Classifier Instance:

Anchor text: Gödel's
Target Entity: Kurt_G\u00f6del
Preceding Context: His book Forever Undecided popularizes
Succeeding Context: incompleteness theorems by phrasing them in terms of reasoners and their beliefs, rather than formal systems and what can be proved in them. For example, if a native of a knight/knave island says to a sufficiently self-aware reasoner, "You will never believe that I am a knight", the reasoner cannot believe either that the native is a knight or that he is a knave without becoming inconsistent (i.e., holding two contradictory beliefs). The equivalent theorem is that for any formal system S, there exists a mathematical statement that can be interpreted as "This statement is not provable in formal system S". If the system S is consistent, neither the statement nor its opposite will be provable in it.
Paragraph Title: Logic problems
Source Page: Raymond Smullyan

Ground Truth Types:

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Predicted Types:

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