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Corrigendum to The complexity of plane hyperbolic incidence geometry is

机译:更正平面双曲入射几何的复杂度为

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摘要

In [1], on page 280, the last paragraph of Section 4 contains a mistake. The models K(R, n) do not form an ascending chain, given that K(R, n) is not a submodel of K(R, n + 1) when individuals are lines and the only predicate is 內. However, the first line of that last paragraph is correct: the theories do not admit axiom systems. The ascending chain of models is none other than the chain constructed in Section 2, namely the one consisting of the models An, with lines as variables and as predicate. As line-models with concurrency, they no longer form an ascending .1-chain, but they still form an ascending chain of models, and the union, A, is not a model of our geometry.
机译:在[1]的第280页中,第4节的最后一段包含一个错误。假设个体为线且唯一谓词为内时,假设K(R,n)不是K(R,n +1)的子模型,则模型K(R,n)不会形成上升链。但是,最后一段的第一行是正确的:理论不接受公理系统。模型的上升链只不过是第2节中构造的链,即由模型An组成的链,其中模型线是变量和谓词。作为具有并发性的线模型,它们不再形成上升的.1链,但仍然形成模型的上升链,并且并集A不是我们的几何模型。

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