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- W2072643132 abstract "We use the same terminology and notations as in Part I of this paper [3], but numerals in square brackets refer to the references at the end of the present part. The word “space” will be used in the sense of “subspace of Ū F ” . A. G. Hamilton [6] proved that any two α -bases of any α -space are recursively equivalent (see also [5]). This means that dim α V , introduced in [3] only for an isolic α -space V , can be defined for any α -space V . Several results of [3] can therefore be strengthened. These and some other improvements are listed in §8. It is proved in §9 that every α -subspace of an isolic α -space is again an isolic α -space." @default.
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- W2072643132 title "Countable vector spaces with recursive operations Part II " @default.
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- W2072643132 doi "https://doi.org/10.2307/2269957" @default.
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