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The 20th century choice for the axioms 1 of Set Theory are the Zermelo-Frankel axioms together with the Axiom of Choice, these are the ZFC axioms. This particular choice has led to a 21th century problem: The ZFC Delemma: Many of the fundamental questions of Set Theory are formally unsolvable from the ZFC axioms. Perhaps the most famous example is given by the problem of the Continuum Hypothesis: Suppose X is an infinite set of real numbers, must it be the case that either X is countabl

Author

bnkhudson

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EN