Time not only feels different, but it is different. If you would add a fourth spatial dimension, you would calculate a distance in that space as
d=sqrt( (dx1)^2 + (dx2)^2 + (dx3)^2 + (dx4)^2)
where dxn is the distance in the nth dimension.
However, time is different: In special relativity you calculate a distance as (with c=1):
d=sqrt( (dx1)^2 + (dx2)^2 + (dx3)^2 - (dt)^2)
Notice the minus there? This makes the resulting space quite different form a "normal" (i.e. Euclidean) 4 dimensional space.
How does this work then? Is this not saying that the further away in time something is the closer it is really?