in ,t=r ltkb 8% itt ccaectl deus iei in · ip 8.5.17 [8] levine: in s,t=r 151, ltkb, 8%; (s + itt))...
TRANSCRIPT
![Page 1: In ,T=R ltkb 8% Itt ccaectl Deus IEI In · IP 8.5.17 [8] Levine: In S,T=R 151, ltkb, 8%; (s + Itt)) = courts) + ccaectlDeus: IEI: In 7,20 (ses)-21=1-, Ms, ein (sestet) gih [31 ' (](https://reader033.vdocument.in/reader033/viewer/2022042301/5ecc01fcba9d722c9916c6b2/html5/thumbnails/1.jpg)
IP 8.5.17 [8]
Levine : In S ,T=R .
"
,151
,ltkb
,
8%; ( s +
Itt) ) = courts ) + ccaectl
.
Deus : IEI : In 7,20 ( ses ),
-21=1,-
Ms ,ein ( sestet ) gih
[31 ' ( s t.EM.it)= Ears + FEET Asysit
⇒and "12 Estel 't
70
÷ue ( T )
"z":_ Seen Asao ( SES ),
-22=1,
µ7 octet )
![Page 2: In ,T=R ltkb 8% Itt ccaectl Deus IEI In · IP 8.5.17 [8] Levine: In S,T=R 151, ltkb, 8%; (s + Itt)) = courts) + ccaectlDeus: IEI: In 7,20 (ses)-21=1-, Ms, ein (sestet) gih [31 ' (](https://reader033.vdocument.in/reader033/viewer/2022042301/5ecc01fcba9d722c9916c6b2/html5/thumbnails/2.jpg)
" In . Seen As 20 ( SES ),
-22=1,
M€70( tet )
• She M ÷ 1 + Eta E IN ' to } und
E := At, yz
= he 70 ( tet )
go := I - Epic 70TET
[ kouueuauuhmeu : OIET ]
• To := Tv { 04
. Daun gilt :
signs's +IETET = fats 's t⇐EpIE
ExelIs E. bye ( st E)
getISIAH
E can (S + AYCH ),
• EsE⇐otsf = (Efiskfethknin
![Page 3: In ,T=R ltkb 8% Itt ccaectl Deus IEI In · IP 8.5.17 [8] Levine: In S,T=R 151, ltkb, 8%; (s + Itt)) = courts) + ccaectlDeus: IEI: In 7,20 (ses)-21=1-, Ms, ein (sestet) gih [31 ' (](https://reader033.vdocument.in/reader033/viewer/2022042301/5ecc01fcba9d722c9916c6b2/html5/thumbnails/3.jpg)
Benes In Sak 2.6-
• Kor.
2.2 ⇒ Pnz"
= It AT ( y )wr I ,yez
"
, 1×4,151 < is und
k( FUF ) polynomial besdm.lt in kltibl,
cane (F) = char ( P )
. Lemma 2. T ⇒ P±= our (E) + came (5)
. Es gin also DEQPM,
d c- QP wl :
End- Cour ( E) + comet ) = P< ( DM )
.I
- Tells P±*0 ,Iclear ( P± ) = cone ( y ) = darcp )
- k ( D ,d) polynomial be ] date in
KIEL ,also in kltibl .
A
![Page 4: In ,T=R ltkb 8% Itt ccaectl Deus IEI In · IP 8.5.17 [8] Levine: In S,T=R 151, ltkb, 8%; (s + Itt)) = courts) + ccaectlDeus: IEI: In 7,20 (ses)-21=1-, Ms, ein (sestet) gih [31 ' (](https://reader033.vdocument.in/reader033/viewer/2022042301/5ecc01fcba9d722c9916c6b2/html5/thumbnails/4.jpg)
Exhnvsisekuooupolgedrudefiuh.atCine Talmage FEPER
"
ewes
Polgudrs P is ein Sile ( face ) von P,
falls F=0 ist odr a e R"
PERetistiven wl
• ( a ,× ) H qiehj for P
. F= 1 × EP : ( air ) 71a it
%HP/±¥-⇐⇐I. :"
Dewknyense. P = car ( X ) + candy ) =P
'CA
, b)ml X
,Y e R
"
,1×1,41<0 ,
AERM"
,bfRYse . F line fih von P
.
![Page 5: In ,T=R ltkb 8% Itt ccaectl Deus IEI In · IP 8.5.17 [8] Levine: In S,T=R 151, ltkb, 8%; (s + Itt)) = courts) + ccaectlDeus: IEI: In 7,20 (ses)-21=1-, Ms, ein (sestet) gih [31 ' (](https://reader033.vdocument.in/reader033/viewer/2022042301/5ecc01fcba9d722c9916c6b2/html5/thumbnails/5.jpg)
.F Polydor ,
Sita oou F find fekuoou P
. F = car ( Xn F) + cane ( Yn dear (F) )
• Mit EQC F) := { iced : ( A ;, ,x)=b ;
txet )
("
equation set"
von F bye . Air )ist F= { XEP : Aeg # , ,*i×=b¥⇐ , }Halls Ft0 )
.
• In alle I c- [m] :
the P : At,*
. ×=b± } fih won P
• P hat um eadlih nil fetus
• F"
minimal Seiki-
we P,
leu F
iuhlntiouwinwal unh den wilt - later
Sita von P it.
( job uiht - leen Set euthelt ein
win. male fete )
![Page 6: In ,T=R ltkb 8% Itt ccaectl Deus IEI In · IP 8.5.17 [8] Levine: In S,T=R 151, ltkb, 8%; (s + Itt)) = courts) + ccaectlDeus: IEI: In 7,20 (ses)-21=1-, Ms, ein (sestet) gih [31 ' (](https://reader033.vdocument.in/reader033/viewer/2022042301/5ecc01fcba9d722c9916c6b2/html5/thumbnails/6.jpg)
• lineal ( P ) := { ZER"
: xt At EP txep,
# }
a✓ C P )
= keru ( A)
÷ ( A. 0 )
•
Inhalefik von P :
- the Et : F= Ft lineup )
- F= { xe Di: Aeqt, ,*ix= begets )
• P"
spit"
,van Pto und lineal ( M=l a)
↳ Minimal film rid enpuuhlg:
"
Eaten"
( Bsp .: Polytope = besdiehhh Polgab
find spih ,beuu we will leer hid )
• ve P is Coke a P ⇐
vet can ( P , H ) ⇐
v it will kouuthoulineton cos zwiAndrea Puahkn Aes P
.