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Burden of Proficiency: Difference between revisions

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(New page: This logical fallacy is based on the assumption that renowned players are expected to find scum. The attacker asserts that because the player in question has not yet found (enough) scu...)
 
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This [[logical fallacy]] is based on the assumption that renowned players are expected to find scum. The attacker asserts that because the player in question has not yet found (enough) scum, they themselves are more likely to be scum.
This [[logical fallacy]] is based on the assumption that renowned players are expected to find scum. The attacker asserts that because the player in question has not yet found (enough) scum, they themselves are more likely to be scum.


An example of Burden of Proficiency was used by [[PookyTheMagicalBear]] against [[Glork]] in [[bertrand]]'s Famous CATS Mafia, as seen in [http://mafiascum.net/forum/viewtopic.php?p=646611#646611 this post].
An example of Burden of Proficiency was used by [[PookyTheMagicalBear]] against [[Glork]] in [[bertrand]]'s Famous CATS Mafia, as seen being refuted in [http://mafiascum.net/forum/viewtopic.php?p=646611#646611 this post].


[[Xyl|Some players]] dispute that this is a fallacy. If the player in question does tend to find more scum as town than they do as scum, then by [http://en.wikipedia.org/wiki/Bayes%27s_theorem Bayes's Theorem] the fact that they haven't found scum raises their likelihood of being scum themselves.


[[Category:Logical Fallacies]]
[[Category:Logical Fallacies]]

Latest revision as of 17:59, 22 December 2008

This logical fallacy is based on the assumption that renowned players are expected to find scum. The attacker asserts that because the player in question has not yet found (enough) scum, they themselves are more likely to be scum.

An example of Burden of Proficiency was used by PookyTheMagicalBear against Glork in bertrand's Famous CATS Mafia, as seen being refuted in this post.

Some players dispute that this is a fallacy. If the player in question does tend to find more scum as town than they do as scum, then by Bayes's Theorem the fact that they haven't found scum raises their likelihood of being scum themselves.