水吉空 发表于 2017-7-29 09:51:32

通信管线设计两步算施工测量

本帖最后由 水吉空 于 2017-7-30 13:17 编辑

很多人不知道有选择过滤器,用过选择过滤器的有不少人很喜欢选择过滤器。

在命令行输入FILTER,或者输入别名FI后,回车或空格,就可以打开选择过滤器对话框。打开选择过滤器后首先要设置过滤条件,设置条件的方法有两种,一种是在选择过滤器下拉列表中选择一个条件,然后设置条件的值。设置好过滤器后单击“添加到列表”,过滤条件就会添加到上面的列表中。这里还提供了另外一种添加方式“添加选定对象”,可以通过选择一个样例对象,将此对象所有属性都添加到列表中,然后我们可以从列表中将多余的条件删除。在列表中选择不需要的条件,单击“删除”按钮就可以将相关条件删除,选中条件后,单击“编辑项目”按钮,可以在左下角编辑过滤条件,编辑后可以单击替换按钮将上面的项目替换成新的值。设置好过滤条件后,单击应用按钮,就可以在图中框选,框选范围内满足过滤条件的对象会被选中。如果这跟过滤器我们以后还用得上,我们可以给过滤器起一个名字,单击“另存为”按钮将过滤器保存起来。在选择过滤器下拉列表底部有几个非常特别的过滤条件。
这几个是编程中基本的逻辑运算符,not(非)、or(或)、and(与)xor(异或)。NOT(非)就是不能满足某个过滤条件,如果满足这个条件就会被排除在选择集外;OR(或)就是满足其中一个条件就可以被选中;AND就是要满足所有条件才会被选中,添加到列表中的条件默认就是AND(与),但如果在OR运算条件中有某两个条件或多个条件又需要同时满足的时候,可以添加AND运算符;XOR(亦或)就是只能满足两个条件中的一个,如果同时都满足的话就会被排除在外。光看这些概念很容易糊涂,想几种应用场景实际用一用就明白了。

欢迎加入通信管线设计技术交流群655280537,通信管线规划设计技术、资源交流群,旨在交流经验,分享资源,互相学习,共同进步!
data:image/png;base64,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






页: [1]
查看完整版本: 通信管线设计两步算施工测量