Four people (Pamela, Denis, William, and Amy) with last names Jones, Borris, Forsberg, and Pettitte, each bought a number of knots.
Each person was of a different occupation: horse trainer, teacher, banker, and optometrist.
If each person bought one of the following amounts of knots, (25, 7, 16, and 17) can you figure out the first name, last name, and how many knots each person bought?
Pettitte wasn't the person who bought 7 knots. Neither did William nor the horse trainer.
Pamela, Borris, and the person who bought 16 knots each had different dinners last night.
Denis, Pettitte, and William were not the person who bought 17 knots.
Denis, who is not Borris, is the optometrist's cousin.
The person who bought 17 knots is not named Denis or Forsberg.
The teacher, who bought 7 knots, isn't Pettitte.
Forsberg bought more knots than the teacher, and less than Pamela.
William and Jones once dated the horse trainer.
Amy, Pettitte, and the person who bought 7 knots each had different dinners last night.
The horse trainer, whose first name is Amy, wasn't the person who bought 25 knots.
The person who bought 17 knots lives in the same building as Forsberg and Denis.
Jones isn't the optometrist or the person who bought 16 knots.
The optometrist, the person who bought 25 knots, didn't want a copy of Forsberg's book.
The optometrist, whose first name is Pamela, wasn't the person who bought 16 knots.
The teacher isn't Pamela Pettitte.
Jon
Bor
For
Pet
hor
tea
ban
opt
25
7
16
17
Pam
Den
Wil
Amy
25
7
16
17
hor
tea
ban
opt
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!