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Herbrand's Theorem for Prenex Goedel Logic and Its Consequences for Theorem Proving

机译:Herbrand的Prenex Goedel逻辑定理及其对定理证明的后果

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摘要

Herbrand's Theorem for G_∞~Δ, i.e., Goedel logic enriched by the projection operator Δ is proved. As a consequence we obtain a "chain normal form" and a translation of prenex G_∞~Δ, into (order) clause logic, referring to the classical theory of dense total orders with endpoints. A chaining calculus provides a basis for efficient theorem proving.
机译:证明了G_∞〜Δ的Herbrand定理,即由投影算子Δ丰富的Goedel逻辑。结果,我们参考了带有端点的密集总阶的经典理论,获得了一个“链范式”和一个前阶G_∞〜Δ到(阶)子句逻辑的转换。链接演算为有效定理证明提供了基础。

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