Guess their menu
[] : menu name () : food name n..m : number range
확실한 단서만 주는 규칙 -> superset 확실한 단서를 주는 규칙 -> set
여기서 확실한 단서란 제공된 단서의 경우의 수가 하나로 고정되는 경우를 뜻함
고정, 제거, 또 뭐가 있을까요
일단 확실한 것들 전부 적어놓으면 남는 게 생길테니 그 때 다시 생각해봅시다
관계를 나타내는 규칙들도 따로 명시해주시면 될 것 같아요 => relation 이런 규칙들이 set 특징을 가지지 않는 모든 규칙인지 확인해봐야 할 것 같아요
**관계가 정의하기 되게 애매하네요 [위치적 관계(ex. 이웃, left/right, edge), 메뉴적 관계(ex. a를 시킨 사람은 b를 시키지 않았다)] 1. 이웃이 ()를 원한다 2. (a)를 시킨 사람은 (b)를 시킨 사람 옆에 있다 3. (a)를 시킨 사람은 다른 []를 원한다 / [A(a)]를 시킨 사람은 동일한 [B(b)]를 원한다. 그리고 [C(c)]를 원하지 않는다 4. edge에 앉은 사람은 ()를 원한다 5. ()를 원하는 두 명은 서로 옆에 앉아있다. 6. (left/right) 저쪽에 있는 모두는 같은 []를 원한다
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I don't want (). # superset
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Nobody wants (), or (). # superset
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My neighbors both want the same (). # relation
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Everbody else wants (). # superset
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I'm the only one who wants (). # superset
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Everybody over there wants (). (left or right) # superset
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The only one who wants () is over there. (left or right) #
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One of my neighbors and I want (). # set / relation
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The person who wants () is not sitting next to the one who wants (). # relation
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Nobody wants the same [] as his neighbor. # relation
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All the ones who want () want a different []. # relation
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The two who want () are sitting next to each other, so are the two who want a (). # relation
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One of them is the only one who wants (), and the other one is the only one who wants (). (left or right)
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My neighbor and I are the only ones who want (). # set / relation
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Two of us want (). I'm the only one who wants (). # set
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I want (), but the others both want (). # set
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I want (), but I don't want any (). # set
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All the ones who want () also want (). None of them wants (). # relation
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I want (). The other two who also want some, are sitting next to each other. # relation
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Three of us want (). But I'm the only one who wants ().
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The three () were ordered over there. (left or right) # relation
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Two of us want () with their (), but I don't.
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I'm not one of the four who wants (). No one who wants () wants (). <- diff nemu type # relation
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I'm not part of the four who want ().
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One of my neighbors wants (), so does one of their neighbors and another person.
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Everybody over there wants (), everybody over there wants (). They are all crazy. (left or right, and right or left) # set
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The two sitting next to each other want (). # relation
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My two neighbors don't want the same [] as everybody. # relation
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Everybody over there wants the same [], but nobody wants (). (left or right) # relation
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Two of my neighbors want (), but nobody wants a (). # set
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The two person sitting at each edge of the table want (). And someone else also want some. # set / relation
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Two neighbors want the same []. They don't want any (). # relation
- I want () # set
- I don't want () # set
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Everybody else wants () # set
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1..2 of my neighbors want ()
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Everybody over left wants ()
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Everybody over right wants ()
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The only one who wants () is over left
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The only one who wants () is over right
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Nobody wants the same [] as his neighbor
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All the ones who want () want a different []
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The 2.. who want () are sitting next to each other
- My neighbor and I are the only ones who want ()
- 1.. of us without me want ()
- All the ones who want () also want (), None of them wants ()
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The 1.. () were ordered over left.
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The 1.. () were ordered over right.
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1.. of us want ()
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No one who wants () wants (). <- diff menu type
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One of neighbors of my neighbors want ()
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The 2.. sitting next to each other want ()
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My two neighbors don't want the same [] as everybody.
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Everybody over left wants the same []
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Everybody over right wants the same []
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Nobody wants ()
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The two person sitting at each edge of the table want ()
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1.. of us want same []
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My neighbors both want the same []
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The person who wants () is not sitting next to the one who wants a ().
- setting target
- I
- Everybody
- Everybody else
- Neighbors
- Everybody over left
- Everybody over right
- The two person sitting at each edge of the table
1-1. target condition
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setting spetific
- every
- want ()
- don't want ()
- wants the same []
- don't wants the same []