You and a computer player (the Proposer) are given a sum of money ($100). The Proposer offers a split of the money. You, as the Responder, can either **Accept** the offer or **Reject** it.
How much would you accept? How much would you reject out of a sense of fairness?
| PC's Offer to You | Your Choice | Your Payout | PC's Payout |
|---|---|---|---|
| $10 (PC gets $90) | Accept | $10 | $90 |
| $10 (PC gets $90) | Reject | $0 | $0 |
| $50 (PC gets $50) | Accept | $50 | $50 |
| $50 (PC gets $50) | Reject | $0 | $0 |
A purely "rational" player (in classical economics) would accept any offer greater than $0, because getting something is better than getting nothing. However, human behavior often differs.
You are the Responder. The computer will propose a split of $100. Decide whether to Accept or Reject.
The computer is making an offer...
| Round | PC Offer to You | Your Choice | Your Round Payout | PC's Round Payout | Your Total Earnings | PC's Total Earnings |
|---|
The Ultimatum Game reveals fascinating insights into human decision-making, particularly concerning fairness and reciprocity: