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The first infinite ordinal $\omega$ is the relation number of the well-ordered classes similar to $1 , 2 3, \ldots$ etc.
The sum $1 + \omega$ will be the relation number of ordered classes which result from adding one element at the beginning of the ordering, say $0 , 1 2, 3, \ldots$ etc., which has the same ordinal number $\omega$.
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Ordinal numbers are the relation numbers of well-ordered classes.
The conceptual model that specifies the relations (numbered) among concepts operationalized in this study appears in Fig. 1.
Finally we investigated the relation between number of stations and estimation accuracies of snow distributions using a Monte Carlo sensitivity analysis.
When evaluating the relation between number of attempts and success rates, logistic regression was used.
On the other hand, the relation between number of outpatient visits and adherence was found to be inconsistent.
However, studies that assessed the relation between number of comorbidities and medication adherence paint an inconsistent picture.
We tested the relation between number of diagnostic examinations and other variables in each period by multiple regression analysis.
The relation between number of primary care contacts, sex and geographic location (rural/urban) was then examined.
The relation between number of children and sickness absence was nonlinear, with the highest relative risks for mothers of one child.
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CEO of Professional Science Editing for Scientists @ prosciediting.com