类人猿的模拟树
保罗·斯塔布
2024-01-08
“newick”格式的树由scrm的
-T型
选项与兼容read.tree(读取树)
来自包“ape”的函数。这个简单的例子展示了我们如何爆炸这是为了可视化用模拟的祖先重组图(ARG)供应链风险管理.
首先,我们打电话给供应链风险管理要模拟ARG:
图书馆(scrm)
汇总状态(_S)<- 供应链风险管理(“5 1-r 1.5 100-T”)
汇总状态(_S)$树木[[1]]
## [1] "[11]((1:0.0401804,2:0.0401804):0.892823,(4:0.483554,(5:0.184723,3:0.184723):0.298831):0.449449);"## [2] "[67]((1:0.0401804,2:0.0401804):0.892823,(4:0.483554,(3:0.157116,5:0.157116):0.326438):0.449449);"## [3] "[6](4:0.483554,((1:0.0401804,2:0.0401804):0.431344,(3:0.157116,5:0.157116):0.314408):0.0120295);"## [4] "[7]((3:0.157116,5:0.157116):0.775887,(4:0.483554,(1:0.0401804,2:0.0401804):0.443373):0.449449);" ## [5] "[9]((4:0.309287,(3:0.157116,5:0.157116):0.152171):0.623716,(1:0.0401804,2:0.0401804):0.892823);"
现在我们可以使用read.tree(读取树)
:
图书馆(猿)
树<- 只读树(文本= 粘贴0(汇总状态$树木[[1]]))
树
##5个系统发育树
例如,打印树:
![](data:image/png;base64,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)
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