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@(é % 6& Coƒ Image Verlag &ÄruckÈQP€Ã,Ôaufkirchen. FX(z)=FY (z) for all z 2 Rn where FX and FY are the joint cdfs of X and Y Remarks FX(z)=FY (z) for all z 2 Rn clearly implies MX(t)=MY (t) Thus MX(t)=MY (t) FX(z)=FY (z) Most often we will use the theorem for random variables instead of random vectors In this case, MX(t)=MY (t) for all t 2 (t 0,t 0) implies FX(z)=FY (z) for all z 2 R STAT/MTHE 353 5 – MGF & Multivariate Normal. 0 if x= y This space (X;d) is called a discrete metric.

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The letter V comes from the Semitic letter Waw, as do the modern letters F, U, W, and Y See F for details In Greek, the letter upsilon "Υ" was adapted from waw to represent, at first, the vowel as in "moon" This was later fronted to , the front rounded vowel spelled "ü" in German In Latin, a stemless variant shape of the upsilon was borrowed in early times as V—either directly. G X J h ̔z B ł̂ 󂯎 ɂ z B ̗ i J h ̂ \ ݌ ɕʓr 葱 s ꍇ j \ ݌ A1 T Ԓ x } ւ́u l z B m F T r X v ܂ { X ւ́u { l X ցv ł ͂ ܂ B. Cr!22h2epjdvn5cq179thez67ey65vrr}h×r}iìbookmobi / ü 5, ,1> 3é@ ü 4þ cÐ fˆ g kd ll m m0 n0 q€ t0 `¤ Žx ¢ ß öˆ p ¸h É " ¦è $ dð & ËØ ( # * ßt , ´ nt 0 †p 2 x 4 ”$ 6 8 ·Œ è” ~,“ä €r ‚g¼ „/v@ †0c\ ˆ1 ;gx ¢` ¤8 Ìl®À Îmúà ÐnŒ Òn§ü.

V A A } 킸 l X ȃX c I 肪 P K ̗\ h ⎡ ÁA Z ōō ̃p t H } X 𔭊 邽 ߂ɗ @ Ă ܂ B X ̃g j O ŋؓ ɔ J ܂ 񕜂 Ȃ ܂ܗ K 𑱂 Ă ƍ. (M4) d(x;y) d(x;z) d(z;y) (Triangle Inequality) 2 A metric subspace (Y;d~) of (X;d) is obtained if we take a subset Y ˆX and restrict dto Y Y;. The following is a list of integrals of exponential functionsFor a complete list of integral functions, please see the list of integrals.

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0600 · In this section we will take a more detailed look at conservative vector fields than we’ve done in previous sections We will also discuss how to find potential functions for conservative vector fields. Thus the metric on Y is the restriction d~= dj Y Y d~is called the metric induced on Y by d 3 We take any set Xand on it the socalled discrete metric for X, de ned by d(x;y) = (1 if x6=y;. TE V Y w ʏ̂P V x @ @ ^ x b h E P { j E J } t E { D ~ V i ЃZ C R ~ V i).

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