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Weakly Infinite Cardinals

Lisker, Roy (1998) Weakly Infinite Cardinals. [Preprint] (Unpublished)

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Abstract

A natural extension of Cantor's hierarchic arithmetic of cardinals is proposed. These cardinals have the property that the application of the power set operator a finite number of times will generate the first countable cardinal, Aleph-0. Models for these based on the properties of Hilbert Space and on Combinatorics are suggested.


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Item Type: Preprint
Creators:
CreatorsEmailORCID
Lisker, Roy
Keywords: Logic ; Transfinite Arithmetic; Hilbert Space ; Cardinals ; Cantor; Combinatorics l
Subjects: Specific Sciences > Mathematics
Depositing User: Roy Lisker
Date Deposited: 07 Aug 2003
Last Modified: 07 Oct 2010 15:11
Item ID: 1291
Public Domain: No
URI: http://philsci-archive.pitt.edu/id/eprint/1291

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