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ZebraLogicBench / lgp-test-3x6-35 / There are 3 houses, numbered 1 to 3 from left to right, as seen from across the…

Problem

puzzle

There are 3 houses, numbered 1 to 3 from left to right, as seen from across the street. Each house is occupied by a different person. Each house has a unique attribute for each of the following characteristics:
 - Each person has a unique name: `Eric`, `Arnold`, `Peter`
 - Each person prefers a unique type of vacation: `mountain`, `city`, `beach`
 - People have unique heights: `very short`, `average`, `short`
 - They all have a unique favorite flower: `carnations`, `daffodils`, `lilies`
 - People have unique hair colors: `brown`, `black`, `blonde`
 - Each person has a unique level of education: `associate`, `bachelor`, `high school`

## Clues:
1. Peter is the person who has an average height.
2. The person who loves a bouquet of daffodils is Arnold.
3. The person who is very short is not in the second house.
4. The person who loves beach vacations is in the first house.
5. The person with a high school diploma is in the third house.
6. The person who is short is somewhere to the right of the person who is very short.
7. The person who loves the boquet of lilies is Eric.
8. The person who loves the boquet of lilies is the person with a bachelor's degree.
9. The person who prefers city breaks is somewhere to the right of Peter.
10. The person who has blonde hair is in the third house.
11. The person who loves beach vacations is the person who has brown hair.

size

3*6

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