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'works', 'fragments/reports' and 'What Required for Foundation for Maths?'
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6 ideas
4. Formal Logic / F. Set Theory ST / 4. Axioms for Sets / a. Axioms for sets
17795
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Set theory can't be axiomatic, because it is needed to express the very notion of axiomatisation [Mayberry]
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17796
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There is a semi-categorical axiomatisation of set-theory [Mayberry]
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4. Formal Logic / F. Set Theory ST / 4. Axioms for Sets / f. Axiom of Infinity V
17800
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The misnamed Axiom of Infinity says the natural numbers are finite in size [Mayberry]
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4. Formal Logic / F. Set Theory ST / 5. Conceptions of Set / e. Iterative sets
17801
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The set hierarchy doesn't rely on the dubious notion of 'generating' them [Mayberry]
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4. Formal Logic / F. Set Theory ST / 5. Conceptions of Set / f. Limitation of Size
17803
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Limitation of size is part of the very conception of a set [Mayberry]
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4. Formal Logic / G. Formal Mereology / 1. Mereology
13282
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Aristotle relativises the notion of wholeness to different measures [Aristotle, by Koslicki]
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