Elektrik Devreleri 1 - Fatih Üniversitesi Çıkmış Final Soruları

8102019 Elektrik Devreleri 1 - Fatih Uumlniversitesi Ccedilıkmış Final Soruları

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Vny`n gt0

=62=gtgtBBK =gt gdni Vľdnvľ Egraveethzugravekibrg

gt) Abvrbabjg gt0P jnydnĕľdľd niaľĕľ hugravefugrave muiuduz ( gt0P 5_ )

Fbvnplt

gt gt gt =

gt =

= = gt

gt =gt = = gt gt

gt0

gt gt gt gt gt0gt = 3

gt = 3 3 gtgtgt 1 1 3 gt 1 gt gt gtgt 01

gt0 gtgt gt0 3 gt 1 3 1 gt1 gt 1 3 gt

P P P P

P P P P P G

P P P P P P P

G

prop prop + + prop

+ + + prop prop + prop

prop + + + + prop prop prop prop + prop

3P gt0 gt=87 =101X niľyer_ Oslash

gt0P

207P

1 G

G gtP =P

gt

=

207P===P

P P

( )gt0 2071 1gt=1N

gt

prop

=312N

gt=87N

gt=87N

= 1 G

gt

1

gt0P = 1 G

2P

G

3



Vny`n =0

=) Nŕnĕľanjg abvrbabjg G njľkľdľ cbsnpinyľdľz

Fbvnplt

prop

+ 5 G

gt7 60P

gt gt2 S P

+

60Pgt 60

6=N=

prop

60 6= gt3 21P

21P =1P Vľdľrinrľd aľŕľdan

Mu abĕbrg =1P gib abĕgŕtgrgp

abvrbyg tbjrnr egraveethzkbigygz

P prop Oslash prop

prop 9 prop

prop

prop

+ 5 G

=

60P

gt ( =1)gt8N

= gt3

prop prop

+

=1Pprop

=1616N

8

gt8N

( ) gt8 616 2gt6N G prop + prop

00P

=1P

=1Pprop

prop

+ 5 G

gt3

gt

gt2

8

=

gtP

7P



Vny`n 60

6) Nŕnĕľanjg abvrbabjg ( ) y t njľkľ gegravegd

n) gij abĕbribrg muiud (yndg ( ) 5 y +

vb ( ) 5 y +

muiud)m) mgr ag`brndsgybi abdjibk ynzľd

f) ag`brndsgybi abdjibkg egraveethzugraved ( ( ) 5 y t )

Fbvnplt

t prop

P+ prop

t +

0P+ prop

gt2Pprop +

gt2Pprop +

( )

( ) ( ) 1 ( ) 0 ( ) gt2 I I

y

Ig t P t y y

+

+ +

( ) y t

gt =

gt =

gt gt0 ( ) 1 ( ) gt2 ( ) ( )

7 60

( ) fes sgd0 0

gt gt( ) sgd fes

0 0 0 0

y t at y t y t y t

t t y t f f

t t y t f f

prop + + + +

+

prop +

cup

gt

=

( )

( ) gt2 7

y f

y f

+

+

( ) 7sgd

0

t y t

7 1C

( ) y t t

gt2P1

gg

0P



Vny`n 10

1) Abvrbabjg ( ) y t veitnlľdľ muiud

Fbvnplt

t prop

t +

3 6 766P= 1

S S S

P P P prop + prop

+

prop

=N

gt=P

+

prop

=N

gt=P

6N

+

propgt=P

+

propgt=P

+

prop1P

6N

t ∔ +

prop

S P

( ) 1

1

( ) ( ) ( ) ( ) gt66 (gt66 1)

gt66 =008

t t

t

y t y y y b b

b

ρ + prop prop

prop

∔ prop ∔ prop prop prop

+

+

propgt66P

3= 1

0

1

tc

tc

]

] F ρ

1

3P6N

6

=

gg

t

( ) y t +

prop



Vny`n 20

2) Abvrbabjg ( ) y t veitnlľdľ muiuduz

Fbvnplt

=1=1 1 6 2 0N 6P

1 tc

G G G G P prop prop + +

6P

+

prop

6 ( ) G t

( ) G t

= ( ) G t

+

prop

tcP

13N

13N D

G

+

prop

60=2

13tc ]

0=2t

gg

( ) y t

+

prop 0=2

( ) 6P

( ) P

0=2

( ) ( ) ( ( ) ( )) 6

tc

t t

y

y

] I

y t y y y b bρ

ρ

+

+ prop prop

∔

∔ prop ∔ prop

ETHdfb Qcbvbdgd bŕabĕbrgdg muiniľk

6 ( ) G t =1P

=

t

gtC

6

gg

( ) y t

+

prop2

( ) G t



Vny`n 00

0) Nŕnĕľanjg abvrbdgd n vb m uegraveinrľdanjg Qcbvbdgd bŕabĕbrgdg muiuduz

Fbvnplt

=P

gt=

1

6

gt6

n

m

gt=

6 +

prop

gt6PtcP

gtN agybigk

gt

+

propgt0 gt6

+

prop

gt666

=666

+

prop=6

+

prop

20

8766

gtgt3=

=gt07= gt6 ==P

gtgt3= tcP ξ ξ

0

1

6

gt6

n

m

gt=

6+

prop

( )( )( ) ( )8 gt6

gt= 1 6 gt= 6 gt6 0 gt= 6 gt6 8 gt6 122=

tc ] Oslash

+ + +

==P

122

Njľk jnydnĕľdľd abvrbyb mgr btjgsg eiknz Edu abvrbabd egraveľjnraľjtnd sedrn

veitnlľdľ kbragvbd kbteau gib cbsnpinyniľktc

P

bull

bull

I ]

n

m

=P

gt=

1

6

gt6gt=

6N

6 bull

bull

I

]

n

m





gt= 0 1 g gξ ξ

prop prop prop

983117983154 983137983138983140983146983145983138983147983143983140 983272983280983164983289983147983289

gt=gt= N

gtg

ξ prop prop gt= N

jľsng g

ξ prop

9831179831549831659831509831379831509831409831002666

1111gt=

tc

tc

jľsn

v ]

g

983094983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983146983143

g 983150983146ľ983147ľ983140ľ 983139983138983158983150983167983145983150983159ľ983140ľ983164

983240983280983164983289983147983100Ŕ983138983146983143983145983137983138 983144983280983165983289983145983138983140 983159983280983165983289983140983144983138 983143983272983143983140 983149983143983165 983136983141983165983147983289983145 983159983150983164983150983165983158983150983146 983272983280983164983289983147 983146983141983145983150983159983145983150ŕľ983165

1 = gt= 6 g gprop Oslash prop +

983117983154983165983150983137983150983140g 983150983146ľ983147ľ983140ľ 983149983154983145983150983149983143983145983143983165983143983164

gt==1 N

2g prop prop

6g

g

prop +

=g

2666 P

n

m

+

prop

1111

+

prop

gξ

prop +

1gξ

n

m

jľsng

6 6g1

g

gt= P

prop +



983089983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983137983138983146983143 983143983103 983150983146ľ983147ľ983140ľ 983139983138983158983150983167983145983150983159ľ983140ľ983164

983240983280983164983289983147983100

983118ŕ983150ĕľ983137983150983146983143 983144983143983149983143 ŕ983138983146983143983145 983272983143983164983143983167 983152983141983145983153983150983148 983137983138ĕ983138983165983145983138983165983143 983139983138983158983150983167983145983150983140983150983149983143983145983143983165

983105983138983152983165983138983137983138983146983143 983137983154983165983154983147983150 983152983138 983152983138983165983143983145983147983143ŕ 983152983141983145983153983150983148 983152983138 983150983146ľ983147 983143983158983143983147983145983138983165983143983140983138 983144983280983165983138983100

gt

gt

=

6 gt =

gt 6

0gt3 gt= P

0 6

1 gt=1 N

=

gt2 gt=gt2 N

=

=2 N

= gt8 P

32 P=

v

g

g

g g g

v v g

vg

+

prop prop

prop

+ prop

prop

983090983079 983117983143983165 983149983141983149983143983140983143983140 983154983272983145983150983165ľ 983150983165983150983158ľ983140983137983150983146983143 983152983141983145983153983150983148 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983137983138 983144983280983165983289983145983137983289ĕ983289 983144983143983149983143 983143983158983138 983149983141983149983143983140983137983138983140 983144983138983272983138983140 983150983146ľ983147ľ 983149983154983145983154983140983154983164 983152983138 983144983165983150983136983143ĕ983143983140983143 983272983143983164983143983140983143983164

983117983141983149983143983140983143983140 983143983272983143983140 983113 983099 6 983107 983141983145983137983154ĕ983154983140983154 983146983150983149983154983145 983138983137983143983140983143983164

983240983280983164983289983147983100

983117983141983149983143983140 983150983146ľ983147ľ 983152983141983145983153983150983148ľ983140ľ983140 983143983140983153983138983144983165983150983145983143983140983138 983138ŕ983143983153 983141983145983147983150983145ľ983137ľ983165

gt( ) ( )

6

t

I Ig t v t at

prop∔

cup 983257983272 983136983150983165983146983145ľ 983149983280983145983144983138 983143983272983143983140 983289983272 983136983150983165983146983145ľ 983136983141983165983147983289983145 983141983165983153983150983159983150 983272ľ983146983150983142983150983146983153ľ983165

prop

++

prop

+

prop

g

+

prop

gtv

gtg

=g

6g

v

+

prop

prop

+

1P

+

prop

+

prop

g=

=

6 0 gt3 P

+

prop

0

gt2 P

=

gt= P

t

( ) I

v t

=



=

( )

gt = ( ) gt= 1

6

gt= ( ) gt= 3 N

6

I

t t

I t

t

I t

t g t

t g t t t

t g t t

prop∔ 9 9

9 9

9 9 ∔

983088983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138 983143983272983143983140 ( ) 5 ( ) 5g g

+ ∔ 983149983154983145983154983140983154983164

983240983280983164983289983147983100

983117983141983149983143983140 983150983146ľ983147ľ 983158983289983165983138983146983145983143 983141983145983147983150983145ľ983137ľ983165 983117983154 983149983143983145983144983143983159983138 983144983280983165983138 vbt t t prop +

∔ 983150983140983145983150983165ľ983140983137983150983146983143 983137983154983165983154983147983145983150983165 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983145983138983165983137983138 983144983280983165983289983145983137983289ĕ983289 983144983143983149983143 983141983145983154983165

Ŕ983138983146983143983145983145983138983165983138 983144983280983165983138983100

( ) gt= N

( ) gt2 N

g

g

+

∔

+

prop

gt= N gegravegdt ∔

gt= N

+

prop

gt= N gegravegdt

+

gt= N

gegravegdt prop

+

prop

gt= N

gg

gt= N

( ) Ig t

3

t

=

3 +

prop

t

gg

gt= P

( )g t

6 C=



983096983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983137983138983146983143 ( )F

g t 983150983146ľ983147ľ983140ľ 983149983154983145983154983140983154983164

983240983280983164983289983147983100

983114983141983140983137983150983140983158983150983153983280983165 983152983141983145983153983150983148ľ 983158983289983165983138983146983145983143 983141983145983147983150983145ľ983137ľ983165 983117983154 983149983143983145983144983143983159983138 983144983280983165983138 vbt t t prop +

∔ 983150983140983145983150983165ľ983140983137983150983146983143 983137983154983165983154983147983145983150983165 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983145983138983165983137983138 983144983280983165983289983145983137983289ĕ983289

983144983143983149983143 983141983145983154983165 Ŕ983138983146983143983145983145983138983165983138 983144983280983165983138983100

gt0 gt0

( ) 2

( )

( ) 2

gt2 2( ) =2 N

( ) (=2 ) =21( ) gt2

( )

1

1 1 gt0

F

F

F

t t F

F

F

F

tc

v

g

v

gg t b b

v

g

]

ρ

prop

prop

+

+prop prop

prop prop prop prop

∔

∔

Oslash

+

prop+

prop

gegravegdt ∔

gt2 P

+

prop

+

prop+

prop

gegravegdt +

2 P

+

prop

=2 N

+

prop+

prop

gegravegdt prop

2 P

+

prop

gg

1 +

prop

t

gg

gt2 P gt=

1

+prop2 P

( )F

g t



gt2

BBK =gt gdni Vľdnvľ Egraveethzugravekibrg 8gt=gtgt

gt) Njľk jnydnĕľdľd niaľĕľ hugravefugrave cbsnpinyľdľz ( 0N 5_ )

Fbvnp gtlt

=) Abvrbabjg x

G njľkľdľ cbsnpinyľdľz

Fbvnp =lt

gt=P

0N7 2

60+

propP

2P

3

NP

gt=2 0

3 gt2 2 N N N

P P P P

prop+ + prop +

0

0 7 N

P P +

gt=2 1 0 62gtP3 gt2 2

N N N N N

P P P

P P

prop

+ Oslash + prop +

+

prop=gt2gtP

prop

+gt3P

62gtP

P

0 =gt2gt 6 0126X N

_ prop Oslash prop

0 0 6

6 0 =

gt2 0 0 gt2 = 2N0 6 x

G prop

prop prop prop0N 2

2 20 gt2P

2 2

Oslash

+

=gt2 0P

= 6

+

0

6

0P

gt2P

0

6

0

0

5 x

G

0N 2

gt=P

0N

7 2

60+

propP

2P

3



=2

6) Abvrbabjg gtP veitnlľdľ cbsnpinyľdľz

Fbvnp 6lt

1) Nŕnĕľanjg abvrbabjg hgmg mgr aurukan P x veitnlľdľ muiuduz

Fbvnp 1lt

+ prop x

P

gt2P

prop +

G

6 G

6Ngt=P

6 N

G +

+ prop

2 N

G

1 gt= N

G ++

prop

prop +1 gt=

N G +

gt= 2 6 1 gt= gt2 1 gt= =gtN N N N N N

G G G G G + prop + + prop + +

+ prop x

P

prop +

=gtN

06P

gt= P

+ propgt2P

gt= gt2 06

gt0=P

x

x

P

P

+ prop prop

=1P

1

+

propgt

+

prop1

6

gt

+

prop8

gt82

3=2 + prop

+

propgt2=2

+ prop

+ prop

gt

=1gt281 1 gt281 0=72P

gt2=2 A P Oslash

=82Kbragvbd kbteau gib egraveethzkbj gegravegdmurnanjg njľkn gtN agybigk

+ prop

2

5 x

P

gt2P

1

prop +

1

G

6 G

6Ngt=P

1

6

1

6

1

=1P6

gtP

+

prop



62

2) Nŕnĕľanjg abvrbabjg x G njľkinrľdľ cbsnpinyľdľz

Fbvnp 2lt

0) Nŕnĕľanjg abvrbabjg gt( )P t vb = ( )P t augraveĕugravek dejtninrľ veitnlinrľ gegravegd ag`brndsgybi abdjibkibr ynzľdľz(Abdjibkibrg egraveethzkbdgzb hbrbj yej)

Fbvnp 0lt

gt( )P t = ( )P t

( )6 gtgt gt =

( ) gt( ) 1 ( ) ( )

= 2t

P t b P t at P t P t

prop + + + prop cup

( ) == gt

( )1 ( ) ( ) sgd =

6

P t P t P t t prop + prop

6 gtgt gt =

( ) gt6 ( ) 1 ( ) 1 ( )

= 2t

P t b P t P t P t

prop + + + prop

gt3P

gt3P prop

prop

+

x

G

12P

P

0P

0P

2N

2N

prop

+

gt2P

62N

62 2 1N x

G +

ETHdfb mudu muiuruz

sgd=t

=

1

2C6t

b 6

gt( )P t = ( )P t

gt3P

gt3P prop

prop

+

7P5 x

G

7

gt

gt2

gt= 6



12

8) Nŕnĕľanjg abvrbabjg ( ) x

G t njľkľdľ muiuduz

Fbvnp 8lt

gg

2N

gt=P

=N

gegravegdt 9

+

prop

gg

2N

gt=P

=N

gegravegdt +

gt=0

gg

2N

gt=P

6N

gegravegdt ∔

+

prop

=N

+

prop

N 2N

ETHdfb muduynznrľz

ETHdfb muduynznrľz

ETHdfb muduynznrľz

=Ngij

G

6Nsed

G prop

( ) gt=2

0 gt=1

0 gt=

( ) 6 2tc

tc

It

] t

x sed sed gij

]

G t G G G b b

prop

prop

Oslash

+

prop prop prop +

gt=

0

gg

t

2N

gt=P

( ) 5 x

G t

2C



22



Fbvnp 3lt

gg

t

gt3P

( ) 5 x

G t

1

0

6

gegravegdt 9

gegravegdt +

gegravegdt ∔

ETHdfb muduynznrľz

0Ngij

G

=Nsed

G

( ) 3

0 6=

0 6

( ) = = 0 =tc

tc

t

] F t

x

]

G t b b

propprop

Oslash

+

prop prop +

gg

N+

prop

+

prop

gt3P

gt3P

ETHdfb muduynznrľz

gg

0N

+

prop

P+

prop

gt3Pgt3P

N

ETHdfb muduynznrľz

gg

N =N

+

prop0P

+

propgt3P

=N

0N

gt=P+

prop0P

+

propgt3P



gt8

BBK =gt gdni gt=gt=gt=

gt) Abvrbabjg 0N njľk jnydnĕľdľd niaľĕľ hugravefugrave muiuduz ( 0N 5_ )

Fbvnp

=

2

+ propP

1

P

3

gt=P

gtP =P

gt gt = gt gt = gt = gt =

= = gt

gt

gt =

=

= 1 3 = 1 3

gt=0

2 3

gt gt gt gt gt

= 1 3 3 162P =12Pgt=

gt gt gt 02

3 2 3

P P P P P P P P P P P P

P P P

P P P

P

prop prop propprop + prop prop +

prop propprop +

prop prop + + prop prop +

+

gt=P

P

0N

6

gt3Pprop

=P

0N

gt3Pprop

0Nprop

+

prop

= ( gt3)P prop prop ( ) ( )0N_ 0 =12 gt3 =22XPG prop + prop

0N

626

gt2

+ propP

3

gt=P

1

P

gt



=8

=) Abvrbab gŕnrbtibdbd S P veitnlľdľ muiuduz

Fbvnp

0N

8

6 =

1N

1

gt=P

=

5 S

P +

prop

0N

gt G

gt 1 G +

( ) ( ) ( ) ( )

( )

gt gt gt gt

gt

6 0 gt= = 1 1 8 1 0

gt3 gt= gt0 gt1gt82N

6 = 1 8

8 0 gt82 1 gt82P S

G G G G

G

P

prop prop + + + + + prop

+ prop +

+ + +

prop +

0N

8

6 =

1N

1

=

5 S P +

prop

gt=P



68

6) Ŀjgdfg E_NK_ egraveľjľŕľdanjg S G njľkľdľ muiud

Fbvnp

prop

+

gtP

1 gt1

1

=

2

prop

+

2

gt2N

6

gt

3P

gtP

P

0P

0P

2N

2N

7P

82P82P

82P

prop

+

gtP

1 gt1

1

=

2

=1P

prop

+

2=1P prop

=1P

=1P prop

5 S

G

6

gt

3P

gtP



18

1) n) ] I agrbdfgdgd hethraugraveĕugrave Qcbvbdgd bŕabĕbr abvrbyg muiudm) ] I agrbdfgdb knjsgkuk hugraveegrave njtnrnmgikbj gegravegd ] I abĕbrg db eikniľaľr muiud

Fbvnp

1

=N G

=N

gtP

gt2P

prop +

0P

gt2 gt 0 3 gt7PQC

P prop + +

+

prop

1

G

=N

gtP

gt2P

prop +6 G

2 gt7= N

8 8VF

G prop

prop

2gt2 gt 6 1

8 G G G

propprop + prop prop

gt78

gt78

QC ]

8 I

] gt7P I ]

1

I ]

G

=N

gtP

gt2P

prop +6 G



28

2) Abvrbabjg ( ) y t njľkľdľ muiud

Fbvnp

1 1N3C

0

0P

gtN

1 1N3C

0

0P

gtN

( ) ( ) 6663=1( ) ( ) ( ) () gt gt 0 gt gt0QC I ] t t t y t y y y bb b propprop prop

∔ prop ∔ prop prop prop prop prop prop +

t prop

t +

1 1N3C

0

0P

2N

t ∔

01 gt

1 0

170P

gt gt

1 0

70 0() 0N

0

S S

S

P P

P

y

propprop + +

+

prop

( ) gtN y ∔ prop

+

propP

+

propP

( ) gtN y ∔ prop

() 0N y

1N

1 0 =1QC

]

gtN

1

gg

t

1N

( ) 5 y t

3C

0

0P



08

0) Abvrbabjg ( ) y t veitnlľdľ (memgd veitnlľdľ) muiud

Fbvnp

6

gt3

s

=

( )( )

gt

= 6

gt gt gt gt= 6 = 6

gt3 3( ) ( )

( ) 1 ( )

6 0 =

gt3 1 3

0 60 606 =( ) ( ) 60 60gt gt gt

6 0 =

t t

W s W sW s W ss s

s s s

s s sW s y t b bs s s s

ss

prop

prop prop

prop prop

+ + + +

prop +prop

+ + prop ++ + + +

+ + +

gts prop

0s1

s 3

s

P

( )W s

gt

6

t

gg

gt3P( ) y t

=

0C

3P

+

prop



88

8) Abvrbabjg ( ) y t njľkľdľ (jedandsntethr njľkľ) muiud

Fbvnp

( ) ( )

gt gt1 1

gt

gt = gt gt gt gt1 1 1 1

gt gt1 1

3 gt0 3 gt0 gt gt( )

1 3 gt 1 3

( ) = fes( ) = sgd( )t t S

s s l lW s

s s s s s l s l

g t b t b t

prop

prop

prop prop

prop + prop + prop prop prop + +

+ + + + + + + prop

prop prop

1( ) 5 S g t

gts prop

3s

gt3s

prop

gt=sprop

1

( )W s

gts

prop

3s

gt3sprop gt0

gt=P

gt

= 1

( ) 5 y t

gg

t

3C



gt0

BBK =gt gdni 6gt=gt6

gt) Abvrbabjg gt3P veitnl jnydnĕľdľd niaľĕľ hugravefugrave muiuduz ( gt3P 5_ )

Fbvnplt

gt=n prop

gt3prop



=0

=) Abvrbyg egraveethzbrbj S P veitnlľdľ muiuduz

Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +

prop + prop prop prop

prop prop prop + prop prop +

n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60

6) Pbrgibd E_NK_ abvrbsgdgd egraveľjľŕľdanjg S G njľkľdľ muiuduz

Fbvnplt

prop

+

prop

+



10

1) Abvrbabjg ( ) y t njľkľdľ muiuduz vb t prop∔ 9 9 ∔ znknd nrniľĕľdan hrn`gĕgdg egravegzgdgz

Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20

2) Abvrbabjg ( ) y t veitnlľdľ muiuduz vb t prop∔ 9 9 ∔ znknd nrniľĕľdan hrn`gĕgdg egravegzgdgz

Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00

0) Abvrbabjg ( ) y t njľkľdľ muiuduz

Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2

7gt=gt1 BBK =gt gdni Vľdnvľ Fbvnpinrľ

gt) Abvrbabjg veitnl jnydnĕľdľd niaľĕľ hugravefugrave muiuduz (7P 5_ )

Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2

=) Abvrbabjg ] agrbdfgdb knjsgkuk hugraveegrave njtnrnmgikbj gegravegd ] abĕbrg db eikniľaľr muiuduz

Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62

6) Pbrgibd abvrbabjg S P veitnlľdľ muiuduz

Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



Vny`n =0

=) Nŕnĕľanjg abvrbabjg G njľkľdľ cbsnpinyľdľz

Fbvnplt

prop

+ 5 G

gt7 60P

gt gt2 S P

+

60Pgt 60

6=N=

prop

60 6= gt3 21P

21P =1P Vľdľrinrľd aľŕľdan

Mu abĕbrg =1P gib abĕgŕtgrgp

abvrbyg tbjrnr egraveethzkbigygz

P prop Oslash prop

prop 9 prop

prop

prop

+ 5 G

=

60P

gt ( =1)gt8N

= gt3

prop prop

+

=1Pprop

=1616N

8

gt8N

( ) gt8 616 2gt6N G prop + prop

00P

=1P

=1Pprop

prop

+ 5 G

gt3

gt

gt2

8

=

gtP

7P



Vny`n 60



vb ( ) 5 y +



Fbvnplt

t prop

P+ prop

t +

0P+ prop

gt2Pprop +

gt2Pprop +

( )

( ) ( ) 1 ( ) 0 ( ) gt2 I I

y

Ig t P t y y

+

+ +

( ) y t

gt =

gt =

gt gt0 ( ) 1 ( ) gt2 ( ) ( )

7 60

( ) fes sgd0 0

gt gt( ) sgd fes

0 0 0 0

y t at y t y t y t

t t y t f f

t t y t f f

prop + + + +

+

prop +

cup

gt

=

( )

( ) gt2 7

y f

y f

+

+

( ) 7sgd

0

t y t

7 1C

( ) y t t

gt2P1

gg

0P



Vny`n 10


Fbvnplt

t prop

t +

3 6 766P= 1

S S S

P P P prop + prop

+

prop

=N

gt=P

+

prop

=N

gt=P

6N

+

propgt=P

+

propgt=P

+

prop1P

6N

t ∔ +

prop

S P

( ) 1

1

( ) ( ) ( ) ( ) gt66 (gt66 1)

gt66 =008

t t

t

y t y y y b b

b

ρ + prop prop

prop


+

+

propgt66P

3= 1

0

1

tc

tc

]

] F ρ

1

3P6N

6

=

gg

t

( ) y t +

prop



Vny`n 20


Fbvnplt

=1=1 1 6 2 0N 6P

1 tc


6P

+

prop

6 ( ) G t

( ) G t

= ( ) G t

+

prop

tcP

13N

13N D

G

+

prop

60=2

13tc ]

0=2t

gg

( ) y t

+

prop 0=2

( ) 6P

( ) P

0=2

( ) ( ) ( ( ) ( )) 6

tc

t t

y

y

] I

y t y y y b bρ

ρ

+

+ prop prop

∔

∔ prop ∔ prop


6 ( ) G t =1P

=

t

gtC

6

gg

( ) y t

+

prop2

( ) G t



Vny`n 00


Fbvnplt

=P

gt=

1

6

gt6

n

m

gt=

6 +

prop

gt6PtcP

gtN agybigk

gt

+

propgt0 gt6

+

prop

gt666

=666

+

prop=6

+

prop

20

8766

gtgt3=

=gt07= gt6 ==P

gtgt3= tcP ξ ξ

0

1

6

gt6

n

m

gt=

6+

prop

( )( )( ) ( )8 gt6

gt= 1 6 gt= 6 gt6 0 gt= 6 gt6 8 gt6 122=

tc ] Oslash

+ + +

==P

122



P

bull

bull

I ]

n

m

=P

gt=

1

6

gt6gt=

6N

6 bull

bull

I

]

n

m





gt= 0 1 g gξ ξ

prop prop prop

983117983154 983137983138983140983146983145983138983147983143983140 983272983280983164983289983147983289

gt=gt= N

gtg

ξ prop prop gt= N

jľsng g

ξ prop

9831179831549831659831509831379831509831409831002666

1111gt=

tc

tc

jľsn

v ]

g

983094983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983146983143

g 983150983146ľ983147ľ983140ľ 983139983138983158983150983167983145983150983159ľ983140ľ983164

983240983280983164983289983147983100Ŕ983138983146983143983145983137983138 983144983280983165983289983145983138983140 983159983280983165983289983140983144983138 983143983272983143983140 983149983143983165 983136983141983165983147983289983145 983159983150983164983150983165983158983150983146 983272983280983164983289983147 983146983141983145983150983159983145983150ŕľ983165


983117983154983165983150983137983150983140g 983150983146ľ983147ľ983140ľ 983149983154983145983150983149983143983145983143983165983143983164

gt==1 N

2g prop prop

6g

g

prop +

=g

2666 P

n

m

+

prop

1111

+

prop

gξ

prop +

1gξ

n

m

jľsng

6 6g1

g

gt= P

prop +



983089983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983137983138983146983143 983143983103 983150983146ľ983147ľ983140ľ 983139983138983158983150983167983145983150983159ľ983140ľ983164

983240983280983164983289983147983100

983118ŕ983150ĕľ983137983150983146983143 983144983143983149983143 ŕ983138983146983143983145 983272983143983164983143983167 983152983141983145983153983150983148 983137983138ĕ983138983165983145983138983165983143 983139983138983158983150983167983145983150983140983150983149983143983145983143983165

983105983138983152983165983138983137983138983146983143 983137983154983165983154983147983150 983152983138 983152983138983165983143983145983147983143ŕ 983152983141983145983153983150983148 983152983138 983150983146ľ983147 983143983158983143983147983145983138983165983143983140983138 983144983280983165983138983100

gt

gt

=

6 gt =

gt 6

0gt3 gt= P

0 6

1 gt=1 N

=

gt2 gt=gt2 N

=

=2 N

= gt8 P

32 P=

v

g

g

g g g

v v g

vg

+

prop prop

prop

+ prop

prop

983090983079 983117983143983165 983149983141983149983143983140983143983140 983154983272983145983150983165ľ 983150983165983150983158ľ983140983137983150983146983143 983152983141983145983153983150983148 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983137983138 983144983280983165983289983145983137983289ĕ983289 983144983143983149983143 983143983158983138 983149983141983149983143983140983137983138983140 983144983138983272983138983140 983150983146ľ983147ľ 983149983154983145983154983140983154983164 983152983138 983144983165983150983136983143ĕ983143983140983143 983272983143983164983143983140983143983164

983117983141983149983143983140983143983140 983143983272983143983140 983113 983099 6 983107 983141983145983137983154ĕ983154983140983154 983146983150983149983154983145 983138983137983143983140983143983164

983240983280983164983289983147983100

983117983141983149983143983140 983150983146ľ983147ľ 983152983141983145983153983150983148ľ983140ľ983140 983143983140983153983138983144983165983150983145983143983140983138 983138ŕ983143983153 983141983145983147983150983145ľ983137ľ983165

gt( ) ( )

6

t

I Ig t v t at

prop∔

cup 983257983272 983136983150983165983146983145ľ 983149983280983145983144983138 983143983272983143983140 983289983272 983136983150983165983146983145ľ 983136983141983165983147983289983145 983141983165983153983150983159983150 983272ľ983146983150983142983150983146983153ľ983165

prop

++

prop

+

prop

g

+

prop

gtv

gtg

=g

6g

v

+

prop

prop

+

1P

+

prop

+

prop

g=

=

6 0 gt3 P

+

prop

0

gt2 P

=

gt= P

t

( ) I

v t

=



=

( )

gt = ( ) gt= 1

6

gt= ( ) gt= 3 N

6

I

t t

I t

t

I t

t g t

t g t t t

t g t t

prop∔ 9 9

9 9

9 9 ∔

983088983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138 983143983272983143983140 ( ) 5 ( ) 5g g

+ ∔ 983149983154983145983154983140983154983164

983240983280983164983289983147983100

983117983141983149983143983140 983150983146ľ983147ľ 983158983289983165983138983146983145983143 983141983145983147983150983145ľ983137ľ983165 983117983154 983149983143983145983144983143983159983138 983144983280983165983138 vbt t t prop +

∔ 983150983140983145983150983165ľ983140983137983150983146983143 983137983154983165983154983147983145983150983165 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983145983138983165983137983138 983144983280983165983289983145983137983289ĕ983289 983144983143983149983143 983141983145983154983165

Ŕ983138983146983143983145983145983138983165983138 983144983280983165983138983100

( ) gt= N

( ) gt2 N

g

g

+

∔

+

prop


gt= N

+

prop

gt= N gegravegdt

+

gt= N

gegravegdt prop

+

prop

gt= N

gg

gt= N

( ) Ig t

3

t

=

3 +

prop

t

gg

gt= P

( )g t

6 C=



983096983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983137983138983146983143 ( )F

g t 983150983146ľ983147ľ983140ľ 983149983154983145983154983140983154983164

983240983280983164983289983147983100

983114983141983140983137983150983140983158983150983153983280983165 983152983141983145983153983150983148ľ 983158983289983165983138983146983145983143 983141983145983147983150983145ľ983137ľ983165 983117983154 983149983143983145983144983143983159983138 983144983280983165983138 vbt t t prop +

∔ 983150983140983145983150983165ľ983140983137983150983146983143 983137983154983165983154983147983145983150983165 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983145983138983165983137983138 983144983280983165983289983145983137983289ĕ983289

983144983143983149983143 983141983145983154983165 Ŕ983138983146983143983145983145983138983165983138 983144983280983165983138983100

gt0 gt0

( ) 2

( )

( ) 2

gt2 2( ) =2 N

( ) (=2 ) =21( ) gt2

( )

1

1 1 gt0

F

F

F

t t F

F

F

F

tc

v

g

v

gg t b b

v

g

]

ρ

prop

prop

+

+prop prop

prop prop prop prop

∔

∔

Oslash

+

prop+

prop

gegravegdt ∔

gt2 P

+

prop

+

prop+

prop

gegravegdt +

2 P

+

prop

=2 N

+

prop+

prop

gegravegdt prop

2 P

+

prop

gg

1 +

prop

t

gg

gt2 P gt=

1

+prop2 P

( )F

g t



gt2



Fbvnp gtlt

=) Abvrbabjg x


Fbvnp =lt

gt=P

0N7 2

60+

propP

2P

3

NP

gt=2 0

3 gt2 2 N N N

P P P P

prop+ + prop +

0

0 7 N

P P +

gt=2 1 0 62gtP3 gt2 2

N N N N N

P P P

P P

prop

+ Oslash + prop +

+

prop=gt2gtP

prop

+gt3P

62gtP

P

0 =gt2gt 6 0126X N

_ prop Oslash prop

0 0 6

6 0 =

gt2 0 0 gt2 = 2N0 6 x

G prop

prop prop prop0N 2

2 20 gt2P

2 2

Oslash

+

=gt2 0P

= 6

+

0

6

0P

gt2P

0

6

0

0

5 x

G

0N 2

gt=P

0N

7 2

60+

propP

2P

3



=2


Fbvnp 6lt


Fbvnp 1lt

+ prop x

P

gt2P

prop +

G

6 G

6Ngt=P

6 N

G +

+ prop

2 N

G

1 gt= N

G ++

prop

prop +1 gt=

N G +



+ prop x

P

prop +

=gtN

06P

gt= P

+ propgt2P

gt= gt2 06

gt0=P

x

x

P

P

+ prop prop

=1P

1

+

propgt

+

prop1

6

gt

+

prop8

gt82

3=2 + prop

+

propgt2=2

+ prop

+ prop

gt

=1gt281 1 gt281 0=72P

gt2=2 A P Oslash


+ prop

2

5 x

P

gt2P

1

prop +

1

G

6 G

6Ngt=P

1

6

1

6

1

=1P6

gtP

+

prop



62


Fbvnp 2lt


Fbvnp 0lt

gt( )P t = ( )P t

( )6 gtgt gt =

( ) gt( ) 1 ( ) ( )

= 2t


prop + + + prop cup

( ) == gt

( )1 ( ) ( ) sgd =

6


6 gtgt gt =

( ) gt6 ( ) 1 ( ) 1 ( )

= 2t

P t b P t P t P t

prop + + + prop

gt3P

gt3P prop

prop

+

x

G

12P

P

0P

0P

2N

2N

prop

+

gt2P

62N

62 2 1N x

G +

ETHdfb mudu muiuruz

sgd=t

=

1

2C6t

b 6

gt( )P t = ( )P t

gt3P

gt3P prop

prop

+

7P5 x

G

7

gt

gt2

gt= 6



12



Fbvnp 8lt

gg

2N

gt=P

=N

gegravegdt 9

+

prop

gg

2N

gt=P

=N

gegravegdt +

gt=0

gg

2N

gt=P

6N

gegravegdt ∔

+

prop

=N

+

prop

N 2N

ETHdfb muduynznrľz

ETHdfb muduynznrľz

ETHdfb muduynznrľz

=Ngij

G

6Nsed

G prop

( ) gt=2

0 gt=1

0 gt=

( ) 6 2tc

tc

It

] t

x sed sed gij

]

G t G G G b b

prop

prop

Oslash

+

prop prop prop +

gt=

0

gg

t

2N

gt=P

( ) 5 x

G t

2C



22



Fbvnp 3lt

gg

t

gt3P

( ) 5 x

G t

1

0

6

gegravegdt 9

gegravegdt +

gegravegdt ∔

ETHdfb muduynznrľz

0Ngij

G

=Nsed

G

( ) 3

0 6=

0 6

( ) = = 0 =tc

tc

t

] F t

x

]

G t b b

propprop

Oslash

+

prop prop +

gg

N+

prop

+

prop

gt3P

gt3P

ETHdfb muduynznrľz

gg

0N

+

prop

P+

prop

gt3Pgt3P

N

ETHdfb muduynznrľz

gg

N =N

+

prop0P

+

propgt3P

=N

0N

gt=P+

prop0P

+

propgt3P



gt8



Fbvnp

=

2

+ propP

1

P

3

gt=P

gtP =P


= = gt

gt

gt =

=

= 1 3 = 1 3

gt=0

2 3

gt gt gt gt gt

= 1 3 3 162P =12Pgt=

gt gt gt 02

3 2 3


P P P

P P P

P


prop propprop +


+

gt=P

P

0N

6

gt3Pprop

=P

0N

gt3Pprop

0Nprop

+

prop


0N

626

gt2

+ propP

3

gt=P

1

P

gt



=8


Fbvnp

0N

8

6 =

1N

1

gt=P

=

5 S

P +

prop

0N

gt G

gt 1 G +

( ) ( ) ( ) ( )

( )

gt gt gt gt

gt

6 0 gt= = 1 1 8 1 0


6 = 1 8

8 0 gt82 1 gt82P S

G G G G

G

P


+ prop +

+ + +

prop +

0N

8

6 =

1N

1

=

5 S P +

prop

gt=P



68


Fbvnp

prop

+

gtP

1 gt1

1

=

2

prop

+

2

gt2N

6

gt

3P

gtP

P

0P

0P

2N

2N

7P

82P82P

82P

prop

+

gtP

1 gt1

1

=

2

=1P

prop

+

2=1P prop

=1P

=1P prop

5 S

G

6

gt

3P

gtP



18


Fbvnp

1

=N G

=N

gtP

gt2P

prop +

0P

gt2 gt 0 3 gt7PQC

P prop + +

+

prop

1

G

=N

gtP

gt2P

prop +6 G

2 gt7= N

8 8VF

G prop

prop

2gt2 gt 6 1

8 G G G


gt78

gt78

QC ]

8 I

] gt7P I ]

1

I ]

G

=N

gtP

gt2P

prop +6 G



28


Fbvnp

1 1N3C

0

0P

gtN

1 1N3C

0

0P

gtN



t prop

t +

1 1N3C

0

0P

2N

t ∔

01 gt

1 0

170P

gt gt

1 0

70 0() 0N

0

S S

S

P P

P

y

propprop + +

+

prop

( ) gtN y ∔ prop

+

propP

+

propP

( ) gtN y ∔ prop

() 0N y

1N

1 0 =1QC

]

gtN

1

gg

t

1N

( ) 5 y t

3C

0

0P



08


Fbvnp

6

gt3

s

=

( )( )

gt

= 6

gt gt gt gt= 6 = 6

gt3 3( ) ( )

( ) 1 ( )

6 0 =

gt3 1 3

0 60 606 =( ) ( ) 60 60gt gt gt

6 0 =

t t

W s W sW s W ss s

s s s


ss

prop

prop prop

prop prop

+ + + +

prop +prop

+ + prop ++ + + +

+ + +

gts prop

0s1

s 3

s

P

( )W s

gt

6

t

gg

gt3P( ) y t

=

0C

3P

+

prop



88


Fbvnp

( ) ( )

gt gt1 1

gt


gt gt1 1


1 3 gt 1 3

( ) = fes( ) = sgd( )t t S

s s l lW s

s s s s s l s l

g t b t b t

prop

prop

prop prop


+ + + + + + + prop

prop prop

1( ) 5 S g t

gts prop

3s

gt3s

prop

gt=sprop

1

( )W s

gts

prop

3s

gt3sprop gt0

gt=P

gt

= 1

( ) 5 y t

gg

t

3C



gt0



Fbvnplt

gt=n prop

gt3prop



=0


Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +



n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



Vny`n 60



vb ( ) 5 y +



Fbvnplt

t prop

P+ prop

t +

0P+ prop

gt2Pprop +

gt2Pprop +

( )

( ) ( ) 1 ( ) 0 ( ) gt2 I I

y

Ig t P t y y

+

+ +

( ) y t

gt =

gt =

gt gt0 ( ) 1 ( ) gt2 ( ) ( )

7 60

( ) fes sgd0 0

gt gt( ) sgd fes

0 0 0 0

y t at y t y t y t

t t y t f f

t t y t f f

prop + + + +

+

prop +

cup

gt

=

( )

( ) gt2 7

y f

y f

+

+

( ) 7sgd

0

t y t

7 1C

( ) y t t

gt2P1

gg

0P



Vny`n 10


Fbvnplt

t prop

t +

3 6 766P= 1

S S S

P P P prop + prop

+

prop

=N

gt=P

+

prop

=N

gt=P

6N

+

propgt=P

+

propgt=P

+

prop1P

6N

t ∔ +

prop

S P

( ) 1

1

( ) ( ) ( ) ( ) gt66 (gt66 1)

gt66 =008

t t

t

y t y y y b b

b

ρ + prop prop

prop


+

+

propgt66P

3= 1

0

1

tc

tc

]

] F ρ

1

3P6N

6

=

gg

t

( ) y t +

prop



Vny`n 20


Fbvnplt

=1=1 1 6 2 0N 6P

1 tc


6P

+

prop

6 ( ) G t

( ) G t

= ( ) G t

+

prop

tcP

13N

13N D

G

+

prop

60=2

13tc ]

0=2t

gg

( ) y t

+

prop 0=2

( ) 6P

( ) P

0=2

( ) ( ) ( ( ) ( )) 6

tc

t t

y

y

] I

y t y y y b bρ

ρ

+

+ prop prop

∔

∔ prop ∔ prop


6 ( ) G t =1P

=

t

gtC

6

gg

( ) y t

+

prop2

( ) G t



Vny`n 00


Fbvnplt

=P

gt=

1

6

gt6

n

m

gt=

6 +

prop

gt6PtcP

gtN agybigk

gt

+

propgt0 gt6

+

prop

gt666

=666

+

prop=6

+

prop

20

8766

gtgt3=

=gt07= gt6 ==P

gtgt3= tcP ξ ξ

0

1

6

gt6

n

m

gt=

6+

prop

( )( )( ) ( )8 gt6

gt= 1 6 gt= 6 gt6 0 gt= 6 gt6 8 gt6 122=

tc ] Oslash

+ + +

==P

122



P

bull

bull

I ]

n

m

=P

gt=

1

6

gt6gt=

6N

6 bull

bull

I

]

n

m





gt= 0 1 g gξ ξ

prop prop prop

983117983154 983137983138983140983146983145983138983147983143983140 983272983280983164983289983147983289

gt=gt= N

gtg

ξ prop prop gt= N

jľsng g

ξ prop

9831179831549831659831509831379831509831409831002666

1111gt=

tc

tc

jľsn

v ]

g

983094983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983146983143

g 983150983146ľ983147ľ983140ľ 983139983138983158983150983167983145983150983159ľ983140ľ983164

983240983280983164983289983147983100Ŕ983138983146983143983145983137983138 983144983280983165983289983145983138983140 983159983280983165983289983140983144983138 983143983272983143983140 983149983143983165 983136983141983165983147983289983145 983159983150983164983150983165983158983150983146 983272983280983164983289983147 983146983141983145983150983159983145983150ŕľ983165


983117983154983165983150983137983150983140g 983150983146ľ983147ľ983140ľ 983149983154983145983150983149983143983145983143983165983143983164

gt==1 N

2g prop prop

6g

g

prop +

=g

2666 P

n

m

+

prop

1111

+

prop

gξ

prop +

1gξ

n

m

jľsng

6 6g1

g

gt= P

prop +



983089983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983137983138983146983143 983143983103 983150983146ľ983147ľ983140ľ 983139983138983158983150983167983145983150983159ľ983140ľ983164

983240983280983164983289983147983100

983118ŕ983150ĕľ983137983150983146983143 983144983143983149983143 ŕ983138983146983143983145 983272983143983164983143983167 983152983141983145983153983150983148 983137983138ĕ983138983165983145983138983165983143 983139983138983158983150983167983145983150983140983150983149983143983145983143983165

983105983138983152983165983138983137983138983146983143 983137983154983165983154983147983150 983152983138 983152983138983165983143983145983147983143ŕ 983152983141983145983153983150983148 983152983138 983150983146ľ983147 983143983158983143983147983145983138983165983143983140983138 983144983280983165983138983100

gt

gt

=

6 gt =

gt 6

0gt3 gt= P

0 6

1 gt=1 N

=

gt2 gt=gt2 N

=

=2 N

= gt8 P

32 P=

v

g

g

g g g

v v g

vg

+

prop prop

prop

+ prop

prop

983090983079 983117983143983165 983149983141983149983143983140983143983140 983154983272983145983150983165ľ 983150983165983150983158ľ983140983137983150983146983143 983152983141983145983153983150983148 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983137983138 983144983280983165983289983145983137983289ĕ983289 983144983143983149983143 983143983158983138 983149983141983149983143983140983137983138983140 983144983138983272983138983140 983150983146ľ983147ľ 983149983154983145983154983140983154983164 983152983138 983144983165983150983136983143ĕ983143983140983143 983272983143983164983143983140983143983164

983117983141983149983143983140983143983140 983143983272983143983140 983113 983099 6 983107 983141983145983137983154ĕ983154983140983154 983146983150983149983154983145 983138983137983143983140983143983164

983240983280983164983289983147983100

983117983141983149983143983140 983150983146ľ983147ľ 983152983141983145983153983150983148ľ983140ľ983140 983143983140983153983138983144983165983150983145983143983140983138 983138ŕ983143983153 983141983145983147983150983145ľ983137ľ983165

gt( ) ( )

6

t

I Ig t v t at

prop∔

cup 983257983272 983136983150983165983146983145ľ 983149983280983145983144983138 983143983272983143983140 983289983272 983136983150983165983146983145ľ 983136983141983165983147983289983145 983141983165983153983150983159983150 983272ľ983146983150983142983150983146983153ľ983165

prop

++

prop

+

prop

g

+

prop

gtv

gtg

=g

6g

v

+

prop

prop

+

1P

+

prop

+

prop

g=

=

6 0 gt3 P

+

prop

0

gt2 P

=

gt= P

t

( ) I

v t

=



=

( )

gt = ( ) gt= 1

6

gt= ( ) gt= 3 N

6

I

t t

I t

t

I t

t g t

t g t t t

t g t t

prop∔ 9 9

9 9

9 9 ∔

983088983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138 983143983272983143983140 ( ) 5 ( ) 5g g

+ ∔ 983149983154983145983154983140983154983164

983240983280983164983289983147983100

983117983141983149983143983140 983150983146ľ983147ľ 983158983289983165983138983146983145983143 983141983145983147983150983145ľ983137ľ983165 983117983154 983149983143983145983144983143983159983138 983144983280983165983138 vbt t t prop +

∔ 983150983140983145983150983165ľ983140983137983150983146983143 983137983154983165983154983147983145983150983165 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983145983138983165983137983138 983144983280983165983289983145983137983289ĕ983289 983144983143983149983143 983141983145983154983165

Ŕ983138983146983143983145983145983138983165983138 983144983280983165983138983100

( ) gt= N

( ) gt2 N

g

g

+

∔

+

prop


gt= N

+

prop

gt= N gegravegdt

+

gt= N

gegravegdt prop

+

prop

gt= N

gg

gt= N

( ) Ig t

3

t

=

3 +

prop

t

gg

gt= P

( )g t

6 C=



983096983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983137983138983146983143 ( )F

g t 983150983146ľ983147ľ983140ľ 983149983154983145983154983140983154983164

983240983280983164983289983147983100

983114983141983140983137983150983140983158983150983153983280983165 983152983141983145983153983150983148ľ 983158983289983165983138983146983145983143 983141983145983147983150983145ľ983137ľ983165 983117983154 983149983143983145983144983143983159983138 983144983280983165983138 vbt t t prop +

∔ 983150983140983145983150983165ľ983140983137983150983146983143 983137983154983165983154983147983145983150983165 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983145983138983165983137983138 983144983280983165983289983145983137983289ĕ983289

983144983143983149983143 983141983145983154983165 Ŕ983138983146983143983145983145983138983165983138 983144983280983165983138983100

gt0 gt0

( ) 2

( )

( ) 2

gt2 2( ) =2 N

( ) (=2 ) =21( ) gt2

( )

1

1 1 gt0

F

F

F

t t F

F

F

F

tc

v

g

v

gg t b b

v

g

]

ρ

prop

prop

+

+prop prop

prop prop prop prop

∔

∔

Oslash

+

prop+

prop

gegravegdt ∔

gt2 P

+

prop

+

prop+

prop

gegravegdt +

2 P

+

prop

=2 N

+

prop+

prop

gegravegdt prop

2 P

+

prop

gg

1 +

prop

t

gg

gt2 P gt=

1

+prop2 P

( )F

g t



gt2



Fbvnp gtlt

=) Abvrbabjg x


Fbvnp =lt

gt=P

0N7 2

60+

propP

2P

3

NP

gt=2 0

3 gt2 2 N N N

P P P P

prop+ + prop +

0

0 7 N

P P +

gt=2 1 0 62gtP3 gt2 2

N N N N N

P P P

P P

prop

+ Oslash + prop +

+

prop=gt2gtP

prop

+gt3P

62gtP

P

0 =gt2gt 6 0126X N

_ prop Oslash prop

0 0 6

6 0 =

gt2 0 0 gt2 = 2N0 6 x

G prop

prop prop prop0N 2

2 20 gt2P

2 2

Oslash

+

=gt2 0P

= 6

+

0

6

0P

gt2P

0

6

0

0

5 x

G

0N 2

gt=P

0N

7 2

60+

propP

2P

3



=2


Fbvnp 6lt


Fbvnp 1lt

+ prop x

P

gt2P

prop +

G

6 G

6Ngt=P

6 N

G +

+ prop

2 N

G

1 gt= N

G ++

prop

prop +1 gt=

N G +



+ prop x

P

prop +

=gtN

06P

gt= P

+ propgt2P

gt= gt2 06

gt0=P

x

x

P

P

+ prop prop

=1P

1

+

propgt

+

prop1

6

gt

+

prop8

gt82

3=2 + prop

+

propgt2=2

+ prop

+ prop

gt

=1gt281 1 gt281 0=72P

gt2=2 A P Oslash


+ prop

2

5 x

P

gt2P

1

prop +

1

G

6 G

6Ngt=P

1

6

1

6

1

=1P6

gtP

+

prop



62


Fbvnp 2lt


Fbvnp 0lt

gt( )P t = ( )P t

( )6 gtgt gt =

( ) gt( ) 1 ( ) ( )

= 2t


prop + + + prop cup

( ) == gt

( )1 ( ) ( ) sgd =

6


6 gtgt gt =

( ) gt6 ( ) 1 ( ) 1 ( )

= 2t

P t b P t P t P t

prop + + + prop

gt3P

gt3P prop

prop

+

x

G

12P

P

0P

0P

2N

2N

prop

+

gt2P

62N

62 2 1N x

G +

ETHdfb mudu muiuruz

sgd=t

=

1

2C6t

b 6

gt( )P t = ( )P t

gt3P

gt3P prop

prop

+

7P5 x

G

7

gt

gt2

gt= 6



12



Fbvnp 8lt

gg

2N

gt=P

=N

gegravegdt 9

+

prop

gg

2N

gt=P

=N

gegravegdt +

gt=0

gg

2N

gt=P

6N

gegravegdt ∔

+

prop

=N

+

prop

N 2N

ETHdfb muduynznrľz

ETHdfb muduynznrľz

ETHdfb muduynznrľz

=Ngij

G

6Nsed

G prop

( ) gt=2

0 gt=1

0 gt=

( ) 6 2tc

tc

It

] t

x sed sed gij

]

G t G G G b b

prop

prop

Oslash

+

prop prop prop +

gt=

0

gg

t

2N

gt=P

( ) 5 x

G t

2C



22



Fbvnp 3lt

gg

t

gt3P

( ) 5 x

G t

1

0

6

gegravegdt 9

gegravegdt +

gegravegdt ∔

ETHdfb muduynznrľz

0Ngij

G

=Nsed

G

( ) 3

0 6=

0 6

( ) = = 0 =tc

tc

t

] F t

x

]

G t b b

propprop

Oslash

+

prop prop +

gg

N+

prop

+

prop

gt3P

gt3P

ETHdfb muduynznrľz

gg

0N

+

prop

P+

prop

gt3Pgt3P

N

ETHdfb muduynznrľz

gg

N =N

+

prop0P

+

propgt3P

=N

0N

gt=P+

prop0P

+

propgt3P



gt8



Fbvnp

=

2

+ propP

1

P

3

gt=P

gtP =P


= = gt

gt

gt =

=

= 1 3 = 1 3

gt=0

2 3

gt gt gt gt gt

= 1 3 3 162P =12Pgt=

gt gt gt 02

3 2 3


P P P

P P P

P


prop propprop +


+

gt=P

P

0N

6

gt3Pprop

=P

0N

gt3Pprop

0Nprop

+

prop


0N

626

gt2

+ propP

3

gt=P

1

P

gt



=8


Fbvnp

0N

8

6 =

1N

1

gt=P

=

5 S

P +

prop

0N

gt G

gt 1 G +

( ) ( ) ( ) ( )

( )

gt gt gt gt

gt

6 0 gt= = 1 1 8 1 0


6 = 1 8

8 0 gt82 1 gt82P S

G G G G

G

P


+ prop +

+ + +

prop +

0N

8

6 =

1N

1

=

5 S P +

prop

gt=P



68


Fbvnp

prop

+

gtP

1 gt1

1

=

2

prop

+

2

gt2N

6

gt

3P

gtP

P

0P

0P

2N

2N

7P

82P82P

82P

prop

+

gtP

1 gt1

1

=

2

=1P

prop

+

2=1P prop

=1P

=1P prop

5 S

G

6

gt

3P

gtP



18


Fbvnp

1

=N G

=N

gtP

gt2P

prop +

0P

gt2 gt 0 3 gt7PQC

P prop + +

+

prop

1

G

=N

gtP

gt2P

prop +6 G

2 gt7= N

8 8VF

G prop

prop

2gt2 gt 6 1

8 G G G


gt78

gt78

QC ]

8 I

] gt7P I ]

1

I ]

G

=N

gtP

gt2P

prop +6 G



28


Fbvnp

1 1N3C

0

0P

gtN

1 1N3C

0

0P

gtN



t prop

t +

1 1N3C

0

0P

2N

t ∔

01 gt

1 0

170P

gt gt

1 0

70 0() 0N

0

S S

S

P P

P

y

propprop + +

+

prop

( ) gtN y ∔ prop

+

propP

+

propP

( ) gtN y ∔ prop

() 0N y

1N

1 0 =1QC

]

gtN

1

gg

t

1N

( ) 5 y t

3C

0

0P



08


Fbvnp

6

gt3

s

=

( )( )

gt

= 6

gt gt gt gt= 6 = 6

gt3 3( ) ( )

( ) 1 ( )

6 0 =

gt3 1 3

0 60 606 =( ) ( ) 60 60gt gt gt

6 0 =

t t

W s W sW s W ss s

s s s


ss

prop

prop prop

prop prop

+ + + +

prop +prop

+ + prop ++ + + +

+ + +

gts prop

0s1

s 3

s

P

( )W s

gt

6

t

gg

gt3P( ) y t

=

0C

3P

+

prop



88


Fbvnp

( ) ( )

gt gt1 1

gt


gt gt1 1


1 3 gt 1 3

( ) = fes( ) = sgd( )t t S

s s l lW s

s s s s s l s l

g t b t b t

prop

prop

prop prop


+ + + + + + + prop

prop prop

1( ) 5 S g t

gts prop

3s

gt3s

prop

gt=sprop

1

( )W s

gts

prop

3s

gt3sprop gt0

gt=P

gt

= 1

( ) 5 y t

gg

t

3C



gt0



Fbvnplt

gt=n prop

gt3prop



=0


Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +



n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



Vny`n 10


Fbvnplt

t prop

t +

3 6 766P= 1

S S S

P P P prop + prop

+

prop

=N

gt=P

+

prop

=N

gt=P

6N

+

propgt=P

+

propgt=P

+

prop1P

6N

t ∔ +

prop

S P

( ) 1

1

( ) ( ) ( ) ( ) gt66 (gt66 1)

gt66 =008

t t

t

y t y y y b b

b

ρ + prop prop

prop


+

+

propgt66P

3= 1

0

1

tc

tc

]

] F ρ

1

3P6N

6

=

gg

t

( ) y t +

prop



Vny`n 20


Fbvnplt

=1=1 1 6 2 0N 6P

1 tc


6P

+

prop

6 ( ) G t

( ) G t

= ( ) G t

+

prop

tcP

13N

13N D

G

+

prop

60=2

13tc ]

0=2t

gg

( ) y t

+

prop 0=2

( ) 6P

( ) P

0=2

( ) ( ) ( ( ) ( )) 6

tc

t t

y

y

] I

y t y y y b bρ

ρ

+

+ prop prop

∔

∔ prop ∔ prop


6 ( ) G t =1P

=

t

gtC

6

gg

( ) y t

+

prop2

( ) G t



Vny`n 00


Fbvnplt

=P

gt=

1

6

gt6

n

m

gt=

6 +

prop

gt6PtcP

gtN agybigk

gt

+

propgt0 gt6

+

prop

gt666

=666

+

prop=6

+

prop

20

8766

gtgt3=

=gt07= gt6 ==P

gtgt3= tcP ξ ξ

0

1

6

gt6

n

m

gt=

6+

prop

( )( )( ) ( )8 gt6

gt= 1 6 gt= 6 gt6 0 gt= 6 gt6 8 gt6 122=

tc ] Oslash

+ + +

==P

122



P

bull

bull

I ]

n

m

=P

gt=

1

6

gt6gt=

6N

6 bull

bull

I

]

n

m





gt= 0 1 g gξ ξ

prop prop prop

983117983154 983137983138983140983146983145983138983147983143983140 983272983280983164983289983147983289

gt=gt= N

gtg

ξ prop prop gt= N

jľsng g

ξ prop

9831179831549831659831509831379831509831409831002666

1111gt=

tc

tc

jľsn

v ]

g

983094983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983146983143

g 983150983146ľ983147ľ983140ľ 983139983138983158983150983167983145983150983159ľ983140ľ983164

983240983280983164983289983147983100Ŕ983138983146983143983145983137983138 983144983280983165983289983145983138983140 983159983280983165983289983140983144983138 983143983272983143983140 983149983143983165 983136983141983165983147983289983145 983159983150983164983150983165983158983150983146 983272983280983164983289983147 983146983141983145983150983159983145983150ŕľ983165


983117983154983165983150983137983150983140g 983150983146ľ983147ľ983140ľ 983149983154983145983150983149983143983145983143983165983143983164

gt==1 N

2g prop prop

6g

g

prop +

=g

2666 P

n

m

+

prop

1111

+

prop

gξ

prop +

1gξ

n

m

jľsng

6 6g1

g

gt= P

prop +



983089983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983137983138983146983143 983143983103 983150983146ľ983147ľ983140ľ 983139983138983158983150983167983145983150983159ľ983140ľ983164

983240983280983164983289983147983100

983118ŕ983150ĕľ983137983150983146983143 983144983143983149983143 ŕ983138983146983143983145 983272983143983164983143983167 983152983141983145983153983150983148 983137983138ĕ983138983165983145983138983165983143 983139983138983158983150983167983145983150983140983150983149983143983145983143983165

983105983138983152983165983138983137983138983146983143 983137983154983165983154983147983150 983152983138 983152983138983165983143983145983147983143ŕ 983152983141983145983153983150983148 983152983138 983150983146ľ983147 983143983158983143983147983145983138983165983143983140983138 983144983280983165983138983100

gt

gt

=

6 gt =

gt 6

0gt3 gt= P

0 6

1 gt=1 N

=

gt2 gt=gt2 N

=

=2 N

= gt8 P

32 P=

v

g

g

g g g

v v g

vg

+

prop prop

prop

+ prop

prop

983090983079 983117983143983165 983149983141983149983143983140983143983140 983154983272983145983150983165ľ 983150983165983150983158ľ983140983137983150983146983143 983152983141983145983153983150983148 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983137983138 983144983280983165983289983145983137983289ĕ983289 983144983143983149983143 983143983158983138 983149983141983149983143983140983137983138983140 983144983138983272983138983140 983150983146ľ983147ľ 983149983154983145983154983140983154983164 983152983138 983144983165983150983136983143ĕ983143983140983143 983272983143983164983143983140983143983164

983117983141983149983143983140983143983140 983143983272983143983140 983113 983099 6 983107 983141983145983137983154ĕ983154983140983154 983146983150983149983154983145 983138983137983143983140983143983164

983240983280983164983289983147983100

983117983141983149983143983140 983150983146ľ983147ľ 983152983141983145983153983150983148ľ983140ľ983140 983143983140983153983138983144983165983150983145983143983140983138 983138ŕ983143983153 983141983145983147983150983145ľ983137ľ983165

gt( ) ( )

6

t

I Ig t v t at

prop∔

cup 983257983272 983136983150983165983146983145ľ 983149983280983145983144983138 983143983272983143983140 983289983272 983136983150983165983146983145ľ 983136983141983165983147983289983145 983141983165983153983150983159983150 983272ľ983146983150983142983150983146983153ľ983165

prop

++

prop

+

prop

g

+

prop

gtv

gtg

=g

6g

v

+

prop

prop

+

1P

+

prop

+

prop

g=

=

6 0 gt3 P

+

prop

0

gt2 P

=

gt= P

t

( ) I

v t

=



=

( )

gt = ( ) gt= 1

6

gt= ( ) gt= 3 N

6

I

t t

I t

t

I t

t g t

t g t t t

t g t t

prop∔ 9 9

9 9

9 9 ∔

983088983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138 983143983272983143983140 ( ) 5 ( ) 5g g

+ ∔ 983149983154983145983154983140983154983164

983240983280983164983289983147983100

983117983141983149983143983140 983150983146ľ983147ľ 983158983289983165983138983146983145983143 983141983145983147983150983145ľ983137ľ983165 983117983154 983149983143983145983144983143983159983138 983144983280983165983138 vbt t t prop +

∔ 983150983140983145983150983165ľ983140983137983150983146983143 983137983154983165983154983147983145983150983165 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983145983138983165983137983138 983144983280983165983289983145983137983289ĕ983289 983144983143983149983143 983141983145983154983165

Ŕ983138983146983143983145983145983138983165983138 983144983280983165983138983100

( ) gt= N

( ) gt2 N

g

g

+

∔

+

prop


gt= N

+

prop

gt= N gegravegdt

+

gt= N

gegravegdt prop

+

prop

gt= N

gg

gt= N

( ) Ig t

3

t

=

3 +

prop

t

gg

gt= P

( )g t

6 C=



983096983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983137983138983146983143 ( )F

g t 983150983146ľ983147ľ983140ľ 983149983154983145983154983140983154983164

983240983280983164983289983147983100

983114983141983140983137983150983140983158983150983153983280983165 983152983141983145983153983150983148ľ 983158983289983165983138983146983145983143 983141983145983147983150983145ľ983137ľ983165 983117983154 983149983143983145983144983143983159983138 983144983280983165983138 vbt t t prop +

∔ 983150983140983145983150983165ľ983140983137983150983146983143 983137983154983165983154983147983145983150983165 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983145983138983165983137983138 983144983280983165983289983145983137983289ĕ983289

983144983143983149983143 983141983145983154983165 Ŕ983138983146983143983145983145983138983165983138 983144983280983165983138983100

gt0 gt0

( ) 2

( )

( ) 2

gt2 2( ) =2 N

( ) (=2 ) =21( ) gt2

( )

1

1 1 gt0

F

F

F

t t F

F

F

F

tc

v

g

v

gg t b b

v

g

]

ρ

prop

prop

+

+prop prop

prop prop prop prop

∔

∔

Oslash

+

prop+

prop

gegravegdt ∔

gt2 P

+

prop

+

prop+

prop

gegravegdt +

2 P

+

prop

=2 N

+

prop+

prop

gegravegdt prop

2 P

+

prop

gg

1 +

prop

t

gg

gt2 P gt=

1

+prop2 P

( )F

g t



gt2



Fbvnp gtlt

=) Abvrbabjg x


Fbvnp =lt

gt=P

0N7 2

60+

propP

2P

3

NP

gt=2 0

3 gt2 2 N N N

P P P P

prop+ + prop +

0

0 7 N

P P +

gt=2 1 0 62gtP3 gt2 2

N N N N N

P P P

P P

prop

+ Oslash + prop +

+

prop=gt2gtP

prop

+gt3P

62gtP

P

0 =gt2gt 6 0126X N

_ prop Oslash prop

0 0 6

6 0 =

gt2 0 0 gt2 = 2N0 6 x

G prop

prop prop prop0N 2

2 20 gt2P

2 2

Oslash

+

=gt2 0P

= 6

+

0

6

0P

gt2P

0

6

0

0

5 x

G

0N 2

gt=P

0N

7 2

60+

propP

2P

3



=2


Fbvnp 6lt


Fbvnp 1lt

+ prop x

P

gt2P

prop +

G

6 G

6Ngt=P

6 N

G +

+ prop

2 N

G

1 gt= N

G ++

prop

prop +1 gt=

N G +



+ prop x

P

prop +

=gtN

06P

gt= P

+ propgt2P

gt= gt2 06

gt0=P

x

x

P

P

+ prop prop

=1P

1

+

propgt

+

prop1

6

gt

+

prop8

gt82

3=2 + prop

+

propgt2=2

+ prop

+ prop

gt

=1gt281 1 gt281 0=72P

gt2=2 A P Oslash


+ prop

2

5 x

P

gt2P

1

prop +

1

G

6 G

6Ngt=P

1

6

1

6

1

=1P6

gtP

+

prop



62


Fbvnp 2lt


Fbvnp 0lt

gt( )P t = ( )P t

( )6 gtgt gt =

( ) gt( ) 1 ( ) ( )

= 2t


prop + + + prop cup

( ) == gt

( )1 ( ) ( ) sgd =

6


6 gtgt gt =

( ) gt6 ( ) 1 ( ) 1 ( )

= 2t

P t b P t P t P t

prop + + + prop

gt3P

gt3P prop

prop

+

x

G

12P

P

0P

0P

2N

2N

prop

+

gt2P

62N

62 2 1N x

G +

ETHdfb mudu muiuruz

sgd=t

=

1

2C6t

b 6

gt( )P t = ( )P t

gt3P

gt3P prop

prop

+

7P5 x

G

7

gt

gt2

gt= 6



12



Fbvnp 8lt

gg

2N

gt=P

=N

gegravegdt 9

+

prop

gg

2N

gt=P

=N

gegravegdt +

gt=0

gg

2N

gt=P

6N

gegravegdt ∔

+

prop

=N

+

prop

N 2N

ETHdfb muduynznrľz

ETHdfb muduynznrľz

ETHdfb muduynznrľz

=Ngij

G

6Nsed

G prop

( ) gt=2

0 gt=1

0 gt=

( ) 6 2tc

tc

It

] t

x sed sed gij

]

G t G G G b b

prop

prop

Oslash

+

prop prop prop +

gt=

0

gg

t

2N

gt=P

( ) 5 x

G t

2C



22



Fbvnp 3lt

gg

t

gt3P

( ) 5 x

G t

1

0

6

gegravegdt 9

gegravegdt +

gegravegdt ∔

ETHdfb muduynznrľz

0Ngij

G

=Nsed

G

( ) 3

0 6=

0 6

( ) = = 0 =tc

tc

t

] F t

x

]

G t b b

propprop

Oslash

+

prop prop +

gg

N+

prop

+

prop

gt3P

gt3P

ETHdfb muduynznrľz

gg

0N

+

prop

P+

prop

gt3Pgt3P

N

ETHdfb muduynznrľz

gg

N =N

+

prop0P

+

propgt3P

=N

0N

gt=P+

prop0P

+

propgt3P



gt8



Fbvnp

=

2

+ propP

1

P

3

gt=P

gtP =P


= = gt

gt

gt =

=

= 1 3 = 1 3

gt=0

2 3

gt gt gt gt gt

= 1 3 3 162P =12Pgt=

gt gt gt 02

3 2 3


P P P

P P P

P


prop propprop +


+

gt=P

P

0N

6

gt3Pprop

=P

0N

gt3Pprop

0Nprop

+

prop


0N

626

gt2

+ propP

3

gt=P

1

P

gt



=8


Fbvnp

0N

8

6 =

1N

1

gt=P

=

5 S

P +

prop

0N

gt G

gt 1 G +

( ) ( ) ( ) ( )

( )

gt gt gt gt

gt

6 0 gt= = 1 1 8 1 0


6 = 1 8

8 0 gt82 1 gt82P S

G G G G

G

P


+ prop +

+ + +

prop +

0N

8

6 =

1N

1

=

5 S P +

prop

gt=P



68


Fbvnp

prop

+

gtP

1 gt1

1

=

2

prop

+

2

gt2N

6

gt

3P

gtP

P

0P

0P

2N

2N

7P

82P82P

82P

prop

+

gtP

1 gt1

1

=

2

=1P

prop

+

2=1P prop

=1P

=1P prop

5 S

G

6

gt

3P

gtP



18


Fbvnp

1

=N G

=N

gtP

gt2P

prop +

0P

gt2 gt 0 3 gt7PQC

P prop + +

+

prop

1

G

=N

gtP

gt2P

prop +6 G

2 gt7= N

8 8VF

G prop

prop

2gt2 gt 6 1

8 G G G


gt78

gt78

QC ]

8 I

] gt7P I ]

1

I ]

G

=N

gtP

gt2P

prop +6 G



28


Fbvnp

1 1N3C

0

0P

gtN

1 1N3C

0

0P

gtN



t prop

t +

1 1N3C

0

0P

2N

t ∔

01 gt

1 0

170P

gt gt

1 0

70 0() 0N

0

S S

S

P P

P

y

propprop + +

+

prop

( ) gtN y ∔ prop

+

propP

+

propP

( ) gtN y ∔ prop

() 0N y

1N

1 0 =1QC

]

gtN

1

gg

t

1N

( ) 5 y t

3C

0

0P



08


Fbvnp

6

gt3

s

=

( )( )

gt

= 6

gt gt gt gt= 6 = 6

gt3 3( ) ( )

( ) 1 ( )

6 0 =

gt3 1 3

0 60 606 =( ) ( ) 60 60gt gt gt

6 0 =

t t

W s W sW s W ss s

s s s


ss

prop

prop prop

prop prop

+ + + +

prop +prop

+ + prop ++ + + +

+ + +

gts prop

0s1

s 3

s

P

( )W s

gt

6

t

gg

gt3P( ) y t

=

0C

3P

+

prop



88


Fbvnp

( ) ( )

gt gt1 1

gt


gt gt1 1


1 3 gt 1 3

( ) = fes( ) = sgd( )t t S

s s l lW s

s s s s s l s l

g t b t b t

prop

prop

prop prop


+ + + + + + + prop

prop prop

1( ) 5 S g t

gts prop

3s

gt3s

prop

gt=sprop

1

( )W s

gts

prop

3s

gt3sprop gt0

gt=P

gt

= 1

( ) 5 y t

gg

t

3C



gt0



Fbvnplt

gt=n prop

gt3prop



=0


Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +



n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



Vny`n 20


Fbvnplt

=1=1 1 6 2 0N 6P

1 tc


6P

+

prop

6 ( ) G t

( ) G t

= ( ) G t

+

prop

tcP

13N

13N D

G

+

prop

60=2

13tc ]

0=2t

gg

( ) y t

+

prop 0=2

( ) 6P

( ) P

0=2

( ) ( ) ( ( ) ( )) 6

tc

t t

y

y

] I

y t y y y b bρ

ρ

+

+ prop prop

∔

∔ prop ∔ prop


6 ( ) G t =1P

=

t

gtC

6

gg

( ) y t

+

prop2

( ) G t



Vny`n 00


Fbvnplt

=P

gt=

1

6

gt6

n

m

gt=

6 +

prop

gt6PtcP

gtN agybigk

gt

+

propgt0 gt6

+

prop

gt666

=666

+

prop=6

+

prop

20

8766

gtgt3=

=gt07= gt6 ==P

gtgt3= tcP ξ ξ

0

1

6

gt6

n

m

gt=

6+

prop

( )( )( ) ( )8 gt6

gt= 1 6 gt= 6 gt6 0 gt= 6 gt6 8 gt6 122=

tc ] Oslash

+ + +

==P

122



P

bull

bull

I ]

n

m

=P

gt=

1

6

gt6gt=

6N

6 bull

bull

I

]

n

m





gt= 0 1 g gξ ξ

prop prop prop

983117983154 983137983138983140983146983145983138983147983143983140 983272983280983164983289983147983289

gt=gt= N

gtg

ξ prop prop gt= N

jľsng g

ξ prop

9831179831549831659831509831379831509831409831002666

1111gt=

tc

tc

jľsn

v ]

g

983094983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983146983143

g 983150983146ľ983147ľ983140ľ 983139983138983158983150983167983145983150983159ľ983140ľ983164

983240983280983164983289983147983100Ŕ983138983146983143983145983137983138 983144983280983165983289983145983138983140 983159983280983165983289983140983144983138 983143983272983143983140 983149983143983165 983136983141983165983147983289983145 983159983150983164983150983165983158983150983146 983272983280983164983289983147 983146983141983145983150983159983145983150ŕľ983165


983117983154983165983150983137983150983140g 983150983146ľ983147ľ983140ľ 983149983154983145983150983149983143983145983143983165983143983164

gt==1 N

2g prop prop

6g

g

prop +

=g

2666 P

n

m

+

prop

1111

+

prop

gξ

prop +

1gξ

n

m

jľsng

6 6g1

g

gt= P

prop +



983089983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983137983138983146983143 983143983103 983150983146ľ983147ľ983140ľ 983139983138983158983150983167983145983150983159ľ983140ľ983164

983240983280983164983289983147983100

983118ŕ983150ĕľ983137983150983146983143 983144983143983149983143 ŕ983138983146983143983145 983272983143983164983143983167 983152983141983145983153983150983148 983137983138ĕ983138983165983145983138983165983143 983139983138983158983150983167983145983150983140983150983149983143983145983143983165

983105983138983152983165983138983137983138983146983143 983137983154983165983154983147983150 983152983138 983152983138983165983143983145983147983143ŕ 983152983141983145983153983150983148 983152983138 983150983146ľ983147 983143983158983143983147983145983138983165983143983140983138 983144983280983165983138983100

gt

gt

=

6 gt =

gt 6

0gt3 gt= P

0 6

1 gt=1 N

=

gt2 gt=gt2 N

=

=2 N

= gt8 P

32 P=

v

g

g

g g g

v v g

vg

+

prop prop

prop

+ prop

prop

983090983079 983117983143983165 983149983141983149983143983140983143983140 983154983272983145983150983165ľ 983150983165983150983158ľ983140983137983150983146983143 983152983141983145983153983150983148 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983137983138 983144983280983165983289983145983137983289ĕ983289 983144983143983149983143 983143983158983138 983149983141983149983143983140983137983138983140 983144983138983272983138983140 983150983146ľ983147ľ 983149983154983145983154983140983154983164 983152983138 983144983165983150983136983143ĕ983143983140983143 983272983143983164983143983140983143983164

983117983141983149983143983140983143983140 983143983272983143983140 983113 983099 6 983107 983141983145983137983154ĕ983154983140983154 983146983150983149983154983145 983138983137983143983140983143983164

983240983280983164983289983147983100

983117983141983149983143983140 983150983146ľ983147ľ 983152983141983145983153983150983148ľ983140ľ983140 983143983140983153983138983144983165983150983145983143983140983138 983138ŕ983143983153 983141983145983147983150983145ľ983137ľ983165

gt( ) ( )

6

t

I Ig t v t at

prop∔

cup 983257983272 983136983150983165983146983145ľ 983149983280983145983144983138 983143983272983143983140 983289983272 983136983150983165983146983145ľ 983136983141983165983147983289983145 983141983165983153983150983159983150 983272ľ983146983150983142983150983146983153ľ983165

prop

++

prop

+

prop

g

+

prop

gtv

gtg

=g

6g

v

+

prop

prop

+

1P

+

prop

+

prop

g=

=

6 0 gt3 P

+

prop

0

gt2 P

=

gt= P

t

( ) I

v t

=



=

( )

gt = ( ) gt= 1

6

gt= ( ) gt= 3 N

6

I

t t

I t

t

I t

t g t

t g t t t

t g t t

prop∔ 9 9

9 9

9 9 ∔

983088983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138 983143983272983143983140 ( ) 5 ( ) 5g g

+ ∔ 983149983154983145983154983140983154983164

983240983280983164983289983147983100

983117983141983149983143983140 983150983146ľ983147ľ 983158983289983165983138983146983145983143 983141983145983147983150983145ľ983137ľ983165 983117983154 983149983143983145983144983143983159983138 983144983280983165983138 vbt t t prop +

∔ 983150983140983145983150983165ľ983140983137983150983146983143 983137983154983165983154983147983145983150983165 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983145983138983165983137983138 983144983280983165983289983145983137983289ĕ983289 983144983143983149983143 983141983145983154983165

Ŕ983138983146983143983145983145983138983165983138 983144983280983165983138983100

( ) gt= N

( ) gt2 N

g

g

+

∔

+

prop


gt= N

+

prop

gt= N gegravegdt

+

gt= N

gegravegdt prop

+

prop

gt= N

gg

gt= N

( ) Ig t

3

t

=

3 +

prop

t

gg

gt= P

( )g t

6 C=



983096983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983137983138983146983143 ( )F

g t 983150983146ľ983147ľ983140ľ 983149983154983145983154983140983154983164

983240983280983164983289983147983100

983114983141983140983137983150983140983158983150983153983280983165 983152983141983145983153983150983148ľ 983158983289983165983138983146983145983143 983141983145983147983150983145ľ983137ľ983165 983117983154 983149983143983145983144983143983159983138 983144983280983165983138 vbt t t prop +

∔ 983150983140983145983150983165ľ983140983137983150983146983143 983137983154983165983154983147983145983150983165 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983145983138983165983137983138 983144983280983165983289983145983137983289ĕ983289

983144983143983149983143 983141983145983154983165 Ŕ983138983146983143983145983145983138983165983138 983144983280983165983138983100

gt0 gt0

( ) 2

( )

( ) 2

gt2 2( ) =2 N

( ) (=2 ) =21( ) gt2

( )

1

1 1 gt0

F

F

F

t t F

F

F

F

tc

v

g

v

gg t b b

v

g

]

ρ

prop

prop

+

+prop prop

prop prop prop prop

∔

∔

Oslash

+

prop+

prop

gegravegdt ∔

gt2 P

+

prop

+

prop+

prop

gegravegdt +

2 P

+

prop

=2 N

+

prop+

prop

gegravegdt prop

2 P

+

prop

gg

1 +

prop

t

gg

gt2 P gt=

1

+prop2 P

( )F

g t



gt2



Fbvnp gtlt

=) Abvrbabjg x


Fbvnp =lt

gt=P

0N7 2

60+

propP

2P

3

NP

gt=2 0

3 gt2 2 N N N

P P P P

prop+ + prop +

0

0 7 N

P P +

gt=2 1 0 62gtP3 gt2 2

N N N N N

P P P

P P

prop

+ Oslash + prop +

+

prop=gt2gtP

prop

+gt3P

62gtP

P

0 =gt2gt 6 0126X N

_ prop Oslash prop

0 0 6

6 0 =

gt2 0 0 gt2 = 2N0 6 x

G prop

prop prop prop0N 2

2 20 gt2P

2 2

Oslash

+

=gt2 0P

= 6

+

0

6

0P

gt2P

0

6

0

0

5 x

G

0N 2

gt=P

0N

7 2

60+

propP

2P

3



=2


Fbvnp 6lt


Fbvnp 1lt

+ prop x

P

gt2P

prop +

G

6 G

6Ngt=P

6 N

G +

+ prop

2 N

G

1 gt= N

G ++

prop

prop +1 gt=

N G +



+ prop x

P

prop +

=gtN

06P

gt= P

+ propgt2P

gt= gt2 06

gt0=P

x

x

P

P

+ prop prop

=1P

1

+

propgt

+

prop1

6

gt

+

prop8

gt82

3=2 + prop

+

propgt2=2

+ prop

+ prop

gt

=1gt281 1 gt281 0=72P

gt2=2 A P Oslash


+ prop

2

5 x

P

gt2P

1

prop +

1

G

6 G

6Ngt=P

1

6

1

6

1

=1P6

gtP

+

prop



62


Fbvnp 2lt


Fbvnp 0lt

gt( )P t = ( )P t

( )6 gtgt gt =

( ) gt( ) 1 ( ) ( )

= 2t


prop + + + prop cup

( ) == gt

( )1 ( ) ( ) sgd =

6


6 gtgt gt =

( ) gt6 ( ) 1 ( ) 1 ( )

= 2t

P t b P t P t P t

prop + + + prop

gt3P

gt3P prop

prop

+

x

G

12P

P

0P

0P

2N

2N

prop

+

gt2P

62N

62 2 1N x

G +

ETHdfb mudu muiuruz

sgd=t

=

1

2C6t

b 6

gt( )P t = ( )P t

gt3P

gt3P prop

prop

+

7P5 x

G

7

gt

gt2

gt= 6



12



Fbvnp 8lt

gg

2N

gt=P

=N

gegravegdt 9

+

prop

gg

2N

gt=P

=N

gegravegdt +

gt=0

gg

2N

gt=P

6N

gegravegdt ∔

+

prop

=N

+

prop

N 2N

ETHdfb muduynznrľz

ETHdfb muduynznrľz

ETHdfb muduynznrľz

=Ngij

G

6Nsed

G prop

( ) gt=2

0 gt=1

0 gt=

( ) 6 2tc

tc

It

] t

x sed sed gij

]

G t G G G b b

prop

prop

Oslash

+

prop prop prop +

gt=

0

gg

t

2N

gt=P

( ) 5 x

G t

2C



22



Fbvnp 3lt

gg

t

gt3P

( ) 5 x

G t

1

0

6

gegravegdt 9

gegravegdt +

gegravegdt ∔

ETHdfb muduynznrľz

0Ngij

G

=Nsed

G

( ) 3

0 6=

0 6

( ) = = 0 =tc

tc

t

] F t

x

]

G t b b

propprop

Oslash

+

prop prop +

gg

N+

prop

+

prop

gt3P

gt3P

ETHdfb muduynznrľz

gg

0N

+

prop

P+

prop

gt3Pgt3P

N

ETHdfb muduynznrľz

gg

N =N

+

prop0P

+

propgt3P

=N

0N

gt=P+

prop0P

+

propgt3P



gt8



Fbvnp

=

2

+ propP

1

P

3

gt=P

gtP =P


= = gt

gt

gt =

=

= 1 3 = 1 3

gt=0

2 3

gt gt gt gt gt

= 1 3 3 162P =12Pgt=

gt gt gt 02

3 2 3


P P P

P P P

P


prop propprop +


+

gt=P

P

0N

6

gt3Pprop

=P

0N

gt3Pprop

0Nprop

+

prop


0N

626

gt2

+ propP

3

gt=P

1

P

gt



=8


Fbvnp

0N

8

6 =

1N

1

gt=P

=

5 S

P +

prop

0N

gt G

gt 1 G +

( ) ( ) ( ) ( )

( )

gt gt gt gt

gt

6 0 gt= = 1 1 8 1 0


6 = 1 8

8 0 gt82 1 gt82P S

G G G G

G

P


+ prop +

+ + +

prop +

0N

8

6 =

1N

1

=

5 S P +

prop

gt=P



68


Fbvnp

prop

+

gtP

1 gt1

1

=

2

prop

+

2

gt2N

6

gt

3P

gtP

P

0P

0P

2N

2N

7P

82P82P

82P

prop

+

gtP

1 gt1

1

=

2

=1P

prop

+

2=1P prop

=1P

=1P prop

5 S

G

6

gt

3P

gtP



18


Fbvnp

1

=N G

=N

gtP

gt2P

prop +

0P

gt2 gt 0 3 gt7PQC

P prop + +

+

prop

1

G

=N

gtP

gt2P

prop +6 G

2 gt7= N

8 8VF

G prop

prop

2gt2 gt 6 1

8 G G G


gt78

gt78

QC ]

8 I

] gt7P I ]

1

I ]

G

=N

gtP

gt2P

prop +6 G



28


Fbvnp

1 1N3C

0

0P

gtN

1 1N3C

0

0P

gtN



t prop

t +

1 1N3C

0

0P

2N

t ∔

01 gt

1 0

170P

gt gt

1 0

70 0() 0N

0

S S

S

P P

P

y

propprop + +

+

prop

( ) gtN y ∔ prop

+

propP

+

propP

( ) gtN y ∔ prop

() 0N y

1N

1 0 =1QC

]

gtN

1

gg

t

1N

( ) 5 y t

3C

0

0P



08


Fbvnp

6

gt3

s

=

( )( )

gt

= 6

gt gt gt gt= 6 = 6

gt3 3( ) ( )

( ) 1 ( )

6 0 =

gt3 1 3

0 60 606 =( ) ( ) 60 60gt gt gt

6 0 =

t t

W s W sW s W ss s

s s s


ss

prop

prop prop

prop prop

+ + + +

prop +prop

+ + prop ++ + + +

+ + +

gts prop

0s1

s 3

s

P

( )W s

gt

6

t

gg

gt3P( ) y t

=

0C

3P

+

prop



88


Fbvnp

( ) ( )

gt gt1 1

gt


gt gt1 1


1 3 gt 1 3

( ) = fes( ) = sgd( )t t S

s s l lW s

s s s s s l s l

g t b t b t

prop

prop

prop prop


+ + + + + + + prop

prop prop

1( ) 5 S g t

gts prop

3s

gt3s

prop

gt=sprop

1

( )W s

gts

prop

3s

gt3sprop gt0

gt=P

gt

= 1

( ) 5 y t

gg

t

3C



gt0



Fbvnplt

gt=n prop

gt3prop



=0


Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +



n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



Vny`n 00


Fbvnplt

=P

gt=

1

6

gt6

n

m

gt=

6 +

prop

gt6PtcP

gtN agybigk

gt

+

propgt0 gt6

+

prop

gt666

=666

+

prop=6

+

prop

20

8766

gtgt3=

=gt07= gt6 ==P

gtgt3= tcP ξ ξ

0

1

6

gt6

n

m

gt=

6+

prop

( )( )( ) ( )8 gt6

gt= 1 6 gt= 6 gt6 0 gt= 6 gt6 8 gt6 122=

tc ] Oslash

+ + +

==P

122



P

bull

bull

I ]

n

m

=P

gt=

1

6

gt6gt=

6N

6 bull

bull

I

]

n

m





gt= 0 1 g gξ ξ

prop prop prop

983117983154 983137983138983140983146983145983138983147983143983140 983272983280983164983289983147983289

gt=gt= N

gtg

ξ prop prop gt= N

jľsng g

ξ prop

9831179831549831659831509831379831509831409831002666

1111gt=

tc

tc

jľsn

v ]

g

983094983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983146983143

g 983150983146ľ983147ľ983140ľ 983139983138983158983150983167983145983150983159ľ983140ľ983164

983240983280983164983289983147983100Ŕ983138983146983143983145983137983138 983144983280983165983289983145983138983140 983159983280983165983289983140983144983138 983143983272983143983140 983149983143983165 983136983141983165983147983289983145 983159983150983164983150983165983158983150983146 983272983280983164983289983147 983146983141983145983150983159983145983150ŕľ983165


983117983154983165983150983137983150983140g 983150983146ľ983147ľ983140ľ 983149983154983145983150983149983143983145983143983165983143983164

gt==1 N

2g prop prop

6g

g

prop +

=g

2666 P

n

m

+

prop

1111

+

prop

gξ

prop +

1gξ

n

m

jľsng

6 6g1

g

gt= P

prop +



983089983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983137983138983146983143 983143983103 983150983146ľ983147ľ983140ľ 983139983138983158983150983167983145983150983159ľ983140ľ983164

983240983280983164983289983147983100

983118ŕ983150ĕľ983137983150983146983143 983144983143983149983143 ŕ983138983146983143983145 983272983143983164983143983167 983152983141983145983153983150983148 983137983138ĕ983138983165983145983138983165983143 983139983138983158983150983167983145983150983140983150983149983143983145983143983165

983105983138983152983165983138983137983138983146983143 983137983154983165983154983147983150 983152983138 983152983138983165983143983145983147983143ŕ 983152983141983145983153983150983148 983152983138 983150983146ľ983147 983143983158983143983147983145983138983165983143983140983138 983144983280983165983138983100

gt

gt

=

6 gt =

gt 6

0gt3 gt= P

0 6

1 gt=1 N

=

gt2 gt=gt2 N

=

=2 N

= gt8 P

32 P=

v

g

g

g g g

v v g

vg

+

prop prop

prop

+ prop

prop

983090983079 983117983143983165 983149983141983149983143983140983143983140 983154983272983145983150983165ľ 983150983165983150983158ľ983140983137983150983146983143 983152983141983145983153983150983148 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983137983138 983144983280983165983289983145983137983289ĕ983289 983144983143983149983143 983143983158983138 983149983141983149983143983140983137983138983140 983144983138983272983138983140 983150983146ľ983147ľ 983149983154983145983154983140983154983164 983152983138 983144983165983150983136983143ĕ983143983140983143 983272983143983164983143983140983143983164

983117983141983149983143983140983143983140 983143983272983143983140 983113 983099 6 983107 983141983145983137983154ĕ983154983140983154 983146983150983149983154983145 983138983137983143983140983143983164

983240983280983164983289983147983100

983117983141983149983143983140 983150983146ľ983147ľ 983152983141983145983153983150983148ľ983140ľ983140 983143983140983153983138983144983165983150983145983143983140983138 983138ŕ983143983153 983141983145983147983150983145ľ983137ľ983165

gt( ) ( )

6

t

I Ig t v t at

prop∔

cup 983257983272 983136983150983165983146983145ľ 983149983280983145983144983138 983143983272983143983140 983289983272 983136983150983165983146983145ľ 983136983141983165983147983289983145 983141983165983153983150983159983150 983272ľ983146983150983142983150983146983153ľ983165

prop

++

prop

+

prop

g

+

prop

gtv

gtg

=g

6g

v

+

prop

prop

+

1P

+

prop

+

prop

g=

=

6 0 gt3 P

+

prop

0

gt2 P

=

gt= P

t

( ) I

v t

=



=

( )

gt = ( ) gt= 1

6

gt= ( ) gt= 3 N

6

I

t t

I t

t

I t

t g t

t g t t t

t g t t

prop∔ 9 9

9 9

9 9 ∔

983088983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138 983143983272983143983140 ( ) 5 ( ) 5g g

+ ∔ 983149983154983145983154983140983154983164

983240983280983164983289983147983100

983117983141983149983143983140 983150983146ľ983147ľ 983158983289983165983138983146983145983143 983141983145983147983150983145ľ983137ľ983165 983117983154 983149983143983145983144983143983159983138 983144983280983165983138 vbt t t prop +

∔ 983150983140983145983150983165ľ983140983137983150983146983143 983137983154983165983154983147983145983150983165 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983145983138983165983137983138 983144983280983165983289983145983137983289ĕ983289 983144983143983149983143 983141983145983154983165

Ŕ983138983146983143983145983145983138983165983138 983144983280983165983138983100

( ) gt= N

( ) gt2 N

g

g

+

∔

+

prop


gt= N

+

prop

gt= N gegravegdt

+

gt= N

gegravegdt prop

+

prop

gt= N

gg

gt= N

( ) Ig t

3

t

=

3 +

prop

t

gg

gt= P

( )g t

6 C=



983096983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983137983138983146983143 ( )F

g t 983150983146ľ983147ľ983140ľ 983149983154983145983154983140983154983164

983240983280983164983289983147983100

983114983141983140983137983150983140983158983150983153983280983165 983152983141983145983153983150983148ľ 983158983289983165983138983146983145983143 983141983145983147983150983145ľ983137ľ983165 983117983154 983149983143983145983144983143983159983138 983144983280983165983138 vbt t t prop +

∔ 983150983140983145983150983165ľ983140983137983150983146983143 983137983154983165983154983147983145983150983165 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983145983138983165983137983138 983144983280983165983289983145983137983289ĕ983289

983144983143983149983143 983141983145983154983165 Ŕ983138983146983143983145983145983138983165983138 983144983280983165983138983100

gt0 gt0

( ) 2

( )

( ) 2

gt2 2( ) =2 N

( ) (=2 ) =21( ) gt2

( )

1

1 1 gt0

F

F

F

t t F

F

F

F

tc

v

g

v

gg t b b

v

g

]

ρ

prop

prop

+

+prop prop

prop prop prop prop

∔

∔

Oslash

+

prop+

prop

gegravegdt ∔

gt2 P

+

prop

+

prop+

prop

gegravegdt +

2 P

+

prop

=2 N

+

prop+

prop

gegravegdt prop

2 P

+

prop

gg

1 +

prop

t

gg

gt2 P gt=

1

+prop2 P

( )F

g t



gt2



Fbvnp gtlt

=) Abvrbabjg x


Fbvnp =lt

gt=P

0N7 2

60+

propP

2P

3

NP

gt=2 0

3 gt2 2 N N N

P P P P

prop+ + prop +

0

0 7 N

P P +

gt=2 1 0 62gtP3 gt2 2

N N N N N

P P P

P P

prop

+ Oslash + prop +

+

prop=gt2gtP

prop

+gt3P

62gtP

P

0 =gt2gt 6 0126X N

_ prop Oslash prop

0 0 6

6 0 =

gt2 0 0 gt2 = 2N0 6 x

G prop

prop prop prop0N 2

2 20 gt2P

2 2

Oslash

+

=gt2 0P

= 6

+

0

6

0P

gt2P

0

6

0

0

5 x

G

0N 2

gt=P

0N

7 2

60+

propP

2P

3



=2


Fbvnp 6lt


Fbvnp 1lt

+ prop x

P

gt2P

prop +

G

6 G

6Ngt=P

6 N

G +

+ prop

2 N

G

1 gt= N

G ++

prop

prop +1 gt=

N G +



+ prop x

P

prop +

=gtN

06P

gt= P

+ propgt2P

gt= gt2 06

gt0=P

x

x

P

P

+ prop prop

=1P

1

+

propgt

+

prop1

6

gt

+

prop8

gt82

3=2 + prop

+

propgt2=2

+ prop

+ prop

gt

=1gt281 1 gt281 0=72P

gt2=2 A P Oslash


+ prop

2

5 x

P

gt2P

1

prop +

1

G

6 G

6Ngt=P

1

6

1

6

1

=1P6

gtP

+

prop



62


Fbvnp 2lt


Fbvnp 0lt

gt( )P t = ( )P t

( )6 gtgt gt =

( ) gt( ) 1 ( ) ( )

= 2t


prop + + + prop cup

( ) == gt

( )1 ( ) ( ) sgd =

6


6 gtgt gt =

( ) gt6 ( ) 1 ( ) 1 ( )

= 2t

P t b P t P t P t

prop + + + prop

gt3P

gt3P prop

prop

+

x

G

12P

P

0P

0P

2N

2N

prop

+

gt2P

62N

62 2 1N x

G +

ETHdfb mudu muiuruz

sgd=t

=

1

2C6t

b 6

gt( )P t = ( )P t

gt3P

gt3P prop

prop

+

7P5 x

G

7

gt

gt2

gt= 6



12



Fbvnp 8lt

gg

2N

gt=P

=N

gegravegdt 9

+

prop

gg

2N

gt=P

=N

gegravegdt +

gt=0

gg

2N

gt=P

6N

gegravegdt ∔

+

prop

=N

+

prop

N 2N

ETHdfb muduynznrľz

ETHdfb muduynznrľz

ETHdfb muduynznrľz

=Ngij

G

6Nsed

G prop

( ) gt=2

0 gt=1

0 gt=

( ) 6 2tc

tc

It

] t

x sed sed gij

]

G t G G G b b

prop

prop

Oslash

+

prop prop prop +

gt=

0

gg

t

2N

gt=P

( ) 5 x

G t

2C



22



Fbvnp 3lt

gg

t

gt3P

( ) 5 x

G t

1

0

6

gegravegdt 9

gegravegdt +

gegravegdt ∔

ETHdfb muduynznrľz

0Ngij

G

=Nsed

G

( ) 3

0 6=

0 6

( ) = = 0 =tc

tc

t

] F t

x

]

G t b b

propprop

Oslash

+

prop prop +

gg

N+

prop

+

prop

gt3P

gt3P

ETHdfb muduynznrľz

gg

0N

+

prop

P+

prop

gt3Pgt3P

N

ETHdfb muduynznrľz

gg

N =N

+

prop0P

+

propgt3P

=N

0N

gt=P+

prop0P

+

propgt3P



gt8



Fbvnp

=

2

+ propP

1

P

3

gt=P

gtP =P


= = gt

gt

gt =

=

= 1 3 = 1 3

gt=0

2 3

gt gt gt gt gt

= 1 3 3 162P =12Pgt=

gt gt gt 02

3 2 3


P P P

P P P

P


prop propprop +


+

gt=P

P

0N

6

gt3Pprop

=P

0N

gt3Pprop

0Nprop

+

prop


0N

626

gt2

+ propP

3

gt=P

1

P

gt



=8


Fbvnp

0N

8

6 =

1N

1

gt=P

=

5 S

P +

prop

0N

gt G

gt 1 G +

( ) ( ) ( ) ( )

( )

gt gt gt gt

gt

6 0 gt= = 1 1 8 1 0


6 = 1 8

8 0 gt82 1 gt82P S

G G G G

G

P


+ prop +

+ + +

prop +

0N

8

6 =

1N

1

=

5 S P +

prop

gt=P



68


Fbvnp

prop

+

gtP

1 gt1

1

=

2

prop

+

2

gt2N

6

gt

3P

gtP

P

0P

0P

2N

2N

7P

82P82P

82P

prop

+

gtP

1 gt1

1

=

2

=1P

prop

+

2=1P prop

=1P

=1P prop

5 S

G

6

gt

3P

gtP



18


Fbvnp

1

=N G

=N

gtP

gt2P

prop +

0P

gt2 gt 0 3 gt7PQC

P prop + +

+

prop

1

G

=N

gtP

gt2P

prop +6 G

2 gt7= N

8 8VF

G prop

prop

2gt2 gt 6 1

8 G G G


gt78

gt78

QC ]

8 I

] gt7P I ]

1

I ]

G

=N

gtP

gt2P

prop +6 G



28


Fbvnp

1 1N3C

0

0P

gtN

1 1N3C

0

0P

gtN



t prop

t +

1 1N3C

0

0P

2N

t ∔

01 gt

1 0

170P

gt gt

1 0

70 0() 0N

0

S S

S

P P

P

y

propprop + +

+

prop

( ) gtN y ∔ prop

+

propP

+

propP

( ) gtN y ∔ prop

() 0N y

1N

1 0 =1QC

]

gtN

1

gg

t

1N

( ) 5 y t

3C

0

0P



08


Fbvnp

6

gt3

s

=

( )( )

gt

= 6

gt gt gt gt= 6 = 6

gt3 3( ) ( )

( ) 1 ( )

6 0 =

gt3 1 3

0 60 606 =( ) ( ) 60 60gt gt gt

6 0 =

t t

W s W sW s W ss s

s s s


ss

prop

prop prop

prop prop

+ + + +

prop +prop

+ + prop ++ + + +

+ + +

gts prop

0s1

s 3

s

P

( )W s

gt

6

t

gg

gt3P( ) y t

=

0C

3P

+

prop



88


Fbvnp

( ) ( )

gt gt1 1

gt


gt gt1 1


1 3 gt 1 3

( ) = fes( ) = sgd( )t t S

s s l lW s

s s s s s l s l

g t b t b t

prop

prop

prop prop


+ + + + + + + prop

prop prop

1( ) 5 S g t

gts prop

3s

gt3s

prop

gt=sprop

1

( )W s

gts

prop

3s

gt3sprop gt0

gt=P

gt

= 1

( ) 5 y t

gg

t

3C



gt0



Fbvnplt

gt=n prop

gt3prop



=0


Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +



n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt





gt= 0 1 g gξ ξ

prop prop prop

983117983154 983137983138983140983146983145983138983147983143983140 983272983280983164983289983147983289

gt=gt= N

gtg

ξ prop prop gt= N

jľsng g

ξ prop

9831179831549831659831509831379831509831409831002666

1111gt=

tc

tc

jľsn

v ]

g

983094983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983146983143

g 983150983146ľ983147ľ983140ľ 983139983138983158983150983167983145983150983159ľ983140ľ983164

983240983280983164983289983147983100Ŕ983138983146983143983145983137983138 983144983280983165983289983145983138983140 983159983280983165983289983140983144983138 983143983272983143983140 983149983143983165 983136983141983165983147983289983145 983159983150983164983150983165983158983150983146 983272983280983164983289983147 983146983141983145983150983159983145983150ŕľ983165


983117983154983165983150983137983150983140g 983150983146ľ983147ľ983140ľ 983149983154983145983150983149983143983145983143983165983143983164

gt==1 N

2g prop prop

6g

g

prop +

=g

2666 P

n

m

+

prop

1111

+

prop

gξ

prop +

1gξ

n

m

jľsng

6 6g1

g

gt= P

prop +



983089983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983137983138983146983143 983143983103 983150983146ľ983147ľ983140ľ 983139983138983158983150983167983145983150983159ľ983140ľ983164

983240983280983164983289983147983100

983118ŕ983150ĕľ983137983150983146983143 983144983143983149983143 ŕ983138983146983143983145 983272983143983164983143983167 983152983141983145983153983150983148 983137983138ĕ983138983165983145983138983165983143 983139983138983158983150983167983145983150983140983150983149983143983145983143983165

983105983138983152983165983138983137983138983146983143 983137983154983165983154983147983150 983152983138 983152983138983165983143983145983147983143ŕ 983152983141983145983153983150983148 983152983138 983150983146ľ983147 983143983158983143983147983145983138983165983143983140983138 983144983280983165983138983100

gt

gt

=

6 gt =

gt 6

0gt3 gt= P

0 6

1 gt=1 N

=

gt2 gt=gt2 N

=

=2 N

= gt8 P

32 P=

v

g

g

g g g

v v g

vg

+

prop prop

prop

+ prop

prop

983090983079 983117983143983165 983149983141983149983143983140983143983140 983154983272983145983150983165ľ 983150983165983150983158ľ983140983137983150983146983143 983152983141983145983153983150983148 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983137983138 983144983280983165983289983145983137983289ĕ983289 983144983143983149983143 983143983158983138 983149983141983149983143983140983137983138983140 983144983138983272983138983140 983150983146ľ983147ľ 983149983154983145983154983140983154983164 983152983138 983144983165983150983136983143ĕ983143983140983143 983272983143983164983143983140983143983164

983117983141983149983143983140983143983140 983143983272983143983140 983113 983099 6 983107 983141983145983137983154ĕ983154983140983154 983146983150983149983154983145 983138983137983143983140983143983164

983240983280983164983289983147983100

983117983141983149983143983140 983150983146ľ983147ľ 983152983141983145983153983150983148ľ983140ľ983140 983143983140983153983138983144983165983150983145983143983140983138 983138ŕ983143983153 983141983145983147983150983145ľ983137ľ983165

gt( ) ( )

6

t

I Ig t v t at

prop∔

cup 983257983272 983136983150983165983146983145ľ 983149983280983145983144983138 983143983272983143983140 983289983272 983136983150983165983146983145ľ 983136983141983165983147983289983145 983141983165983153983150983159983150 983272ľ983146983150983142983150983146983153ľ983165

prop

++

prop

+

prop

g

+

prop

gtv

gtg

=g

6g

v

+

prop

prop

+

1P

+

prop

+

prop

g=

=

6 0 gt3 P

+

prop

0

gt2 P

=

gt= P

t

( ) I

v t

=



=

( )

gt = ( ) gt= 1

6

gt= ( ) gt= 3 N

6

I

t t

I t

t

I t

t g t

t g t t t

t g t t

prop∔ 9 9

9 9

9 9 ∔

983088983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138 983143983272983143983140 ( ) 5 ( ) 5g g

+ ∔ 983149983154983145983154983140983154983164

983240983280983164983289983147983100

983117983141983149983143983140 983150983146ľ983147ľ 983158983289983165983138983146983145983143 983141983145983147983150983145ľ983137ľ983165 983117983154 983149983143983145983144983143983159983138 983144983280983165983138 vbt t t prop +

∔ 983150983140983145983150983165ľ983140983137983150983146983143 983137983154983165983154983147983145983150983165 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983145983138983165983137983138 983144983280983165983289983145983137983289ĕ983289 983144983143983149983143 983141983145983154983165

Ŕ983138983146983143983145983145983138983165983138 983144983280983165983138983100

( ) gt= N

( ) gt2 N

g

g

+

∔

+

prop


gt= N

+

prop

gt= N gegravegdt

+

gt= N

gegravegdt prop

+

prop

gt= N

gg

gt= N

( ) Ig t

3

t

=

3 +

prop

t

gg

gt= P

( )g t

6 C=



983096983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983137983138983146983143 ( )F

g t 983150983146ľ983147ľ983140ľ 983149983154983145983154983140983154983164

983240983280983164983289983147983100

983114983141983140983137983150983140983158983150983153983280983165 983152983141983145983153983150983148ľ 983158983289983165983138983146983145983143 983141983145983147983150983145ľ983137ľ983165 983117983154 983149983143983145983144983143983159983138 983144983280983165983138 vbt t t prop +

∔ 983150983140983145983150983165ľ983140983137983150983146983143 983137983154983165983154983147983145983150983165 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983145983138983165983137983138 983144983280983165983289983145983137983289ĕ983289

983144983143983149983143 983141983145983154983165 Ŕ983138983146983143983145983145983138983165983138 983144983280983165983138983100

gt0 gt0

( ) 2

( )

( ) 2

gt2 2( ) =2 N

( ) (=2 ) =21( ) gt2

( )

1

1 1 gt0

F

F

F

t t F

F

F

F

tc

v

g

v

gg t b b

v

g

]

ρ

prop

prop

+

+prop prop

prop prop prop prop

∔

∔

Oslash

+

prop+

prop

gegravegdt ∔

gt2 P

+

prop

+

prop+

prop

gegravegdt +

2 P

+

prop

=2 N

+

prop+

prop

gegravegdt prop

2 P

+

prop

gg

1 +

prop

t

gg

gt2 P gt=

1

+prop2 P

( )F

g t



gt2



Fbvnp gtlt

=) Abvrbabjg x


Fbvnp =lt

gt=P

0N7 2

60+

propP

2P

3

NP

gt=2 0

3 gt2 2 N N N

P P P P

prop+ + prop +

0

0 7 N

P P +

gt=2 1 0 62gtP3 gt2 2

N N N N N

P P P

P P

prop

+ Oslash + prop +

+

prop=gt2gtP

prop

+gt3P

62gtP

P

0 =gt2gt 6 0126X N

_ prop Oslash prop

0 0 6

6 0 =

gt2 0 0 gt2 = 2N0 6 x

G prop

prop prop prop0N 2

2 20 gt2P

2 2

Oslash

+

=gt2 0P

= 6

+

0

6

0P

gt2P

0

6

0

0

5 x

G

0N 2

gt=P

0N

7 2

60+

propP

2P

3



=2


Fbvnp 6lt


Fbvnp 1lt

+ prop x

P

gt2P

prop +

G

6 G

6Ngt=P

6 N

G +

+ prop

2 N

G

1 gt= N

G ++

prop

prop +1 gt=

N G +



+ prop x

P

prop +

=gtN

06P

gt= P

+ propgt2P

gt= gt2 06

gt0=P

x

x

P

P

+ prop prop

=1P

1

+

propgt

+

prop1

6

gt

+

prop8

gt82

3=2 + prop

+

propgt2=2

+ prop

+ prop

gt

=1gt281 1 gt281 0=72P

gt2=2 A P Oslash


+ prop

2

5 x

P

gt2P

1

prop +

1

G

6 G

6Ngt=P

1

6

1

6

1

=1P6

gtP

+

prop



62


Fbvnp 2lt


Fbvnp 0lt

gt( )P t = ( )P t

( )6 gtgt gt =

( ) gt( ) 1 ( ) ( )

= 2t


prop + + + prop cup

( ) == gt

( )1 ( ) ( ) sgd =

6


6 gtgt gt =

( ) gt6 ( ) 1 ( ) 1 ( )

= 2t

P t b P t P t P t

prop + + + prop

gt3P

gt3P prop

prop

+

x

G

12P

P

0P

0P

2N

2N

prop

+

gt2P

62N

62 2 1N x

G +

ETHdfb mudu muiuruz

sgd=t

=

1

2C6t

b 6

gt( )P t = ( )P t

gt3P

gt3P prop

prop

+

7P5 x

G

7

gt

gt2

gt= 6



12



Fbvnp 8lt

gg

2N

gt=P

=N

gegravegdt 9

+

prop

gg

2N

gt=P

=N

gegravegdt +

gt=0

gg

2N

gt=P

6N

gegravegdt ∔

+

prop

=N

+

prop

N 2N

ETHdfb muduynznrľz

ETHdfb muduynznrľz

ETHdfb muduynznrľz

=Ngij

G

6Nsed

G prop

( ) gt=2

0 gt=1

0 gt=

( ) 6 2tc

tc

It

] t

x sed sed gij

]

G t G G G b b

prop

prop

Oslash

+

prop prop prop +

gt=

0

gg

t

2N

gt=P

( ) 5 x

G t

2C



22



Fbvnp 3lt

gg

t

gt3P

( ) 5 x

G t

1

0

6

gegravegdt 9

gegravegdt +

gegravegdt ∔

ETHdfb muduynznrľz

0Ngij

G

=Nsed

G

( ) 3

0 6=

0 6

( ) = = 0 =tc

tc

t

] F t

x

]

G t b b

propprop

Oslash

+

prop prop +

gg

N+

prop

+

prop

gt3P

gt3P

ETHdfb muduynznrľz

gg

0N

+

prop

P+

prop

gt3Pgt3P

N

ETHdfb muduynznrľz

gg

N =N

+

prop0P

+

propgt3P

=N

0N

gt=P+

prop0P

+

propgt3P



gt8



Fbvnp

=

2

+ propP

1

P

3

gt=P

gtP =P


= = gt

gt

gt =

=

= 1 3 = 1 3

gt=0

2 3

gt gt gt gt gt

= 1 3 3 162P =12Pgt=

gt gt gt 02

3 2 3


P P P

P P P

P


prop propprop +


+

gt=P

P

0N

6

gt3Pprop

=P

0N

gt3Pprop

0Nprop

+

prop


0N

626

gt2

+ propP

3

gt=P

1

P

gt



=8


Fbvnp

0N

8

6 =

1N

1

gt=P

=

5 S

P +

prop

0N

gt G

gt 1 G +

( ) ( ) ( ) ( )

( )

gt gt gt gt

gt

6 0 gt= = 1 1 8 1 0


6 = 1 8

8 0 gt82 1 gt82P S

G G G G

G

P


+ prop +

+ + +

prop +

0N

8

6 =

1N

1

=

5 S P +

prop

gt=P



68


Fbvnp

prop

+

gtP

1 gt1

1

=

2

prop

+

2

gt2N

6

gt

3P

gtP

P

0P

0P

2N

2N

7P

82P82P

82P

prop

+

gtP

1 gt1

1

=

2

=1P

prop

+

2=1P prop

=1P

=1P prop

5 S

G

6

gt

3P

gtP



18


Fbvnp

1

=N G

=N

gtP

gt2P

prop +

0P

gt2 gt 0 3 gt7PQC

P prop + +

+

prop

1

G

=N

gtP

gt2P

prop +6 G

2 gt7= N

8 8VF

G prop

prop

2gt2 gt 6 1

8 G G G


gt78

gt78

QC ]

8 I

] gt7P I ]

1

I ]

G

=N

gtP

gt2P

prop +6 G



28


Fbvnp

1 1N3C

0

0P

gtN

1 1N3C

0

0P

gtN



t prop

t +

1 1N3C

0

0P

2N

t ∔

01 gt

1 0

170P

gt gt

1 0

70 0() 0N

0

S S

S

P P

P

y

propprop + +

+

prop

( ) gtN y ∔ prop

+

propP

+

propP

( ) gtN y ∔ prop

() 0N y

1N

1 0 =1QC

]

gtN

1

gg

t

1N

( ) 5 y t

3C

0

0P



08


Fbvnp

6

gt3

s

=

( )( )

gt

= 6

gt gt gt gt= 6 = 6

gt3 3( ) ( )

( ) 1 ( )

6 0 =

gt3 1 3

0 60 606 =( ) ( ) 60 60gt gt gt

6 0 =

t t

W s W sW s W ss s

s s s


ss

prop

prop prop

prop prop

+ + + +

prop +prop

+ + prop ++ + + +

+ + +

gts prop

0s1

s 3

s

P

( )W s

gt

6

t

gg

gt3P( ) y t

=

0C

3P

+

prop



88


Fbvnp

( ) ( )

gt gt1 1

gt


gt gt1 1


1 3 gt 1 3

( ) = fes( ) = sgd( )t t S

s s l lW s

s s s s s l s l

g t b t b t

prop

prop

prop prop


+ + + + + + + prop

prop prop

1( ) 5 S g t

gts prop

3s

gt3s

prop

gt=sprop

1

( )W s

gts

prop

3s

gt3sprop gt0

gt=P

gt

= 1

( ) 5 y t

gg

t

3C



gt0



Fbvnplt

gt=n prop

gt3prop



=0


Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +



n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



gt= 0 1 g gξ ξ

prop prop prop

983117983154 983137983138983140983146983145983138983147983143983140 983272983280983164983289983147983289

gt=gt= N

gtg

ξ prop prop gt= N

jľsng g

ξ prop

9831179831549831659831509831379831509831409831002666

1111gt=

tc

tc

jľsn

v ]

g

983094983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983146983143

g 983150983146ľ983147ľ983140ľ 983139983138983158983150983167983145983150983159ľ983140ľ983164

983240983280983164983289983147983100Ŕ983138983146983143983145983137983138 983144983280983165983289983145983138983140 983159983280983165983289983140983144983138 983143983272983143983140 983149983143983165 983136983141983165983147983289983145 983159983150983164983150983165983158983150983146 983272983280983164983289983147 983146983141983145983150983159983145983150ŕľ983165


983117983154983165983150983137983150983140g 983150983146ľ983147ľ983140ľ 983149983154983145983150983149983143983145983143983165983143983164

gt==1 N

2g prop prop

6g

g

prop +

=g

2666 P

n

m

+

prop

1111

+

prop

gξ

prop +

1gξ

n

m

jľsng

6 6g1

g

gt= P

prop +



983089983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983137983138983146983143 983143983103 983150983146ľ983147ľ983140ľ 983139983138983158983150983167983145983150983159ľ983140ľ983164

983240983280983164983289983147983100

983118ŕ983150ĕľ983137983150983146983143 983144983143983149983143 ŕ983138983146983143983145 983272983143983164983143983167 983152983141983145983153983150983148 983137983138ĕ983138983165983145983138983165983143 983139983138983158983150983167983145983150983140983150983149983143983145983143983165

983105983138983152983165983138983137983138983146983143 983137983154983165983154983147983150 983152983138 983152983138983165983143983145983147983143ŕ 983152983141983145983153983150983148 983152983138 983150983146ľ983147 983143983158983143983147983145983138983165983143983140983138 983144983280983165983138983100

gt

gt

=

6 gt =

gt 6

0gt3 gt= P

0 6

1 gt=1 N

=

gt2 gt=gt2 N

=

=2 N

= gt8 P

32 P=

v

g

g

g g g

v v g

vg

+

prop prop

prop

+ prop

prop

983090983079 983117983143983165 983149983141983149983143983140983143983140 983154983272983145983150983165ľ 983150983165983150983158ľ983140983137983150983146983143 983152983141983145983153983150983148 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983137983138 983144983280983165983289983145983137983289ĕ983289 983144983143983149983143 983143983158983138 983149983141983149983143983140983137983138983140 983144983138983272983138983140 983150983146ľ983147ľ 983149983154983145983154983140983154983164 983152983138 983144983165983150983136983143ĕ983143983140983143 983272983143983164983143983140983143983164

983117983141983149983143983140983143983140 983143983272983143983140 983113 983099 6 983107 983141983145983137983154ĕ983154983140983154 983146983150983149983154983145 983138983137983143983140983143983164

983240983280983164983289983147983100

983117983141983149983143983140 983150983146ľ983147ľ 983152983141983145983153983150983148ľ983140ľ983140 983143983140983153983138983144983165983150983145983143983140983138 983138ŕ983143983153 983141983145983147983150983145ľ983137ľ983165

gt( ) ( )

6

t

I Ig t v t at

prop∔

cup 983257983272 983136983150983165983146983145ľ 983149983280983145983144983138 983143983272983143983140 983289983272 983136983150983165983146983145ľ 983136983141983165983147983289983145 983141983165983153983150983159983150 983272ľ983146983150983142983150983146983153ľ983165

prop

++

prop

+

prop

g

+

prop

gtv

gtg

=g

6g

v

+

prop

prop

+

1P

+

prop

+

prop

g=

=

6 0 gt3 P

+

prop

0

gt2 P

=

gt= P

t

( ) I

v t

=



=

( )

gt = ( ) gt= 1

6

gt= ( ) gt= 3 N

6

I

t t

I t

t

I t

t g t

t g t t t

t g t t

prop∔ 9 9

9 9

9 9 ∔

983088983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138 983143983272983143983140 ( ) 5 ( ) 5g g

+ ∔ 983149983154983145983154983140983154983164

983240983280983164983289983147983100

983117983141983149983143983140 983150983146ľ983147ľ 983158983289983165983138983146983145983143 983141983145983147983150983145ľ983137ľ983165 983117983154 983149983143983145983144983143983159983138 983144983280983165983138 vbt t t prop +

∔ 983150983140983145983150983165ľ983140983137983150983146983143 983137983154983165983154983147983145983150983165 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983145983138983165983137983138 983144983280983165983289983145983137983289ĕ983289 983144983143983149983143 983141983145983154983165

Ŕ983138983146983143983145983145983138983165983138 983144983280983165983138983100

( ) gt= N

( ) gt2 N

g

g

+

∔

+

prop


gt= N

+

prop

gt= N gegravegdt

+

gt= N

gegravegdt prop

+

prop

gt= N

gg

gt= N

( ) Ig t

3

t

=

3 +

prop

t

gg

gt= P

( )g t

6 C=



983096983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983137983138983146983143 ( )F

g t 983150983146ľ983147ľ983140ľ 983149983154983145983154983140983154983164

983240983280983164983289983147983100

983114983141983140983137983150983140983158983150983153983280983165 983152983141983145983153983150983148ľ 983158983289983165983138983146983145983143 983141983145983147983150983145ľ983137ľ983165 983117983154 983149983143983145983144983143983159983138 983144983280983165983138 vbt t t prop +

∔ 983150983140983145983150983165ľ983140983137983150983146983143 983137983154983165983154983147983145983150983165 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983145983138983165983137983138 983144983280983165983289983145983137983289ĕ983289

983144983143983149983143 983141983145983154983165 Ŕ983138983146983143983145983145983138983165983138 983144983280983165983138983100

gt0 gt0

( ) 2

( )

( ) 2

gt2 2( ) =2 N

( ) (=2 ) =21( ) gt2

( )

1

1 1 gt0

F

F

F

t t F

F

F

F

tc

v

g

v

gg t b b

v

g

]

ρ

prop

prop

+

+prop prop

prop prop prop prop

∔

∔

Oslash

+

prop+

prop

gegravegdt ∔

gt2 P

+

prop

+

prop+

prop

gegravegdt +

2 P

+

prop

=2 N

+

prop+

prop

gegravegdt prop

2 P

+

prop

gg

1 +

prop

t

gg

gt2 P gt=

1

+prop2 P

( )F

g t



gt2



Fbvnp gtlt

=) Abvrbabjg x


Fbvnp =lt

gt=P

0N7 2

60+

propP

2P

3

NP

gt=2 0

3 gt2 2 N N N

P P P P

prop+ + prop +

0

0 7 N

P P +

gt=2 1 0 62gtP3 gt2 2

N N N N N

P P P

P P

prop

+ Oslash + prop +

+

prop=gt2gtP

prop

+gt3P

62gtP

P

0 =gt2gt 6 0126X N

_ prop Oslash prop

0 0 6

6 0 =

gt2 0 0 gt2 = 2N0 6 x

G prop

prop prop prop0N 2

2 20 gt2P

2 2

Oslash

+

=gt2 0P

= 6

+

0

6

0P

gt2P

0

6

0

0

5 x

G

0N 2

gt=P

0N

7 2

60+

propP

2P

3



=2


Fbvnp 6lt


Fbvnp 1lt

+ prop x

P

gt2P

prop +

G

6 G

6Ngt=P

6 N

G +

+ prop

2 N

G

1 gt= N

G ++

prop

prop +1 gt=

N G +



+ prop x

P

prop +

=gtN

06P

gt= P

+ propgt2P

gt= gt2 06

gt0=P

x

x

P

P

+ prop prop

=1P

1

+

propgt

+

prop1

6

gt

+

prop8

gt82

3=2 + prop

+

propgt2=2

+ prop

+ prop

gt

=1gt281 1 gt281 0=72P

gt2=2 A P Oslash


+ prop

2

5 x

P

gt2P

1

prop +

1

G

6 G

6Ngt=P

1

6

1

6

1

=1P6

gtP

+

prop



62


Fbvnp 2lt


Fbvnp 0lt

gt( )P t = ( )P t

( )6 gtgt gt =

( ) gt( ) 1 ( ) ( )

= 2t


prop + + + prop cup

( ) == gt

( )1 ( ) ( ) sgd =

6


6 gtgt gt =

( ) gt6 ( ) 1 ( ) 1 ( )

= 2t

P t b P t P t P t

prop + + + prop

gt3P

gt3P prop

prop

+

x

G

12P

P

0P

0P

2N

2N

prop

+

gt2P

62N

62 2 1N x

G +

ETHdfb mudu muiuruz

sgd=t

=

1

2C6t

b 6

gt( )P t = ( )P t

gt3P

gt3P prop

prop

+

7P5 x

G

7

gt

gt2

gt= 6



12



Fbvnp 8lt

gg

2N

gt=P

=N

gegravegdt 9

+

prop

gg

2N

gt=P

=N

gegravegdt +

gt=0

gg

2N

gt=P

6N

gegravegdt ∔

+

prop

=N

+

prop

N 2N

ETHdfb muduynznrľz

ETHdfb muduynznrľz

ETHdfb muduynznrľz

=Ngij

G

6Nsed

G prop

( ) gt=2

0 gt=1

0 gt=

( ) 6 2tc

tc

It

] t

x sed sed gij

]

G t G G G b b

prop

prop

Oslash

+

prop prop prop +

gt=

0

gg

t

2N

gt=P

( ) 5 x

G t

2C



22



Fbvnp 3lt

gg

t

gt3P

( ) 5 x

G t

1

0

6

gegravegdt 9

gegravegdt +

gegravegdt ∔

ETHdfb muduynznrľz

0Ngij

G

=Nsed

G

( ) 3

0 6=

0 6

( ) = = 0 =tc

tc

t

] F t

x

]

G t b b

propprop

Oslash

+

prop prop +

gg

N+

prop

+

prop

gt3P

gt3P

ETHdfb muduynznrľz

gg

0N

+

prop

P+

prop

gt3Pgt3P

N

ETHdfb muduynznrľz

gg

N =N

+

prop0P

+

propgt3P

=N

0N

gt=P+

prop0P

+

propgt3P



gt8



Fbvnp

=

2

+ propP

1

P

3

gt=P

gtP =P


= = gt

gt

gt =

=

= 1 3 = 1 3

gt=0

2 3

gt gt gt gt gt

= 1 3 3 162P =12Pgt=

gt gt gt 02

3 2 3


P P P

P P P

P


prop propprop +


+

gt=P

P

0N

6

gt3Pprop

=P

0N

gt3Pprop

0Nprop

+

prop


0N

626

gt2

+ propP

3

gt=P

1

P

gt



=8


Fbvnp

0N

8

6 =

1N

1

gt=P

=

5 S

P +

prop

0N

gt G

gt 1 G +

( ) ( ) ( ) ( )

( )

gt gt gt gt

gt

6 0 gt= = 1 1 8 1 0


6 = 1 8

8 0 gt82 1 gt82P S

G G G G

G

P


+ prop +

+ + +

prop +

0N

8

6 =

1N

1

=

5 S P +

prop

gt=P



68


Fbvnp

prop

+

gtP

1 gt1

1

=

2

prop

+

2

gt2N

6

gt

3P

gtP

P

0P

0P

2N

2N

7P

82P82P

82P

prop

+

gtP

1 gt1

1

=

2

=1P

prop

+

2=1P prop

=1P

=1P prop

5 S

G

6

gt

3P

gtP



18


Fbvnp

1

=N G

=N

gtP

gt2P

prop +

0P

gt2 gt 0 3 gt7PQC

P prop + +

+

prop

1

G

=N

gtP

gt2P

prop +6 G

2 gt7= N

8 8VF

G prop

prop

2gt2 gt 6 1

8 G G G


gt78

gt78

QC ]

8 I

] gt7P I ]

1

I ]

G

=N

gtP

gt2P

prop +6 G



28


Fbvnp

1 1N3C

0

0P

gtN

1 1N3C

0

0P

gtN



t prop

t +

1 1N3C

0

0P

2N

t ∔

01 gt

1 0

170P

gt gt

1 0

70 0() 0N

0

S S

S

P P

P

y

propprop + +

+

prop

( ) gtN y ∔ prop

+

propP

+

propP

( ) gtN y ∔ prop

() 0N y

1N

1 0 =1QC

]

gtN

1

gg

t

1N

( ) 5 y t

3C

0

0P



08


Fbvnp

6

gt3

s

=

( )( )

gt

= 6

gt gt gt gt= 6 = 6

gt3 3( ) ( )

( ) 1 ( )

6 0 =

gt3 1 3

0 60 606 =( ) ( ) 60 60gt gt gt

6 0 =

t t

W s W sW s W ss s

s s s


ss

prop

prop prop

prop prop

+ + + +

prop +prop

+ + prop ++ + + +

+ + +

gts prop

0s1

s 3

s

P

( )W s

gt

6

t

gg

gt3P( ) y t

=

0C

3P

+

prop



88


Fbvnp

( ) ( )

gt gt1 1

gt


gt gt1 1


1 3 gt 1 3

( ) = fes( ) = sgd( )t t S

s s l lW s

s s s s s l s l

g t b t b t

prop

prop

prop prop


+ + + + + + + prop

prop prop

1( ) 5 S g t

gts prop

3s

gt3s

prop

gt=sprop

1

( )W s

gts

prop

3s

gt3sprop gt0

gt=P

gt

= 1

( ) 5 y t

gg

t

3C



gt0



Fbvnplt

gt=n prop

gt3prop



=0


Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +



n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



983089983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983137983138983146983143 983143983103 983150983146ľ983147ľ983140ľ 983139983138983158983150983167983145983150983159ľ983140ľ983164

983240983280983164983289983147983100

983118ŕ983150ĕľ983137983150983146983143 983144983143983149983143 ŕ983138983146983143983145 983272983143983164983143983167 983152983141983145983153983150983148 983137983138ĕ983138983165983145983138983165983143 983139983138983158983150983167983145983150983140983150983149983143983145983143983165

983105983138983152983165983138983137983138983146983143 983137983154983165983154983147983150 983152983138 983152983138983165983143983145983147983143ŕ 983152983141983145983153983150983148 983152983138 983150983146ľ983147 983143983158983143983147983145983138983165983143983140983138 983144983280983165983138983100

gt

gt

=

6 gt =

gt 6

0gt3 gt= P

0 6

1 gt=1 N

=

gt2 gt=gt2 N

=

=2 N

= gt8 P

32 P=

v

g

g

g g g

v v g

vg

+

prop prop

prop

+ prop

prop

983090983079 983117983143983165 983149983141983149983143983140983143983140 983154983272983145983150983165ľ 983150983165983150983158ľ983140983137983150983146983143 983152983141983145983153983150983148 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983137983138 983144983280983165983289983145983137983289ĕ983289 983144983143983149983143 983143983158983138 983149983141983149983143983140983137983138983140 983144983138983272983138983140 983150983146ľ983147ľ 983149983154983145983154983140983154983164 983152983138 983144983165983150983136983143ĕ983143983140983143 983272983143983164983143983140983143983164

983117983141983149983143983140983143983140 983143983272983143983140 983113 983099 6 983107 983141983145983137983154ĕ983154983140983154 983146983150983149983154983145 983138983137983143983140983143983164

983240983280983164983289983147983100

983117983141983149983143983140 983150983146ľ983147ľ 983152983141983145983153983150983148ľ983140ľ983140 983143983140983153983138983144983165983150983145983143983140983138 983138ŕ983143983153 983141983145983147983150983145ľ983137ľ983165

gt( ) ( )

6

t

I Ig t v t at

prop∔

cup 983257983272 983136983150983165983146983145ľ 983149983280983145983144983138 983143983272983143983140 983289983272 983136983150983165983146983145ľ 983136983141983165983147983289983145 983141983165983153983150983159983150 983272ľ983146983150983142983150983146983153ľ983165

prop

++

prop

+

prop

g

+

prop

gtv

gtg

=g

6g

v

+

prop

prop

+

1P

+

prop

+

prop

g=

=

6 0 gt3 P

+

prop

0

gt2 P

=

gt= P

t

( ) I

v t

=



=

( )

gt = ( ) gt= 1

6

gt= ( ) gt= 3 N

6

I

t t

I t

t

I t

t g t

t g t t t

t g t t

prop∔ 9 9

9 9

9 9 ∔

983088983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138 983143983272983143983140 ( ) 5 ( ) 5g g

+ ∔ 983149983154983145983154983140983154983164

983240983280983164983289983147983100

983117983141983149983143983140 983150983146ľ983147ľ 983158983289983165983138983146983145983143 983141983145983147983150983145ľ983137ľ983165 983117983154 983149983143983145983144983143983159983138 983144983280983165983138 vbt t t prop +

∔ 983150983140983145983150983165ľ983140983137983150983146983143 983137983154983165983154983147983145983150983165 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983145983138983165983137983138 983144983280983165983289983145983137983289ĕ983289 983144983143983149983143 983141983145983154983165

Ŕ983138983146983143983145983145983138983165983138 983144983280983165983138983100

( ) gt= N

( ) gt2 N

g

g

+

∔

+

prop


gt= N

+

prop

gt= N gegravegdt

+

gt= N

gegravegdt prop

+

prop

gt= N

gg

gt= N

( ) Ig t

3

t

=

3 +

prop

t

gg

gt= P

( )g t

6 C=



983096983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983137983138983146983143 ( )F

g t 983150983146ľ983147ľ983140ľ 983149983154983145983154983140983154983164

983240983280983164983289983147983100

983114983141983140983137983150983140983158983150983153983280983165 983152983141983145983153983150983148ľ 983158983289983165983138983146983145983143 983141983145983147983150983145ľ983137ľ983165 983117983154 983149983143983145983144983143983159983138 983144983280983165983138 vbt t t prop +

∔ 983150983140983145983150983165ľ983140983137983150983146983143 983137983154983165983154983147983145983150983165 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983145983138983165983137983138 983144983280983165983289983145983137983289ĕ983289

983144983143983149983143 983141983145983154983165 Ŕ983138983146983143983145983145983138983165983138 983144983280983165983138983100

gt0 gt0

( ) 2

( )

( ) 2

gt2 2( ) =2 N

( ) (=2 ) =21( ) gt2

( )

1

1 1 gt0

F

F

F

t t F

F

F

F

tc

v

g

v

gg t b b

v

g

]

ρ

prop

prop

+

+prop prop

prop prop prop prop

∔

∔

Oslash

+

prop+

prop

gegravegdt ∔

gt2 P

+

prop

+

prop+

prop

gegravegdt +

2 P

+

prop

=2 N

+

prop+

prop

gegravegdt prop

2 P

+

prop

gg

1 +

prop

t

gg

gt2 P gt=

1

+prop2 P

( )F

g t



gt2



Fbvnp gtlt

=) Abvrbabjg x


Fbvnp =lt

gt=P

0N7 2

60+

propP

2P

3

NP

gt=2 0

3 gt2 2 N N N

P P P P

prop+ + prop +

0

0 7 N

P P +

gt=2 1 0 62gtP3 gt2 2

N N N N N

P P P

P P

prop

+ Oslash + prop +

+

prop=gt2gtP

prop

+gt3P

62gtP

P

0 =gt2gt 6 0126X N

_ prop Oslash prop

0 0 6

6 0 =

gt2 0 0 gt2 = 2N0 6 x

G prop

prop prop prop0N 2

2 20 gt2P

2 2

Oslash

+

=gt2 0P

= 6

+

0

6

0P

gt2P

0

6

0

0

5 x

G

0N 2

gt=P

0N

7 2

60+

propP

2P

3



=2


Fbvnp 6lt


Fbvnp 1lt

+ prop x

P

gt2P

prop +

G

6 G

6Ngt=P

6 N

G +

+ prop

2 N

G

1 gt= N

G ++

prop

prop +1 gt=

N G +



+ prop x

P

prop +

=gtN

06P

gt= P

+ propgt2P

gt= gt2 06

gt0=P

x

x

P

P

+ prop prop

=1P

1

+

propgt

+

prop1

6

gt

+

prop8

gt82

3=2 + prop

+

propgt2=2

+ prop

+ prop

gt

=1gt281 1 gt281 0=72P

gt2=2 A P Oslash


+ prop

2

5 x

P

gt2P

1

prop +

1

G

6 G

6Ngt=P

1

6

1

6

1

=1P6

gtP

+

prop



62


Fbvnp 2lt


Fbvnp 0lt

gt( )P t = ( )P t

( )6 gtgt gt =

( ) gt( ) 1 ( ) ( )

= 2t


prop + + + prop cup

( ) == gt

( )1 ( ) ( ) sgd =

6


6 gtgt gt =

( ) gt6 ( ) 1 ( ) 1 ( )

= 2t

P t b P t P t P t

prop + + + prop

gt3P

gt3P prop

prop

+

x

G

12P

P

0P

0P

2N

2N

prop

+

gt2P

62N

62 2 1N x

G +

ETHdfb mudu muiuruz

sgd=t

=

1

2C6t

b 6

gt( )P t = ( )P t

gt3P

gt3P prop

prop

+

7P5 x

G

7

gt

gt2

gt= 6



12



Fbvnp 8lt

gg

2N

gt=P

=N

gegravegdt 9

+

prop

gg

2N

gt=P

=N

gegravegdt +

gt=0

gg

2N

gt=P

6N

gegravegdt ∔

+

prop

=N

+

prop

N 2N

ETHdfb muduynznrľz

ETHdfb muduynznrľz

ETHdfb muduynznrľz

=Ngij

G

6Nsed

G prop

( ) gt=2

0 gt=1

0 gt=

( ) 6 2tc

tc

It

] t

x sed sed gij

]

G t G G G b b

prop

prop

Oslash

+

prop prop prop +

gt=

0

gg

t

2N

gt=P

( ) 5 x

G t

2C



22



Fbvnp 3lt

gg

t

gt3P

( ) 5 x

G t

1

0

6

gegravegdt 9

gegravegdt +

gegravegdt ∔

ETHdfb muduynznrľz

0Ngij

G

=Nsed

G

( ) 3

0 6=

0 6

( ) = = 0 =tc

tc

t

] F t

x

]

G t b b

propprop

Oslash

+

prop prop +

gg

N+

prop

+

prop

gt3P

gt3P

ETHdfb muduynznrľz

gg

0N

+

prop

P+

prop

gt3Pgt3P

N

ETHdfb muduynznrľz

gg

N =N

+

prop0P

+

propgt3P

=N

0N

gt=P+

prop0P

+

propgt3P



gt8



Fbvnp

=

2

+ propP

1

P

3

gt=P

gtP =P


= = gt

gt

gt =

=

= 1 3 = 1 3

gt=0

2 3

gt gt gt gt gt

= 1 3 3 162P =12Pgt=

gt gt gt 02

3 2 3


P P P

P P P

P


prop propprop +


+

gt=P

P

0N

6

gt3Pprop

=P

0N

gt3Pprop

0Nprop

+

prop


0N

626

gt2

+ propP

3

gt=P

1

P

gt



=8


Fbvnp

0N

8

6 =

1N

1

gt=P

=

5 S

P +

prop

0N

gt G

gt 1 G +

( ) ( ) ( ) ( )

( )

gt gt gt gt

gt

6 0 gt= = 1 1 8 1 0


6 = 1 8

8 0 gt82 1 gt82P S

G G G G

G

P


+ prop +

+ + +

prop +

0N

8

6 =

1N

1

=

5 S P +

prop

gt=P



68


Fbvnp

prop

+

gtP

1 gt1

1

=

2

prop

+

2

gt2N

6

gt

3P

gtP

P

0P

0P

2N

2N

7P

82P82P

82P

prop

+

gtP

1 gt1

1

=

2

=1P

prop

+

2=1P prop

=1P

=1P prop

5 S

G

6

gt

3P

gtP



18


Fbvnp

1

=N G

=N

gtP

gt2P

prop +

0P

gt2 gt 0 3 gt7PQC

P prop + +

+

prop

1

G

=N

gtP

gt2P

prop +6 G

2 gt7= N

8 8VF

G prop

prop

2gt2 gt 6 1

8 G G G


gt78

gt78

QC ]

8 I

] gt7P I ]

1

I ]

G

=N

gtP

gt2P

prop +6 G



28


Fbvnp

1 1N3C

0

0P

gtN

1 1N3C

0

0P

gtN



t prop

t +

1 1N3C

0

0P

2N

t ∔

01 gt

1 0

170P

gt gt

1 0

70 0() 0N

0

S S

S

P P

P

y

propprop + +

+

prop

( ) gtN y ∔ prop

+

propP

+

propP

( ) gtN y ∔ prop

() 0N y

1N

1 0 =1QC

]

gtN

1

gg

t

1N

( ) 5 y t

3C

0

0P



08


Fbvnp

6

gt3

s

=

( )( )

gt

= 6

gt gt gt gt= 6 = 6

gt3 3( ) ( )

( ) 1 ( )

6 0 =

gt3 1 3

0 60 606 =( ) ( ) 60 60gt gt gt

6 0 =

t t

W s W sW s W ss s

s s s


ss

prop

prop prop

prop prop

+ + + +

prop +prop

+ + prop ++ + + +

+ + +

gts prop

0s1

s 3

s

P

( )W s

gt

6

t

gg

gt3P( ) y t

=

0C

3P

+

prop



88


Fbvnp

( ) ( )

gt gt1 1

gt


gt gt1 1


1 3 gt 1 3

( ) = fes( ) = sgd( )t t S

s s l lW s

s s s s s l s l

g t b t b t

prop

prop

prop prop


+ + + + + + + prop

prop prop

1( ) 5 S g t

gts prop

3s

gt3s

prop

gt=sprop

1

( )W s

gts

prop

3s

gt3sprop gt0

gt=P

gt

= 1

( ) 5 y t

gg

t

3C



gt0



Fbvnplt

gt=n prop

gt3prop



=0


Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +



n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



=

( )

gt = ( ) gt= 1

6

gt= ( ) gt= 3 N

6

I

t t

I t

t

I t

t g t

t g t t t

t g t t

prop∔ 9 9

9 9

9 9 ∔

983088983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138 983143983272983143983140 ( ) 5 ( ) 5g g

+ ∔ 983149983154983145983154983140983154983164

983240983280983164983289983147983100

983117983141983149983143983140 983150983146ľ983147ľ 983158983289983165983138983146983145983143 983141983145983147983150983145ľ983137ľ983165 983117983154 983149983143983145983144983143983159983138 983144983280983165983138 vbt t t prop +

∔ 983150983140983145983150983165ľ983140983137983150983146983143 983137983154983165983154983147983145983150983165 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983145983138983165983137983138 983144983280983165983289983145983137983289ĕ983289 983144983143983149983143 983141983145983154983165

Ŕ983138983146983143983145983145983138983165983138 983144983280983165983138983100

( ) gt= N

( ) gt2 N

g

g

+

∔

+

prop


gt= N

+

prop

gt= N gegravegdt

+

gt= N

gegravegdt prop

+

prop

gt= N

gg

gt= N

( ) Ig t

3

t

=

3 +

prop

t

gg

gt= P

( )g t

6 C=



983096983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983137983138983146983143 ( )F

g t 983150983146ľ983147ľ983140ľ 983149983154983145983154983140983154983164

983240983280983164983289983147983100

983114983141983140983137983150983140983158983150983153983280983165 983152983141983145983153983150983148ľ 983158983289983165983138983146983145983143 983141983145983147983150983145ľ983137ľ983165 983117983154 983149983143983145983144983143983159983138 983144983280983165983138 vbt t t prop +

∔ 983150983140983145983150983165ľ983140983137983150983146983143 983137983154983165983154983147983145983150983165 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983145983138983165983137983138 983144983280983165983289983145983137983289ĕ983289

983144983143983149983143 983141983145983154983165 Ŕ983138983146983143983145983145983138983165983138 983144983280983165983138983100

gt0 gt0

( ) 2

( )

( ) 2

gt2 2( ) =2 N

( ) (=2 ) =21( ) gt2

( )

1

1 1 gt0

F

F

F

t t F

F

F

F

tc

v

g

v

gg t b b

v

g

]

ρ

prop

prop

+

+prop prop

prop prop prop prop

∔

∔

Oslash

+

prop+

prop

gegravegdt ∔

gt2 P

+

prop

+

prop+

prop

gegravegdt +

2 P

+

prop

=2 N

+

prop+

prop

gegravegdt prop

2 P

+

prop

gg

1 +

prop

t

gg

gt2 P gt=

1

+prop2 P

( )F

g t



gt2



Fbvnp gtlt

=) Abvrbabjg x


Fbvnp =lt

gt=P

0N7 2

60+

propP

2P

3

NP

gt=2 0

3 gt2 2 N N N

P P P P

prop+ + prop +

0

0 7 N

P P +

gt=2 1 0 62gtP3 gt2 2

N N N N N

P P P

P P

prop

+ Oslash + prop +

+

prop=gt2gtP

prop

+gt3P

62gtP

P

0 =gt2gt 6 0126X N

_ prop Oslash prop

0 0 6

6 0 =

gt2 0 0 gt2 = 2N0 6 x

G prop

prop prop prop0N 2

2 20 gt2P

2 2

Oslash

+

=gt2 0P

= 6

+

0

6

0P

gt2P

0

6

0

0

5 x

G

0N 2

gt=P

0N

7 2

60+

propP

2P

3



=2


Fbvnp 6lt


Fbvnp 1lt

+ prop x

P

gt2P

prop +

G

6 G

6Ngt=P

6 N

G +

+ prop

2 N

G

1 gt= N

G ++

prop

prop +1 gt=

N G +



+ prop x

P

prop +

=gtN

06P

gt= P

+ propgt2P

gt= gt2 06

gt0=P

x

x

P

P

+ prop prop

=1P

1

+

propgt

+

prop1

6

gt

+

prop8

gt82

3=2 + prop

+

propgt2=2

+ prop

+ prop

gt

=1gt281 1 gt281 0=72P

gt2=2 A P Oslash


+ prop

2

5 x

P

gt2P

1

prop +

1

G

6 G

6Ngt=P

1

6

1

6

1

=1P6

gtP

+

prop



62


Fbvnp 2lt


Fbvnp 0lt

gt( )P t = ( )P t

( )6 gtgt gt =

( ) gt( ) 1 ( ) ( )

= 2t


prop + + + prop cup

( ) == gt

( )1 ( ) ( ) sgd =

6


6 gtgt gt =

( ) gt6 ( ) 1 ( ) 1 ( )

= 2t

P t b P t P t P t

prop + + + prop

gt3P

gt3P prop

prop

+

x

G

12P

P

0P

0P

2N

2N

prop

+

gt2P

62N

62 2 1N x

G +

ETHdfb mudu muiuruz

sgd=t

=

1

2C6t

b 6

gt( )P t = ( )P t

gt3P

gt3P prop

prop

+

7P5 x

G

7

gt

gt2

gt= 6



12



Fbvnp 8lt

gg

2N

gt=P

=N

gegravegdt 9

+

prop

gg

2N

gt=P

=N

gegravegdt +

gt=0

gg

2N

gt=P

6N

gegravegdt ∔

+

prop

=N

+

prop

N 2N

ETHdfb muduynznrľz

ETHdfb muduynznrľz

ETHdfb muduynznrľz

=Ngij

G

6Nsed

G prop

( ) gt=2

0 gt=1

0 gt=

( ) 6 2tc

tc

It

] t

x sed sed gij

]

G t G G G b b

prop

prop

Oslash

+

prop prop prop +

gt=

0

gg

t

2N

gt=P

( ) 5 x

G t

2C



22



Fbvnp 3lt

gg

t

gt3P

( ) 5 x

G t

1

0

6

gegravegdt 9

gegravegdt +

gegravegdt ∔

ETHdfb muduynznrľz

0Ngij

G

=Nsed

G

( ) 3

0 6=

0 6

( ) = = 0 =tc

tc

t

] F t

x

]

G t b b

propprop

Oslash

+

prop prop +

gg

N+

prop

+

prop

gt3P

gt3P

ETHdfb muduynznrľz

gg

0N

+

prop

P+

prop

gt3Pgt3P

N

ETHdfb muduynznrľz

gg

N =N

+

prop0P

+

propgt3P

=N

0N

gt=P+

prop0P

+

propgt3P



gt8



Fbvnp

=

2

+ propP

1

P

3

gt=P

gtP =P


= = gt

gt

gt =

=

= 1 3 = 1 3

gt=0

2 3

gt gt gt gt gt

= 1 3 3 162P =12Pgt=

gt gt gt 02

3 2 3


P P P

P P P

P


prop propprop +


+

gt=P

P

0N

6

gt3Pprop

=P

0N

gt3Pprop

0Nprop

+

prop


0N

626

gt2

+ propP

3

gt=P

1

P

gt



=8


Fbvnp

0N

8

6 =

1N

1

gt=P

=

5 S

P +

prop

0N

gt G

gt 1 G +

( ) ( ) ( ) ( )

( )

gt gt gt gt

gt

6 0 gt= = 1 1 8 1 0


6 = 1 8

8 0 gt82 1 gt82P S

G G G G

G

P


+ prop +

+ + +

prop +

0N

8

6 =

1N

1

=

5 S P +

prop

gt=P



68


Fbvnp

prop

+

gtP

1 gt1

1

=

2

prop

+

2

gt2N

6

gt

3P

gtP

P

0P

0P

2N

2N

7P

82P82P

82P

prop

+

gtP

1 gt1

1

=

2

=1P

prop

+

2=1P prop

=1P

=1P prop

5 S

G

6

gt

3P

gtP



18


Fbvnp

1

=N G

=N

gtP

gt2P

prop +

0P

gt2 gt 0 3 gt7PQC

P prop + +

+

prop

1

G

=N

gtP

gt2P

prop +6 G

2 gt7= N

8 8VF

G prop

prop

2gt2 gt 6 1

8 G G G


gt78

gt78

QC ]

8 I

] gt7P I ]

1

I ]

G

=N

gtP

gt2P

prop +6 G



28


Fbvnp

1 1N3C

0

0P

gtN

1 1N3C

0

0P

gtN



t prop

t +

1 1N3C

0

0P

2N

t ∔

01 gt

1 0

170P

gt gt

1 0

70 0() 0N

0

S S

S

P P

P

y

propprop + +

+

prop

( ) gtN y ∔ prop

+

propP

+

propP

( ) gtN y ∔ prop

() 0N y

1N

1 0 =1QC

]

gtN

1

gg

t

1N

( ) 5 y t

3C

0

0P



08


Fbvnp

6

gt3

s

=

( )( )

gt

= 6

gt gt gt gt= 6 = 6

gt3 3( ) ( )

( ) 1 ( )

6 0 =

gt3 1 3

0 60 606 =( ) ( ) 60 60gt gt gt

6 0 =

t t

W s W sW s W ss s

s s s


ss

prop

prop prop

prop prop

+ + + +

prop +prop

+ + prop ++ + + +

+ + +

gts prop

0s1

s 3

s

P

( )W s

gt

6

t

gg

gt3P( ) y t

=

0C

3P

+

prop



88


Fbvnp

( ) ( )

gt gt1 1

gt


gt gt1 1


1 3 gt 1 3

( ) = fes( ) = sgd( )t t S

s s l lW s

s s s s s l s l

g t b t b t

prop

prop

prop prop


+ + + + + + + prop

prop prop

1( ) 5 S g t

gts prop

3s

gt3s

prop

gt=sprop

1

( )W s

gts

prop

3s

gt3sprop gt0

gt=P

gt

= 1

( ) 5 y t

gg

t

3C



gt0



Fbvnplt

gt=n prop

gt3prop



=0


Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +



n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


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+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



983096983079 983118ŕ983150ĕľ983137983150983146983143 983137983138983152983165983138983137983138983146983143 ( )F

g t 983150983146ľ983147ľ983140ľ 983149983154983145983154983140983154983164

983240983280983164983289983147983100

983114983141983140983137983150983140983158983150983153983280983165 983152983141983145983153983150983148ľ 983158983289983165983138983146983145983143 983141983145983147983150983145ľ983137ľ983165 983117983154 983149983143983145983144983143983159983138 983144983280983165983138 vbt t t prop +

∔ 983150983140983145983150983165ľ983140983137983150983146983143 983137983154983165983154983147983145983150983165 983150ŕ983150ĕľ983137983150983146983143 ŕ983138983146983143983145983145983138983165983137983138 983144983280983165983289983145983137983289ĕ983289

983144983143983149983143 983141983145983154983165 Ŕ983138983146983143983145983145983138983165983138 983144983280983165983138983100

gt0 gt0

( ) 2

( )

( ) 2

gt2 2( ) =2 N

( ) (=2 ) =21( ) gt2

( )

1

1 1 gt0

F

F

F

t t F

F

F

F

tc

v

g

v

gg t b b

v

g

]

ρ

prop

prop

+

+prop prop

prop prop prop prop

∔

∔

Oslash

+

prop+

prop

gegravegdt ∔

gt2 P

+

prop

+

prop+

prop

gegravegdt +

2 P

+

prop

=2 N

+

prop+

prop

gegravegdt prop

2 P

+

prop

gg

1 +

prop

t

gg

gt2 P gt=

1

+prop2 P

( )F

g t



gt2



Fbvnp gtlt

=) Abvrbabjg x


Fbvnp =lt

gt=P

0N7 2

60+

propP

2P

3

NP

gt=2 0

3 gt2 2 N N N

P P P P

prop+ + prop +

0

0 7 N

P P +

gt=2 1 0 62gtP3 gt2 2

N N N N N

P P P

P P

prop

+ Oslash + prop +

+

prop=gt2gtP

prop

+gt3P

62gtP

P

0 =gt2gt 6 0126X N

_ prop Oslash prop

0 0 6

6 0 =

gt2 0 0 gt2 = 2N0 6 x

G prop

prop prop prop0N 2

2 20 gt2P

2 2

Oslash

+

=gt2 0P

= 6

+

0

6

0P

gt2P

0

6

0

0

5 x

G

0N 2

gt=P

0N

7 2

60+

propP

2P

3



=2


Fbvnp 6lt


Fbvnp 1lt

+ prop x

P

gt2P

prop +

G

6 G

6Ngt=P

6 N

G +

+ prop

2 N

G

1 gt= N

G ++

prop

prop +1 gt=

N G +



+ prop x

P

prop +

=gtN

06P

gt= P

+ propgt2P

gt= gt2 06

gt0=P

x

x

P

P

+ prop prop

=1P

1

+

propgt

+

prop1

6

gt

+

prop8

gt82

3=2 + prop

+

propgt2=2

+ prop

+ prop

gt

=1gt281 1 gt281 0=72P

gt2=2 A P Oslash


+ prop

2

5 x

P

gt2P

1

prop +

1

G

6 G

6Ngt=P

1

6

1

6

1

=1P6

gtP

+

prop



62


Fbvnp 2lt


Fbvnp 0lt

gt( )P t = ( )P t

( )6 gtgt gt =

( ) gt( ) 1 ( ) ( )

= 2t


prop + + + prop cup

( ) == gt

( )1 ( ) ( ) sgd =

6


6 gtgt gt =

( ) gt6 ( ) 1 ( ) 1 ( )

= 2t

P t b P t P t P t

prop + + + prop

gt3P

gt3P prop

prop

+

x

G

12P

P

0P

0P

2N

2N

prop

+

gt2P

62N

62 2 1N x

G +

ETHdfb mudu muiuruz

sgd=t

=

1

2C6t

b 6

gt( )P t = ( )P t

gt3P

gt3P prop

prop

+

7P5 x

G

7

gt

gt2

gt= 6



12



Fbvnp 8lt

gg

2N

gt=P

=N

gegravegdt 9

+

prop

gg

2N

gt=P

=N

gegravegdt +

gt=0

gg

2N

gt=P

6N

gegravegdt ∔

+

prop

=N

+

prop

N 2N

ETHdfb muduynznrľz

ETHdfb muduynznrľz

ETHdfb muduynznrľz

=Ngij

G

6Nsed

G prop

( ) gt=2

0 gt=1

0 gt=

( ) 6 2tc

tc

It

] t

x sed sed gij

]

G t G G G b b

prop

prop

Oslash

+

prop prop prop +

gt=

0

gg

t

2N

gt=P

( ) 5 x

G t

2C



22



Fbvnp 3lt

gg

t

gt3P

( ) 5 x

G t

1

0

6

gegravegdt 9

gegravegdt +

gegravegdt ∔

ETHdfb muduynznrľz

0Ngij

G

=Nsed

G

( ) 3

0 6=

0 6

( ) = = 0 =tc

tc

t

] F t

x

]

G t b b

propprop

Oslash

+

prop prop +

gg

N+

prop

+

prop

gt3P

gt3P

ETHdfb muduynznrľz

gg

0N

+

prop

P+

prop

gt3Pgt3P

N

ETHdfb muduynznrľz

gg

N =N

+

prop0P

+

propgt3P

=N

0N

gt=P+

prop0P

+

propgt3P



gt8



Fbvnp

=

2

+ propP

1

P

3

gt=P

gtP =P


= = gt

gt

gt =

=

= 1 3 = 1 3

gt=0

2 3

gt gt gt gt gt

= 1 3 3 162P =12Pgt=

gt gt gt 02

3 2 3


P P P

P P P

P


prop propprop +


+

gt=P

P

0N

6

gt3Pprop

=P

0N

gt3Pprop

0Nprop

+

prop


0N

626

gt2

+ propP

3

gt=P

1

P

gt



=8


Fbvnp

0N

8

6 =

1N

1

gt=P

=

5 S

P +

prop

0N

gt G

gt 1 G +

( ) ( ) ( ) ( )

( )

gt gt gt gt

gt

6 0 gt= = 1 1 8 1 0


6 = 1 8

8 0 gt82 1 gt82P S

G G G G

G

P


+ prop +

+ + +

prop +

0N

8

6 =

1N

1

=

5 S P +

prop

gt=P



68


Fbvnp

prop

+

gtP

1 gt1

1

=

2

prop

+

2

gt2N

6

gt

3P

gtP

P

0P

0P

2N

2N

7P

82P82P

82P

prop

+

gtP

1 gt1

1

=

2

=1P

prop

+

2=1P prop

=1P

=1P prop

5 S

G

6

gt

3P

gtP



18


Fbvnp

1

=N G

=N

gtP

gt2P

prop +

0P

gt2 gt 0 3 gt7PQC

P prop + +

+

prop

1

G

=N

gtP

gt2P

prop +6 G

2 gt7= N

8 8VF

G prop

prop

2gt2 gt 6 1

8 G G G


gt78

gt78

QC ]

8 I

] gt7P I ]

1

I ]

G

=N

gtP

gt2P

prop +6 G



28


Fbvnp

1 1N3C

0

0P

gtN

1 1N3C

0

0P

gtN



t prop

t +

1 1N3C

0

0P

2N

t ∔

01 gt

1 0

170P

gt gt

1 0

70 0() 0N

0

S S

S

P P

P

y

propprop + +

+

prop

( ) gtN y ∔ prop

+

propP

+

propP

( ) gtN y ∔ prop

() 0N y

1N

1 0 =1QC

]

gtN

1

gg

t

1N

( ) 5 y t

3C

0

0P



08


Fbvnp

6

gt3

s

=

( )( )

gt

= 6

gt gt gt gt= 6 = 6

gt3 3( ) ( )

( ) 1 ( )

6 0 =

gt3 1 3

0 60 606 =( ) ( ) 60 60gt gt gt

6 0 =

t t

W s W sW s W ss s

s s s


ss

prop

prop prop

prop prop

+ + + +

prop +prop

+ + prop ++ + + +

+ + +

gts prop

0s1

s 3

s

P

( )W s

gt

6

t

gg

gt3P( ) y t

=

0C

3P

+

prop



88


Fbvnp

( ) ( )

gt gt1 1

gt


gt gt1 1


1 3 gt 1 3

( ) = fes( ) = sgd( )t t S

s s l lW s

s s s s s l s l

g t b t b t

prop

prop

prop prop


+ + + + + + + prop

prop prop

1( ) 5 S g t

gts prop

3s

gt3s

prop

gt=sprop

1

( )W s

gts

prop

3s

gt3sprop gt0

gt=P

gt

= 1

( ) 5 y t

gg

t

3C



gt0



Fbvnplt

gt=n prop

gt3prop



=0


Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +



n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



gt2



Fbvnp gtlt

=) Abvrbabjg x


Fbvnp =lt

gt=P

0N7 2

60+

propP

2P

3

NP

gt=2 0

3 gt2 2 N N N

P P P P

prop+ + prop +

0

0 7 N

P P +

gt=2 1 0 62gtP3 gt2 2

N N N N N

P P P

P P

prop

+ Oslash + prop +

+

prop=gt2gtP

prop

+gt3P

62gtP

P

0 =gt2gt 6 0126X N

_ prop Oslash prop

0 0 6

6 0 =

gt2 0 0 gt2 = 2N0 6 x

G prop

prop prop prop0N 2

2 20 gt2P

2 2

Oslash

+

=gt2 0P

= 6

+

0

6

0P

gt2P

0

6

0

0

5 x

G

0N 2

gt=P

0N

7 2

60+

propP

2P

3



=2


Fbvnp 6lt


Fbvnp 1lt

+ prop x

P

gt2P

prop +

G

6 G

6Ngt=P

6 N

G +

+ prop

2 N

G

1 gt= N

G ++

prop

prop +1 gt=

N G +



+ prop x

P

prop +

=gtN

06P

gt= P

+ propgt2P

gt= gt2 06

gt0=P

x

x

P

P

+ prop prop

=1P

1

+

propgt

+

prop1

6

gt

+

prop8

gt82

3=2 + prop

+

propgt2=2

+ prop

+ prop

gt

=1gt281 1 gt281 0=72P

gt2=2 A P Oslash


+ prop

2

5 x

P

gt2P

1

prop +

1

G

6 G

6Ngt=P

1

6

1

6

1

=1P6

gtP

+

prop



62


Fbvnp 2lt


Fbvnp 0lt

gt( )P t = ( )P t

( )6 gtgt gt =

( ) gt( ) 1 ( ) ( )

= 2t


prop + + + prop cup

( ) == gt

( )1 ( ) ( ) sgd =

6


6 gtgt gt =

( ) gt6 ( ) 1 ( ) 1 ( )

= 2t

P t b P t P t P t

prop + + + prop

gt3P

gt3P prop

prop

+

x

G

12P

P

0P

0P

2N

2N

prop

+

gt2P

62N

62 2 1N x

G +

ETHdfb mudu muiuruz

sgd=t

=

1

2C6t

b 6

gt( )P t = ( )P t

gt3P

gt3P prop

prop

+

7P5 x

G

7

gt

gt2

gt= 6



12



Fbvnp 8lt

gg

2N

gt=P

=N

gegravegdt 9

+

prop

gg

2N

gt=P

=N

gegravegdt +

gt=0

gg

2N

gt=P

6N

gegravegdt ∔

+

prop

=N

+

prop

N 2N

ETHdfb muduynznrľz

ETHdfb muduynznrľz

ETHdfb muduynznrľz

=Ngij

G

6Nsed

G prop

( ) gt=2

0 gt=1

0 gt=

( ) 6 2tc

tc

It

] t

x sed sed gij

]

G t G G G b b

prop

prop

Oslash

+

prop prop prop +

gt=

0

gg

t

2N

gt=P

( ) 5 x

G t

2C



22



Fbvnp 3lt

gg

t

gt3P

( ) 5 x

G t

1

0

6

gegravegdt 9

gegravegdt +

gegravegdt ∔

ETHdfb muduynznrľz

0Ngij

G

=Nsed

G

( ) 3

0 6=

0 6

( ) = = 0 =tc

tc

t

] F t

x

]

G t b b

propprop

Oslash

+

prop prop +

gg

N+

prop

+

prop

gt3P

gt3P

ETHdfb muduynznrľz

gg

0N

+

prop

P+

prop

gt3Pgt3P

N

ETHdfb muduynznrľz

gg

N =N

+

prop0P

+

propgt3P

=N

0N

gt=P+

prop0P

+

propgt3P



gt8



Fbvnp

=

2

+ propP

1

P

3

gt=P

gtP =P


= = gt

gt

gt =

=

= 1 3 = 1 3

gt=0

2 3

gt gt gt gt gt

= 1 3 3 162P =12Pgt=

gt gt gt 02

3 2 3


P P P

P P P

P


prop propprop +


+

gt=P

P

0N

6

gt3Pprop

=P

0N

gt3Pprop

0Nprop

+

prop


0N

626

gt2

+ propP

3

gt=P

1

P

gt



=8


Fbvnp

0N

8

6 =

1N

1

gt=P

=

5 S

P +

prop

0N

gt G

gt 1 G +

( ) ( ) ( ) ( )

( )

gt gt gt gt

gt

6 0 gt= = 1 1 8 1 0


6 = 1 8

8 0 gt82 1 gt82P S

G G G G

G

P


+ prop +

+ + +

prop +

0N

8

6 =

1N

1

=

5 S P +

prop

gt=P



68


Fbvnp

prop

+

gtP

1 gt1

1

=

2

prop

+

2

gt2N

6

gt

3P

gtP

P

0P

0P

2N

2N

7P

82P82P

82P

prop

+

gtP

1 gt1

1

=

2

=1P

prop

+

2=1P prop

=1P

=1P prop

5 S

G

6

gt

3P

gtP



18


Fbvnp

1

=N G

=N

gtP

gt2P

prop +

0P

gt2 gt 0 3 gt7PQC

P prop + +

+

prop

1

G

=N

gtP

gt2P

prop +6 G

2 gt7= N

8 8VF

G prop

prop

2gt2 gt 6 1

8 G G G


gt78

gt78

QC ]

8 I

] gt7P I ]

1

I ]

G

=N

gtP

gt2P

prop +6 G



28


Fbvnp

1 1N3C

0

0P

gtN

1 1N3C

0

0P

gtN



t prop

t +

1 1N3C

0

0P

2N

t ∔

01 gt

1 0

170P

gt gt

1 0

70 0() 0N

0

S S

S

P P

P

y

propprop + +

+

prop

( ) gtN y ∔ prop

+

propP

+

propP

( ) gtN y ∔ prop

() 0N y

1N

1 0 =1QC

]

gtN

1

gg

t

1N

( ) 5 y t

3C

0

0P



08


Fbvnp

6

gt3

s

=

( )( )

gt

= 6

gt gt gt gt= 6 = 6

gt3 3( ) ( )

( ) 1 ( )

6 0 =

gt3 1 3

0 60 606 =( ) ( ) 60 60gt gt gt

6 0 =

t t

W s W sW s W ss s

s s s


ss

prop

prop prop

prop prop

+ + + +

prop +prop

+ + prop ++ + + +

+ + +

gts prop

0s1

s 3

s

P

( )W s

gt

6

t

gg

gt3P( ) y t

=

0C

3P

+

prop



88


Fbvnp

( ) ( )

gt gt1 1

gt


gt gt1 1


1 3 gt 1 3

( ) = fes( ) = sgd( )t t S

s s l lW s

s s s s s l s l

g t b t b t

prop

prop

prop prop


+ + + + + + + prop

prop prop

1( ) 5 S g t

gts prop

3s

gt3s

prop

gt=sprop

1

( )W s

gts

prop

3s

gt3sprop gt0

gt=P

gt

= 1

( ) 5 y t

gg

t

3C



gt0



Fbvnplt

gt=n prop

gt3prop



=0


Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +



n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

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t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



=2


Fbvnp 6lt


Fbvnp 1lt

+ prop x

P

gt2P

prop +

G

6 G

6Ngt=P

6 N

G +

+ prop

2 N

G

1 gt= N

G ++

prop

prop +1 gt=

N G +



+ prop x

P

prop +

=gtN

06P

gt= P

+ propgt2P

gt= gt2 06

gt0=P

x

x

P

P

+ prop prop

=1P

1

+

propgt

+

prop1

6

gt

+

prop8

gt82

3=2 + prop

+

propgt2=2

+ prop

+ prop

gt

=1gt281 1 gt281 0=72P

gt2=2 A P Oslash


+ prop

2

5 x

P

gt2P

1

prop +

1

G

6 G

6Ngt=P

1

6

1

6

1

=1P6

gtP

+

prop



62


Fbvnp 2lt


Fbvnp 0lt

gt( )P t = ( )P t

( )6 gtgt gt =

( ) gt( ) 1 ( ) ( )

= 2t


prop + + + prop cup

( ) == gt

( )1 ( ) ( ) sgd =

6


6 gtgt gt =

( ) gt6 ( ) 1 ( ) 1 ( )

= 2t

P t b P t P t P t

prop + + + prop

gt3P

gt3P prop

prop

+

x

G

12P

P

0P

0P

2N

2N

prop

+

gt2P

62N

62 2 1N x

G +

ETHdfb mudu muiuruz

sgd=t

=

1

2C6t

b 6

gt( )P t = ( )P t

gt3P

gt3P prop

prop

+

7P5 x

G

7

gt

gt2

gt= 6



12



Fbvnp 8lt

gg

2N

gt=P

=N

gegravegdt 9

+

prop

gg

2N

gt=P

=N

gegravegdt +

gt=0

gg

2N

gt=P

6N

gegravegdt ∔

+

prop

=N

+

prop

N 2N

ETHdfb muduynznrľz

ETHdfb muduynznrľz

ETHdfb muduynznrľz

=Ngij

G

6Nsed

G prop

( ) gt=2

0 gt=1

0 gt=

( ) 6 2tc

tc

It

] t

x sed sed gij

]

G t G G G b b

prop

prop

Oslash

+

prop prop prop +

gt=

0

gg

t

2N

gt=P

( ) 5 x

G t

2C



22



Fbvnp 3lt

gg

t

gt3P

( ) 5 x

G t

1

0

6

gegravegdt 9

gegravegdt +

gegravegdt ∔

ETHdfb muduynznrľz

0Ngij

G

=Nsed

G

( ) 3

0 6=

0 6

( ) = = 0 =tc

tc

t

] F t

x

]

G t b b

propprop

Oslash

+

prop prop +

gg

N+

prop

+

prop

gt3P

gt3P

ETHdfb muduynznrľz

gg

0N

+

prop

P+

prop

gt3Pgt3P

N

ETHdfb muduynznrľz

gg

N =N

+

prop0P

+

propgt3P

=N

0N

gt=P+

prop0P

+

propgt3P



gt8



Fbvnp

=

2

+ propP

1

P

3

gt=P

gtP =P


= = gt

gt

gt =

=

= 1 3 = 1 3

gt=0

2 3

gt gt gt gt gt

= 1 3 3 162P =12Pgt=

gt gt gt 02

3 2 3


P P P

P P P

P


prop propprop +


+

gt=P

P

0N

6

gt3Pprop

=P

0N

gt3Pprop

0Nprop

+

prop


0N

626

gt2

+ propP

3

gt=P

1

P

gt



=8


Fbvnp

0N

8

6 =

1N

1

gt=P

=

5 S

P +

prop

0N

gt G

gt 1 G +

( ) ( ) ( ) ( )

( )

gt gt gt gt

gt

6 0 gt= = 1 1 8 1 0


6 = 1 8

8 0 gt82 1 gt82P S

G G G G

G

P


+ prop +

+ + +

prop +

0N

8

6 =

1N

1

=

5 S P +

prop

gt=P



68


Fbvnp

prop

+

gtP

1 gt1

1

=

2

prop

+

2

gt2N

6

gt

3P

gtP

P

0P

0P

2N

2N

7P

82P82P

82P

prop

+

gtP

1 gt1

1

=

2

=1P

prop

+

2=1P prop

=1P

=1P prop

5 S

G

6

gt

3P

gtP



18


Fbvnp

1

=N G

=N

gtP

gt2P

prop +

0P

gt2 gt 0 3 gt7PQC

P prop + +

+

prop

1

G

=N

gtP

gt2P

prop +6 G

2 gt7= N

8 8VF

G prop

prop

2gt2 gt 6 1

8 G G G


gt78

gt78

QC ]

8 I

] gt7P I ]

1

I ]

G

=N

gtP

gt2P

prop +6 G



28


Fbvnp

1 1N3C

0

0P

gtN

1 1N3C

0

0P

gtN



t prop

t +

1 1N3C

0

0P

2N

t ∔

01 gt

1 0

170P

gt gt

1 0

70 0() 0N

0

S S

S

P P

P

y

propprop + +

+

prop

( ) gtN y ∔ prop

+

propP

+

propP

( ) gtN y ∔ prop

() 0N y

1N

1 0 =1QC

]

gtN

1

gg

t

1N

( ) 5 y t

3C

0

0P



08


Fbvnp

6

gt3

s

=

( )( )

gt

= 6

gt gt gt gt= 6 = 6

gt3 3( ) ( )

( ) 1 ( )

6 0 =

gt3 1 3

0 60 606 =( ) ( ) 60 60gt gt gt

6 0 =

t t

W s W sW s W ss s

s s s


ss

prop

prop prop

prop prop

+ + + +

prop +prop

+ + prop ++ + + +

+ + +

gts prop

0s1

s 3

s

P

( )W s

gt

6

t

gg

gt3P( ) y t

=

0C

3P

+

prop



88


Fbvnp

( ) ( )

gt gt1 1

gt


gt gt1 1


1 3 gt 1 3

( ) = fes( ) = sgd( )t t S

s s l lW s

s s s s s l s l

g t b t b t

prop

prop

prop prop


+ + + + + + + prop

prop prop

1( ) 5 S g t

gts prop

3s

gt3s

prop

gt=sprop

1

( )W s

gts

prop

3s

gt3sprop gt0

gt=P

gt

= 1

( ) 5 y t

gg

t

3C



gt0



Fbvnplt

gt=n prop

gt3prop



=0


Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +



n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



62


Fbvnp 2lt


Fbvnp 0lt

gt( )P t = ( )P t

( )6 gtgt gt =

( ) gt( ) 1 ( ) ( )

= 2t


prop + + + prop cup

( ) == gt

( )1 ( ) ( ) sgd =

6


6 gtgt gt =

( ) gt6 ( ) 1 ( ) 1 ( )

= 2t

P t b P t P t P t

prop + + + prop

gt3P

gt3P prop

prop

+

x

G

12P

P

0P

0P

2N

2N

prop

+

gt2P

62N

62 2 1N x

G +

ETHdfb mudu muiuruz

sgd=t

=

1

2C6t

b 6

gt( )P t = ( )P t

gt3P

gt3P prop

prop

+

7P5 x

G

7

gt

gt2

gt= 6



12



Fbvnp 8lt

gg

2N

gt=P

=N

gegravegdt 9

+

prop

gg

2N

gt=P

=N

gegravegdt +

gt=0

gg

2N

gt=P

6N

gegravegdt ∔

+

prop

=N

+

prop

N 2N

ETHdfb muduynznrľz

ETHdfb muduynznrľz

ETHdfb muduynznrľz

=Ngij

G

6Nsed

G prop

( ) gt=2

0 gt=1

0 gt=

( ) 6 2tc

tc

It

] t

x sed sed gij

]

G t G G G b b

prop

prop

Oslash

+

prop prop prop +

gt=

0

gg

t

2N

gt=P

( ) 5 x

G t

2C



22



Fbvnp 3lt

gg

t

gt3P

( ) 5 x

G t

1

0

6

gegravegdt 9

gegravegdt +

gegravegdt ∔

ETHdfb muduynznrľz

0Ngij

G

=Nsed

G

( ) 3

0 6=

0 6

( ) = = 0 =tc

tc

t

] F t

x

]

G t b b

propprop

Oslash

+

prop prop +

gg

N+

prop

+

prop

gt3P

gt3P

ETHdfb muduynznrľz

gg

0N

+

prop

P+

prop

gt3Pgt3P

N

ETHdfb muduynznrľz

gg

N =N

+

prop0P

+

propgt3P

=N

0N

gt=P+

prop0P

+

propgt3P



gt8



Fbvnp

=

2

+ propP

1

P

3

gt=P

gtP =P


= = gt

gt

gt =

=

= 1 3 = 1 3

gt=0

2 3

gt gt gt gt gt

= 1 3 3 162P =12Pgt=

gt gt gt 02

3 2 3


P P P

P P P

P


prop propprop +


+

gt=P

P

0N

6

gt3Pprop

=P

0N

gt3Pprop

0Nprop

+

prop


0N

626

gt2

+ propP

3

gt=P

1

P

gt



=8


Fbvnp

0N

8

6 =

1N

1

gt=P

=

5 S

P +

prop

0N

gt G

gt 1 G +

( ) ( ) ( ) ( )

( )

gt gt gt gt

gt

6 0 gt= = 1 1 8 1 0


6 = 1 8

8 0 gt82 1 gt82P S

G G G G

G

P


+ prop +

+ + +

prop +

0N

8

6 =

1N

1

=

5 S P +

prop

gt=P



68


Fbvnp

prop

+

gtP

1 gt1

1

=

2

prop

+

2

gt2N

6

gt

3P

gtP

P

0P

0P

2N

2N

7P

82P82P

82P

prop

+

gtP

1 gt1

1

=

2

=1P

prop

+

2=1P prop

=1P

=1P prop

5 S

G

6

gt

3P

gtP



18


Fbvnp

1

=N G

=N

gtP

gt2P

prop +

0P

gt2 gt 0 3 gt7PQC

P prop + +

+

prop

1

G

=N

gtP

gt2P

prop +6 G

2 gt7= N

8 8VF

G prop

prop

2gt2 gt 6 1

8 G G G


gt78

gt78

QC ]

8 I

] gt7P I ]

1

I ]

G

=N

gtP

gt2P

prop +6 G



28


Fbvnp

1 1N3C

0

0P

gtN

1 1N3C

0

0P

gtN



t prop

t +

1 1N3C

0

0P

2N

t ∔

01 gt

1 0

170P

gt gt

1 0

70 0() 0N

0

S S

S

P P

P

y

propprop + +

+

prop

( ) gtN y ∔ prop

+

propP

+

propP

( ) gtN y ∔ prop

() 0N y

1N

1 0 =1QC

]

gtN

1

gg

t

1N

( ) 5 y t

3C

0

0P



08


Fbvnp

6

gt3

s

=

( )( )

gt

= 6

gt gt gt gt= 6 = 6

gt3 3( ) ( )

( ) 1 ( )

6 0 =

gt3 1 3

0 60 606 =( ) ( ) 60 60gt gt gt

6 0 =

t t

W s W sW s W ss s

s s s


ss

prop

prop prop

prop prop

+ + + +

prop +prop

+ + prop ++ + + +

+ + +

gts prop

0s1

s 3

s

P

( )W s

gt

6

t

gg

gt3P( ) y t

=

0C

3P

+

prop



88


Fbvnp

( ) ( )

gt gt1 1

gt


gt gt1 1


1 3 gt 1 3

( ) = fes( ) = sgd( )t t S

s s l lW s

s s s s s l s l

g t b t b t

prop

prop

prop prop


+ + + + + + + prop

prop prop

1( ) 5 S g t

gts prop

3s

gt3s

prop

gt=sprop

1

( )W s

gts

prop

3s

gt3sprop gt0

gt=P

gt

= 1

( ) 5 y t

gg

t

3C



gt0



Fbvnplt

gt=n prop

gt3prop



=0


Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +



n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


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+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

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t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



12



Fbvnp 8lt

gg

2N

gt=P

=N

gegravegdt 9

+

prop

gg

2N

gt=P

=N

gegravegdt +

gt=0

gg

2N

gt=P

6N

gegravegdt ∔

+

prop

=N

+

prop

N 2N

ETHdfb muduynznrľz

ETHdfb muduynznrľz

ETHdfb muduynznrľz

=Ngij

G

6Nsed

G prop

( ) gt=2

0 gt=1

0 gt=

( ) 6 2tc

tc

It

] t

x sed sed gij

]

G t G G G b b

prop

prop

Oslash

+

prop prop prop +

gt=

0

gg

t

2N

gt=P

( ) 5 x

G t

2C



22



Fbvnp 3lt

gg

t

gt3P

( ) 5 x

G t

1

0

6

gegravegdt 9

gegravegdt +

gegravegdt ∔

ETHdfb muduynznrľz

0Ngij

G

=Nsed

G

( ) 3

0 6=

0 6

( ) = = 0 =tc

tc

t

] F t

x

]

G t b b

propprop

Oslash

+

prop prop +

gg

N+

prop

+

prop

gt3P

gt3P

ETHdfb muduynznrľz

gg

0N

+

prop

P+

prop

gt3Pgt3P

N

ETHdfb muduynznrľz

gg

N =N

+

prop0P

+

propgt3P

=N

0N

gt=P+

prop0P

+

propgt3P



gt8



Fbvnp

=

2

+ propP

1

P

3

gt=P

gtP =P


= = gt

gt

gt =

=

= 1 3 = 1 3

gt=0

2 3

gt gt gt gt gt

= 1 3 3 162P =12Pgt=

gt gt gt 02

3 2 3


P P P

P P P

P


prop propprop +


+

gt=P

P

0N

6

gt3Pprop

=P

0N

gt3Pprop

0Nprop

+

prop


0N

626

gt2

+ propP

3

gt=P

1

P

gt



=8


Fbvnp

0N

8

6 =

1N

1

gt=P

=

5 S

P +

prop

0N

gt G

gt 1 G +

( ) ( ) ( ) ( )

( )

gt gt gt gt

gt

6 0 gt= = 1 1 8 1 0


6 = 1 8

8 0 gt82 1 gt82P S

G G G G

G

P


+ prop +

+ + +

prop +

0N

8

6 =

1N

1

=

5 S P +

prop

gt=P



68


Fbvnp

prop

+

gtP

1 gt1

1

=

2

prop

+

2

gt2N

6

gt

3P

gtP

P

0P

0P

2N

2N

7P

82P82P

82P

prop

+

gtP

1 gt1

1

=

2

=1P

prop

+

2=1P prop

=1P

=1P prop

5 S

G

6

gt

3P

gtP



18


Fbvnp

1

=N G

=N

gtP

gt2P

prop +

0P

gt2 gt 0 3 gt7PQC

P prop + +

+

prop

1

G

=N

gtP

gt2P

prop +6 G

2 gt7= N

8 8VF

G prop

prop

2gt2 gt 6 1

8 G G G


gt78

gt78

QC ]

8 I

] gt7P I ]

1

I ]

G

=N

gtP

gt2P

prop +6 G



28


Fbvnp

1 1N3C

0

0P

gtN

1 1N3C

0

0P

gtN



t prop

t +

1 1N3C

0

0P

2N

t ∔

01 gt

1 0

170P

gt gt

1 0

70 0() 0N

0

S S

S

P P

P

y

propprop + +

+

prop

( ) gtN y ∔ prop

+

propP

+

propP

( ) gtN y ∔ prop

() 0N y

1N

1 0 =1QC

]

gtN

1

gg

t

1N

( ) 5 y t

3C

0

0P



08


Fbvnp

6

gt3

s

=

( )( )

gt

= 6

gt gt gt gt= 6 = 6

gt3 3( ) ( )

( ) 1 ( )

6 0 =

gt3 1 3

0 60 606 =( ) ( ) 60 60gt gt gt

6 0 =

t t

W s W sW s W ss s

s s s


ss

prop

prop prop

prop prop

+ + + +

prop +prop

+ + prop ++ + + +

+ + +

gts prop

0s1

s 3

s

P

( )W s

gt

6

t

gg

gt3P( ) y t

=

0C

3P

+

prop



88


Fbvnp

( ) ( )

gt gt1 1

gt


gt gt1 1


1 3 gt 1 3

( ) = fes( ) = sgd( )t t S

s s l lW s

s s s s s l s l

g t b t b t

prop

prop

prop prop


+ + + + + + + prop

prop prop

1( ) 5 S g t

gts prop

3s

gt3s

prop

gt=sprop

1

( )W s

gts

prop

3s

gt3sprop gt0

gt=P

gt

= 1

( ) 5 y t

gg

t

3C



gt0



Fbvnplt

gt=n prop

gt3prop



=0


Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +



n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

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t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



22



Fbvnp 3lt

gg

t

gt3P

( ) 5 x

G t

1

0

6

gegravegdt 9

gegravegdt +

gegravegdt ∔

ETHdfb muduynznrľz

0Ngij

G

=Nsed

G

( ) 3

0 6=

0 6

( ) = = 0 =tc

tc

t

] F t

x

]

G t b b

propprop

Oslash

+

prop prop +

gg

N+

prop

+

prop

gt3P

gt3P

ETHdfb muduynznrľz

gg

0N

+

prop

P+

prop

gt3Pgt3P

N

ETHdfb muduynznrľz

gg

N =N

+

prop0P

+

propgt3P

=N

0N

gt=P+

prop0P

+

propgt3P



gt8



Fbvnp

=

2

+ propP

1

P

3

gt=P

gtP =P


= = gt

gt

gt =

=

= 1 3 = 1 3

gt=0

2 3

gt gt gt gt gt

= 1 3 3 162P =12Pgt=

gt gt gt 02

3 2 3


P P P

P P P

P


prop propprop +


+

gt=P

P

0N

6

gt3Pprop

=P

0N

gt3Pprop

0Nprop

+

prop


0N

626

gt2

+ propP

3

gt=P

1

P

gt



=8


Fbvnp

0N

8

6 =

1N

1

gt=P

=

5 S

P +

prop

0N

gt G

gt 1 G +

( ) ( ) ( ) ( )

( )

gt gt gt gt

gt

6 0 gt= = 1 1 8 1 0


6 = 1 8

8 0 gt82 1 gt82P S

G G G G

G

P


+ prop +

+ + +

prop +

0N

8

6 =

1N

1

=

5 S P +

prop

gt=P



68


Fbvnp

prop

+

gtP

1 gt1

1

=

2

prop

+

2

gt2N

6

gt

3P

gtP

P

0P

0P

2N

2N

7P

82P82P

82P

prop

+

gtP

1 gt1

1

=

2

=1P

prop

+

2=1P prop

=1P

=1P prop

5 S

G

6

gt

3P

gtP



18


Fbvnp

1

=N G

=N

gtP

gt2P

prop +

0P

gt2 gt 0 3 gt7PQC

P prop + +

+

prop

1

G

=N

gtP

gt2P

prop +6 G

2 gt7= N

8 8VF

G prop

prop

2gt2 gt 6 1

8 G G G


gt78

gt78

QC ]

8 I

] gt7P I ]

1

I ]

G

=N

gtP

gt2P

prop +6 G



28


Fbvnp

1 1N3C

0

0P

gtN

1 1N3C

0

0P

gtN



t prop

t +

1 1N3C

0

0P

2N

t ∔

01 gt

1 0

170P

gt gt

1 0

70 0() 0N

0

S S

S

P P

P

y

propprop + +

+

prop

( ) gtN y ∔ prop

+

propP

+

propP

( ) gtN y ∔ prop

() 0N y

1N

1 0 =1QC

]

gtN

1

gg

t

1N

( ) 5 y t

3C

0

0P



08


Fbvnp

6

gt3

s

=

( )( )

gt

= 6

gt gt gt gt= 6 = 6

gt3 3( ) ( )

( ) 1 ( )

6 0 =

gt3 1 3

0 60 606 =( ) ( ) 60 60gt gt gt

6 0 =

t t

W s W sW s W ss s

s s s


ss

prop

prop prop

prop prop

+ + + +

prop +prop

+ + prop ++ + + +

+ + +

gts prop

0s1

s 3

s

P

( )W s

gt

6

t

gg

gt3P( ) y t

=

0C

3P

+

prop



88


Fbvnp

( ) ( )

gt gt1 1

gt


gt gt1 1


1 3 gt 1 3

( ) = fes( ) = sgd( )t t S

s s l lW s

s s s s s l s l

g t b t b t

prop

prop

prop prop


+ + + + + + + prop

prop prop

1( ) 5 S g t

gts prop

3s

gt3s

prop

gt=sprop

1

( )W s

gts

prop

3s

gt3sprop gt0

gt=P

gt

= 1

( ) 5 y t

gg

t

3C



gt0



Fbvnplt

gt=n prop

gt3prop



=0


Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +



n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



gt8



Fbvnp

=

2

+ propP

1

P

3

gt=P

gtP =P


= = gt

gt

gt =

=

= 1 3 = 1 3

gt=0

2 3

gt gt gt gt gt

= 1 3 3 162P =12Pgt=

gt gt gt 02

3 2 3


P P P

P P P

P


prop propprop +


+

gt=P

P

0N

6

gt3Pprop

=P

0N

gt3Pprop

0Nprop

+

prop


0N

626

gt2

+ propP

3

gt=P

1

P

gt



=8


Fbvnp

0N

8

6 =

1N

1

gt=P

=

5 S

P +

prop

0N

gt G

gt 1 G +

( ) ( ) ( ) ( )

( )

gt gt gt gt

gt

6 0 gt= = 1 1 8 1 0


6 = 1 8

8 0 gt82 1 gt82P S

G G G G

G

P


+ prop +

+ + +

prop +

0N

8

6 =

1N

1

=

5 S P +

prop

gt=P



68


Fbvnp

prop

+

gtP

1 gt1

1

=

2

prop

+

2

gt2N

6

gt

3P

gtP

P

0P

0P

2N

2N

7P

82P82P

82P

prop

+

gtP

1 gt1

1

=

2

=1P

prop

+

2=1P prop

=1P

=1P prop

5 S

G

6

gt

3P

gtP



18


Fbvnp

1

=N G

=N

gtP

gt2P

prop +

0P

gt2 gt 0 3 gt7PQC

P prop + +

+

prop

1

G

=N

gtP

gt2P

prop +6 G

2 gt7= N

8 8VF

G prop

prop

2gt2 gt 6 1

8 G G G


gt78

gt78

QC ]

8 I

] gt7P I ]

1

I ]

G

=N

gtP

gt2P

prop +6 G



28


Fbvnp

1 1N3C

0

0P

gtN

1 1N3C

0

0P

gtN



t prop

t +

1 1N3C

0

0P

2N

t ∔

01 gt

1 0

170P

gt gt

1 0

70 0() 0N

0

S S

S

P P

P

y

propprop + +

+

prop

( ) gtN y ∔ prop

+

propP

+

propP

( ) gtN y ∔ prop

() 0N y

1N

1 0 =1QC

]

gtN

1

gg

t

1N

( ) 5 y t

3C

0

0P



08


Fbvnp

6

gt3

s

=

( )( )

gt

= 6

gt gt gt gt= 6 = 6

gt3 3( ) ( )

( ) 1 ( )

6 0 =

gt3 1 3

0 60 606 =( ) ( ) 60 60gt gt gt

6 0 =

t t

W s W sW s W ss s

s s s


ss

prop

prop prop

prop prop

+ + + +

prop +prop

+ + prop ++ + + +

+ + +

gts prop

0s1

s 3

s

P

( )W s

gt

6

t

gg

gt3P( ) y t

=

0C

3P

+

prop



88


Fbvnp

( ) ( )

gt gt1 1

gt


gt gt1 1


1 3 gt 1 3

( ) = fes( ) = sgd( )t t S

s s l lW s

s s s s s l s l

g t b t b t

prop

prop

prop prop


+ + + + + + + prop

prop prop

1( ) 5 S g t

gts prop

3s

gt3s

prop

gt=sprop

1

( )W s

gts

prop

3s

gt3sprop gt0

gt=P

gt

= 1

( ) 5 y t

gg

t

3C



gt0



Fbvnplt

gt=n prop

gt3prop



=0


Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +



n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



=8


Fbvnp

0N

8

6 =

1N

1

gt=P

=

5 S

P +

prop

0N

gt G

gt 1 G +

( ) ( ) ( ) ( )

( )

gt gt gt gt

gt

6 0 gt= = 1 1 8 1 0


6 = 1 8

8 0 gt82 1 gt82P S

G G G G

G

P


+ prop +

+ + +

prop +

0N

8

6 =

1N

1

=

5 S P +

prop

gt=P



68


Fbvnp

prop

+

gtP

1 gt1

1

=

2

prop

+

2

gt2N

6

gt

3P

gtP

P

0P

0P

2N

2N

7P

82P82P

82P

prop

+

gtP

1 gt1

1

=

2

=1P

prop

+

2=1P prop

=1P

=1P prop

5 S

G

6

gt

3P

gtP



18


Fbvnp

1

=N G

=N

gtP

gt2P

prop +

0P

gt2 gt 0 3 gt7PQC

P prop + +

+

prop

1

G

=N

gtP

gt2P

prop +6 G

2 gt7= N

8 8VF

G prop

prop

2gt2 gt 6 1

8 G G G


gt78

gt78

QC ]

8 I

] gt7P I ]

1

I ]

G

=N

gtP

gt2P

prop +6 G



28


Fbvnp

1 1N3C

0

0P

gtN

1 1N3C

0

0P

gtN



t prop

t +

1 1N3C

0

0P

2N

t ∔

01 gt

1 0

170P

gt gt

1 0

70 0() 0N

0

S S

S

P P

P

y

propprop + +

+

prop

( ) gtN y ∔ prop

+

propP

+

propP

( ) gtN y ∔ prop

() 0N y

1N

1 0 =1QC

]

gtN

1

gg

t

1N

( ) 5 y t

3C

0

0P



08


Fbvnp

6

gt3

s

=

( )( )

gt

= 6

gt gt gt gt= 6 = 6

gt3 3( ) ( )

( ) 1 ( )

6 0 =

gt3 1 3

0 60 606 =( ) ( ) 60 60gt gt gt

6 0 =

t t

W s W sW s W ss s

s s s


ss

prop

prop prop

prop prop

+ + + +

prop +prop

+ + prop ++ + + +

+ + +

gts prop

0s1

s 3

s

P

( )W s

gt

6

t

gg

gt3P( ) y t

=

0C

3P

+

prop



88


Fbvnp

( ) ( )

gt gt1 1

gt


gt gt1 1


1 3 gt 1 3

( ) = fes( ) = sgd( )t t S

s s l lW s

s s s s s l s l

g t b t b t

prop

prop

prop prop


+ + + + + + + prop

prop prop

1( ) 5 S g t

gts prop

3s

gt3s

prop

gt=sprop

1

( )W s

gts

prop

3s

gt3sprop gt0

gt=P

gt

= 1

( ) 5 y t

gg

t

3C



gt0



Fbvnplt

gt=n prop

gt3prop



=0


Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +



n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



68


Fbvnp

prop

+

gtP

1 gt1

1

=

2

prop

+

2

gt2N

6

gt

3P

gtP

P

0P

0P

2N

2N

7P

82P82P

82P

prop

+

gtP

1 gt1

1

=

2

=1P

prop

+

2=1P prop

=1P

=1P prop

5 S

G

6

gt

3P

gtP



18


Fbvnp

1

=N G

=N

gtP

gt2P

prop +

0P

gt2 gt 0 3 gt7PQC

P prop + +

+

prop

1

G

=N

gtP

gt2P

prop +6 G

2 gt7= N

8 8VF

G prop

prop

2gt2 gt 6 1

8 G G G


gt78

gt78

QC ]

8 I

] gt7P I ]

1

I ]

G

=N

gtP

gt2P

prop +6 G



28


Fbvnp

1 1N3C

0

0P

gtN

1 1N3C

0

0P

gtN



t prop

t +

1 1N3C

0

0P

2N

t ∔

01 gt

1 0

170P

gt gt

1 0

70 0() 0N

0

S S

S

P P

P

y

propprop + +

+

prop

( ) gtN y ∔ prop

+

propP

+

propP

( ) gtN y ∔ prop

() 0N y

1N

1 0 =1QC

]

gtN

1

gg

t

1N

( ) 5 y t

3C

0

0P



08


Fbvnp

6

gt3

s

=

( )( )

gt

= 6

gt gt gt gt= 6 = 6

gt3 3( ) ( )

( ) 1 ( )

6 0 =

gt3 1 3

0 60 606 =( ) ( ) 60 60gt gt gt

6 0 =

t t

W s W sW s W ss s

s s s


ss

prop

prop prop

prop prop

+ + + +

prop +prop

+ + prop ++ + + +

+ + +

gts prop

0s1

s 3

s

P

( )W s

gt

6

t

gg

gt3P( ) y t

=

0C

3P

+

prop



88


Fbvnp

( ) ( )

gt gt1 1

gt


gt gt1 1


1 3 gt 1 3

( ) = fes( ) = sgd( )t t S

s s l lW s

s s s s s l s l

g t b t b t

prop

prop

prop prop


+ + + + + + + prop

prop prop

1( ) 5 S g t

gts prop

3s

gt3s

prop

gt=sprop

1

( )W s

gts

prop

3s

gt3sprop gt0

gt=P

gt

= 1

( ) 5 y t

gg

t

3C



gt0



Fbvnplt

gt=n prop

gt3prop



=0


Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +



n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



18


Fbvnp

1

=N G

=N

gtP

gt2P

prop +

0P

gt2 gt 0 3 gt7PQC

P prop + +

+

prop

1

G

=N

gtP

gt2P

prop +6 G

2 gt7= N

8 8VF

G prop

prop

2gt2 gt 6 1

8 G G G


gt78

gt78

QC ]

8 I

] gt7P I ]

1

I ]

G

=N

gtP

gt2P

prop +6 G



28


Fbvnp

1 1N3C

0

0P

gtN

1 1N3C

0

0P

gtN



t prop

t +

1 1N3C

0

0P

2N

t ∔

01 gt

1 0

170P

gt gt

1 0

70 0() 0N

0

S S

S

P P

P

y

propprop + +

+

prop

( ) gtN y ∔ prop

+

propP

+

propP

( ) gtN y ∔ prop

() 0N y

1N

1 0 =1QC

]

gtN

1

gg

t

1N

( ) 5 y t

3C

0

0P



08


Fbvnp

6

gt3

s

=

( )( )

gt

= 6

gt gt gt gt= 6 = 6

gt3 3( ) ( )

( ) 1 ( )

6 0 =

gt3 1 3

0 60 606 =( ) ( ) 60 60gt gt gt

6 0 =

t t

W s W sW s W ss s

s s s


ss

prop

prop prop

prop prop

+ + + +

prop +prop

+ + prop ++ + + +

+ + +

gts prop

0s1

s 3

s

P

( )W s

gt

6

t

gg

gt3P( ) y t

=

0C

3P

+

prop



88


Fbvnp

( ) ( )

gt gt1 1

gt


gt gt1 1


1 3 gt 1 3

( ) = fes( ) = sgd( )t t S

s s l lW s

s s s s s l s l

g t b t b t

prop

prop

prop prop


+ + + + + + + prop

prop prop

1( ) 5 S g t

gts prop

3s

gt3s

prop

gt=sprop

1

( )W s

gts

prop

3s

gt3sprop gt0

gt=P

gt

= 1

( ) 5 y t

gg

t

3C



gt0



Fbvnplt

gt=n prop

gt3prop



=0


Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +



n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



28


Fbvnp

1 1N3C

0

0P

gtN

1 1N3C

0

0P

gtN



t prop

t +

1 1N3C

0

0P

2N

t ∔

01 gt

1 0

170P

gt gt

1 0

70 0() 0N

0

S S

S

P P

P

y

propprop + +

+

prop

( ) gtN y ∔ prop

+

propP

+

propP

( ) gtN y ∔ prop

() 0N y

1N

1 0 =1QC

]

gtN

1

gg

t

1N

( ) 5 y t

3C

0

0P



08


Fbvnp

6

gt3

s

=

( )( )

gt

= 6

gt gt gt gt= 6 = 6

gt3 3( ) ( )

( ) 1 ( )

6 0 =

gt3 1 3

0 60 606 =( ) ( ) 60 60gt gt gt

6 0 =

t t

W s W sW s W ss s

s s s


ss

prop

prop prop

prop prop

+ + + +

prop +prop

+ + prop ++ + + +

+ + +

gts prop

0s1

s 3

s

P

( )W s

gt

6

t

gg

gt3P( ) y t

=

0C

3P

+

prop



88


Fbvnp

( ) ( )

gt gt1 1

gt


gt gt1 1


1 3 gt 1 3

( ) = fes( ) = sgd( )t t S

s s l lW s

s s s s s l s l

g t b t b t

prop

prop

prop prop


+ + + + + + + prop

prop prop

1( ) 5 S g t

gts prop

3s

gt3s

prop

gt=sprop

1

( )W s

gts

prop

3s

gt3sprop gt0

gt=P

gt

= 1

( ) 5 y t

gg

t

3C



gt0



Fbvnplt

gt=n prop

gt3prop



=0


Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +



n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



08


Fbvnp

6

gt3

s

=

( )( )

gt

= 6

gt gt gt gt= 6 = 6

gt3 3( ) ( )

( ) 1 ( )

6 0 =

gt3 1 3

0 60 606 =( ) ( ) 60 60gt gt gt

6 0 =

t t

W s W sW s W ss s

s s s


ss

prop

prop prop

prop prop

+ + + +

prop +prop

+ + prop ++ + + +

+ + +

gts prop

0s1

s 3

s

P

( )W s

gt

6

t

gg

gt3P( ) y t

=

0C

3P

+

prop



88


Fbvnp

( ) ( )

gt gt1 1

gt


gt gt1 1


1 3 gt 1 3

( ) = fes( ) = sgd( )t t S

s s l lW s

s s s s s l s l

g t b t b t

prop

prop

prop prop


+ + + + + + + prop

prop prop

1( ) 5 S g t

gts prop

3s

gt3s

prop

gt=sprop

1

( )W s

gts

prop

3s

gt3sprop gt0

gt=P

gt

= 1

( ) 5 y t

gg

t

3C



gt0



Fbvnplt

gt=n prop

gt3prop



=0


Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +



n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



88


Fbvnp

( ) ( )

gt gt1 1

gt


gt gt1 1


1 3 gt 1 3

( ) = fes( ) = sgd( )t t S

s s l lW s

s s s s s l s l

g t b t b t

prop

prop

prop prop


+ + + + + + + prop

prop prop

1( ) 5 S g t

gts prop

3s

gt3s

prop

gt=sprop

1

( )W s

gts

prop

3s

gt3sprop gt0

gt=P

gt

= 1

( ) 5 y t

gg

t

3C



gt0



Fbvnplt

gt=n prop

gt3prop



=0


Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +



n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



gt0



Fbvnplt

gt=n prop

gt3prop



=0


Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +



n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



=0


Fbvnplt

( ) ( ) ( )

( ) ( )

2 6 gt 8 3 2 gt= 6 2

gt2 8 1 701gtgtN

62

gt= 2 6 3 2 268P S S

n n n n

n

n n P P

+ + prop + + + + +



n

2prop

6n +

2N

2

gt 3

6N

gt=

=

5 S P +

prop

8P



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



60


Fbvnplt

prop

+

prop

+



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



10


Fbvnplt

1N () Ig

bull bullt

6

s 1

s

3s

1

6 1 6

gt gt gt0 gt 3

0 gt 3

nn ns n

s s ss

prop

prop + + + +

+ +



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



20


Fbvnplt

bull bullt

0P ()F v

+

prop

0

s

gt3

s gt

s

0

s

G

gt

6

6

gt3

gt3

gt3 0

gt6 gt6

( ) 0

0 ( )

gt3

t

W s

s G

s ss

g t b

t y t

t

prop

+ +

+

9

≢



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



00


Fbvnplt

1

sgt

s

gt () Ig

( )gt gt gt

gt = = == gt=

gt 1 1 gt

gt gt1 1 gt 1 gt

( ) gtfes=

P P P s s

P W s s s s ss s

t y t

prop

+ + prop + + +

gtP

1P gt

1

( ) 5 y t

t

1C

bull bull



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



gt2



Fbvnplt

gtP =P

7prop

gt = gt

= = gt =

gt

=

=

7P

73

gt 2

7

gt= gt gt2

1807=veit

1688veit

7 3 gt163wnttgt=

P P P

P P P P

P

P

P _ PG

prop +prop + +

prop ++ +

prop

prop

prop + prop

gt2

gt

gt=

7P

8

2

3N

3



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



=2


Fbvnplt

gt G gt gt gt

gt

gt

1 7 gt( = )

1

gt3 gt= 6veitQC

G G G P

P G

G

P

+ + prop

+

QC P

+

prop

=

=

G

P

gtP

VF G

gt gt

gt

gt

gt3 gt==

gt 7

gt3 ( gt=) 6

=3=

gt= gt3 ( gt=)

==2nkpbr7 1

6gt66666

==2

VF

QC

P P P

P

P

P

G

] ]

prop ++ +

prop prop

prop

+ prop prop

+ prop

prop prop

gt=prop

gt3

1

7gt

gt3P =P

P + prop

gt=P

5 ]



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



62


Fbvnplt

gt

gt=2 gt

==2=1

gt0

gt=

1 6

gt

2

+

prop

5 S P 1N3P



12


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+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt



12


Fbvnplt

+

prop

( ) ( ) 6F F

v vprop +

+

prop6veit

gt gt gt

gt

21

21

7 6 6

0 1 6

gt66

gt66 611111

6

6 0 1 21

( ) ( 11111)

( ) 11111

g

`

QC

t

t

P P P

P

y

y

]

y t b

y t b

prop

prop

prop prop prop+ +

prop

+

prop prop

t prop

t +

t ∔

g y

` y

gt

bull bullt

6P

7P

0

1

( ) 5 y t

6




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt




Fbvnplt

t prop

t 4

gtsprop

6s+

prop

+

prop

3() gt= 3veit

1 3

gt=() gtnkpbrgt=

F

I

v

g

+

gt3sprop-gtgts

gt G

-gt-gts( )

( )

gt gt gt

gt gt gt

gt

gt gt

gt gt

gt

gt

=

=

gt6gt2 =262=

6 ( gt ) 3 3

6 3

6 3

( ) 3

6 33

6 3 gt

gt =1 0gt6 3 gt

3=gt23 =gt23

gt6gt2 =262=

( ) 3=gt23 =gt23t t

s G s G s G s

s G

s s

W s s s G

ss

s s s

ss s

s s

y t b b

prop prop prop

prop

prop

prop prop

prop

prop prop

+ + + +

prop prop

+ +

+

+ prop

+ +

++ +

prop +

+ +

prop

3

6C

gt=P

t bull bull

( ) 5 y t

+

prop

1

gt

Documents

Elektrik Devreleri 1 - Fatih Üniversitesi Çıkmış Final Soruları