Each claim is a number with an inequality — "reported conductivity at λ = 0.83 is 1.41× its unbiased value". The script evaluates it and records the result. Nothing here is asserted without a check, and the check is in the accompanying code.
| Family | Subject | Claims | Held |
|---|---|---|---|
| F1 | Parity of crossing counts | 100 | 100 |
| F2 | Reference-ratio spread in conductivity | 100 | 89 |
| F3 | Estimator disagreement in tail indices | 100 | 100 |
| F4 | Derived-variable inflation of R-squared | 100 | 50 |
| F5 | Truncation bias in the mean | 100 | 100 |
| F6 | Creep preload loss at 24 hours | 100 | 8 |
| F7 | Coffin-Manson thermal fatigue | 100 | 100 |
| F8 | Cavitation erosion scaling | 100 | 92 |
| F9 | Gy sampling mass requirement | 100 | 100 |
| F10 | Johnson noise floor | 100 | 100 |
Where a family shows failures, the boundary is informative: it marks the parameter range where the inequality stops being safe to quote. Those are recorded in the family pages rather than dropped.
Most of these are known scalings. Coffin-Manson, Gy's formula and the Johnson noise formula are textbook. What is offered is not the law but the quantified bound at a specific parameter value, verified — which is what a practitioner needs and what a textbook does not give. No literature search was performed; assume the laws are known and the specific numbers are new.
Incoprea Research · study 10, 1,000 verified claims · 3 November 2026. Computation only.