vault backup: 2024-04-01 14:58:05
This commit is contained in:
2
.obsidian/app.json
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2
.obsidian/app.json
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@@ -1,7 +1,7 @@
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{
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"promptDelete": false,
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"newLinkFormat": "relative",
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"attachmentFolderPath": "./assets/数组",
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"attachmentFolderPath": "./assets/基础概念",
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"showUnsupportedFiles": false,
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"newFileLocation": "current",
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"useMarkdownLinks": true,
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19
.obsidian/workspace.json
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19
.obsidian/workspace.json
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@@ -13,7 +13,7 @@
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"state": {
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"type": "markdown",
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"state": {
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"file": "Books/代码随想录/数组.md",
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"file": "Books/动手学深度学习/基础概念.md",
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"mode": "source",
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"source": false
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}
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@@ -77,8 +77,7 @@
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}
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],
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"direction": "horizontal",
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"width": 315.5,
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"collapsed": true
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"width": 315.5
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},
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"right": {
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"id": "c501495747cfa761",
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@@ -94,7 +93,7 @@
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"state": {
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"type": "backlink",
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"state": {
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"file": "Books/代码随想录/数组.md",
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"file": "Books/动手学深度学习/基础概念.md",
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"collapseAll": false,
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"extraContext": false,
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"sortOrder": "alphabetical",
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@@ -111,7 +110,7 @@
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"state": {
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"type": "outgoing-link",
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"state": {
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"file": "Books/代码随想录/数组.md",
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"file": "Books/动手学深度学习/基础概念.md",
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"linksCollapsed": false,
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"unlinkedCollapsed": true
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}
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@@ -134,7 +133,7 @@
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"state": {
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"type": "outline",
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"state": {
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"file": "Books/代码随想录/数组.md"
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"file": "Books/动手学深度学习/基础概念.md"
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}
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}
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},
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@@ -165,12 +164,14 @@
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"notion-like-tables:Create loom": false
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}
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},
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"active": "768c7ad67bbbb63e",
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"active": "37c3469d51811935",
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"lastOpenFiles": [
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"Books/动手学深度学习/引言.md",
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"Study/DL/动手学深度学习/预备知识.md",
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"Books/动手学深度学习/基础概念.md",
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"Books/代码随想录/数组.md",
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"Books/代码随想录",
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"Books/Untitled.md",
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"Study/DL/动手学深度学习/预备知识.md",
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"Paper/Diffusion/Diffusion Models: A Comprehensive Survey of Methods and Applications.md",
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"Study/DL/动手学深度学习",
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"Paper/Untitled.md",
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@@ -179,8 +180,6 @@
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"Paper/CLIP/Open-Vocabulary Semantic Segmentation.md",
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"Paper/CLIP/Learning Transferable Visual Models From Natural Language Supervision.md",
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"Paper/CLIP",
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"Books/动手学深度学习/引言.md",
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"Books/动手学深度学习/基础概念.md",
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"Paper/Open-Vocabulary Semantic Segmentation.md",
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"liangOpenVocabularySemanticSegmentation2023.md",
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"Paper/未命名.md",
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@@ -11,3 +11,4 @@ $L(\mathbf{w}, b) = \frac1n\sum_{i=1}^{n} l^i(\mathbf{x}, b)$
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$(\mathbf{w}, b) <- (\mathbf{w},b) - \frac{\eta}{|B|} \sum_{i\in{B}}\partial_{(\mathbf{w}, b)}l^i(\mathbf{w},b)$
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其中$\eta$代表学习率
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# 激活函数
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在MLP中,由于多个线性层叠加,最终的结果和单层感知机并无区别,加入激活函数后,可以破坏这种线性叠加。
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@@ -1,4 +0,0 @@
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# 矩阵计算
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| $y$ | $a$ | $au$ | sum(x) | |
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| ---- | ---- | ---- | ---- | ---- |
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| $\frac{\partial y}{\partial \mathbf x}$ | $0^T$ | $a \frac{\partial u}{\partial \mathbf x}$ | $1^T$ | |
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