Neo
- 71
- 0
Is it possible for time to be a "Mobius dimension," with its non-linear topology and simultaneous one-way linear direction, as described by relativity theory?
The discussion explores the concept of time as a "Mobius dimension" within the framework of relativity theory, examining its potential non-linear topology and directional properties. Participants engage with theoretical implications, mathematical interpretations, and the relationship between time and space.
Participants express multiple competing views regarding the concept of time as a Mobius dimension, with no consensus reached on its validity or relevance. Disagreements arise over the interpretation of time in relativity and its mathematical representation.
Limitations include the ambiguity of terms used in the discussion, the dependence on definitions of topology and manifolds, and unresolved mathematical interpretations of time's properties in relation to the Mobius strip.
selfAdjoint said:What do you mean by Mobius dimension? Is it a reference to Mobius coordinates?
Haelfix said:I imagine some mathematician has probably solved the field equatiosn for a metric using Mobius coordinates. AFAIR I don't think it was interesting though, as it doesn't seem to have relevance to the real world.
Neo said:What is AFAIR? As far as I remember? (Sorry, I'm new here) Theoretically, it corresponds to reality fairly accurately. The shape of time based on relativity is undeniably quite similar to that of a Mobius strip. Do you disagree?
Neo said:Take Einstein’s (Temporal) Relativity Theory:
The faster something is moving, the "slower" time is moving for it.