Sentence examples for arithmetical counting from inspiring English sources

The phrase "arithmetical counting" is correct and usable in written English.
It can be used when discussing methods or processes related to counting in mathematics, particularly in an educational or analytical context.
Example: "In our math class, we focus on arithmetical counting to help students understand the basics of addition and subtraction."
Alternatives: "numerical counting" or "mathematical counting".

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It avoids nuance and degree, and slips away from the common human interest in its arithmetical counting of power points.

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The syntactic classes \(\Sigma^b_i\) and \ \Pi^b_i\) are defined in a manner reminiscent to how the classes \(\Sigma^0_i\) and \ \Pi^0_i\) are defined in the traditional arithmetical hierarchy – i.e. by counting alternations of bounded quantifiers, ignoring sharply bounded ones.

For this reason, we did not count results of arithmetical calculations as theorems (C mathematics) in our framework for categorizing test items, see "Methods".

Each hot spot was counted twice and the arithmetical mean in each section was used to calculate the mean MVD for each tumour, which was used for further statistical analysis.

This characterization of finitism as primarily to do with intuition and intuitive knowledge has been emphasized in particular by (Parsons, 1998) who argues that what can count as finitary on this understanding is not more than those arithmetical operations that can be defined from addition and multiplication using bounded recursion.

Does that count?" "Count?

I. Arithmetical Determinations of Number.

In the Nicomachean Ethics, Book V, Aristotle had identified two types of equality: geometrical, or proportional to merit; and arithmetical, or proportional to mere numerical counting.

Of course solving arithmetical problems in arithmetic is in some cases practically impossible.

Consider, for example, simple arithmetical truths such as the proposition that 2+2=4.

Then Kurt Gödel proved that there exist arithmetical statements that are undecidable in Peano Arithmetic (Gödel 1931).

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