A definable nonstandard enlargement

Herzberg F (2008)
MATHEMATICAL LOGIC QUARTERLY 54(2): 167-175.

Journal Article | Published | English

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This article establishes the existence of a definable (over ZFC), countably saturated nonstandard enlargement of the superstructure over the reals. This nonstandard universe is obtained as the union of an inductive chain of bounded ultrapowers (i.e. bounded with respect to the superstructure hierarchy). The underlying ultrafilter is the one constructed by Kanovei and Shelah [10]. (C) 2008 WILEY-VCH Verlag GmbH & Co. KGaA, Weinheim.
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Herzberg F. A definable nonstandard enlargement. MATHEMATICAL LOGIC QUARTERLY. 2008;54(2):167-175.
Herzberg, F. (2008). A definable nonstandard enlargement. MATHEMATICAL LOGIC QUARTERLY, 54(2), 167-175.
Herzberg, F. (2008). A definable nonstandard enlargement. MATHEMATICAL LOGIC QUARTERLY 54, 167-175.
Herzberg, F., 2008. A definable nonstandard enlargement. MATHEMATICAL LOGIC QUARTERLY, 54(2), p 167-175.
F. Herzberg, “A definable nonstandard enlargement”, MATHEMATICAL LOGIC QUARTERLY, vol. 54, 2008, pp. 167-175.
Herzberg, F.: A definable nonstandard enlargement. MATHEMATICAL LOGIC QUARTERLY. 54, 167-175 (2008).
Herzberg, Frederik. “A definable nonstandard enlargement”. MATHEMATICAL LOGIC QUARTERLY 54.2 (2008): 167-175.
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