Point at sphere and axiom of choice
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garshagu
May 27, 2014, 9:55:54 AM5/27/14
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The axiom of choice states that:
given a set containing many non-empty sets, then there is a Set C which contains one member of each of the subsets.
However the axiom has not stated how Set C chooses its members, which has been a controversy trailing the axiom which was propounded in 1904 by Frankel.
The paper - being peer-reviewed by Mathematical Association of Nigeria for its Abacus, is a suggestion of how Set C's members could be chosen.
Author: Michael Vershima Atovigba.
given a set containing many non-empty sets, then there is a Set C which contains one member of each of the subsets.
However the axiom has not stated how Set C chooses its members, which has been a controversy trailing the axiom which was propounded in 1904 by Frankel.
The paper - being peer-reviewed by Mathematical Association of Nigeria for its Abacus, is a suggestion of how Set C's members could be chosen.
Author: Michael Vershima Atovigba.
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