macbook-pro-de-oscar.home 2026-1-15:0:10:2

.obsidian/appearance.json

@@ -31,7 +31,6 @@
     "omts-[ui] Compact Sidebar",
     "omts-[editor] Compact Right Sidebar notes",
     "latex_mathjax",
-    "embeds",
     "day_planner",
     "dataview",
     "omts-[ui] Compact Tab Header",

.obsidian/plugins/obsidian-minimal-settings/data.json

@@ -1,6 +1,6 @@
 {
-  "lightStyle": "minimal-light-tonal",
-  "darkStyle": "minimal-dark-tonal",
+  "lightStyle": "minimal-light-white",
+  "darkStyle": "minimal-dark",
   "lightScheme": "minimal-default-light",
   "darkScheme": "minimal-ayu-dark",
   "editorFont": "",
@@ -16,7 +16,7 @@
   "iframeWidth": "iframe-default-width",
   "mapWidth": "map-default-width",
   "chartWidth": "chart-default-width",
-  "colorfulHeadings": true,
+  "colorfulHeadings": false,
   "colorfulFrame": false,
   "colorfulActiveStates": true,
   "trimNames": false,

.obsidian/plugins/obsidian-pandoc-reference-list/data.json

@@ -5,12 +5,12 @@
     {
       "id": 2,
       "name": "memoire-L3",
-      "lastUpdate": 1768160339758
+      "lastUpdate": 1768431002018
     },
     {
       "id": 1,
       "name": "Ma bibliothèque",
-      "lastUpdate": 1768160339909
+      "lastUpdate": 1768431002030
     }
   ],
   "renderCitations": true,

.obsidian/plugins/obsidian-style-settings/data.json

@@ -53,7 +53,7 @@
   "supercharged-links@@7812-52e6-decoration": "initial",
   "supercharged-links@@ef64-500f-color": "#825AE1",
   "supercharged-links@@c309-a78f-color": "#825AE1",
-  "minimal-style@@embed-strict": true,
+  "minimal-style@@embed-strict": false,
   "list-callouts@@lc-bg-left": 35,
   "list-callouts@@lc-bg-opacity-light": 0.1,
   "list-callouts@@lc-bg-left-checkbox": 60,

.obsidian/snippets/headers.css

@@ -1,27 +1,37 @@
 
 .cm-header-1,
-.cm-header-1 span a{
+.cm-header-1 span a,
+.markdown-rendered h1 {
     color: #1b9419;
 }
 
 .cm-header-2,
-.cm-header-2 span a{
+.cm-header-2 span a,
+.markdown-rendered h2 {
     color: #2967b3 !important;
 }
+
 .cm-header-3,
-.cm-header-3 span a{
+.cm-header-3 span a,
+.markdown-rendered h3 {
     color: #c9893a;
 }
+
 .cm-header-4,
-.cm-header-4 span a {
+.cm-header-4 span a,
+.markdown-rendered h4 {
     color: #6c9abb;
 }
+
 .cm-header-5,
-.cm-header-5 span a {
+.cm-header-5 span a,
+.markdown-rendered h5 {
     color: #9d85c8;
 }
+
 .cm-header-6,
-.cm-header-6 span a {
+.cm-header-6 span a,
+.markdown-rendered h6 {
     color: #789278;
 }
 

Critique de la raison pure. catégories.md

@@ -14,7 +14,7 @@ Toute connaissance n'est pas empirique.
 Cependant, toute [[jugement analytique|connaissance a priori]] (non empirique) porte sur des caractéristiques formelles de l'expérience.
  - = la géométrie est la science de l'espace, et l'espace est (en tant que *spatialité*) un trait de toute la réalité extérieure. Alors, la géométrie, sans être empirique, peut nous apporter de la connaissance à propos du monde.
 
-Les **catégories** ne peuvent pas donner lieu à une connaissance objective si elles ne sont pas référées à l'expérience.
+Les **catégories** ne peuvent pas donner lieu à une connaissance objective si elles ne sont pas référées à l'expérience (à des [[Critique de la raison pure. objet transcendental|objet transcendental|objets transcendentaux]]).
 Mais en elles-même, elles ont une portée au delà de l'expérience. Les catégories n'interdisent pas en elles-mêmes d'être appliquées à des choses en dehors de l'empirique, même si cela ne produira pas d'expérience.
 Les catégories ont un **sens transcendental** (qui permet de les appliquer à n'importe quoi) MAIS n'ont d'usage qu'empirique (sinon elles ne produisent pas de connaissance).
  - i nos concepts fondamentaux nous incitent à parler des choses en général car ils ne sont pas limités en eux-même

Critique de la raison pure. objet transcendental.md

@@ -5,6 +5,7 @@ tags:
   - "#s/philosophie/métaphysique"
 aliases:
   - objet transcendental
+  - objet transcendental|objets transcendentaux
 author:
   - "[[Emmanuel Kant|Kant]]"
 ---

S2 LOGOS . philosophie des mathématiques.md

@@ -5,6 +5,10 @@ tags:
   - s/philosophie
   - s/maths
 aliases:
+cssclasses:
+  - j
+share_link: https://share.note.sx/2ev0yp52#Ts4dTsDh9iqnKsYdvy0SGx62WfsYG/bTGzULkNiaOq8
+share_updated: 2026-01-15T00:03:04+01:00
 ---
 - [ ] #task envoyer mail brice pour inscription moddle philo des maths 🔺
 
@@ -75,6 +79,5 @@ Depuis Frege et Russel, la logique est apparue au contraire comme une "science p
 - la généralité va de soi (on peut y référer sans problème)
 - la généralité est uniforme (on lui donne des *domaines* différents, mais elle est toujours la même) (le domaine de "toutes les choses en général" n'est qu'une mise à la limite de domaines particuliers comme "tous les Hommes", "tous les arbres")
 
-## Notion de généralité absolue
-![[généralité absolue]]
+## Notion de [[généralité absolue]]
 

attachments/généralité absolue 2026-01-12 15.30.59.excalidraw.md

@@ -29,68 +29,66 @@ se prédique de ^rHFsit03
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 ```
 %%