Get AI summaries of any video or article — Sign up free
Immovable Object vs. Unstoppable Force - Which Wins? thumbnail

Immovable Object vs. Unstoppable Force - Which Wins?

minutephysics·
4 min read

Based on minutephysics's video on YouTube. If you like this content, support the original creators by watching, liking and subscribing to their content.

TL;DR

Relativity makes “immovable” frame-dependent: any seemingly fixed object can be made to move by switching inertial frames.

Briefing

“Immovable object vs. unstoppable force” collapses into a relativity-and-Newton’s-laws puzzle: once the terms are pinned down, the two sides turn out to be the same kind of thing viewed from different reference frames. Relativity already rules out a truly immovable object. Any object that seems fixed—like Earth or a house—can be made to “move” by choosing a different inertial frame. Ride a rocket so that, from your perspective, you’re not moving while the Earth slides past; the physics doesn’t prefer one inertial frame over another, so “immobility” depends on viewpoint rather than an absolute property.

Most people, though, mean something narrower: an object that cannot be started moving by pushing. Newton’s second law, a = F/m (often written as F = ma), links acceleration to net force and mass. An object that cannot be accelerated by any finite push would need infinite mass—so large that F/m stays zero no matter how big the applied force is. Crucially, “un-acceleratable” doesn’t mean “not moving.” It just means its speed can’t be directly changed; if it’s already moving at 100 miles per hour, it keeps doing so.

The “unstoppable force” phrase is then examined through how forces work at the microscopic level. Fundamental forces arise from interactions between particles (photons, gluons, gravitons) and matter, changing momentum. To avoid being affected by a force, you must avoid interacting with its carriers—like electrons not interacting with gluons and therefore not feeling the strong nuclear force. Even light acts like an unstoppable influence: every photon that hits you transfers a tiny momentum change, and the only way to avoid it is to avoid light or become transparent.

But the internet’s “unstoppable force” usually means something else: an object whose velocity cannot be changed by pushing on it. If that means the object’s speed can never change, then it cannot accelerate. That matches the earlier definition of an un-acceleratable object. So “unstoppable force” and “immovable object” are not opposites; they are the same constraint—no acceleration—seen from different frames.

Infinite mass would require infinite energy, and the universe offers no such object. The argument goes further: an infinite-mass object would behave like an enormous black hole, swallowing everything already. Still, the thought experiment can be pushed forward by ignoring gravity. If two such infinite-mass, un-acceleratable objects move toward each other and collide, neither can change velocity by definition. With no way for either to accelerate, the only consistent outcome is that they pass through each other with no effect at all.

In short: once “immovable” means “un-acceleratable” and “unstoppable” means “cannot have its velocity changed,” the supposed winner disappears. The scenario becomes self-consistent only if nothing about the objects’ motion can change—leading to a “no interaction” result rather than a dramatic clash.

Cornell Notes

The classic “immovable object vs. unstoppable force” framing breaks down once the terms are made precise. Relativity prevents a truly immovable object because changing inertial frames can always make something that looked fixed appear to move. Interpreting “immovable” as “un-acceleratable” uses Newton’s second law: an object that cannot be accelerated by any finite force would need infinite mass. Interpreting “unstoppable” as “cannot have its velocity changed by pushing” also implies zero acceleration, so it describes the same un-acceleratable condition. In the (unphysical) case of two such infinite-mass objects colliding, neither can change velocity, so they must pass through each other without effect.

Why does relativity rule out an “immovable object” in the absolute sense?

Relativity says the laws of physics don’t prefer one inertial frame over another. If an object seems immovable in one frame (like Earth standing still), a different inertial frame can be chosen—such as riding a rocket so that, from that viewpoint, you’re not moving while Earth slides past. What counts as “moving” versus “not moving” depends on the reference frame, so “immovable” cannot be an absolute property.

How does Newton’s second law translate “can’t be started moving by pushing” into a mass requirement?

Newton’s second law gives acceleration a = F/m. If no finite pushing force can produce any acceleration, then F/m must remain zero for any finite F. That requires m to be infinite—an “un-acceleratable” object. This doesn’t forbid the object from already moving; it only prevents direct changes to its speed.

What’s the microscopic reason forces are hard to “stop,” and how does light illustrate it?

Fundamental forces come from interactions between particles (like photons, gluons, or gravitons) and matter, which change momentum. Avoiding a force generally means avoiding interaction with its carriers. Light illustrates the point: every photon hitting a body transfers a tiny momentum change, so light is effectively “unstoppable” unless you avoid light entirely or become transparent.

Why does the “unstoppable force” idea end up meaning the same thing as “un-acceleratable”?

The usual “unstoppable” meaning is that pushing can’t change the target’s velocity. If velocity can never change, acceleration must be zero. Zero acceleration matches the earlier “un-acceleratable” definition derived from a = F/m, so the two labels describe the same constraint viewed differently.

What happens if two infinite-mass un-acceleratable objects collide (ignoring gravity)?

By definition, neither object’s velocity can change, so neither can accelerate. With no allowed change in either object’s motion, the only consistent outcome is that they pass through each other without any effect.

Review Questions

  1. How does changing inertial frames undermine the idea of an object that is truly “immovable”?
  2. Using a = F/m, what mass condition makes an object un-acceleratable under any finite force?
  3. In the thought experiment, why does a collision between two un-acceleratable objects lead to “passing through” rather than bouncing or sticking?

Key Points

  1. 1

    Relativity makes “immovable” frame-dependent: any seemingly fixed object can be made to move by switching inertial frames.

  2. 2

    Most “immovable object” claims mean “un-acceleratable,” not “not moving,” and Newton’s second law links that to infinite mass.

  3. 3

    If an object’s velocity cannot be changed by pushing, its acceleration must be zero, which matches the un-acceleratable condition.

  4. 4

    Infinite mass would require infinite energy and would imply an extreme gravitational object (effectively a black hole), so the scenario is not physically realized.

  5. 5

    In an unphysical gravity-free thought experiment, two un-acceleratable infinite-mass objects colliding cannot change velocity, so they must pass through each other without effect.

  6. 6

    The “immovable vs. unstoppable” debate dissolves because both sides reduce to the same constraint—no acceleration—under different interpretations.

Highlights

“Immovable” can’t be absolute under relativity; a change of inertial frame can always make the object appear to move.
Interpreting “immovable” as “un-acceleratable” forces the mass to be infinite via a = F/m.
Interpreting “unstoppable” as “velocity can’t be changed by pushing” also implies zero acceleration—so the two concepts coincide.
If two such infinite-mass objects meet, neither can accelerate, so the only consistent outcome is passing through with no interaction.
Infinite mass would demand infinite energy and would behave like an enormous black hole, eliminating the possibility in the real universe.

Topics