A.I.Cuza University of Iaşi
25 Feb 2019
This research defines and systematically analyzes various notions of infinity and cardinality within Finitely Supported Mathematics (FSM), revealing how these concepts diverge from classical Zermelo-Fraenkel set theory due to the absence of the Axiom of Choice. It establishes specific logical relationships and distinctions between different types of infinite FSM sets.
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