{"id":1979,"date":"2019-09-16T23:35:22","date_gmt":"2019-09-16T14:35:22","guid":{"rendered":"http:\/\/141.164.34.82\/?p=1979"},"modified":"2019-09-16T23:45:48","modified_gmt":"2019-09-16T14:45:48","slug":"%ed%94%bc%ec%b2%98-%ec%97%94%ec%a7%80%eb%8b%88%ec%96%b4%eb%a7%81-2","status":"publish","type":"post","link":"http:\/\/ds.sumeun.org\/?p=1979","title":{"rendered":"\ud53c\ucc98 \uc5d4\uc9c0\ub2c8\uc5b4\ub9c1 2"},"content":{"rendered":"<h2>\uc0c8\ub85c\uc6b4 \ud53c\ucc98\ub97c \ub9cc\ub4dc\ub294 \uac83\uc774 \uc5b4\ub5bb\uac8c \uc88b\uc740 \uc608\uce21 \ubaa8\ud615\uc744 \ub9cc\ub4dc\ub294\ub370 \ub3c4\uc6c0\uc774 \ub418\ub294\uac00?<\/h2>\n<p>\ub2e4\uc74c\uc758 R \ucf54\ub4dc\ub294 \ub370\uc774\ud130 <code>dat<\/code>\ub97c \uc0dd\uc131\ud55c\ub2e4. \uc774\ub54c \uc124\uba85\ubcc0\uc218\ub294 <code>x1<\/code>\uc5d0\uc11c <code>x10<\/code>\uc740 \uc0c1\uad00\uad00\uacc4 0.1\uc778 \ud45c\uc900\uc815\uaddc\ubd84\ud3ec\ub97c \ub530\ub978\ub2e4. \uc2e4\uc81c \ub370\uc774\ud130\uc0dd\uc131\ubaa8\ud615\uc740 \ub2e4\uc74c\uacfc \uac19\ub2e4.<\/p>\n<p>\\[y = 3 + \\beta_1 x_1 + \\beta_2 x_2 + \\cdots + \\beta_{10} x_{10} + e,\\ \\ e \\sim \\mathcal{N}(0,1)\\]<\/p>\n<p>\uc815\ud655\ud55c \ubaa8\ud615\uc744 \uc54c\uace0 \uc788\ub2e4\uba74 \uc790\ub8cc\ub97c \ubaa8\ud615\uc5d0 \uc801\ud569\ud558\uc5ec \ubaa8\uc218( \\(\\beta_1, \\beta_2, \\cdots\\) )\uc744 \ucd94\uc815\ud558\uba74 \ub41c\ub2e4. \ud558\uc9c0\ub9cc \ubb38\uc81c\uac00 \uc788\ub2e4. <strong>\ubaa8\uc218\uc758 \uac2f\uc218<\/strong>\uac00 \ub298\uc5b4\ub0a0 \uc218\ub85d \ubaa8\uc218\ub97c \uc815\ud655\ud558\uac8c \ucd94\uc815\ud558\uae30 \uc704\ud574 \ud544\uc694\ud55c <strong>\ud45c\ubcf8\uc758 \ud06c\uae30<\/strong>\ub3c4 \uc99d\uac00\ud55c\ub2e4. \uc544\ub798\uc5d0\uc11c  \ud45c\ubcf8\uc758 \ud06c\uae30(<code>N<\/code>)\ub294 20\uc774\ub2e4.<\/p>\n<pre><code class=\"r\">library(data.table)\nlibrary(dplyr)\nlibrary(ggplot2)\nN &lt;- 20\nncolMatX &lt;- 11\n\nsigma.cor = 0.1\n\nlibrary(mvtnorm)\nsigma &lt;- matrix(\n  sigma.cor,\n  ncolMatX, ncolMatX)\ndiag(sigma) = 1\n\nmatX &lt;- rmvnorm(N, mean=rep(0,ncolMatX), sigma=sigma)\ncolnames(matX) &lt;- c(paste0(&quot;x&quot;, 1:10), &quot;e&quot;)\nX &lt;- data.table(matX)\n\nparamTrue &lt;- c(3, rnorm(5,1,0.2),\n               rnorm(5,-1.4,0.2))\nnames(paramTrue) &lt;- paste0(&quot;beta&quot;, 0:10)\n\nlv &lt;- X[, .(f1 = paramTrue[&#39;beta1&#39;]*x1 + \n              paramTrue[&#39;beta2&#39;]*x2 + \n              paramTrue[&#39;beta3&#39;]*x3 + \n              paramTrue[&#39;beta4&#39;]*x4 + \n              paramTrue[&#39;beta5&#39;]*x5,\n            f2 = paramTrue[&#39;beta6&#39;]*x6 + \n              paramTrue[&#39;beta7&#39;]*x7 + \n              paramTrue[&#39;beta8&#39;]*x8 + \n              paramTrue[&#39;beta9&#39;]*x9 + \n              paramTrue[&#39;beta10&#39;]*x10)]\n\ny &lt;- 3 + lv$f1 + lv$f2 + X$e\n\ndfParamTrue &lt;- data.frame(key=factor(names(paramTrue), \n                                     levels= paste0(&quot;beta&quot;, 0:10)),\n                          value=paramTrue)\n\ndat &lt;- data.table(X,y)\n<\/code><\/pre>\n<h2>\uc0c8\ub85c\uc6b4 \ud53c\ucc98\ub97c \uc0ac\uc6a9\ud55c \uac04\ub2e8\ud55c \uc694\uc778 \ubaa8\ud615<\/h2>\n<p>\uc774\ub54c \\(\\beta_1, \\beta_2, \\beta_3, \\beta_4, \\beta_5\\) \uac00 \ubaa8\ub450 \\(\\textrm{Unif}(.8, 1.2)\\) \uc758 \ubd84\ud3ec\ub97c \ub530\ub974\uba74 \\(\\beta_6, \\beta_7, \\beta_8, \\beta_9, \\beta_{10}\\) \ub294 \\(\\textrm{Unif}(-1.2,-1.6)\\) \uc758 \ubd84\ud3ec\ub97c \ub530\ub978\ub2e4\uba74 \uc774\ub7f0 \uc0ac\uc2e4 \ud65c\uc6a9\ud560 \uc218 \uc5c6\uc744\uae4c?<\/p>\n<p>\\(f_1 = x_1 + x_2 + x_3 + x_4 + x_5\\) , \\(f_6 = x_6 + x_7 + x_8 + x_9 + x_{10}\\) \uc73c\ub85c \ub193\uace0, \ub2e4\uc74c\uc758 \ubaa8\ud615\uc5d0 \uc801\ud569\uc744 \uc2dc\ud0a8\ub2e4\uba74 \ucd94\uc815\ud574\uc57c \ud560 \ubaa8\uc218\uac00 3\uac1c\ub85c \uc904\uc5b4\ub4e0\ub2e4. (\uc774 \ubaa8\ud615\uc740 \ucc38 \ubaa8\ud615\uc744 \uadf8\ub300\ub85c \ubc18\uc601\ud560 \uc218 \uc5c6\ub2e4\ub294 \ub2e8\uc810\uc774 \uc788\uc9c0\ub9cc, \ubaa8\uc218\uc758 \ucd94\uc815\uc774 \uc815\ud655\ud558\ub2e4\ub294 \uc7a5\uc810\uc774 \uc788\ub294 \uac83\uc774\ub2e4.)[<sup>1]<\/sup><\/p>\n<p>[<sup>1]:<\/sup> \ubcf4\ud1b5 \uc694\uc778 \ubaa8\ud615\uc740 \\(x_1 = \\lambda_{11}f_1 + \\lambda_{12}f_2 + \\cdots + e_1\\) \uacfc \uac19\uc740 \ubaa8\ud615\uc744 \ub530\ub974\uc9c0\ub9cc, \uc5ec\uae30\uc11c\ub294 \ud3b8\uc758\uc0c1 \\(f_1 = x_1 + x_2 + \\cdots\\) \ub97c <strong>\uc694\uc778<\/strong>\uc73c\ub85c \uce6d\ud558\uc600\ub2e4. <\/p>\n<p>\\[y= \\beta_0 + \\beta_1 f_1 + \\beta_2 f_2 + e,\\ \\ e \\sim \\mathcal{N}(0,1)\\]<\/p>\n<pre><code class=\"r\">dat2 &lt;- X[, .(f1= x1+x2+x3+x4+x5, \n              f2= x6+x7+x8+x9+x10,\n              y = y)]\n<\/code><\/pre>\n<p>\ub450 \uc608\uce21 \ubaa8\ud615\uc5d0 \ub300\ud55c \uc131\ub2a5\uc744 \ube44\uad50\ud574\ubcf4\uba74 \ub2e4\uc74c\uacfc \uac19\ub2e4. <\/p>\n<pre><code class=\"r\">fit &lt;- lm(y ~ . -e , dat)\nfit2 &lt;- lm(y ~ . , dat2)\ncat(&#39;full linear model\\n&#39;)\nsummary(fit)\ncat(&#39;factor model\\n&#39;)\nsummary(fit2)\n<\/code><\/pre>\n<pre>## full linear model\n## \n## Call:\n## lm(formula = y ~ . - e, data = dat)\n## \n## Residuals:\n##      Min       1Q   Median       3Q      Max \n## -1.35839 -0.09420  0.08033  0.31608  0.93411 \n## \n## Coefficients:\n##             Estimate Std. Error t value Pr(&gt;|t|)    \n## (Intercept)   2.8314     0.2130  13.295 3.20e-07 ***\n## x1            1.0266     0.2015   5.096 0.000649 ***\n## x2            1.2273     0.2966   4.139 0.002527 ** \n## x3            0.5391     0.2200   2.450 0.036760 *  \n## x4            0.9642     0.1642   5.873 0.000237 ***\n## x5            1.2303     0.2542   4.839 0.000922 ***\n## x6           -1.3273     0.1842  -7.208 5.04e-05 ***\n## x7           -0.7502     0.2831  -2.650 0.026482 *  \n## x8           -0.6236     0.3695  -1.688 0.125750    \n## x9           -1.6515     0.2767  -5.969 0.000210 ***\n## x10          -1.2082     0.2135  -5.658 0.000310 ***\n## ---\n## Signif. codes:  0 &#39;***&#39; 0.001 &#39;**&#39; 0.01 &#39;*&#39; 0.05 &#39;.&#39; 0.1 &#39; &#39; 1\n## \n## Residual standard error: 0.8244 on 9 degrees of freedom\n## Multiple R-squared:  0.9726, Adjusted R-squared:  0.9422 \n## F-statistic: 31.96 on 10 and 9 DF,  p-value: 8.075e-06\n## \n## factor model\n## \n## Call:\n## lm(formula = y ~ ., data = dat2)\n## \n## Residuals:\n##     Min      1Q  Median      3Q     Max \n## -2.4114 -0.7692  0.1067  0.7091  1.9319 \n## \n## Coefficients:\n##             Estimate Std. Error t value Pr(&gt;|t|)    \n## (Intercept)  2.97574    0.27035  11.007 3.73e-09 ***\n## f1           0.94914    0.09844   9.642 2.64e-08 ***\n## f2          -1.22655    0.12202 -10.052 1.43e-08 ***\n## ---\n## Signif. codes:  0 &#39;***&#39; 0.001 &#39;**&#39; 0.01 &#39;*&#39; 0.05 &#39;.&#39; 0.1 &#39; &#39; 1\n## \n## Residual standard error: 1.151 on 17 degrees of freedom\n## Multiple R-squared:  0.8992, Adjusted R-squared:  0.8874 \n## F-statistic: 75.84 on 2 and 17 DF,  p-value: 3.378e-09\n<\/pre>\n<h2>\uc77c\ubc18\ud654 \uc131\ub2a5<\/h2>\n<p>\uae30\uc874\uc758 \ub370\uc774\ud130\ub97c \uc801\ud569\ud558\ub294 \ub2a5\ub825\uc740 <code>x1<\/code>~<code>x10<\/code>\uc744 \ubaa8\ub450 \uc0ac\uc6a9\ud558\ub294 \uac83\uc774 \uc88b\ub2e4. \ud558\uc9c0\ub9cc \ub2e4\uc74c\uc758 \uacb0\uacfc\uc5d0\uc11c \ubcf4\ub4ef\uc774 \uc0c8\ub85c\uc6b4 \ub370\uc774\ud130\uc5d0 \ub300\ud55c MSE\ub294 <code>f1<\/code>\uacfc <code>f2<\/code>\ub97c \ud65c\uc6a9\ud55c \ubaa8\ud615\uc774 \ub354 \uc88b\ub2e4.  <\/p>\n<pre><code class=\"r\">### NEW DATA\nN &lt;- 100\nncolMatX &lt;- 11\nsigma &lt;- matrix(\n  sigma.cor,\n  ncolMatX, ncolMatX)\ndiag(sigma) = 1\nmatX &lt;- rmvnorm(N, mean=rep(0,ncolMatX), sigma=sigma)\ncolnames(matX) &lt;- c(paste0(&quot;x&quot;, 1:10), &quot;e&quot;)\nX &lt;- data.table(matX)\n\nlv &lt;- X[, .(f1 = paramTrue[&#39;beta1&#39;]*x1 + \n              paramTrue[&#39;beta2&#39;]*x2 + \n              paramTrue[&#39;beta3&#39;]*x3 + \n              paramTrue[&#39;beta4&#39;]*x4 + \n              paramTrue[&#39;beta5&#39;]*x5,\n            f2 = paramTrue[&#39;beta6&#39;]*x6 + \n              paramTrue[&#39;beta7&#39;]*x7 + \n              paramTrue[&#39;beta8&#39;]*x8 + \n              paramTrue[&#39;beta9&#39;]*x9 + \n              paramTrue[&#39;beta10&#39;]*x10)]\n\ny &lt;- 3 + lv$f1 -lv$f2 + X$e\n\nnewdat &lt;- data.table(X,y); #head(newdat)\nnewdat2 &lt;- X[, .(f1= x1+x2+x3+x4+x5, \n              f2= x6+x7+x8+x9+x10,\n              y = y)]\n\ncat(&#39;MSE: full model\\n&#39;)\nprint(mean((predict(fit, newdat)- newdat$y)^2))\ncat(&#39;MSE: factor model\\n&#39;)\nprint(mean((predict(fit2, newdat2)-newdat2$y)^2))\n<\/code><\/pre>\n<pre>## MSE: full model\n## [1] 49.39531\n## MSE: factor model\n## [1] 53.05298\n<\/pre>\n<p>\ub2e4\uc2dc \ub9d0\ud574 \ubaa8\ub4e0 \ubcc0\uc218\ub97c \uc0ac\uc6a9\ud55c \uc120\ud615 \ubaa8\ud615\uc740 \ubaa8\uc218\ub97c \uc815\ud655\ud558\uac8c \ucd94\uc815\ud560 \uc790\ub8cc\uac00 \ubd80\uc871\ud558\uae30 \ub54c\ubb38\uc5d0 <strong>\uacfc\uc801\ud569<\/strong>\ub418\uc5c8\uc73c\uba70, \uc0c8\ub85c\uc6b4 \ud53c\ucc98\ub97c \uc0dd\uc131\ud558\uc5ec \uc0ac\uc6a9\ud55c \ub450 \ubc88\uc9f8 \ubaa8\ud615\uc758 \uacbd\uc6b0, \ucc38 \ubaa8\ud615\uc744 \ud3ec\ud568\ud560 \uc218 \uc5c6\uc74c\uc5d0\ub3c4 \ubd88\uad6c\ud558\uc5ec \uc0ac\uc804\uc9c0\uc2dd\uc744 \ud65c\uc6a9\ud558\uc5ec \uc77c\ubc18\ud654\uac00 \ub354 \uc88b\uc740 \ubaa8\ud615\uc744 \ub9cc\ub4e4\uc5b4 \ub0b8 \uac83\uc774\ub2e4!<\/p>\n<p>\ubb3c\ub860 \ud45c\ubcf8 \ud06c\uae30(\uc790\ub8cc \uac2f\uc218)\uac00 \uc99d\uac00\ud568\uc5d0 \ub530\ub77c \ucc38\ubaa8\ud615\uc744 \ud3ec\ud568\ud558\ub294 <code>full model<\/code>\uc758 \uc131\ub2a5\uc774 \ub098\uc544\uc9c0\uae30 \uc2dc\uc791\ud55c\ub2e4.<\/p>\n<h2>\uc804\uccb4 \ubaa8\ud615\uacfc \uac04\ub2e8\ud55c \ubaa8\ud615\uc758 \ucc28\uc774<\/h2>\n<p>\ub2e4\uc74c \uc2dc\ubbac\ub808\uc774\uc158\uc744 \ud1b5\ud574 \ud45c\ubcf8\ud06c\uae30\uac00 \uc99d\uac00\ud568\uc5d0 \ub530\ub77c \uc804\uccb4 \ubaa8\ud615(<code>full model<\/code>), \uc694\uc778 \ubaa8\ud615(<code>factor model<\/code>), \uadf8\ub9ac\uace0 \ud3c9\uade0 \ubaa8\ud615( \\(y\\) \uc608\uce21\uac12\uc744 \ud45c\ubcf8\uc758 \\(y\\) \ud3c9\uade0\uc73c\ub85c \ud558\ub294 \ubaa8\ud615)\uc758 MSE\ub97c \ube44\uad50\ud55c \uadf8\ub798\ud504\uc774\ub2e4(\uadf8\ub798\ud504\uc758 <code>y<\/code>\ub294 \uc0c8\ub85c\uc6b4 \uc790\ub8cc\uc5d0 \ub300\ud55c \uc608\uce21\uac12\uc758 MSE\uc774\ub2e4).<\/p>\n<p><img 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title=\"plot of chunk unnamed-chunk-7\" alt=\"plot of chunk unnamed-chunk-7\" width=\"80%\" \/><\/p>\n<p>\uc704\uc758 \uadf8\ub798\ud504\ub97c \ubcf4\uba74 \ud45c\ubcf8\ud06c\uae30\uac00 60 \uc774\uc0c1\uc774 \ub418\uc5b4\uc57c \uc804\uccb4 \ubaa8\ud615\uc774 \uc694\uc778 \ubaa8\ud615\ubcf4\ub2e4 \uc131\ub2a5\uc774 \uc88b\uc544\uc9d0\uc744 \ud655\uc778\ud560 \uc218 \uc788\ub2e4. <\/p>\n<p>\uc774\ub54c \ud55c \uac00\uc9c0 \ub354 \ub208\uc5ec\uaca8 \ubcfc \uc810\uc774 \uc788\ub2e4. \ud45c\ubcf8 \ud06c\uae30\uac00 \uc791\uc740 \uacbd\uc6b0 \uc804\uccb4 \ubaa8\ud615 MSE\uc758 \ubd84\ud3ec\uac00 \uad49\uc7a5\ud788 \ub113\ub2e4\ub294 \uc810\uc774\ub2e4. \uc704\uc758 \uadf8\ub798\ud504\ub294 \uc0c8\ub85c\uc6b4 \uc790\ub8cc\ub97c \uc0ac\uc6a9\ud558\uc5ec MSE\ub97c \uad6c\ud588\uc9c0\ub9cc <strong>\ud559\uc2b5 \uc790\ub8cc\uac00 \ubd80\uc871\ud55c \uc0c1\ud669\uc5d0\uc11c CV(Cross Validation; \uad50\ucc28\uac80\uc99d)\ub97c \ud574\uc57c \ud560 \uacbd\uc6b0\uc5d0\ub294 \uc774\ub7f0 \uc810 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title=\"plot of chunk unnamed-chunk-10\" alt=\"plot of chunk unnamed-chunk-10\" width=\"80%\" \/><\/p>\n<p>\uc804\uccb4 \uc120\ud615 \ubaa8\ud615\uc758 \uacbd\uc6b0\uc5d0\ub294 \ud45c\ubcf8 \ud06c\uae30 1000\uc774 \ub418\uae30 \ud6e8\uc52c \uc804\uc5d0 \uc774\ub860\uc801 \ucd5c\uc800 MSE\uc778 1\uc5d0 \uadfc\uc811\ud558\uace0 \uc788\uc9c0\ub9cc \ub79c\ub364 \ud3ec\ub808\uc2a4\ud2b8\uc758 \uacbd\uc6b0\uc5d0\ub294 \uadf8\ub807\uc9c0 \ubabb\ud558\ub2e4\ub294 \uc810\uc744 \ud655\uc778\ud560 \uc218 \uc788\ub2e4.<\/p>\n<p>\uadf8 \uc774\uc720\ub294? \ub79c\ub364\ud3ec\ub808\uc2a4\ud2b8\uc758 \uc791\ub3d9 \ubc29\uc2dd\uc744 \uc774\ud574\ud55c\ub2e4\uba74 \ucd94\uce21\ud560 \uc218 \uc788\uc744 \uac83\uc774\ub2e4. <\/p>\n<p><strong>[\ud78c\ud2b8]<\/strong>: \uc801\ud569\uc2dc\ud0a8 \uc120\ud615 \ubaa8\ud615 \ub610\ub294 \ub79c\ub364\ud3ec\ub808\uc2a4\ud2b8\uc5d0 <code>ICEbox<\/code> \ub4f1\uc758 \ud328\ud0a4\uc9c0\ub97c \uc0ac\uc6a9\ud558\uc5ec \ubaa8\ud615\uc744 \uc774\ud574\ud574\ubcf4\uc790.<\/p>\n<h2>\ub9c8\ubb34\ub9ac<\/h2>\n<p>\uc774 \uae00\uc5d0\uc11c\ub294 \uc774\ub860\uc801\uc73c\ub85c \ub4b7\ubc1b\uce68\ub418\ub294 \uc0c8\ub85c\uc6b4 \ud53c\ucc98\uac00 \uc5b4\ub5bb\uac8c \ubaa8\ud615\uc758 \uc131\ub2a5\uc744 \ub192\uc77c \uc218 \uc788\ub294\uc9c0 \ubcf4\uc558\ub2e4. \ud2b9\ud788 \ud6c8\ub828\uc790\ub8cc\uc758 \uc218\uac00 \uc801\uc744 \ub54c\uc5d0\ub294 <strong>\uc815\ud655\ud558\uc9c0 \uc54a\uc544\ub3c4 \ubaa8\ud615\uc758 \ubaa8\uc218 \ub610\ub294 \ubcf5\uc7a1\uc131\uc744 \uc904\uc5ec\uc8fc\ub294 \ubaa8\ud615\uc774 \uc77c\ubc18\ud654 \uc131\ub2a5\uc744 \ub192\uc774\ub294\ub370 \ub3c4\uc6c0\uc774 \ub428\uc744 \ubcf4\uc558\ub2e4<\/strong>.<\/p>\n<p>\uadf8\ub9ac\uace0 \uc801\uc740 \uc218\uc758 \ubaa8\uc218\ub97c \ud3ec\ud568\ud55c \ubaa8\ud615\uc744 \uc0ac\uc6a9\ud558\ud558\ub294 \uac83\uc774 \ubaa8\ud615\uc758 \uc131\ub2a5\uc744 \ucd94\uc815\ud558\ub294 \ub370\uc5d0\ub3c4 \ub3c4\uc6c0\uc774 \ub41c\ub2e4(CV\uc5d0\uc11c \uc5bb\uc740 \uac12\uc774 \ub354 \uc815\ud655\ud558\ub2e4).<\/p>\n","protected":false},"excerpt":{"rendered":"<p>\uc0c8\ub85c\uc6b4 \ud53c\ucc98\ub97c \ub9cc\ub4dc\ub294 \uac83\uc774 \uc5b4\ub5bb\uac8c \uc88b\uc740 \uc608\uce21 \ubaa8\ud615\uc744 \ub9cc\ub4dc\ub294\ub370 \ub3c4\uc6c0\uc774 \ub418\ub294\uac00? \ub2e4\uc74c\uc758 R \ucf54\ub4dc\ub294 \ub370\uc774\ud130 dat\ub97c \uc0dd\uc131\ud55c\ub2e4. \uc774\ub54c \uc124\uba85\ubcc0\uc218\ub294 x1\uc5d0\uc11c x10\uc740 \uc0c1\uad00\uad00\uacc4 0.1\uc778 \ud45c\uc900\uc815\uaddc\ubd84\ud3ec\ub97c \ub530\ub978\ub2e4. \uc2e4\uc81c \ub370\uc774\ud130\uc0dd\uc131\ubaa8\ud615\uc740 \ub2e4\uc74c\uacfc \uac19\ub2e4. \\[y = 3 + \\beta_1 x_1 + \\beta_2 x_2 + \\cdots + \\beta_{10} x_{10} + e,\\ \\ e \\sim \\mathcal{N}(0,1)\\] \uc815\ud655\ud55c \ubaa8\ud615\uc744 \uc54c\uace0 \uc788\ub2e4\uba74 \uc790\ub8cc\ub97c \ubaa8\ud615\uc5d0 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