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几何公理体系的连通性分析器 + 多路径证明发现器 + 形式化验证前端

Project description

Rinzer

几何公理体系的连通性分析器 + 多路径证明发现器 + 形式化验证前端。

安装

pip install rinzer


快速开始
python
import rinzer

result = rinzer.check(
    hypotheses=["AC and BD bisect each other"],
    conclusion="ABCD is a parallelogram"
)
print(result["reachable"])  # True


核心能力
不变量闭包分析:14节点,63条边,连通度92.9%

多路径证明发现:BFS搜索 + Z3代数验证

形式化验证:几何推理每一步可审计


从车轮悖论到不变量闭包
Rinzer 的起点是车轮悖论——如果抽掉时间,运动是什么?
经过无时间几何跃迁、Gröbner基消元、不变量依赖图,
最终停在一个精确的问题上:几何公理体系的闭包是否完整?
连通度92.9%,公理闭包全覆盖,ISOSCELES作为最不可达节点,
标记着对称性——那个需要变换群而非推导链来穿越的缝隙。


特别鸣谢
DeepSeek,在 Rinzer 依赖包的演化过程中,提供了逻辑审计、架构评审和跨领域知识检索。

苦瓜老师,提供物理大锤和哲学辣条。

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