Individual skill

math-proof-blueprint

数学证明蓝图与引理台账约定。把问题拆成带状态的依赖图(假设/已知/待证/已证/有反例),定义"问题是否被解决"的可检查判据(闭包/无环/结论对齐),并给每条结论标注证据等级。当需要拆解证明依赖、核对整体是否闭合或判定结论可信度时使用。

skills/math-proof-blueprint/SKILL.md

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Repository last updated
Oct 23, 2026
License
Apache-2.0

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# 证明蓝图(引理台账)与证据等级

把"这道题解到哪了"从感觉变成可检查的状态。核心是一张**依赖图**:每个节点是一句陈述,带状态与依赖;"问题已解决" = 图满足三个可检查性质。

## 节点状态词汇(单一事实来源)

- `ASSUMPTION`:原题给定或显式声明的假设。
- `SOURCE`:引用的已知定理/结果,附可核对来源与适用条件。
- `LEMMA_PENDING`:已声明、尚未证明的中间结论。
- `LEMMA_PROVED`:已证明,指向其证明所在产物与依赖。
- `LEMMA_REFUTED`:被反例证伪,证明其成立无望。

每个节点写:编号、陈述、状态、依赖的节点编号列表、证据位置。状态必须来自实际产物,不凭印象填写。