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The first concerns the nature of the relata, or "objects", whose relations numbers are supposed to mirror.
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Refusing to give up until I had confirmation that this was, in fact, just a test, I called the White Plains public relations number.
Table 1 shows descriptive information-tables or relations, number of registers and attributes-from the databases used in the tests.
Some information about the FMs of these SPLs are presented in Table 6: number of features, number of binary and grouped relations, number of includes and excludes constraints, and number of products.
The conceptual model that specifies the relations (numbered) among concepts operationalized in this study appears in Fig. 1.
Each ontology defined its own set of relations, numbering from 1 (SPD and TADS) to 20 (FBbt) (excluding relations that are built into the OBO format, e.g. is_a; http://www.geneontology.org/GO.format.obo-1_4.shtml) (Table 3).
Ordinal numbers are the relation numbers of well-ordered classes.
Ordinal numbers are a special case of relation numbers.
All of the properties of the arithmetic of ordinal numbers are derived from the more general arithmetic of relation numbers.
The class of real numbers, Θ, is defined in Volume III of Principia Mathematica at *310.01 as consisting of "Dedekindian series" of rational numbers, which are in turn relation numbers of "ratios" of natural numbers.
On the other hand addition of ordinals, and indeed relation numbers in general, is associative, that is, $\alphaa + \beta) + \gamma = \alpha + (\beta + \gamma)$, which is proved with certain restrictions in *174.
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