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being a = ( ioi ) B= ( ii ) A e B hanmo entmmhe tmain = 2 e determinant = 1 perk man i Vero he royynesentano una stem afylicsmime bneone respells a boi awnene . A mfrth ' royyvoenta l ' Iolenliti :tR2 -71122 he nspek . oh ogni bone hamtna ( 10,0 ) dengue man B .

B= iipeople.dm.unipi.it/~gaiffi/MDAL2017/Pages/slides0905.pdf · being a = (ioi) B= (ii) A e B hanmo entmmhe tmain = 2 e determinant = 1 perk man i Vero he royynesentano una stem

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being

a = ( ioi )

B= ( ii )A e B hanmo entmmhe tmain = 2

e determinant = 1

perk man i Vero heroyynesentano una stem

afylicsmime bneone respells a boi awnene.

A mfrth'

royyvoenta l'

Iolenliti :tR2-71122he nspek . oh

ogni bone hamtna ( 10,0)dengue man B

.

y7.1 Dispense .

haunt Lm T : V 7 ✓enabmrfmmo .

Leans Ay,

tz, , lk degli autovoloni put ebotmti

fra low. Long an

vne

@- { 0 } Tve -

- tirevze Uh - { 0 }Nktthni

{ 0 }Alka { v

, , ,vk } I an immune oh ' Kelton ' bin

.

independenti..

=Per inhumane

an KPASSO BASE

Per k=1 Ok

PAGSO INDVTTWOLryyoniamohe I to sinners per K -1 autmolonie[

k . y outmettm

em , |VkLiano ty 1

,Xk Tell'

enunuobr .

LinMv ,+ + a ,<Vk= 0

se owmorho he a ,=az= =ar=o ho finite

yylichiamo

Taentmmliimemh '

T ( aim + tarik ) = T ( 0 )nT( ml + + aktfrr ) = 0an tire + + aktkvk = 0

la confront can

air t + ak Vk = 0

jfottmggralla

puma la oeamob mltyhiota paly

a. ( k - '4) vzt a3(t5Hv}t.to#etDvk=OOpens he

per ysteriinaluttva srchei R - 1 rettmi vz , Vz , VR raw lin indigo

mmAlbaaz ( h . ly) = 0 ← nyhia az=o yuchitz - titoa }( tz - he)=O ← n a 3=0

npl he - he)=O ← ar=o

guouhanoboh'

may

ant am + takvr = 0d t0 0

aleneesme 0 anche ay .

amendDots T : V → ✓

Lions ty , , tk nrtmdoni obstmti fun low.

Allow gli antonini Yh , Vxz , , Vxk sons

in romma diretta.

Proggi non fnaiamo Grown ( gvnomobtela intends

a

pig 113 ) .

3- T : 1123 → 1123

am C :*Travon gli avtovdon

' elite copire se anti

una base di antonetti. ( and se T e- diogonobttolile)

Judgment .

blab PT ( t )

p¥Het ( t too:O:p - ( EE} )) =

-

/ FgEnis /=

that

.at#iYet-2 ¥ tteethnot he

- 2 I raowa.

+3 -not -18

ftp.#t3tzt2_- zt -8

- Ltte Zt - 16

- zt44t

-8=6- 8t*

0

t3 . izt. 16=4-+2 ) ( ftp.t-8 )

D= 4+32=36

th = g 2¥ = 4

¥ = - 2

z

Act)= ¢+2) €+2) €.4) = Ctt2)'

( t - 4)gli autmeom ' oh' T sans ← TeF-

Colds i due outommi

V.z

= Ken ( T + ZI ) =

= #( Ik )an

range 1 owmgme V. zha own 2

e uno bone di V. ziohta da ( 1g ) , (0g )

Y Vz

Vy = Ker ( T - 4I ) =

-

@let 12 owgme range zz

=Ker ( {¥?y) mango ni

conallaahmperange <3

M dBrange I 2 a

✓4

ha owmenmome 1 e una base iobta da(f)

.

yer Terumo as he

✓. z

e Vy sons in mmnrowuttn

e che una home Ii kz TO VL,

e- data da

Etag.peoeedi ✓

14lose.hV*÷

sons he vettnn bn entry . in1123

dung me

sons base oh' 1123 fall'a tutta oh '

autnettni

T#Tv}-2 0 0

Hayes ( o 'o )0 0 4

Tl criteriadella

moltybiutiIgehicaegeometuDntounmtovolonehdiunenabmnfsnoTiV-7Vo.lamolt.qliutirlgehiuolilePH-E.tY.tfhti-tt-ts5sffttl@lchecompnecomef_tMmiahahlenellafottcwnmmeolipyC.t

)•

la mltyhuta geometrics oh' A I

own Vx = dunker ( T - TI ) .

Culet T : V -7 ✓ e- ahsgsnobndile see at

se PT ( t ) ni fathom came ymobtt.ah '

fotton' oh '

grab 1 ( mcheryetwti) .e

per agni antmdme tg hole he

molt Ig tg = metgerm tg

,

Ls.

owmomtriamo.

Primogeniture Drly lautmolsne,

Valesempremalt

germA E malt Ig oh ' t

.if ~Tmfrtti se form not

germt > molt aloft .

*habme Vyivz

, My

la complete a bore oh ' ✓

Milk, , VYYY . . . -

. We hose oh' ✓

a :¥a÷ef¥!o.¥i¥ytg#ftp.gguRDOM&Hub

pp ( t ) a youku.la re > met

= outputs.

I;{;{ 1)

hiker

Conmguemn della PrimoOnoenmisme

Le in autmdme t ha molt Igehica 1.

Ilona

lamltgeom non e- came cdcdonla

,I 1

.

1 emoltgeomte 1

hecome te automaton

Ye Ker CT - XII -t{ ofobmhe dimly >- 1

TytlerEti :i )at

To obogonohnolile ?

P.tt) = ftj"# 1=4.itcli un solo autmobre

, 1=1 can malt fakir €

guardians' own Vy .

4=kn ( T . II )=Kn( 0010 )a

own Vy =phaving 1

lamoltyhuti geometrics ah'

1 e- 1

Qunoh 'T none'

diagondmohle .

#:lR3→lR3a # too::)

P,#E3tunics Windom I 0 . ( kingmaker

↳ nmoetaeg €3TIII.TT?jTaee)

Vo = Ku ( T - OI ) = Ku ( Toto:o)P

harange 2

own Vo = 1

la malt geometrics di 0 e- = 1

T none aliogomobnoh