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문제

“정휘야, 데이터 만들어야지”

정휘는 원래 UCPC 2020 Call for Tasks에 점과 선분이 등장하는 재미있는 기하 문제를 제출하려고 했지만, 데이터를 너무 만들기 귀찮은 나머지 출제를 포기했다.
UCPC 2020에 문제를 꼭 출제하고 싶어 고민하고 있던 정휘는 아주 좋은 아이디어를 냈다. 바로 대회 참가자들에게 데이터를 만들게 하는 것이다! 원래는 정휘가 해야 할 일이었지만, 이제는 여러분이 좌표 평면상에 점 $N$개와 선분 $M$개를 적절히 배치해서 $K$개의 영역이 있는 데이터를 만들어야 한다.

영역은 평면 상의 빈 공간이며, 선분으로 모든 면이 둘러 쌓여 있어야 한다. 영역은 다른 영역으로 둘러 쌓여질 수도 있다. 좌표 범위가 너무 넓으면 계산하기 너무 힘들기 때문에, 79brue의 팬인 정휘는 모든 점의 좌표 범위를 $79$ 이하의 자연수로 제한하기로 했다!

여러분은 아래 조건을 모두 만족시키는 데이터를 만들어야 한다.

  • 각 점의 $x$, $y$좌표는 $1$ 이상 $79$ 이하의 자연수가 되어야 한다.
  • 모든 점의 위치는 서로 달라야 한다.
  • 같은 두 점을 잇는 선분이 여러 개 존재하면 안 된다.
  • 선분은 서로 다른 두 점을 이어야 한다.
  • 서로 다른 두 선분은 끝점을 제외한 곳에서 교차하면 안 된다.
  • 선분의 양 끝점을 제외한 점은 선분 위에 있으면 안 된다.

아래에서 (a)는 점 $3$개, 선분 $3$개로 $1$개의 영역을 만든 그림이고, (b)는 점 $4$개, 선분 $6$개로 $3$개의 영역을 만든 그림이다. (c)는 곡선이 존재하기 때문에, (d)는 교차하는 선분들이 존재하기 때문에 올바르지 않은 출력이다.

입력

첫 번째 줄에 배치해야 할 점의 개수, 선분의 개수와 만들어야 하는 영역의 개수를 나타내는 세 자연수 $N,M,K$가 주어진다. ($3 \leq N \leq 3\ 000$, $0 \leq M$, $0 \leq K$)

$N$개의 점과 $M$개의 서로 교차하지 않는 선분으로 $K$개의 다각형을 만들 수 있는 경우만 입력으로 주어진다.

출력

첫째 줄부터 $N$번째 줄까지 $i$번째 줄에 $i$번째 점의 좌표를 출력한다. $N+1$번째 줄부터 $N+M$번째 줄까지 각 선분이 몇 번째 점을 연결하는지 출력한다.

예제 입력 1

4 6 3

예제 출력 1

1 1
3 1
2 2
2 3
1 2
1 3
1 4
2 3
2 4
3 4

예제 입력 2

6 5 1

예제 출력 2

1 1
1 2
2 1
3 1
3 2
4 1
1 2
1 3
2 3
4 5
5 6

노트


 

[{"problem_id":"19552","problem_lang":"0","title":"\ub370\uc774\ud130 \uc81c\uc791","description":"<p style=\"text-align: right;\">&ldquo;\uc815\ud718\uc57c, \ub370\uc774\ud130 \ub9cc\ub4e4\uc5b4\uc57c\uc9c0&rdquo;<\/p>\r\n\r\n<p>\uc815\ud718\ub294 \uc6d0\ub798 UCPC 2020 Call for Tasks\uc5d0 \uc810\uacfc \uc120\ubd84\uc774 \ub4f1\uc7a5\ud558\ub294 \uc7ac\ubbf8\uc788\ub294 \uae30\ud558 \ubb38\uc81c\ub97c \uc81c\ucd9c\ud558\ub824\uace0 \ud588\uc9c0\ub9cc, \ub370\uc774\ud130\ub97c \ub108\ubb34 \ub9cc\ub4e4\uae30 \uadc0\ucc2e\uc740 \ub098\uba38\uc9c0 \ucd9c\uc81c\ub97c \ud3ec\uae30\ud588\ub2e4.<br \/>\r\nUCPC 2020\uc5d0 \ubb38\uc81c\ub97c \uaf2d \ucd9c\uc81c\ud558\uace0 \uc2f6\uc5b4 \uace0\ubbfc\ud558\uace0 \uc788\ub358 \uc815\ud718\ub294 \uc544\uc8fc \uc88b\uc740 \uc544\uc774\ub514\uc5b4\ub97c \ub0c8\ub2e4. \ubc14\ub85c \ub300\ud68c \ucc38\uac00\uc790\ub4e4\uc5d0\uac8c \ub370\uc774\ud130\ub97c \ub9cc\ub4e4\uac8c \ud558\ub294 \uac83\uc774\ub2e4! \uc6d0\ub798\ub294 \uc815\ud718\uac00 \ud574\uc57c \ud560 \uc77c\uc774\uc5c8\uc9c0\ub9cc, \uc774\uc81c\ub294 \uc5ec\ub7ec\ubd84\uc774 \uc88c\ud45c \ud3c9\uba74\uc0c1\uc5d0 \uc810 $N$\uac1c\uc640 \uc120\ubd84 $M$\uac1c\ub97c \uc801\uc808\ud788 \ubc30\uce58\ud574\uc11c $K$\uac1c\uc758 \uc601\uc5ed\uc774 \uc788\ub294 \ub370\uc774\ud130\ub97c \ub9cc\ub4e4\uc5b4\uc57c \ud55c\ub2e4.<\/p>\r\n\r\n<p>\uc601\uc5ed\uc740 \ud3c9\uba74 \uc0c1\uc758 \ube48 \uacf5\uac04\uc774\uba70, \uc120\ubd84\uc73c\ub85c \ubaa8\ub4e0 \uba74\uc774 \ub458\ub7ec \uc313\uc5ec \uc788\uc5b4\uc57c \ud55c\ub2e4. \uc601\uc5ed\uc740 \ub2e4\ub978 \uc601\uc5ed\uc73c\ub85c \ub458\ub7ec \uc313\uc5ec\uc9c8 \uc218\ub3c4 \uc788\ub2e4. \uc88c\ud45c \ubc94\uc704\uac00 \ub108\ubb34 \ub113\uc73c\uba74 \uacc4\uc0b0\ud558\uae30 \ub108\ubb34 \ud798\ub4e4\uae30 \ub54c\ubb38\uc5d0, 79brue\uc758 \ud32c\uc778 \uc815\ud718\ub294 \ubaa8\ub4e0 \uc810\uc758 \uc88c\ud45c \ubc94\uc704\ub97c $79$ \uc774\ud558\uc758 \uc790\uc5f0\uc218\ub85c \uc81c\ud55c\ud558\uae30\ub85c \ud588\ub2e4!<\/p>\r\n\r\n<p>\uc5ec\ub7ec\ubd84\uc740 \uc544\ub798 \uc870\uac74\uc744 \ubaa8\ub450 \ub9cc\uc871\uc2dc\ud0a4\ub294 \ub370\uc774\ud130\ub97c \ub9cc\ub4e4\uc5b4\uc57c \ud55c\ub2e4.<\/p>\r\n\r\n<ul>\r\n\t<li>\uac01 \uc810\uc758 $x$, $y$\uc88c\ud45c\ub294 $1$ \uc774\uc0c1 $79$ \uc774\ud558\uc758 \uc790\uc5f0\uc218\uac00 \ub418\uc5b4\uc57c \ud55c\ub2e4.<\/li>\r\n\t<li>\ubaa8\ub4e0 \uc810\uc758 \uc704\uce58\ub294 \uc11c\ub85c \ub2ec\ub77c\uc57c \ud55c\ub2e4.<\/li>\r\n\t<li>\uac19\uc740 \ub450 \uc810\uc744 \uc787\ub294 \uc120\ubd84\uc774 \uc5ec\ub7ec \uac1c \uc874\uc7ac\ud558\uba74 \uc548 \ub41c\ub2e4.<\/li>\r\n\t<li>\uc120\ubd84\uc740 \uc11c\ub85c \ub2e4\ub978 \ub450 \uc810\uc744 \uc774\uc5b4\uc57c \ud55c\ub2e4.<\/li>\r\n\t<li>\uc11c\ub85c \ub2e4\ub978 \ub450 \uc120\ubd84\uc740 \ub05d\uc810\uc744 \uc81c\uc678\ud55c \uacf3\uc5d0\uc11c \uad50\ucc28\ud558\uba74 \uc548 \ub41c\ub2e4.<\/li>\r\n\t<li>\uc120\ubd84\uc758 \uc591 \ub05d\uc810\uc744 \uc81c\uc678\ud55c \uc810\uc740 \uc120\ubd84 \uc704\uc5d0 \uc788\uc73c\uba74 \uc548 \ub41c\ub2e4.<\/li>\r\n<\/ul>\r\n\r\n<p>\uc544\ub798\uc5d0\uc11c (a)\ub294 \uc810 $3$\uac1c, \uc120\ubd84 $3$\uac1c\ub85c $1$\uac1c\uc758 \uc601\uc5ed\uc744 \ub9cc\ub4e0 \uadf8\ub9bc\uc774\uace0, (b)\ub294 \uc810 $4$\uac1c, \uc120\ubd84 $6$\uac1c\ub85c $3$\uac1c\uc758 \uc601\uc5ed\uc744 \ub9cc\ub4e0 \uadf8\ub9bc\uc774\ub2e4. (c)\ub294 \uace1\uc120\uc774 \uc874\uc7ac\ud558\uae30 \ub54c\ubb38\uc5d0, (d)\ub294 \uad50\ucc28\ud558\ub294 \uc120\ubd84\ub4e4\uc774 \uc874\uc7ac\ud558\uae30 \ub54c\ubb38\uc5d0 \uc62c\ubc14\ub974\uc9c0 \uc54a\uc740 \ucd9c\ub825\uc774\ub2e4.<\/p>\r\n\r\n<p style=\"text-align: center;\"><img alt=\"\" src=\"https:\/\/upload.acmicpc.net\/122fc88b-98d7-4ff1-977a-0e2591e9c6e5\/-\/preview\/\" style=\"max-width: 100%; width: 720px;\" \/><\/p>\r\n","input":"<p>\uccab \ubc88\uc9f8 \uc904\uc5d0 \ubc30\uce58\ud574\uc57c \ud560 \uc810\uc758 \uac1c\uc218, \uc120\ubd84\uc758 \uac1c\uc218\uc640 \ub9cc\ub4e4\uc5b4\uc57c \ud558\ub294 \uc601\uc5ed\uc758 \uac1c\uc218\ub97c \ub098\ud0c0\ub0b4\ub294 \uc138 \uc790\uc5f0\uc218 $N,M,K$\uac00 \uc8fc\uc5b4\uc9c4\ub2e4. ($3 \\leq N \\leq 3\\ 000$, $0 \\leq M$, $0 \\leq K$)<\/p>\r\n\r\n<p>$N$\uac1c\uc758 \uc810\uacfc $M$\uac1c\uc758 \uc11c\ub85c \uad50\ucc28\ud558\uc9c0 \uc54a\ub294 \uc120\ubd84\uc73c\ub85c $K$\uac1c\uc758 \ub2e4\uac01\ud615\uc744 \ub9cc\ub4e4 \uc218 \uc788\ub294 \uacbd\uc6b0\ub9cc \uc785\ub825\uc73c\ub85c \uc8fc\uc5b4\uc9c4\ub2e4.<\/p>\r\n","output":"<p>\uccab\uc9f8 \uc904\ubd80\ud130 $N$\ubc88\uc9f8 \uc904\uae4c\uc9c0 $i$\ubc88\uc9f8 \uc904\uc5d0 $i$\ubc88\uc9f8 \uc810\uc758 \uc88c\ud45c\ub97c \ucd9c\ub825\ud55c\ub2e4. $N+1$\ubc88\uc9f8 \uc904\ubd80\ud130 $N+M$\ubc88\uc9f8 \uc904\uae4c\uc9c0 \uac01 \uc120\ubd84\uc774 \uba87 \ubc88\uc9f8 \uc810\uc744 \uc5f0\uacb0\ud558\ub294\uc9c0 \ucd9c\ub825\ud55c\ub2e4.<\/p>\r\n","hint":"<p style=\"text-align: center;\"><img alt=\"\" src=\"https:\/\/upload.acmicpc.net\/cf67771f-ffb8-4ed6-96eb-af04a5a8a93c\/-\/preview\/\" style=\"max-width: 100%; width: 720px;\" \/><br \/>\r\n&nbsp;<\/p>\r\n","original":"1","html_title":"0","problem_lang_tcode":"Korean"},{"problem_id":"19552","problem_lang":"1","title":"Selecting Points and Segments","description":"<p>Your task is to select $N$ points on the coordinate plane and draw $M$ straight segments connecting them such that there will be exactly $K$ finite faces. Here, <em>faces<\/em>&nbsp;are the regions into which the plane is divided by the segments. One of the regions is infinite and should be ignored.<\/p>\r\n\r\n<p>More formally, your configuration must satisfy the following conditions:<\/p>\r\n\r\n<ul>\r\n\t<li>The $x$ and $y$ coordinates of each point must be integers from $1$ to $79$.<\/li>\r\n\t<li>All points must have different positions.<\/li>\r\n\t<li>There must not be multiple line segments connecting two points.<\/li>\r\n\t<li>Two different line segments must not intersect except at an endpoint.<\/li>\r\n\t<li>Points other than the endpoints of the segment must not be on the segment.<\/li>\r\n<\/ul>\r\n\r\n<p>In the figure below, (a) is a case in which one face is created with 3 points and 3 line segments. (b) is a case in which 3 faces are made with 4 points and 6 line segments. (c) is an incorrect output because there are curves, and (d) is incorrect because there are intersecting line segments.<\/p>\r\n\r\n<p style=\"text-align: center;\"><img alt=\"\" src=\"https:\/\/upload.acmicpc.net\/fe8deec1-ce44-4f5f-8818-0727d86528e5\/-\/preview\/\" style=\"width: 768px; height: 253px;\" \/><\/p>\r\n","input":"<p>On the first line, there are three positive integers, $N$, $M$, and $K$, representing the number of points, the number of segments, and the number of faces to be created, respectively ($3 \\leq N \\leq 3000$, $0 \\leq M$, $0 \\leq K$).<\/p>\r\n\r\n<p>It is guaranteed that, for the given $N$, $M$, and $K$, a solution exists.<\/p>\r\n","output":"<p>On the first $N$ lines, the print coordinates of selected points. The $i$-th of those lines must contain two integers $x_i$ and $y_i$ ($1 \\le x_i, y_i \\le 79$): the coordinates of $i$-th point.<\/p>\r\n\r\n<p>Then print $M$ lines describing segments. Each of these lines must contain&nbsp;two integers between $1$ and $N$: the indices of points connected by a segment.<\/p>\r\n\r\n<p>If there is more than one possible solution, print any one of them.<\/p>\r\n","hint":"<p>The left picture shows 3 faces made with 4 points and 6 line segments.<\/p>\r\n\r\n<p>The right picture shows 1 face made with 6 points and 5 line segments.<\/p>\r\n\r\n<p style=\"text-align: center;\"><img alt=\"\" src=\"https:\/\/upload.acmicpc.net\/f6fd9c6f-fd27-460f-8e23-07fd5063b735\/-\/preview\/\" style=\"width: 201px; height: 200px;\" \/>&nbsp;<img alt=\"\" src=\"https:\/\/upload.acmicpc.net\/20b5eb09-2e88-43d7-8f8f-c0c5a6c2b370\/-\/preview\/\" style=\"width: 363px; height: 150px;\" \/><\/p>\r\n","original":"0","html_title":"0","problem_lang_tcode":"English"}]