Four people (Sean, Xena, Larry, and William) with last names Wallace, Xevarone, Clemens, and Forsberg, each bought a number of quills.
Each person was of a different occupation: coat check person, teacher, zookeeper, and postal worker.
If each person bought one of the following amounts of quills, (22, 4, 7, and 20) can you figure out the first name, last name, and how many quills each person bought?
Larry, the person who bought 22 quills, and the postal worker go shopping together on Saturdays.
The zookeeper, whose first name is William, wasn't the person who bought 4 quills.
Larry, Wallace, and the person who bought 7 quills each had different dinners last night.
William is not the person who bought 4 quills, nor has the last name Wallace.
The person who bought 22 quills, Sean, and the teacher went to the movies together.
Sean went with Xevarone to the amusement park one day.
The person who was the teacher. All four people are mentioned in this clue.
The zookeeper isn't Xena or the person who bought 20 quills.
Sean, who is not Forsberg, is the coat check person's cousin.
The teacher isn't Xena or the person who bought 20 quills.
Larry is not the person who bought 20 quills, nor has the last name Forsberg.
The teacher isn't William Forsberg.
The person who bought 7 quills, Clemens and Xena all went to the The person who bought 7 quills, Clemens and Sean all went to the The coat check person isn't Sean or the person who bought 4 quills.
The person who bought 7 quills, Clemens and Sean all went to the The coat check person isn't Sean or the person who bought 4 quills.
The coat check person isn't Sean or the person who bought 4 quills.
Xena, and Forsberg often watch fights at the postal worker's place.
The postal worker, who bought 20 quills, isn't Clemens.
The zookeeper isn't Sean Wallace.
The postal worker, whose first name is Sean, wasn't the person who bought 7 quills.
Wal
Xev
Cle
For
coa
tea
zoo
pos
22
4
7
20
Sea
Xen
Lar
Wil
22
4
7
20
coa
tea
zoo
pos
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!