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Russell's Paradox Is W in W? In words, W is the set that contains all the sets that don't contain themselves. If W is in W, then W contains itself. But. -
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Does the set of all sets that do not contain themselves, contain itself? Russell's Paradox! - YouTube
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![Logicism. Things from Last Time Axiom of Regularity ( ∀ x)[(Ǝa)(a ϵ x) → (Ǝy)(y ϵ x & ~(Ǝz)(z ϵ x & z ϵ y))] If you have a set x And](https://images.slideplayer.com/26/8829980/slides/slide_7.jpg "Logicism. Things from Last Time Axiom of Regularity ( ∀ x)[(Ǝa)(a ϵ x) → (Ǝy)(y ϵ x & ~(Ǝz)(z ϵ x & z ϵ y))] If you have a set x And")
Logicism. Things from Last Time Axiom of Regularity ( ∀ x)[(Ǝa)(a ϵ x) → (Ǝy)(y ϵ x & ~(Ǝz)(z ϵ x & z ϵ y))] If you have a set x And
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