Four people (Larry, Bill, George, and Denis) with last names Clemens, Regoli, Kaufman, and Forsberg, each bought a number of quills.
Each person was of a different occupation: salesman, valet, janitor, and florist.
If each person bought one of the following amounts of quills, (13, 11, 3, and 14) can you figure out the first name, last name, and how many quills each person bought?
George is not the person who bought 11 quills, nor has the last name Forsberg.
Bill, Regoli, and Denis were not the person who bought 14 quills.
Larry, and Kaufman often watch fights at the janitor's place.
George, the person who bought 13 quills, and the janitor go shopping together on Saturdays.
Forsberg isn't the salesman or the person who bought 11 quills.
Bill, Kaufman, and Denis were not the person who bought 11 quills.
Larry is not the person who bought 14 quills, nor has the last name Forsberg.
The person who bought 14 quills, Regoli, and the florist have known each other for years.
The valet isn't Bill Forsberg.
Denis is not the person who bought 3 quills, nor has the last name Regoli.
The person who bought 11 quills, Clemens, and the janitor have known each other for years.
Denis, who is not Regoli, is the janitor's cousin.
The person who bought 3 quills, George, and the valet went to the movies together.
George is not the person who bought 3 quills, nor has the last name Clemens.
Regoli and Bill aren't the person who bought 13 quills.
The person who bought 14 quills lives in the same building as Clemens and Larry.
Larry, Forsberg, and the person who bought 13 quills each had different dinners last night.
The valet, who bought 11 quills, isn't Clemens.
The janitor isn't Larry Regoli.
The person who bought 3 quills, Kaufman and Larry all went to the valet's surprise birthday party.
Cle
Reg
Kau
For
sal
val
jan
flo
13
11
3
14
Lar
Bil
Geo
Den
13
11
3
14
sal
val
jan
flo
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!