Four people (Q.T., Sean, Harriett, and Vanessa) with last names Jones, Dworsky, Wallace, and Xevarone, each collected a number of knots.
Each person was of a different occupation: quack, accountant, kicker, and janitor.
If each person collected one of the following amounts of knots, (11, 13, 0, and 1) can you figure out the first name, last name, and how many knots each person collected?
Sean, the person who collected 0 knots, and the accountant go shopping together on Saturdays.
The janitor isn't Harriett or the person who collected 0 knots.
The person who collected 0 knots, Dworsky, and the janitor have known each other for years.
Jones isn't the accountant or the person who collected 1 knots.
The janitor isn't Harriett Wallace.
Jones wasn't the person who collected 1 knots. Neither did Sean nor the accountant.
Wallace isn't the janitor or the person who collected 1 knots.
The person who collected 11 knots is not named Vanessa or Xevarone.
Xevarone collected more knots than the accountant, and more than Q.T..
The person who collected 0 knots, Harriett, and the quack went to the movies together.
Wallace and Vanessa aren't the person who collected 0 knots.
Wallace collected less knots than the janitor, and more than Vanessa.
Q.T., Wallace, and the person who collected 13 knots each had different dinners last night.
The person who collected 1 knots lives in the same building as Xevarone and Q.T..
The accountant isn't Q.T. Jones.
The janitor, who collected 13 knots, isn't Jones.
Q.T., Dworsky, and the person who collected 11 knots each had different dinners last night.
The kicker, whose first name is Q.T., wasn't the person who collected 13 knots.
The kicker, the person who collected 0 knots, didn't want a copy of Dworsky's book.
Jon
Dwo
Wal
Xev
qua
acc
kic
jan
11
13
0
1
Q.T
Sea
Har
Van
11
13
0
1
qua
acc
kic
jan
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!