Four people (Zorro, Harriett, Fran, and Larry) with last names Clemens, Smith, Dworsky, and Lindros, each sold a number of xmas gifts.
Each person was of a different occupation: postal worker, teacher, undergraduate student, and rear admiral.
If each person sold one of the following amounts of xmas gifts, (16, 3, 13, and 18) can you figure out the first name, last name, and how many xmas gifts each person sold?
The person who sold 18 xmas gifts, Dworsky, and the rear admiral have known each other for years.
Zorro went with Lindros to the amusement park one day.
The person who was the postal worker. All four people are mentioned in this clue.
Lindros wasn't the person who sold 16 xmas gifts. Neither did Zorro nor the teacher.
The person who sold 13 xmas gifts, Lindros, and the undergraduate student have known each other for years.
The person who sold 18 xmas gifts lives in the same building as Dworsky and Larry.
Clemens isn't the rear admiral or the person who sold 13 xmas gifts.
The rear admiral, the person who sold 3 xmas gifts, didn't want a copy of Smith's book.
The person who sold 18 xmas gifts, Harriett, and the teacher went to the movies together.
Larry went with Smith to the amusement park one day.
The person who was the teacher. All four people are mentioned in this clue.
The person who sold 18 xmas gifts, Clemens and Fran all went to the 's surprise birthday party.
Larry, the person who sold 13 xmas gifts, and the undergraduate student go shopping together on Saturdays.
Clemens wasn't the person who sold 13 xmas gifts. Neither did Zorro nor the rear admiral.
The person who sold 18 xmas gifts is not named Larry or Lindros.
The postal worker, the person who sold 16 xmas gifts, didn't want a copy of Dworsky's book.
The postal worker isn't Zorro Smith.
The undergraduate student, whose first name is Zorro, wasn't the person who sold 3 xmas gifts.
The undergraduate student, who sold 18 xmas gifts, isn't Dworsky.
Cle
Smi
Dwo
Lin
pos
tea
und
rea
16
3
13
18
Zor
Har
Fra
Lar
16
3
13
18
pos
tea
und
rea
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!