ChronaQ
ChronaQ is the physics programme. It investigates time-symmetric, globally constrained formulations of quantum systems and the circumstances in which familiar temporal and geometric descriptions could emerge.
The programme explores whether constraints on a physical history as a whole can provide a useful complement to descriptions built only from states advancing one instant at a time. This remains a research direction, not a claim of completed physical theory.
The work includes
- quantum foundations and two-boundary descriptions;
- atomic and molecular reconstruction;
- fermionic and many-body systems;
- quantum tunnelling and phase-sensitive scattering;
- finite gauge and lattice models;
- nuclear representation and response;
- gravitational source and coframe calculations; and
- the path towards a common matter–gravity description.
The programme is currently strongest in finite, governed models. These are used to test whether proposed structures produce recognisable physical mathematics before stronger claims are made; they are not presented as completed continuum physics.
ψ‑Mathematics (psiM)
ψ‑Mathematics develops the language needed to express the wider framework. Its themes include compatible local and global structures, projectors and representation spaces, geometry and variation, and the relationship between latent mathematical objects and observable descriptions.
Themes include
- compatible local and global structures;
- projectors and representation spaces;
- holonomy and curvature;
- overlap and descent;
- operator-valued fields;
- completion geometry;
- variation and response;
- finite and emergent metric structure; and
- the relationship between latent mathematical objects and observable renderings.
A central goal is translation: connecting new formal machinery to recognisable concepts from quantum theory, geometry, probability, and computation.
Signed Probability
The signed-probability programme studies whether negative or oriented latent weights can be used consistently while preserving non-negative observable probabilities.
The work includes
- signed measures and completions;
- contextual probability;
- global and local compatibility;
- total variation and semivariation;
- interference and cancellation;
- positive scalarisation;
- two-boundary conditioning; and
- the distinction between a latent description and its observed effects.
The aim is not to claim that observed probabilities are negative. It is to determine when signed internal structure provides a coherent representation, what consistency conditions govern it, and where that representation fails.