A set theory concept that involves reducing uncountable cardinals to inaccessible ones.
MathematicsSet TheoryLogicCardinal Number
Current best complexity is 59:
Weakly Inaccessible Uncountable Reduction can be discovered in Concepts, categorized under Mathematics, Set Theory, Logic, Cardinal Number. A set theory concept that involves reducing uncountable cardinals to inaccessible ones.
It has been discovered by 1 board and crafted 1 time, first appearing 35 hours ago. Weakly Inaccessible Uncountable Reduction can be created from 1 recipe, and goes on to appear as an ingredient in 1 other.
Weakly Inaccessible Uncountable Reduction was first discovered by Hello5184's board 35 hours ago. They also hold the lowest-complexity recipe, at 59.
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