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Simply generated trees, conditioned Galton-Watson trees, random alloca-tions and condensation. Probab. ... Surv., 9:103–252, 2012. URL http://dx.doi.org/10.1214/11-PS188. [10] I. Kortchemski. Limit theorems for conditioned non-generic galton-watson

324 399-407. [18] Alberts B, Bray D, Lewis J, Raff M, Roberts K and Watson JD 1994 Molecular Biology Of The Cell.

Mass Medical Soc. Dean, N.E., Gsell, P.-S., Brookmeyer, R., De Gruttola, V., Donnelly, C.A., Halloran, M.E., Jasseh, M., Nason, M., Riveros, X., Watson, C.H., 2019.

Part of the results presented in this section can be foundin Watson [Wat03].

Dorfman (1943) for blood screening and later adapted to physical experiments by Watson.

Defence Academy of the United Kingdom, SN6 8LA, UK. E-mail: francis.watson@manchester.ac.uk.

If ξ is Po(r) distributed we call T ξ a Poisson(r) Galton-Watson tree. ... Lemma 6.4 ([29], Lemma 2.1). Let T be a Poisson(r) Galton-Watson tree.

sr}. Given i [r] let Xi(resp. Xi ) denote the Galton-Watson process starting at a particle of type si such that thenumber of children of type sk S of a ... β̂f). Remark 16 (Branching process approximation). Consider the multi-type Galton-Watson.

N. Watson, A Course of Modern Analysis, 4th ed., CambridgeUniversity Press, Cambridge, 1927.

and was extended to factor screening by Watson (1961); Morris (2006) has given a review of.