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Even the complex term '(x, y)' resolves out, through contextual definitions that I shall not pause over.
introduce quantification over sets, or a reasonable facsimile, by a certain scheme of contextual definition.
We can in this way enjoy the convenience of an ontology of sets, up to a point, without footing the ontological bill; we can explain the sham sets away as a mere manner of speaking, by contextual definition, when the ontological reckoning comes.
The key definition contextually defines membership and abstraction together, in the combination 'y c i x: Fx \ \ The method of contextual definition which we already noted a few pages back would explain this combination as short for:
We would also like a contextual definition for the combination M x: Fx f c y', but this wish will remain unfulfilled.
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