MacBookPro.lan 2026-5-1:1:2:12
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@@ -274,18 +274,29 @@ header-auto-numbering:
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> > - $\underbrace{(\neq 2)222}_{\hspace{-13ex}\mathrlap{\text{Par le thm. du jour 2}}}1]$
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> > - $3211]$
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> > - $31221]$
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31221
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> > - $3112211]$
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3112211
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> > - $3212221]$
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3212221
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> > - $312113211]$
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312113211
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> > - $3111221131221]$
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3111221131221
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> > - $\underbrace{(\neq 3)33}_{\hspace{-5em}\mathrlap{\text{Par le thm. du jour 2}}}1222113112211]$
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331222113112211
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> > - $2\cdot \underbrace{\overbracket{\color{#FCD600}311}^{\mathclap{[3^{1}X^{\neq 3}}}\color{#FCD600}322113212221]}_{\text{cycle }(1)}$
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2311322113212221
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> > - $2\cdot \color{#FCD600}13211322211312113211]$
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213211322211312113211
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> > - $2\cdot \color{#FCD600}1113122113322113111221131221]$
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21113122113322113111221131221
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> > - $2 \cdot 311311222\cdot \overbracket{\color{#FCD600}12}^{\mathclap{[1^{1}X^{1}}}\color{#FCD600}322211331222113112211]$
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231131122212322211331222113112211
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> > - $2\cdot 1321132132\cdot \overbracket{111}^{[1^{3}}2133\cdot \overbracket{2212}^{\mathclap{[2^{2}1^{1}X^{1}}}\cdot \underbrace{\overbracket{\color{#FCD600}311}^{\mathclap{[3^{1}X^{\neq 3}}}\color{#FCD600}322113212221]}_{\text{cycle } (1)}$
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> > - $2132113213211121332212311322113212221$
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> > - $$
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2132113213211121332212311322113212221
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> > - $2\cdot 111312211312111312\cdot \overbracket{311}^{\mathclap{[3^{1}X^{\neq 3}}}2112\cdot \overbracket{3\cdot \underbracket{22}_{\mathclap{}}}^{\mathclap{[3^{1}X^{\neq 3}}} 111213211322211312113211$
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> >
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> > Ce qui montre bien que toute chaîne qui termine par $1$ finit par atteindre le cycle $(1)$.
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> >
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