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Philosophy of mathematics asks questions about mathematical theories and practices. It can include questions about the nature or reality of numbers, the ground and limits of formal systems and the nature of the different mathematical disciplines.
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What's so bad about giving up the Axiom of Choice?
The Axiom of Choice (AoC) in set theory famously gives rise to controversial and counterintuitive theorems. (Examples: Banach-Tarski paradox and existence of non-measurable sets.)
I'm aware of some …
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In non-platonism, can undecidable statements have truth value?
Most sources I can find about Gödel's incompleteness theorems summarize the result as "there exist true arithmetical statements that have no proof."
It seems coherent to say that there exist undecid …