Game Guy's Sweet Surprise: Difference between revisions
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During the same interval, the Chomp that took a bite has a 40% chance to take a second bite. The first Chomp to take six or more bites wins.<ref name=jengerer1/> | During the same interval, the Chomp that took a bite has a 40% chance to take a second bite. The first Chomp to take six or more bites wins.<ref name=jengerer1/> | ||
This means that the overall probabilities that either Chomp finishes | This means that the overall probabilities that either Chomp finishes its cake first are as follows, based on the multiplier assigned to the Little Chomp:<ref>[http://www.jengerer.com/meet-the-chomps-part-ii/ More precise calculation of overall probability]</ref> | ||
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Revision as of 00:19, August 9, 2022
It has been requested that this article be rewritten and expanded to include more information. Reason: include expected values
| Game Guy's Sweet Surprise | |||
|---|---|---|---|
| |||
| Appears in | Mario Party 3 | ||
| Type | Game Guy mini-game | ||
| Time limit | 10 seconds to select a Chain Chomp | ||
| Music track | Game Guy Mini-Game | ||
| |||
Game Guy's Sweet Surprise is a Game Guy minigame in Mario Party 3.
Gameplay
The player simply has to predict which Chain Chomp will finish eating its cake first. If the player correctly predicts that the Big Chomp will finish first, the player's coins are doubled. However, if the player correctly predicts that the Little Chomp will finish first, their coins are multiplied by an even greater number: either 4, 8, 16, 32, or 64. Before selecting a Chain Chomp, the player can read a description of the Chain Chomps' moods. If the player makes the wrong prediction, they lose all of their coins.
Mechanics
At the beginning of the minigame, the Big Chomp is always assigned a multiplier of 2×, while the Little Chomp is equally likely to be assigned a multiplier of 4×, 8×, 16×, 32×, or 64×. The probability that the Little Chomp finishes its cake first depends entirely on the multiplier assigned to it; the moods of each Chain Chomp do not affect their likelihood of winning.[1]
At a fixed interval, one of the two Chomps takes a bite of the cake. Below are the probabilities of either Chomp taking a bite of their cake during an interval, based on the multiplier assigned to the Little Chomp:
| Multiplier |  |
|
|---|---|---|
| 4× | 50% | 50% |
| 8× | 60% | 40% |
| 16× | 70% | 30% |
| 32× | 80% | 20% |
| 64× | 90% | 10% |
During the same interval, the Chomp that took a bite has a 40% chance to take a second bite. The first Chomp to take six or more bites wins.[1]
This means that the overall probabilities that either Chomp finishes its cake first are as follows, based on the multiplier assigned to the Little Chomp:[2]
| Multiplier | |
|
|---|---|---|
| 4× | 50.000% | 50.000% |
| 8× | 70.927% | 29.073% |
| 16× | 87.201% | 12.799% |
| 32× | 96.460% | 3.540% |
| 64× | 99.654% | 0.346% |
Controls
or 
– Choose Chain Chomp
– Select Chain Chomp
In-game text
- Game Guy – "The Big Chomp and the Little Chomp will have a cake-eating race. Predict which one will be the quicker cake eater. If you guess right, you'll get more coins. But, if you guess wrong, your coins will be mine."
Names in other languages
| Language | Name | Meaning | Notes |
|---|
