本节内容:

没有布局

display属性

margin:auto;

max-width

盒模型

没有布局

如果想把所有内容都塞进一栏里,那么不用设置任何布局也是可以的。然而,如果用户把浏览器窗口调整的很大,这时阅读网页会非常不适:读完每一行之后,你的视觉焦点要从最右向最左一大段距离。

display属性

dispaly属性是CSS中最重要的用于控制布局的属性。每个元素都有一个默认的display值,这与元素的类型有关。对于大多数元素它们的默认值通常是block或inline。一个block元素通常被叫做块级元素。一个inline元素通常被叫做行内元素。

block:

div是一个标准的块级元素。一个块级元素会新开始一行并且尽可能撑满容器。其他常用的块级元素包括p、form以及html5中的新元素:header、footer、section等等。

inline:

span是一个标准的行内元素。一个行内元素可以在段落中,包裹一些文字而不会打乱段落的布局。a元素(链接)是最常用的行内元素。

none:

另一个常用的display值是none。一些特殊元素的默认display值是它,例如script。display:none通常被JavaScript用来在不删除元素的情况下隐藏或显示元素。

它和visibility属性不一样。把display设置成none不会保留元素本该显示的空间,但是visibility:hidden;还会保留。

每个元素都有一个默认的display类型。不过可以随时随地的重写它。可以把有特定予以的元素改成行内元素。常见的例子是:把li元素修改成inline,制作成水平菜单。

margin:auto;

<div id="main" style="width:600px;margin: 0 auto;border:1px solid black">
</div>

设置块级元素的width可以阻止它从左到右撑满容器。然后就可以设置左右外边距为auto来使其居中。元素会占据你所指定的宽度,然后剩余的宽度会一分为二成为左右外边距。以上的div会居中显示在浏览器中间。

问题是,当浏览器窗口比元素的宽度还要窄时,浏览器会显示一个水平滚懂条来容纳页面。接下来改进这个方案......

max-width

<div id="main" style="max-width:600px;margin: 0 auto;border:1px solid black">
</div>

在这种情况下使用max-width代替width可以是浏览器更好地处理小窗口的情况。这点在移动设备上显得尤为重要,调整一下浏览器即可见到效果。(所有的浏览器包括IE7+在内都支持max-width)

盒模型

当设置了元素的宽度,实际展现的元素却能够超出设置:因为元素的边框和内边距会撑开元素。情况如下(两个div设置了一样的width值,大小却不一样):

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RNPut6xTL1L/7xtyWXd3vv0G6Zc3tWu150NVk+7F4wWb1Esurpk1A4Njqmbsm0HV4LJg7aW0uGvTtHp/rervhJaXfdNjg82q/q2dvbHx6dvM1f/OuTj2et3nrrbUJSsaDJoH32tSp9uKnRL50ebE7NOxq1fNernmK5mt3bUBvMmxs+vdlKJO/vpGrsvQNoEtv95LPo1r56fDyW2FxeND/98vPdo2P91HgyHptQz4T8LrPNs2zQ+FPZWimrGhwmIvv0iH7WtWAyJPf3FuZmnZa5gTETEbmtS0dXJZKFRCRkntYs2mw9T79qEC0aJicnxnp7x3c3I+rp5exh8qOPPvbHUhJRKXdxdHxxf2emk+7hsdnQmnXGvDBj1G9tb0+ptdmTo79/8kkgEtnf2ZqcnEzGIpP6hY2QWzezMNLXnTi40A6+mJxZTMTj8di6zWaz2WwX3/8t+ZdCfhQL+VGm95GfYqHA8q9/J12c1ZZY4qu58ckpr9uinbPsxX07R/n9SGDFbh0e1xIRyzSJZO1QjzOy115rJxLJVxpvtyg0nv/zo//xP/9XaPeCiBbm9AWWDkL26dVo9TSlt/iIL2lm5ogove3zhFI3+5uL3iiR3Gq1iOggGdq/LB9FbAPD4z09ffVatbd/QDM+5Imn/cu6Oat9ZcFCRK9edvNEy9pB3ZLvwee1vxmYnZm1rSwvLi6Na9WBoO9Vbw8Rzc8aCzwRkXdJ99HHn7YDc7IXXfaEiMhs1HMtwajRV2USOK59puQotZVMZQSemxl75dg4DK4YZlasKwvLRNT7soslWtENaRbX7j24vGBSu/2BoaGBdDplnnfeZA+nzHYiYcpgIKKQyzzvjpNUUvWPPDR3cUarkYnm9WOTWq1tdU03Nbi+HhkemSSSjYbZGZMudnK741lxxg6JeI3RQEQbnsX9k2LS49g8PjMMfv3kuer8tkZELMuKklzLn7rDm1S7UPUODvaqjm+qutE+h2fV5giRWOnuGyGi/hdf+LdPH9yZe1Gn3bdbzR28etk9rjER0djAq2wub5qdJSKqXL7snyRijdMLM/qxAe2Cx7FyXqiH3Zbt8+K//df3/iA/ioX8KNN7yI880PU8lS0RUbN8+/zpk5XAFl/NjQ4PuledkzrDjG7S7t90zmmc65thj800M79zeCyKot9lSZ3dtDeR8Lt3jy/vb9TrspkXly/uapXbixdffWEPbXO127kZk2FqRG12ksyZdBPr25lkyKqec8bXLFPzbpJbL7tUNZHODza1Wp1Go70uVpMBV19vfyh5xFTyU6NDauNCpVZUPf3SMD2zGopHg26PPzDQ3bV3WWndHg+PGe7PIRm09/X1qqfGJyemhsfHnKue0dGhRHLrxVdPXdE9ksU544TeYBgem8iXyhbTWFffeKVSHnilyhyfvuruqrJywGI0r8aJuN4XT9XqqQnDwu3NpWZsWG2Yr9SKPc++NEzPuAKxeGitPY3tk/ybvWqZUS9aXeOjg8nUwdKMyahVT5iWiOSlGY3dFy/f3SyZpw1G4/bhGZGsHhk5KzL35i6Pqr6a1E4vO70bIbfWZJ41TDr80Q3/qnnW1Ds0cXySMc/NjA/0uKMHZ0eJJ0+/zF7f2uemnMFtq2lyyeXRqceNJqNmelEi0gz1xdJ5rpY36rUajTp5lL0+2x/q61uw+4v5o2dPnhtNpvhu2mVbCgZ9z591VVkpHfPp51fv78ybsz2jzmCaNp1d3MSDq3q9fi0cP09vP/ny6V42RxK/al0wT+v7RtSXF9lFszm6tddi6v3dzzWL7p95luynQn4UC/lRpvd68E0SeIZp1dsXL8lik2kRySzLcjzPcSwvSkRUq9aIKL0Vcfmjb1Ys5c939tMPblPgWYZhXl82Jglvrp6SRYHjBUkUWI7neY779lVVAsuwwutPrfZXovb0RJn46tXLLtVpvkxELabJCyLPsRwvNovXgXDs/kZEQeDaeIGIGo0GEbEthmGYJtMiWYoEPHany2Jzlhtss9lsNpuC0P7Cw3MsK7791JQ5lqlWqywnEJEk8qJMQu36ZZfq9KZEROzbaXzrCrRGvSHLJBPJkvD2ej9ZfH1bFhvNVvtG2O+vtO6tyzeGX6lie+ft/2KaDUGUJUkmombz9eklgWvxktx+9BbDsBzP8zzH8zzHVot5h93qtNvWQrFvXwgg1puvdybHtojo8nBD1TtWbrJE1Gw0RElmWy1Rkq+O9+PfPvdDRLLIM+zrl6leqxMRz7YYhnnz1N5cHChyLYblSRabTabZZH6lixGQH8VCfpTp8f3dz/v9LBN/3CXLH3oaH4Lw4U7y/zYhP4qF/CjT48sPwMOQH8VCfpRJ4flp1Sv54ge7FAoeFeRHsZAfZXrf+SlcnZ1kc+3btdvLQDD65igTU86tRx/4w8N6pZQvvP5TykQkdJb7CX9WyVQLyyuOBvcrnZyG3zPkR7GQH2X6xfmRJEngeVEUOY7jeT6zu7l7lG3fVTxJvXw1LvCsw247v6myldPB/pH6NxcCvBH3LH729RAReS0zGv30yNDQZblFREyLJSKOYyVZZlstSSZZEr97QiIWjtY/zP/IAB4X5EexkB9l+sX5qd5k+l6p1DqtcW7p5OLabJqK7BwTUcjjMEyN9wzrCzenf/rT/zY7I6JU6/+6S6c32v0xIjKODQR3skTEFM6HxtVE1P3ZpwWBLMYxtc40Mjw6Nzsb3zvZ8CyqBkaWFi2MSFcHm3ZP5J0JbHhdqczVL3kKAETIj4IhP8r0yw++Sey8fvw///PP+mUPEW1veDzRHWJL3b2jRIJWN0NEZrOxLhKJhalJY7NUmtLOEhHTbHKCSESNfHZMbSCir//xyZ1Ey4ZxvWnabHYQsaq+ESL6/OO/bGW/94hc2ONKXxR+0VMAIORHwZAfZXof535WTON//OMfJ2bsJIvWuSnt4qokNIaHRna3Y5/96ytRpmndWDBxWM6n+/pG767Ou3qGZaKAy7afvSWiy72Nv376eaPFWYzjs0v28ZHRnYNtzZRpd2tjXD+XPc3M6Cb6R/WsKDdKhdPs9TuPHg1t1Fo49wO/GPKjWMiPMr2P/FTLxevcdbXBkNDyOCwWxxon0+1lZs3jXo8mRJny2SNfOF4t5R2ra7mrrMO5KhHFg97MVZGIDrci09Mz5/mSLPIeh3XvJFe5Tv2///rYtuqrMexGyHd6fm5fXi4xQjrqHtIs3H/oejG3tOJkBJz7gV8M+VEs5EeZfpMXXlfyF+vRB2bVajaaDHv/JzzLNFvsd5cE+MmQH8VCfpTpN5kfgA5AfhQL+VEm5AegDflRLORHmZAfgDbkR7GQH2VCfgDakB/FQn6UCfkBaEN+FAv5USbkB6AN+VEs5EeZkB+ANuRHsZAfZUJ+ANqQH8VCfpQJ+QFoQ34UC/lRJuQHoA35USzkR5mQH4A25EexkB9lQn4A2pAfxUJ+lAn5AWhDfhQL+VEm5AegDflRLORHmZAfgDbkR7GQH2VCfgDakB/FQn6UCfkBaEN+FAv5USbkB6AN+VEs5EeZkB+ANuRHsZAfZUJ+ANqQH8VCfpSpvEPlnU5PAuA3oLKD/CgU8qNMpU26dlArj4Hx2EfOQaVkp9+Q8HMgP8rElenaSjduDIzHPq6sxJU6/YaEnwP5AQCADkB+AACgA5AfAADoAOQHAAA6APkBAIAOQH4AAKADkB8AAOgA5AcAADoA+QEAgA5AfgAAoAOQHwAA6ADkBwAAOgD5AQCADkB+AACgA5AfAADoAOQHAAA6APkBAIAOQH4AAKADkB8AAOgA5AcAADoA+QEAgA5AfgAAoAOQHwAA6ADkBwAAOgD5AQCADkB+AACgA5AfAADoAOQHAAA6APkBAIAOQH4AAKADkB8AAOgA5AcAADoA+QEAgA5AfgAAoAOQHwAA6ADkBwAAOgD5AQCADkB+AACgA5AfAADoAOQHAAA6APkBAIAOQH4AAKADkB8AAOgA5AcAADoA+QEAgA5AfgAAoAOQHwAA6ADkBwAAOuD/A9b+dkYhbpiJAAAAAElFTkSuQmCC" 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" 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simple类的div元素的盒模型(Chrome上显示,可见元素没有内边距padding值,border实际值时0.667,设置是1像素;上下外边距是20像素,左右外边距是361.333两边自动平分,实际div大小是蓝色的块状,由此可见margin:0 auto也是一种居中方式)。

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" alt="" />

fancy类的div元素的盒模型。内边距padding值是50像素,border值是0.667,设置值是1像素;margin设置和simple一样。而实际div的大小和simple一样。但是显示的div框却因padding、margin值给撑开了而显得大得多。

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