MacBook-Pro-de-Oscar.local 2026-4-19:20:1:12

.obsidian.vimrc

@@ -4,7 +4,8 @@
 imap jk <Esc>la
 imap kj <Esc>i
 
-nmap <C-n> }
+"nmap <C-n> }
+nmap <C-n> :e<CR>
 nmap <C-p> {
 
 " these break some behaviors like dj

.obsidian/appearance.json

@@ -1,7 +1,7 @@
 {
   "theme": "system",
   "cssTheme": "Minimal",
-  "baseFontSize": 25.5,
+  "baseFontSize": 26,
   "enabledCssSnippets": [
     "pdf_darkmode",
     "query_header_title",
@@ -20,7 +20,6 @@
     "MySnippets",
     "Omnisearch",
     "omts-compact_tabs",
-    "omts-Tasks - Compact",
     "omts-Day Planner (Ivan Lednev)",
     "omts-[ui] Compact Sidebar",
     "latex_mathjax",
@@ -32,14 +31,17 @@
     "stacked_tabs",
     "vertical_stacked_tabs",
     "custom_callouts",
-    "general_interface",
-    "checkboxes",
-    "headers",
     "omts-[editor] Compact Right Sidebar notes",
     "omts-Excalidraw - Compact",
-    "popup_preview_size",
     "dark_pdf",
-    "breadcrumbs"
+    "breadcrumbs",
+    "checkboxes",
+    "general_interface",
+    "headers",
+    "omts-Tasks - Compact",
+    "popup_preview_size",
+    "linktree",
+    "pdf_export"
   ],
   "interfaceFontFamily": "CMU Bright,CMU Serif,FiraCode Nerd Font",
   "textFontFamily": "CMU Sans Serif,CMU Serif,FiraCode Nerd Font",

.obsidian/community-plugins.json

@@ -37,5 +37,8 @@
   "note-aliases",
   "share-note",
   "templater-obsidian",
-  "link-tree"
+  "link-tree",
+  "obsidian-sequence-hotkeys",
+  "notebook-navigator",
+  "obsidian-pandoc"
 ]

.obsidian/plugins/breadcrumbs/data.json

@@ -26,7 +26,7 @@
       "label": "wrote"
     },
     {
-      "label": "excerpt_of"
+      "label": "part"
     }
   ],
   "edge_field_groups": [
@@ -43,7 +43,7 @@
       "fields": [
         "down",
         "wrote",
-        "excerpt_of"
+        "part"
       ]
     },
     {
@@ -121,6 +121,28 @@
         ],
         "close_field": "next",
         "close_reversed": true
+      },
+      {
+        "name": "",
+        "chain": [
+          {
+            "field": "wrote"
+          }
+        ],
+        "rounds": 10,
+        "close_reversed": true,
+        "close_field": "author"
+      },
+      {
+        "name": "",
+        "chain": [
+          {
+            "field": "author"
+          }
+        ],
+        "rounds": 10,
+        "close_reversed": true,
+        "close_field": "wrote"
       }
     ]
   },
@@ -160,12 +182,12 @@
         "readable_line_width": false
       },
       "trail": {
-        "enabled": false,
+        "enabled": true,
         "format": "grid",
         "selection": "all",
         "default_depth": 999,
         "no_path_message": "",
-        "show_controls": true,
+        "show_controls": false,
         "merge_fields": false,
         "field_group_labels": [
           "ups"
@@ -225,7 +247,7 @@
         "show_attributes": [],
         "merge_fields": false,
         "lock_view": false,
-        "lock_path": "Baruch de Spinoza.md",
+        "lock_path": "désintégration audioactive.md",
         "field_group_labels": [
           "downs"
         ],
@@ -277,7 +299,9 @@
     "freeze_implied_edges": {
       "default_options": {
         "destination": "frontmatter",
-        "included_fields": [],
+        "included_fields": [
+          "ups"
+        ],
         "use_alias": true
       }
     },

.obsidian/plugins/breadcrumbs/manifest.json

@@ -1 +1,12 @@
-{"id":"breadcrumbs","name":"Breadcrumbs","version":"4.4.3","minAppVersion":"1.0.0","description":"Add structured hierarchies to your notes","author":"SkepticMystic","authorUrl":"https://github.com/SkepticMystic/breadcrumbs","fundingUrl":"https://github.com/SkepticMystic/breadcrumbs#donations","helpUrl":"https://publish.obsidian.md/breadcrumbs-docs","isDesktopOnly":false}
+{
+	"id": "breadcrumbs",
+	"name": "Breadcrumbs",
+	"version": "4.4.4",
+	"minAppVersion": "1.0.0",
+	"description": "Add structured hierarchies to your notes",
+	"author": "SkepticMystic",
+	"authorUrl": "https://github.com/SkepticMystic/breadcrumbs",
+	"fundingUrl": "https://github.com/SkepticMystic/breadcrumbs#donations",
+	"helpUrl": "https://publish.obsidian.md/breadcrumbs-docs",
+	"isDesktopOnly": false
+}

.obsidian/plugins/cmdr/manifest.json

@@ -1,11 +1,11 @@
 {
-	"id": "cmdr",
-	"name": "Commander",
-	"version": "0.5.4",
-	"minAppVersion": "1.4.0",
-	"description": "Customize your workspace by adding commands everywhere, create Macros and supercharge your mobile toolbar.",
-	"author": "jsmorabito & phibr0",
-	"authorUrl": "https://github.com/phibr0",
-	"fundingUrl": "https://ko-fi.com/phibr0",
-	"isDesktopOnly": false
+  "id": "cmdr",
+  "name": "Commander",
+  "version": "0.5.5",
+  "minAppVersion": "1.4.0",
+  "description": "Customize your workspace by adding commands everywhere, create Macros and supercharge your mobile toolbar.",
+  "author": "jsmorabito & phibr0",
+  "authorUrl": "https://github.com/phibr0",
+  "fundingUrl": "https://ko-fi.com/phibr0",
+  "isDesktopOnly": false
 }

.obsidian/plugins/editing-toolbar/manifest.json

@@ -1,7 +1,7 @@
 {
   "id": "editing-toolbar",
   "name": "Editing Toolbar",
-  "version": "3.2.7",
+  "version": "4.0.5",
   "minAppVersion": "0.14.0",
   "description": "The Obsidian Editing Toolbar is modified from cmenu, which provides more powerful customization settings and has many built-in editing commands to be a MS Word-like toolbar editing experience.",
   "author": "Cuman",

.obsidian/plugins/header-enhancer/data.json

@@ -16,7 +16,7 @@
   "yamlDefaultStartNumber": "1",
   "yamlDefaultSeparator": ".",
   "globalAutoNumberingEnabled": true,
-  "perDocumentStates": "{\"suite finies d'entiers.md\":false,\"fonction récursive primitive.md\":false,\"fonction d'ackermann de cori et lascar.md\":true,\"désintégration audioactive.md\":false}",
+  "perDocumentStates": "{\"suite finies d'entiers.md\":false,\"fonction récursive primitive.md\":false,\"fonction d'ackermann de cori et lascar.md\":true,\"désintégration audioactive.md\":false,\"sources/0 - cours/LOGOS S2/le savoir en mathématiques/(Camerini) La Lettre 12 et ses cercles non-concentriques.md\":false}",
   "isSeparateHeaderFont": false,
   "headerFontFamily": "inherit",
   "headerFontSize": "inherit",

.obsidian/plugins/notebook-navigator/data.json

@@ -0,0 +1,539 @@
+{
+  "vaultProfiles": [
+    {
+      "id": "default",
+      "name": "Default",
+      "fileVisibility": "supported",
+      "propertyKeys": [],
+      "hiddenFolders": [],
+      "hiddenTags": [],
+      "hiddenFileNames": [],
+      "hiddenFileTags": [],
+      "hiddenFileProperties": [],
+      "navigationBanner": null,
+      "periodicNotesFolder": "daily",
+      "shortcuts": [
+        {
+          "type": "note",
+          "path": "S2 LOGOS.md"
+        },
+        {
+          "type": "note",
+          "path": "désintégration audioactive.md"
+        }
+      ],
+      "navRainbow": {
+        "mode": "foreground",
+        "balanceHueLuminance": true,
+        "separateThemeColors": false,
+        "shortcuts": {
+          "enabled": false,
+          "firstColor": "#ef4444",
+          "lastColor": "#8b5cf6",
+          "darkFirstColor": "#ef4444",
+          "darkLastColor": "#8b5cf6",
+          "transitionStyle": "rgb"
+        },
+        "recent": {
+          "enabled": false,
+          "firstColor": "#ef4444",
+          "lastColor": "#8b5cf6",
+          "darkFirstColor": "#ef4444",
+          "darkLastColor": "#8b5cf6",
+          "transitionStyle": "rgb"
+        },
+        "folders": {
+          "enabled": true,
+          "firstColor": "#ef4444",
+          "lastColor": "#8b5cf6",
+          "darkFirstColor": "#fb7185",
+          "darkLastColor": "#c084fc",
+          "transitionStyle": "hue",
+          "scope": "root"
+        },
+        "tags": {
+          "enabled": true,
+          "firstColor": "#ef4444",
+          "lastColor": "#8b5cf6",
+          "darkFirstColor": "#fb7185",
+          "darkLastColor": "#c084fc",
+          "transitionStyle": "hue",
+          "scope": "root"
+        },
+        "properties": {
+          "enabled": false,
+          "firstColor": "#ef4444",
+          "lastColor": "#8b5cf6",
+          "darkFirstColor": "#fb7185",
+          "darkLastColor": "#c084fc",
+          "transitionStyle": "hue",
+          "scope": "root"
+        }
+      }
+    }
+  ],
+  "vaultProfile": "default",
+  "vaultTitle": "navigation",
+  "syncModes": {
+    "vaultProfile": "synced",
+    "homepage": "synced",
+    "folderSortOrder": "synced",
+    "tagSortOrder": "synced",
+    "propertySortOrder": "synced",
+    "includeDescendantNotes": "synced",
+    "useFloatingToolbars": "synced",
+    "dualPane": "synced",
+    "dualPaneOrientation": "synced",
+    "paneTransitionDuration": "synced",
+    "toolbarVisibility": "synced",
+    "pinNavigationBanner": "synced",
+    "navIndent": "synced",
+    "navItemHeight": "synced",
+    "navItemHeightScaleText": "synced",
+    "calendarPlacement": "synced",
+    "calendarLeftPlacement": "synced",
+    "calendarWeeksToShow": "synced",
+    "compactItemHeight": "synced",
+    "compactItemHeightScaleText": "synced",
+    "featureImageSize": "synced",
+    "featureImagePixelSize": "synced",
+    "uiScale": "synced"
+  },
+  "createNewNotesInNewTab": false,
+  "autoRevealActiveFile": true,
+  "autoRevealShortestPath": true,
+  "autoRevealIgnoreRightSidebar": true,
+  "autoRevealIgnoreOtherWindows": true,
+  "paneTransitionDuration": 150,
+  "multiSelectModifier": "cmdCtrl",
+  "enterToOpenFiles": false,
+  "shiftEnterOpenContext": "tab",
+  "cmdCtrlEnterOpenContext": "split",
+  "mouseBackForwardAction": "history",
+  "startView": "files",
+  "showInfoButtons": true,
+  "homepage": {
+    "source": "none",
+    "file": null
+  },
+  "dualPane": true,
+  "dualPaneOrientation": "horizontal",
+  "showTooltips": false,
+  "showTooltipPath": true,
+  "desktopBackground": "separate",
+  "desktopScale": 1,
+  "mobileScale": 1,
+  "useFloatingToolbars": true,
+  "toolbarVisibility": {
+    "navigation": {
+      "toggleDualPane": true,
+      "expandCollapse": true,
+      "calendar": true,
+      "hiddenItems": true,
+      "rootReorder": true,
+      "newFolder": true
+    },
+    "list": {
+      "back": true,
+      "search": true,
+      "descendants": true,
+      "sort": true,
+      "appearance": true,
+      "newNote": true
+    }
+  },
+  "interfaceIcons": {},
+  "colorIconOnly": false,
+  "dateFormat": "MMM D, YYYY",
+  "timeFormat": "h:mm a",
+  "calendarTemplateFolder": "",
+  "confirmBeforeDelete": true,
+  "deleteAttachments": "ask",
+  "moveFileConflicts": "ask",
+  "externalIconProviders": {},
+  "checkForUpdatesOnStart": true,
+  "pinNavigationBanner": true,
+  "showNoteCount": true,
+  "separateNoteCounts": true,
+  "showIndentGuides": true,
+  "rootLevelSpacing": 0,
+  "navIndent": 16,
+  "navItemHeight": 28,
+  "navItemHeightScaleText": true,
+  "collapseBehavior": "all",
+  "smartCollapse": true,
+  "autoSelectFirstFileOnFocusChange": false,
+  "autoExpandNavItems": true,
+  "springLoadedFolders": true,
+  "springLoadedFoldersInitialDelay": 0.5,
+  "springLoadedFoldersSubsequentDelay": 0.5,
+  "showSectionIcons": true,
+  "showShortcuts": true,
+  "shortcutBadgeDisplay": "index",
+  "skipAutoScroll": false,
+  "showRecentNotes": true,
+  "hideRecentNotes": "none",
+  "pinRecentNotesWithShortcuts": false,
+  "recentNotesCount": 5,
+  "showFolderIcons": true,
+  "showRootFolder": true,
+  "inheritFolderColors": true,
+  "folderSortOrder": "alpha-asc",
+  "enableFolderNotes": false,
+  "folderNoteType": "markdown",
+  "folderNoteName": "",
+  "folderNoteNamePattern": "",
+  "folderNoteTemplate": null,
+  "enableFolderNoteLinks": true,
+  "hideFolderNoteInList": true,
+  "pinCreatedFolderNote": false,
+  "openFolderNotesInNewTab": false,
+  "showTags": true,
+  "showTagIcons": true,
+  "showAllTagsFolder": true,
+  "showUntagged": true,
+  "scopeTagsToCurrentContext": false,
+  "tagSortOrder": "alpha-asc",
+  "inheritTagColors": true,
+  "keepEmptyTagsProperty": false,
+  "showProperties": true,
+  "showPropertyIcons": true,
+  "inheritPropertyColors": true,
+  "propertySortOrder": "alpha-asc",
+  "showAllPropertiesFolder": true,
+  "scopePropertiesToCurrentContext": false,
+  "defaultListMode": "standard",
+  "includeDescendantNotes": true,
+  "defaultFolderSort": "modified-desc",
+  "propertySortKey": "",
+  "propertySortSecondary": "title",
+  "revealFileOnListChanges": true,
+  "listPaneTitle": "header",
+  "noteGrouping": "date",
+  "showSelectedNavigationPills": false,
+  "filterPinnedByFolder": false,
+  "showPinnedGroupHeader": true,
+  "showPinnedIcon": true,
+  "optimizeNoteHeight": true,
+  "compactItemHeight": 28,
+  "compactItemHeightScaleText": true,
+  "showQuickActions": true,
+  "quickActionRevealInFolder": false,
+  "quickActionAddTag": true,
+  "quickActionAddToShortcuts": true,
+  "quickActionPinNote": true,
+  "quickActionOpenInNewTab": false,
+  "useFrontmatterMetadata": false,
+  "frontmatterIconField": "icon",
+  "frontmatterColorField": "color",
+  "frontmatterBackgroundField": "background",
+  "frontmatterNameField": "",
+  "frontmatterCreatedField": "",
+  "frontmatterModifiedField": "",
+  "frontmatterDateFormat": "",
+  "showFileIconUnfinishedTask": false,
+  "showFileBackgroundUnfinishedTask": false,
+  "unfinishedTaskBackgroundColor": "#ef000050",
+  "showFileIcons": true,
+  "showFilenameMatchIcons": false,
+  "fileNameIconMap": {},
+  "showCategoryIcons": false,
+  "fileTypeIconMap": {},
+  "fileNameRows": 1,
+  "showFilePreview": true,
+  "skipHeadingsInPreview": true,
+  "skipCodeBlocksInPreview": true,
+  "stripHtmlInPreview": true,
+  "stripLatexInPreview": true,
+  "previewRows": 2,
+  "previewProperties": [],
+  "previewPropertiesFallback": true,
+  "showFeatureImage": true,
+  "featureImageProperties": [],
+  "featureImageExcludeProperties": [],
+  "featureImageSize": "64",
+  "featureImagePixelSize": "256",
+  "forceSquareFeatureImage": true,
+  "downloadExternalFeatureImages": true,
+  "showFileTags": true,
+  "colorFileTags": true,
+  "prioritizeColoredFileTags": true,
+  "showFileTagAncestors": false,
+  "showFileTagsInCompactMode": false,
+  "showFileProperties": true,
+  "colorFileProperties": true,
+  "prioritizeColoredFileProperties": true,
+  "showFilePropertiesInCompactMode": false,
+  "showPropertiesOnSeparateRows": false,
+  "enablePropertyInternalLinks": true,
+  "enablePropertyExternalLinks": true,
+  "notePropertyType": "none",
+  "showFileDate": true,
+  "alphabeticalDateMode": "modified",
+  "showParentFolder": true,
+  "parentFolderClickRevealsFile": false,
+  "showParentFolderColor": false,
+  "showParentFolderIcon": false,
+  "calendarEnabled": true,
+  "calendarPlacement": "left-sidebar",
+  "calendarConfirmBeforeCreate": true,
+  "calendarLocale": "fr",
+  "calendarWeekendDays": "sat-sun",
+  "calendarMonthHeadingFormat": "full",
+  "calendarHighlightToday": true,
+  "calendarShowFeatureImage": true,
+  "calendarMonthHighlights": {},
+  "calendarShowWeekNumber": false,
+  "calendarShowQuarter": false,
+  "calendarShowYearCalendar": true,
+  "calendarLeftPlacement": "navigation",
+  "calendarWeeksToShow": 6,
+  "calendarIntegrationMode": "daily-notes",
+  "calendarCustomFilePattern": "YYYY/YYYYMMDD",
+  "calendarCustomWeekPattern": "gggg/[W]ww",
+  "calendarCustomMonthPattern": "YYYY/YYYYMM",
+  "calendarCustomQuarterPattern": "YYYY/[Q]Q",
+  "calendarCustomYearPattern": "YYYY",
+  "calendarCustomFileTemplate": null,
+  "calendarCustomWeekTemplate": null,
+  "calendarCustomMonthTemplate": null,
+  "calendarCustomQuarterTemplate": null,
+  "calendarCustomYearTemplate": null,
+  "keyboardShortcuts": {
+    "pane:move-up": [
+      {
+        "key": "ArrowUp",
+        "modifiers": []
+      }
+    ],
+    "pane:move-down": [
+      {
+        "key": "ArrowDown",
+        "modifiers": []
+      }
+    ],
+    "pane:page-up": [
+      {
+        "key": "PageUp",
+        "modifiers": []
+      }
+    ],
+    "pane:page-down": [
+      {
+        "key": "PageDown",
+        "modifiers": []
+      }
+    ],
+    "pane:home": [
+      {
+        "key": "Home",
+        "modifiers": []
+      }
+    ],
+    "pane:end": [
+      {
+        "key": "End",
+        "modifiers": []
+      }
+    ],
+    "navigation:collapse-or-parent": [
+      {
+        "key": "ArrowLeft",
+        "modifiers": []
+      }
+    ],
+    "navigation:expand-or-focus-list": [
+      {
+        "key": "ArrowRight",
+        "modifiers": []
+      }
+    ],
+    "navigation:focus-list": [
+      {
+        "key": "Tab",
+        "modifiers": []
+      }
+    ],
+    "pane:delete-selected": [
+      {
+        "key": "Delete",
+        "modifiers": []
+      },
+      {
+        "key": "Backspace",
+        "modifiers": []
+      }
+    ],
+    "list:focus-navigation": [
+      {
+        "key": "ArrowLeft",
+        "modifiers": []
+      },
+      {
+        "key": "Tab",
+        "modifiers": [
+          "Shift"
+        ]
+      }
+    ],
+    "list:focus-editor": [
+      {
+        "key": "ArrowRight",
+        "modifiers": []
+      },
+      {
+        "key": "Tab",
+        "modifiers": []
+      }
+    ],
+    "list:select-all": [
+      {
+        "key": "A",
+        "modifiers": [
+          "Mod"
+        ]
+      }
+    ],
+    "list:extend-selection-up": [
+      {
+        "key": "ArrowUp",
+        "modifiers": [
+          "Shift"
+        ]
+      }
+    ],
+    "list:extend-selection-down": [
+      {
+        "key": "ArrowDown",
+        "modifiers": [
+          "Shift"
+        ]
+      }
+    ],
+    "list:range-to-start": [
+      {
+        "key": "Home",
+        "modifiers": [
+          "Shift"
+        ]
+      }
+    ],
+    "list:range-to-end": [
+      {
+        "key": "End",
+        "modifiers": [
+          "Shift"
+        ]
+      }
+    ],
+    "search:focus-list": [
+      {
+        "key": "Tab",
+        "modifiers": []
+      },
+      {
+        "key": "Enter",
+        "modifiers": []
+      }
+    ],
+    "search:focus-navigation": [
+      {
+        "key": "Tab",
+        "modifiers": [
+          "Shift"
+        ]
+      }
+    ],
+    "search:close": [
+      {
+        "key": "Escape",
+        "modifiers": []
+      }
+    ]
+  },
+  "customVaultName": "",
+  "pinnedNotes": {},
+  "fileIcons": {},
+  "fileColors": {},
+  "fileBackgroundColors": {},
+  "folderIcons": {},
+  "folderColors": {},
+  "folderBackgroundColors": {},
+  "folderSortOverrides": {},
+  "folderTreeSortOverrides": {},
+  "folderAppearances": {
+    "sources": {
+      "titleRows": 2
+    }
+  },
+  "tagIcons": {},
+  "tagColors": {},
+  "tagBackgroundColors": {},
+  "tagSortOverrides": {},
+  "tagTreeSortOverrides": {},
+  "tagAppearances": {},
+  "propertyIcons": {},
+  "propertyColors": {},
+  "propertyBackgroundColors": {},
+  "propertySortOverrides": {},
+  "propertyTreeSortOverrides": {},
+  "propertyAppearances": {},
+  "virtualFolderColors": {},
+  "virtualFolderBackgroundColors": {},
+  "navigationSeparators": {},
+  "userColors": [
+    "#ffffff",
+    "#d9d9d9",
+    "#a6a6a6",
+    "#737373",
+    "#000000",
+    "#404040",
+    "#404040",
+    "#404040",
+    "#404040",
+    "#404040",
+    "#404040",
+    "#404040",
+    "#404040",
+    "#404040",
+    "#404040",
+    "#404040",
+    "#404040",
+    "#404040",
+    "#404040",
+    "#404040"
+  ],
+  "lastShownVersion": "2.5.7",
+  "rootFolderOrder": [
+    "sources",
+    "attachments",
+    "blog",
+    "daily",
+    "env",
+    "Excalidraw",
+    "exports",
+    "gists",
+    "informatique",
+    "kanban",
+    "media",
+    "quickadd_scripts",
+    "templates"
+  ],
+  "rootTagOrder": [
+    "__untagged__",
+    "s",
+    "t",
+    "task",
+    "zotero",
+    "excalidraw",
+    "flashcards",
+    "not-done",
+    "dataview-test",
+    "devoir-fait",
+    "howto",
+    "micrometa",
+    "obsidan_export",
+    "pocket"
+  ],
+  "rootPropertyOrder": []
+}

.obsidian/plugins/notebook-navigator/manifest.json

@@ -0,0 +1,11 @@
+{
+  "id": "notebook-navigator",
+  "name": "Notebook Navigator",
+  "version": "2.5.7",
+  "minAppVersion": "1.8.7",
+  "description": "Replace the default file explorer with a clean two-pane interface featuring folder tree, tag browsing, file previews, keyboard navigation, drag-and-drop, pinned notes, and customizable display options.",
+  "author": "Johan Sanneblad",
+  "authorUrl": "https://github.com/johansan",
+  "fundingUrl": "https://github.com/sponsors/johansan/",
+  "isDesktopOnly": false
+}

.obsidian/plugins/obsidian-asciimath/manifest.json

@@ -1,7 +1,7 @@
 {
 	"id": "obsidian-asciimath",
 	"name": "asciimath",
-	"version": "0.8.1",
+	"version": "0.8.2",
 	"minAppVersion": "0.15.0",
 	"description": "Add asciimath support for Obsidian.",
 	"author": "widcardw",

.obsidian/plugins/obsidian-excalidraw-plugin/data.json

@@ -113,7 +113,7 @@
   "library2": {
     "type": "excalidrawlib",
     "version": 2,
-    "source": "https://github.com/zsviczian/obsidian-excalidraw-plugin/releases/tag/2.21.2",
+    "source": "https://github.com/zsviczian/obsidian-excalidraw-plugin/releases/tag/2.22.0",
     "libraryItems": []
   },
   "imageElementNotice": true,
@@ -149,7 +149,7 @@
       }
     }
   },
-  "previousRelease": "2.21.2",
+  "previousRelease": "2.22.0",
   "showReleaseNotes": true,
   "compareManifestToPluginVersion": true,
   "showNewVersionNotification": true,

.obsidian/plugins/obsidian-excalidraw-plugin/manifest.json

@@ -1,7 +1,7 @@
 {
   "id": "obsidian-excalidraw-plugin",
   "name": "Excalidraw",
-  "version": "2.21.2",
+  "version": "2.22.0",
   "minAppVersion": "1.5.7",
   "description": "Sketch Your Mind. An Obsidian plugin to edit and view Excalidraw drawings. Enter the world of 4D Visual PKM.",
   "author": "Zsolt Viczian",

.obsidian/plugins/obsidian-git/manifest.json

@@ -6,5 +6,5 @@
     "description": "Integrate Git version control with automatic backup and other advanced features.",
     "isDesktopOnly": false,
     "fundingUrl": "https://ko-fi.com/vinzent",
-    "version": "2.38.0"
+    "version": "2.38.1"
 }

.obsidian/plugins/obsidian-latex-suite/manifest.json

@@ -1,7 +1,7 @@
 {
 	"id": "obsidian-latex-suite",
 	"name": "Latex Suite",
-	"version": "1.11.0",
+	"version": "1.11.3",
 	"minAppVersion": "1.0.0",
 	"description": "Make typesetting LaTeX math as fast as handwriting through snippets, text expansion, and editor enhancements",
 	"author": "artisticat",

.obsidian/plugins/obsidian-markmind/manifest.json

@@ -1,7 +1,7 @@
 {
 	"id": "obsidian-markmind",
 	"name": "Markmind",
-	"version": "3.4.6",
+	"version": "3.4.7",
 	"minAppVersion": "0.9.12",
 	"description": "This is a mindmap , outline tool for obsidian.",
 	"author": "Mark",

.obsidian/plugins/obsidian-markmind/styles.css

@@ -3794,7 +3794,7 @@ span.mm-sline .line {
     display: flex;
     justify-content: center;
     align-items: center;
-    margin-right:4px;
+    margin-right: 4px;
     cursor: pointer;
     border-radius: 5px;
     background-color: #333;
@@ -3814,4 +3814,13 @@ span.mm-sline .line {
 
 .theme-light .cm-mindmap-mobile div svg {
     fill: #333;
+}
+
+
+.mm-node-size .mm-node-edit {
+    max-width: none !important;
+}
+
+.mm-node-size .mm-node-icon {
+    display: flex;
 }

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

@@ -8,7 +8,7 @@
   "lineWidth": 40,
   "lineWidthWide": 50,
   "maxWidth": 98,
-  "textNormal": 25.5,
+  "textNormal": 26,
   "textSmall": 18,
   "imgGrid": false,
   "imgWidth": "img-default-width",

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

@@ -5,7 +5,7 @@
     {
       "id": 1,
       "name": "Ma bibliothèque",
-      "lastUpdate": 1775656727556
+      "lastUpdate": 1776186666489
     }
   ],
   "renderCitations": true,

.obsidian/plugins/obsidian-sequence-hotkeys/data.json

@@ -41,6 +41,195 @@
         "C-KeyN",
         "KeyQ"
       ]
+    },
+    {
+      "command": "workspace:split-horizontal",
+      "chords": [
+        "C-KeyZ",
+        "KeyS"
+      ]
+    },
+    {
+      "command": "workspace:split-vertical",
+      "chords": [
+        "C-KeyZ",
+        "KeyV"
+      ]
+    },
+    {
+      "command": "editor:focus-top",
+      "chords": [
+        "C-KeyZ",
+        "C-KeyK"
+      ]
+    },
+    {
+      "command": "editor:focus-top",
+      "chords": [
+        "C-KeyZ",
+        "KeyK"
+      ]
+    },
+    {
+      "command": "editor:focus-bottom",
+      "chords": [
+        "C-KeyZ",
+        "C-KeyJ"
+      ]
+    },
+    {
+      "command": "editor:focus-bottom",
+      "chords": [
+        "C-KeyZ",
+        "KeyJ"
+      ]
+    },
+    {
+      "command": "editor:focus-left",
+      "chords": [
+        "C-KeyZ",
+        "KeyH"
+      ]
+    },
+    {
+      "command": "editor:focus-right",
+      "chords": [
+        "C-KeyZ",
+        "C-KeyL"
+      ]
+    },
+    {
+      "command": "editor:focus-right",
+      "chords": [
+        "C-KeyZ",
+        "KeyL"
+      ]
+    },
+    {
+      "command": "workspace:next-tab",
+      "chords": [
+        "C-KeyB",
+        "ArrowRight"
+      ]
+    },
+    {
+      "command": "workspace:previous-tab",
+      "chords": [
+        "C-KeyB",
+        "ArrowLeft"
+      ]
+    },
+    {
+      "command": "workspace:goto-tab-1",
+      "chords": [
+        "C-KeyB",
+        "Numpad1"
+      ]
+    },
+    {
+      "command": "workspace:goto-tab-1",
+      "chords": [
+        "C-KeyB",
+        "S-Digit1"
+      ]
+    },
+    {
+      "command": "workspace:goto-tab-2",
+      "chords": [
+        "C-KeyB",
+        "Numpad2"
+      ]
+    },
+    {
+      "command": "workspace:goto-tab-2",
+      "chords": [
+        "C-KeyB",
+        "S-Digit2"
+      ]
+    },
+    {
+      "command": "workspace:goto-tab-3",
+      "chords": [
+        "C-KeyB",
+        "Numpad3"
+      ]
+    },
+    {
+      "command": "workspace:goto-tab-3",
+      "chords": [
+        "C-KeyB",
+        "S-Digit3"
+      ]
+    },
+    {
+      "command": "workspace:goto-tab-4",
+      "chords": [
+        "C-KeyB",
+        "Numpad4"
+      ]
+    },
+    {
+      "command": "workspace:goto-tab-4",
+      "chords": [
+        "C-KeyB",
+        "S-Digit4"
+      ]
+    },
+    {
+      "command": "workspace:goto-tab-5",
+      "chords": [
+        "C-KeyB",
+        "Numpad5"
+      ]
+    },
+    {
+      "command": "workspace:goto-tab-5",
+      "chords": [
+        "C-KeyB",
+        "S-Digit5"
+      ]
+    },
+    {
+      "command": "workspace:goto-tab-6",
+      "chords": [
+        "C-KeyB",
+        "Numpad6"
+      ]
+    },
+    {
+      "command": "workspace:goto-tab-6",
+      "chords": [
+        "C-KeyB",
+        "S-Digit6"
+      ]
+    },
+    {
+      "command": "workspace:goto-tab-7",
+      "chords": [
+        "C-KeyB",
+        "Numpad7"
+      ]
+    },
+    {
+      "command": "workspace:goto-tab-7",
+      "chords": [
+        "C-KeyB",
+        "S-Digit7"
+      ]
+    },
+    {
+      "command": "workspace:goto-tab-8",
+      "chords": [
+        "C-KeyB",
+        "Numpad8"
+      ]
+    },
+    {
+      "command": "workspace:goto-tab-8",
+      "chords": [
+        "C-KeyB",
+        "S-Digit8"
+      ]
     }
   ]
 }

.obsidian/plugins/pdf-plus/data.json

@@ -55,7 +55,7 @@
     },
     {
       "name": "bullet point",
-      "template": " - <span style='display: inline-block; vertical-align: baseline; padding: 0.6ex; height: 0px; margin-bottom: -2pt; border: 2pt solid var(--text-normal); background: {{ ({\"yellow\": \"#F9CF04\", \"red\": \"#EA5151\", \"note\": \"#2F6DDE\", \"important\": \"#BA60E5\", \"\": \"transparent\"})[color.toString()]}}; border-radius: 100%'></span> {{display}} {{linkWithDisplay}}"
+      "template": " - \" <span style='display: inline-block; vertical-align: baseline; padding: 0.6ex; height: 0px; margin-bottom: -2pt; border: 2pt solid var(--text-normal); background: {{ ({\"yellow\": \"#F9CF04\", \"red\": \"#EA5151\", \"note\": \"#2F6DDE\", \"important\": \"#BA60E5\", \"\": \"transparent\"})[color.toString()]}}; border-radius: 100%'></span> {{text}} {{linkWithDisplay}}"
     }
   ],
   "useAnotherCopyTemplateWhenNoSelection": false,

.obsidian/plugins/templater-obsidian/manifest.json

@@ -1,9 +1,9 @@
 {
     "id": "templater-obsidian",
     "name": "Templater",
-    "version": "2.18.1",
+    "version": "2.19.0",
     "description": "Create and use templates",
-    "minAppVersion": "1.5.0",
+    "minAppVersion": "1.12.2",
     "author": "SilentVoid",
     "authorUrl": "https://github.com/SilentVoid13",
     "helpUrl": "https://silentvoid13.github.io/Templater/",

.obsidian/plugins/various-complements/main.js

@@ -1059,6 +1059,29 @@ var AppHelper = class {
     }
     return !!((_c = (_b = cm5or6 == null ? void 0 : cm5or6.display) == null ? void 0 : _b.input) == null ? void 0 : _c.composing);
   }
+  /**
+   * Unsafe method
+   */
+  getVisibleLineRange() {
+    var _a;
+    const markdownView = this.unsafeApp.workspace.getActiveViewOfType(import_obsidian.MarkdownView);
+    if (!markdownView) {
+      return null;
+    }
+    const cm = markdownView.editor.cm;
+    if (!(cm == null ? void 0 : cm.visibleRanges) || !((_a = cm == null ? void 0 : cm.state) == null ? void 0 : _a.doc)) {
+      return null;
+    }
+    const visibleRanges = cm.visibleRanges;
+    if (visibleRanges.length === 0) {
+      return null;
+    }
+    const first = visibleRanges[0];
+    const last = visibleRanges[visibleRanges.length - 1];
+    const fromLine = cm.state.doc.lineAt(first.from).number - 1;
+    const toLine = cm.state.doc.lineAt(last.to).number - 1;
+    return { from: fromLine, to: toLine };
+  }
   isMobile() {
     return this.unsafeApp.isMobile;
   }
@@ -7245,6 +7268,7 @@ var AutoCompleteSuggest = class _AutoCompleteSuggest extends import_obsidian7.Ed
     this.previousLinksCacheInActiveFile = /* @__PURE__ */ new Set();
     this.keymapEventHandler = [];
     this.spareEditorSuggestContext = null;
+    this.predictableCycleState = null;
     this.appHelper = new AppHelper(app);
     this.statusBar = statusBar;
   }
@@ -7310,6 +7334,7 @@ var AutoCompleteSuggest = class _AutoCompleteSuggest extends import_obsidian7.Ed
     ins.activeLeafChangeRef = app.workspace.on(
       "active-leaf-change",
       async (_) => {
+        ins.predictableCycleState = null;
         await ins.refreshCurrentFileTokens();
         ins.refreshInternalLinkTokens();
         ins.updateFrontMatterToken();
@@ -7345,32 +7370,76 @@ var AutoCompleteSuggest = class _AutoCompleteSuggest extends import_obsidian7.Ed
       return;
     }
     const cursor = editor.getCursor();
+    if (this.predictableCycleState) {
+      const state = this.predictableCycleState;
+      const currentCandidate = state.candidates[state.currentIndex];
+      const expectedCh = state.replacementStartCh + currentCandidate.length;
+      if (cursor.line === state.line && cursor.ch === expectedCh) {
+        state.currentIndex = (state.currentIndex + 1) % state.candidates.length;
+        const nextCandidate = state.candidates[state.currentIndex];
+        editor.replaceRange(
+          nextCandidate,
+          { line: state.line, ch: state.replacementStartCh },
+          cursor
+        );
+        this.close();
+        this.debounceClose();
+        return;
+      }
+      this.predictableCycleState = null;
+    }
     const currentToken = this.tokenizer.tokenize(editor.getLine(cursor.line).slice(0, cursor.ch)).last();
     if (!currentToken) {
       return;
     }
-    let suggestion = this.tokenizer.tokenize(
-      editor.getRange({ line: Math.max(cursor.line - 50, 0), ch: 0 }, cursor)
-    ).reverse().slice(1).find((x) => x.startsWith(currentToken));
-    if (!suggestion) {
-      suggestion = this.tokenizer.tokenize(
-        editor.getRange(cursor, {
-          line: Math.min(cursor.line + 50, editor.lineCount() - 1),
-          ch: 0
-        })
-      ).find((x) => x.startsWith(currentToken));
-    }
-    if (!suggestion) {
+    const candidates = this.collectPredictableCandidates(
+      editor,
+      cursor,
+      currentToken
+    );
+    if (candidates.length <= 1) {
       return;
     }
+    const replacementStartCh = cursor.ch - currentToken.length;
+    this.predictableCycleState = {
+      originalToken: currentToken,
+      replacementStartCh,
+      line: cursor.line,
+      candidates,
+      currentIndex: 0
+    };
+    const suggestion = candidates[0];
     editor.replaceRange(
       suggestion,
-      { line: cursor.line, ch: cursor.ch - currentToken.length },
-      { line: cursor.line, ch: cursor.ch }
+      { line: cursor.line, ch: replacementStartCh },
+      cursor
     );
     this.close();
     this.debounceClose();
   }
+  collectPredictableCandidates(editor, cursor, originalToken) {
+    var _a, _b;
+    const seen = /* @__PURE__ */ new Set();
+    const candidates = [];
+    const addIfNew = (token) => {
+      if (token.startsWith(originalToken) && token !== originalToken && !seen.has(token)) {
+        seen.add(token);
+        candidates.push(token);
+      }
+    };
+    const visibleRange = this.appHelper.getVisibleLineRange();
+    const rangeStart = (_a = visibleRange == null ? void 0 : visibleRange.from) != null ? _a : Math.max(cursor.line - 50, 0);
+    const rangeEnd = (_b = visibleRange == null ? void 0 : visibleRange.to) != null ? _b : Math.min(cursor.line + 50, editor.lineCount() - 1);
+    const textAbove = editor.getRange({ line: rangeStart, ch: 0 }, cursor);
+    this.tokenizer.tokenize(textAbove).reverse().slice(1).forEach(addIfNew);
+    const textBelow = editor.getRange(cursor, {
+      line: rangeEnd,
+      ch: editor.getLine(rangeEnd).length
+    });
+    this.tokenizer.tokenize(textBelow).forEach(addIfNew);
+    candidates.push(originalToken);
+    return candidates;
+  }
   unregister() {
     this.app.vault.offref(this.modifyEventRef);
     this.app.workspace.offref(this.activeLeafChangeRef);

.obsidian/plugins/various-complements/manifest.json

@@ -1,7 +1,7 @@
 {
   "id": "various-complements",
   "name": "Various Complements",
-  "version": "11.0.0",
+  "version": "11.1.0",
   "minAppVersion": "1.11.4",
   "description": "This plugin enables you to complete words like the auto-completion of IDE",
   "author": "tadashi-aikawa",

.obsidian/snippets/linktree.css

@@ -0,0 +1,8 @@
+
+
+
+.workspace-leaf-content[data-type="link-tree"] #link-tree {
+    /* color: red; */
+    font-size: var(--font-adaptive-small);
+}
+

.obsidian/snippets/pdf_export.css

@@ -0,0 +1,9 @@
+@media print {
+
+    .markdown-preview-view {
+      /* font-family: georgia, serif !important; */
+      font-family: "CMU Serif", serif;
+    }
+
+
+}

.obsidian/types.json

@@ -99,6 +99,7 @@
     "sport": "checkbox",
     "date-birth": "date",
     "date-death": "date",
-    "excerpt_of": "multitext"
+    "excerpt_of": "multitext",
+    "part": "multitext"
   }
 }

Excalidraw/problème de la plus grande diagonale d'une valise aux bords arrondis 2026-04-16.excalidraw.md

@@ -0,0 +1,154 @@
+---
+
+excalidraw-plugin: parsed
+tags: [excalidraw]
+
+---
+==⚠  Switch to EXCALIDRAW VIEW in the MORE OPTIONS menu of this document. ⚠== You can decompress Drawing data with the command palette: 'Decompress current Excalidraw file'. For more info check in plugin settings under 'Saving'
+
+
+# Excalidraw Data
+
+## Text Elements
+le tableau de variations est évident étant donné le problème considéré.
+On pourra toujours montrer que cet unique extrémum est bien un maximum à partir du fait que 𝑎 ∈ [0; π/2] ^OnHRRJcd
+
+## Embedded Files
+8923efd922b888d467179262d7b788641d043cc7: $$l$$
+
+b3d5701da7f512bb6c2cfeefa687ef9448961a27: $$L$$
+
+a745f1dc9892805697eb7dc6df5134ce60d3e778: $$\alpha$$
+
+b76ee720d7e0bdf63f408ee39db94f3d31ca9f0e: $$r$$
+
+13099823a77cd5a2252736e0f029c959c6ee8e2c: $$=\begin{pmatrix}l\\L\end{pmatrix}$$
+
+e8b51e7e123fde3009046ff7524c05292519716e: $$=\begin{pmatrix}r \cos \alpha\\ r \sin \alpha\end{pmatrix}$$
+
+2eb73fd7a8bd07b84080b3bb149f4819930587be: $$= \begin{pmatrix}l + r \cos \alpha\\ L + r \sin \alpha\end{pmatrix}$$
+
+4dd7657e8aff3434304e0c34035d8f6e3e9c7c5d: $$\text{donc :}$$
+
+ce7a3ec53f89ae18583ec0042233662e411ba23b: $$\begin{align} \left\| \begin{pmatrix}l+r\cos \alpha\\L+r \sin \alpha\end{pmatrix} \right\| &= l^{2}+2lr\cos\alpha + r^{2}\cos ^{2}\alpha + L^{2} + 2Lr\sin\alpha + r^{2}\sin ^{2}\alpha \\&= (l^{2}+L^{2}+r^{2}) + 2r(l\cos\alpha+L\sin\alpha)\end{align}$$
+
+16647f064fb7a498cb3e96cfa483672e387b3557: $$\text{on veut donc maximiser } f: f(\alpha) = l\cos\alpha+L\sin\alpha$$
+
+c07e13d38824e5b0021dd5fdfadb2c55ad79c69a: $$f'(\alpha) = -l\sin\alpha + L\cos\alpha$$
+
+fafa660ca9b7e22e4de89da24218f9436103d840: $$\begin{align} f'(\alpha) = 0 &\iff L \cos \alpha = l \sin \alpha \\&\iff \frac{L}{l} \frac{\cos \alpha}{\sin\alpha} = 1 \\&\iff \tan \alpha = \frac{l}{L} \\&\iff \boxed {\alpha = \arctan \frac{l}{L}} \end{align}$$
+
+%%
+## Drawing
+```compressed-json
+N4KAkARALgngDgUwgLgAQQQDwMYEMA2AlgCYBOuA7hADTgQBuCpAzoQPYB2KqATLZMzYBXUtiRoIACyhQ4zZAHoFAc0JRJQgEYA6bGwC2CgF7N6hbEcK4OCtptbErHALRY8RMpWdx8Q1TdIEfARcZgRmBShcZQUebR44gAYaOiCEfQQOKGZuAG1wMFAwYogSbggAdQ4AdgAzACkALQ4AQQBFAGkhCgAlABUe6raEAFYoADYU4shYRHKiDiR+Esxu
+
+ZxHtABZq7c2ATkSAZhGTxJ5N8eXIGDWARj2N6urEgA5EvZe9255bl5e+AqQCgkdTccbaW4jb47PabbZQt6XQFSBCEZTSbg8Q7aQ7jf4JF6bKHVHgjAHTCDWZTBbiJK4QZhQUhsADWCAAwmx8GxSOUAMS3BCCwVTEqaXDYFnKZlCDjETnc3kSJnWZhwXCBLKiyC1Qj4fAAZVgNIkgg82oZTNZCAqIMkmPpjOZbKNMBN6DNZXpMvRi2YOTQt3pbHV2
+
+DUN0DiTpyOlwjgAEliAHULkALr02rkDKJ7gcIT6+mEOVYcqNIwWmVyv3JooU2biXiAgC+joQCGI3FuZ0St3GUL25JKjBY7C4aB4b3pw9YnAAcpwxJ3Nr9xhPey9C8wACJpKDt7i1AhhemaYRygCiwQyWWTeYLyKEcGIuD3HcDT3GhyJ2x41UnyIWFlc3zfB6W5SV9zQQ98GPZE4DYItsjyQEwHyaZimjdCwESFD0xQtD0NubQ9j2cZxkSJ5bl7EZ
+
+Vx4M4rmKbE6PGL4Rl2WFDkSEZEnGXCGII6ZsWqEYXj7apDi+C5RNxBiwGqLZDlE94RL/P9DmqXj0Lw9CBOKDYexI6EiVxcZl1k25sW+HiRg0skbM+EY+PwlCwA2F4NK4vZDkU3E/zs8yXmInzNijLiWJ4EinJ0lzwUhIzYXhX4eNkrEcTxBIJyJW4STJXDAW0kpGQ1KAACEi0cDhlGA+8KUyYgyrlIsqrQO9QORIrSCgFpSGZChJBCN9UFa+k6u6
+
+3r+twQbhrgrkYGUTgDyPBAChbApa0gMoJAAVQ4Q52QATQADXZRoLXrcoNV6i1VjQZwEk2bQoRo0l6QjVASMe38v3UkZ6WBYhQTQXE4ns75fuRfq0QxNBMJKKl3VhgQrTZBUeX5YUhSWZFxUlWNZXlLk0eVcgODVDVMigC1dX1V13QZLkvXa5GbTtB0medBBaYbenzW9YRfXCZMg2REMJXDTso3pPGEyTPICp1LMEBzFqQMLYsbvQXBkj5/Hq24da
+
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+AOvSzrZ24AOdIQZvbzrb2C6p95+7vSQF71i7Zdt8wfYruCBm71d4+7Xbrun2G7jdHAU3Qvst3L7V9dujfVkC32Z6j9bu/fYftZ2+6xdsetg5fsGHX7o9t++PYns6jJ7b5z+1/Ufvf1F7cgpeivVXotBc6ICPQcIIAYbBMgXdISBAHQXW46J4g/YkVaBJ6TzL0B5QZ1PoBrJtAhABoPYPaB2169zhyIDWHbyu0JoRIdGeHDbO4DcRrJYaP8KSAuKV
+
+yTkxeCSJZCG4hZbtHCtgR8AeKUsvc9GRyRIOY7CLYRgO+cfHNBU3ck5y4tWuDvKwbjSSUOpRU1URVqL8tUUyrXyXRVhaEpVEYnVcUJAe865tG1FvNvOIW9YW1nbgG4e85tyitXg7kWVN5GIZ/xsSoVTI3qmirXxMbaIXQYImQSxE9/afBymzS4BKlYuMpZoC/xvxpR7wFfpxx1WkS9VdSk+RICNXLTYDpq6iU9iDUN66DTenna3sAHt7WDIutGd0
+
+LPlQmJdHB6XffqT0p7WdRORVGiCwb1qxhjakBWANbWDKIFEm5DZrBYJJj4m8C6ZSUC2FpNNN2YowL+wNBupEgRgY/rEYG0WaDUczH4fqimw+zOmaAC4Dq0JD7IAUPYKMAakMkz5Hou3FRFci7CQhhurysQeHIaPRapBGMBBC0fcnA72jXk5JcnNvI9GfCUWzLQ1VCl3MIpoxjvojt2OIbAe0CykLgoq2Y7OwVEZOPNpJCikvwxOu4TsF8rQlnxgj
+
+NAFsZVK49+2NOpY05w9oc1iMfI44wKuZ3bqYT9BrnfCb52ImWDpMNgzXooDUGcztBvM4wYRMC6O9weqmP/pcNXoQDUAMA1gbTJggXKT2dA3AZZ1bTkDTAVAwQF7PaJoAqTbnHgf2KEGkNX5Cg9K3wAVnCcuZuEy3sLN1nkTXe+w1vTYBOHWAQBzY6QHcPb5PD3hoiJ9pPxqMLjXnFaOAG0iUg4AcAI0DHGgLQB+oGQcoM+FIBARlgDAMPRQBKgy1
+
+TT/IDIaBdqCigIAGOHqBTHjB7h9ARoNZrA1i3/aILUF7BLBfSCAWTyYis0+nkUGQWLdMFuC7Vzu7BSpOBF6C1kAwvwWApEOlk4RaotwWELm4lLR4QovoW4LPQGHbXnYtEX0gv7Z08bXouUX3FxFh3e2YgNdmCgvFxi+kENlZAADB54or+bQt8X9AajUc/XoHMqWGLol9IM+d4wqb0AgmVC7peovnhpe97YGrowkw6WRL1F+pH0GM0oJTL9l4i4rC
+
+4vug28/S5kPqEOjRUA5tmEiMuA0h6oaW0l5gCk31AaYZyAcj9FZBUjLdNCEAIwGwCNlHyGABAF3bSE+iB9NImYmS3pf0BcXJEoRBkPllIB85fz0oEgIpeAPSWarxAI0AgGEm3IqVJAbemwC3QWXYT8Ldq3HIyslQuQc8UgMoHFA0yfgdtC2FNcmvUAYsj0VmRaCcPKB8wEmWZGNdwATXOIc12jjte2vzWRgi1gXIVeYtsgBLxZyrcjoQBOHiwgA4
+
+Mvqql69XBocZ5JhwUPPHmKQ0rD87GaPPedhAUAdyj9Y+slAdM35pgLOGuzvXvOoNtkKQB6v0Hnrv1463YAPimbmABoaVnAE6vdXpWCNoRpSHmSEBGAfQNKxjQytbrsiwQQmwtGqUkSnLJ6Qfi3MzAGADQaQam0VwUZE5GQLQQm8TdJtsnfzjgZgL1c5CIHz829TIEIHxuh7pKIyQIN/k1DjYMAuN4IORdlSVJ4bqtqG7+dlTb0SAeLDG7gEfNNRN
+
+b5sF600UwCs2qbxZ7G9zF11RAiwiBa1MkvCD6wmwIAJsEAA=
+```
+%%

Gilles deleuze, cours sur Spinoza.md

@@ -2,12 +2,12 @@
 id: Gilles deleuze, cours sur Spinoza
 aliases: []
 tags:
-  - #t/source
+  - 
 author:
   - "[[Gilles Deleuze]]"
-date-seen: "2025-05-26"
+date-seen: 2025-05-26
 up:
-  - "[[philosophie.spinoza]]"
+  - "[[éthique de spinoza]]"
 ---
 
 ```breadcrumbs

Il n'y a pas de force intrinsèque des idées vraies.md

@@ -1,12 +0,0 @@
-author:: [[Baruch de Spinoza]]
-source::
-link::
-date-seen::2024-05-15
-#t/citation #s/philosophie 
-
-> [!cite] Titre
-> Il n'y a pas de force intrinsèque des idées vraies.
-^cite
-
-## Interprétation
-- [[Pierre Bourdieu]] en à dit que c'était la phrase la plus triste de toute la philosophie

Leibniz.md

@@ -1,13 +1,11 @@
 ---
-id: philosophie.spinoza
-aliases: []
-tags:
-  - s/philosophie
-author:
-  - "[[Baruch de Spinoza|Spinoza]]"
 up:
-  - "[[philosophie]]"
+tags:
+  - "#t/personne"
+aliases:
+link: ""
 ---
+
 ```breadcrumbs
 title: "Sous-notes"
 type: tree
@@ -16,3 +14,4 @@ show-attributes: [field]
 field-groups: [downs]
 depth: [0, 0]
 ```
+

Rien de ce qu’une idée fausse a de positif n’est supprimé par la présence du vrai en tant que vrai..md

@@ -0,0 +1,20 @@
+---
+author: "[[Baruch de Spinoza]]"
+source:
+  - "[[éthique de spinoza]]"
+link:
+date-seen: 2024-05-15
+tags:
+  - "#t/citation"
+  - "#s/philosophie"
+alias:
+  - Il n'y a pas de force intrinsèque des idées vraies
+---
+
+> [!cite] (_Ethique_ IV, 1).
+> _Rien de ce qu’une idée fausse a de positif n’est supprimé par la présence du vrai en tant que vrai._ 
+^cite
+
+## Interprétation
+ - résumé par "il n'y a pas de force intrinsèque des idées vraies"
+- [[Pierre Bourdieu]] en à dit que c'était la phrase la plus triste de toute la philosophie

cours L3.cours topologie.md

@@ -1,5 +1,4 @@
 ---
-BC-list-note-field: down
 up: "[[cours L3]]"
 tags: "#s/maths/topologie"
 ---

désintégration audioactive.md

@@ -28,12 +28,12 @@ header-auto-numbering:
      - On note aussi $L \longrightarrow L' \longrightarrow L'' \longrightarrow \cdots$ pour $L \longrightarrow L'$ et $L' \longrightarrow L''$ et $L'' \longrightarrow \cdots$
  - $L_{n}$ est le $n^{\text{ème}}$ *descendant* de $L$ (le résultat de $n$ dérivations de $L$)
      - évidemment : $L_0 = L$ et $L_{n} \to L_{n+1}$
-     - i on peut noter $L \overset{n}{\to} L_{n}$
+     - i on peut noter $L \xrightarrow{n} L_{n}$
  - On utilise $[$ et $]$ pour dénoter la "véritable fin" des morceaux de termes (des sous-suites consécutives d'un terme)
      - = $[11222$ correspond à $11 222\cdots$
  - On utilise les puissances pour la répétition
      - = $3^{4}2^{1}1^{5} = 333211111$
-     - i on prends toujours la plus grande puissance possible (par exemple, $11111$ ne sera jamais noté comme $1^{2}1^{3}$)
+     - i on prends toujours la plus grande puissance possible (par exemple, $11111$ ne sera jamais noté comme $1^{2}1^{3}$) (cela est important pour les premiers théorèmes)
  - $X$ désigne un chiffre arbitraire (non nul)
      - = $X^{0}a^{\alpha}b^{\beta}c^{\gamma}$ correspond à $[a^{\alpha}b^{\beta}c^{\gamma}$
      - = $a^{\alpha}b^{\beta}c^{\gamma}X^{0}$ correspond à $a^{\alpha}b^{\beta}c^{\gamma}]$
@@ -45,6 +45,14 @@ header-auto-numbering:
 
  - = $n^{n}] \overset{(n\neq 2)}{\longrightarrow} n^{\neq n}] \to n'$ 
 
+
+ - On utilisera des analogies temporelles pour désigner le nombre de dérivations :
+     -  "après 1 jour" pour "après une dérivation"
+     - "chaine âgée d'au moins 2 jour" pour "chaine issue de 2 dérivations successives"
+     - "après un certain temps" pour "après un certain nombre de dérivations"
+
+ - On notera $E_{n}$ l'élément de numéro $n$ (voir le [[désintégration audioactive#^liste-elements|tableau des éléments]])
+ 
 # Propriétés
 
 > [!proposition]+ conséquence du regroupement
@@ -75,7 +83,7 @@ header-auto-numbering:
 
 ## Théorèmes préliminaires
 
-> [!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]]
+> [!proposition]+ Théorème du jour 1
 > Les morceaux de type :
 >  1. $,ax,bx,$
 >  2. $x^{\geq 4}$
@@ -100,7 +108,7 @@ header-auto-numbering:
 > > Cela montre bien qu'aucune de ces formes ne peut exister après dérivation.
 ^thm-jour-1
 
-> [!proposition]+ Théorème du jour 2 – [[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=12,225,373,331|p.185]]
+> [!proposition]+ Théorème du jour 2
 >  - Aucun chiffre $\geq 4$ ne peut apparaître au jour 2 ou ensuite (sauf conservation d'un chiffre qui était déjà présent).
 >  - Un morceau $3 X 3$ (en particulier $3^{3}$) ne peut pas apparaître dans aucune chaîne âgée d'au moins 2 jours.
 > 
@@ -111,7 +119,7 @@ header-auto-numbering:
 > >    On doit donc nécessairement parser $3X 3$ comme $,3x,3y,$. Pour obtenir $,3x,3y,$, on doit avoir obtenu $x^{3}y^{3}$ au jour précédent, ce qui est impossible dès le jour 1 (par le [[désintégration audioactive#^thm-jour-1|Théorème du jour 1]]). Cela montre bien que $3X 3$ est impossible dès le jour 2. 
 ^thm-jour-2
 
-> [!proposition]+ Théorème du début – [[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=11,33,374,186|p.185]]
+> [!proposition]+ Théorème du début 
 > Soit $R$ un morceau d'une chaîne âgée de 2 jours ou plus.
 > Le début de ses descendants finira toujours par se constituer en l'un des cycles suivants :
 >  - $\overparen{[ \; ]} \longrightarrow [\;] \longrightarrow [\;] \longrightarrow \cdots$
@@ -313,21 +321,148 @@ header-auto-numbering:
 Avant de continuer, il est nécessaire de poser une liste particulières de 92 atomes.
 On a défini plus tôt ce qu'était un [[désintégration audioactive#^def-atome|atome]].
 On peut alors décrire 92 atomes. Il est trivial de montrer que chacune de ces 92 chaînes est bien un atome (à l'aide du [[désintégration audioactive#^theoreme-de-decoupage|théorème de découpage]]).
-Par analogie avec le tableau périodique des éléments 
-
-## Théorèmes
+Conway leur donne des noms d'éléments (de l'hydrogène à l'uranium, ce qui fait bien 92 éléments).
 
+> [!info]+ Liste des éléments
+> | $n$ | nom | éléments dans la dérivée          | chaîne                                     | dérivée                                              |
+> | ------- | --- | ---------------- | ------------------------------------------ | ---------------------------------------------------- |
+> | 1       | H   | H (stable)       | 22                                         | 22                                                   |
+> | 2       | He  | Hf Pa H Ca Li    | 13112221133211322112211213322112           | 11132132212312211322212221121123222112               |
+> | 3       | Li  | He               | 312211322212221121123222112                | 13112221133211322112211213322112                     |
+> | 4       | Be  | Ge Ca Li         | 111312211312113221133211322112211213322112 | 3113112221131112211322212312211322212221121123222112 |
+> | 5       | B   | Be               | 1321132122211322212221121123222112         | 111312211312113221133211322112211213322112           |
+> | 6       | C   | B                | 3113112211322112211213322112               | 1321132122211322212221121123222112                   |
+> | 7       | N   | C                | 111312212221121123222112                   | 3113112211322112211213322112                         |
+> | 8       | O   | N                | 132112211213322112                         | 111312212221121123222112                             |
+> | 9       | F   | O                | 31121123222112                             | 132112211213322112                                   |
+> | 10      | Ne  | F                | 111213322112                               | 31121123222112                                       |
+> | 11      | Na  | Ne               | 123222112                                  | 111213322112                                         |
+> | 12      | Mg  | Pm Na            | 3113322112                                 | 132123222112                                         |
+> | 13      | Al  | Mg               | 1113222112                                 | 3113322112                                           |
+> | 14      | Si  | Al               | 1322112                                    | 1113222112                                           |
+> | 15      | P   | Ho Si            | 311311222112                               | 13211321322112                                       |
+> | 16      | S   | P                | 1113122112                                 | 311311222112                                         |
+> | 17      | Cl  | S                | 132112                                     | 1113122112                                           |
+> | 18      | Ar  | Cl               | 3112                                       | 132112                                               |
+> | 19      | K   | Ar               | 1112                                       | 3112                                                 |
+> | 20      | Ca  | K                | 12                                         | 1112                                                 |
+> | 21      | Sc  | Ho Pa H Ca Co    | 3113112221133112                           | 132113213221232112                                   |
+> | 22      | Ti  | Sc               | 11131221131112                             | 3113112221133112                                     |
+> | 23      | V   | Ti               | 13211312                                   | 11131221131112                                       |
+> | 24      | Cr  | V                | 31132                                      | 13211312                                             |
+> | 25      | Mn  | Cr Si            | 111311222112                               | 311321322112                                         |
+> | 26      | Fe  | Mn               | 13122112                                   | 111311222112                                         |
+> | 27      | Co  | Fe               | 32112                                      | 13122112                                             |
+> | 28      | Ni  | Zn Co            | 11133112                                   | 31232112                                             |
+> | 29      | Cu  | Ni               | 131112                                     | 11133112                                             |
+> | 30      | Zn  | Cu               | 312                                        | 131112                                               |
+> | 31      | Ga  | Eu Ca Ac H Ca Zn | 13221133122211332                          | 11132221231132212312                                 |
+> | 32      | Ge  | Ho Ga            | 31131122211311122113222                    | 132113213221133122211332                             |
+> | 33      | As  | Ge Na            | 11131221131211322113322112                 | 31131122211311122113222123222112                     |
+> | 34      | Se  | As               | 13211321222113222112                       | 11131221131211322113322112                           |
+> | 35      | Br  | Se               | 3113112211322112                           | 13211321222113222112                                 |
+> | 36      | Kr  | Br               | 11131221222112                             | 3113112211322112                                     |
+> | 37      | Rb  | Kr               | 1321122112                                 | 11131221222112                                       |
+> | 38      | Sr  | Rb               | 3112112                                    | 1321122112                                           |
+> | 39      | Y   | Sr U             | 1112133                                    | 31121123                                             |
+> | 40      | Zr  | Y H Ca Tc        | 12322211331222113112211                    | 11121332212311322113212221                           |
+> | 41      | Nb  | Er Zr            | 1113122113322113111221131221               | 31131122212322211331222113112211                     |
+> | 42      | Mo  | Nb               | 13211322211312113211                       | 1113122113322113111221131221                         |
+> | 43      | Tc  | Mo               | 311322113212221                            | 13211322211312113211                                 |
+> | 44      | Ru  | Eu Ca Tc         | 132211331222113112211                      | 111322212311322113212221                             |
+> | 45      | Rh  | Ho Ru            | 311311222113111221131221                   | 1321132132211331222113112211                         |
+> | 46      | Pd  | Rh               | 111312211312113211                         | 311311222113111221131221                             |
+> | 47      | Ag  | Pd               | 132113212221                               | 111312211312113211                                   |
+> | 48      | Cd  | Ag               | 3113112211                                 | 132113212221                                         |
+> | 49      | In  | Cd               | 11131221                                   | 3113112211                                           |
+> | 50      | Sn  | In               | 13211                                      | 11131221                                             |
+> | 51      | Sb  | Pm Sn            | 3112221                                    | 13213211                                             |
+> | 52      | Te  | Eu Ca Sb         | 1322113312211                              | 1113222123112221                                     |
+> | 53      | I   | Ho Te            | 311311222113111221                         | 13211321322113312211                                 |
+> | 54      | Xe  | I                | 11131221131211                             | 311311222113111221                                   |
+> | 55      | Cs  | Xe               | 13211321                                   | 11131221131211                                       |
+> | 56      | Ba  | Cs               | 311311                                     | 13211321                                             |
+> | 57      | La  | Ba               | 11131                                      | 311311                                               |
+> | 58      | Ce  | La H Ca Co       | 1321133112                                 | 11131221232112                                       |
+> | 59      | Pr  | Ce               | 31131112                                   | 1321133112                                           |
+> | 60      | Nd  | Pr               | 111312                                     | 31131112                                             |
+> | 61      | Pm  | Nd               | 132                                        | 111312                                               |
+> | 62      | Sm  | Pm Ca Zn         | 311332                                     | 13212312                                             |
+> | 63      | Eu  | Sm               | 1113222                                    | 311332                                               |
+> | 64      | Gd  | Eu Ca Co         | 13221133112                                | 11132221232112                                       |
+> | 65      | Tb  | Ho Gd            | 3113112221131112                           | 132113213221133112                                   |
+> | 66      | Dy  | Tb               | 111312211312                               | 3113112221131112                                     |
+> | 67      | Ho  | Dy               | 1321132                                    | 111312211312                                         |
+> | 68      | Er  | Ho Pm            | 311311222                                  | 1321132132                                           |
+> | 69      | Tm  | Er Ca Co         | 11131221133112                             | 3113112221232112                                     |
+> | 70      | Yb  | Tm               | 1321131112                                 | 11131221133112                                       |
+> | 71      | Lu  | Yb               | 311312                                     | 1321131112                                           |
+> | 72      | Hf  | Lu               | 11132                                      | 311312                                               |
+> | 73      | Ta  | Hf Pa H Ca W     | 13112221133211322112211213322113           | 11132132212312211322212221121123222113               |
+> | 74      | W   | Ta               | 312211322212221121123222113                | 13112221133211322112211213322113                     |
+> | 75      | Re  | Ge Ca W          | 111312211312113221133211322112211213322113 | 3113112221131112211322212312211322212221121123222113 |
+> | 76      | Os  | Re               | 1321132122211322212221121123222113         | 111312211312113221133211322112211213322113           |
+> | 77      | Ir  | Os               | 3113112211322112211213322113               | 1321132122211322212221121123222113                   |
+> | 78      | Pt  | Ir               | 111312212221121123222113                   | 3113112211322112211213322113                         |
+> | 79      | Au  | Pt               | 132112211213322113                         | 111312212221121123222113                             |
+> | 80      | Hg  | Au               | 31121123222113                             | 132112211213322113                                   |
+> | 81      | Tl  | Hg               | 111213322113                               | 31121123222113                                       |
+> | 82      | Pb  | Tl               | 123222113                                  | 111213322113                                         |
+> | 83      | Bi  | Pm Pb            | 3113322113                                 | 132123222113                                         |
+> | 84      | Po  | Bi               | 1113222113                                 | 3113322113                                           |
+> | 85      | At  | Po               | 1322113                                    | 1113222113                                           |
+> | 86      | Rn  | Ho At            | 311311222113                               | 13211321322113                                       |
+> | 87      | Fr  | Rn               | 1113122113                                 | 311311222113                                         |
+> | 88      | Ra  | Fr               | 132113                                     | 1113122113                                           |
+> | 89      | Ac  | Ra               | 3113                                       | 132113                                               |
+> | 90      | Th  | Ac               | 1113                                       | 3113                                                 |
+> | 91      | Pa  | Th               | 13                                         | 1113                                                 |
+> | 92      | U   | Pa               | 3                                          | 13                                                   |
+^liste-elements
+ 
+ - Par la suite, on notera $E_{n}$ l'élément de numéro $n$ (par exemple, $E_1$ correspond à l'hydrogène, $22$)
+ 
+## Théorèmes sur les éléments
 
 
 > [!proposition]+ Théorème chimique
->  1. les descendents 
+>  1. les descendents de chacun des 92 éléments sont des composés de ces éléments
+>     Autrement dit : $\forall A \text{ élément},\quad A \longrightarrow X_1\cdot X_2\cdot \cdots \quad \text{ où }X_1,X_2,\dots \text{ sont des éléments}$
+>  2. Tous les descendants suffisament âgés de chacun des éléments (autres que l'Hydrogène $22$)  contiennent simultanément les 92 éléments.
+>     Autrement dit : $\forall A \text{ élément},\quad \exists n\in \mathbb{N},\quad A \longrightarrow^{(n)} X \quad \text{où } X \text{ contient tous les 92 éléments}$
+>  3. Les descendants de toutes les chaînes autres que $[\;]$ et $[22]$ finissent par contenir les 92 éléments simultanément.
+>
+> > [!démonstration]- Démonstration
 
 
-## Tableau des éléments
+1. Cela est montré par la table des éléments donnée plus haut. Le lecteur sceptique pourra vérifier la correction des dérivations.
+2. Cela est également montré par la table des élément.
+   Le principe de la démonstration est le suivant :
+    1. montrer que si un élément apparaît, alors n'importe quel autre élément finira par apparaître
+    2. montrer que si le Lithium ($Li = E_{3}$) apparaît, alors il finira par être présent dans toutes les chaînes après un certain temps
+    3. montrer que le Lithium engendre l'Uranium
+    4. montrer que l'Uranium engendre tous les autres éléments
+    5. conclure
+   En effet, pour tout $E_{n}$ (pour $n\geq 2$) contient, dans sa chaine dérivée, l'élément $E_{n-1}$.
+   Pour plus de clarté, on utilisera la notation $E_{n} \xrightarrow{k} E_{i} \& E_{j} \& \cdots$ au lieu de $\forall C \text{ chaine},\quad \forall t\in \mathbb{N},\quad E_{n} \in C_{t} \implies E_{i} \in C_{t+k} \wedge E_{j}\in C_{t+k}\dots$
+   Ainsi, si l'on considère une chaine $C$ telle que l'élément $E_{n}$ apparaît après $t$ dérivations (dans $C_{t}$), et soit $m\leq n$ on peut affirmer que tous les éléments présents dans la dérivée de l'élément $E_{m}$ (colonne "éléments dans la dérivée", ligne $m$ du tableau) seront présents après $t+n-m$ dérivations (dans $C_{t+n-m}$). Autrement dit : $E_{n} \xrightarrow{n-m} \text{éléments dans la dérivée de }E_{m}$
+   Ainsi on obtient que :
+    - $E_{n} \xrightarrow{n-1} \ce{Hf} \& \ce{Li}$ (dès que $n\geq 2$)
+    - $\begin{cases} \ce{Hf}\&\ce{Li} \xrightarrow{2} \ce{Hf}\&\ce{Li} \\\ce{Hf}\&\ce{Li} \xrightarrow{71} \ce{Hf}\&\ce{Li} \end{cases}$ (car $\ce{Li} \xrightarrow{2} \ce{Hf}\&\ce{Li}$ et car $\ce{Hf} \xrightarrow{69} \ce{Li} \xrightarrow{2} \ce{Hf}\& \ce{Li}$)
+    - $\ce{Hf} \xrightarrow{34} \ce{Sr}\& \ce{U}$
+    - $\ce{U} \xrightarrow{92-n} E_{n}$
+   De ces propriétés, on peut déduire que si l'un des éléments (différent de l'Hydrogène) contenu dans une chaîne $C_{t_0}$ à une étape $t_0$, alors :
+    - Un $C_{\leq t_0 + 100}$ contiendra simultanément du Hafnium et du Lithium (la borne de $t_0+100$ n'est pas la plus petite possible mais elle est suffisante)
+        - cela est montré par $E_{n}\xrightarrow{n-1} \ce{Hf}\& \ce{Li}$ pour $n\geq 2$, et par le fait qu'il y à 92 (donc moins de 100) éléments.
+    - Tous les $C_{\geq t_0+ 200}$ contiendront simultanément du Hafnium et du Lithium
+        - on sait déjà qu'un $C_{\leq t_0+100}$ contient simultanément du Hafnium et du Lithium. Comme $\ce{Hf}\&\ce{Li} \xrightarrow{2} \ce{Hf}\&\ce{Li}$, on sait qu'un descendant sur deux contiendra également du Hafnium et du Lithium, autrement dit : $\exists t \leq t_0 + 100,\quad \forall k \in \mathbb{N},\quad \ce{Hf}\&\ce{Li} \in C_{t + 2k}$. Pour les $t$ pairs, on utilise le fait que $\ce{Hf}\&\ce{Li} \xrightarrow{71} \ce{Hf}\&\ce{Li}$, ainsi $\exists t \leq t_0 + 100,\quad \forall k \in \mathbb{N},\quad \ce{Hf}\&\ce{Li} \in C_{t + 2k + 71}$. En combinant les deux résultat on a bien la propriété voulue.
+    - Tous les $C_{\geq t_0 + 300}$ contiendront de l'Uranium
+        - Cela découle de deux propriétés déjà montrées : que tous les $C_{\geq t_0 + 200}$ contiennent du Hafnium, et que $\ce{Hf}\xrightarrow{34}\ce{U}$.
+    - Tous les $C_{\geq t_0 + 400}$ contiendront simultanément tous les éléments
+        - $\ce{U} \in C_{t_0+300}$ donc $\ce{Pa} \in C_{t_0+301}$, et même $\ce{U\&}\ce{Pa} \in C_{t_0 + 301}$ par la propriété précédente. Pour les mêmes raison : $\ce{U\&Pa\&Th} \in C_{t_0+302},\quad$ $\ce{U\&Pa\&Th\&Ac} \in C_{t_0+303},\quad$ $\ce{U\&Pa\&Th\&Ac\&Ra} \in C_{t_0+303},\dots$ et ainsi de suite.
+
 
 
-![[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=183&rect=15,26,369,536&color=note|(John Horton Conway, 1987)]]
-![[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=184&rect=15,30,372,536&color=note|(John Horton Conway, 1987)]]
 
  - = $\ce{He -> Hf.Pa.H.Ca.Li}$
 # Exemples

notes sur l'éthique de spinoza.md

@@ -1,5 +1,6 @@
 ---
 up:
+  - "[[éthique de spinoza]]"
 tags:
   - s/philosophie
   - excalidraw
@@ -240,6 +241,32 @@ f2 ^cCc7n8KO
 
 Digressions sur l'infini ^zP8eynoR
 
+Retenue ^YDXmEhjj
+
+Peur de la honte ^CILt0TUo
+
+Panique ^C9muqkNM
+
+crainte qui ne nous
+permet pas de choisir
+ce mal plutôt que celui-ci. ^l9trb56d
+
+Colère ^6Q0t311x
+
+effort pour faire du mal
+à celui que nous haïssons ^YVZ4C1Se
+
+Vengeance ^TctPr8l1
+
+effort pour rendre le
+mal qui nous a été fait ^bt5RcXZD
+
+Reconnaissance,
+Gratitude ^o6dobpko
+
+effort de faire du bien à
+celui qui nous aime ^y8DwZBUx
+
 ## Embedded Files
 43d7aa67c57b181f89f10820da2bb08f84c325d7: $$\forall x, x > \omega  \implies x \notin \mathbb{N}$$
 
@@ -247,416 +274,458 @@ e9894d7bda60af851e0fb13a19aa0e8095919e3e: [[attachments/Pasted Image 20260221211
 
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 ```
 %%

sources/0 - cours/LOGOS S2/le savoir en mathématiques/(Camerini) La Lettre 12 et ses cercles non-concentriques.md

@@ -0,0 +1,49 @@
+---
+up:
+  - "[[sources/0 - cours/LOGOS S2/le savoir en mathématiques/Spinoza lettre 12 à Lodewijk Meyer|Spinoza lettre 12 à Lodewijk Meyer]]"
+tags:
+  - s/philosophie/spinoza
+aliases:
+  - test
+pdf: "[[sources/0 - cours/LOGOS S2/le savoir en mathématiques/(Camerini) La Lettre 12 et ses cercles non-concentriques.pdf|(Camerini) La Lettre 12 et ses cercles non-concentriques]]"
+header-auto-numbering:
+  - state off
+---
+
+> [!PDF|yellow] [[sources/0 - cours/LOGOS S2/le savoir en mathématiques/(Camerini) La Lettre 12 et ses cercles non-concentriques.pdf#page=4&selection=86,0,128,1&color=yellow|(Camerini) La Lettre 12 et ses cercles non-concentriques, p.4]]
+> Pour autant, si l’on suit fidèlement le texte, Spinoza ne semble pas vouloir opérer une sélection entre ce qui est infini et ce qui ne l’est pas. Le philosophe néerlandais ne veut pas distinguer entre un vrai et un faux, un bon et un mauvais infini, comme si, dans les six cas exposés, seuls trois d’entre eux en méritaient le nom. Son objectif, au contraire, semble être plutôt d’analyser les situations d’équivocité, c’est-à-dire les cas où deux choses différentes sont appelées par le même nom. Or, il s’agit précisément de revendiquer la possibilité d’utiliser le concept d’infini dans des cas différents, avec des significations différentes. Même dans le cas de l’imagination, en effet, Spinoza ne semble pas vouloir éliminer ou exclure, mais plutôt réguler cette faculté[^1].
+>  - so [[sources/0 - cours/LOGOS S2/le savoir en mathématiques/Éthique.pdf|Éthique (Rovère)]], note 403, p.470 : Spinoza et ses amis s'intéressent beaucoup aux aspects linguistiques, mais *"les préoccupations du groupe concernent principalement, au fond, la difficulté d'exprimer correctement les choses (idées, corps, passions, etc.)"*, avec un but de faire circuler la connaissance de manière non-ambigue
+
+[^1]:Comme souligne Rabouin, « si l’on voulait trouver un trait commun à Descartes, Spinoza ou Leibniz sur cette question, ce serait plutôt de relier les mathématiques à l’imagination. […] ils [les auteurs classiques] ne cessent d’insister sur le fait que sa solution est à trouver dans un règlement de l’imagination (par l’intellect), non dans un rejet pur et simple » (D. Rabouin, « Spinoza, quelle norme mathématique ? », *Les Chemins du scepticisme en mathématiques. D’Aristote et de Sextus Empiricus aux arguments gödeliens et au fictionnalisme*, éd. J.-P. Cléro, Paris, Hermann, 2021, p. 32.)].
+
+
+
+> [!PDF|yellow] [[sources/0 - cours/LOGOS S2/le savoir en mathématiques/(Camerini) La Lettre 12 et ses cercles non-concentriques.pdf#page=5&selection=53,0,83,6&color=yellow|(Camerini) La Lettre 12 et ses cercles non-concentriques]]
+> En d’autres termes, Spinoza n’affirme ni que l’infini est divisible, ni qu’il ne l’est pas, mais qu’il peut ou non être divisible sans aucune contradiction – tout comme il peut ou non être comparé en ordre de grandeur à un autre infini – à condition toutefois de bien comprendre de quel infini il s’agit
+
+> [!PDF|yellow] [[sources/0 - cours/LOGOS S2/le savoir en mathématiques/(Camerini) La Lettre 12 et ses cercles non-concentriques.pdf#page=5&selection=143,44,150,1&color=yellow|(Camerini) La Lettre 12 et ses cercles non-concentriques]]
+> La première distinction remonte au problème théologico-cosmologique de la tradition antique et médiévale concernant la création du monde et l’existence de Dieu.
+>  - i similaire à la philo. de [[Hasdaï Crescas]].
+ 
+
+# Interprétation du *omnes inaequalitates spatii*
+## Première interprétation
+Traduit en "Somme des distances inégales"
+ - infini entre $AB$ et $CD$ comme une somme infinie de parties finies
+ - so impossibilité de terminer l'opération $\implies$ infini (indéfini)
+
+## Deuxième interprétation
+Traduit en "somme des différences de l'espace"
+ - présence implicite de l'idée d'une quantité infinitésimale
+     - pas une somme de quantités finies, mais de quantités infinitésimales, numériquement indéterminables
+ - ! s'oppose à d'autres auteurs :
+     - " <span style='display: inline-block; vertical-align: baseline; padding: 0.6ex; height: 0px; margin-bottom: -2pt; border: 2pt solid var(--text-normal); background: #EA5151; border-radius: 100%'></span> Cette approche s’oppose à ceux qui, comme Brunschvicg, soutiennent qu’il y a chez Spinoza une « absence d’intérêt à l’égard du calcul nouveau », qui représente « la limitation technique du spinozisme20 ». [[sources/0 - cours/LOGOS S2/le savoir en mathématiques/(Camerini) La Lettre 12 et ses cercles non-concentriques.pdf#page=9&selection=55,2,77,2&color=red|📖]]
+
+## Troisième interprétation
+Traduit "*omnes*" non pas par "somme", mais par "toutes"
+ - sens **distributif** (plutôt que collectif)
+ - " <span style='display: inline-block; vertical-align: baseline; padding: 0.6ex; height: 0px; margin-bottom: -2pt; border: 2pt solid var(--text-normal); background: #F9CF04; border-radius: 100%'></span> Pour Granger, « c’est-à-dire en termes modernes, la *puissance de leur ensemble*, qui est inexprimable par un nombre puisque tout nombre est pour Spinoza nécessairement fini. Cet ensemble est cependant borné quant à sa mesure, et ses éléments, les *inaequalitates*, sont également bornés » et ce en raison de la nature de l’espace entre les deux cercles, c’est-à-dire un ensemble continu d’éléments partout différents, qui ne peut être considéré comme une collection de parties discrètes et quantifiables. [[sources/0 - cours/LOGOS S2/le savoir en mathématiques/(Camerini) La Lettre 12 et ses cercles non-concentriques.pdf#page=9&selection=93,27,123,26&color=yellow|📖]]
+
+Pour Camerini, c'est la meilleure explication :
+ - " <span style='display: inline-block; vertical-align: baseline; padding: 0.6ex; height: 0px; margin-bottom: -2pt; border: 2pt solid var(--text-normal); background: #F9CF04; border-radius: 100%'></span> les deux premières n’expliquent pas la nécessité pour Spinoza d’examiner deux cercles non concentriques au lieu de cercles concentriques. [[sources/0 - cours/LOGOS S2/le savoir en mathématiques/(Camerini) La Lettre 12 et ses cercles non-concentriques.pdf#page=9&selection=126,17,136,1&color=yellow|📖]]
+

sources/clippings/envs.sh (file hosting and URL shortening).md

@@ -66,4 +66,5 @@ retention = min_age + (-max_age + min_age) * pow((file_size / max_size - 1), 3)
 > if you would like to request permanent deletion, please
 > send an email to hostmaster@envs.net.
 > 
-> please allow up to 24 hours for a response.
+> please allow up to 24 hours for a response.
+

weechat.md

@@ -19,3 +19,7 @@ Client IRC
     - `/bar toggle <name>`
 - affichage de l'heure des messages
     - `/set weechat.look.buffer_time_format "${252}%H${245}%M${240}%S"`
+
+$\mathcal{LA RAZINE CARRÉE}$
+$\mathfrak{LA RAZINE CARRÉE}$
+$\mathbb{LA RAZINE CARRÉE}$

éthique de spinoza.md

@@ -9,3 +9,12 @@ author:
 year: 1677
 ---
 
+```breadcrumbs
+title: "Sous-notes"
+type: tree
+collapse: true
+show-attributes: [field]
+field-groups: [downs]
+depth: [0, 0]
+```
+