%PDF-1.4 % 4 0 obj << /S /GoTo /D (13section.1) >> endobj 7 0 obj (1. Introduction) endobj 8 0 obj << /S /GoTo /D (13section*.6) >> endobj 11 0 obj (Structure of the paper) endobj 12 0 obj << /S /GoTo /D (13section*.7) >> endobj 15 0 obj (Notation and conventions) endobj 16 0 obj << /S /GoTo /D (13section*.11) >> endobj 19 0 obj (Acknowledgements) endobj 20 0 obj << /S /GoTo /D (13section.12) >> endobj 23 0 obj (2. The deformation infinity\205groupoid) endobj 24 0 obj << /S /GoTo /D (13subsection.13) >> endobj 27 0 obj (2.1. The Deligne groupoid) endobj 28 0 obj << /S /GoTo /D (13subsection.15) >> endobj 31 0 obj (2.2. Generalization: the deformation infinity\205groupoid) endobj 32 0 obj << /S /GoTo /D (13lemma.18) >> endobj 35 0 obj (2.2.1. The Deligne\205Hinich infinity\205groupoid) endobj 36 0 obj << /S /GoTo /D (13subsubsection.21) >> endobj 39 0 obj (2.2.2. Basic forms, Dupont's contraction and Getzler's functor gamma\137.) endobj 40 0 obj << /S /GoTo /D (13section.28) >> endobj 43 0 obj (3. Main theorem) endobj 44 0 obj << /S /GoTo /D (13subsection.29) >> endobj 47 0 obj (3.1. Reminder on the homotopy transfer theorem) endobj 48 0 obj << /S /GoTo /D (13subsection.32) >> endobj 51 0 obj (3.2. Statement of the main theorem) endobj 52 0 obj << /S /GoTo /D (13subsection.35) >> endobj 55 0 obj (3.3. Proof of the main theorem) endobj 56 0 obj << /S /GoTo /D (13section.43) >> endobj 59 0 obj (4. Properties and comparison) endobj 60 0 obj << /S /GoTo /D (13subsection.44) >> endobj 63 0 obj (4.1. Properties of MC\137.\(g otimes C\137.\)) endobj 64 0 obj << /S /GoTo /D (13subsection.49) >> endobj 67 0 obj (4.2. Comparison with Getzler's infinity\205groupoid gamma\137.) endobj 68 0 obj << /S /GoTo /D (13section.54) >> endobj 71 0 obj (5. The case of Lie algebras) endobj 72 0 obj << /S /GoTo /D (13subsection.55) >> endobj 75 0 obj (5.1. Reminder on the complete cobar construction) endobj 76 0 obj << /S /GoTo /D (13subsection.58) >> endobj 79 0 obj (5.2. Representing MC\(g otimes C\137.\)) endobj 80 0 obj << /S /GoTo /D (13subsection.66) >> endobj 83 0 obj (5.3. Relations to rational homotopy theory) endobj 84 0 obj << /S /GoTo /D (13section*.70) >> endobj 87 0 obj (References) endobj 88 0 obj << /S /GoTo /D [89 0 R /FitBH] >> endobj 97 0 obj << /Length 2382 /Filter /FlateDecode >> stream xڥY_sFϧ 5cm|M6u>ZU"U,)S:K ? k,+Yh=?<}b!22B1^LF?_ܿy+e/aRfon_}BpX KiX%F-nOɾ=,W"cE 1̘I 9fl `w҈$/J4[dK֎iWy7#v!DOQ`]Bg>4ͬCyΡ3 dPp \"[gn",hޛ柰R 'ⵕJJhAGh"M|뫮6I4X4I&v,X<`0DYw C]gwV+5lN-Ⱥ>5eN:)_GM D8'|Jf=Ň MNr? S7+0sKlOF:~?u~ g6-ev1!Bg '`=l zM6uÑIʖf:W]Sf}f fH'ǎ=R$߁sۗЉoZt0Qն&M~݈͘--`3G7A_D6 ,ugJ9 pDgPIuQ2X+c[ @ޗ>RllqSEm\miӺAxQ<&iʠl܂8S:& EC ?yHϜ*0xzO-]YL}o_tDgRDG qo;;c*Dqp IIg= ߀W94@WD"e(V9Rv#_/)cxu+;i*k8jN?| ǯ*|UEnN$룧ApQx^/EwB&֥/~'ZO,BYf-+mZ#w4m"IݮӯM\YѓBE]uO1L²Ԋ-i(LENkoqw#h p0\o=p,A4yOFB#EAh{T{7x>5 i"!L 7eg3֞gCd1,2#lwP_le"]eNȱPz?ߔ]tyEm !\{0 /Or1IGv)KjHP( 1 9xiZݱHӻ(p¶;#Q<3/#[3牻K]NnGm|iG$YfI*pIgHPe@ެ}CC*kDt8GŇ`@ϒThvLv ߒ;=x_ 쯆Z#h*V(d[n71NI|^>bl(?%bL^Jۄ03Tq{]rM)j(Ϟ34,vd` ad` MyZ8 `y(K)D\0(=z\8 #f5ME!],:5jaiz@ Yhvګ]N+ bΞHu_"@Bc80DABMAf6M~e#A.T^s=Q))xT(׆4CLSԃ`i[07tg vu4Oc}PF@"83g.LdrKx!]LzhMxBPUMDink!=/Z$)CVJ)YЌJ$qE#i^#^ᛪǰ^!?LVyG=5UeRMM2K]-'QG73!`t,XcAv6=+R;&=