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单韦乔
Toy-MT-Introduction
Commits
ca239bf0
Commit
ca239bf0
authored
Sep 24, 2019
by
xiaotong
Browse files
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parent
6f46964c
隐藏空白字符变更
内嵌
并排
正在显示
2 个修改的文件
包含
249 行增加
和
123 行删除
+249
-123
Section05-Neural-Networks-and-Language-Modeling/section05-test.tex
+37
-123
Section05-Neural-Networks-and-Language-Modeling/section05.tex
+212
-0
没有找到文件。
Section05-Neural-Networks-and-Language-Modeling/section05-test.tex
查看文件 @
ca239bf0
...
...
@@ -113,152 +113,66 @@
%%%------------------------------------------------------------------------------------------------------------
%%% 张量
矩阵乘法
\begin{frame}
{
张量的
矩阵乘法
}
%%% 张量
的单元操作
\begin{frame}
{
张量的
单元操作
}
\begin{itemize}
\item
对于神经网络
$
\textbf
{
y
}
=
f
(
\textbf
{
x
}
\cdot
\textbf
{
w
}
+
\textbf
{
b
}
)
$
,
$
\textbf
{
x
}
\cdot
\textbf
{
w
}$
或
$
\textbf
{
x
}
\times
\textbf
{
w
}$
是线性变换,其中
$
\textbf
{
x
}$
是输入张量,
$
\textbf
{
w
}$
是一个矩阵
\begin{itemize}
\item
$
\textbf
{
x
}
\cdot
\textbf
{
w
}$
表示的是矩阵乘法(或记为
$
\times
$
)
\item
注意这里不是张量乘法,它还有其它定义
\item
$
\textbf
{
w
}$
是
$
n
\times
m
$
的矩阵,
$
\textbf
{
x
}$
的形状是
$
...
\times
n
$
,即
$
\textbf
{
x
}$
的第一维度需要和
$
\textbf
{
w
}$
的行数
\\
\vspace
{
0.5em
}
$
\textbf
{
x
}
(
1
:
2
,
1
:
2
,
\alert
{
1
:
3
}
)
\times
\textbf
{
w
}
(
\alert
{
1
:
3
}
,
1
:
2
)
=
\textbf
{
s
}
(
1
:
2
,
1
:
2
,
1
:
2
)
$
\end{itemize}
\item
神经网络
$
\textbf
{
y
}
=
f
(
\textbf
{
x
}
\cdot
\textbf
{
w
}
+
\textbf
{
b
}
)
$
也包括一些张量的单元操作(element-wise opertation)
\begin{itemize}
\item
加法:
$
\textbf
{
s
}
+
\textbf
{
b
}$
,其中
$
\textbf
{
s
}
=
\textbf
{
x
}
\cdot
\textbf
{
w
}$
\item
激活函数:
$
f
(
\cdot
)
$
\end{itemize}
\item
<2->
\textbf
{
单元加
}
就是对张量中的每个位置都进行加法
\begin{itemize}
\item
一般要求两个张量的形状是一样的
\item
<3-> 不过,这里可以使用加法的
\textbf
{
广播
}
,重复利用一个张量进行加法,并不要求两个张量形状相同
\end{itemize}
\end{itemize}
\vspace
{
-1.5em
}
\begin{center}
\begin{tikzpicture}
\begin{scope}
[yshift=6.5em,xshift=1em]
\visible
<2->
{
\visible
<3->
{
\begin{scope}
\setcounter
{
mycount1
}{
1
}
\draw
[step=0.5cm,color=orange,thick]
(-1,-
1) grid (1,1
);
\foreach
\y
in
{
+0.
75,+0.25,-0.25,-0.7
5
}
\draw
[step=0.5cm,color=orange,thick]
(-1,-
0.5) grid (1,0.5
);
\foreach
\y
in
{
+0.
25,-0.2
5
}
\foreach
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in
{
-0.75,-0.25,0.25,0.75
}{
\node
[fill=orange!20,inner sep=0pt,minimum height=0.49cm,minimum width=0.49cm] at (
\x
,
\y
)
{
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mycount1
}}
;
\addtocounter
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mycount1
}{
1
}
;
}
}
\node
[anchor=south] (varlabel) at (0,0.6)
{$
\textbf
{
s
}$}
;
\end{scope}
\begin{scope}
[yshift=6em,xshift=0.5em]
\visible
<2->
{
\setcounter
{
mycount2
}{
2
}
\draw
[step=0.5cm,color=blue,thick]
(-1,-1) grid (1,1);
\foreach
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in
{
+0.75,+0.25,-0.25,-0.75
}
\begin{scope}
[xshift=1.5in]
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{
mycount1
}{
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}
\draw
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(-1,-0) grid (1,0.5);
\foreach
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in
{
+0.25
}
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-0.75,-0.25,0.25,0.75
}{
\node
[fill=
blue!20,inner sep=0pt,minimum height=0.49cm,minimum width=0.49cm] at (
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,
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{
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{
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}
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;
\addtocounter
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2
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\node
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green!20,inner sep=0pt,minimum height=0.49cm,minimum width=0.49cm] at (
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{
1
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;
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\node
[anchor=center] (plabel) at (-4.5em,0)
{
\huge
{
\textbf
{$
+
$}}}
;
\node
[anchor=south] (varlabel) at (0,0.6)
{$
\textbf
{
b
}$}
;
\end{scope}
\begin{scope}
[yshift=5.5em,xshift=0em]
\visible
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mycount3
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(-1,-1) grid (1,1);
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in
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\begin{scope}
[xshift=3in]
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}{
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(-1,-0.5) grid (1,0.5);
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in
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+0.25,-0.25
}
\foreach
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in
{
-0.75,-0.25,0.25,0.75
}{
\node
[fill=green!20,inner sep=0pt,minimum height=0.49cm,minimum width=0.49cm] at (
\x
,
\y
)
{
\number\value
{
mycount3
}}
;
\addtocounter
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mycount3
}{
1
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\begin{scope}
[yshift=5em,xshift=-0.5em]
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\setcounter
{
mycount4
}{
4
}
\draw
[step=0.5cm,color=red,thick]
(-1,-1) grid (1,1);
\foreach
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in
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+0.75,+0.25,-0.25,-0.75
}
\foreach
\x
in
{
-0.75,-0.25,0.25,0.75
}{
\node
[fill=red!20,inner sep=0pt,minimum height=0.49cm,minimum width=0.49cm] at (
\x
,
\y
)
{
\number\value
{
mycount4
}}
;
\addtocounter
{
mycount4
}{
1
}
;
}
\node
[anchor=north] (xlabel) at (0,-1.2)
{$
\textbf
{
x
}$}
;
}
\end{scope}
\begin{scope}
[yshift=5em,xshift=1.5in]
\visible
<2->
{
\draw
[step=0.5cm,thick]
(-0.5,-1) grid (0.5,1.0);
\node
[fill=black!20,inner sep=0pt,minimum height=0.49cm,minimum width=0.49cm] at (-0.25,0.75)
{
-1
}
;
\node
[fill=black!20,inner sep=0pt,minimum height=0.49cm,minimum width=0.49cm] at (-0.25,0.25)
{
0
}
;
\node
[fill=black!20,inner sep=0pt,minimum height=0.49cm,minimum width=0.49cm] at (-0.25,-0.25)
{
1
}
;
\node
[fill=black!20,inner sep=0pt,minimum height=0.49cm,minimum width=0.49cm] at (-0.25,-0.75)
{
0
}
;
\node
[fill=black!20,inner sep=0pt,minimum height=0.49cm,minimum width=0.49cm] at (0.25,0.75)
{
0
}
;
\node
[fill=black!20,inner sep=0pt,minimum height=0.49cm,minimum width=0.49cm] at (0.25,0.25)
{
-1
}
;
\node
[fill=black!20,inner sep=0pt,minimum height=0.49cm,minimum width=0.49cm] at (0.25,-0.25)
{
1
}
;
\node
[fill=black!20,inner sep=0pt,minimum height=0.49cm,minimum width=0.49cm] at (0.25,-0.75)
{
0
}
;
\node
[anchor=north] (xlabel) at (0,-1.2)
{$
\textbf
{
w
}$}
;
}
\visible
<3>
{
\draw
[->,thick] (-1.5in+2em+1.5em,-0.3) .. controls +(east:2) and +(west:1) .. (-0.55,0.8) node [pos=0.5,left]
{
\textbf
{
矩阵乘
}}
;
}
\visible
<4>
{
\draw
[->,thick] (-1.5in+2em+1.0em,-0.5) .. controls +(east:2) and +(west:1) .. (-0.55,0.8) node [pos=0.5,left]
{
\textbf
{$
\times
$}}
;
}
\visible
<5>
{
\draw
[->,thick] (-1.5in+2em+0.5em,-0.7) .. controls +(east:2) and +(west:1) .. (-0.55,0.8) node [pos=0.5,left]
{
\textbf
{$
\times
$}}
;
}
\visible
<6->
{
\draw
[->,thick] (-1.5in+2em,-0.9) .. controls +(east:2) and +(west:1) .. (-0.55,0.8) node [pos=0.5,left]
{
\textbf
{$
\times
$}}
;
}
\end{scope}
\begin{scope}
[yshift=6.5em,xshift=1em+3in]
\visible
<3->
{
\draw
[step=0.5cm,color=orange,thick]
(-0.5,-1) grid (0.5,1.0);
\foreach
\y
in
{
+0.75,+0.25,-0.25,-0.75
}{
\setcounter
{
mycount1
}{
2
}
\foreach
\x
in
{
-0.25,0.25
}{
\node
[fill=orange!20,inner sep=0pt,minimum height=0.49cm,minimum width=0.49cm] at (
\x
,
\y
)
{
\number\value
{
mycount1
}}
;
\addtocounter
{
mycount1
}{
-1
}
;
}
}
}
\end{scope}
\begin{scope}
[yshift=6em,xshift=0.5em+3in]
\visible
<4->
{
\draw
[step=0.5cm,color=blue,thick]
(-0.5,-1) grid (0.5,1.0);
\foreach
\y
in
{
+0.75,+0.25,-0.25,-0.75
}{
\setcounter
{
mycount1
}{
2
}
\foreach
\x
in
{
-0.25,0.25
}{
\node
[fill=blue!20,inner sep=0pt,minimum height=0.49cm,minimum width=0.49cm] at (
\x
,
\y
)
{
\number\value
{
mycount1
}}
;
\addtocounter
{
mycount1
}{
-1
}
;
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{
mycount1
}{
1
}
;
}
}
}
\node
[anchor=center] (plabel) at (-4.5em,0)
{
\huge
{
\textbf
{$
=
$}}}
;
\node
[anchor=south] (varlabel) at (0,0.6)
{$
\textbf
{
s
+
b
}$}
;
\end{scope}
\begin{scope}
[yshift=5.5em,xshift=0em+3in]
\visible
<5->
{
\draw
[step=0.5cm,color=ugreen,thick]
(-0.5,-1) grid (0.5,1.0);
\foreach
\y
in
{
+0.75,+0.25,-0.25,-0.75
}{
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{
mycount1
}{
2
}
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\x
in
{
-0.25,0.25
}{
\node
[fill=green!20,inner sep=0pt,minimum height=0.49cm,minimum width=0.49cm] at (
\x
,
\y
)
{
\number\value
{
mycount1
}}
;
\addtocounter
{
mycount1
}{
-1
}
;
}
}
}
\end{scope}
\begin{scope}
[yshift=5.0em,xshift=-0.5em+3in]
\visible
<6->
{
\draw
[step=0.5cm,color=red,thick]
(-0.5,-1) grid (0.5,1.0);
\foreach
\y
in
{
+0.75,+0.25,-0.25,-0.75
}{
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{
mycount1
}{
2
}
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\x
in
{
-0.25,0.25
}{
\node
[fill=red!20,inner sep=0pt,minimum height=0.49cm,minimum width=0.49cm] at (
\x
,
\y
)
{
\number\value
{
mycount1
}}
;
\addtocounter
{
mycount1
}{
-1
}
;
}
}
}
\visible
<3->
{
\node
[anchor=north] (xlabel) at (0,-1.2)
{$
\textbf
{
x
}
\cdot
\textbf
{
w
}$}
;
\node
[anchor=center] (elabel) at (-0.7in,0)
{
\Huge
{$
=
$}}
;
}
\end{scope}
\end{tikzpicture}
\end{center}
\begin{itemize}
\item
<4-> 类似的,我们可以对所有位置做加法、乘法等等一系列算数操作,也包括激活函数
\end{itemize}
\end{frame}
%%%------------------------------------------------------------------------------------------------------------
...
...
Section05-Neural-Networks-and-Language-Modeling/section05.tex
查看文件 @
ca239bf0
...
...
@@ -1942,6 +1942,218 @@ cycle}
\end{frame}
%%%------------------------------------------------------------------------------------------------------------
%%% 张量矩阵乘法
\begin{frame}
{
张量的矩阵乘法
}
\begin{itemize}
\item
对于神经网络
$
\textbf
{
y
}
=
f
(
\textbf
{
x
}
\cdot
\textbf
{
w
}
+
\textbf
{
b
}
)
$
,
$
\textbf
{
x
}
\cdot
\textbf
{
w
}$
或
$
\textbf
{
x
}
\times
\textbf
{
w
}$
是线性变换,其中
$
\textbf
{
x
}$
是输入张量,
$
\textbf
{
w
}$
是一个矩阵
\begin{itemize}
\item
$
\textbf
{
x
}
\cdot
\textbf
{
w
}$
表示的是矩阵乘法(或记为
$
\times
$
)
\item
注意,这里不是张量乘法,因为张量乘法还有其它定义
\item
$
\textbf
{
w
}$
是
$
n
\times
m
$
的矩阵,
$
\textbf
{
x
}$
的形状是
$
...
\times
n
$
,即
$
\textbf
{
x
}$
的第一维度需要和
$
\textbf
{
w
}$
的行数
\\
\vspace
{
0.5em
}
$
\textbf
{
x
}
(
1
:
2
,
1
:
2
,
\alert
{
1
:
3
}
)
\times
\textbf
{
w
}
(
\alert
{
1
:
3
}
,
1
:
2
)
=
\textbf
{
s
}
(
1
:
2
,
1
:
2
,
1
:
2
)
$
\end{itemize}
\end{itemize}
\begin{center}
\begin{tikzpicture}
\begin{scope}
[yshift=6.5em,xshift=1em]
\visible
<2->
{
\setcounter
{
mycount1
}{
1
}
\draw
[step=0.5cm,color=orange,thick]
(-1,-1) grid (1,1);
\foreach
\y
in
{
+0.75,+0.25,-0.25,-0.75
}
\foreach
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{
-0.75,-0.25,0.25,0.75
}{
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[fill=orange!20,inner sep=0pt,minimum height=0.49cm,minimum width=0.49cm] at (
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,
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)
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{
mycount1
}}
;
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mycount1
}{
1
}
;
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}
\end{scope}
\begin{scope}
[yshift=6em,xshift=0.5em]
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<2->
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{
mycount2
}{
2
}
\draw
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(-1,-1) grid (1,1);
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}
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{
-0.75,-0.25,0.25,0.75
}{
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[fill=blue!20,inner sep=0pt,minimum height=0.49cm,minimum width=0.49cm] at (
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,
\y
)
{
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{
mycount2
}}
;
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{
mycount2
}{
1
}
;
}
}
\end{scope}
\begin{scope}
[yshift=5.5em,xshift=0em]
\visible
<2->
{
\setcounter
{
mycount3
}{
3
}
\draw
[step=0.5cm,color=ugreen,thick]
(-1,-1) grid (1,1);
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}
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{
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)
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{
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}}
;
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{
mycount3
}{
1
}
;
}
}
\end{scope}
\begin{scope}
[yshift=5em,xshift=-0.5em]
\visible
<2->
{
\setcounter
{
mycount4
}{
4
}
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[step=0.5cm,color=red,thick]
(-1,-1) grid (1,1);
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in
{
+0.75,+0.25,-0.25,-0.75
}
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in
{
-0.75,-0.25,0.25,0.75
}{
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[fill=red!20,inner sep=0pt,minimum height=0.49cm,minimum width=0.49cm] at (
\x
,
\y
)
{
\number\value
{
mycount4
}}
;
\addtocounter
{
mycount4
}{
1
}
;
}
\node
[anchor=north] (xlabel) at (0,-1.2)
{$
\textbf
{
x
}$}
;
}
\end{scope}
\begin{scope}
[yshift=5em,xshift=1.5in]
\visible
<2->
{
\draw
[step=0.5cm,thick]
(-0.5,-1) grid (0.5,1.0);
\node
[fill=black!20,inner sep=0pt,minimum height=0.49cm,minimum width=0.49cm] at (-0.25,0.75)
{
-1
}
;
\node
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{
0
}
;
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[fill=black!20,inner sep=0pt,minimum height=0.49cm,minimum width=0.49cm] at (-0.25,-0.25)
{
1
}
;
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0
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{
0
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[anchor=north] (xlabel) at (0,-1.2)
{$
\textbf
{
w
}$}
;
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{
矩阵乘
}}}
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\textbf
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矩阵乘
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矩阵乘
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矩阵乘
}}}
;
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(-0.5,-1) grid (0.5,1.0);
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in
{
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<3->
{
\node
[anchor=north] (xlabel) at (0,-1.2)
{$
\textbf
{
x
}
\cdot
\textbf
{
w
}$}
;
\node
[anchor=center] (elabel) at (-0.7in,0)
{
\Huge
{$
\textbf
{
=
}$}}
;
}
\end{scope}
\end{tikzpicture}
\end{center}
\end{frame}
%%%------------------------------------------------------------------------------------------------------------
%%% 张量的单元操作
\begin{frame}
{
张量的单元操作
}
\begin{itemize}
\item
神经网络
$
\textbf
{
y
}
=
f
(
\textbf
{
x
}
\cdot
\textbf
{
w
}
+
\textbf
{
b
}
)
$
也包括一些张量的单元操作(element-wise opertation)
\begin{itemize}
\item
加法:
$
\textbf
{
s
}
+
\textbf
{
b
}$
,其中
$
\textbf
{
s
}
=
\textbf
{
x
}
\cdot
\textbf
{
w
}$
\item
激活函数:
$
f
(
\cdot
)
$
\end{itemize}
\item
<2->
\textbf
{
单元加
}
就是对张量中的每个位置都进行加法
\begin{itemize}
\item
一般要求两个张量的形状是一样的
\item
<3-> 不过,这里可以使用加法的
\textbf
{
广播
}
,重复利用一个张量进行加法,并不要求两个张量形状相同
\end{itemize}
\end{itemize}
\vspace
{
-1.5em
}
\begin{center}
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<3->
{
\begin{scope}
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{
mycount1
}{
1
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[anchor=south] (varlabel) at (0,0.6)
{$
\textbf
{
s
}$}
;
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[xshift=1.5in]
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mycount1
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in
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-0.75,-0.25,0.25,0.75
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mycount1
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;
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\node
[anchor=center] (plabel) at (-4.5em,0)
{
\huge
{$
\textbf
{
+
}$}}
;
\node
[anchor=south] (varlabel) at (0,0.6)
{$
\textbf
{
b
}$}
;
\end{scope}
\begin{scope}
[xshift=3in]
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{
mycount1
}{
2
}
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[step=0.5cm,color=orange,thick]
(-1,-0.5) grid (1,0.5);
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\y
in
{
+0.25,-0.25
}
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\x
in
{
-0.75,-0.25,0.25,0.75
}{
\node
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\y
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{
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mycount1
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\node
[anchor=center] (plabel) at (-4.5em,0)
{
\huge
{$
\textbf
{
=
}$}}
;
\node
[anchor=south] (varlabel) at (0,0.6)
{$
\textbf
{
s
+
b
}$}
;
\end{scope}
}
\end{tikzpicture}
\end{center}
\begin{itemize}
\item
<4-> 类似的,我们可以对所有位置做加法、乘法等等一系列算数操作,也包括激活函数
\end{itemize}
\end{frame}
%%%------------------------------------------------------------------------------------------------------------
\subsection
{
参数学习 - 反向传播
}
\end{CJK}
...
...
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