[math]\\Delta t[/math] is t2-t1 such that [math]t_1 \neq t_2[/math] .For positive time, t2>t1. For negative time, [math]t_1>t_2[/math], which is not distinguishable for a unidirectional universe.
Differential time [math]dt[/math] is [math]t+\\Delta t[/math] or [math]t-\\Delta t[/math] such that [math]\\Delta t \\rightarrow 0 [/math]. For a principle of continuity, this limit must exist. This is possible if t is an infinitesimal increment of time.
[math]\\Delta t[/math] is always suitable for any quantization formalism, e.g., quantum field theory. In contrast, [math]dt[/math] is always suitable for any continuum theory, e.g., continuous field of general relativity.


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