- #1
billbray
- 24
- 0
how about this: silly idea, but think about it:
the square root of 1 = {+1,-1}
and we all know: t'=t/(1-(v/c)^1/2)
in essance, t' must simultaneously have values of {+t',-t'} for all velocities not equal to zero and approaching c.
this means that for a relativistic frame of reference, (i.e., twin paradox) there are not 2, but four (4) solutions. and, the sum of all 4 solutions = zero.
does anyone have a good idea why the denominator in t'=t/(1-(v/c)^1/2) can only have a positive value?
the square root of 1 = {+1,-1}
and we all know: t'=t/(1-(v/c)^1/2)
in essance, t' must simultaneously have values of {+t',-t'} for all velocities not equal to zero and approaching c.
this means that for a relativistic frame of reference, (i.e., twin paradox) there are not 2, but four (4) solutions. and, the sum of all 4 solutions = zero.
does anyone have a good idea why the denominator in t'=t/(1-(v/c)^1/2) can only have a positive value?