modif
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@ -3225,10 +3225,10 @@
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// 4. DÉCISION FINALE
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// 4. DÉCISION FINALE
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#let schema_detailed_decision() = cetz.canvas(length: s_len, {
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#let schema_detailed_decision() = cetz.canvas(length: s_len, {
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import cetz.draw: *
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import cetz.draw: *
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let col_vn_dec = green
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let col_vn_dec = green.darken(20%)
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// 1. Variable Node Central (Le bit j)
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// 1. Variable Node Central (Le bit j)
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circle((0, 0), radius: 0.75, fill: green.lighten(92%), stroke: 2.5pt + col_vn_dec, name: "vn")
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circle((0, 0), radius: 0.75, fill: green.lighten(80%), stroke: 2.5pt + col_vn_dec, name: "vn")
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content("vn", text(weight: "bold", size: 1.1em)[$Lambda_j$])
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content("vn", text(weight: "bold", size: 1.1em)[$Lambda_j$])
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// 2. Entrée LLR Canal
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// 2. Entrée LLR Canal
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5
main.typ
5
main.typ
@ -26,7 +26,6 @@
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#text(size: 3em, weight: "bold", fill: black)[#titre]
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#text(size: 3em, weight: "bold", fill: black)[#titre]
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#text(size: 1.2em, weight: "bold", fill: black)[#auteur]
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#text(size: 1.2em, weight: "bold", fill: black)[#auteur]
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t
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#h(0.5em)
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#h(0.5em)
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@ -559,7 +558,7 @@
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#set text(size: 1em)
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#set text(size: 1em)
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#definition(titre: [Graphe de Tanner $cal(G)(bold(H))$])[
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#definition(titre: [Graphe de Tanner $cal(G)(bold(H))$])[
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#set text(size: 0.9em)
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#set text(size: 0.9em)
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Graphe bipartite $cal(G) = (#text(fill: blue)[$V$] union.sq #text(fill: orange)[$C$], A)$
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Graphe biparti $cal(G) = (#text(fill: blue)[$V$] union.sq #text(fill: orange)[$C$], A)$
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:
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:
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#v(4pt)
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#v(4pt)
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$ (#text(fill: blue)[$v_j$], #text(fill: orange)[$c_i$]) in A space <==> space H_(i,j) = 1 $
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$ (#text(fill: blue)[$v_j$], #text(fill: orange)[$c_i$]) in A space <==> space H_(i,j) = 1 $
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@ -1221,7 +1220,7 @@
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]
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]
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#place(right, dx: -3.5cm, dy: 9cm)[
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#place(right, dx: -3.5cm, dy: 9cm)[
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#text(weight: "bold", fill: green, size: 1.1em * 1.3)[Décision Finale]
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#text(weight: "bold", fill: green.darken(20%), size: 1.1em * 1.3)[Décision Finale]
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]
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]
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#place(right, dx: -1cm, dy: 11cm)[
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#place(right, dx: -1cm, dy: 11cm)[
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