Liam Johnson :
these are the gravitational forces. If we are going off the average pulsar size of 20 km and it's that big in the sky, you are extremely close to it and are deep within the gravity well. I'm going off the estimate that it is ⅕ the distance of the moon from us, the equation is as follows:
g =((6.6743 x 10^-11) x (2.785 x 10^30))/(76, 880, 000)^2
this equals 31,444 m/s/s or 3,208 G's. The most a human can survive for short times is 46.2 G's. And the intense gravitational forces would imply that a mass would be pulled harder on the front than the back, stretching any mass out.
and the velocity to orbit around such is 110,000 mph or 49,000 m/s, which is insanely fast, for reference we travel around the sun at 66,000 mph so it's significantly faster.
Btw the forces are probably much much much higher, it's just that I was being giving with the distance estimate, but seriously, an object that small being that big. HUGE. so take these calcs with a grain of salt as they are in fact, much higher.
2026-07-09 04:43:36