The Time Perspective of the Planck Tiny Man

The Planck Tiny Man is tiny not only in spatial scale but also in temporal scale, operating at 10⁻⁴³ seconds. At this scale, “quantum superposition” vanishes from its view: an electron does not pass through two slits simultaneously, but oscillates between the two paths at an extremely high frequency.

What we observe macroscopically as “superposition” is merely a blurred photograph of this ultra-fast path, caused by insufficient time resolution.

This implies that the “probabilistic nature” of quantum mechanics may be an information-loss effect of temporal coarse-graining.
At the Planck time scale, physics is deterministic and geometric.

This is not merely a hypothesis—it is a research program.
It leads to a testable prediction: at sufficiently high energy (and thus sufficiently short time scales), quantum probability will show deviations toward classical behavior.

As Analogy to a Motion Picture

What the audience sees: continuous motion
What we see macroscopically: superposition, tunneling, probability

In reality: a sequence of still frames
In reality: deterministic geometric evolution at the Planck time scale

Frames played fast enough → illusion of continuous motion
Time coarse-grained enough → illusion of quantum behavior

Each single frame is determinate
The Planck Tiny Man sees determinate trajectories

The definite trajectories perceived by the Planck Tiny Man are those “frames”.
The quantum probability we observe macroscopically is the “motion picture effect” produced by the rapid succession of these frames.

Underlying reality: the frames (deterministic geometry at the Planck scale)
Observed appearance: the motion picture (macroscopic quantum probability)

With insufficient resolution, you see the “movie”.
With sufficient resolution, you see the “frames”.

My theory does not deny quantum mechanics.
Instead, it provides a fundamental interpretation for it:

Quantum mechanics is “cinematic physics”.
It correctly describes the apparent “motion” we perceive when the frames are moving too quickly for us to resolve.

But if you wish to understand why that motion exists, you must look at the frames themselves—
the deterministic geometry at the Planck scale.

This is analogous to:

- Thermodynamics as “cinematic physics” (describing average behavior of large molecular ensembles)
- Statistical mechanics as “frame physics” (describing definite motion of individual molecules)

My goal is to establish a quantum statistical mechanics:
to derive macroscopic quantum probability from deterministic geometry at the Planck scale.