Spacetime resolution is the direct geometric consequence of a finite informational substrate. Once 
is
finite, both the number of distinguishable spatial cells and the number of distinguishable temporal
ticks are bounded. The pure entropy curve supplies the maximal theoretical resolution; every
emergent knot reduces that resolution by the number of bits it consumes. Temporal resolution is
coarsened by the same knots through retarded clocks whose lapse is the reciprocal of their
width.
All concrete choices—the Ehrenfest path, the dominance of the hump, the conversion of residual budget into spatial length, the differential aging of clocks—are selected solely by typicality. There is no external rulebook. The only answer to any question about how spacetime is resolved is: the answer that dominates the measure.
Continuous geometries appear only in the formal limit 
. For any realistic finite 
the resolution
of spacetime remains finite, discrete, and fully determined by the underlying bit-string and the typical
path through its configurations.