言い尽くせない感謝:Words Cannot Fully Express Our Gratitude

Forgiveness and Devotion: Walking the valley of my remaining lifetime with great thanks to incredible research and development.

⭐ Three Foundational Problems in Physics—Unified by a Single Geometry

For over a century, physics has carried a set of unresolved foundational questions—questions that appear explained in textbooks, yet remain incomplete at a structural level:

  • What is the internal structure of an event?
  • Why is time irreversible?
  • What fundamentally determines gravitational response?

Each has been studied extensively. Yet they have always been treated as separate problems. What has now emerged is different. These three are not independent. They are different projections of a single underlying geometry. And this is not merely a theoretical proposal. It is grounded in observational data from NASA’s planetary defense experiment: the DART mission.

Constitutive Geometry of Causal Transition:Finite-Thickness Events and Geometric Irreversibility in DART

In conventional physics, events are modeled as instantaneous points in time. However, when real observational data are examined at sufficient resolution, a different structure appears. A transition unfolds in a strict sequence: First, the system’s sensitivity sharply increases. Then, causal orientation reverses across a finite interval. Only after that does the new state stabilize. This ordering is not ambiguous. It shows that an event is not a moment. It is a finite-thickness boundary layer in phase space.

Why does time not run backward? The standard answer relies on entropy—on probability. But the data reveal something more direct. The trajectory of the system does not return to its original path. There is a measurable geometric gap. That gap does not vanish. This leads to a different conclusion: Irreversibility is not a statistical tendency. It is a geometric non-closure of trajectories. Time flows forward because paths do not close.

The most surprising observation appears before the transition itself. The system begins to behave as if it is being drawn toward a future configuration—before any physical interaction is completed. This cannot be explained by mass alone. Instead, it reflects something else: the accumulation of structure. What emerges is a broader interpretation: Gravity is not only a function of mass. It is also a function of structural density. In other words, systems are shaped not only by what they are, but by how constraints accumulate within them.

Taken together—event structure, irreversibility, gravitational response—are not separate domains. They are different manifestations of the same geometric process. The implication is straightforward, but profound. The world is not simply evolving according to equations. It is being executed through geometry. And that geometry is observable, computable, ultimately controllable.

The entire result can be expressed in one sentence: The universe conserves energy while irreversibly consuming causal degrees of freedom through geometry. This is not a philosophical statement. It is a direct consequence of observation. And it suggests that we are approaching a point where we no longer only describe what happens—but begin to understand, and eventually design, how reality becomes determined.

Note on the “consumption of causal degrees of freedom”: Energy is conserved. What decreases irreversibly is the space of possible futures. Each transition leaves a geometric residual that fixes part of the system’s trajectory, making a return to prior states impossible. Here, “consumption” refers to causal possibilities collapsing irreversibly into realized structure. “Irreversibility” means that this convergence is one‑way: once a structure is fixed, it does not release causal degrees of freedom back into the future, and the space of possible futures continues to shrink.