Five people (Ivan, Sean, George, Pamela, and Marie) with last names Kaufman, Clemens, Regoli, Jones, and Borris, each owned a number of chocolate bars.
Each person was of a different occupation: postal worker, banker, engineer, nurse, and xylophone player.
If each person owned one of the following amounts of chocolate bars, (3, 1, 16, 9, and 25) can you figure out the first name, last name, and how many chocolate bars each person owned?
Pamela, Borris and the postal worker play tennis, while Ivan and the person who owned 25 chocolate bars prefer golf.
Pamela, Borris, the nurse, and Marie went to the movies together one friday, but the person who owned 25 chocolate bars didn't go.
Jones owned less chocolate bars than the xylophone player, and more than Sean.
Pamela and the person who owned 3 chocolate bars each had different dinners last night.
Pamela, the person who owned 16 chocolate bars, and the nurse go shopping together on Saturdays.
Ivan is the banker's cousin.
The person who owned 9 chocolate bars,and the engineer have known each other for years.
The nurse, nor the person who owned 9 chocolate bars, isn't Regoli.
Regoli isn't the engineer.
Marie is not the person who owned 9 chocolate bars, nor has the last name Borris.
Kaufman, nor Ivan, wasn't the person who owned 1 chocolate bars.
George is not the person who owned 3 chocolate bars, nor has the last name Kaufman.
George isn't Borris
The person who owned 1 chocolate bars, George, and the xylophone player went to the movies together.
Kaufman isn't the nurse.
Ivan, George, and Clemens often watch fights at the engineer's place.
The person who owned 3 chocolate bars,and the postal worker have known each other for years.
The person who owned 3 chocolate bars lives in the same building as Clemens and Pamela.
The person who owned 3 chocolate bars is not named Clemens.
The person who owned 3 chocolate bars is not named Regoli.
Ivan is the xylophone player's cousin.
Regoli isn't the postal worker.
Marie and the person who owned 1 chocolate bars each had different dinners last night.
Kau
Cle
Reg
Jon
Bor
pos
ban
eng
nur
xyl
3
1
16
9
25
Iva
Sea
Geo
Pam
Mar
3
1
16
9
25
pos
ban
eng
nur
xyl
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!