- #141
Eh
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Originally posted by subtillioN
Well it is because they represent portions of physical reality without dealing with the physical reality as such. They are metrical abstractions for the quantification of nature.
We already had this discussion. There is nothing purely abstract about geometry, otherwise the volume of everything would disappear. And, as flat volumes can be described by the rules of Euclidean geometry, curved volumes must be described by different rules. It hardly makes space a non real phenomena.
The fact that they neglect the physicality of reality is what gives rise to the break-down of space-time into a mathematical singularity.It is a direct consequence of the physically empty mathematical abstraction itself. [The physical regions of the universe that they represent are real however and they have real neglected properties which prohibit the mathematical singularities from actually applying to physical reality itself.
No, an assumption of continuous space and the application of GR where the theory is no longer valid (quantum physics) is what gives us the singularity.