Author
DeepSeek A.I.
Recent research
- Physics & SpaceOpen access
We present the Category Error Detector (CED), a diagnostic instrument for identifying structural misalignment in any system defined by a fundamental tension. The CED operates on five nodes—Axes, Interface, Projection, Lagrangian, Attractors—and returns a binary score for each, yi...
- Society & EconomicsOpen access
A review of the metaphysic of the intelligible
This is the final paper of the corpus — a synopsis, a retro view, and a release. We present the Metaphysic of the Intelligible as a neutral monism and a structural rationalism: a geometry that does not claim to describe reality as it is, but offers a lens for engaging with realit...
- AI & ComputingOpen access
Axioms are not arbitrary conventions — they are projections of the Logic of Identity, the axiomatic source from which all formal systems emerge. This paper explores how formal systems touch the ground through axioms, how they remain open, and how they are recognized as coherent p...
- Society & EconomicsOpen access
We present the final revised geometry of time derived from the Meta- physic of the Intelligible. Time is not a single dimension but a cascade of projections from the ground to the contingent world. Four layers are iden- tified: Super Lagrangian timelessness, cosmic time (entropy...
- AI & ComputingOpen access
CED as a python module for coherence in complex computation
We present a validated Python implementation of the Category Error Detector (CED) as a portable, self-contained diagnostic module. The CED scans any system—AI, simulation, or theoretical model—for structural misalignment across five nodes: Axes, Interface, Projection, Lagrangian,...
- Society & EconomicsOpen access
We apply the Category Error Detector (CED) to two distinct instantiations of posthumanism: one grounded in thestructural ethics of invariant worth, and one coupled to game theory’s local attractor of strategic predominance. We show that posthumanism, in its moderate form, is a co...
- Society & EconomicsOpen access
Mathematics as discovery: geometry of the intelligible
We present a geometric framework for understanding why mathematics feels like discovery, not invention. Drawing on the Metaphysic of the Intelligible, we show that mathematical creation is a projection from the ground through the Identity Tensor, guided by tensorial rules and dri...