Four people (George, Jesse, Q.T., and Y.C.) with last names Dworsky, Borris, Galitzer, and Quail, each gave a number of puzzles.
Each person was of a different occupation: yuppie, quack, valet, and horse trainer.
If each person gave one of the following amounts of puzzles, (12, 15, 5, and 22) can you figure out the first name, last name, and how many puzzles each person gave?
George, the person who gave 5 puzzles, and the yuppie go shopping together on Saturdays.
George, Dworsky, and the person who gave 5 puzzles each had different dinners last night.
The person who gave 15 puzzles lives in the same building as Galitzer and Y.C..
The yuppie, whose first name is Jesse, wasn't the person who gave 5 puzzles.
The horse trainer, who gave 5 puzzles, isn't Borris.
Galitzer wasn't the person who gave 12 puzzles. Neither did Jesse nor the valet.
Q.T. is not the person who gave 15 puzzles, nor has the last name Quail.
Y.C., Quail, and Jesse were not the person who gave 5 puzzles.
Galitzer isn't the quack or the person who gave 22 puzzles.
George and Borris once dated the valet.
The person who gave 12 puzzles lives in the same building as Borris and Y.C..
The person who gave 22 puzzles, George, and the horse trainer went to the movies together.
The yuppie, the person who gave 15 puzzles, didn't want a copy of Dworsky's book.
The person who gave 12 puzzles, Borris and Y.C. all went to the The quack, whose first name is George, wasn't the person who gave 15 puzzles.
The quack, whose first name is George, wasn't the person who gave 15 puzzles.
The quack, who gave 12 puzzles, isn't Dworsky.
The valet isn't George Quail.
Dwo
Bor
Gal
Qua
yup
qua
val
hor
12
15
5
22
Geo
Jes
Q.T
Y.C
12
15
5
22
yup
qua
val
hor
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!