If two incredibly strong incredibly indestructible characters were fighting on earth could one punch the other one into space? By space I am assuming that we at sea level and are trying to escape the earth's gravity well to guarantee the victim does not return to the planet.

We are assuming that strength is infinite and are completely indestructible, but there are some considerations. I would like to have a habitable planet left afterwards. Overall it would be good to know how much collateral damage this could cause.
Let's assume the character cannot magically brace themselves against a point in space like Superman, and there would be an equal and opposite reaction, that may also cause collateral damage.

Besides the superpowers these characters have weight and shape similar to normal humans. We can also assume they are perfectly rigid objects and that the punch is perfectly elastic if this makes life easier.

Also if punching is too destructive, could a throw that gives a little more time for acceleration reduce the damage caused to the surroundings?

EDIT: I cannot consider accepting the current answer

the escape velocity at 12km above sea level where the atmosphere ends is still over 11000 m/s

An object traveling those 12 km from sea level at 11,000 m/s would be down to under 200 m/s due to air resistance after a quick calculation here http://www.jayandwanda.com/tt/ballspeed_calc1.html . This means the answer does not remotely consider putting in enough energy

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    $\begingroup$ "they are rigid elastic objects" So which is it? $\endgroup$ Commented Apr 28, 2017 at 13:46
  • $\begingroup$ @JoeKissling Maybe I am not saying it right. What I mean is that a punch causes a perfect elastic collision so no energy is absorbed by their bodies. If anyone knows how to say this correctly let me know and I will edit my question $\endgroup$
    – Andrey
    Commented Apr 28, 2017 at 13:50
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    $\begingroup$ I'd phrase it "Assume they are perfectly rigid objects and that the punch is perfectly elastic" $\endgroup$ Commented Apr 28, 2017 at 13:54
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    $\begingroup$ Read up on Verne guns. Could give you some bounds on the numbers involved. $\endgroup$ Commented Apr 28, 2017 at 14:03
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    $\begingroup$ Of course it's possible. I've seen it happen. $\endgroup$ Commented Apr 28, 2017 at 19:36

2 Answers 2


On Earth, escape velocity is about 11 km/s, or 11,000 m/s. Assuming the opponent weighs around 70 kg (maybe more), that's a kinetic energy of at least $$\text{KE}=\frac{1}{2}mv^2=\frac{1}{2}\cdot70\cdot(11000)^2=4.235\times10^9\text{ Joules}$$ Furthermore, the opponent would have a momentum of $$p=mv=(70)\cdot11000=770000\text{ N s}$$ Even if the punch is given in one second, that's still a force applied of 770,000 Newtons. For comparison, the force of a 70 kg human on Earth is about 700 Newtons. This person would be subjected to a force (and thus an acceleration) 1000 times that.

They will be crushed like a soft peanut. So no, they will not reach space today. Furthermore, the punch would impart the same amount of momentum to the puncher, meaning that they would be subjected to the same amount of force.

. . . but you've stated that they are both indestructible. So neither one will be crushed like a soft peanut.

So, let's assume that the puncher does in fact deliver a force of 770,000 Newtons to the opponent. A force should then act on the puncher, of the same magnitude and opposite direction.

Let's look at a diagram here. Assume the opponent is launched at an angle $\theta$ from the ground:

enter image description here

The force on him is $F$, and so the force on the puncher is $-F$. The vertical component of this force is $-F\sin\theta$. Let's assume that $\theta=90^\circ$, i.e. the opponent goes straight up. We see then that the vertical component of the force has a magnitude of 770,000 Newtons. Assuming the person has the same mass as the opponent, he will then have a kinetic energy of $4.235\times10^9\text{ Joules}$, the equivalent of roughly one ton of TNT. This will be aimed directly at the ground.

That's like aiming two Tomahawk missiles at one spot ($\theta=30^\circ$ would be as much as one). One is bad enough. Both opponents may walk away unharmed, but there should be a fairly large crater.

  • $\begingroup$ Comments are not for extended discussion; this conversation has been moved to chat. $\endgroup$ Commented May 1, 2017 at 18:40

These are to the best of my knowledge, the physics of super human strength related to punching (if there is such a thing):

To start, when a human being punches, he/she generates force by one of the following:

Torque - generate centripetal force by swinging the weight of the arm

Leverage - pushing off the ground slightly and/or against one's own weight or speed

In order to generate escape velocity, a human being would not be able to use those means because:

Torque - The person would have to anchor the centripetal force with their body somehow, so unless they have super-human obesity (or density) or super-human physics, they're not really going to be able to aim using torque.

Leverage - The person's feet and body would sink into the ground like a bullet and their punch would miss (which would be funny)

So basically you need to answer this question: Where does the super force come from and when does it work?

Where does it come from?

If the force comes ex nihilo or in another way that does not obey the laws of physics, then all bets are off, but then you can have someone get punched into the atmosphere (totally worth suspending physics).

A Dilemma

Let EV = Newton's required to generate escape velocity

You are stuck in a catch-22 I like to call the super-cancelling dilemma. If a person can punch with super human force, they can also absorb that amount of force (dissipating it "into the universe" or whatever) otherwise they have to break the laws of physics. So the puncher generates EV newtons by creating and simultaneously absorbing that force in his/her own body thus reaching the punchee with the force and transferring it. But here's the catch 22...

If BOTH brawlers can absorb that amount of energy, they will not be able to force each other at all (EV - EV = 0), and the fight wouldn't appear to be super human unless a regular object or person got in the way in which case it would be obliterated.

The one brawler would need superhuman means, so the ball is back in your court since you got them into this predicament to begin with - now you have to get them out.

The fight would look normal if they could absorb exactly the same amount as they could dish out, so if one is slightly stronger than the other but multiplied by hundreds of thousands of Newtons, you're talking about guys flying through the atmosphere again, but that means the one person must be roughly twice as strong as a super-human who can generate EV or more force (2EV - EV). If there is some fluctuation (as there is in a real fight), and that fluctuation can be in the thousands of Newtons, now you're talking about a one punch fight. One guy punches punches with EV + 1 Ns and the other guy absorbs Ev - 1 Ns of force. Well, if they are immutable, now you've got that guy flying with ~2000 Ns in whatever direction he was struck.

Further considerations

If a punch misses, can that puncher "reabsorb" the force even though they absorbed it once already to create it, or will that person go flying in the direction of their swing?

Can the super-human body absorb at the same ratio as a regular human? if so, it will appear like a normal fight. If not, they'll obliterate one another at the first punch with a only a tiny variation relative to the normal godly force.

If there is an angle, deflection, speed, or interference at all, you need to recalculate (in other words, you are facing a myriad of variables)

So No, that's not possible based only on the parameters you gave. They would need a way to create and absorb the force at the same time.


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