ios xib约束适配要点

基本上以下几点就能解决除横屏以外的适配问题

1、页边距约束

（Leading and Trailing space）

页边间距约束分前部间距约束（Leading space constaint）和尾部间距约束（Trailing space constaint）。从屏幕上说就是左边距和右边距。我们给蓝色方块添加左边距约束，其值设置为10，给粉色方块设置右边距约束，其值也设置为10。

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" alt="">

2、水平间距约束（Horizontal space constaint） 给蓝色方块和粉色方块添加水平间距约束，其值设置为10。这个约束会使这两个方块之间的距离永远约束为10。

<img 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" alt="">

3、等宽约束（Equal widths constaint）

<img 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" alt="">

4、方向比例约束（Aspect ratio constaint） 我们给这两个方块添加方向比例约束来解决这个问题。这个约束使方块在满足其他约束的前提下始终保持高和宽的比例相同。所以在横屏时就会以方块的宽度为比例标准，将高度的比例改为宽度的比例。

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" 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