Puzzle: Who Pays More in the Beer Hall?

  • Context: High School 
  • Thread starter Thread starter quartodeciman
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    Beer Puzzle
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Discussion Overview

The discussion revolves around a puzzle involving eleven friends at a beer hall, where six friends sit at table A and five at table B. Each friend orders a round for their table, leading to a scenario where a person at table A pays more than a person at table B despite having more payers at table A. The conversation explores the reasoning behind this situation, including assumptions about drink prices and consumption patterns.

Discussion Character

  • Exploratory
  • Debate/contested
  • Conceptual clarification

Main Points Raised

  • Some participants suggest that the higher payment at table A is due to the drinks being more expensive, questioning the nature of the puzzle.
  • Others propose that the individuals at table B may have left without paying, which could explain the discrepancy in payments.
  • It is noted that each person at table A pays for six drinks while each person at table B pays for only five, assuming equal drink prices.
  • One participant emphasizes that the puzzle's confusion may stem from assumptions about synchronized ordering and drinking between the two tables.
  • Another participant comments on the drinking habits of the individuals, suggesting that those who struggle with the puzzle may be influenced by their drinking.

Areas of Agreement / Disagreement

Participants express differing views on the reasoning behind the payment discrepancy, with no consensus on a single explanation. Some focus on the cost of drinks, while others consider the behavior of the individuals at table B.

Contextual Notes

Assumptions about drink prices, the timing of orders, and the behavior of the individuals at each table are not fully resolved, leading to multiple interpretations of the puzzle.

Who May Find This Useful

Individuals interested in logic puzzles, social dynamics in group settings, or those exploring reasoning and assumptions in problem-solving may find this discussion engaging.

quartodeciman
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This story surprisingly puzzles some people:

Eleven friends go into a beer hall. Six of them sit at table A and five of them sit at table B. Each of the eleven orders one round for his own table. Now table A has more payers, but a person at table A ends up paying more than a person at table B.

?
 
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The guys at table A ordered more expensive drinks, where's the brain teaser?
 
Chen said:
The guys at table A ordered more expensive drinks, where's the brain teaser?

NO!
The guys on B run off from the bill.

Another is that the waiter didn't catch the order from the guys around B, and, in frustration, they left to see "Van Helsing" instead.
 
quartodeciman said:
This story surprisingly puzzles some people:

Eleven friends go into a beer hall. Six of them sit at table A and five of them sit at table B. Each of the eleven orders one round for his own table. Now table A has more payers, but a person at table A ends up paying more than a person at table B.

?

Sure, why shouldn't he. Each guy on table A pays for 6 drinks while each dude at B pays for only 5.

This is true if all drinks cost the same and the waiter was a patient, vampire fearing man.

Whassamattah ?
 
People who fail this test end up hopeless drunks.

(What seems to throw some people off is that table A is consuming more beer than table B)
:smile:
 
Oh dear..
(Besides, "Van Helsing" was an atrociously bad movie..)
 
Gokul43201 said:
Sure, why shouldn't he. Each guy on table A pays for 6 drinks while each dude at B pays for only 5.

This is true if all drinks cost the same and the waiter was a patient, vampire fearing man.

Whassamattah ?

That's why a wise person buys a pitcher for a group, not individual drinks :biggrin:
 
Table A people all pay more, but also get more beer.

Table A people buy 6 beers and drink 6 beers.

Table B people buy 5 beers and drink 5 beers.

Very easy if you haven't been drinking a lot.

Njorl
 
it is really strange how come so many people here are stupid enough to not be able to solve this problem.
 
  • #10
I suspect that many people at first assume (without warrant) that the two table-fulls are somehow ordering and drinking in complete synchrony.

It is probably important to emphasize that table A has more payers (without drawing attention to more drinks ordered) to pull this puzzle off.
 

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