Classifier Instance:

Anchor text: regular
Target Entity: Regular_language
Preceding Context: In the automata theory, a set of all palindromes in a given alphabet is a typical example of a language that is context-free, but not
Succeeding Context: . This means that it is, in theory, impossible for a computer with a finite amount of memory to reliably test for palindromes. (For practical purposes with modern computers, this limitation would apply only to incredibly long letter-sequences.)
Paragraph Title: Computation theory
Source Page: Palindrome

Ground Truth Types:

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|  |---wordnet_entity_100001740_rest

Predicted Types:

TypeConfidenceDecision
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wordnet_company_1080580981.1769106946040941 1
wordnet_broadcasting_company_108002015-1.0737139642658422 0
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wordnet_person_100007846-2.0982574055666494 0
yagoGeoEntity-2.6068056396859016 0
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|  |---wordnet_artifact_100021939
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|  |---wordnet_organization_108008335
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|  |  |  |  |---wordnet_electronics_company_108003035
|  |  |  |  |---wordnet_food_company_108003427
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|  |  |  |---wordnet_financial_institution_108054721
|  |  |  |---wordnet_religion_108081668
|  |  |---wordnet_musical_organization_108246613
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|  |---yagoGeoEntity