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Monrad.410.32 - UUQJUZA 8 Sbkshcafi T0372 0 outed E r HIV...

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Unformatted text preview: UUQJUZA 8 ' Sbkshcafi T0372 0 outed E r- HIV H1 arms fkaJJGOOACMLSAe/f (AZ/3MB? @Fm (MM/Z: (A fled M ed (s {23 M ‘lLD f)A nfa - f OSM on it" (3 60 A atria afafivgedm. IVE: _ 1’13 is {WM be, @hfflWNfla‘kA 5% and :5 used Tum W 015 WW m poss}£{e; ' ,_ T%% I fld‘f : 1r W mm Puficfifléfc 800% uth é?“ 6100A L3$§ LT £440? ’. We, 010% TL W WAG, &\ I comma/n4 Rd W ()9 MOM r_—E> 132/35 WW «CW/1519M We +055 16 100 Wm WM amt W no out Mada] Y, 1" cm. Fm O . \ 5o / mo MAL Y-Q MAMA) 5000 P) : W) HA P=‘% (cm «s fir) Wig; HA ‘" P794 2- (coin isn’zE 1Cair) A 64 H0 in 1{Au/0r mC HA 11C H16, Qbs S 09- WE @551; R} HQ Y AH“: in 0W owl-Bax meg/w C. _ e ”if 7wa A0 mo (AAone A w (mafia WAC? , 1% C E 06mg = PCYEC‘HOISW>. ,, gi‘lscfxmg/ifljlc 06 {Zr 3.. AMCF {7 W {3,251ch H, K 9mm YéLIS’ ._a~r’ YZSS- H5 55 I O V\ '50 /v 100 CriHcaK Reg/{om C POMHSIH) = P<Y<455£H>= ’ 37—77%; 7 THSSI 50 [P “' ‘9 37755—70) 47 m = 06 = P(Y5L{5]Ho§ + POKESSIHJ *_._._’ 2 {>(Y q5{H) a; 03(782 «may? 37/ elféfla Wéfi’izwwa Wif’ ' e, wc RM: (Era/mpg 635'. Rea/«eat Ho H3 0% Yé 35 PWesslHB = WW 35.5 HM ”@3555 50) = M1?) —-= 0.0016? ngmWFca/g meg/10M W we WW {lair Coins [-0de Logfifl accefiql/ 0L $04 (Mllcair: . _- .otliesis is an assertion about the dis? tribution of one or more random variables. If the statistical hypothesis completely specifies the distribution, it is called a gamble statistical hypothesis; if it does not, it is called a wposite statistical hypothesis. Definition 2. A Lest of a statistical hypothesis is a rule which, when the experimental sample values have been obtained, leads to a decision to accept or to reject the hypothesis under consideration. Definition 3. Let C be that subset of the sample space which, in accordance with a prescribed test, leads to the rejection of the hypoth— esis under consideration. Then C is called the critical regigjg of the test. Definition 4. The powerfmiction of a test of a statistical hypothesis H 0 against an alternatfiiypothesis H 1' is that function, defined for all distributions under consideration, which yields the probability that the sample point falls in the critical region C of the test, that is, a function that yields the probability of rejecting the hypothesis under consideration. The value of the power function at a parameter pOint is called the pm of the test at that point. Definition 5. Let H0 denote a hypothesis that is to be tested against an alternative hypothesis H1 in accordance with a prescribed test. The sjgfiificaiice level of the test (or the w of the critical region C) is the maximum value (actually supremum) of the power function of the test when H 0 is true. ...
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