IS A SPECTRUM OF A NON-DISINTEGRATED FLAT STRONGLY MINIMAL MODEL COMPLETE THEORY IN A LANGUAGE WITH FINITE SIGNATURE

We build a new spectrum of recursive models ( $ \operatorname {\mathrm {SRM}}(T)$ ) of a strongly minimal theory. This theory is non-disintegrated, flat, model complete, and in a language with a finite signature.

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Veröffentlicht in:	The Journal of symbolic logic 2021-12, Vol.86 (4), p.1632-1656
Hauptverfasser:	ANDREWS, URI, MERMELSTEIN, OMER
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Sprache:	eng
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container_title	The Journal of symbolic logic
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creator	ANDREWS, URI MERMELSTEIN, OMER
description	We build a new spectrum of recursive models ( $ \operatorname {\mathrm {SRM}}(T)$ ) of a strongly minimal theory. This theory is non-disintegrated, flat, model complete, and in a language with a finite signature.
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source	Cambridge University Press Journals Complete
title	IS A SPECTRUM OF A NON-DISINTEGRATED FLAT STRONGLY MINIMAL MODEL COMPLETE THEORY IN A LANGUAGE WITH FINITE SIGNATURE
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