Four people (Vanessa, William, George, and Nick) with last names Pettitte, Clemens, Ewing, and Young, each owned a number of rusty nails.
Each person was of a different occupation: teacher, undergraduate student, salesman, and graphic artist.
If each person owned one of the following amounts of rusty nails, (25, 2, 14, and 12) can you figure out the first name, last name, and how many rusty nails each person owned?
The salesman, the person who owned 12 rusty nails, and Vanessa don't like sushi.
Vanessa, the person who owned 2 rusty nails, and the teacher go shopping together on Saturdays.
The person who owned 12 rusty nails, Vanessa, and the graphic artist went to the movies together.
The person who owned 25 rusty nails lives in the same building as Pettitte and Vanessa.
The salesman, the person who owned 25 rusty nails, didn't want a copy of Young's book.
The person who owned 2 rusty nails, Vanessa, and the teacher went to the movies together.
The undergraduate student isn't William or the person who owned 25 rusty nails.
George is not the person who owned 25 rusty nails, nor has the last name Pettitte.
The person who owned 14 rusty nails, Nick, and the graphic artist went to the movies together.
Vanessa, Ewing, and Nick were not the person who owned 2 rusty nails.
Clemens owned more rusty nails than the teacher, and more than William.
Clemens isn't the undergraduate student or the person who owned 2 rusty nails.
Pettitte and Vanessa aren't the person who owned 12 rusty nails.
Nick went with Young to the amusement park one day.
The person who was the graphic artist. All four people are mentioned in this clue.
William, Ewing, and Nick were not the person who owned 14 rusty nails.
The undergraduate student, who owned 14 rusty nails, isn't Clemens.
The undergraduate student, whose first name is Vanessa, wasn't the person who owned 12 rusty nails.
The salesman isn't Vanessa Young.
Pet
Cle
Ewi
You
tea
und
sal
gra
25
2
14
12
Van
Wil
Geo
Nic
25
2
14
12
tea
und
sal
gra
Place a N in any square that is a definite "no" and a Y in any square that is a definite "yes". I give up!