This is the first paper this series wrote about quantum measurement. The 3rd edition recasts the mistake made there into a discipline of general form,

This paper called the divergence of dm/dr = 4π r^(2−n) for n≠2 a "system crash theorem" and approached the fine-tuning problem from it. The

This paper states the geometric origin of the 16π² appearing in the quadratic divergence of the Higgs mass, δm_H² = (λ/16π²)Λ², and examines the natur

For the four-dimensional topological Poincar\'e conjecture (Freedman's theorem) and the exotic differentiable structures of four-dimensional

We present an information-geometric reformulation of the 3D Poincaré Conjecture (Perelman's Theorem). The argument proceeds in three stages. Stag

The critical line Re(s)=1/2 is the fixed-point set of the involution s↦1−s defined by the functional equation ξ(s)=ξ(1−s) of the completed zeta functi

Classical Yang–Mills theory is scale invariant: its action contains not a single parameter of mass dimension. The quantum theory nevertheless generate

A brute-force search that actually scans 2^n candidates is bounded below by Landauer’s principle. This paper states that bound precisely and writes ou

[4th edition (August 2026)] No conclusion has changed. Following Paper 149, the origin of the quarter-integer exponents has been rewritten from the de

In three-dimensional Euclidean space, when integrating over a spherical region whose density follows the inverse-square law ρ(r) = 1/r², the Jacobian