light speed. The spacetime interval along a photon’s path is exactly zero. From the photon’s own viewpoint, emission and absorption land on the same instant, at the same point on its worldline.
A photon is born and dies in the same moment. It does not age. It does not decay. It does not experience the passage of time.
There is a second, quieter point. It connects to entropy.
A single photon in a pure quantum state has zero entropy. Entropy measures disorder, missing information, the number of hidden arrangements consistent with what you can see. A photon with a known energy, direction, and polarization has no missing information. It is perfectly ordered. It cannot equilibrate. It cannot change. There is no arrow of time inside it.
So the photon is doubly timeless. No proper time because it has no mass. No internal change because it has no entropy. It is the most extreme case of timelessness in the physical universe.
🪴 Lesson two. A massless particle has zero proper time and zero entropy. In every sense of the word, it is timeless.
Part III · The ideal ball
Now swap the photon for a ball. Not a normal ball. An ideal ball. A thought-experiment object made of a magic material that never changes.
This ball has mass. It is perfectly rigid. It does not vibrate. It has no temperature. It does not conduct heat. It does not deform. It does not age, decay, or transform inside. Its atoms, if it even has atoms, sit frozen in perfect stillness. A massive object with zero internal change.
What happens to time for this ball?
Because it has mass, it has a proper time. Relativity gives it a worldline, and along that worldline proper time flows. Slow motion means proper time roughly equals coordinate time. Speed it up and time dilation kicks in.
But does the ball experience time?
No. Not because it lacks a mind. That is a separate question. It does not experience time because it has no internal change of any kind. Nothing inside the ball marks the passage of time. No clock ticks. No atoms oscillate. No entropy is generated. The ball has a timeline, and the timeline is completely blank.
Here is the sharp cut between mass and entropy.
Mass gives you a timeline. Entropy gives you the ticks on that timeline.
The ideal ball has mass, so it has a mathematical proper time. It has zero entropy, so that proper time is empty. A coordinate with no events. A duration with no content.
An outside observer could watch the ideal ball drift through the void. They could time it with their own clock. But that is the observer’s time, not the ball’s time. The ball itself has no now. No past. No future. It floats in an eternal present.
🪴 Lesson three. Mass alone is not enough for the experience of time. Without internal change and entropy, a massive object is mathematically in time but experientially timeless.
Part IV · The ideal ball at 99% light speed
Now take the same ideal ball, perfectly inert, zero entropy, and push it to 99% of the speed of light. Add an outside observer with a precise clock.
This is where special relativity gets dramatic.
When an object moves at a good fraction of light speed, time dilation shows up. Proper time along the object’s worldline slows relative to coordinate time measured by a stationary observer. The slowing factor is the Lorentz factor.
γ = 1 / √(1 − v²/c²)
For v = 0.99c, that gives γ ≈ 7.09.
So for every 7.09 seconds on the observer’s clock, one second of proper time passes along the ball’s worldline. If the ball had an internal clock, it would tick seven times slower.
Here is the twist.
The ball is inert. It has no internal clock. No vibrating atoms. No chemical reactions. No radioactive decay. Zero entropy. Even though its proper time is slowed by a factor of 7.09, there is nothing inside it to notice. The dilation is real. An outside observer comparing the ball’s motion against their clock could measure it. But it is completely irrelevant to the ball itself.
This reveals something worth keeping: time dilation is relational. It only means something when you can compare two clocks. If one clock is frozen, not by relativity but by having no internal change, the comparison carries no physical weight. A frozen object moving near light speed is still frozen.
🪴 Lesson four. Time dilation is a comparison between frames. It needs change, clocks, and observers to mean anything physical. A frozen object near light speed is still frozen.
Part V · The normal ball
Last, replace the ideal ball with a normal ball. Rubber. Leather. Plastic. A ball whose atoms vibrate. A ball with temperature. A ball that deforms when it bounces. A ball that ages, cracks, and eventually falls apart.
Now something genuinely different happens.
A normal ball has internal change. Its atoms are in constant motion. It radiates heat into the vacuum. It carries internal stress. It is a thermodynamic system, and every thermodynamic system produces entropy.
Entropy is the key. The second law says the entropy of an isolated system never decreases. It stays flat or it grows. For any real object, entropy is always growing. [4] That growth gives the object an arrow of time, a direction running from ordered to disordered, from past to future.
A normal ball also carries a natural clock. Its internal vibrations. Its temperature. Its chemistry. These processes tick at steady rates. They give the ball a measure of time that is intrinsic to it, not imported from outside.
Push this ball to 99% of light speed and time dilation hits with real consequences. Its vibrations slow down by 7.09. Its heat output drops. It ages slower than a ball left behind. Watch it through a telescope and you see it moving in slow motion. The dilation is physically real because there is something inside the ball to slow down.
But even at rest, the normal ball is already in time in a way the ideal ball never was. It changes. It has a past and a future. It ticks.
🪴 Lesson five. A real object experiences time because it changes. Entropy points time in one direction. Internal processes give time its measure.
Part VI · Mass, entropy, and the experience of time
Now the question that has been hiding under all of this. Which is more fundamental for time: mass or entropy?
The thought experiment says they play different roles.
Mass gives you a timeline. In relativity, only massive objects carry a well-defined proper time. They have worldlines you can count time along. They can experience dilation. They own a rest frame. Mass is what anchors you to the temporal structure of spacetime.
Entropy gives you the ticks on that timeline. Without internal change and entropy production, proper time is empty. Nothing to measure. Nothing to feel. Nothing to remember. The timeline exists. It is blank.
The four objects line up cleanly.
| object | mass | entropy | result |
|---|---|---|---|
| photon | none | none | doubly timeless |
| ideal ball | yes | none | a timeline, no ticks |
| normal ball | yes | yes | a timeline, and it ticks |
The photon has neither, so it is doubly timeless. The ideal ball has mass but no entropy, a timeline with no ticks. The normal ball has both, a timeline that ticks.
Which leads to a clean conclusion.
Time as a dimension requires spacetime. Time as proper time requires mass. Time as experience requires entropy and change.
Part VII · What it means
The thought experiment reaches into some of the oldest questions in philosophy.
Time without change
Does time exist if nothing changes? Aristotle said time is not change but cannot be separated from it. It is the number of motion. Augustine and Avicenna wrestled with the same knot. Mach and Bergson kept it going. The thought experiment lands on a nuanced answer. Time exists as a dimension. It has no content without change. An empty page is real, but it is blank.
The arrow of time
Entropy gives time its direction. No entropy increase, no difference between past and future. The second law is what points the arrow. A photon, with zero entropy, has no arrow. A normal ball, entropy always growing, has one.
The role of the observer
The outside observer only steps in when I need to compare clocks between frames. That raises a question. Is time fundamentally relational? Does it only exist when someone measures it?
Not quite. Time as a dimension is not relational. It exists without observers. Time as measurement is relational, because it needs a comparison between clocks. Dilation is never a property of an object alone. It is a property of the relationship between two frames.
The experience of time
I have used the word experience carefully. It is different from physical change. A normal ball changes and holds entropy. It does not experience time the way a conscious mind does. That takes something more, a system that can remember, anticipate, and integrate information across time.
That is a topic for another essay.
Part VIII · Honest limits
Every thought experiment has limits. This one has four worth naming.
The ideal ball cannot exist. Quantum mechanics forbids a perfectly still object. The uncertainty principle will not allow it. Even at absolute zero there is zero-point motion. [5] Atoms vibrate with a minimum energy you cannot remove. A perfect crystal is still a quantum system with fluctuations. The ideal ball is a mathematical abstraction.
That does not break the thought experiment. The ideal ball is a limit case. It pulls mass and entropy apart so you can see each one working. Take entropy to zero in your head, and suddenly the role it plays gets clear.
The photon’s viewpoint is not a real frame. Strictly, you cannot ask what time is like for a photon. It has no valid rest frame. Saying no time passes for a photon is shorthand for a harder fact: the interval along its path is zero, and no Lorentz frame sits still with it. Some physicists reject the word experience for a photon on principle. As a way to explain, it is still useful.
The void is not truly empty. Quantum field theory says even a perfect vacuum seethes. Virtual particles flicker in and out. Zero-point fluctuations push on everything. They are real, and they have measurable effects like the Casimir force. [6] So the void is an idealization.
It is also a useful one. Those fluctuations are subtle. For the shape of this thought experiment, you can set them aside. The point is what happens when macroscopic change goes away.
The ideal ball is the same limit the whole way. You could fold part five and part six of the thought experiment into the same edge: an object with neither internal change nor growing entropy would never experience time, no matter how fast it moved.
Part IX · Where this reaches real physics
The thought experiment is not just a toy. It touches the center of how physics treats time.
Proper time and the twin paradox
Proper time is the clock that rides an object. It is also the engine of the twin paradox, where one twin flies fast and returns younger than the sibling who stayed home. [7] This thought experiment stretches it. If the traveling twin were made of ideal, unchanging material, they would still come back younger on paper. But they would have no internal sense of the slowed time.
Entropy and the arrow of time
The second law points time one way. Systems run from ordered to disordered and never back. That is why you remember the past and not the future. That is why a broken egg does not reassemble. Without entropy there is no arrow, no past and future, no direction.
Black holes and time
Extreme gravity can freeze time in a way that looks like the ideal ball. To an outside observer, an object falling into a black hole slows and then seems to stop at the event horizon. To the object itself, time runs normally. Same dilation, different cause. Gravity instead of speed. At the singularity, time breaks down entirely.
The heat death of the universe
This is where the thought experiment meets cosmology. In the far future the universe reaches maximum entropy. The heat death. [8] Stars burn out. Black holes evaporate. Matter decays. In that final state nothing changes. No clocks. No observers. No events.
And spacetime is still there. The time dimension persists. It is just silent. An empty timeline with no ticks. The universe ends where the thought experiment began, back in the void.
The last word
The thought experiment looks simple. A void. A photon. A ball. Another ball. But it splits time into layers.
Spacetime is the four-dimensional stage that exists even in an empty void. Proper time is the mathematical clock that massive objects carry. Entropy and change are the physical processes that make time measurable and meaningful. Experience is the subjective sense of time that appears in complex, changing systems.
The void keeps layer one. The photon keeps none. The ideal ball keeps the first two and stops. The normal ball keeps them all.
The result is easy to say and hard to shake.
Time as a dimension exists without change. Time as proper time exists without entropy. Time as experience requires both.
No mass, no timeline. No entropy, no ticks. No change, no time.
The universe, at its deepest silence, still has time. But it takes a changing, evolving, entropic thing, a ball, a brain, a heart, to feel it move.
References
[1] Minkowski, H. “Raum und Zeit.” Address, 80th Assembly of German Natural Scientists and Physicians, Köln, 1908. (Flat Minkowski spacetime: the four-dimensional continuum that exists independent of matter.)
[2] Aristotle. Physics, Book IV, ch. 10-14. (Time as the number of motion, and the counter to Parmenides’ denial of change.)
[3] Einstein, A. “Zur Elektrodynamik bewegter Körper.” Annalen der Physik 17, 1905. (Special relativity: proper time, time dilation, and the light-speed limit with no valid rest frame for the photon.)
[4] Boltzmann, L. Vorlesungen über Gastheorie, 1896-98. Also Callen, H. B. Thermodynamics and an Introduction to Thermostatistics, 2nd ed., Wiley, 1985. (The second law and the statistical arrow of time from increasing entropy.)
[5] Heisenberg, W. “Über den anschaulichen Inhalt der quantentheoretischen Kinematik und Mechanik.” Zeitschrift für Physik 43, 1927. (The uncertainty principle forbids a perfectly still object; zero-point motion.)
[6] Casimir, H. B. G. “On the attraction between two perfectly conducting plates.” Proceedings of the Koninklijke Nederlandse Akademie van Wetenschappen 51, 1948. (The Casimir force: a measurable effect of vacuum fluctuations.)
[7] Langevin, P. “L’évolution de l’espace et du temps.” Scientia 10, 1911. (The twin paradox.)
[8] Adams, F. C., & Laughlin, G. The Five Ages of the Universe: Inside the Physics of Eternity. Free Press, 1999. (The heat death of the universe and the far-future cosmological state.)