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Four Approaches to Automated Reasoning with Differential Algebraic Structures

机译:差分代数结构自动推理的四种方法

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摘要

While implementing a proof for the Basic Perturbation Lemma (a central result in Homological Algebra) in the theorem prover Isabelle one faces problems such as the implementation of algebraic structures, partial functions in a logic of total functions, or the level of abstraction in formal proofs. Different approaches aiming at solving these problems will be evaluated and classified according to features such as the degree of mechanization obtained or the direct correspondence to the mathematical proofs. Prom this study, an environment for further developments in Homological Algebra will be proposed.
机译:在定理证明者Isabelle中为基本扰动引理(同调代数的中心结果)实施证明时,人们会遇到诸如代数结构的实现,总函数逻辑中的部分函数或形式证明的抽象水平等问题。 。将针对诸如获得的机械化程度或与数学证明的直接对应关系等特征对旨在解决这些问题的不同方法进行评估和分类。为进行这项研究,将提出同调代数进一步发展的环境。

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