- #36
PRyckman
- 134
- 0
So when these vectors are near collinear (coexisting?) their magnitude (energy?) turns to near zero. Could this be akin to the ether we look for?
When the vectors coincide they create a space this near empty space has a certain time frame. If you increase the magnitude in the equation, but leave the angle near zero then the scalar product is higher.
So we have two dimensions of space here?
Angle and Magnitude of a vector(distance)
I'll postulate that the increase in magnitude of the vector would be directly related to the time frame rate. The angle, at point of black hole becomes 0
Further if that be correct it may be that time from my equation be t=V D=E(Vi)
When the vectors coincide they create a space this near empty space has a certain time frame. If you increase the magnitude in the equation, but leave the angle near zero then the scalar product is higher.
So we have two dimensions of space here?
Angle and Magnitude of a vector(distance)
I'll postulate that the increase in magnitude of the vector would be directly related to the time frame rate. The angle, at point of black hole becomes 0
Further if that be correct it may be that time from my equation be t=V D=E(Vi)