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As n !1 X n converges to X in probability, written X n!p X, if, for every †>0, P(jX n ¡Xj >†)!. ààà à à à à à à àà àà à à à à à à à à à à à à à à à ì ì ì ì ì ì ì ì ì ì ìì ìì ìì ìì ìì ì ì ì ì ì ì ì ì ìì ìì 00 02 04 06 08 0 0 400 600 800 e Ž B HGeV2L Σ B H MeV L HcLT =100 MeV Μ=300 MeV à Μ=0 MeV æ Μ=100 MeV ææææ æææ æææ ææææ æ ææ æ æ æ æ æ æ. 0 as n !1 Let F n denote the cdf of X n and let F denote the cdf of X X n converges to X in distribution, written X n!d X, if, lim n F n(t)=F(t) at all t for which F is continuous Here is a summary Quadratic Mean E(X n ¡X)2!.

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