在反基础公理(AFA)下,(平坦)方程组有唯一解(Aczel 解引理);本原方程以此取代公理命题。
出处 第十一章 无公理的基础:本原方程、余归纳与自举
外部锚点 Aczel 1988, Solution Lemma
在反基础公理(AFA)下,(平坦)方程组有唯一解(Aczel 解引理);本原方程以此取代公理命题。
没有已发布的前提或下游命题。
〔定理级〕在反基础公理(AFA)下,(平坦)方程组有唯一解(Aczel 解引理);本原方程以此取代公理命题。——李旭彤《生之科学》(第十一章 无公理的基础:本原方程、余归纳与自举),问道研究所,2026。
李旭彤:〈SGC-0011〉在反基础公理(AFA)下,(平坦)方程组有唯一解(Aczel 解引理);本原方程以此取代公理命题〔定理级〕,载《生之科学》第十一章 无公理的基础:本原方程、余归纳与自举,问道研究所,2026。https://reresearch.org/shengzhi/claim/sgc-0011/
Li, Xutong (2026). SGC-0011 [Theorem]: Under the Anti-Foundation Axiom, every (flat) system of equations has a unique solution (Aczel's Solution Lemma); primordial equations replace axiomatic propositions on this basis. In: Science of Generation, 第十一章 无公理的基础:本原方程、余归纳与自举. Reasoning Research Institute. https://reresearch.org/en/shengzhi/claim/sgc-0011/
@misc{SGC-0011,
author = {Li, Xutong},
title = {{SGC-0011}: Under the Anti-Foundation Axiom, every (flat) system of equations has a unique solution (Aczel's Solution Lemma); primordial equations replace axiomatic propositions on this basis.},
howpublished = {Science of Generation Portal},
organization = {Reasoning Research Institute},
year = {2026},
url = {https://reresearch.org/en/shengzhi/claim/sgc-0011/},
note = {Epistemic tier: Theorem. Source: 第十一章 无公理的基础:本原方程、余归纳与自举}
}