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Geometry-of-numbers over number fields and the density of ADEfamilies …
https://www.dpmms.cam.ac.uk/~mo512/nf.pdf23 May 2024: b B(OF ) whose discriminant is strongly (resp. weakly) divisible by I 2. ... 2. Let b B(Op) be an element with discriminant weakly divisible by p2. -
MAPPING CLASS GROUPS OF h-COBORDANT MANIFOLDS SAMUEL MUÑOZ-ECHÁNIZ…
https://www.dpmms.cam.ac.uk/~sm2600/papers/Mapping%20class%20groups%20of%20h-cobordant%20manifolds.pdf5 Jun 2024: Appendix Bexplores the connection between Theorem B and the theory of Weiss–Williams [WW88]. ... 2.3.1]. The next two subsections are devoted to prove Theorem B. -
Part II Logic and Set Theory András Zsák Lent ...
https://www.dpmms.cam.ac.uk/~az10000/2024-lent-partii-logic-and-set-notes.pdf29 May 2024: 1 B. It follows that ω. 1 6 ω1, which is a contradiction. ... If B 6= A, thenfor any x A B, the extension (B,R) =. (B {x},R {(b,x) : b B}. )contradicts the maximality of (B,R). -
A WEISS–WILLIAMS THEOREM FOR SPACES OF EMBEDDINGSAND THE HOMOTOPY ...
https://www.dpmms.cam.ac.uk/~sm2600/papers/A%20Weiss-Williams%20result%20for%20embedding%20spaces%20and%20spaces%20of%20long%20knots.pdf5 Jun 2024: Appendix A. Bounded geometry 45. Appendix B. The h-cobordism stabilisation map 48. ... Given a map i : B B′ which agrees with the underlying map of I on 0 B, let ˜BunMap0 (ξ,π; i)•the semi-simplicial subset consisting of those bundle maps
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