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18 Jul 2024: PREQUENTIAL TESTS OF MODEL FIT. F SEILLIERMOISEIWITSCH, TJ SWEETING, AP DAWID. –

18 Jul 2024: VP Godambe, BG Lindsay, B Li, P McCullagh, G Casella, TJ Diciccio, MT Wells, AP Dawid, C Goutis, TA Severini, LM Ryan, N Reid, KY Liang, SL Zeger. –

18 Jul 2024: TJ Cole, M Cortina-Borja, J Sandhu, FP Kelly, H Pan. – Biostatistics.

18 Jul 2024: GR Grimmett, TJ Osborne, PF Scudo. – Journal of Statistical Physics.

18 Jul 2024: GR Grimmett, TJ Osborne, PF Scudo. – Journal of Statistical Physics.

18 Jul 2024: AI Malz, R Hlozek, TJ Allam, A Bahmanyar, R Biswas, M Dai, L Galbany, EEO Ishida, SW Jha, DO Jones, R Kessler, M Lochner, AA Mahabal, KS Mandel, JR Martinez-Galarza,

25 Jan 2024: random variables, independent of N. Show that if g(s,x) is a function and Tj are thejump times of N then. ... E[exp{θNtj=1. g(Tj,Xj)}] = exp{λ t0. (E(eθg(s,X)) 1)ds}. This is called Campbell’s theorem.(b) Cars arrive at the beginning of a long

29 May 2024: S. Adding thelines (. p (tj ti))((p tj) (p ti). )(A2). (p tj) (p ti) (MP)p ti (MP). ... Finally, if there exist j,k < isuch that tk = (tj ti), then v(tj) = v(tj ti) = 1 by induction hypothesis,and hence v(ti) = 1.

16 Jan 2024: The Ward Correspondence and StationaryAxisymmetric Spacetimes. Grigalius Taujanskas. Mathematical InstituteOxford University. Radcliffe Observatory QuarterOxford OX2 6GG, UK. Contents. 1 Introduction 2. 2 Mathematical Background 32.1 Setting. 32.2

23 May 2024: Geometry-of-numbers over number fields and the density of ADEfamilies of curves having squarefree discriminant. Martí Oller. May 23, 2024. Abstract. For families of curves arising from a Dynkin diagram of type ADE, we show that the density ofsuch

14 Jul 2024: Scrapbook on Set Theory with a Universal Set. Thomas Forster. July 14, 2024. 2. Contents. 1 Stuff to fit in somewhere 51.1 A question for Randall. 61.2 An article on matters arising from the third edition? 71.3 Specker’s refutation of AC: does it

31 Jan 2024: Groups, Rings, and ModulesOscar Randal-Williams. Based on notes taken by Dexter Chua. https://www.dpmms.cam.ac.uk/or257/teaching/notes/grm.pdf. 1 Groups 11.1 Basic concepts. 11.2 Normal subgroups, quotients, homomorphisms, isomorphisms. 21.3 Actions