The Feigenbaum accumulation point r∞≈3.570 can be read as a dynamical realization of the Axiom-of-Foundation boundary.
Scope 倍周期在 r∞ 内、奇周期 5 在其外为定理级（SGC-0016）；「读作边界」为框架解释。 English translation pending
Sources 第十五章 旋机吸引子系统的形式化 · 命题七
SGC-0040
Premises and dependents
Upstream, level 1 (premises)
- SGC-0016 Theorem For the logistic map, all period-2ᵏ orbits appear below the accumulation point r∞≈3.570; period 5 appears only beyond it. logical
Cite
Claim template
〔阐释级〕费根鲍姆累积点 r∞≈3.570 可读作正则公理边界的动力学实现。——李旭彤《生之科学》（第十五章 旋机吸引子系统的形式化·命题七），问道研究所，2026。
Chinese
李旭彤：〈SGC-0040〉费根鲍姆累积点 r∞≈3.570 可读作正则公理边界的动力学实现〔阐释级〕，载《生之科学》第十五章 旋机吸引子系统的形式化·命题七，问道研究所，2026。https://reresearch.org/claim/sgc-0040/
English
Li, Xutong (2026). SGC-0040 [Interpretive]: The Feigenbaum accumulation point r∞≈3.570 can be read as a dynamical realization of the Axiom-of-Foundation boundary. In: Science of Generation, 第十五章 旋机吸引子系统的形式化, 命题七. Reasoning Research Institute. https://reresearch.org/en/claim/sgc-0040/
BibTeX
@misc{SGC-0040,
author = {Li, Xutong},
title = {{SGC-0040}: The Feigenbaum accumulation point r∞≈3.570 can be read as a dynamical realization of the Axiom-of-Foundation boundary.},
howpublished = {Science of Generation Portal},
organization = {Reasoning Research Institute},
year = {2026},
url = {https://reresearch.org/en/claim/sgc-0040/},
note = {Epistemic tier: Interpretive. Source: 第十五章 旋机吸引子系统的形式化, 命题七}
}