From 57a497208510b706091c70eef17e99744eceb8c4 Mon Sep 17 00:00:00 2001 From: JIMMY ZHAO Date: Mon, 27 May 2024 00:52:45 -0400 Subject: [PATCH] customize figs --- docs/chapter3/chapter3.md | 4 +- docs/chapter3/imgs/shattering.jpg | Bin 0 -> 19375 bytes docs/chapter3/imgs/shattering.png | Bin 66255 -> 0 bytes docs/chapter3/imgs/xor.jpg | Bin 0 -> 3058 bytes docs/chapter3/imgs/xor.png | Bin 11032 -> 0 bytes img.drawio | 222 ++++++++++++++++++++++++++++++ 6 files changed, 224 insertions(+), 2 deletions(-) create mode 100644 docs/chapter3/imgs/shattering.jpg delete mode 100644 docs/chapter3/imgs/shattering.png create mode 100644 docs/chapter3/imgs/xor.jpg delete mode 100644 docs/chapter3/imgs/xor.png create mode 100644 img.drawio diff --git a/docs/chapter3/chapter3.md b/docs/chapter3/chapter3.md index 7caa5fc..3f58646 100644 --- a/docs/chapter3/chapter3.md +++ b/docs/chapter3/chapter3.md @@ -64,7 +64,7 @@ $$ 这里用 $R^2$ 空间的示例进一步介绍打散的概念,以二维空间 $R^2$ 来说,一条任意的直线 $w_1x_1+w_2x_2+b=0$ 对于任意的三个点实现的对分(二分类)的所有情形如下: -![shattering](imgs/shattering.png) +![shattering](imgs/shattering.jpg) 可以发现,使用二维平面 $R^2$ 中的一条直线 $sign(wx+b)$ 可以实现三点的所有对分。 @@ -72,7 +72,7 @@ $$ 例如,异或(XOR)问题: -![xor](imgs/xor.png) +![xor](imgs/xor.jpg) diff --git a/docs/chapter3/imgs/shattering.jpg b/docs/chapter3/imgs/shattering.jpg new file mode 100644 index 0000000000000000000000000000000000000000..1ea089dcc23c0f14ac85256c00ffbe1b0ed8331c GIT binary patch literal 19375 zcmb@t1yozX);}7oMT!gYGc(zY!S9Ig(&XS{fa_fKcoPT+6w2=rUq(2amsP{iVM>eq`yWt%?4{MStl4ZU87i z0U-1D{n7Vmaw-4-gwFv0tb~83nWX~&O<@4QlZAh$vE=~(#GwE{YJm;S&%M;NcOH z5)u)UkdTt#KO%cfM)DZVll-j&Ca~XDK20dV;BpA1%OG4 zfkle(rw2ff9&Rl3I>f^GKW_`bdGHV$3j-4u51p+*0zfy6iEbDN59c8cx)25?7B;#F zDcQrv%)HVXrnuxRE);xbUhgPbg=Cl&N$}pUOFV{@D98bf!`L?I<%fATaf(Nx>Au^ygzK zFpJE<{rU~Y9{^ZFd(HsnoAO-6&2ML9q@&*=!#@#wg)~N9Y}hC}Q?q;T6MUBT?e&qp z?Qa3`ILjtK@T{ODV)#XYnlrCc3psXkn){W0Vm)?J71103kQ*A?L*cKBbF;v6;p2JO zOW;#Lt0zLaM6dqQA76`1p_BrgsLMkuejB;Qp*cbbNuh`~nn^I5^*fy;t4Qe(Lp^-w 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