Well because we ignored one thing, the frame. When you pick up a 1 foot long object and a ruler all the 3 elements of the equation are framed. Therefore they remain in the same position on the Minkowski space (4 dimensional, including time). And because the distance between the 3 is so small, its relativity impact is irrelevant or at least makes impossible for such error like 1/12 (8.3333333%) to occur. Probably something more on the 0.0000000000000000001%. Cant determine it but guess using the right formula you can find it.SakSak said:But as Einstein showed, space and time are not absolute. Only the speed of light is. Before Einstein came, we collectively believed that time is absolute and Einstein made a mockery of it.Vitor Goncalves said:What does speed have to do with lenght in this case?! Relativity is an ilusion and leads to measurement errors of time and space, but the real/absolute time and space keep the same.
But since all speeds are relative to eachother, who can say what the objective reality is? I measure something, someone else moving at .4c measures something else, who would arbitate as to which one of us is wrong or right?Is just that because the position of the observers distorts their reading of reality.
No-one, because as long as we made our measurements stringently, we are both right.
You speak of time and space as objective absolutes.
Time and space as measured by you, or as measured by the person who doesn't move at 107 000 km/h in relation to the sun.
And because of this, how can we say a foot is 12 inches and never ever anything else?And because light doesn't travel instantly from point A to any other giving point, neither are we standing still in the universe, our reality, including our measurements, are always distorted.
The problem is measuring large objects in space, and that's where relativity issue came from (and not with Einstein, but first person to mention it that I am aware was Galileo). When you try to measure a celestial body you can't frame all the elements of the equation, either just you and your measuring tool (the telescope) or one of the particular bodies. That's why you need to include other better known celestial bodies as triangulation sources. And you can frame relatively if for example you try to measure something within our galaxy, as you can ignore the movement of the galaxy drifting through the universe. But not the movement of the objects within the galaxy. And if your measurement efforts jump to the closest galaxy then you can't frame it at all. Theory of relativity+Lorentz transformation (the theory that determines the distortional universe one sees in opposition to the real shape of the universe) and their formulas using the Minkowski and its a way to overcome the error and give the real figures (not 100& accurate but much more then using the Newton laws)
Worse thou when measuring black holes, as you know. The way they distortion light makes it impossible to make acceptable measures even considering relativity. For a start one can't even determine what kind of distortion is really occuring, can either be a slow down of light while moving away from the blackhole, or a change on its trajectory while passing tangentially to the black hole (probably some stars you see close to a black hole are actually behind it and not "next to" it), the whole light supposed to reach us is absorbed by the black hole (there might be stars there you can't see) or even in case there is no light speed limit and we just were not able to create the conditions to make it cross the limit, and the black hole gravity is enough to speed it up.