Research

Papers on relational structures and literary decoding.

01

An Experience-Dependent Relational Memory System Based on a Numerical Relational Field and Recursive Relational Structures

The paper proposes a memory architecture in which experience changes persistent numerical states and recursive relational structures instead of being stored as a fixed copy. Tests across 24 preregistered stimulus families examine repetition, interference, relational generalization, discrimination, and direct interventions on persistent state. The results identify composition topology formed by prior experience as the state variable governing later structural reuse, while limiting the biological comparison to functional similarities.

doi.org/10.5281/zenodo.22840596 ↗

02

Intrinsic Order and Clock-Like Grading Derived from Static Unoriented Two-Ended Finite Relational Structures

The study asks whether a static, unoriented relational structure can generate intrinsic order and a clock-like step coordinate without an external time variable. It proves unit changes along Hasse covers and a reversal symmetry between terminal roles, then verifies these properties across hundreds of finite structures and transitions. The result establishes a constructive pre-temporal order and signed grading on a derived separator-state space, rather than claiming the emergence of physical time itself.

doi.org/10.5281/zenodo.22843744 ↗

03

Spatial Organization Emerging from Atemporal Relational Information Structures

This paper derives spatial organization independently from atemporal relational incidence, without assuming coordinates, distance, causal order, probability, or object semantics. Separator orders, local adjacency, higher-order constraints, and a reaction grammar lead to canonical core states whose reaction map is injective. The resulting components support intrinsic displacement, integer distance, topology, and exact completion structures, although the realization of nontrivial cycles and bi-infinite components remains open.

doi.org/10.5281/zenodo.22846684 ↗

04

Nonseparable Coupling of Relational Time and Space

The study examines whether independently derived relational time and space separate into a simple direct product on the same state space. A shared linear-algebraic treatment reveals a nonzero longitudinal-transverse naturality defect together with branching and changes in slice type. Reversal transport and mixed-cell incidence yield a necessary-and-sufficient criterion for fixed-fiber products, showing that the two structures are already nonseparably coupled before metric or Lorentzian assumptions are introduced.

doi.org/10.5281/zenodo.22906529 ↗

05

Derivation of a Self-Contained Relational Universe from Nonseparable Time–Space Coupling

This paper asks whether nonseparable time-space coupling closes into an autonomous relational universe with its own observables and dynamics. It constructs macroscopic observables from microscopic incidence, represents core reaction as an isometry, separates rooted and recurrent temporal sectors, and derives a three-dimensional regular bulk with dyadic scaling and inverse-square spectral rescaling. The resulting system contains an autonomous reaction, intrinsic temporal orientation, spatial structure, ancestry, and a scale law while allowing multiple physical field representations of the same relational trajectory.

doi.org/10.5281/zenodo.22905996 ↗

06

Emergence Potential of Observed-Universe Structural Features in a Derived Relational Universe

The study tests whether the previously derived relational universe produces internal observables that can be compared with features of physical reality without altering the model to fit them. It derives relative acceleration and deformation contrast, identifies source strata and central excess, and computes a spatial graph's Laplacian spectrum, coarse source mode, and localized Green response. These results form a quantitative deformation-source-operator chain, while continuum curvature, potential, and density remain interpretation-dependent representations rather than underlying discrete observables.

doi.org/10.5281/zenodo.22906590 ↗

07

Gravity-Like Spatial Deformation and Inverse-Square Behavior Emerging from Relational Reaction Structures

This paper tests the derived relational universe for structural compatibility with nontrivial signatures of gravity without claiming a complete reconstruction of gravity. Contrasting recurrent persistence with clean dyadic growth produces a deformation deficit and local source-like excess, which are then mapped to a continuum representation where a localized response yields an inward inverse-square behavior. The result is a consistency test linking deformation, source structure, tidal-curvature correspondence, and inverse-square response, not a derivation of full Einstein dynamics or exact observed constants.

doi.org/10.5281/zenodo.22906610 ↗

08

A Layered Decoding of Arno Schmidt's “An die Exzellenzen”

The article reads Arno Schmidt's 1949 text as a compressed literary puzzle built from letters, numbers, abbreviations, punctuation, multilingual fragments, dates, and scientific notation. It applies recurring procedures such as atomic-number substitution, exact rearrangement, local reuse, coordinates, and multilingual wordplay to derive a series of mechanically reproducible decodings. By separating formal transformations from historical interpretation and sentence-level reconstruction, the study presents the text as layered compression in which numerical, lexical, historical, and metatextual functions overlap.

doi.org/10.5281/zenodo.22854187 ↗