MacBook-Pro-de-Oscar.local 2026-2-3:18:27:8
6
.obsidian/graph.json
vendored
@@ -1,5 +1,5 @@
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|||||||
{
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{
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||||||
"collapse-filter": false,
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"collapse-filter": true,
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||||||
"search": "",
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"search": "",
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||||||
"showTags": false,
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"showTags": false,
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||||||
"showAttachments": false,
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"showAttachments": false,
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||||||
@@ -120,8 +120,8 @@
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|||||||
}
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}
|
||||||
}
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}
|
||||||
],
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],
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||||||
"collapse-display": true,
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"collapse-display": false,
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||||||
"showArrow": false,
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"showArrow": true,
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||||||
"textFadeMultiplier": 0,
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"textFadeMultiplier": 0,
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"nodeSizeMultiplier": 1.29210205078125,
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"nodeSizeMultiplier": 1.29210205078125,
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"lineSizeMultiplier": 1.23408203125,
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"lineSizeMultiplier": 1.23408203125,
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||||||
|
|||||||
58
.obsidian/plugins/extended-graph/data.json
vendored
@@ -21,10 +21,10 @@
|
|||||||
},
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},
|
||||||
"localgraph": {
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"localgraph": {
|
||||||
"auto-enabled": false,
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"auto-enabled": false,
|
||||||
"tags": false,
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"tags": true,
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||||||
"properties": false,
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"properties": false,
|
||||||
"property-key": false,
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"property-key": false,
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||||||
"links": false,
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"links": true,
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||||||
"linksSameColorAsNode": false,
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"linksSameColorAsNode": false,
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||||||
"folders": false,
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"folders": false,
|
||||||
"imagesFromProperty": false,
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"imagesFromProperty": false,
|
||||||
@@ -32,10 +32,10 @@
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|||||||
"imagesForAttachments": false,
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"imagesForAttachments": false,
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||||||
"focus": false,
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"focus": false,
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"shapes": false,
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"elements-stats": true,
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"names": false,
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||||||
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||||||
"arrows": false,
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"arrows": true,
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||||||
"layers": false
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"layers": false
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}
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}
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||||||
},
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},
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||||||
@@ -54,7 +54,12 @@
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|||||||
},
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},
|
||||||
"link": {
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"link": {
|
||||||
"colormap": "rainbow",
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"colormap": "rainbow",
|
||||||
"colors": [],
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"colors": [
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||||||
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{
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||||||
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"type": "up",
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"color": "#00ff1e"
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}
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],
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"unselected": [],
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"unselected": [],
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"noneType": "none",
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"noneType": "none",
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"showOnGraph": true,
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"showOnGraph": true,
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||||||
@@ -124,9 +129,22 @@
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"centerStrength": 0.5187132489703118,
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"centerStrength": 0.5187132489703118,
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"linkDistance": 250,
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"linkDistance": 250,
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"linkStrength": 1,
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"linkStrength": 1,
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"repelStrength": 10
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"repelStrength": 10,
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"search": ""
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},
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},
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"toggleTypes": {}
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"toggleTypes": {
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"tag": [],
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"link": [],
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||||||
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"folder": []
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||||||
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},
|
||||||
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"logicTypes": {
|
||||||
|
"tag": "OR",
|
||||||
|
"link": "OR",
|
||||||
|
"folder": "OR"
|
||||||
|
},
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||||||
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"pinNodes": {},
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||||||
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"hiddenLegendRows": [],
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||||||
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"collapsedLegendRows": []
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}
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}
|
||||||
],
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],
|
||||||
"startingStateID": "default-vault",
|
"startingStateID": "default-vault",
|
||||||
@@ -226,7 +244,7 @@
|
|||||||
"weightArcs": false,
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"weightArcs": false,
|
||||||
"animateDotsOnLinks": false,
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"animateDotsOnLinks": false,
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||||||
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"allowMultipleLinkTypes": true,
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"disableTarget": false,
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"excludedSourcesFolder": [],
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@@ -240,8 +258,8 @@
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"alwaysOpaqueArrows": false,
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"alwaysOpaqueArrows": false,
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"arrowColorBool": true,
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"arrowColor": "#fa0000",
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|
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@@ -257,31 +275,31 @@
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"usePluginForIconColor": true,
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"usePluginForIconColor": true,
|
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"useRadialMenu": true,
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|
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"collapseLegend": true,
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|
||||||
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"collapsedSettings": {
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"automation": true,
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"automation": true,
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||||||
"tags": true,
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||||||
"properties": true,
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"properties": true,
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||||||
"links": true,
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"links": true,
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||||||
"arrows": true,
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"arrows": false,
|
||||||
"folders": true,
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"folders": true,
|
||||||
"images": true,
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"images": true,
|
||||||
"icons": true,
|
"icons": true,
|
||||||
"focus": true,
|
"focus": true,
|
||||||
"shapes": true,
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"shapes": true,
|
||||||
"elements-stats": false,
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"elements-stats": true,
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||||||
"names": true,
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"names": true,
|
||||||
"zoom": true,
|
"zoom": false,
|
||||||
"display": true,
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"display": true,
|
||||||
"performances": false,
|
"performances": true,
|
||||||
"beta": true,
|
"beta": true,
|
||||||
"layers": true,
|
"layers": true,
|
||||||
"local-graph": true,
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"local-graph": false,
|
||||||
"filter": true,
|
"filter": true,
|
||||||
"inputs": true
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"inputs": false
|
||||||
},
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},
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"exportSVGOptions": {
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"exportSVGOptions": {
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||||||
"asImage": true,
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"asImage": true,
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||||||
@@ -314,7 +332,7 @@
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"useColor": false,
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"useColor": false,
|
||||||
"color": "#000000",
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"color": "#000000",
|
||||||
"size": 100,
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"size": 100,
|
||||||
"shape": "circle"
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"shape": "star10"
|
||||||
},
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},
|
||||||
"interactivesBrightness": {
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"interactivesBrightness": {
|
||||||
"light": 1,
|
"light": 1,
|
||||||
@@ -346,7 +364,7 @@
|
|||||||
"layersCustomOpacity": {},
|
"layersCustomOpacity": {},
|
||||||
"layersLevels": {},
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"layersLevels": {},
|
||||||
"defaultLevelForLayers": 0,
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"defaultLevelForLayers": 0,
|
||||||
"radialMenuModifier": "Shift",
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"radialMenuModifier": "Ctrl",
|
||||||
"pinNodeModifier": "Alt",
|
"pinNodeModifier": "Alt",
|
||||||
"useLeftClickToSelect": true,
|
"useLeftClickToSelect": true,
|
||||||
"selectNodeModifier": "Shift",
|
"selectNodeModifier": "Shift",
|
||||||
|
|||||||
@@ -6,8 +6,7 @@
|
|||||||
|
|
||||||
|
|
||||||
/* markmind pdf reader (and annotator) */
|
/* markmind pdf reader (and annotator) */
|
||||||
.pdf-viewer>.page,
|
.theme-dark .pdf-viewer {
|
||||||
.mm-pdf-container {
|
|
||||||
filter: invert(0.7)
|
filter: invert(0.7)
|
||||||
brightness(0.85)
|
brightness(0.85)
|
||||||
contrast(1.6)
|
contrast(1.6)
|
||||||
@@ -16,19 +15,7 @@
|
|||||||
/* blur(0.5px) /1* blur makes the white text less agressive *1/ */
|
/* blur(0.5px) /1* blur makes the white text less agressive *1/ */
|
||||||
;
|
;
|
||||||
}
|
}
|
||||||
/* .mm-highlight { */
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|
||||||
/* filter: invert(0.3); */
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|
||||||
/* } */
|
|
||||||
|
|
||||||
|
|
||||||
/* /1* argdown maps *1/ */
|
|
||||||
/* .argdown-figure { */
|
|
||||||
/* filter: invert(0.70) */
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|
||||||
/* brightness(0.9) */
|
|
||||||
/* contrast(1.5) */
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|
||||||
/* hue-rotate(180deg) */
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|
||||||
/* saturate(200%) */
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|
||||||
/* ; */
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|
||||||
/* } */
|
|
||||||
|
|
||||||
|
|
||||||
@@ -33,7 +33,7 @@ LeLes puissances de racine de c'est une valeur puissance de 2,0 5,5 5,1 2,5 puis
|
|||||||
- la partie remporte 1, puis 2, puis 4 etc...
|
- la partie remporte 1, puis 2, puis 4 etc...
|
||||||
---
|
---
|
||||||
|
|
||||||
![[de Videau.png]]
|
![[attachments/de Videau.png]]
|
||||||
|
|
||||||
---
|
---
|
||||||
# Autres réponses
|
# Autres réponses
|
||||||
|
|||||||
@@ -10,7 +10,7 @@ tags: [excalidraw]
|
|||||||
# Excalidraw Data
|
# Excalidraw Data
|
||||||
## Text Elements
|
## Text Elements
|
||||||
## Embedded Files
|
## Embedded Files
|
||||||
baf713eff4525d1f2d325e8e3390d826ac3e1b73: [[Plan de la fac tours.png]]
|
baf713eff4525d1f2d325e8e3390d826ac3e1b73: [[attachments/Plan de la fac tours.png]]
|
||||||
|
|
||||||
%%
|
%%
|
||||||
## Drawing
|
## Drawing
|
||||||
|
|||||||
@@ -8,7 +8,7 @@ header-includes: |
|
|||||||
|
|
||||||
|
|
||||||
|
|
||||||
![[logo_LISTE _light.png|100]]
|
![[attachments/logo_LISTE _light.png|100]]
|
||||||
|
|
||||||
Par oscar plaisant pour la LISTE (oscar.plaisant@orange.fr)
|
Par oscar plaisant pour la LISTE (oscar.plaisant@orange.fr)
|
||||||
LISTE - Association de l'université de Tours
|
LISTE - Association de l'université de Tours
|
||||||
|
|||||||
|
Before Width: | Height: | Size: 2.4 MiB After Width: | Height: | Size: 2.4 MiB |
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Before Width: | Height: | Size: 1.1 MiB After Width: | Height: | Size: 1.1 MiB |
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Before Width: | Height: | Size: 236 KiB After Width: | Height: | Size: 236 KiB |
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Before Width: | Height: | Size: 963 KiB After Width: | Height: | Size: 963 KiB |
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Before Width: | Height: | Size: 17 KiB After Width: | Height: | Size: 17 KiB |
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Before Width: | Height: | Size: 524 KiB After Width: | Height: | Size: 524 KiB |
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Before Width: | Height: | Size: 280 KiB After Width: | Height: | Size: 280 KiB |
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Before Width: | Height: | Size: 86 KiB After Width: | Height: | Size: 86 KiB |
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|
Before Width: | Height: | Size: 112 KiB After Width: | Height: | Size: 112 KiB |
|
Before Width: | Height: | Size: 255 KiB After Width: | Height: | Size: 255 KiB |
2
cube.md
@@ -3,7 +3,7 @@ up::[[polyèdre]]
|
|||||||
|
|
||||||
---
|
---
|
||||||
symbole de shläfli : $\{4, 3\}$
|
symbole de shläfli : $\{4, 3\}$
|
||||||
![[cube.png|200]]
|
![[attachments/cube.png|200]]
|
||||||
|
|
||||||
faces : 6
|
faces : 6
|
||||||
sommets : 8
|
sommets : 8
|
||||||
|
|||||||
@@ -9,7 +9,7 @@
|
|||||||
## J'ai...
|
## J'ai...
|
||||||
|
|
||||||
- mis 72 crayons ensemble :
|
- mis 72 crayons ensemble :
|
||||||
![[72_crayons.jpg|200]]
|
![[attachments/72_crayons.jpg|200]]
|
||||||
|
|
||||||
> [!todo] tasks done today
|
> [!todo] tasks done today
|
||||||
> ```tasks
|
> ```tasks
|
||||||
|
|||||||
BIN
images/.DS_Store
vendored
124
images/vx.json
@@ -1,124 +0,0 @@
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"signature": "1704834274209998079",
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"tags": [
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"name": "graphe topologie homogène.svg",
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"signature": "3470956883961095423",
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"tags": [
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"name": "octaèdre.png",
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"signature": "4006693903120114943",
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"created_time": "2022-09-27T07:23:43Z",
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"id": "593",
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"modified_time": "2022-09-27T07:23:43Z",
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||||||
"name": "Plan de la fac tours.png",
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"signature": "2233166430448297215",
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"created_time": "2022-09-27T07:23:43Z",
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"id": "594",
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"modified_time": "2022-09-27T07:23:43Z",
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"name": "qui possède les médias français.png",
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"signature": "3627739309277357311",
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"tags": [
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|
|
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},
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{
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"attachment_folder": "",
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"created_time": "2022-09-27T07:23:43Z",
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"id": "595",
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"modified_time": "2022-09-27T07:23:43Z",
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"name": "réseau dodécaèdre adouci.png",
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"signature": "8886079645354730751",
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"tags": [
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]
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},
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{
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"attachment_folder": "",
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"created_time": "2022-09-27T07:23:43Z",
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"id": "596",
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"modified_time": "2022-09-27T07:23:43Z",
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"name": "tétraèdre.png",
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"signature": "7034106390317802751",
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"tags": [
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|
||||||
]
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}
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|
||||||
],
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||||||
"folders": [
|
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{
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|
||||||
"name": "graph"
|
|
||||||
}
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|
||||||
],
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|
||||||
"id": "581",
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||||||
"modified_time": "2022-09-27T07:23:43Z",
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||||||
"signature": "599436990755284223",
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||||||
"version": 3
|
|
||||||
}
|
|
||||||
@@ -5,4 +5,4 @@ tags:
|
|||||||
- "#s/informatique"
|
- "#s/informatique"
|
||||||
---
|
---
|
||||||
|
|
||||||
![[Réseau informatique architectures.svg]]
|
![[attachments/Réseau informatique architectures.svg]]
|
||||||
@@ -29,7 +29,7 @@ up:: [[paradigme de programmation|paradigme]]
|
|||||||
> ^IU2KWY7La8P4TX53Jg5383243
|
> ^IU2KWY7La8P4TX53Jg5383243
|
||||||
|
|
||||||
> [!cite]+ [Why Functional Programming Matters](zotero://select/groups/5383243/items/6RZUZSFR) - [Page 1](zotero://open-pdf/groups/5383243/items/H9SGRTMQ?page=1&annotation=WSXGN3RM)
|
> [!cite]+ [Why Functional Programming Matters](zotero://select/groups/5383243/items/6RZUZSFR) - [Page 1](zotero://open-pdf/groups/5383243/items/H9SGRTMQ?page=1&annotation=WSXGN3RM)
|
||||||
> ![[attachments/zotero/5383243WSXGN3RM.png|500]]
|
> ![[attachments/zotlit/5383243WSXGN3RM.png|500]]
|
||||||
>
|
>
|
||||||
> > [!note] Notes
|
> > [!note] Notes
|
||||||
> > programme écrit comme des fonctions qui reçoivent l'entrée en argument et renvoie le résultat.
|
> > programme écrit comme des fonctions qui reçoivent l'entrée en argument et renvoie le résultat.
|
||||||
@@ -52,6 +52,6 @@ La programmation fonctionnelle permet :
|
|||||||
- cela permet de mieux appliquer les théories mathématiques
|
- cela permet de mieux appliquer les théories mathématiques
|
||||||
|
|
||||||
> [!cite]+ [Why Functional Programming Matters](zotero://select/groups/5383243/items/6RZUZSFR) - [Page 1](zotero://open-pdf/groups/5383243/items/H9SGRTMQ?page=1&annotation=58PSUPND)
|
> [!cite]+ [Why Functional Programming Matters](zotero://select/groups/5383243/items/6RZUZSFR) - [Page 1](zotero://open-pdf/groups/5383243/items/H9SGRTMQ?page=1&annotation=58PSUPND)
|
||||||
> ![[attachments/zotero/538324358PSUPND.png|500]]
|
> ![[attachments/zotlit/538324358PSUPND.png|500]]
|
||||||
> ^58PSUPNDaH9SGRTMQg5383243p1
|
> ^58PSUPNDaH9SGRTMQg5383243p1
|
||||||
|
|
||||||
|
|||||||
@@ -33,7 +33,7 @@ up:: [[paradigme de programmation]]
|
|||||||
> - les modules peuvent être testés indépendamment (réduit le temps de débuggage)
|
> - les modules peuvent être testés indépendamment (réduit le temps de débuggage)
|
||||||
>
|
>
|
||||||
> > [!cite]+ [Why Functional Programming Matters](zotero://select/groups/5383243/items/6RZUZSFR) - [Page 2](zotero://open-pdf/groups/5383243/items/H9SGRTMQ?page=2&annotation=3TVGD5RH)
|
> > [!cite]+ [Why Functional Programming Matters](zotero://select/groups/5383243/items/6RZUZSFR) - [Page 2](zotero://open-pdf/groups/5383243/items/H9SGRTMQ?page=2&annotation=3TVGD5RH)
|
||||||
> > ![[attachments/zotero/53832433TVGD5RH.png|500]]
|
> > ![[attachments/zotlit/53832433TVGD5RH.png|500]]
|
||||||
> > ^3TVGD5RHaH9SGRTMQg5383243p2
|
> > ^3TVGD5RHaH9SGRTMQg5383243p2
|
||||||
|
|
||||||
# Citations
|
# Citations
|
||||||
|
|||||||
@@ -2,4 +2,4 @@
|
|||||||
|
|
||||||
----
|
----
|
||||||
|
|
||||||
![[don de sang groupes sanguins.png]]
|
![[attachments/don de sang groupes sanguins.png]]
|
||||||
|
|||||||
@@ -2,4 +2,4 @@
|
|||||||
|
|
||||||
# Qui les possède ?
|
# Qui les possède ?
|
||||||
|
|
||||||
![[qui possède les médias français.png]]
|
![[attachments/qui possède les médias français.png]]
|
||||||
|
|||||||
@@ -12,7 +12,7 @@ link:: [Zotero](zotero://select/library/items/NXD2BPFF) [attachment](<file:///Us
|
|||||||
|
|
||||||
|
|
||||||
> [!zotero]+ <span style="color: #ffd400; --link-external-color: #ffd400;">[Logique mathématique 2. fonctions récursives, théorème de Gödel, théories des ensembles, théorie des modèles](zotero://select/library/items/NXD2BPFF) - [Page 27](zotero://open-pdf/library/items/TIYJ2E7F?page=27&annotation=JNMSYIY3)</span>
|
> [!zotero]+ <span style="color: #ffd400; --link-external-color: #ffd400;">[Logique mathématique 2. fonctions récursives, théorème de Gödel, théories des ensembles, théorie des modèles](zotero://select/library/items/NXD2BPFF) - [Page 27](zotero://open-pdf/library/items/TIYJ2E7F?page=27&annotation=JNMSYIY3)</span>
|
||||||
> ![[images/zotero/JNMSYIY3.png]]
|
> ![[attachments/zotlit/JNMSYIY3.png]]
|
||||||
>
|
>
|
||||||
> > [!note] Notes
|
> > [!note] Notes
|
||||||
> > test
|
> > test
|
||||||
|
|||||||
@@ -20,22 +20,22 @@ link:: [Zotero](zotero://select/library/items/AZ2PNJYZ) [attachment](<file:///Us
|
|||||||
> ^292Z4WZKaARFZTMBKp1
|
> ^292Z4WZKaARFZTMBKp1
|
||||||
|
|
||||||
> [!zotero]+ <span style="color: #2ea8e5; --link-external-color: #2ea8e5;">[Why Functional Programming Matters](zotero://select/library/items/AZ2PNJYZ) - [Page 1](zotero://open-pdf/library/items/ARFZTMBK?page=1&annotation=HL9BCWP6)</span>
|
> [!zotero]+ <span style="color: #2ea8e5; --link-external-color: #2ea8e5;">[Why Functional Programming Matters](zotero://select/library/items/AZ2PNJYZ) - [Page 1](zotero://open-pdf/library/items/ARFZTMBK?page=1&annotation=HL9BCWP6)</span>
|
||||||
> ![[attachments/zotero/HL9BCWP6.png]]
|
> ![[attachments/zotlit/HL9BCWP6.png]]
|
||||||
>
|
>
|
||||||
> > [!note] Notes
|
> > [!note] Notes
|
||||||
> > programme écrit comme des fonctions qui reçoivent l'entrée en argument et renvoie le résultat.
|
> > programme écrit comme des fonctions qui reçoivent l'entrée en argument et renvoie le résultat.
|
||||||
> ^HL9BCWP6aARFZTMBKp1
|
> ^HL9BCWP6aARFZTMBKp1
|
||||||
|
|
||||||
> [!zotero]+ <span style="color: #ffd400; --link-external-color: #ffd400;">[Why Functional Programming Matters](zotero://select/library/items/AZ2PNJYZ) - [Page 1](zotero://open-pdf/library/items/ARFZTMBK?page=1&annotation=4YFZKF4B)</span>
|
> [!zotero]+ <span style="color: #ffd400; --link-external-color: #ffd400;">[Why Functional Programming Matters](zotero://select/library/items/AZ2PNJYZ) - [Page 1](zotero://open-pdf/library/items/ARFZTMBK?page=1&annotation=4YFZKF4B)</span>
|
||||||
> ![[attachments/zotero/4YFZKF4B.png]]
|
> ![[attachments/zotlit/4YFZKF4B.png]]
|
||||||
> ^4YFZKF4BaARFZTMBKp1
|
> ^4YFZKF4BaARFZTMBKp1
|
||||||
|
|
||||||
> [!zotero]+ <span style="color: #ffd400; --link-external-color: #ffd400;">[Why Functional Programming Matters](zotero://select/library/items/AZ2PNJYZ) - [Page 2](zotero://open-pdf/library/items/ARFZTMBK?page=2&annotation=VA8DPCLG)</span>
|
> [!zotero]+ <span style="color: #ffd400; --link-external-color: #ffd400;">[Why Functional Programming Matters](zotero://select/library/items/AZ2PNJYZ) - [Page 2](zotero://open-pdf/library/items/ARFZTMBK?page=2&annotation=VA8DPCLG)</span>
|
||||||
> ![[attachments/zotero/VA8DPCLG.png]]
|
> ![[attachments/zotlit/VA8DPCLG.png]]
|
||||||
> ^VA8DPCLGaARFZTMBKp2
|
> ^VA8DPCLGaARFZTMBKp2
|
||||||
|
|
||||||
> [!zotero]+ <span style="color: #ffd400; --link-external-color: #ffd400;">[Why Functional Programming Matters](zotero://select/library/items/AZ2PNJYZ) - [Page 2](zotero://open-pdf/library/items/ARFZTMBK?page=2&annotation=CSPRXGEB)</span>
|
> [!zotero]+ <span style="color: #ffd400; --link-external-color: #ffd400;">[Why Functional Programming Matters](zotero://select/library/items/AZ2PNJYZ) - [Page 2](zotero://open-pdf/library/items/ARFZTMBK?page=2&annotation=CSPRXGEB)</span>
|
||||||
> ![[attachments/zotero/CSPRXGEB.png]]
|
> ![[attachments/zotlit/CSPRXGEB.png]]
|
||||||
>
|
>
|
||||||
> > [!note] Notes
|
> > [!note] Notes
|
||||||
> > Pour augmenter la capacité à modulariser, il faut augmenter les types de colle disponibles.
|
> > Pour augmenter la capacité à modulariser, il faut augmenter les types de colle disponibles.
|
||||||
|
|||||||
@@ -4,3 +4,5 @@ tags:
|
|||||||
- s/productivité
|
- s/productivité
|
||||||
aliases:
|
aliases:
|
||||||
---
|
---
|
||||||
|
|
||||||
|
- [[intestici]]
|
||||||
@@ -5,6 +5,6 @@ up::[[graphe]]
|
|||||||
Il existe 3 grandes familles de [[graphe|graphes]], et 5 catégories au total.
|
Il existe 3 grandes familles de [[graphe|graphes]], et 5 catégories au total.
|
||||||
|
|
||||||
- Les graphes _homogènes_ : Les sommets et les arrêtes reproduisent un shéma régulier.
|
- Les graphes _homogènes_ : Les sommets et les arrêtes reproduisent un shéma régulier.
|
||||||
- Le plus commun est la topologie de type matriciel (en grille) ![[graphe topologie homogène.svg|200x200]]
|
- Le plus commun est la topologie de type matriciel (en grille) ![[attachments/graphe topologie homogène.svg|200x200]]
|
||||||
- Les graphes _hiérarchiques_ : Structure où les noeuds s'organisent en couches hiérarchisées et pyramidales ![[exemple graphe topologie hiérarchique.excalidraw|300x300]]
|
- Les graphes _hiérarchiques_ : Structure où les noeuds s'organisent en couches hiérarchisées et pyramidales ![[exemple graphe topologie hiérarchique.excalidraw|300x300]]
|
||||||
|
|
||||||
|
|||||||
@@ -3,7 +3,7 @@ up::[[polyèdre]]
|
|||||||
|
|
||||||
----
|
----
|
||||||
symbole de shläfli : $\{3, 3\}$
|
symbole de shläfli : $\{3, 3\}$
|
||||||
![[tétraèdre.png|200]]
|
![[attachments/tétraèdre.png|200]]
|
||||||
|
|
||||||
faces : 4
|
faces : 4
|
||||||
sommets : 4
|
sommets : 4
|
||||||
|
|||||||