The phrase "arithmetical models have" is correct and usable in written English.
You can use it when discussing the characteristics, properties, or implications of arithmetical models in a mathematical or analytical context.
Example: "Arithmetical models have been instrumental in understanding complex numerical relationships in various fields."
Alternatives: "mathematical models possess" or "numerical models exhibit".
French models have blonde hair.
According to him, Schröder's idea of solving a relational equation was a precursor of Skolem functions, and Schröder inspired Löwenheim's formulation and proof of the famous theorem that every "arithmetical" sentence with an infinite model has a countable model.
The arithmetical models used by Meyer-Mortensen later proved to allow inconsistent representation of the truth predicate.
Both \(\mathsf{LPP}\) and \(\mathsf{GLA}\) enjoy completeness relative to the class of arithmetical models, and also relative to the class of possible world justification models.
That model has advantages.
Further, to endorse the reliability of the developed correlation, two arithmetical parameters have been evaluated which illustrates an outstanding agreement between the data obtained from online NIST Web-Book and the developed correlation.
The distributive justice follows an arithmetical model.
This type of algorithm mined out the TRPs for the given TFPE-inferred indirect regulatory pairs based on the arithmetical modeling of the confidence of the TF-gene binding pairs or the protein protein interaction pairs.
He did for modern analytic geometry and trigonometry what the Elements of Euclid had done for ancient geometry, and the resulting tendency to render mathematics and physics in arithmetical terms has continued ever since.
The demands of the demonstrators, which include the replacement of the government by an ill-defined "people's council", could not be called democratic and, indeed, seem to be based on the idea that a purely arithmetical democracy has delivered the wrong result.
