Difference between revisions of "Early Leaving Players"
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''Players that leave the game before an end state has been reached without being forced to do so by the game itself.'' | ''Players that leave the game before an end state has been reached without being forced to do so by the game itself.'' | ||
| − | Most games make the assumption that all players will continue playing until the game finishes or until they have been eliminated from the game. However, players or the agents controlling them may for extra-game reasons leave a game earlier. These [[Early | + | Most games make the assumption that all players will continue playing until the game finishes or until they have been eliminated from the game. However, players or the agents controlling them may for extra-game reasons leave a game earlier. These [[Early Leaving Players]] can disrupt gameplay or make further gameplay impossible unless the game is designs to support such changes. |
| − | How to solve the issue of [[Early | + | How to solve the issue of [[Early Leaving Players]] in gambling has been studied already in the 17th century. This problem, called ''Problem of points'' or ''Division of the stakes''<ref name="p_o_p"/>, was studied by the mathematicians Fermat and Pascal in a mail conversation in the 1650s<ref name="sanford"/> that besides resulting in the concept of ''expectation value'' lay the foundation for both the fields of probability and statistics. |
Note: ''this patterns deals both with agents and players leaving the game before the game system mandates this.'' | Note: ''this patterns deals both with agents and players leaving the game before the game system mandates this.'' | ||
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== Consequences == | == Consequences == | ||
| − | As mentioned above, encouraging or supporting [[Early | + | As mentioned above, encouraging or supporting [[Early Leaving Players]] is likely to cause the presence of [[Early Elimination]] and disrupt [[Player Balance]], especially if the leaving player has the possibility of being a [[Kingmaker]] and chooses to use this power. |
== Relations == | == Relations == | ||
Revision as of 09:42, 21 June 2014
Players that leave the game before an end state has been reached without being forced to do so by the game itself.
Most games make the assumption that all players will continue playing until the game finishes or until they have been eliminated from the game. However, players or the agents controlling them may for extra-game reasons leave a game earlier. These Early Leaving Players can disrupt gameplay or make further gameplay impossible unless the game is designs to support such changes.
How to solve the issue of Early Leaving Players in gambling has been studied already in the 17th century. This problem, called Problem of points or Division of the stakes[1], was studied by the mathematicians Fermat and Pascal in a mail conversation in the 1650s[2] that besides resulting in the concept of expectation value lay the foundation for both the fields of probability and statistics.
Note: this patterns deals both with agents and players leaving the game before the game system mandates this.
Contents
Examples
FIX PRIVATE GAMES SPACES <-> INSTANCES
Anti-Examples
optional
Using the pattern
Player Balance Gambling Proxy Players Unwinnable Games Drop-In/Drop-Out
Games that in addition to Early Leaving Players support Late Arriving Players do allow for Drop-In/Drop-Out gameplay.
Diegetic Aspects
Interface Aspects
Narrative Aspects
Consequences
As mentioned above, encouraging or supporting Early Leaving Players is likely to cause the presence of Early Elimination and disrupt Player Balance, especially if the leaving player has the possibility of being a Kingmaker and chooses to use this power.
Relations
InterruptibilityCan Instantiate
with Late Arriving Players
Can Modulate
Can Be Instantiated By
Unwinnable Games together with Multiplayer Games
Can Be Modulated By
Possible Closure Effects
Potentially Conflicting With
History
New pattern created in this wiki.
References
- ↑ Wikipedia entry for the problem of points.
- ↑ Sanford, V. (translator). Fermat and Pascal on Probability. In Smith, D.E., 1929. A Source Book in Mathematics, pp. 546-565. McGraw-Hill Book Company, Inc.
Acknowledgements
-
