Recurring constraints
Connections, structural classes, and transition rules that arise across models.
Why the UCMT Project exists
A stubborn attempt to understand
what keeps the world connected.
The project did not begin with a wish to propose one more “theory of everything.” It began with discomfort at the fact that different fields describe one world in languages that rarely meet.
The compressible-medium hypothesis became a way to test how far a minimal ontology could go. Today another question matters more: which connections are real, and which appear only because the description was chosen conveniently?
01
Current status
What the project claims — and what it does not
Computable sandboxes
Objects in which a question becomes precise enough to return an unexpected answer.
Preserved distinctions
What remains observable after admissible coarse-graining and changes of representation.
That a final theory has been found
“The grammar of the Universe” names a research question, not a declaration of victory.
02
How we try to work
A few workshop rules
- 01
One relation must survive different data
A separate explanation tuned to each phenomenon says little about a common model.
- 02
The observable is explicit
The question should not change silently after an inconvenient answer appears.
- 03
Negative results remain visible
INVALID, a dead end, or an unstable classification helps mark the method’s boundary.
- 04
History is not rewritten
Early texts remain available, with their status and distance from the current programme stated honestly.
The person behind the project
Vladimir V. Yakovlev
Independent researcher and author of the UCM-T publications. The project develops at the intersection of theoretical construction, numerical experiments, and a methodology of comparison.
- Publications
- 25 works on Zenodo →
“We” on this website is the voice of the project: its author, interlocutors, critics, and people who help make the models testable. It should not suggest a faceless institution.
03
Join the conversation
You do not need to agree with the theory
The most useful messages often begin not with “I support this,” but with a concrete question, counterexample, or a way to reproduce a test independently.
01Reproduce a model
Check code, initial conditions, a classification, or a transition corpus.
02Offer a counterexample
Show a case in which a proposed relation or invariant stops working.
03Connect it to data
Suggest a measurement, dataset, or independent experimental channel.
04Help with language
Clarify a term, translation, or a passage where the explanation became harder than the question.