- #1
Excellence
- 12
- 0
Here I have a simple, yet strange question.
On evaluating a double integral, we get area. On evaluating a triple integral, we get volume.
But what we get on evaluating a fourth order integral i.e.
(intergral)f(x,y,z,t)dx dy dz dt
Is it space time? I cannot understand what the answer is telling us?
On evaluating a double integral, we get area. On evaluating a triple integral, we get volume.
But what we get on evaluating a fourth order integral i.e.
(intergral)f(x,y,z,t)dx dy dz dt
Is it space time? I cannot understand what the answer is telling us?