This article was co-authored by Drew Basile and by wikiHow staff writer, Hunter Rising. Drew Basile is a trivia expert, reality TV contestant, and Jeopardy winner based in Philadelphia, Pennsylvania. With a love of trivia that began in high school, Drew competed in Quiz Bowl and won a national championship his senior year. Drew was a contestant on Survivor 45 in 2023, competing as the youngest contestant that season and placing 6th. After appearing on Survivor, he competed as a television personality on Jeopardy the following year. He held a seven-game winning streak on Jeopardy and returned for the show’s Tournament of Champions in February 2025, where he was eliminated in the semifinals. Andrew is the first Survivor contestant to also be on Jeopardy. He has a Bachelor's degree in English Language and Literature from the University of Pennsylvania and a Master’s degree in English Literature from the University of Oxford. He is currently a Master's student and Barry Scholar at the University of Oxford, studying history, and is working as an editorial intern at Harper's Magazine.
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If there are 12 men on an island that all weigh the same except for one, can you find out who’s lighter or heavier using just a seesaw? This classic riddle featured in Brooklyn Nine-Nine stumped Captain Holt and the other characters, but it’s easy to solve with a little bit of logic. Keep reading, and we’ll walk through how to find the solution. We’ll also cover how to use logic patterns to quickly find the odd man out.
Steps
How to Solve the “12 Men on an Island” Riddle
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Measure 2 groups of 4 for the first weighing. Assign each person a letter and split them into groups of 4, such as ABCD, EFGH, and IJKL. Place ABCD on one side of the seesaw and EFGH on the other side.[1]
- If the seesaw balances, the ABCD and EFGH groups are the same weights, and the person with a different weight is in group IJKL.
- If the seesaw drops on the ABCD side, a person in the ABCD group is heavier or a person in the EFGH group is lighter.
- If the seesaw drops on the EFGH side, someone in the ABCD group is lighter or someone in the EFGH group is heavier.
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If the seesaw was level… You now know the people in the first groups are all the same weight, so use them to check the group you left out. Weigh ABC on one side and IJK on the other side for your second weighing.[2]
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If the seesaw balances, then L is the person with a different weight.
- For the third weighing, compare L and any other person on the seesaw. If L’s side of the seesaw drops, they’re heavier. If it rises, then they’re lighter.
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If the IJK side drops, then one of them is heavier.
- For your third weighing, weigh I on one side and J on the other. If the seesaw drops on one side, then that person is heavier. If the seesaw balances, then K is heavier.
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If the IJK side rises, then one of them is lighter.
- On the third weighing, weigh I on one side and J on the other. If the seesaw rises one side, that person is lighter. If the seesaw stays level, then K is lighter.
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If the seesaw balances, then L is the person with a different weight.
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If the seesaw dropped on the ABCD side… Someone on the ABCD side is heavier or someone on the EFGH side is lighter. Place ABE on one side of the seesaw and use CDI on the other. This puts 2 potentially heavier and 1 potentially lighter person on one side, and 2 potentially heavier and 1 normal person on the other.[3]
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If the seesaw balances, then all the people on it weigh the same, and the odd person out is in the FGH group.
- For the third weighing, compare the weights of F and G. If one side rises up, that person is lighter. If the seesaw balances, F and G are the normal weight, and H is lighter.
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If the seesaw drops on the ABE side, then either A or B is heavier, and everyone else is the same weight.
- For the third weighing, put A on one side and B on the other. Whichever side drops has the heavier person.
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If the seesaw drops on the CDI side, then C or D is heavier, or E is lighter.
- For the third weighing, compare C and D on the seesaw. If it stays balanced, then E is lighter. If the seesaw drops on one side, then that person is heavier.
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If the seesaw balances, then all the people on it weigh the same, and the odd person out is in the FGH group.
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If the seesaw dropped on the EFGH side… Someone on the EFGH side is heavier or someone on the ABCD side is lighter. Split the people into new groups so EFA is on one side of the seesaw and GHI is on the other side.[4]
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If the seesaw balances, then the 2 groups weigh the same, and the lighter person is in the BCD group.
- For your third weighing, compare B and C on the seesaw. If the seesaw stays balanced, then D is the lighter person. If one end of the seesaw rises, the person on that side is lighter.
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If the seesaw drops on the EFA side, then E or F is heavier, and everyone else is the same weight.
- On the third weighing, put E and F on opposite ends of the seesaw. Whichever side drops has the heavier person.
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If the seesaw drops on the GHI side, then G or H is heavier, or A is lighter. Everyone else is the same weight.
- For the third weighing, place G and H on opposite sides of the seesaw. If it balances, then A is lighter. If either end of the seesaw drops, the person on that side is heavier.
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If the seesaw balances, then the 2 groups weigh the same, and the lighter person is in the BCD group.
Expert Q&A
Video
Tips
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This riddle (or variations of it) is also used as a common coding interview question. Explaining how you’d solve the riddle helps showcase your skills for logically thinking through a problem.Thanks
References
- ↑ https://www.math.stonybrook.edu/~sunscorch/silliness/Brooklyn99Riddle.pdf
- ↑ https://www.geeksforgeeks.org/puzzle-find-the-overweight-islander/
- ↑ https://youtu.be/4cm1DowaQCA?t=419
- ↑ https://www.math.stonybrook.edu/~sunscorch/silliness/Brooklyn99Riddle.pdf
- ↑ https://youtu.be/UfXXTtJG15o?t=93
- ↑ https://youtu.be/Mgqqzt6Iah4?t=3







