SoundWave07 says:
"Superman's punch isn't not stronger than Godzilla's punch! If ain't stronger than his punch aint't strong than his heatray!A sustaind attcak onGl's shield at it will infact break!"
sustaining the attack won't do dick to a green lantern shield...
the only way you'd break it would be to shift to yellow energy, even that wouldn't work for hal anymore... or to take the attack past a 24 hour limit, or use up the rings power supply, which ever came first.
on a fight, Godzilla doesn't stand a chance against a Green Lantern of Hal's calaiber, sorry it's a fact.
but i'll ignore Hal for the minute and focus on the others...
Superman would just throw godzilla into orbit, if that didn't work he'd cut him to ribbons using his heat vision, if that didn't work he's fly inside the beast and tear him apart from the inside out.
Flash - throw Godzilla into the speed force lol, as a last resort only... Wally could throw a punch that would kill godzilla easily...
let me explain this last one, when you speed up, the faster you go to the speed of light the more mass you have.
Wally can run pretty much at the speed of light, at that speed his punches are of equal mass to that of a black hole.
here's the science behind it if you want to read it... personally i found it quite interesting in a previous argument about Wally's punching power...
The Science Bit
===============
Mass Really Does Increase with Speed
Deciding that masses of objects must depend on speed like this seems a heavy price to pay to rescue conservation of momentum! However, it is a prediction that is not difficult to check by experiment. The first confirmation came in 1908, measuring the mass of fast electrons in a vacuum tube. In fact, the electrons in a color TV tube are about half a percent heavier than electrons at rest, and this must be allowed for in calculating the magnetic fields used to guide them to the screen.
Much more dramatically, in modern particle accelerators very powerful electric fields are used to accelerate electrons, protons and other particles. It is found in practice that these particles become heavier and heavier as the speed of light is approached, and hence need greater and greater forces for further acceleration. Consequently, the speed of light is a natural absolute speed limit. Particles are accelerated to speeds where their mass is thousands of times greater than their mass measured at rest, usually called the "rest mass".
Kinetic Energy and Mass for Very Fast Particles
Let's think about the kinetic energy of one of these particles traveling close to the speed of light. Recall that in an earlier lecture we found the kinetic energy of an ordinary non-relativistic (i.e. slow moving) mass m was ½mv². The way we did that was by considering how much work we had to do to raise it through a certain height - we had to exert a force equal to its weight W to lift it through height h, the total work done, or energy expended, being force x distance, Wh. As it fell back down, the force of gravity, W, did an exactly equal amount of work Wh on the falling object, but this time the work went into accelerating the object, to give it kinetic energy. Since we know how fast falling objects pick up speed, we were able to conclude that the kinetic energy was ½mv². (For details, see the previous lecture.)
More generally, we could have accelerated the mass with any constant force F, and found the work done by the force (force x distance) to get it to speed v from a standing start. The kinetic energy of the mass, E = ½mv², is exactly equal to the work done by the force in bringing the mass up to that speed. (It can be shown in a similar way that if a force is applied to a particle already moving at speed u, say, and it is accelerated to speed v, the work necessary is ½mv² - ½mu².)
It is interesting to try to repeat the exercise for a particle moving very close to the speed of light, like the particles in the accelerators mentioned in the previous paragraph. Newton's Second Law, in the form
Force = rate of change of momentum
is still true, but close to the speed of light the speed changes negligibly as the force continues to work -- instead, the mass increases! Therefore, we can write to an excellent approximation,
Force = (rate of change of mass) x c
where as usual c is the speed of light. To get more specific, suppose we have a constant force F pushing a particle. At some instant, the particle has mass M, and speed extremely close to c. One second later, since the force is continuing to work on the particle, and thus increase its momentum from Newton's Second Law, the particle will have mass M + m say, where m is the increase in mass as a result of the work done by the force.
What is the increase in the kinetic energy E of the particle during that one second period? By exact analogy with the non-relativistic case reviewed above, it is just the work done by the force during that period. Now, since the mass of the particle changes by m in one second, m is also the rate of change of mass. Therefore, from Newton's Second Law in the form
Force = (rate of change of mass) x c,
we can write
Force = mc.
The increase in kinetic energy E over the one second period is just the work done by the force,
force x distance.
Since the particle is moving essentially at the speed of light, the distance the force acts over in the one-second period is just c meters, c = 3×108.
So the total work the force does in that second is force x distance = mc×c = mc².
meh, enough Science lol
Wonder Woman, see superman but without the heat vision...
in theory if she's in battle dress she also has access to her sword that was made for her by Hephaestus thats so sharp it can even cut superman. she could use that easily to kill godzilla.
Alan Scott... See green lantern... i was curious as to why you had two green lanterns on the justice league roll... but please specify is he a green lantern or Sentinel in this incarnation.
M
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