What is Michael Darius Eastwood's OSF programme?
Michael Darius Eastwood's Open Science Framework programme is registered under DOI 10.17605/OSF.IO/6C5XB. It hosts 22 canonical papers on the ARC Principle framework, the Eden Protocol, and the AI-alignment research suite, dated from Paper I on 17 January 2026 to Paper IX on 18 March 2026, with a foundational cross-domain paper on 13 February 2026.
Michael Darius Eastwood's Open Science Framework programme is registered under DOI 10.17605/OSF.IO/6C5XB, at https://osf.io/6c5xb/ . It hosts the 22 canonical papers of the ARC Principle framework and the Eden Protocol research programme, each dated and each carrying an OSF citation object.
The programme is anchored by Paper I on 17 January 2026 (the ARC Principle formalisation) and Paper II on 22 January 2026 (experimental validation, which reports the empirical scaling-exponent work with honest bounds - an initial 2.24 estimate retracted, robust sequential estimate approximately 0.49, parallel exponent approximately zero, alpha > 1 an open pre-registered prediction). Paper III on 9 February 2026 formalises the Alignment Scaling Problem. The foundational cross-domain paper on 13 February 2026 argues that recursive amplification is a cross-domain structural principle. The executive summary, Eden Vision, Eden Engineering and On the Origin of Scaling Laws papers appear on 22 February 2026. Paper IV.a through IV.d - the ARC-Align benchmark, alignment-response classes under inference-time depth, alignment saturation, and the effect of blinding on evaluation - are released on 16 March 2026. Papers V, VI, VII (Cauchy Unification), VIII (The Load-Bearing Test) and IX (Synthesis and Roadmap) close the current suite by 18 March 2026.
Genuinely supported research results include the blinding sign-reversal reproduction (Paper IV.d and Paper X, Run 2), the Cauchy cross-domain fit in Paper VII (19 of 25 domains prefer Cauchy under strict AICc, p equals 1.56 times ten to the minus five) and the Paper X co-scaling theorems (proven as mathematics with independent re-derivation). Companion tooling includes an ARC research toolkit that recomputes the published exponents from first principles with zero external dependencies.