Muthsttidyypowsnesganthm

: sppe Fzocnxn owns fr KKR .

1h it awfs unity an t Rte ,R - E) for g { 70 .

If flxk Inn fw KKR ,th t Barts & diffhlde in TR ,

R) & ftxl = In,

none"

fr KKR .

Prof : ht E) 0.1h far KKR - E

,re he knelt knlr - a " I

.

Bt new Ed R - er ayes abwbtf , sothe Weiostn M - test His Zcnxn anos miff on [ - Rte

,R - D

.

In path, this phs f is at .

,site ptlssfk sues one ptmds & here ant .

Now,

fr the denwte,

near my therot tot to Zncnxn

" to gt its rdsfayue :

a = Knap nail = knap Fknl = Tz,

so the rod's farm D these as fr K Nigh Sns.

Btthn the 1st ptf the thn phs I ncnxn. '

ages mif .a [ . r+{

,R ⇒ & E no no

"= c

,= life¥had £044 ),

so or them It unitnawepe of links gpty fkd = Zncnxn. 1

an C- Rte ,R - D

.

Bt th is he f E) 0 & ey It . of (. R

,R) lis in sesohnhl

,so this hlds H KKR

.

D

So mw tht we've seen a par sores

pprgfkffmtbemktydiftthk.araguntthtcn-fnn4Igoeslhgh.EIiDfneexplH-Eeo2Fn.lhmexpHexp@tE2IEwI-FzuE.o2I.I

.tn?=nEontIzolHEwnh=nEnt.lztot=exptz+w) .

Of case , th . } is me ftehg fats f the expmettfdm: it on verb sums to poht .

In path, 1 = expat = explzttzs) = explztexptzt,so explzt to t ze 's

.

Also, exp

'

lz ) = hgoetpktht.tt#=hgoetPHexPHnI2teHd=qpczlhnnj.eePNjt=eypH.1=eypkt,

so exp is ib am dnwlm .

Fully, exp like as defid shy so its nestle to think f qplzt =et

From the ten , we can define add = ←*HtzMt#- & smlxk WHEAL & done all the ml parts f as & sm,

not iprttftht explicit addtisnk ) & tht cold = ⇐ the x"

& smH=¥oY¥mx*.