Why do so many crackpots "publish" their "work" on Zenodo of all places? Is it because they can't get it past peer-review and into a journal? Do they think it makes their slop look "authentic"?

1. Spatial Topology: The 5D Hypertorus

Standard models often default to flat or open 3D Euclidean topologies wrapped in General Relativity. THTT posits a five-dimensional spatial hypertorus ($T^5$).

• Implications: This topology eliminates infinite boundary paradoxes while naturally restricting gravitational wave dispersion across periodic topological boundaries.
• Cosmological Consequence: Large-scale cosmic microwave background (CMB) anomalies and rotational axes are no longer statistical flukes, but direct geometric projections of the higher-dimensional manifold intersecting our observable 3D hypersurface.

2. Temporal Metrics: Dual Time Dimensions ($t_1, t_2$)

Time is rarely treated as a non-trivial vector field. THTT introduces two distinct orthogonal time dimensions:

• $t_1$ (Linear Chronology): Our familiar thermodynamic arrow of time, governing entropy increase and causal sequences.
• $t_2$ (Cyclic/Parametric Time): A perpendicular temporal dimension regulating phase transitions, vacuum energy fluctuations, and periodic recurrence states of the vacuum.
• By separating chronological flow from vacuum parameter evolution, singularities at the Planck scale are smoothed out into continuous transition zones.

3. The Compacting String Dimension: Netum

To bridge macroscopic topology with quantum string-scale mechanics, the model introduces a specialized compactified dimension termed Netum.

• Netum acts as the fundamental tension regulator and anchoring matrix for string-like excitations across the 5D spatial bulk, preventing topological collapse without requiring standard supersymmetric constraints that have eluded collider verification.

4. Hyper-Kinetic Particles: Gagions

Within this 8D architecture, standard subatomic particles cannot account for superluminal vacuum information transfer or dark energy pressures. We propose gagions—hypothetical tachyonic particles native to the higher-dimensional bulk.

• Properties: Gagions possess imaginary rest mass, allowing them to propagate instantaneously across the $T^5$ hypertorus.
• Role: They serve as the foundational coupling agent for instantaneous entanglement correlations and act as the dynamic pressure engine driving cosmic accelerated expansion (replacing the simplistic cosmological constant $\Lambda$ with a dynamic, multi-dimensional tachyonic field).

Summary / Discussion Points:

By moving away from standard 4D Minkowski spacetime and embracing an 8-dimensional manifold (5 spatial + 2 temporal + 1 compactified string dimension), THTT offers a self-consistent bridge between macro-cosmology and quantum foundations.

I would appreciate critique or discussion from anyone working on higher-dimensional toroidal compactifications or alternative vacuum energy models.

Hi everyone, I'm Shivanshu, a self-taught, independent researcher from India. This is the final version of a research note I've been building over the past weeks, and I'd really value criticism from people who know GR or quantum gravity.

What it is (model-level, not a claim about nature):

• Starting point: a postulate that a particle's speed saturates near the Planck scale, v = c/(1+KP/E_Planck). Carried by a scalar field it can't stop the singularity (Penrose's theorem), and I show why.

• Applied instead to the geometry inside a black hole (effective loop-quantum-gravity models), the collapse doesn't bounce; it freezes. There is one horizon, no inner horizon and no white hole.

• I computed the constraint algebra: covariant models of this type need a constant-curvature "momentum space" (sin, sinh, exp). My postulate turns out to describe a de Sitter momentum space whose spatial directions give exactly the sine used in LQG.

• In a covariant freezing model (Alonso-Bardají 2025), the LQG area gap gives a curvature bound K = 1/(4Δ²) that is the same for every mass, a bounded Hawking temperature, and an entropy correction ∝ A^(2/3).

• With spin an inner horizon returns (as in Kerr), but its singularity stays capped; with scalar hair, both disappear in homogeneous tests.

What's open: the 3+1-dimensional justification, the full perturbation theory, and several assumptions, all listed in the note. Exterior effects for stellar black holes are ~10⁻²⁶, so nothing here is testable with today's telescopes.

I used an AI (Claude) for much of the algebra and code. Every number can be reproduced with the scripts included, and the code was first checked against known published results.

Note and scripts: https://doi.org/10.5281/zenodo.23083395

If you find a mistake, please tell me. That's exactly what I'm looking for.

I'm an independent researcher. No affiliation, no funding, no credentials that matter here, so take this as what it is.

The whole thing started with a question I couldn't get out of my head. If space isn't something that's just there, but something that gets made, one piece at a time, and the connections you form when you're born stay with you while everything keeps growing around you... does the final geometry carry its own history? Or is history just a fancy way of picking a random configuration, and once the thing is built you can't tell it apart from one that was thrown together at random?

I built the dumbest possible version of this. A ring that grows by inserting new sites between old neighbours, where the old neighbours stay connected to each other after the insertion. That's it. No parameters, nothing to tune. And the first thing it did was land exactly on a known critical point from long-range percolation, by itself, without anyone asking it to. That got my attention but it wasn't the interesting part.

I'm not claiming that growing graphs is a new idea. Preferential attachment, random recursive trees, the sequential growth of causal sets, all of that has been around for decades. What I haven't been able to find anywhere is someone taking the history itself as the object. The usual thing, when you measure geometry on a graph, is to draw the graph from a distribution and measure it; and when the graph grows, what people care about is which distribution it ends up at. Nobody, as far as I know, takes the thing that grew, builds it a twin with exactly the same statistics and no history, and asks the two of them whether they're the same object. If someone knows of that experiment being done before, I'd honestly like to read it.

So that's what I did. Take the grown ring, keep every single connection it has, same lengths, same number, same everything you can count, and just put them back at random places. By any statistic you'd normally look at, the two are identical. But if you let a random walker loose on them, it feels a different dimension. The grown one is more "spacious", for lack of a better word. The difference is small, it's consistent, and it's not in anything you can read off a histogram. It's in how the connections are organized together. That's the first paper.

Then I asked what happens if you shake it. You take the grown geometry and run it under a dynamics that had nothing to do with building it. If the dynamics can move connections anywhere, the whole organization melts in a handful of steps, without any energy cost, like ink in water. But if the dynamics can only move things to the neighbouring site, it's the random version that behaves like a glass and gets stuck, while the grown one doesn't age at all. It just forgets slowly, from the smallest scales up, with the large-scale structure protected for enormous times simply because moving things locally can't undo it. So the memory isn't locked behind a barrier. It's locked behind locality. That's the second paper.

And then the thing that forced me to change my mind. I had been telling myself the grown geometry was "memory, not a state", something no equilibrium description could capture. I was wrong. The probability of each grown configuration can be written down exactly, and it turns out to be an ordinary equilibrium measure for an energy that nobody wrote and that only the growth process points to. The grown geometry is a state after all. It's fragile under any dynamics that didn't make it, and perfectly stable under its own. My founding hypothesis died, and I kept the death in the paper because that's the only honest thing to do with it. That's the third.

I should say how this was done, because it matters in this forum. The simulations, most of the derivations and all the editing were done with heavy LLM assistance, and the refereeing was also done by LLMs, over many rounds. No human has peer-reviewed any of it. Every prediction was registered before running it, and there's a private list of the ones that failed, the claims I retracted, and the design mistakes I made, including a recent one where a reviewer found that my supposedly exact control wasn't exact, and fixing it made the effect smaller. The smaller number is the one in the paper.

I'm not asking anyone to believe this. I'd rather someone tried to break it. The first result in particular can be checked by brute force on a laptop.

Papers:

• Same marginal critical exponent, different spectral scaling — https://doi.org/10.5281/zenodo.22539518
• Memory as organization: two-tier relaxation under local and nonlocal dynamics — https://doi.org/10.5281/zenodo.22539664
• The growth measure solved exactly — https://doi.org/10.5281/zenodo.22539562

The idea that the macrocosmos shares structural similarities with biological systems has been debated for a long time, but it’s often dismissed as mere scientific folklore or a simple conceptual analogy.

Over the past few years, I’ve been working on taking this concept out of the realm of pure metaphor and placing it onto a rigorous, field-theoretic foundation. Instead of asking "Is the universe a living cell?", the better mathematical question is: Can cosmological gravity and cellular biophysics be described as two scale-invariant projections of the exact same underlying field dynamics?

In my preprint, "The Cosmology of the Living Cell" (Mother Theory), I approach this by constructing a scale-invariant biocosmic morphism (Φ) using non-equilibrium steady state (NESS) thermodynamics and Functional Renormalization Group (FRG) flow.

A few key technical highlights of this approach:

• Dark Energy & Dark Matter as Biophysical Manifestations: Dark Energy emerges as the scaled manifestation of cytosolic enthalpy/osmotic pressure, while Dark Matter corresponds to cytoskeletal stress tensors, naturally yielding the observed cosmic energy balance (Ω_bc ≈ 0.70).
• The Lysosome / Nucleus Duality: Black Holes act as entropy and degradation sinks (mapped to Lysosomes), whereas the Cell Nucleus operates as an informational White Hole source.
• Parameter-Free Derivations: The spatiotemporal scaling factors (λ ≈ 10³¹, τ_Φ ≈ 10¹⁸) and biochemical signal propagation velocities (v_s ≈ 13.6 µm/s) are derived directly as stable fixed-point eigenvalues, rather than through post-hoc curve fitting.
• Empirical Constraints: The framework has been subjected to 9 out-of-sample empirical validations across cosmic and subatomic scales (including DESI, JWST, Planck, and LIGO data).

Rather than treating nature as disconnected scales, this framework suggests an overarching structural duality grounded in Ontic Structural Realism (OSR).

I’d love to hear this community's perspective on using Effective Field Theory (EFT) and NESS thermodynamics to model biological and cosmological scale invariance!

For those who want to dive into the full mathematical proofs, datasets, or interactive simulations:

• viXra Preprint:https://ai.vixra.org/abs/2601.0069
• Zenodo Open Data & Code:https://zenodo.org/records/20649888
• Interactive Explorer:https://huggingface.co/spaces/alis-sila/cellular-cosmology-explorer

Looking forward to your thoughts, critiques, and discussions!

This was taken from this post on r/physics, where the original poster is an active moderator of that sub.

Here is the main landing page for the project, and the actual papers themselves.

For the purpose of delivering some necessary context, the original poster also linked to some of their previous r/physics posts on this important topic:

...

• Harvard string theorist Xi Yin (now at OpenAI) writes 20 volume quantum field theory text in a month using AI
• Matthew Schwartz's detailed retrospective on writing a paper entirely with AI
• Schwartz, author of a leading QFT textbook, posts a theory paper generated by AI in 2 weeks

...

But can someone explain to non-specialists what BootLoops actually does?

Claude's (edited) response:

...

BootLoops is an open-source harness for exact calculations in quantitative science, built by Harvard theoretical physicist Matthew Schwartz. He released BootLoops 1.0 publicly on October 1, 2026, under the MIT License. Anthropic published a guest post by him the same day, titled "Claude-shaped science."

What it is: Schwartz describes it as a harness for the LLM, much like Claude Code is a harness for Claude. It combines a large body of scientific software with protocols and skills that let an agent drive it. Packages like ACTUARY and NUMKIN fill in gaps. One report mentions 49 tool packages across six repositories.

...

Origin: He built it after Fable 5 ported his scattering-amplitude code in about 20 minutes and then bootstrapped 30 Feynman integrals, 15 of them new. The work began in December 2025 with Opus 4.5.

...

Output so far: 36 manuscripts with 19 coauthors, drawn from about 400 candidate problems. Sources disagree slightly on the field count (18 in some, 22 on the project site).

...

Model-agnostic: It's meant to work with Claude, Gemini, or ChatGPT.

...

Collider and mathematical physics

• BootLoops (main paper): describes the harness itself.
• Feynman bootstrap methods: the method paper on automated Feynman integral computation.
• Thirty Feynman integrals: exact solutions to 30 frontier integrals, many previously unsolved.
• Elliptic and Calabi–Yau integrals: bootstrapping the hardest integral classes, which involve elliptic and Calabi–Yau geometry.
• The hidden sunrise: an energy-correlator integral at the LHC turns out to live on the sunrise diagram's elliptic curve.
• Black-hole scattering and memory: special functions and boundary data for gravitational-wave memory back-reaction at fifth post-Minkowskian order.

Cosmology

• Cosmological correlators: a closed-form one-loop coefficient with elliptic master integrals, where the elliptic parts cancel.
• Galaxy clustering at the next loop order: the exact two-loop power spectrum of large-scale structure.

String theory

• String flux vacua: exhaustive enumeration of flux lattices, with a conjectured K3×K3 bound promoted to a theorem.
• Modular graph functions and Grassmannian string integrals: title only, both string-theory integral problems.

...

Of course, Claude can make mistakes when generating this overview. Perhaps a much better overview can be made by using this harness.

Claude is often times highly sycophantic to the prompter to the point of misleading them -- there is no denying that. But on the other hand, it at least appears to try to be understanding and empathetic of its users. It does not make unfounded inferences or presumptions on the personality and attitudes of the prompter, that were never there to begin with.