MacBookPro.lan 2026-4-9:2:5:12
This commit is contained in:
2
.obsidian/plugins/breadcrumbs/data.json
vendored
2
.obsidian/plugins/breadcrumbs/data.json
vendored
@@ -218,7 +218,7 @@
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"prevs"
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],
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"lock_view": false,
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"lock_path": "désintégration audioactive.md"
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"lock_path": "S2 LOGOS.md"
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},
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"tree": {
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"collapse": false,
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@@ -3,16 +3,14 @@ id: S2 LOGOS . analyse exploratoire de données
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aliases: []
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tags:
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- s/informatique
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date-rendu:
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- "2026-03-01"
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- "2026-05-01"
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date-rendu: "2026-05-01"
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type-rendu:
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- projet
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- projet
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up:
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- "[[S2 LOGOS]]"
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---
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- p premier rendu : 2026-03-01
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```breadcrumbs
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title: "Sous-notes"
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type: tree
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@@ -5,6 +5,9 @@ tags:
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aliases:
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share_link: https://share.note.sx/syjxo6wi#JcJSlKru8TcATAUtHsa7qwLFvNUNIEGNqE8Fj1xQ9ec
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share_updated: 2026-01-12T23:01:48+01:00
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date-rendu: 2026-05-04
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type-rendu:
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- document mathématique
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---
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- [x] #task demander brice type de rendu maths pour non spécialistes 🔺 ✅ 2026-03-29
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@@ -22,6 +22,7 @@ depth: [0, 1]
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> TABLE WITHOUT ID link(file.link, regexreplace(string(file.name), "S2 LOGOS . ", "")) AS File, date-rendu, type-rendu
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> FROM -"S2 LOGOS . philosophie des mathématiques" AND -"S2 LOGOS . syntax, semantics, discourse 2"
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> WHERE econtains(up, this.file.link)
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> SORT date-rendu
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> ```
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ka8C2WXJU7a8KvhclT8CQBKkcLcAUMsKN4s+n41gJANYIH6GACQRbwQAA===
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8FxILIGRE/CZAhAcXDNvuz1iBBRQTATIAEmRr4KpZclTtrIoIVEyWwn4EgHVIkW4A0ZYUaJVxPxowSAawQP0MAEgi3ggAA==
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```
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%%
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Before Width: | Height: | Size: 40 KiB After Width: | Height: | Size: 40 KiB |
@@ -73,7 +73,7 @@ header-auto-numbering:
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- i toute chaîne est **composée** d'un certain nombre d'éléments. On dit que cette chaîne **comprends** lesdits éléments.
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## Théorèmes
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## Théorèmes préliminaires
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> [!proposition]+ Théorème du jour 1 – [[sources/1 - articles/Open problems in communication and computation (Cover, T. M., 1938-, Gopinath, B) (z-library.sk, 1lib.sk, z-lib.sk).pdf#page=185&rect=12,336,372,470|p.185]]
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> Les morceaux de type :
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@@ -270,7 +270,7 @@ header-auto-numbering:
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> > - $3212221]$
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> > - $312113211]$
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> > - $3111221131221]$
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> > - $\underbrace{(\neq 3)33}_{\mathrlap{\hspace{-3em}\text{Par le thm. du jour 2}}}1222113112211]$
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> > - $\underbrace{(\neq 3)33}_{\hspace{-5em}\mathrlap{\text{Par le thm. du jour 2}}}1222113112211]$
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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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> > - $2\cdot \color{#FCD600}13211322211312113211]$
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> > - $2\cdot \color{#FCD600}1113122113322113111221131221]$
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@@ -281,12 +281,38 @@ header-auto-numbering:
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> >
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> > - Une chaîne se terminant par $n > 1$ sera dans cette suite de dérivations :
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> > ![[désintégration audioactive théorème de la fin.excalidraw|950]]
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> > De là, en dérivant cette fin plusieurs fois on obtient :
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> > Pour les cas différents de $2^{2}]$, on obtient cette suite de dérivations :
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> > - $2211n]$
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> > - $(\neq 2)2211n]$
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> > - $(\neq 2)22211n]$
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> > - $32211n]$
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> > - $$
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> > - $322211n]$
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> > - $\underbrace{(\neq 3)33}_{\hspace{-5em}\mathrlap{\text{Par le thm. du jour 2}}}2211n]$
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> > - $2322211n]$
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> > - $21332211n]$
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> > - $2112322211n]$
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> > - $221121332211n]$
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> > - $22112112322211n]$
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> > - $2211221121332211n]$
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> > - $221222112112322211n]$
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> > - $21132211221121332211n]$
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> > - $221132221222112112322211n]$
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> > - $22113321132211221121332211n]$
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> > - $22\cdot \overbracket{1\color{#1BB51E}2}^{\mathclap{[1^{1}X^{1}}} \cdot \overbracket{31}^{\hspace{-4ex}\mathrlap{[3^{1}X^{\neq 3}}}221132221222112112322211n]$
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> > - ${\color{#1BB51E}2}\cdot \underbrace{\color{#FDC600}1311222113321132211221121332211n]}_{\text{cycle } (2)}$
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> > - $2 \cdot \overbracket{111}^{\mathclap{[1^{3}}}32 \cdot \overbracket{13}^{\mathclap{[1^{1}X^{1}}} \cdot 22 \cdot \overbracket{1\color{#378CF3}2}^{\mathclap{[1^{1}X^{1}}} \cdot \overbracket{\color{#FDC600}31}^{\hspace{-4ex}\mathrlap{[3^{1}X^{\neq 3}}}\color{#FDC600}221132221222112112322211n]$
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> > - ${\color{#378CF3}2}\cdot \underbrace{\color{#FDC600}1311222113321132211221121332211n]}_{\text{cycle } (2)}$
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> >
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> > Ainsi, toutes les chaînes qui se terminent par $n>1$ finissent par arriver soit au cycle $(2)$, soit au cycle $(3)$
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> >
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> > On a bien démontré que toute chaîne finit par atteindre l'un des 3 cycles décrits.
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## Théorèmes
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On considère le tableau suivant :
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> [!proposition]+ Théorème chimique
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> 1. les descend
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## Tableau des éléments
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@@ -6,7 +6,7 @@ tags:
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- s/science/histoire
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- s/philosophie
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aliases:
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date-rendu:
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date-rendu: 2026-04-24
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type-rendu:
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- fiche de lecture (+présentation)
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---
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Reference in New Issue
Block a user