lect20

Lect20 - LEcijE Z 0 ‘Twe?CP THEOREm?o‘l 6m AMPLIFHA‘HON[DINUR[05< = PCP meme—m(mam 2 Kw T-Gwh Momma = GP E wig Ex[hf—Dion E E\Ix/x W Yv

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Unformatted text preview: _ LEcijE- Z 0 4/24/2007 ‘Twe ?CP THEOREm (?o‘l 6m? AMPLIFHA‘HON [DINUR [05]) )< = PCP meme—m (mam 2.) Kw! T-Gwh Momma = GP E, wig): Ex [hf—Dion?) E E: \Ix\/x.- \/ W Yv- kmw H 60a) - Gx 1? é “ k- k‘mbb‘ . (I - 3/969} Q '4: “unm’r (6)? 6 Q is (>6 . ‘ 3Q6E\ e no? g4.‘g|.;u| beg \E l ‘U : H X _’ EDIE“)ng KEV lNS'éfl-fl' ~ <¥,2,6> ’9 (K,S{,oe) @Mmlw‘fiem (km, fmpm'l'afi Q *1" C )‘R’ 3 K M- ORQ, 6(3) N) (K, 2, gem) ’f at) M}? RONA {a W» filmed-[no '0‘DSe'r valriOn " (Munch; (s We =5) 3% v K (me) ———> (Me-2) w (50 \aom aw:th won? ow 80' \AOM (even 00) 0 {3!} weak amplxin’mhim QARM Mafia» [Wka ‘3' Maw?) ‘Y N‘- k 3 — (TOM). va a m we.\ k m 6; lo BV=B V: EU ‘ 8(01V) s 4. ‘ ha? a: it 01 Moth?" 749.. G’ :é/-v 1-.‘(V’ V IE, , WWI) a ‘u’ w v |- 302, a4 .. Andwsisz Teammu“ awn. Vera»: «3 (V) (bnwl-WM .3 LAKOm} [ \ ‘3) PCP \\ @434 a) (PCP 1910mm "' (a) gLR (Tlxwm E 71‘ Mme/5] “ ) Arnpl‘ianbn 1119379,” [1'13" {Meme We? may; 40 ~ Gm, um: MA, MA 46 Ash's—3:3?) (19-6,) -' 4W9“ Y‘ W‘l‘elx Wfk WTYL 9') M22. “.6” I 1 -0 (Mr m one :5; me. n . \ .o " élweh W ~040ka graph Gm”- ‘(fid qq— (pkfi'h?) . - yo 0 - MAX (NT _ VIZM‘EX owem -— Skof} vedm I“ N’Hm /C.ec)eo — “TS? W‘Ma ‘Mhu‘i [Nun-S I‘m-o) ...
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This note was uploaded on 04/02/2010 for the course CS 6.841 taught by Professor Madhusudan during the Spring '09 term at MIT.

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Lect20 - LEcijE Z 0 ‘Twe?CP THEOREm?o‘l 6m AMPLIFHA‘HON[DINUR[05< = PCP meme—m(mam 2 Kw T-Gwh Momma = GP E wig Ex[hf—Dion E E\Ix/x W Yv

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