Let’s start with nothing, seriously
Think about what it would mean for there to be absolutely nothing. No space, no time, not even the possibility that anything could change.
For that nothing to be nothing for real, it would have to sustain itself alone, with no external rule forcing it to keep being nothing. But that’s where the problem shows up: something that sustains itself with no rule binding it is, by definition, free to stop sustaining itself. Absolute nothingness, followed all the way through, needs — in order to be completely nothing — to also have no law preventing it from becoming something else. And that total absence of constraints is, itself, a positive condition: an opening. Nothing, to be nothing, already has to admit its own negation.
Written compactly:
¬() = nothingness, negatedNegating nothingness doesn’t produce “something” in the sense of an object — it produces an instability: the negation of nothingness can’t stay still, because there’s nothing (fittingly) to hold it at rest. All it can do is move — and that first movement, the smallest possible pulse, is what physics calls Planck time (≈5.39×10⁻⁴⁴ seconds, the smallest interval of time that makes sense to measure). It’s not that Planck time “measures” something that was already there. It’s the very imprint of that first instability.
¬() ≜ Tf ≃ Tp(the logical inviability of nothingness, ≜ is conceptually equivalent to a minimal pulse of time Tf, which ≃ physically corresponds to Planck time Tp)
Why this doesn’t get “resolved” — it gets eluded
Faced with a contradiction, the normal move is to look for how to resolve it: find the logical step that makes it disappear. But consider what would happen if this particular contradiction were truly resolved, once and for all. Resolving it would mean reaching a final, stable, tension-free state — and that final, still state would be, once again, exactly the same problem as the beginning: something that sustains itself with no reason to sustain it is, again, indistinguishable from the nothingness we started from.
The only way for the initial instability to avoid collapsing back into nothingness is for it to never finish resolving — to generate, at every instant, one more movement, one more escape, chained to the one before. Not a resolution, but a continuous flight. I call this exentation: not “getting out of the contradiction” in the sense of leaving it behind, but constantly being in the act of getting out of it, without ever reaching the end of the escape.
And here’s something important: if the escape is continuous and never stops, then every instant of time isn’t a place where something “is” — it’s one more act of flight. Time passing isn’t the stage on which the escape happens. Time passing is the escape, seen from the inside.
Formalizing the escape — a concrete step, not just a metaphor
This can be written precisely, not just told as a story. Let’s call Ent (entification) the “being” side of each step, and ExEnt (exentation) the “escaping” side of that same step. The relation between the two, from one level to the next, is:
Entₙ := Entₙ₋₁ ∧ ExEntₙ₋₁ (being, at step n, is the conjunction of what already was and what was already escaping)
ExEntₙ := ¬(Entₙ₋₁ ∧ ExEntₙ₋₁) (escaping, at step n, is negating that same conjunction)
≡ ¬Entₙ₋₁ ∨ ¬ExEntₙ₋₁And the starting point, level 1, is directly the contradiction and its tautological opposite:
Ent₁ := S ∧ ¬S (contradictory — the pure act, unsustainable in itself)
ExEnt₁ := S ∨ ¬S (tautological — the pure horizon, always true, with no content)What does this construction achieve? That each new level isn’t arbitrary — it follows necessarily from the one before, as the only way for the system to avoid collapsing back onto the contradiction it started from. There’s no point where you need to “step in by hand” and decide what happens next — each step is forced by the previous one.
That’s where complexity comes from — and why it takes whole numbers to describe it
Each new level of escape needs to distinguish more things from each other than the previous level — otherwise it would be indistinguishable from the level it’s escaping from. The minimum number of distinct states a level needs to achieve that growing distinction is what I call arity, and it can be built up, step by step, by showing what kind of distinction each level requires:
| Arity | Minimum distinction required | Everyday example |
|---|---|---|
| 2 | Distinguishing something from its absence — nothing simpler is possible | A switch: on or off |
| 3 | A closed cycle with no hierarchy — none of the three terms “wins” in general | Rock, paper, scissors |
| 4 | Crossing two independent axes of distinction at once | The four suits in a deck of cards |
| n | The minimum number of states so that none of the n alternatives goes undistinguished from the rest | An n-sided die |
These numbers aren’t chosen because they “look right.” Each level of escape requires, as the minimum condition for not collapsing back into the previous one, being able to distinguish that many states — not one fewer.
Where the logic stops being just logic — the anchor to known physics
Everything described so far is pure structure: levels of escape, each needing to distinguish more states than the one before. The next question is unavoidable: at what point does this stop being an abstract exercise and start corresponding to something physics already knows and already measures?
The proposal is that each level of escape, past a certain depth, gets identified with a recognized physical force or phenomenon — not by arbitrary assignment, but because that level’s logical structure (how many states it can distinguish, how “open” or “closed” it remains) matches the behavior that force actually has. The first few levels, anchored this way:
| Arity (escape level) | What it minimally distinguishes | Identified with |
|---|---|---|
| 2 | Something from its absence | Homogeneous time — the simple fact that one instant follows another |
| 3 | A cycle with no hierarchy among its three terms | The minimal temporal cycle — from here on, time stops being trivial and starts having possible variants |
| 5 | Persistence — what’s conserved from one state to the next | Structural memory, and the curvature of space |
| 7 | Internal complexity organized into three parts that can’t be isolated from each other | The color charge of the strong force (QCD) — it’s no coincidence that this force confines its particles; it’s the same reason this level can’t manifest “loose” |
| 11 | Enough complexity to register something without consuming it in the process | The electromagnetic field — and, specifically, the minimum level where something like an observer can appear: something capable of registering without destroying what it registers |
| 13 | A genuinely singular event, not repeatable in the same form | The weak field — the force responsible for radioactivity and for particles being able to change type |
That correspondence with known physics isn’t necessarily a derivation in the strict sense — it’s closer to a form of recognition: two different descriptions, the logic of the escape on one side and already-measured physics on the other, pointing at what appears to be the same phenomenon. Color gets identified with 7 because 7 is, structurally, the first level that ends up “trapped” within itself, unable to project freely — which is exactly what color confinement does. Not the other way around.
Where this stops being just logic and becomes physics
Each of these arity levels, following the same reasoning to considerably higher levels, ends up corresponding to known physical structures — electromagnetism, the strong force, the weak force, each tied to a specific arity number, with a structural reason (not an arbitrary one) for why that number and not another. That correspondence between arity and known physics is what allows for something stronger than philosophical speculation: already-measured physical constants — the mass of certain particles, the angles at which they mix, the amount of dark matter in the universe — start reading as combinations of these same small numbers, with a precision that can be checked against real experimental data, and in several cases, with more precision than current experiments can fully confirm yet.
That, to me, is the part that separates this from a nice philosophical narrative alone: it produces concrete, checkable numbers that a future experiment can confirm or knock down — not just a story about why there’s something instead of nothing.
What this is, and what it isn’t
I want to be clear about the status of everything above: this is a personal theory, developed over fifteen years, not validated by the scientific community, and not published in peer-reviewed literature. It’s not an accepted alternative to anything standard physics teaches — it’s a hypothesis in progress, which at best offers a different reading of numbers physics already measures correctly, and at worst, is an elaborate construction that doesn’t hold up to scrutiny.