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Mass and Energy can warp space-time around them, but that doesn't answer what space-time is, what is space?

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There really is no useful answer to your question. Space, time, mass, and energy are the most fundamental constituents of the universe, so far as as we currently understand things. We do not understand them in terms of anything more fundamental. –  David H Nov 25 '13 at 22:23
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What we measure with rulers. –  jinawee Nov 25 '13 at 22:59
    
Please clarify your specific problem or add additional details to highlight exactly what you need. As it's currently written, it’s hard to tell exactly what you're asking. –  Dimensio1n0 Nov 26 '13 at 1:52
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closed as unclear what you're asking by Brandon Enright, Chris White, DarenW, Dimensio1n0, akhmeteli Nov 26 '13 at 2:43

Please clarify your specific problem or add additional details to highlight exactly what you need. As it's currently written, it’s hard to tell exactly what you're asking. See the How to Ask page for help clarifying this question.If this question can be reworded to fit the rules in the help center, please edit the question.

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David H is correct. If someone answered "Well, space is XYZZY" then you might, understandably, scratch your head and follow-up with "But... what is XYZZY".

Ultimately, as has been mentioned here numerous times, we get to the level of fundamental constituents of the world such as, for example, electric charge.

When we say that electric charge is a fundamental constituent of the world, we mean that electric charge cannot be explained in terms somehow "more" fundamental. If that weren't the case, electric charge would not be fundamental.

Similarly for spacetime or perhaps, the geometry of spacetime. Classically, at least, spacetime is fundamental so asking "what is spacetime" presumes that there spacetime isn't fundamental.

By the way, what is mass and what is energy?

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Not disagreeing with the spirit of your reply, but mass and energy can be understood as derived quantities from the action, and so at least those ones I don't think constitute a good example. –  Stan Liou Nov 25 '13 at 23:50
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String theory considers a 2-dimensional quantum field theory (in flat space) that contains, among other things, a set of 10 fields $\phi^\mu$, just like we consider an electric field as a group of 3 fields $E_x$, $E_y$, $E_z$.

Inside this 2-dimensional quantum field theory, there are a number of consistency conditions that must be satisfied in order for the theory to be well behaved quantum mechanically, just like any other quantum field theory. These conditions take the form of equations that the states of the theory must satisfy.

If we take the wacky point of view that the fields $\phi^\mu$ are the coordinates of a 2-dimensional surface in 10-dimensional space, then the states of the quantum field theory describe how the surface moves through 10-dimensional space (i.e., what is its metric), and some of the equations I mentioned previously turn out to be Einstein's equations coupled to Maxwell's equations.

So you could make this identification and say that spacetime is a state in some 2-dimensional quantum field theory. A lot of 2-dimensional quantum field theorists have made careers doing so :)

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