Product Design

100 Rational Pirates Mugs by puzzledgear

"100 greedy, heartless, rational pirates are ranked by seniority, 1 through 100. They decide to split a horde of treasure by series of votes. Each time they vote, if 50% or more agree to split the treasure equally, they do so. Otherwise, they kill off the lowest ranking pirate and repeat. How many pirates die before the split is agreed upon?" This is an excellent example of an inductive-reasoning problem. Starting with a pirate and going up is definitely the way to go.

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Displayed in the brainteaser store category at Zazzle, the exquisite "thinking" custom mug displayed above was added by a highly creative Seller called puzzledgear. Identified as the “100 rational pirates mug”, this mug represents just a small sampling of the uncountable number of beautiful brain teasers coffee mug designs offered in the marketplace. While puzzledgear properly called this mug the “100 rational pirates mug”, you will find similar products if you search for logic, brain teasers, thinking, or think. There's no doubt that you will find an ideal custom mug in a jiffy.

Accurately created using our proprietary drinkware printing process, this custom think mug will be absolutely great with puzzledgear’s thinking design. With the optimal surface for printing, this personalized logic mug is both functional and fun. Select the design shown above, or try looking for other Math Puzzles merchandise in the marketplace. Regardless of where you prefer to use it, this logic custom drinking mug will look awesome and it will certainly make this designer's 100 rational pirates design a great brainteaser addition to your mug collection.

100 Rational Pirates Mugs

4.7 (581 reviews)

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Style: (more information)

Two-Tone Mug

$16.60

Color:

Maroon

Size:


11 oz


15 oz

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100 Rational Pirates

100 pirates decide to split a horde of treasure...

"100 greedy, heartless, rational pirates are ranked by seniority, 1 through 100. They decide to split a horde of treasure by series of votes. Each time they vote, if 50% or more agree to split the treasure equally, they do so. Otherwise, they kill off the lowest ranking pirate and repeat. How many pirates die before the split is agreed upon?" This is an excellent example of an inductive-reasoning problem. Starting with a pirate and going up is definitely the way to go.

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