{"id":1905,"date":"2019-07-24T05:21:53","date_gmt":"2019-07-23T20:21:53","guid":{"rendered":"http:\/\/141.164.34.82\/?p=1905"},"modified":"2019-07-24T05:25:36","modified_gmt":"2019-07-23T20:25:36","slug":"ggplot2-tips","status":"publish","type":"post","link":"http:\/\/ds.sumeun.org\/?p=1905","title":{"rendered":"ggplot2 tips"},"content":{"rendered":"<h1>\uba87 \uac00\uc9c0 <code>ggplot2<\/code> \ud301<\/h1>\n<h2><code>x<\/code>\uac00 <code>factor<\/code>\uc77c \ub54c <code>geom_line()<\/code><\/h2>\n<p><code>x<\/code>\uac00 <code>factor<\/code>\uc77c \ub54c\uc5d0\ub294 <code>geom_line()<\/code>\uc774 \uadf8\ub824\uc9c0\uc9c0 \uc54a\ub294\ub2e4. \uc608\ub97c \ub4e4\uc5b4,<\/p>\n<pre><code class=\"r\">library(ggplot2)\r\nlibrary(dplyr)\r\ndat = data.frame(gender=sample(c(&quot;M&quot;, &quot;F&quot;), 100, replace=TRUE),\r\n                 y = rnorm(100) + 10)\r\ndatMean = dat %&gt;% group_by(gender) %&gt;% summarise(meany=mean(y))\r\n\r\ndat %&gt;% ggplot(aes(x=gender, y=y)) +\r\n  geom_point(alpha=0.3) + \r\n  geom_line(data=datMean, aes(x=gender, y=meany)) + \r\n  geom_point(data=datMean, aes(x=gender, y=meany), size=3)\r\n<\/code><\/pre>\n<pre>## geom_path: Each group consists of only one observation. Do you need to\r\n## adjust the group aesthetic?\r\n<\/pre>\n<p><img src=\"data:image\/png;base64,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\" alt=\"plot of chunk unnamed-chunk-1\"\/><\/p>\n<p>\uc774\ub54c \uba54\uc2dc\uc9c0\ub97c \uc790\uc138\ud788 \ubcf4\uc790.<\/p>\n<pre>geom_path: Each group consists of only one observation. Do you need to adjust the group aesthetic?\r\n<\/pre>\n<pre><code class=\"r\">dat %&gt;% ggplot(aes(x=gender, y=y)) +\r\n  geom_point(alpha=0.3) + \r\n  geom_line(data=datMean, aes(x=gender, y=meany, group=1)) + \r\n  geom_point(data=datMean, aes(x=gender, y=meany), size=3)\r\n<\/code><\/pre>\n<p><img src=\"data:image\/png;base64,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\" alt=\"plot of chunk unnamed-chunk-2\"\/><\/p>\n<p>\uac04\ub2e8\ud55c \ud574\uacb0\ubc29\ubc95\uc740 <code>geom_line()<\/code>\uc758 <code>aes()<\/code> \uc548\uc5d0 <code>group=1<\/code>\uc744 \ub123\ub294 \uac83!<\/p>\n<h2><code>shape<\/code>\uc774 \ubaa8\uc790\ub77c!<\/h2>\n<pre><code class=\"r\">x &lt;- rexp(100)\r\ny &lt;- rexp(100)\r\nkind &lt;- sample(LETTERS[1:10], 100, replace=TRUE)\r\n\r\ndat = data.frame(x=sort(x), y=y, kind=kind)\r\n<\/code><\/pre>\n<pre><code class=\"r\">dat %&gt;% ggplot(aes(x=x,y=y,col=kind, shape=kind, linetype=kind)) + \r\n  geom_line() + \r\n  geom_point(size=2)\r\n<\/code><\/pre>\n<pre>## Warning: The shape palette can deal with a maximum of 6 discrete values\r\n## because more than 6 becomes difficult to discriminate; you have\r\n## 10. Consider specifying shapes manually if you must have them.\r\n<\/pre>\n<pre>## Warning: Removed 43 rows containing missing values (geom_point).\r\n<\/pre>\n<p><img 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\" alt=\"plot of chunk unnamed-chunk-4\"\/><\/p>\n<p>R\uc5d0\uc11c \uae30\ubcf8\uc73c\ub85c \uc9c0\uc815\ud574\uc8fc\ub294 <code>shape<\/code>\uc758 \uac2f\uc218\ub294 6\uac1c \ubfd0\uc774\ub2e4. (\uc0ac\uc2e4 \ubaa8\uc591\uc774 6\uac1c \uc774\uc0c1 \ub2ec\ub77c\uc9c0\uba74 \uad6c\ubd84\ud558\uae30 \ud798\ub4e4\uae34 \ud558\ub2e4. \ud558\uc9c0\ub9cc <code>linetype<\/code>\uc740 \ub354 \ud798\ub4e4\uc796\uc544?) \uc5b4\uca0b\ub4e0 \uc774\ub97c \ub298\ub9b4\ub824\uba74, <code>scale_shape_manual(values= )<\/code>\ub97c \ud65c\uc6a9\ud560 \uc218 \uc788\ub2e4. <\/p>\n<pre><code class=\"r\">dat %&gt;% ggplot(aes(x=x,y=y,col=kind, shape=kind, linetype=kind)) + \r\n  geom_line() + \r\n  geom_point(size=2) +\r\n  scale_shape_manual(values=1:nlevels(factor(kind)))\r\n<\/code><\/pre>\n<p><img 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\" alt=\"plot of chunk unnamed-chunk-5\"\/><\/p>\n<p>\uc704\uc758 \ucf54\ub4dc\uc5d0\uc11c <code>scale_shape_manual(values= )<\/code>\uc5d0\ub294 <code>1<\/code>\ubd80\ud130 <code>10<\/code>\uae4c\uc9c0 \ub4e4\uc5b4\uac04\ub2e4.<\/p>\n<p>\ubaa8\uc591(<code>shape<\/code>)\uc5d0\uc11c <code>values=<\/code>\uc5d0 \uc9c0\uc815\ub418\ub294 \uc218\uc758 \uc758\ubbf8\ub294 \ub2e4\uc74c\uacfc \uac19\ub2e4. <\/p>\n<p><img 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title=\"plot of chunk unnamed-chunk-6\" alt=\"plot of chunk unnamed-chunk-6\" width=\"80%\" style=\"display: block; margin: auto;\" \/><\/p>\n","protected":false},"excerpt":{"rendered":"<p>\uba87 \uac00\uc9c0 ggplot2 \ud301 x\uac00 factor\uc77c \ub54c geom_line() x\uac00 factor\uc77c \ub54c\uc5d0\ub294 geom_line()\uc774 \uadf8\ub824\uc9c0\uc9c0 \uc54a\ub294\ub2e4. \uc608\ub97c \ub4e4\uc5b4, library(ggplot2) library(dplyr) dat = data.frame(gender=sample(c(&quot;M&quot;, &quot;F&quot;), 100, replace=TRUE), y = rnorm(100) + 10) datMean = dat %&gt;% group_by(gender) %&gt;% summarise(meany=mean(y)) dat %&gt;% ggplot(aes(x=gender, y=y)) + geom_point(alpha=0.3) + geom_line(data=datMean, aes(x=gender, y=meany)) + geom_point(data=datMean, aes(x=gender, y=meany), size=3) ## geom_path: Each group 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